Attachment 305405 Details for Bug 446495 – Text file copy of exception report

Text file copy of exception report

AnacondaException_1.txt (text/plain), 594.28 KB, created by Bruce Kelley on 2008-05-14 20:38:08 UTC

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Creator: Bruce Kelley

Created: 2008-05-14 20:38:08 UTC

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patch

obsolete

>anaconda None exception report
>Traceback (most recent call first):
>  File "/usr/lib/anaconda/livecd.py", line 191, in doInstall
>    buf = os.read(osfd, readamt)
>  File "/usr/lib/anaconda/backend.py", line 215, in doInstall
>    return anaconda.backend.doInstall(anaconda)
>  File "/usr/lib/anaconda/dispatch.py", line 208, in moveStep
>    rc = stepFunc(self.anaconda)
>  File "/usr/lib/anaconda/dispatch.py", line 131, in gotoNext
>    self.moveStep()
>  File "/usr/lib/anaconda/gui.py", line 1278, in nextClicked
>    self.anaconda.dispatch.gotoNext()
>  File "/usr/lib/anaconda/iw/progress_gui.py", line 80, in renderCallback
>    self.intf.icw.nextClicked()
>  File "/usr/lib/anaconda/gui.py", line 1299, in handleRenderCallback
>    self.currentWindow.renderCallback()
>OSError: [Errno 5] Input/output error
>
>Local variables in innermost frame:
>roottype: ext3
>self: <livecd.LiveCDCopyBackend instance at 0x9af90cc>
>rootfd: 14
>written: 1048576
>r: fsentry -- device: md1   mountpoint: /
>  fsystem: ext3 format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>osfd: 8
>readamt: 8388608
>anaconda: <__main__.Anaconda instance at 0xb7d13f0c>
>progress: <InstallProgressWindow.InstallProgressWindow instance at 0xa4729ac>
>copied: 915406848
>rootfs: /dev/md1
>
>ÐÐ¾Ð²ÑÐ´Ð¾Ð¼Ð»ÐµÐ½Ð½Ñ Ð²ÑÐ´ '%s'
>
>
>%s
>
>
>ÐÐ°ÑÐ¸ÑÐ½ÑÑÑ "ÐÐ°Ð»Ñ", ÑÐ¾Ð± Ð²ÑÑÐ°Ð½Ð¾Ð²Ð¸ÑÐ¸ ÑÐ¿ÑÐ»ÑÐ½Ñ ÑÐµÐºÑ
>
>
>
>
>Ð²ÐºÐ°Ð·ÑÐ²Ð°Ð½Ð½Ñ ÑÐ¾Ð±Ð¾ÑÐ¾Ñ Ð³ÑÑÐ¿Ð¸ Windows 
>ÑÐº ÑÐ°ÑÑÐ¸Ð½Ð¸ ÐÐ°ÑÐ¾Ð³Ð¾ ÑÐ¼ÐµÐ½Ñ ÐºÐ¾ÑÐ¸ÑÑÑÐ²Ð°ÑÐ° (ÑÐ¾Ð±ÑÐ¾  &quot;ÐÐ Ð£ÐÐ\ÐºÐ¾ÑÐ¸ÑÑÑÐ²Ð°Ñ&quot;).
>
>
>ÐÐ¸ÑÐ¾ÐºÐ¸Ð¹
>ÐÐ²Ð¸ÑÐ°Ð¹Ð½Ð¸Ð¹
>
>
>
>ÐÐ±Ð¾ ÑÐ»ÑÑÐ¾Ð¼ Ð²Ð¸Ð±Ð¾ÑÑ Ð¾ÐºÑÐµÐ¼Ð¸Ñ ÑÐµÐº, ÑÐ°/ÑÐ¸ ÑÐ»ÑÑÐ¾Ð¼ Ð²Ð¸Ð±Ð¾ÑÑ ÑÑÑÑ
>
>
>{0}
>
>ÐÐ°ÐºÑÐ¸Ð¼ ÐÐ·ÑÐ¼Ð°Ð½ÐµÐ½ÐºÐ¾ <dziumanenko@gmail.com>
>ÐÐ½Ð´ÑÑÐ¹ Ð¡Ð°Ð¼Ð¾Ð¹Ð»Ð¾Ð² <sav@bcs.zp.ua>
>
>Ð¯ÐºÑÐ¾ Ð²Ð¸ Ð²Ð¸Ð±ÐµÑÐµÑÐµ Ð¿ÑÐ¾Ð´Ð¾Ð²Ð¶ÑÐ²Ð°ÑÐ¸, Ð¼Ð¾Ð¶Ð»Ð¸Ð²Ð¾, Ð²Ð¸ Ð½Ðµ Ð·Ð¼Ð¾Ð¶ÐµÑÐµ Ð¾ÑÑÐ¸Ð¼Ð°ÑÐ¸ Ð´Ð¾ÑÑÑÐ¿ Ð´Ð¾ Ð´ÐµÑÐºÐ¸Ñ Ð²Ð°ÑÐ¸Ñ ÑÑÐ°ÑÐ¸Ñ Ð´Ð°Ð½Ð¸Ñ.
>
>
>
>datadir := '%s'
>libdir := '%s'
>val <= min || max <= val (not between)
>val == bound                  (equal to)
>val <> bound                  (not equal to)
>val  >  bound                  (greater than)
>val  <  bound                  (less than)
>val >= bound                  (greater than or equal)
>datadir := '%s'
>libdir := '%s'
>datadir := '%s'
>libdir := '%s'
>â¥
>=
>Int
>Bool
>Report-Msgid-Bugs-To: 
>POT-Creation-Date: 2007-12-29 14:30-0500
>PO-Revision-Date: 2007-09-29 01:29+0200
>Last-Translator: David Planella Molas <david.planella@gmail.com>
>Language-Team: Catalan <tradgnome@softcatala.org>
>MIME-Version: 1.0
>Content-Type: text/plain; charset=UTF-8
>Content-Transfer-Encoding: 8bit
>Plural-Forms:  nplurals=2; plural=(n != 1);
>Ã©s igual a
>no Ã©s igual a
>Ã©s mÃ©s gran que
>Ã©s mÃ©s gran o igual que
>Ã©s mÃ©s petit que
>Ã©s mÃ©s petit o igual que
>comenÃ§a amb
>no comenÃ§a amb
>acaba amb
>no acaba amb
>contÃ©
>'
>`
>Executeu '%s --help' per veure una llista completa de les opcions disponibles
>a la lÃnia d'ordres.
>@SYNTAX=GNUMERIC_VERSION()
>@DESCRIPTION=GNUMERIC_VERSION retorna la versiÃ³ de gnumeric com a cadena de carÃ cters.
>@EXAMPLES=
>@SYNTAX=PRODUCT(valor1, valor2, ...)
>@DESCRIPTION=PRODUCT multiplica els valors i celÂ·les referits a la llista d'arguments.
>* Aquesta funciÃ³ Ã©s compatible amb Excel. En particular aixÃ² significa que si totes les celÂ·les son buides el resultat serÃ  zero.
>@EXAMPLES=
>@SYNTAX=SUM(valor1, valor2, ...)
>@DESCRIPTION=SUM compta la suma dels valors i celÂ·les referenciats a la llista d'arguments.
>
>*Aquesta funciÃ³ Ã©s compatible amb Excel.
>@EXAMPLES=
>Assumint que les celÂ·les A1, A2, ..., A5 contenen els nombres 11, 15, 17, 21, i 43. Llavors:
>Proveu --list-exporters per a veure un llistat de possibilitats.
>Nombres enters
>Nombres
>En una llista
>Data
>Hora
>Longitud del text
>Cru
>Sempre
>Cap costat
>NomÃ©s a l'esquerra
>Es perdrÃ  el nom Â«%sÂ».
>        %s
>s'haurien hagut de reemplaÃ§ar per
>        %s
>que Ã©s invÃ lid.
>
>Es perdrÃ  el nom Â«%sÂ».
>MIN
>MAX
>AVERAGE
>COUNT
>PRODUCT
>STDEV
>STDEVP
>VAR
>NomÃ©s es desarÃ  el full actual.
>Si voleu desar tots els fulls, deseu-los en fitxers separats o seleccioneu un format de fitxer diferent.
>d'eines assumeixen que l'Ã rea a ordenar tÃ© una capÃ§alera, i determina
>l'estat inicial del quadre de verificaciÃ³ tÃ©-capÃ§alera del diÃ leg
>Tabulador
>AdmiraciÃ³ (!)
>Dos punts (:)
>Coma (,)
>GuiÃ³ (-)
>Conducte (|)
>Punt i coma (;)
>Barra (/)
>
>La versiÃ³ de Gnumeric que esteu fent servint Ã©s bastant antiga.
>Ãs probable que molts errors s'hagin arreglat i que s'hi hagin
>afegit noves caracterÃstiques.
>
>Penseu en actualitzar-lo abans d'informar-nos sobre errors.
>Consulteu http://www.gnumeric.org/ per mÃ©s detalls.
>
>http://bugzilla.gnome.org/show_bug.cgi?id=316054
>Editar text enriquit per tant no funcionarÃ Â  bÃ©. Si us plau comproveu
>celÂ·les existents en aquest rang. Voleu substituir el contingut 
>
>amb suport per a un nombre de columnes molt gran. L'accÃ©s a la
>columna anomenada VERTADER pot causar conflictes amb la constant del
>i la regressiÃ³ no es pot calcular.
>
>Suprimiu una d'aquestes variables
>Proveu --list-exporters per a veure un llistat de possibilitats.
>   Â«%sÂ»
>Macintosh (retorn de carro)
>Proveu --list-exporters per a veure un llistat de possibilitats.
>Proveu --list-importers per a veure un llistat de possibilitats.
>
>
>
>datadir := Â«%sÂ»
>libdir := Â«%sÂ»
>val <= mÃn || mÃ x <= val (no estÃ  entre)
>val == lÃmit             (igual que)
>val <> lÃmit             (diferent que)
>val  >  lÃmit            (mÃ©s gran que)
>val  <  lÃmit            (menys que)
>val >= lÃmit             (mÃ©s gran o igual que)
>datadir := Â«%sÂ»
>libdir := Â«%sÂ»
>datadir := Â«%sÂ»
>libdir := Â«%sÂ»
>â¥
>=
>Int
>Bool
>@SYNTAX=ABS(b1)
>@DESCRIPTION=ABS implements the Absolute Value function:  the result is to drop the negative sign (if present).  This can be done for integers and floating point numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ABS(7) equals 7.
>ABS(-3.14) equals 3.14.
>
>@SYNTAX=ACCRINT(issue,first_interest,settlement,rate,par,frequency[,basis])
>@DESCRIPTION=ACCRINT calculates the accrued interest for a security that pays periodic interest.
>
>@issue is the issue date of the security.  @first_interest is the first interest date of the security.  @settlement is the settlement date of the security.  The settlement date is always after the issue date (the date when the security is bought). @rate is the annual rate of the security and @par is the par value of the security. @frequency is the number of coupon payments per year.
>
>Allowed frequencies are:
>  1 = annual,
>  2 = semi,
>  4 = quarterly.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @issue date, @first_interest date, or @settlement date is not valid, ACCRINT returns #NUM! error.
>* The dates must be @issue < @first_interest < @settlement, or ACCRINT returns #NUM! error.
>* If @rate <= 0 or @par <= 0 , ACCRINT returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, ACCRINT returns #NUM! error.
>* If @issue date is after @settlement date or they are the same, ACCRINT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=ACCRINTM(issue,maturity,rate[,par,basis])
>@DESCRIPTION=ACCRINTM calculates and returns the accrued interest for a security from @issue to @maturity date.
>
>@issue is the issue date of the security.  @maturity is the maturity date of the security.  @rate is the annual rate of the security and @par is the par value of the security. If you omit @par, ACCRINTM applies $1,000 instead.  @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @issue date or @maturity date is not valid, ACCRINTM returns #NUM! error.
>* If @rate <= 0 or @par <= 0, ACCRINTM returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, ACCRINTM returns #NUM! error.
>* If @issue date is after @maturity date or they are the same, ACCRINTM returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=ACOS(x)
>@DESCRIPTION=ACOS function calculates the arc cosine of @x; that is the value whose cosine is @x.
>
>* The value it returns is in radians.
>* If @x falls outside the range -1 to 1, ACOS returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ACOS(0.1) equals 1.470629.
>ACOS(-0.1) equals 1.670964.
>
>@SYNTAX=ACOSH(x)
>@DESCRIPTION=ACOSH  function  calculates  the inverse hyperbolic cosine of @x; that is the value whose hyperbolic cosine is @x.
>
>* If @x is less than 1.0, ACOSH() returns the #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>ACOSH(2) equals 1.31696.
>ACOSH(5.3) equals 2.35183.
>
>@SYNTAX=ADDRESS(row_num,col_num[,abs_num,a1,text])
>@DESCRIPTION=ADDRESS returns a cell address as text for specified row and column numbers.
>
>@a1 is a logical value that specifies the reference style.  If @a1 is TRUE or omitted, ADDRESS returns an A1-style reference, i.e. $D$4.  Otherwise ADDRESS returns an R1C1-style reference, i.e. R4C4.
>
>@text specifies the name of the worksheet to be used as the external reference.
>
>* If @abs_num is 1 or omitted, ADDRESS returns absolute reference.
>* If @abs_num is 2 ADDRESS returns absolute row and relative column.
>* If @abs_num is 3 ADDRESS returns relative row and absolute column.
>* If @abs_num is 4 ADDRESS returns relative reference.
>* If @abs_num is greater than 4 ADDRESS returns #VALUE! error.
>* If @row_num or @col_num is less than one, ADDRESS returns #VALUE! error.
>
>@EXAMPLES=
>ADDRESS(5,4) equals "$D$5".
>ADDRESS(5,4,4) equals "D5".
>ADDRESS(5,4,3,FALSE) equals "R[5]C4".
>
>@SYNTAX=AMORDEGRC(cost,purchase_date,first_period,salvage,period,rate[,basis])
>@DESCRIPTION=AMORDEGRC: Calculates depreciation for each accounting period using French accounting conventions.   Assets purchased in the middle of a period take prorated depreciation into account.  This is similar to AMORLINC, except that a depreciation coefficient is applied in the calculation depending on the life of the assets.
>Named for AMORtissement DEGRessif Comptabilite
>
>@cost The value of the asset.
>@purchase_date The date the asset was purchased.
>@first_period The end of the first period.
>@salvage Asset value at maturity.
>@period The length of accounting periods.
>@rate rate of depreciation as a percentage.
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>AMORDEGRC(2400,DATE(1998,8,19),DATE(1998,12,30),300,1,0.14,1) = 733
>
>@SYNTAX=AMORLINC(cost,purchase_date,first_period,salvage,period,rate[,basis])
>@DESCRIPTION=AMORLINC: Calculates depreciation for each accounting period using French accounting conventions.   Assets purchased in the middle of a period take prorated depreciation into account.
>Named for AMORtissement LINeaire Comptabilite.
>
>@cost The value of the asset.
>@purchase_date The date the asset was purchased.
>@first_period The end of the first period.
>@salvage Asset value at maturity.
>@period The length of accounting periods.
>@rate rate of depreciation as a percentage.
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>AMORLINC(2400,DATE(1998,8,19),DATE(1998,12,31),300,1,0.15,1) = 360
>
>@SYNTAX=AREAS(reference)
>@DESCRIPTION=AREAS returns the number of areas in @reference. 
>
>@EXAMPLES=
>AREAS((A1,B2,C3)) equals 3.
>
>@SYNTAX=ASIN(x)
>@DESCRIPTION=ASIN function calculates the arc sine of @x; that is the value whose sine is @x.
>
>* If @x falls outside the range -1 to 1, ASIN returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ASIN(0.5) equals 0.523599.
>ASIN(1) equals 1.570797.
>
>@SYNTAX=ASINH(x)
>@DESCRIPTION=ASINH function calculates the inverse hyperbolic sine of @x; that is the value whose hyperbolic sine is @x.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ASINH(0.5) equals 0.481212.
>ASINH(1.0) equals 0.881374.
>
>@SYNTAX=ATAN(x)
>@DESCRIPTION=ATAN function calculates the arc tangent of @x; that is the value whose tangent is @x.
>
>* Return value is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATAN(0.5) equals 0,463648.
>ATAN(1) equals 0,785398.
>
>@SYNTAX=ATAN2(b1,b2)
>@DESCRIPTION=ATAN2 function calculates the arc tangent of the two variables @b1 and @b2.  It is similar to calculating the arc tangent of @b2 / @b1, except that the signs of both arguments are used to determine the quadrant of the result.
>
>* The result is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATAN2(0.5,1.0) equals 1.107149.
>ATAN2(-0.5,2.0) equals 1.815775.
>
>@SYNTAX=ATANH(x)
>@DESCRIPTION=ATANH function calculates the inverse hyperbolic tangent of @x; that is the value whose hyperbolic tangent is @x.
>
>* If the absolute value of @x is greater than 1.0, ATANH returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATANH(0.5) equals 0.549306.
>ATANH(0.8) equals 1.098612.
>
>@SYNTAX=AVEDEV(n1, n2, ...)
>@DESCRIPTION=AVEDEV returns the average of the absolute deviations of a data set from their mean.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>AVEDEV(A1:A5) equals 7.84.
>
>@SYNTAX=AVERAGE(value1, value2,...)
>@DESCRIPTION=AVERAGE computes the average of all the values and cells referenced in the argument list.  This is equivalent to the sum of the arguments divided by the count of the arguments.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>AVERAGE(A1:A5) equals 23.2.
>
>@SYNTAX=AVERAGEA(number1,number2,...)
>@DESCRIPTION=AVERAGEA returns the average of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>AVERAGEA(A1:A5) equals 18.94.
>
>@SYNTAX=BASE(number,base[,length])
>@DESCRIPTION=BASE function converts a number to a string representing that number in base @base.
>
>* @base must be an integer between 2 and 36.
>* This function is OpenOffice.Org compatible.
>* Optional argument @length specifies the minimum result length.  Leading  zeroes will be added to reach this length.
>
>@EXAMPLES=
>BASE(255,16,4) equals "00FF".
>
>@SYNTAX=BERNOULLI(k,p)
>@DESCRIPTION=BERNOULLI returns the probability p(k) of obtaining @k from a Bernoulli distribution with probability parameter @p.
>
>* If @k != 0 and @k != 1 BERNOULLI returns #NUM! error.
>* If @p < 0 or @p > 1 BERNOULLI returns #NUM! error.
>
>@EXAMPLES=
>BERNOULLI(0,0.5).
>
>@SYNTAX=BESSELI(x,y)
>@DESCRIPTION=BESSELI function returns the Neumann, Weber or Bessel function.
>
>@x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELI(0.7,3) equals 0.007367374.
>
>@SYNTAX=BESSELJ(x,y)
>@DESCRIPTION=BESSELJ function returns the Bessel function with @x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELJ(0.89,3) equals 0.013974004.
>
>@SYNTAX=BESSELK(x,y)
>@DESCRIPTION=BESSELK function returns the Neumann, Weber or Bessel function. @x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELK(3,9) equals 397.95880.
>
>@SYNTAX=BESSELY(x,y)
>@DESCRIPTION=BESSELY function returns the Neumann, Weber or Bessel function.
>
>@x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELY(4,2) equals 0.215903595.
>
>@SYNTAX=BETADIST(x,alpha,beta[,a,b])
>@DESCRIPTION=BETADIST function returns the cumulative beta distribution. @a is the optional lower bound of @x and @b is the optional upper bound of @x.
>* If @a is not given, BETADIST uses 0.
>* If @b is not given, BETADIST uses 1.
>* If @x < @a or @x > @b BETADIST returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, BETADIST returns #NUM! error.
>* If @a >= @b BETADIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BETADIST(0.12,2,3) equals 0.07319808.
>
>@SYNTAX=BETAINV(p,alpha,beta[,a,b])
>@DESCRIPTION=BETAINV function returns the inverse of cumulative beta distribution.  @a is the optional lower bound of @x and @b is the optional upper bound of @x.
>
>* If @a is not given, BETAINV uses 0.
>* If @b is not given, BETAINV uses 1.
>* If @p < 0 or @p > 1 BETAINV returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, BETAINV returns #NUM! error.
>* If @a >= @b BETAINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BETAINV(0.45,1.6,1) equals 0.607096629.
>
>@SYNTAX=BETALN(a,b)
>@DESCRIPTION=BETALN function returns the natural logarithm of the absolute value of the beta function.
>
>* If @a, @b, or (@a + @b) are non-positive integers, BETALN returns #NUM! 
>@EXAMPLES=
>BETALN(2,3) equals -2.48.
>BETALN(-0.5,0.5) equals #NUM!.
>
>@SYNTAX=BIN2DEC(x)
>@DESCRIPTION=BIN2DEC function converts a binary number in string or number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2DEC(101) equals 5.
>
>@SYNTAX=BIN2HEX(number[,places])
>@DESCRIPTION=BIN2HEX function converts a binary number to a hexadecimal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2HEX(100111) equals 27.
>
>@SYNTAX=BIN2OCT(number[,places])
>@DESCRIPTION=BIN2OCT function converts a binary number to an octal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2OCT(110111) equals 67.
>
>@SYNTAX=BINOMDIST(n,trials,p,cumulative)
>@DESCRIPTION=BINOMDIST function returns the binomial distribution. @n is the number of successes, @trials is the total number of independent trials, @p is the probability of success in trials, and @cumulative describes whether to return the sum of the binomial function from 0 to @n.
>
>* If @n or @trials are non-integer they are truncated.
>* If @n < 0 or @trials < 0 BINOMDIST returns #NUM! error.
>* If @n > @trials BINOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 BINOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BINOMDIST(3,5,0.8,0) equals 0.2048.
>
>@SYNTAX=BITAND(a,b)
>@DESCRIPTION=BITAND function returns bitwise and-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=BITLSHIFT(x,n)
>@DESCRIPTION=BITLSHIFT function returns @x bit-shifted left by @n bits.
>
>* If @n is negative, a right shift will in effect be performed.
>
>@EXAMPLES=
>@SYNTAX=BITOR(a,b)
>@DESCRIPTION=BITOR function returns bitwise or-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=BITRSHIFT(x,n)
>@DESCRIPTION=BITRSHIFT function returns @x bit-shifted right by @n bits.
>
>* If @n is negative, a left shift will in effect be performed.
>
>@EXAMPLES=
>@SYNTAX=BITXOR(a,b)
>@DESCRIPTION=BITXOR function returns bitwise exclusive or-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=CAUCHY(x,a,cum)
>@DESCRIPTION=CAUCHY returns the Cauchy distribution with scale parameter @a. If @cum is TRUE, CAUCHY returns the cumulative distribution.
>
>* If @a < 0 CAUCHY returns #NUM! error.
>* If @cum != TRUE and @cum != FALSE CAUCHY returns #VALUE! error.
>
>@EXAMPLES=
>CAUCHY(0.43,1,TRUE) returns 0.370735.
>
>@SYNTAX=CEIL(x)
>@DESCRIPTION=CEIL function rounds @x up to the next nearest integer.
>
>
>@EXAMPLES=
>CEIL(0.4) equals 1.
>CEIL(-1.1) equals -1.
>CEIL(-2.9) equals -2.
>
>@SYNTAX=CEILING(x[,significance])
>@DESCRIPTION=CEILING function rounds @x up to the nearest multiple of @significance.
>
>* If @x or @significance is non-numeric CEILING returns #VALUE! error.
>* If @x and @significance have different signs CEILING returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CEILING(2.43,1) equals 3.
>CEILING(123.123,3) equals 126.
>
>@SYNTAX=CELL(type,ref)
>@DESCRIPTION=CELL returns information about the formatting, location, or contents of a cell.
>
>@type specifies the type of information you want to obtain:
>
>  address    	Returns the given cell reference as text.
>  col        		Returns the number of the column in @ref.
>  contents   	Returns the contents of the cell in @ref.
>  format     		Returns the code of the format of the cell.
>  parentheses	Returns 1 if @ref contains a negative value
>             		and its format displays it with parentheses.
>  row        		Returns the number of the row in @ref.
>  width      		Returns the column width.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Cell("format",A1) returns the code of the format of the cell A1.
>
>@SYNTAX=CHAR(x)
>@DESCRIPTION=CHAR returns the ASCII character represented by the number @x.
>
>@EXAMPLES=
>CHAR(65) equals A.
>
>@SYNTAX=CHIDIST(x,dof)
>@DESCRIPTION=CHIDIST function returns the one-tailed probability of the chi-squared distribution. @dof is the number of degrees of freedom.
>
>* If @dof is non-integer it is truncated.
>* If @dof < 1 CHIDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CHIDIST(5.3,2) equals 0.070651213.
>
>@SYNTAX=CHIINV(p,dof)
>@DESCRIPTION=CHIINV function returns the inverse of the one-tailed probability of the chi-squared distribution.
>
>* If @p < 0 or @p > 1 or @dof < 1 CHIINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CHIINV(0.98,7) equals 1.564293004.
>
>@SYNTAX=CHITEST(actual_range,theoretical_range)
>@DESCRIPTION=CHITEST function returns the test for independence of chi-squared distribution.
>
>@actual_range is a range that contains the observed data points. @theoretical_range is a range that contains the expected values of the data points.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=CHOOSE(index[,value1][,value2]...)
>@DESCRIPTION=CHOOSE returns the value of index @index. @index is rounded to an integer if it is not.
>
>* If @index < 1 or @index > number of values, CHOOSE returns #VALUE! error.
>
>@EXAMPLES=
>CHOOSE(3,"Apple","Orange","Grape","Perry") equals "Grape".
>
>@SYNTAX=CLEAN(string)
>@DESCRIPTION=CLEAN removes any non-printable characters from @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CLEAN("one"\&char(7)) equals "one".
>
>@SYNTAX=CODE(char)
>@DESCRIPTION=CODE returns the ASCII number for the character @char.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CODE("A") equals 65.
>
>@SYNTAX=COLUMNNUMBER(name)
>@DESCRIPTION=COLUMNNUMBER function returns an integer corresponding to the column name supplied as a string.
>
>* If @name is invalid, COLUMNNUMBER returns the #VALUE! error.
>
>@EXAMPLES=
>COLUMNNUMBER("E") equals 5.
>
>@SYNTAX=COLUMNS(reference)
>@DESCRIPTION=COLUMNS function returns the number of columns in area or array reference.
>
>* If @reference is neither an array nor a reference nor a range, COLUMNS returns #VALUE! error.
>
>@EXAMPLES=
>COLUMNS(H2:J3) equals 3.
>
>@SYNTAX=COMBIN(n,k)
>@DESCRIPTION=COMBIN computes the number of combinations.
>
>* Performing this function on a non-integer or a negative number returns #NUM! error.
>* If @n is less than @k COMBIN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COMBIN(8,6) equals 28.
>COMBIN(6,2) equals 15.
>
>@SYNTAX=COMPLEX(real,im[,suffix])
>@DESCRIPTION=COMPLEX returns a complex number of the form x + yi.
>
>@real is the real and @im is the imaginary part of the complex number.  @suffix is the suffix for the imaginary part.  If it is omitted, COMPLEX uses 'i' by default.
>
>* If @suffix is neither 'i' nor 'j', COMPLEX returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COMPLEX(1,-1) equals 1-i.
>
>@SYNTAX=CONCATENATE(string1[,string2...])
>@DESCRIPTION=CONCATENATE returns the string obtained by concatenation of the given strings.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CONCATENATE("aa","bb") equals "aabb".
>
>@SYNTAX=CONFIDENCE(x,stddev,size)
>@DESCRIPTION=CONFIDENCE function returns the confidence interval for a mean. @x is the significance level, @stddev is the population standard deviation, and @size is the size of the sample.
>
>* If @size is non-integer it is truncated.
>* If @size < 0 CONFIDENCE returns #NUM! error.
>* If @size is 0 CONFIDENCE returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CONFIDENCE(0.05,1,33) equals 0.341185936.
>
>@SYNTAX=CORREL(array1,array2)
>@DESCRIPTION=CORREL returns the correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>CORREL(A1:A5,B1:B5) equals 0.996124788.
>
>@SYNTAX=COS(x)
>@DESCRIPTION=COS function returns the cosine of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>COS(0.5) equals 0.877583.
>COS(1) equals 0.540302.
>
>@SYNTAX=COSH(x)
>@DESCRIPTION=COSH function returns the hyperbolic cosine of @x, which is defined mathematically as
>
>	(exp(@x) + exp(-@x)) / 2.
>
>* @x is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COSH(0.5) equals 1.127626.
>COSH(1) equals 1.543081.
>
>@SYNTAX=COUNT(b1, b2, ...)
>@DESCRIPTION=COUNT returns the total number of integer or floating point arguments passed.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>COUNT(A1:A5) equals 5.
>
>@SYNTAX=COUNTA(b1, b2, ...)
>@DESCRIPTION=COUNTA returns the number of arguments passed not including empty cells.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, "missing", "missing", 25.9, and 40.1.  Then
>COUNTA(A1:A5) equals 5.
>
>@SYNTAX=COUNTBLANK(range)
>@DESCRIPTION=COUNTBLANK returns the number of blank cells in a @range.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>COUNTBLANK(A1:A20) returns the number of blank cell in A1:A20.
>
>@SYNTAX=COUNTIF(range,criteria)
>@DESCRIPTION=COUNTIF function counts the number of cells in the given @range that meet the given @criteria.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>COUNTIF(A1:A5,"<=28") equals 3.
>COUNTIF(A1:A5,"<28") equals 2.
>COUNTIF(A1:A5,"28") equals 1.
>COUNTIF(A1:A5,">28") equals 2.
>
>@SYNTAX=COUPDAYBS(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYBS returns the number of days from the beginning of the coupon period to the settlement date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYBS returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 89
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 0
>
>@SYNTAX=COUPDAYS(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYS returns the number of days in the coupon period of the settlement date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYS returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,1,FALSE) = 91
>
>@SYNTAX=COUPDAYSNC(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYSNC returns the number of days from the settlement date to the next coupon date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYSNC returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0) = 1
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 89
>
>@SYNTAX=COUPNCD(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPNCD returns the coupon date following settlement.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPNCD returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 30-Nov-2002
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 28-Feb-2003
>
>@SYNTAX=COUPNUM(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPNUM returns the numbers of coupons to be paid between the settlement and maturity dates, rounded up.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>* If @frequency is other than 1, 2, 4, 6 or 12, COUPNUM returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is not in between 0 and 5, #NUM! error is returned.
>
>@EXAMPLES=
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0) = 6
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 5
>@SYNTAX=COUPPCD(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPPCD returns the coupon date preceding settlement.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPPCD returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 31-Aug-2002
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 29-Nov-2002
>
>@SYNTAX=COVAR(array1,array2)
>@DESCRIPTION=COVAR returns the covariance of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>COVAR(A1:A5,B1:B5) equals 65.858.
>
>@SYNTAX=CRITBINOM(trials,p,alpha)
>@DESCRIPTION=CRITBINOM function returns the smallest value for which the cumulative is greater than or equal to a given value. @n is the number of trials, @p is the probability of success in trials, and @alpha is the criterion value.
>
>* If @trials is a non-integer it is truncated.
>* If @trials < 0 CRITBINOM returns #NUM! error.
>* If @p < 0 or @p > 1 CRITBINOM returns #NUM! error.
>* If @alpha < 0 or @alpha > 1 CRITBINOM returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CRITBINOM(10,0.5,0.75) equals 6.
>
>@SYNTAX=CRONBACH(ref1,ref2,...)
>@DESCRIPTION=CRONBACH returns Cronbach's alpha for the given cases.
>@ref1 is a data set, @ref2 the second data set, etc..
>@EXAMPLES=
>
>@SYNTAX=CUMIPMT(rate,nper,pv,start_period,end_period,type)
>@DESCRIPTION=CUMIPMT returns the cumulative interest paid on a loan between @start_period and @end_period.
>
>* If @rate <= 0, CUMIPMT returns #NUM! error.
>* If @nper <= 0, CUMIPMT returns #NUM! error.
>* If @pv <= 0, CUMIPMT returns #NUM! error.
>* If @start_period < 1, CUMIPMT returns #NUM! error.
>* If @end_period < @start_period, CUMIPMT returns #NUM! error.
>* If @end_period > @nper, CUMIPMT returns #NUM! error.
>* If @type <> 0 and @type <> 1, CUMIPMT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=CUMPRINC(rate,nper,pv,start_period,end_period,type)
>@DESCRIPTION=CUMPRINC returns the cumulative principal paid on a loan between @start_period and @end_period.
>
>* If @rate <= 0, CUMPRINC returns #NUM! error.
>* If @nper <= 0, CUMPRINC returns #NUM! error.
>* If @pv <= 0, CUMPRINC returns #NUM! error.
>* If @start_period < 1, CUMPRINC returns #NUM! error.
>* If @end_period < @start_period, CUMPRINC returns #NUM! error.
>* If @end_period > @nper, CUMPRINC returns #NUM! error.
>* If @type <> 0 and @type <> 1, CUMPRINC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=CUM_BIV_NORM_DIST(a,b,rho)
>@DESCRIPTION=CUM_BIV_NORM_DIST calculates the cumulative bivariate normal distribution from parameters a, b & rho.
>The return value is the probability that two random variables with correlation @rho are respectively each less than @a and @b.
>
>@EXAMPLES=
>
>@SYNTAX=DATE (year,month,day)
>@DESCRIPTION=DATE returns the number of days since the 1st of January of 1900(the date serial number) for the given year, month and day.
>
>* If @month < 1 or @month > 12, the year will be corrected.  A similar correction takes place for days.
>* The @years should be at least 1900.  If @years < 1900, it is assumed to be 1900 + @years.
>* If the given date is not valid, DATE returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATE(2001, 3, 30) returns 'Mar 30, 2001'.
> 
>@SYNTAX=DATE2UNIX(serial)
>@DESCRIPTION=DATE2UNIX converts a spreadsheet date and time serial number into a unix time.
>
>A unix time is the number of seconds since midnight January 1, 1970.
>
>@EXAMPLES=
>DATE2UNIX("01/01/2000") equals 946656000.
>
>@SYNTAX=DATEDIF(date1,date2,interval)
>@DESCRIPTION=DATEDIF returns the difference between two dates.  @interval is one of six possible values:  "y", "m", "d", "ym", "md", and "yd".
>
>The first three options will return the number of complete years, months, or days, respectively, between the two dates specified.
>
>  "ym" will return the number of full months between the two dates, not including the difference in years.
>  "md" will return the number of full days between the two dates, not including the difference in months.
>  "yd" will return the number of full days between the two dates, not including the difference in years.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"d") equals 1191.
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"y") equals 3.
>
>@SYNTAX=DATEVALUE(date_str)
>@DESCRIPTION=DATEVALUE returns the serial number of the date.  @date_str is the string that contains the date. The value depends on the date convention.  The MS Excel 1900 convention dates things from Jan 1 1900 while the 1904 convention uses Jan 1 1904.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATEVALUE("1/1/1999") equals 36161 (in the 1900 convention).
>@SYNTAX=DAVERAGE(database,field,criteria)
>@DESCRIPTION=DAVERAGE function returns the average of the values in a list or database that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DAVERAGE(A1:C7, "Salary", A9:A11) equals 42296.3333.
>DAVERAGE(A1:C7, "Age", A9:A11) equals 39.
>DAVERAGE(A1:C7, "Salary", A9:B11) equals 40782.5.
>DAVERAGE(A1:C7, "Age", A9:B11) equals 36.
>
>@SYNTAX=DAY (date)
>@DESCRIPTION=DAY converts a serial number to a day of month.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DAY("10/24/1968") equals 24.
>
>@SYNTAX=DAYS360 (date1,date2,method)
>@DESCRIPTION=DAYS360 returns the number of days from @date1 to @date2 following a 360-day calendar in which all months are assumed to have 30 days.
>
>* If @method is 1, the European method will be used.  In this case, if the day of the month is 31 it will be considered as 30.
>* If @method is 0 or omitted, the MS Excel (tm) US method will be used.  This is a somewhat complicated industry standard method where the last day of February is considered to be the 30th day of the month, but only for the first date.
>* If @method is 2, a saner version of the US method is used in which both dates get the same February treatment.
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is mostly Excel compatible.
>
>@EXAMPLES=
>DAYS360(DATE(2003, 2, 3), DATE(2007, 4, 2)) equals 1499.
>
>@SYNTAX=DB(cost,salvage,life,period[,month])
>@DESCRIPTION=DB calculates the depreciation of an asset for a given period using the fixed-declining balance method.  @cost is the initial value of the asset.  @salvage is the value after the depreciation.
>
>@life is the number of periods overall.  @period is the period for which you want the depreciation to be calculated.  @month is the number of months in the first year of depreciation.
>
>* If @month is omitted, it is assumed to be 12.
>* If @cost = 0, DB returns #NUM! error.
>* If @life <= 0, DB returns #NUM! error.
>* If @salvage / @cost < 0, DB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DCOUNT(database,field,criteria)
>@DESCRIPTION=DCOUNT function counts the cells that contain numbers in a database that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DCOUNT(A1:C7, "Salary", A9:A11) equals 3.
>DCOUNT(A1:C7, "Salary", A9:B11) equals 2.
>DCOUNT(A1:C7, "Name", A9:B11) equals 0.
>
>@SYNTAX=DCOUNTA(database,field,criteria)
>@DESCRIPTION=DCOUNTA function counts the cells that contain data in a database that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DCOUNTA(A1:C7, "Salary", A9:A11) equals 3.
>DCOUNTA(A1:C7, "Salary", A9:B11) equals 2.
>DCOUNTA(A1:C7, "Name", A9:B11) equals 2.
>
>@SYNTAX=DDB(cost,salvage,life,period[,factor])
>@DESCRIPTION=DDB returns the depreciation of an asset for a given period using the double-declining balance method or some other similar method you specify.
>
>@cost is the initial value of the asset, @salvage is the value after the last period, @life is the number of periods, @period is the period for which you want the depreciation to be calculated, and @factor is the factor at which the balance declines.
>
>* If @factor is omitted, it is assumed to be two (double-declining balance method).
>* If @life <= 0, DDB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DEC2BIN(number[,places])
>@DESCRIPTION=DEC2BIN function converts a decimal number to a binary number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2BIN(42) equals 101010.
>
>@SYNTAX=DEC2HEX(number[,places])
>@DESCRIPTION=DEC2HEX function converts a decimal number to a hexadecimal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2HEX(42) equals 2A.
>
>@SYNTAX=DEC2OCT(number[,places])
>@DESCRIPTION=DEC2OCT function converts a decimal number to an octal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2OCT(42) equals 52.
>
>@SYNTAX=DECIMAL(text,base)
>@DESCRIPTION=DECIMAL function converts a number in base @base to decimal.
>
>* @base must be an integer between 2 and 36.
>* This function is OpenOffice.Org compatible.
>
>@EXAMPLES=
>DECIMAL("A1",16) equals 161.
>
>@SYNTAX=DEGREES(x)
>@DESCRIPTION=DEGREES computes the number of degrees equivalent to @x radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEGREES(2.5) equals 143.2394.
>
>@SYNTAX=DELTA(x[,y])
>@DESCRIPTION=DELTA function tests for numerical equivalence of two arguments, returning 1 in case of equality.
>
>* @y is optional, and defaults to 0.
>* If either argument is non-numeric returns a #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DELTA(42.99,43) equals 0.
>
>@SYNTAX=DEVSQ(n1, n2, ...)
>@DESCRIPTION=DEVSQ returns the sum of squares of deviations of a data set from the sample mean.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>DEVSQ(A1:A5) equals 470.56.
>
>@SYNTAX=DGET(database,field,criteria)
>@DESCRIPTION=DGET function returns a single value from a column that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>* If none of the items match the conditions, DGET returns #VALUE! error.
>* If more than one items match the conditions, DGET returns #NUM! error.
>
>DGET(A1:C7, "Salary", A9:A10) equals 34323.
>DGET(A1:C7, "Name", A9:A10) equals "Clark".
>
>@SYNTAX=DIMCIRC(traffic,gos)
>@DESCRIPTION=DIMCIRC returns a number of circuits required from a number of @traffic loads with @gos grade of service.
>
>@EXAMPLES=
>DIMCIRC(24,1%) returns 35.
>
>@SYNTAX=DISC(settlement,maturity,par,redemption[,basis])
>@DESCRIPTION=DISC calculates and returns the discount rate for a security. @settlement is the settlement date of the security.
>
>@maturity is the maturity date of the security.  @par is the price per $100 face value of the security.  @redemption is the redemption value per $100 face value of the security.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, DISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, DISC returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, DISC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DMAX(database,field,criteria)
>@DESCRIPTION=DMAX function returns the largest number in a column that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DMAX(A1:C7, "Salary", A9:A11) equals 47242.
>DMAX(A1:C7, "Age", A9:A11) equals 45.
>DMAX(A1:C7, "Age", A9:B11) equals 43.
>
>@SYNTAX=DMIN(database,field,criteria)
>@DESCRIPTION=DMIN function returns the smallest number in a column that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DMIN(A1:C7, "Salary", A9:B11) equals 34323.
>DMIN(A1:C7, "Age", A9:B11) equals 29.
>
>@SYNTAX=DOLLAR(num[,decimals])
>@DESCRIPTION=DOLLAR returns @num formatted as currency.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DOLLAR(12345) equals "$12,345.00".
>
>@SYNTAX=DOLLARDE(fractional_dollar,fraction)
>@DESCRIPTION=DOLLARDE converts a dollar price expressed as a fraction into a dollar price expressed as a decimal number.
>
>@fractional_dollar is the fractional number to be converted. @fraction is the denominator of the fraction.
>
>* If @fraction is non-integer it is truncated.
>* If @fraction <= 0, DOLLARDE returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DOLLARFR(decimal_dollar,fraction)
>@DESCRIPTION=DOLLARFR converts a decimal dollar price into a dollar price expressed as a fraction.
>
>* If @fraction is non-integer it is truncated.
>* If @fraction <= 0, DOLLARFR returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DPRODUCT(database,field,criteria)
>@DESCRIPTION=DPRODUCT function returns the product of numbers in a column that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DPRODUCT(A1:C7, "Age", A9:B11) equals 1247.
>
>@SYNTAX=DSUM(database,field,criteria)
>@DESCRIPTION=DSUM function returns the sum of numbers in a column that match conditions specified.
>
>@database is a range of cells in which rows of related information are records and columns of data are fields. The first row of a database contains labels for each column. 
>
>@field specifies which column is used in the function.  If @field is an integer, for example 2, the second column is used. Field can also be the label of a column.  For example, ``Age'' refers to the column with the label ``Age'' in @database range. 
>
>@criteria is the range of cells which contains the specified conditions.  The first row of a @criteria should contain the labels of the fields for which the criteria are for.  Cells below the labels specify conditions, for example, ``>3'' or ``<9''.  Equality condition can be given simply by specifying a value, e.g. ``3'' or ``John''. 
>Each row in @criteria specifies a separate condition. If a row in @database matches a row in @criteria, then that row is counted. Technically speaking, this a boolean OR operation between the rows in @criteria.
>If @criteria specifies more than one column, then each of the conditions in the specified columns must be true for the row in @database to match. Technically speaking, this is a boolean AND operation between the columns in @criteria.
>
>@EXAMPLES=
>Let us assume that the range A1:C7 contain the following values:
>Name    Age     Salary
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>In addition, the cells A9:B11 contain the following values:
>Age     Salary
><30
>>40     >46000
>
>DSUM(A1:C7, "Age", A9:B11) equals 72.
>DSUM(A1:C7, "Salary", A9:B11) equals 81565.
>
>@SYNTAX=DURATION(settlement,maturity,coup,yield,frequency[,basis])
>@DESCRIPTION=DURATION calculates the duration of a security.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@coup The annual coupon rate as a percentage.
>@yield The annualized yield of the security as a percentage.
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, DURATION returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=EDATE(date,months)
>@DESCRIPTION=EDATE returns the serial number of the date that is the specified number of months before or after a given date.  @date is the serial number of the initial date and @months is the number of months before (negative number) or after (positive number) the initial date.
>
>* If @months is not an integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>EDATE(DATE(2001,12,30),2) returns 'Feb 28, 2002'.
>
>@SYNTAX=EFFECT(r,nper)
>@DESCRIPTION=EFFECT calculates the effective interest rate from a given nominal rate.
>
>Effective interest rate is calculated using this formula:
>
>    (1 + @r / @nper) ^ @nper - 1
>
>where:
>
>@r = nominal interest rate (stated in yearly terms)
>@nper = number of periods used for compounding
>
>* If @rate < 0, EFFECT returns #NUM! error.
>* If @nper <= 0, EFFECT returns #NUM! error.
>
>@EXAMPLES=
>For example credit cards will list an APR (annual percentage rate) which is a nominal interest rate.
>For example if you wanted to find out how much you are actually paying interest on your credit card that states an APR of 19% that is compounded monthly you would type in:
>=EFFECT(.19,12) and you would get .2075 or 20.75%. That is the effective percentage you will pay on your loan.
>@SYNTAX=EOMONTH (start_date,months)
>@DESCRIPTION=EOMONTH returns the last day of the month which is @months from the @start_date.
>
>* EOMONTH returns #NUM! if @start_date or @months are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then EOMONTH(A1,0)=12/31/00, EOMONTH(A1,5)=5/31/01, and EOMONTH(A1,2)=2/28/01
>
>@SYNTAX=ERF([lower limit,]upper_limit)
>@DESCRIPTION=ERF returns the error function.  With a single argument ERF returns the error function, defined as
>
>	erf(x) = 2/sqrt(pi)* integral from 0 to x of exp(-t*t) dt.
>
>If two arguments are supplied, they are the lower and upper limits of the integral.
>
>* If either @lower_limit or @upper_limit is not numeric a #VALUE! error is returned.
>* This function is upward-compatible with that in Excel. (If two arguments are supplied, Excel will not allow either to be negative.)
>
>@EXAMPLES=
>ERF(0.4) equals 0.428392355.
>ERF(1.6448536269515/SQRT(2)) equals 0.90.
>
>The second example shows that a random variable with a normal distribution has a 90 percent chance of falling within approximately 1.645 standard deviations of the mean.
>@SYNTAX=ERFC(x)
>@DESCRIPTION=ERFC function returns the complementary error function, defined as
>
>	1 - erf(x).
>
>erfc(x) is calculated more accurately than 1 - erf(x) for arguments larger than about 0.5.
>
>* If @x is not numeric a #VALUE! error is returned.  
>@EXAMPLES=
>ERFC(6) equals 2.15197367e-17.
>
>@SYNTAX=ERROR(text)
>@DESCRIPTION=ERROR return the specified error.
>
>@EXAMPLES=
>ERROR("#OWN ERROR").
>
>@SYNTAX=ERROR.TYPE(value)
>@DESCRIPTION=ERROR.TYPE returns an error number corresponding to the given error value.  The error numbers for error values are:
>
>	#DIV/0!  		2
>	#VALUE!  	3
>	#REF!    		4
>	#NAME?   	5
>	#NUM!    		6
>	#N/A     		7
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ERROR.TYPE(NA()) equals 7.
>
>@SYNTAX=EURO(currency)
>@DESCRIPTION=EURO converts one Euro to a given national currency in the European monetary union.
>
>@currency is one of the following:
>
>    ATS	(Austria)
>    BEF	(Belgium)
>    DEM	(Germany)
>    ESP	(Spain)
>    EUR	(Euro)
>    FIM	(Finland)
>    FRF	(France)
>    GRD	(Greek)
>    IEP	(Ireland)
>    ITL	(Italy)
>    LUF	(Luxembourg)
>    NLG	(Netherlands)
>    PTE	(Portugal)
>
>* If the given @currency is other than one of the above, EURO returns #NUM! error.
>
>@EXAMPLES=
>EURO("DEM") returns 1.95583.
>@SYNTAX=EUROCONVERT(n,source,target)
>@DESCRIPTION=EUROCONVERT converts the currency value @n of @source currency to a target currency @target. Both currencies are given as three-letter strings using the ISO code system names.  The following currencies are available:
>
>    ATS	(Austria)
>    BEF	(Belgium)
>    DEM	(Germany)
>    ESP	(Spain)
>    EUR	(Euro)
>    FIM	(Finland)
>    FRF	(France)
>    GRD	(Greek)
>    IEP	(Ireland)
>    ITL	(Italy)
>    LUF	(Luxembourg)
>    NLG	(Netherlands)
>    PTE	(Portugal)
>
>* If the given @source or @target is other than one of the above, EUROCONVERT returns #VALUE! error.
>
>@EXAMPLES=
>EUROCONVERT(2.1,"DEM","EUR") returns 1.07.
>@SYNTAX=EVEN(number)
>@DESCRIPTION=EVEN function returns the number rounded up to the nearest even integer.  Negative numbers are rounded down.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>EVEN(5.4) equals 6.
>EVEN(-5.4) equals -6.
>
>@SYNTAX=EXACT(string1, string2)
>@DESCRIPTION=EXACT returns true if @string1 is exactly equal to @string2 (this routine is case sensitive).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXACT("key","key") equals TRUE.
>EXACT("key","Key") equals FALSE.
>
>@SYNTAX=EXECSQL(dsn,username,password,sql)
>@DESCRIPTION=The EXECSQL function lets you execute a command in a database server, and show the results returned in current sheet. It uses libgda as the means for accessing the databases.
>For using it, you need first to set up a libgda data source.
>@EXAMPLES=
>To get all the data from the table "Customers" present in the "mydatasource" GDA data source, you would use:
>EXECSQL("mydatasource","username","password","SELECT * FROM customers")
>@SYNTAX=EXP(x)
>@DESCRIPTION=EXP computes the value of e (the base of natural logarithms) raised to the power of @x.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXP(2) equals 7.389056.
>
>@SYNTAX=EXPM1(x)
>@DESCRIPTION=EXPM1 computes EXP(@x)-1 with higher resulting precision than the direct formula.
>
>@EXAMPLES=
>EXPM1(0.01) equals 0.01005.
>
>@SYNTAX=EXPONDIST(x,y,cumulative)
>@DESCRIPTION=EXPONDIST function returns the exponential distribution. If the @cumulative boolean is false it will return:
>
>	@y * exp (-@y*@x),
>
>otherwise it will return
>
>	1 - exp (-@y*@x).
>
>* If @x < 0 or @y <= 0 this will return an error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXPONDIST(2,4,0) equals 0.001341851.
>
>@SYNTAX=EXPPOWDIST(x,a,b)
>@DESCRIPTION=EXPPOWDIST returns the probability density p(x) at @x for Exponential Power distribution with scale parameter @a and exponent @b.
>This distribution has been recommended for lifetime analysis when a U-shaped hazard function is desired. This corresponds to rapid failure once the product starts to wear out after a period of steady or even improving reliability.
>@EXAMPLES=
>EXPPOWDIST(0.4,1,2).
>
>@SYNTAX=EXPRESSION(cell)
>@DESCRIPTION=EXPRESSION returns expression in @cell as a string, or empty if the cell is not an expression.
>@EXAMPLES=
>entering '=EXPRESSION(A3)' in A2 = empty (assuming there is nothing in A3).
>entering '=EXPRESSION(A2)' in A1 = 'EXPRESSION(A3)'.
>
>@SYNTAX=FACT(x)
>@DESCRIPTION=FACT computes the factorial of @x. ie, @x!
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FACT(3) equals 6.
>FACT(9) equals 362880.
>
>@SYNTAX=FACTDOUBLE(number)
>@DESCRIPTION=FACTDOUBLE function returns the double factorial of a @number, i.e., x!!.
>
>* If @number is not an integer, it is truncated.
>* If @number is negative FACTDOUBLE returns #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>FACTDOUBLE(5) equals 15.
>
>@SYNTAX=FALSE()
>@DESCRIPTION=FALSE returns boolean value false.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FALSE() equals FALSE.
>
>@SYNTAX=FDIST(x,dof1,dof2)
>@DESCRIPTION=FDIST function returns the F probability distribution. @dof1 is the numerator degrees of freedom and @dof2 is the denominator degrees of freedom.
>
>* If @x < 0 FDIST returns #NUM! error.
>* If @dof1 < 1 or @dof2 < 1, FDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FDIST(2,5,5) equals 0.232511319.
>
>@SYNTAX=FIB(number)
>@DESCRIPTION=FIB function computes Fibonacci numbers.
>
>* If @number is not an integer, it is truncated.
>* If @number is negative or zero FIB returns #NUM! error.
>
>@EXAMPLES=
>FIB(12) equals 144.
>
>@SYNTAX=FIND(string1,string2[,start])
>@DESCRIPTION=FIND returns position of @string1 in @string2 (case-sensitive), searching only from character @start onwards (assuming 1 if omitted).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FIND("ac","Jack") equals 2.
>
>@SYNTAX=FINV(p,dof1,dof2)
>@DESCRIPTION=FINV function returns the inverse of the F probability distribution.
>
>* If @p < 0 or @p > 1 FINV returns #NUM! error.
>* If @dof1 < 1 or @dof2 < 1 FINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FINV(0.2,2,4) equals 2.472135955.
>
>@SYNTAX=FISHER(x)
>@DESCRIPTION=FISHER function returns the Fisher transformation at @x.
>
>* If @x is not a number, FISHER returns #VALUE! error.
>* If @x <= -1 or @x >= 1, FISHER returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FISHER(0.332) equals 0.345074339.
>
>@SYNTAX=FISHERINV(x)
>@DESCRIPTION=FISHERINV function returns the inverse of the Fisher transformation at @x.
>
>* If @x is non-number FISHERINV returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FISHERINV(2) equals 0.96402758.
>
>@SYNTAX=FIXED(num,[decimals, no_commas])
>@DESCRIPTION=FIXED returns @num as a formatted string with @decimals numbers after the decimal point, omitting commas if requested by @no_commas.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FIXED(1234.567,2) equals "1,234.57".
>
>@SYNTAX=FORECAST(x,known_y's,known_x's)
>@DESCRIPTION=FORECAST function estimates a future value according to existing values using simple linear regression.  The estimated future value is a y-value for a given x-value (@x).
>
>* If @known_x or @known_y contains no data entries or different number of data entries, FORECAST returns #N/A error.
>* If the variance of the @known_x is zero, FORECAST returns #DIV/0 error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>FORECAST(7,A1:A5,B1:B5) equals -10.859397661.
>
>@SYNTAX=FREQUENCY(data_array,bins_array)
>@DESCRIPTION=FREQUENCY function counts how often given values occur within a range of values.  The results are given as an array.
>
>@data_array is a data array for which you want to count the frequencies.  @bin_array is an array containing the intervals into which you want to group the values in data_array.  If the @bin_array is empty, FREQUENCY returns the number of data points in @data_array.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=FTEST(array1,array2)
>@DESCRIPTION=FTEST function returns the two-tailed probability that the variances in the given two data sets are not significantly different.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>FTEST(A1:A5,B1:B5) equals 0.510815017.
>
>@SYNTAX=FV(rate,nper,pmt[,pv,type])
>@DESCRIPTION=FV computes the future value of an investment. This is based on periodic, constant payments and a constant interest rate. The interest rate per period is @rate, @nper is the number of periods in an annuity, @pmt is the payment made each period, @pv is the present value and @type is when the payment is made.
>
>* If @type = 1 then the payment is made at the beginning of the period.
>* If @type = 0 it is made at the end of each period.
>
>@EXAMPLES=
>
>@SYNTAX=FVSCHEDULE(principal,schedule)
>@DESCRIPTION=FVSCHEDULE returns the future value of given initial value after applying a series of compound periodic interest rates. The argument @principal is the present value; @schedule is an array of interest rates to apply. The @schedule argument must be a range of cells.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain interest rates 0.11, 0.13, 0.09, 0.17, and 0.03.  Then
>FVSCHEDULE(3000,A1:A5) equals 4942.7911611.
>@SYNTAX=GAMMADIST(x,alpha,beta,cum)
>@DESCRIPTION=GAMMADIST function returns the gamma distribution. If @cum is TRUE, GAMMADIST returns the incomplete gamma function, otherwise it returns the probability mass function.
>
>* If @x < 0 GAMMADIST returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, GAMMADIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMADIST(1,2,3,0) equals 0.07961459.
>
>@SYNTAX=GAMMAINV(p,alpha,beta)
>@DESCRIPTION=GAMMAINV function returns the inverse of the cumulative gamma distribution.
>
>* If @p < 0 or @p > 1 GAMMAINV returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0 GAMMAINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMAINV(0.34,2,4) equals 4.829093908.
>
>@SYNTAX=GAMMALN(x)
>@DESCRIPTION=GAMMALN function returns the natural logarithm of the gamma function.
>
>* If @x is non-number then GAMMALN returns #VALUE! error.
>* If @x <= 0 then GAMMALN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMALN(23) equals 48.471181352.
>
>@SYNTAX=GCD(number1,number2,...)
>@DESCRIPTION=GCD returns the greatest common divisor of given numbers.
>
>* If any of the arguments is less than one, GCD returns #NUM! error.
>* If any of the arguments is non-integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GCD(470,770) equals 10.
>GCD(470,770,1495) equals 5.
>
>@SYNTAX=GEOMDIST(k,p,cum)
>@DESCRIPTION=GEOMDIST returns the probability p(k) of obtaining @k from a geometric distribution with probability parameter @p.
>
>* If @k < 0 GEOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 GEOMDIST returns #NUM! error.
>* If @cum != TRUE and @cum != FALSE GEOMDIST returns #NUM! error.
>
>@EXAMPLES=
>GEOMDIST(2,10.4,TRUE).
>
>@SYNTAX=GEOMEAN(b1, b2, ...)
>@DESCRIPTION=GEOMEAN returns the geometric mean of the given arguments. This is equal to the Nth root of the product of the terms.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>GEOMEAN(A1:A5) equals 21.279182482.
>
>@SYNTAX=GETENV(string)
>@DESCRIPTION=GETENV retrieves a value from the execution environment.
>
>* If the variable specified by @string does not exist, #N/A! will be returned.  Note, that variable names are case sensitive.
>@EXAMPLES=
>
>@SYNTAX=GETPIVOTDATA(pivot_table,field_name)
>@DESCRIPTION=GETPIVOTDATA function fetches summary data from a pivot table. @pivot_table is a cell range containing the pivot table. @field_name is the name of the field of which you want the summary data.
>
>* If the summary data is unavailable, GETPIVOTDATA returns #REF! error.
>
>@EXAMPLES=
>
>@SYNTAX=GROWTH(known_y's[,known_x's,new_x's,const])
>@DESCRIPTION=GROWTH function applies the ``least squares'' method to fit an exponential curve to your data and predicts the exponential growth by using this curve. 
>GROWTH returns an array having one column and a row for each data point in @new_x.
>
>* If @known_x's is omitted, an array {1, 2, 3, ...} is used.
>* If @new_x's is omitted, it is assumed to be the same as @known_x's.
>* If @known_y's and @known_x's have unequal number of data points, GROWTH returns #NUM! error.
>* If @const is FALSE, the line will be forced to go through the origin, i.e., b will be zero. The default is TRUE.
>
>@EXAMPLES=
>
>@SYNTAX=G_DURATION(rate,pv,fv)
>@DESCRIPTION=G_DURATION calculates number of periods needed for an investment to attain a desired value. This function is similar to FV and PV with a difference that we do not need give the direction of cash flows e.g. -100 for a cash outflow and +100 for a cash inflow.
>
>* If @rate <= 0, G_DURATION returns #DIV0 error.
>* If @fv = 0 or @pv = 0, G_DURATION returns #DIV0 error.
>* If @fv / @pv < 0, G_DURATION returns #VALUE error.
>
>@EXAMPLES=
>
>@SYNTAX=G_PRODUCT(value1, value2, ...)
>@DESCRIPTION=G_PRODUCT returns the product of all the values and cells referenced in the argument list.
>
>* Empty cells are ignored and the empty product is 1.
>
>@EXAMPLES=
>G_PRODUCT(2,5,9) equals 90.
>
>@SYNTAX=HARMEAN(b1, b2, ...)
>@DESCRIPTION=HARMEAN returns the harmonic mean of the N data points (that is, N divided by the sum of the inverses of the data points).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>HARMEAN(A1:A5) equals 19.529814427.
>
>@SYNTAX=HEX2BIN(number[,places])
>@DESCRIPTION=HEX2BIN function converts a hexadecimal number to a binary number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2BIN("2A") equals 101010.
>
>@SYNTAX=HEX2DEC(x)
>@DESCRIPTION=HEX2DEC function converts a hexadecimal number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2DEC("2A") equals 42.
>
>@SYNTAX=HEX2OCT(number[,places])
>@DESCRIPTION=HEX2OCT function converts a hexadecimal number to an octal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2OCT("2A") equals 52.
>
>@SYNTAX=HLOOKUP(value,range,row[,approximate,as_index])
>@DESCRIPTION=HLOOKUP function finds the col in range that has a first row cell similar to @value.  If @approximate is not true it finds the col with an exact equivalence.  If @approximate is true, then the values must be sorted in order of ascending value for correct function; in this case it finds the col with value less than @value it returns the value in the col found at a 1-based offset in @row rows into the @range.  @as_index returns the 0-based offset that matched rather than the value.
>
>* HLOOKUP returns #NUM! if @row < 0.
>* HLOOKUP returns #REF! if @row falls outside @range.
>
>@EXAMPLES=
>
>@SYNTAX=HOUR (date)
>@DESCRIPTION=HOUR converts a serial number to an hour.  The hour is returned as an integer in the range 0 (12:00 A.M.) to 23 (11:00 P.M.).
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HOUR(0.128472) equals 3.
>
>@SYNTAX=HYPERLINK(link_location[,optional_label])
>@DESCRIPTION=HYPERLINK function currently returns its 2nd argument, or if that is omitted the 1st argument.
>
>@EXAMPLES=
>HYPERLINK("www.gnome.org","GNOME").
>
>@SYNTAX=HYPGEOMDIST(x,n,M,N[,cumulative])
>@DESCRIPTION=HYPGEOMDIST function returns the hypergeometric distribution. @x is the number of successes in the sample, @n is the number of trials, @M is the number of successes overall, and @N is the population size.
>
>If the optional argument @cumulative is TRUE, the cumulative left tail will be returned.
>
>* If @x,@n,@M or @N is a non-integer it is truncated.
>* If @x,@n,@M or @N < 0 HYPGEOMDIST returns #NUM! error.
>* If @x > @M or @n > @N HYPGEOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HYPGEOMDIST(1,2,3,10) equals 0.4666667.
>
>@SYNTAX=IF(condition[,if-true,if-false])
>@DESCRIPTION=IF function can be used to evaluate conditionally other expressions. IF evaluates @condition.  If @condition returns a non-zero value the result of the IF expression is the @if-true expression, otherwise IF evaluates to the value of @if-false.
>
>* If omitted @if-true defaults to TRUE and @if-false to FALSE.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IF(FALSE,TRUE,FALSE) equals FALSE.
>
>@SYNTAX=IMABS(inumber)
>@DESCRIPTION=IMABS returns the absolute value of a complex number.
>
>* If @inumber is not a valid complex number, IMABS returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMABS("2-j") equals 2.23606798.
>
>@SYNTAX=IMAGINARY(inumber)
>@DESCRIPTION=IMAGINARY returns the imaginary part of a complex number.
>
>* If @inumber is not a valid complex number, IMAGINARY returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMAGINARY("132-j") equals -1.
>
>@SYNTAX=IMARCCOS(inumber)
>@DESCRIPTION=IMARCCOS returns the complex arccosine of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCCOS returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOS("1+j") equals 0.9045569-1.061275j.
>
>@SYNTAX=IMARCCOSH(inumber)
>@DESCRIPTION=IMARCCOSH returns the complex hyperbolic arccosine of the complex number @inumber. The branch cut is on the real axis, less than 1.
>
>* If @inumber is not a valid complex number, IMARCCOSH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOSH("1+j") equals 1.06127506+0.904557j.
>
>@SYNTAX=IMARCCOT(inumber)
>@DESCRIPTION=IMARCCOT returns the complex arccotangent of the complex number z (@inumber), where
>
>	arccot(z) = arctan(1/z).
>
>* If @inumber is not a valid complex number, IMARCCOT returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOT("1+j") equals 0.553574+0.4023595j.
>
>@SYNTAX=IMARCCOTH(inumber)
>@DESCRIPTION=IMARCCOTH returns the complex hyperbolic arccotangent of the complex number z (@inumber), where
>
>	arccoth(z) = arctanh(1/z).
>
>* If @inumber is not a valid complex number, IMARCCOTH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOTH("1+j") equals 0.40235948-0.5535744j.
>
>@SYNTAX=IMARCCSC(inumber)
>@DESCRIPTION=IMARCCSC returns the complex arccosecant of the complex number z (@inumber), where
>
>	arccsc(z) = arcsin(1/z).
>
>* If @inumber is not a valid complex number, IMARCCSC returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCSC("1+j") equals 0.45227845-0.5306375j.
>
>@SYNTAX=IMARCCSCH(inumber)
>@DESCRIPTION=IMARCCSCH returns the complex hyperbolic arccosecant of the complex number z (@inumber), where
>
>	arccsch(z) = arcsinh(1/z).
>
>* If @inumber is not a valid complex number, IMARCCSCH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCSCH("1+j") equals 0.5306375-0.452278j.
>
>@SYNTAX=IMARCSEC(inumber)
>@DESCRIPTION=IMARCSEC returns the complex arcsecant of the complex number z (@inumber), where
>
>	arcsec(z) = arccos(1/z).
>
>* If @inumber is not a valid complex number, IMARCSEC returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSEC("1+j") equals 1.1185179+0.5306375j.
>
>@SYNTAX=IMARCSECH(inumber)
>@DESCRIPTION=IMARCSECH returns the complex hyperbolic arcsecant of the complex number z (@inumber), where
>
>	arcsech(z) = arccosh(1/z).
>
>* If @inumber is not a valid complex number, IMARCSECH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSECH("1+j") equals 0.5306375-1.118518j.
>
>@SYNTAX=IMARCSIN(inumber)
>@DESCRIPTION=IMARCSIN returns the complex arcsine of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCSIN returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSIN("1+j") equals 0.6662394+1.061275j.
>
>@SYNTAX=IMARCSINH(inumber)
>@DESCRIPTION=IMARCSINH returns the complex hyperbolic arcsine of the complex number @inumber. The branch cuts are on the imaginary axis, below -i and above i.
>
>* If @inumber is not a valid complex number, IMARCSINH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSINH("1+j") equals 1.061275+0.6662394j.
>
>@SYNTAX=IMARCTAN(inumber)
>@DESCRIPTION=IMARCTAN returns the complex arctangent of the complex number @inumber. The branch cuts are on the imaginary axis, below -i and above i.
>
>* If @inumber is not a valid complex number, IMARCTAN returns #VALUE! error.
>
>@EXAMPLES=
>IMARCTAN("1+j") equals 1.0172220+0.4023595j.
>
>@SYNTAX=IMARCTANH(inumber)
>@DESCRIPTION=IMARCTANH returns the complex hyperbolic arctangent of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCTANH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCTANH("1+j") equals 0.4023595+1.0172220j.
>
>@SYNTAX=IMARGUMENT(inumber)
>@DESCRIPTION=IMARGUMENT returns the argument theta of a complex number, i.e. the angle in radians from the real axis to the representation of the number in polar coordinates.
>
>* If @inumber is not a valid complex number, IMARGUMENT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMARGUMENT("2-j") equals -0.463647609.
>
>@SYNTAX=IMCONJUGATE(inumber)
>@DESCRIPTION=IMCONJUGATE returns the complex conjugate of a complex number.
>
>* If @inumber is not a valid complex number, IMCONJUGATE returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMCONJUGATE("1-j") equals 1+j.
>
>@SYNTAX=IMCOS(inumber)
>@DESCRIPTION=IMCOS returns the cosine of a complex number.
>
>* If @inumber is not a valid complex number, IMCOS returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMCOS("1+j") equals 0.833730-0.988898j.
>
>@SYNTAX=IMCOSH(inumber)
>@DESCRIPTION=IMCOSH returns the complex hyperbolic cosine of the complex number z (@inumber), where
>
>	cosh(z) = (exp(z) + exp(-z))/2.
>
>* If @inumber is not a valid complex number, IMCOSH returns #VALUE! error.
>
>@EXAMPLES=
>IMCOSH("1+j") equals 0.83373+0.988898j.
>
>@SYNTAX=IMCOT(inumber)
>@DESCRIPTION=IMCOT returns the complex cotangent of the complex number z (@inumber), where
>
>	cot(z) = 1/tan(z).
>
>* If @inumber is not a valid complex number, IMCOT returns #VALUE! error.
>
>@EXAMPLES=
>IMCOT("2-j") equals -0.171384+0.821330j.
>
>@SYNTAX=IMCOTH(inumber)
>@DESCRIPTION=IMCOTH returns the complex hyperbolic cotangent of the complex number z (@inumber) where,
>
>	coth(z) = 1/tanh(z).
>
>* If @inumber is not a valid complex number, IMCOTH returns #VALUE! error.
>
>@EXAMPLES=
>IMCOTH("1+j") equals 0.868014-0.217622j.
>
>@SYNTAX=IMCSC(inumber)
>@DESCRIPTION=IMCSC returns the complex cosecant of the complex number z (@inumber), where
>
>	csc(z) = 1/sin(z).
>
>* If @inumber is not a valid complex number, IMCSC returns #VALUE! error.
>
>@EXAMPLES=
>IMCSC("2-j") equals 0.635494-0.221501j.
>
>@SYNTAX=IMCSCH(inumber)
>@DESCRIPTION=IMCSCH returns the complex hyperbolic cosecant of the complex number z (@inumber), where
>
>	csch(z) = 1/sinh(z).
>
>* If @inumber is not a valid complex number, IMCSCH returns #VALUE! error.
>
>@EXAMPLES=
>IMCSCH("1+j") equals 0.303931-0.621518j.
>
>@SYNTAX=IMDIV(inumber1,inumber2)
>@DESCRIPTION=IMDIV returns the quotient of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMDIV returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMDIV("2-j","2+j") equals 0.6-0.8j.
>
>@SYNTAX=IMEXP(inumber)
>@DESCRIPTION=IMEXP returns the exponential of a complex number.
>
>* If @inumber is not a valid complex number, IMEXP returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMEXP("2-j") equals 3.992324-6.217676j.
>
>@SYNTAX=IMLN(inumber)
>@DESCRIPTION=IMLN returns the natural logarithm of a complex number.
>
>The result will have an imaginary part between -pi and +pi.  The natural logarithm is not uniquely defined on complex numbers. You may need to add or subtract an even multiple of pi to the imaginary part.
>
>* If @inumber is not a valid complex number, IMLN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLN("3-j") equals 1.15129-0.32175j.
>
>@SYNTAX=IMLOG10(inumber)
>@DESCRIPTION=IMLOG10 returns the logarithm of a complex number in base 10.
>
>* If @inumber is not a valid complex number, IMLOG10 returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLOG10("3-j") equals 0.5-0.13973j.
>
>@SYNTAX=IMLOG2(inumber)
>@DESCRIPTION=IMLOG2 returns the logarithm of a complex number in base 2.
>
>* If @inumber is not a valid complex number, IMLOG2 returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLOG2("3-j") equals 1.66096-0.46419j.
>
>@SYNTAX=IMNEG(inumber)
>@DESCRIPTION=IMNEG returns the negative of the complex number z (@inumber), where
>
>	-z = (-x) + i(-y).
>
>* If @inumber is not a valid complex number, IMNEG returns #VALUE! error.
>
>@EXAMPLES=
>IMNEG("1-j") equals -1+j.
>
>@SYNTAX=IMPOWER(inumber1,inumber2)
>@DESCRIPTION=IMPOWER returns a complex number raised to a power.  @inumber1 is the complex number to be raised to a power and @inumber2 is the power to which you want to raise it.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMPOWER returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMPOWER("4-j",2) equals 15-8j.
>
>@SYNTAX=IMPRODUCT(inumber1[,inumber2,...])
>@DESCRIPTION=IMPRODUCT returns the product of given complex numbers.
>
>* If any of the @inumbers are not valid complex numbers, IMPRODUCT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMPRODUCT("2-j","4-2j") equals 6-8j.
>
>@SYNTAX=IMREAL(inumber)
>@DESCRIPTION=IMREAL returns the real part of a complex number.
>
>* If @inumber is not a valid complex number, IMREAL returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>imreal("132-j") equals 132.
>
>@SYNTAX=IMSEC(inumber)
>@DESCRIPTION=IMSEC returns the complex secant of the complex number z (@inumber), where
>
>	sec(z) = 1/cos(z).
>
>* If @inumber is not a valid complex number, IMSEC returns #VALUE! error.
>
>@EXAMPLES=
>IMSEC("2-j") equals -0.413149-0.687527j.
>
>@SYNTAX=IMSECH(inumber)
>@DESCRIPTION=IMSECH returns the complex hyperbolic secant of the complex number z (@inumber), where
>
>	sech(z) = 1/cosh(z).
>
>* If @inumber is not a valid complex number, IMSECH returns #VALUE! error.
>
>@EXAMPLES=
>IMSECH("1+j") equals 0.498337-0.5910838j.
>
>@SYNTAX=IMSIN(inumber)
>@DESCRIPTION=IMSIN returns the sine of a complex number.
>
>* If @inumber is not a valid complex number, IMSIN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSIN("1+j") equals 1.29846+0.63496j.
>
>@SYNTAX=IMSINH(inumber)
>@DESCRIPTION=IMSINH returns the complex hyperbolic sine of the complex number z (@inumber), where
>
>	sinh(z) = (exp(z) - exp(-z))/2.
>
>* If @inumber is not a valid complex number, IMSINH returns #VALUE! error.
>
>@EXAMPLES=
>IMSINH("1+j") equals 0.63496+1.29846j.
>
>@SYNTAX=IMSQRT(inumber)
>@DESCRIPTION=IMSQRT returns the square root of a complex number.
>
>* If @inumber is not a valid complex number, IMSQRT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSQRT("1+j") equals 1.09868+0.4550899j.
>
>@SYNTAX=IMSUB(inumber1,inumber2)
>@DESCRIPTION=IMSUB returns the difference of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMSUB returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSUB("3-j","2+j") equals 1-2j.
>
>@SYNTAX=IMSUM(inumber1,inumber2)
>@DESCRIPTION=IMSUM returns the sum of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMSUM returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSUM("2-4j","9-j") equals 11-5j.
>
>@SYNTAX=IMTAN(inumber)
>@DESCRIPTION=IMTAN returns the tangent of a complex number.
>
>* If @inumber is not a valid complex number, IMTAN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMTAN("2-j") equals -0.2434582-1.1667363j.
>
>@SYNTAX=IMTANH(inumber)
>@DESCRIPTION=IMTANH returns the complex hyperbolic tangent of the complex number z (@inumber), where
>
>	tanh(z) = sinh(z)/cosh(z).
>
>* If @inumber is not a valid complex number, IMTANH returns #VALUE! error.
>
>@EXAMPLES=
>IMTANH("1+j") equals 1.083923+0.2717526j.
>
>@SYNTAX=INDEX(array[,row, col, area])
>@DESCRIPTION=INDEX gives a reference to a cell in the given @array.The cell is pointed out by @row and @col, which count the rows and columns in the array.
>
>* If @row and @col are omitted the are assumed to be 1.
>* If the reference falls outside the range of the @array, INDEX returns a #REF! error.
>
>@EXAMPLES=Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1. Then INDEX(A1:A5,4,1,1) equals 25.9
>
>@SYNTAX=INDIRECT(ref_text[,format])
>@DESCRIPTION=INDIRECT function returns the contents of the cell pointed to by the @ref_text string. The string specifies a single cell reference the format of which is either A1 or R1C1 style. The style is set by the @format boolean, which defaults to the A1 style.
>
>* If @ref_text is not a valid reference returns #REF! 
>@EXAMPLES=
>If A1 contains 3.14 and A2 contains A1, then
>INDIRECT(A2) equals 3.14.
>
>@SYNTAX=INFO(type)
>@DESCRIPTION=INFO returns information about the current operating environment. 
>
>@type is the type of information you want to obtain:
>
>  memavail 	Returns the amount of memory available, bytes.
>  memused  	Returns the amount of memory used (bytes).
>  numfile  		Returns the number of active worksheets.
>  osversion		Returns the operating system version.
>  recalc   		Returns the recalculation mode (automatic).
>  release  		Returns the version of Gnumeric as text.
>  system   		Returns the name of the environment.
>  totmem   		Returns the amount of total memory available.
>
>* This function is Excel compatible, except that types directory and origin are not implemented.
>
>@EXAMPLES=
>INFO("system") returns "Linux" on a Linux system.
>
>@SYNTAX=INT(a)
>@DESCRIPTION=INT function returns the largest integer that is not bigger than its argument.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>INT(7.2) equals 7.
>INT(-5.5) equals -6.
>
>@SYNTAX=INTERCEPT(known_y's,known_x's)
>@DESCRIPTION=INTERCEPT function calculates the point where the linear regression line intersects the y-axis.
>
>* If @known_x or @known_y contains no data entries or different number of data entries, INTERCEPT returns #N/A error.
>* If the variance of the @known_x is zero, INTERCEPT returns #DIV/0 error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>INTERCEPT(A1:A5,B1:B5) equals -20.785117212.
>
>@SYNTAX=INVSUMINV(x1,x2,...)
>@DESCRIPTION=INVSUMINV sum calculates the inverse of the sum of inverses.
>
>The primary use of this is for calculating equivalent resistance for parallel resistors or equivalent capacitance of a series of capacitors.
>
>* All arguments must be non-negative, or else a #VALUE! result is returned.
>* If any argument is zero, the result is zero.
>
>@EXAMPLES=
>INVSUMINV(2000,2000) equals 1000.
>
>@SYNTAX=IPMT(rate,per,nper,pv[,fv,type])
>@DESCRIPTION=IPMT calculates the amount of a payment of an annuity going towards interest.
>
>Formula for IPMT is:
>
>IPMT(PER) = -PRINCIPAL(PER-1) * INTEREST_RATE
>
>where:
>
>PRINCIPAL(PER-1) = amount of the remaining principal from last period
>
>* If @fv is omitted, it is assumed to be 0.
>* If @type is omitted, it is assumed to be 0.
>
>@EXAMPLES=
>
>@SYNTAX=IRR(values[,guess])
>@DESCRIPTION=IRR calculates and returns the internal rate of return of an investment.  This function is closely related to the net present value function (NPV).  The IRR is the interest rate for a series of cash flows where the net preset value is zero.
>
>@values contains the series of cash flows generated by the investment.  The payments should occur at regular intervals.  The optional @guess is the initial value used in calculating the IRR.  You do not have to use that, it is only provided for the Excel compatibility.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1:A8 contain the numbers -32432, 5324, 7432, 9332, 12324, 4334, 1235, -3422.  Then
>IRR(A1:A8) returns 0.04375. 
>@SYNTAX=ISBLANK(value)
>@DESCRIPTION=ISBLANK returns TRUE if the value is blank.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISBLANK(A1).
>
>@SYNTAX=ISERR(value)
>@DESCRIPTION=ISERR returns TRUE if the value is any error value except #N/A.
>
>* This function is Excel compatible. 
>@EXAMPLES=
>ISERR(NA()) return FALSE.
>
>@SYNTAX=ISERROR(value)
>@DESCRIPTION=ISERROR returns a TRUE value if the expression has an error.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISERROR(NA()) equals TRUE.
>
>@SYNTAX=ISEVEN(value)
>@DESCRIPTION=ISEVEN returns TRUE if the number is even.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISEVEN(4) equals TRUE.
>
>@SYNTAX=ISLOGICAL(value)
>@DESCRIPTION=ISLOGICAL returns TRUE if the value is a logical value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISLOGICAL(A1).
>
>@SYNTAX=ISNA(value)
>@DESCRIPTION=ISNA returns TRUE if the value is the #N/A error value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNA(NA()) equals TRUE.
>
>@SYNTAX=ISNONTEXT(value)
>@DESCRIPTION=ISNONTEXT Returns TRUE if the value is not text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNONTEXT("text") equals FALSE.
>
>@SYNTAX=ISNUMBER(value)
>@DESCRIPTION=ISNUMBER returns TRUE if the value is a number.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNUMBER("text") equals FALSE.
>
>@SYNTAX=ISODD(value)
>@DESCRIPTION=ISODD returns TRUE if the number is odd.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISODD(3) equals TRUE.
>
>@SYNTAX=ISOWEEKNUM (date)
>@DESCRIPTION=ISOWEEKNUM returns the ISO 8601 week number of @date.
>
>An ISO 8601 week starts on Monday. Weeks are numbered from 1. A week including days from two different years is assigned to the year which includes the most days. This means that Dec 31 could be in week 1 of the following year, and Jan 1 could be in week 52 or 53 of the previous year. ISOWEEKNUM returns the week number.
>
>* ISOWEEKNUM returns #NUM! if date is invalid.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then ISOWEEKNUM(A1)=51
>@SYNTAX=ISOYEAR (date)
>@DESCRIPTION=ISOYEAR returns the year of the ISO 8601 week number of @date.
>
>An ISO 8601 week starts on Monday. Weeks are numbered from 1. A week including days from two different years is assigned to the year which includes the most days. This means that Dec 31 could be in week 1 of the following year, and Jan 1 could be in week 52 or 53 of the previous year. ISOYEAR returns the year the week is assigned to.
>
>* ISOYEAR returns #NUM! if date is invalid.
>@EXAMPLES=
>If A1 contains 12/31/2001 then ISOYEAR(A1)=2002
>@SYNTAX=ISPMT(rate,per,nper,pv)
>@DESCRIPTION=ISPMT function returns the interest paid on a given period.
>
>* If @per < 1 or @per > @nper, ISPMT returns #NUM! error. 
>@EXAMPLES=
>
>@SYNTAX=ISREF(value)
>@DESCRIPTION=ISREF returns TRUE if the value is a reference.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISREF(A1) equals TRUE.
>
>@SYNTAX=ISTEXT(value)
>@DESCRIPTION=ISTEXT returns TRUE if the value is text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISTEXT("text") equals TRUE.
>
>@SYNTAX=ITHPRIME(i)
>@DESCRIPTION=ITHPRIME function returns the @ith prime.
>
>@EXAMPLES=
>@SYNTAX=KURT(n1, n2, ...)
>@DESCRIPTION=KURT returns an unbiased estimate of the kurtosis of a data set.
>Note, that this is only meaningful if the underlying distribution really has a fourth moment.  The kurtosis is offset by three such that a normal distribution will have zero kurtosis.
>
>* Strings and empty cells are simply ignored.
>* If fewer than four numbers are given or all of them are equal KURT returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>KURT(A1:A5) equals 1.234546305.
>
>@SYNTAX=KURTP(n1, n2, ...)
>@DESCRIPTION=KURTP returns the population kurtosis of a data set.
>
>* Strings and empty cells are simply ignored.
>* If fewer than two numbers are given or all of them are equal KURTP returns #DIV/0! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>KURTP(A1:A5) equals -0.691363424.
>
>@SYNTAX=LANDAU(x)
>@DESCRIPTION=LANDAU returns the probability density p(x) at @x for the Landau distribution using an approximation method. 
>@EXAMPLES=
>LANDAU(0.34).
>
>@SYNTAX=LAPLACE(x,a)
>@DESCRIPTION=LAPLACE returns the probability density p(x) at @x for Laplace distribution with mean @a. 
>@EXAMPLES=
>LAPLACE(0.4,1).
>
>@SYNTAX=LEFT(text[,num_chars])
>@DESCRIPTION=LEFT returns the leftmost @num_chars characters or the left character if @num_chars is not specified.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LEFT("Directory",3) equals "Dir".
>
>@SYNTAX=LEN(string)
>@DESCRIPTION=LEN returns the length in characters of the string @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LEN("Helsinki") equals 8.
>
>@SYNTAX=LENB(string)
>@DESCRIPTION=LENB returns the length in bytes of the string @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LENB("Helsinki") equals 8.
>
>@SYNTAX=LN(x)
>@DESCRIPTION=LN returns the natural logarithm of @x.
>
>* If @x <= 0, LN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LN(7) equals 1.94591.
>
>@SYNTAX=LN1P(x)
>@DESCRIPTION=LN1P computes LN(1+@x) with higher resulting precision than the direct formula.
>
>* If @x <= -1, LN1P returns #NUM! error.
>
>@EXAMPLES=
>LN1P(0.01) equals 0.00995.
>
>@SYNTAX=LOG(x[,base])
>@DESCRIPTION=LOG computes the logarithm of @x in the given base @base.  If no @base is given LOG returns the logarithm in base 10. @base must be > 0. and cannot equal 1.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOG(2) equals 0.30103.
>LOG(8192,2) equals 13.
>
>@SYNTAX=LOG10(x)
>@DESCRIPTION=LOG10 computes the base-10 logarithm of @x.
>
>* If @x <= 0, LOG10 returns #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>LOG10(7) equals 0.845098.
>
>@SYNTAX=LOG2(x)
>@DESCRIPTION=LOG2 computes the base-2 logarithm of @x.
>
>* If @x <= 0, LOG2 returns #NUM! error.
>
>@EXAMPLES=
>LOG2(1024) equals 10.
>
>@SYNTAX=LOGFIT(known_y's,known_x's)
>@DESCRIPTION=LOGFIT function applies the ``least squares'' method to fit the logarithmic equation
>y = a + b * ln(sign * (x - c)) ,   sign = +1 or -1 
>to your data. The graph of the equation is a logarithmic curve moved horizontally by c and possibly mirrored across the y-axis (if sign = -1).
>
>LOGFIT returns an array having five columns and one row. `Sign' is given in the first column, `a', `b', and `c' are given in columns 2 to 4. Column 5 holds the sum of squared residuals.
>
>An error is returned when there are less than 3 different x's or y's, or when the shape of the point cloud is too different from a ``logarithmic'' one.
>
>You can use the above formula 
>= a + b * ln(sign * (x - c)) 
>or rearrange it to 
>= (exp((y - a) / b)) / sign + c 
>to compute unknown y's or x's, respectively. 
>
>Technically, this is non-linear fitting by trial-and-error. The accuracy of `c' is: width of x-range -> rounded to the next smaller (10^integer), times 0.000001. There might be cases in which the returned fit is not the best possible.
>@EXAMPLES=
>
>@SYNTAX=LOGINV(p,mean,stddev)
>@DESCRIPTION=LOGINV function returns the inverse of the lognormal cumulative distribution. @p is the given probability corresponding to the normal distribution, @mean is the arithmetic mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @p < 0 or @p > 1 or @stddev <= 0 LOGINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOGINV(0.5,2,3) equals 7.389056099.
>
>@SYNTAX=LOGISTIC(x,a)
>@DESCRIPTION=LOGISTIC returns the probability density p(x) at @x for a logistic distribution with scale parameter @a.
>
>@EXAMPLES=
>LOGISTIC(0.4,1).
>
>@SYNTAX=LOGNORMDIST(x,mean,stddev)
>@DESCRIPTION=LOGNORMDIST function returns the lognormal distribution. @x is the value for which you want the distribution, @mean is the mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @stddev = 0 LOGNORMDIST returns #DIV/0! error.
>* If @x <= 0, @mean < 0 or @stddev < 0 LOGNORMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOGNORMDIST(3,1,2) equals 0.519662338.
>
>@SYNTAX=LOGREG(known_y's[,known_x's[,const[,stat]]])
>@DESCRIPTION=LOGREG function transforms your x's to z=ln(x) and applies the ``least squares'' method to fit the linear equation
>y = m * z + b 
>to your y's and z's --- equivalent to fitting the equation
>y = m * ln(x) + b 
>to y's and x's. 
>
>If @known_x's is omitted, an array {1, 2, 3, ...} is used. LOGREG returns an array having two columns and one row. m is given in the first column and b in the second. 
>
>If @known_y's and @known_x's have unequal number of data points, LOGREG returns #NUM! error.
>
>If @const is FALSE, the curve will be forced to go through [1; 0], i.e., b will be zero. The default is TRUE.
>
>If @stat is TRUE, extra statistical information will be returned which applies to the state AFTER transformation to z. Extra statistical information is written below m and b in the result array.  Extra statistical information consists of four rows of data.  In the first row the standard error values for the coefficients m, b are represented.  The second row contains the square of R and the standard error for the y estimate. The third row contains the F-observed value and the degrees of freedom.  The last row contains the regression sum of squares and the residual sum of squares.The default of @stat is FALSE.
>@EXAMPLES=
>
>@SYNTAX=LOOKUP(value,vector1[,vector2])
>@DESCRIPTION=LOOKUP function finds the row index of @value in @vector1 and returns the contents of @vector2 at that row index. Alternatively a single array can be used for @vector1. If the area is longer than it is wide then the sense of the search is rotated. 
>
>* If LOOKUP can't find @value it uses the largest value less than @value.
>* The data must be sorted.
>* If @value is smaller than the first value it returns #N/A.
>
>@EXAMPLES=
>
>@SYNTAX=LOWER(text)
>@DESCRIPTION=LOWER returns a lower-case version of the string in @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOWER("J. F. Kennedy") equals "j. f. kennedy".
>
>@SYNTAX=MATCH(seek,vector[,type])
>@DESCRIPTION=MATCH function finds the row index of @seek in @vector and returns it.
>
>If the area is longer than it is wide then the sense of the search is rotated. Alternatively a single array can be used.
>
>* The @type parameter, which defaults to +1, controls the search:
>* If @type = 1, MATCH finds largest value <= @seek.
>* If @type = 0, MATCH finds first value == @seek.
>* If @type = -1, MATCH finds smallest value >= @seek.
>* For @type = 0, the data can be in any order.  * For @type = -1 and @type = +1, the data must be sorted.  (And in these cases, MATCH uses a binary search to locate the index.)
>* If @seek could not be found, #N/A is returned.
>
>@EXAMPLES=
>
>@SYNTAX=MAX(b1, b2, ...)
>@DESCRIPTION=MAX returns the value of the element of the values passed that has the largest value, with negative numbers considered smaller than positive numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MAX(A1:A5) equals 40.1.
>
>@SYNTAX=MAXA(number1,number2,...)
>@DESCRIPTION=MAXA returns the largest value of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>MAXA(A1:A5) equals 40.1.
>
>@SYNTAX=MDETERM(matrix)
>@DESCRIPTION=MDETERM function returns the determinant of a given matrix.
>
>* If the @matrix does not contain equal number of columns and rows, MDETERM returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that A1, ..., A4 contain numbers 2, 3, 7, and 3, B1, ..., B4 4, 2, 4, and 1, C1, ..., C4 9, 4, 3, and 2, and D1, ..., D4 7, 3, 6, and 5. Then
>MDETERM(A1:D4) equals 148.
>
>@SYNTAX=MDURATION(settlement,maturity,coupon,yield,frequency[,basis])
>@DESCRIPTION=MDURATION returns the Macauley duration for a security with par value 100.
>
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>* If @settlement or @maturity are not valid dates, MDURATION returns #NUM! error.
>* If @frequency is other than 1, 2, or 4, MDURATION returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=MEDIAN(n1, n2, ...)
>@DESCRIPTION=MEDIAN returns the median of the given data set.
>
>* Strings and empty cells are simply ignored.
>* If even numbers are given MEDIAN returns the average of the two numbers in the middle.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MEDIAN(A1:A5) equals 21.3.
>
>@SYNTAX=MID(string, position, length)
>@DESCRIPTION=MID returns a substring from @string starting at @position for @length characters.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>MID("testing",2,3) equals "est".
>
>@SYNTAX=MIN(b1, b2, ...)
>@DESCRIPTION=MIN returns the value of the element of the values passed that has the smallest value, with negative numbers considered smaller than positive numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MIN(A1:A5) equals 11.4.
>
>@SYNTAX=MINA(number1,number2,...)
>@DESCRIPTION=MINA returns the smallest value of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>MINA(A1:A5) equals 0.
>
>@SYNTAX=MINUTE (date)
>@DESCRIPTION=MINUTE converts a serial number to a minute.  The minute is returned as an integer in the range 0 to 59.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MINUTE(0.128472) equals 5.
>
>@SYNTAX=MINVERSE(matrix)
>@DESCRIPTION=MINVERSE function returns the inverse matrix of @matrix.
>
>* If @matrix cannot be inverted, MINVERSE returns #NUM! error.
>* If @matrix does not contain equal number of columns and rows, MINVERSE returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=MIRR(values,finance_rate,reinvest_rate)
>@DESCRIPTION=MIRR function returns the modified internal rate of return for a given periodic cash flow. 
>@EXAMPLES=
>
>@SYNTAX=MMULT(array1,array2)
>@DESCRIPTION=MMULT function returns the matrix product of two arrays. The result is an array with the same number of rows as @array1 and the same number of columns as @array2.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=MOD(number,divisor)
>@DESCRIPTION=MOD function returns the remainder when @divisor is divided into @number.
>
>* MOD returns #DIV/0! if @divisor is zero.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>MOD(23,7) equals 2.
>
>@SYNTAX=MODE(n1, n2, ...)
>@DESCRIPTION=MODE returns the most common number of the data set. If the data set has many most common numbers MODE returns the first one of them.
>
>* Strings and empty cells are simply ignored.
>* If the data set does not contain any duplicates MODE returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 11.4, 25.9, and 40.1.  Then
>MODE(A1:A5) equals 11.4.
>
>@SYNTAX=MONTH (date)
>@DESCRIPTION=MONTH converts a serial number to a month.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MONTH(DATE(2003, 4, 30)) equals 4.
>
>@SYNTAX=MROUND(number,multiple)
>@DESCRIPTION=MROUND function rounds a given number to the desired multiple.
>
>@number is the number you want rounded and @multiple is the the multiple to which you want to round the number.
>
>* If @number and @multiple have different sign, MROUND returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MROUND(1.7,0.2) equals 1.8.
>MROUND(321.123,0.12) equals 321.12.
>
>@SYNTAX=MULTINOMIAL(value1, value2, ...)
>@DESCRIPTION=MULTINOMIAL returns the ratio of the factorial of a sum of values to the product of factorials.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>MULTINOMIAL(2,3,4) equals 1260.
>
>@SYNTAX=N(value)
>@DESCRIPTION=N returns a value converted to a number.  Strings containing text are converted to the zero value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>N("42") equals 42.
>
>@SYNTAX=NA()
>@DESCRIPTION=NA returns the error value #N/A.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NA() equals #N/A error.
>
>@SYNTAX=NEGBINOMDIST(f,t,p)
>@DESCRIPTION=NEGBINOMDIST function returns the negative binomial distribution. @f is the number of failures, @t is the threshold number of successes, and @p is the probability of a success.
>
>* If @f or @t is a non-integer it is truncated.
>* If (@f + @t -1) <= 0 NEGBINOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 NEGBINOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NEGBINOMDIST(2,5,0.55) equals 0.152872629.
>
>@SYNTAX=NETWORKDAYS (start_date,end_date[,holidays])
>@DESCRIPTION=NETWORKDAYS returns the number of non-weekend non-holidays between @start_date and @end_date including these dates. Holidays are optionally supplied in @holidays.
>
>* NETWORKDAYS returns #NUM! if @start_date or @end_date are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NETWORKDAYS(DATE(2001,1,2),DATE(2001,2,15)) equals 33.
>
>@SYNTAX=NOMINAL(r,nper)
>@DESCRIPTION=NOMINAL calculates the nominal interest rate from a given effective rate.
>
>Nominal interest rate is given by a formula:
>
>@nper * (( 1 + @r ) ^ (1 / @nper) - 1 )
>where:
>
>@r = effective interest rate
>@nper = number of periods used for compounding
>
>* If @rate < 0, NOMINAL returns #NUM! error.
>* If @nper <= 0, NOMINAL returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=NORMINV(p,mean,stddev)
>@DESCRIPTION=NORMINV function returns the inverse of the normal cumulative distribution. @p is the given probability corresponding to the normal distribution, @mean is the arithmetic mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @p < 0 or @p > 1 or @stddev <= 0 NORMINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMINV(0.76,2,3) equals 4.118907689.
>
>@SYNTAX=NORMSDIST(x)
>@DESCRIPTION=NORMSDIST function returns the standard normal cumulative distribution. @x is the value for which you want the distribution.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMSDIST(2) equals 0.977249868.
>
>@SYNTAX=NORMSINV(p)
>@DESCRIPTION=NORMSINV function returns the inverse of the standard normal cumulative distribution. @p is the given probability corresponding to the normal distribution.
>
>* If @p < 0 or @p > 1 NORMSINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMSINV(0.2) equals -0.841621234.
>
>@SYNTAX=NOT(number)
>@DESCRIPTION=NOT implements the logical NOT function: the result is TRUE if the @number is zero;  otherwise the result is FALSE.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NOT(0) equals TRUE.
>NOT(TRUE) equals FALSE.
>
>@SYNTAX=NPV(rate,v1,v2,...)
>@DESCRIPTION=NPV calculates the net present value of an investment generating periodic payments.  @rate is the periodic interest rate and @v1, @v2, ... are the periodic payments.  If the schedule of the cash flows are not periodic use the XNPV function. 
>@EXAMPLES=
>NPV(0.17,-10000,3340,2941,2493,3233,1732,2932) equals 186.30673.
>
>@SYNTAX=NT_D(n)
>@DESCRIPTION=NT_D function calculates the number of divisors of @n.
>
>@EXAMPLES=
>@SYNTAX=NT_MU(n)
>@DESCRIPTION=NT_MU function (MÃ¶bius mu function) returns 
>0  if @n is divisible by the square of a prime .
>Otherwise it returns: 
>
>  -1 if @n has an odd  number of different prime factors .
>   1  if @n has an even number of different prime factors .
>
>* If @n = 1 NT_MU returns 1.
>
>@EXAMPLES=
>@SYNTAX=NT_PHI(n)
>@DESCRIPTION=NT_PHI function calculates the number of integers less than or equal to @n that are relatively prime to @n.
>
>@EXAMPLES=
>@SYNTAX=NT_SIGMA(n)
>@DESCRIPTION=NT_SIGMA function calculates the sum of the divisors of @n.
>
>@EXAMPLES=
>@SYNTAX=OCT2BIN(number[,places])
>@DESCRIPTION=OCT2BIN function converts an octal number to a binary number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2BIN("213") equals 10001011.
>
>@SYNTAX=OCT2DEC(x)
>@DESCRIPTION=OCT2DEC function converts an octal number in a string or number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2DEC("124") equals 84.
>
>@SYNTAX=OCT2HEX(number[,places])
>@DESCRIPTION=OCT2HEX function converts an octal number to a hexadecimal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2HEX(132) equals 5A.
>
>@SYNTAX=ODD(number)
>@DESCRIPTION=ODD function returns the @number rounded up to the nearest odd integer.  Negative numbers are rounded down.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>ODD(4.4) equals 5.
>ODD(-4.4) equals -5.
>
>@SYNTAX=ODDFPRICE(settlement,maturity,issue,first_coupon,rate,yld,redemption,frequency[,basis])
>@DESCRIPTION=ODDFPRICE returns the price per $100 face value of a security. The security should have an odd short or long first period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @issue is the issue date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDFPRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDFYIELD(settlement,maturity,issue,first_coupon,rate,pr,redemption,frequency[,basis])
>@DESCRIPTION=ODDFYIELD calculates the yield of a security having an odd first period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDFYIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLPRICE(settlement,maturity,last_interest,rate,yld,redemption,frequency[,basis])
>@DESCRIPTION=ODDLPRICE calculates the price per $100 face value of a security that has an odd last coupon period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDLPRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLYIELD(settlement,maturity,last_interest,rate,pr,redemption,frequency[,basis])
>@DESCRIPTION=ODDLYIELD calculates the yield of a security having an odd last period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDLYIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=OFFCAP(circuits,gos)
>@DESCRIPTION=OFFCAP returns a number of traffic capacity given by a number of @circuits with @gos grade of service.
>
>@EXAMPLES=
>OFFCAP(30,1%) returns 20.337.
>
>@SYNTAX=OFFSET(range,row,col[,height[,width]])
>@DESCRIPTION=OFFSET function returns a cell range. The cell range starts at offset (@row,@col) from @range, and is of height @height and width @width.
>
>* If @range is neither a reference nor a range, OFFSET returns #VALUE!.
>* If either @height or @width is omitted, the height or width of the reference is used.
>
>@EXAMPLES=
>
>@SYNTAX=OFFTRAF(traffic,circuits)
>@DESCRIPTION=OFFTRAF returns a predicted number of offered traffic from a number of carried @traffic (taken from measurements) on a number of @circuits.
>
>* @traffic cannot exceed @circuits
>
>@EXAMPLES=
>OFFTRAF(24,30) returns 25.527.
>
>@SYNTAX=OPT_BS(call_put_flag,spot,strike,time,rate,volatility [,cost_of_carry])
>@DESCRIPTION=OPT_BS uses the Black-Scholes model to calculate the price of a European option using call_put_flag, @call_put_flag, 'c' or 'p' struck at @strike on an asset with spot price @spot.
>@time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date. 
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed in the same units as @strike and @spot.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_CARRYCOST(call_put_flag,spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_CARRYCOST uses the Black-Scholes model to calculate the 'elasticity' of a European option struck at @strike on an asset with spot price @spot.
>@call_put_flag is 'c' or 'p' to indicate whether the option is a call or a put.
>
>(The elasticity of an option is the rate of change of its price with respect to its cost of carry.)
>
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date.  @time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate to the exercise date, in percent.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>
>* The returned value will be expressed as the rate of change of option value, per 100% volatility.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_DELTA(call_put_flag,spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_DELTA uses the Black-Scholes model to calculate the 'delta' of a European option with call_put_flag, @call_put_flag, 'c' or 'p' struck at @strike on an asset with spot price @spot.
>Where @time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date. 
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed in the same units as @strike and @spot.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_GAMMA(spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_GAMMA uses the Black-Scholes model to calculate the 'gamma' of a European option struck at @strike on an asset with spot price @spot.
>
>(The gamma of an option is the second derivative of its price with respect to the price of the underlying asset, and is the same for calls and puts.)
>
>@time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate to the exercise date, in percent.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed as the rate of change of delta per unit change in @spot.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_RHO(call_put_flag,spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_RHO uses the Black-Scholes model to calculate the 'rho' of a European option with call_put_flag, @call_put_flag struck at @strike on an asset with spot price @spot.
>@call_put_flag is 'c' or 'p' to indicate whether the option is a call or a put.
>
>(The rho of an option is the rate of change of its price with respect to the risk free interest rate.)
>@time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate to the exercise date, in percent.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed as the rate of change of option value, per 100% change in @rate.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_THETA(call_put_flag,spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_THETA uses the Black-Scholes model to calculate the 'theta' of a European option with call_put_flag, @call_put_flag struck at @strike on an asset with spot price @spot.
>
>(The theta of an option is the rate of change of its price with respect to time to expiry.)
>
>@time is the time to maturity of the option expressed in years
>and @rate is the risk-free interest rate to the exercise date, in percent.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed as minus the rate of change of option value, per 365.25 days.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_VEGA(spot,strike,time,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_BS_VEGA uses the Black-Scholes model to calculate the 'vega' of a European option struck at @strike on an asset with spot price @spot.
>(The vega of an option is the rate of change of its price with respect to volatility, and is the same for calls and puts.)
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date.
> @time is the time to maturity of the option expressed in years.
>@rate is the risk-free interest rate to the exercise date, in percent.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>
>* The returned value will be expressed as the rate of change of option value, per 100% volatility.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_FRENCH(call_put_flag,spot,strike,time,t2,rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_FRENCH values the theoretical price of a European option adjusted for trading day volatility, struck at @strike on an asset with spot price @spot.
>@call_put_flag is 'c' or 'p' to indicate whether the option is a call or a put.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date.
> @time the number of calendar days to exercise divided by calendar days in the year.
>@t2 is the number of trading days to exercise divided by trading days in the year.
>@rate is the risk-free interest rate.
>@cost_of_carry is the leakage in value of the underlying asset, to the exercise date, in percent.
>For common stocks, this would be the dividend yield.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_GARMAN_KOHLHAGEN(call_put_flag,spot,strike,time,domestic_rate,foreign_rate,volatility[,cost_of_carry])
>@DESCRIPTION=OPT_GARMAN_KOHLHAGEN values the theoretical price of a European currency option struck at @strike on an asset with spot price @spot.
>@call_put_flag is 'c' or 'p' to indicate whether the option is a call or a put.
>@volatility is the annualized volatility, in percent, of the asset for the period through to the exercise date. 
>@time the number of days to exercise.
>@domestic_rate is the domestic risk-free interest rate to the exercise date.
>@foreign_rate is the foreign risk-free interest rate to the exercise date, in percent.
>@cost_of_carry is the leakage in value of the underlying asset, for common stocks, this would be the dividend yield.
>* The returned value will be expressed as the rate of change of option value, per 100% volatility.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_RGW(call_put_flag,spot,strike,t1,t2,rate,d,volatility)
>@DESCRIPTION=OPT_RGW models the theoretical price of an american option according to the Roll-Geske-Whaley approximation where: 
>@call_put_flag is 'c' or 'p' to indicate whether the option is a call or a put.
>@spot is the spot price of the underlying asset.
>@strike is the strike price at which the option is struck.
>@t1 is the time to the dividend payout.
>@t2 is the time to option expiration.
>@rate is the annualized rate of interest.
>@d is the amount of the dividend to be paid.
>@volatility is the annualized rate of volatility of the underlying asset.
>
>@EXAMPLES=
>
>@SYNTAX=PARETO(x,a,b)
>@DESCRIPTION=PARETO returns the probability density p(x) at @x for a Pareto distribution with exponent @a and scale @b.
>
>@EXAMPLES=
>PARETO(0.6,1,2).
>
>@SYNTAX=PEARSON(array1,array2)
>@DESCRIPTION=PEARSON returns the Pearson correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=PERCENTILE(array,k)
>@DESCRIPTION=PERCENTILE function returns the 100*@k-th percentile of the given data points (that is, a number x such that a fraction @k of the data points are less than x).
>
>* If @array is empty, PERCENTILE returns #NUM! error.
>* If @k < 0 or @k > 1, PERCENTILE returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>PERCENTILE(A1:A5,0.42) equals 20.02.
>
>@SYNTAX=PERCENTRANK(array,x[,significance])
>@DESCRIPTION=PERCENTRANK function returns the rank of a data point in a data set.  @array is the range of numeric values, @x is the data point which you want to rank, and the optional @significance specifies the number of significant digits for the returned value, truncating the remainder.  If @significance is omitted, PERCENTRANK uses three digits.
>
>* If @array contains no data points, PERCENTRANK returns #NUM! error.
>* If @significance is less than one, PERCENTRANK returns #NUM! error.
>* If @x exceeds the largest value or is less than the smallest value in @array, PERCENTRANK returns #NUM! error.
>* If @x does not match any of the values in @array or @x matches more than once, PERCENTRANK interpolates the returned value.
>
>@EXAMPLES=
>
>@SYNTAX=PERMUT(n,k)
>@DESCRIPTION=PERMUT function returns the number of permutations. @n is the number of objects, @k is the number of objects in each permutation.
>
>* If @n = 0 PERMUT returns #NUM! error.
>* If @n < @k PERMUT returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>PERMUT(7,3) equals 210.
>
>@SYNTAX=PI()
>@DESCRIPTION=PI functions returns the value of pi.
>
>* This function is called with no arguments.
>* This function is Excel compatible, except that it returns pi with a better precision.
>
>@EXAMPLES=
>PI() equals about 3.141593.
>
>@SYNTAX=PMT(rate,nper,pv[,fv,type])
>@DESCRIPTION=PMT returns the amount of payment for a loan based on a constant interest rate and constant payments (each payment is equal amount).
>
>@rate is the constant interest rate.
>@nper is the overall number of payments.
>@pv is the present value.
>@fv is the future value.
>@type is the type of the payment: 0 means at the end of the period and 1 means at the beginning of the period.
>
>* If @fv is omitted, Gnumeric assumes it to be zero.
>* If @type is omitted, Gnumeric assumes it to be zero.
>
>@EXAMPLES=
>
>@SYNTAX=POISSON(x,mean,cumulative)
>@DESCRIPTION=POISSON function returns the Poisson distribution. @x is the number of events, @mean is the expected numeric value @cumulative describes whether to return the sum of the Poisson function from 0 to @x.
>
>* If @x is a non-integer it is truncated.
>* If @x < 0 POISSON returns #NUM! error.
>* If @mean <= 0 POISSON returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>POISSON(3,6,0) equals 0.089235078.
>
>@SYNTAX=PPMT(rate,per,nper,pv[,fv,type])
>@DESCRIPTION=PPMT calculates the amount of a payment of an annuity going towards principal.
>
>Formula for it is:
>PPMT(per) = PMT - IPMT(per)
>where:
>
>PMT = Payment received on annuity
>IPMT(per) = amount of interest for period @per
>
>* If @fv is omitted, it is assumed to be 0.
>* If @type is omitted, it is assumed to be 0.
>
>@EXAMPLES=
>
>@SYNTAX=PRICE(settle,mat,rate,yield,redemption_price,[frequency,basis])
>@DESCRIPTION=PRICE returns price per $100 face value of a security. This method can only be used if the security pays periodic interest.
>
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, PRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEDISC(settlement,maturity,discount,redemption[,basis])
>@DESCRIPTION=PRICEDISC calculates and returns the price per $100 face value of a security bond.  The security does not pay interest at maturity.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security.  @discount is the rate for which the security is discounted.  @redemption is the amount to be received on @maturity date.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, PRICEDISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, PRICEDISC returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, PRICEDISC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEMAT(settlement,maturity,issue,rate,yield[,basis])
>@DESCRIPTION=PRICEMAT calculates and returns the price per $100 face value of a security.  The security pays interest at maturity.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security.  @issue is the issue date of the security.  @rate is the discount rate of the security. @yield is the annual yield of the security. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, PRICEMAT returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, PRICEMAT returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, PRICEMAT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=PROB(x_range,prob_range,lower_limit[,upper_limit])
>@DESCRIPTION=PROB function returns the probability that values in a range or an array are between two limits. If @upper_limit is not given, PROB returns the probability that values in @x_range are equal to @lower_limit.
>
>* If the sum of the probabilities in @prob_range is not equal to 1 PROB returns #NUM! error.
>* If any value in @prob_range is <=0 or > 1, PROB returns #NUM! error.
>* If @x_range and @prob_range contain a different number of data entries, PROB returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=PROBBLOCK(traffic,circuits)
>@DESCRIPTION=PROBBLOCK returns probability of blocking when a number of @traffic loads into a number of @circuits (servers).
>
>* @traffic cannot exceed @circuits
>
>@EXAMPLES=
>PROBBLOCK(24,30) returns 0.4012.
>
>@SYNTAX=PROPER(string)
>@DESCRIPTION=PROPER returns @string with initial of each word capitalised.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>PROPER("j. f. kennedy") equals "J. F. Kennedy".
>
>@SYNTAX=PV(rate,nper,pmt[,fv,type])
>@DESCRIPTION=PV calculates the present value of an investment. @rate is the periodic interest rate, @nper is the number of periods used for compounding. @pmt is the payment made each period, @fv is the future value and @type is when the payment is made.
>
>* If @type = 1 then the payment is made at the beginning of the period.
>* If @type = 0 (or omitted) it is made at the end of each period.
>@EXAMPLES=
>
>@SYNTAX=QUARTILE(array,quart)
>@DESCRIPTION=QUARTILE function returns the quartile of the given data points.
>
>If @quart is equal to: QUARTILE returns:
>0                      the smallest value of @array.
>1                      the first quartile
>2                      the second quartile
>3                      the third quartile
>4                      the largest value of @array.
>
>* If @array is empty, QUARTILE returns #NUM! error.
>* If @quart < 0 or @quart > 4, QUARTILE returns #NUM! error.
>* If @quart is not an integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>QUARTILE(A1:A5,1) equals 17.3.
>
>@SYNTAX=QUOTIENT(numerator,denominator)
>@DESCRIPTION=QUOTIENT function returns the integer portion of a division.  @numerator is the divided number and @denominator is the divisor.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>QUOTIENT(23,5) equals 4.
>
>@SYNTAX=RADIANS(x)
>@DESCRIPTION=RADIANS computes the number of radians equivalent to @x degrees.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RADIANS(180) equals 3.14159.
>
>@SYNTAX=RAND()
>@DESCRIPTION=RAND returns a random number between zero and one.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RAND() returns a random number greater than zero but less than one.
>
>@SYNTAX=RANDBERNOULLI(p)
>@DESCRIPTION=RANDBERNOULLI returns a Bernoulli-distributed random number.
>
>* If @p < 0 or @p > 1 RANDBERNOULLI returns #NUM! error.
>
>@EXAMPLES=
>RANDBERNOULLI(0.5).
>
>@SYNTAX=RANDBETA(a,b)
>@DESCRIPTION=RANDBETA returns a Beta-distributed random number.
>
>@EXAMPLES=
>RANDBETA(1,2).
>
>@SYNTAX=RANDBINOM(p,trials)
>@DESCRIPTION=RANDBINOM returns a binomially-distributed random number.
>
>* If @p < 0 or @p > 1 RANDBINOM returns #NUM! error.
>* If @trials < 0 RANDBINOM returns #NUM! error. 
>@EXAMPLES=
>RANDBINOM(0.5,2).
>
>@SYNTAX=RANDCAUCHY(a)
>@DESCRIPTION=RANDCAUCHY returns a Cauchy-distributed random number with scale parameter a. The Cauchy distribution is also known as the Lorentz distribution.
>
>* If @a < 0 RANDCAUCHY returns #NUM! error.
>
>@EXAMPLES=
>RANDCAUCHY(1).
>
>@SYNTAX=RANDCHISQ(nu)
>@DESCRIPTION=RANDCHISQ returns a Chi-Square-distributed random number.
>
>@EXAMPLES=
>RANDCHISQ(0.5).
>
>@SYNTAX=RANDDISCRETE(val_range[,prob_range])
>@DESCRIPTION=RANDDISCRETE returns one of the values in the @val_range. The probabilities for each value are given in the @prob_range.
>
>* If @prob_range is omitted, the uniform discrete distribution is assumed.
>* If the sum of all values in @prob_range is other than one, RANDDISCRETE returns #NUM! error.
>* If @val_range and @prob_range are not the same size, RANDDISCRETE returns #NUM! error.
>* If @val_range or @prob_range is not a range, RANDDISCRETE returns #VALUE! error.
>
>@EXAMPLES=
>RANDDISCRETE(A1:A6) returns one of the values in the range A1:A6.
>
>@SYNTAX=RANDEXP(b)
>@DESCRIPTION=RANDEXP returns a exponentially-distributed random number.
>
>@EXAMPLES=
>RANDEXP(0.5).
>
>@SYNTAX=RANDEXPPOW(a,b)
>@DESCRIPTION=RANDEXPPOW returns a random variate from the exponential power distribution with scale parameter @a and exponent @b. The distribution is,
>
>	p(x) dx = {1 over 2 a Gamma(1+1/b)} exp(-|x/a|^b) dx, for x >= 0.
>
>* For @b = 1 this reduces to the Laplace distribution.
>* For @b = 2 it has the same form as a normal distribution with sigma = a/sqrt(2).
>
>@EXAMPLES=
>RANDEXPPOW(0.5,0.1).
>
>@SYNTAX=RANDFDIST(nu1,nu2)
>@DESCRIPTION=RANDFDIST returns a F-distributed random number.
>
>@EXAMPLES=
>RANDFDIST(1,2).
>
>@SYNTAX=RANDGAMMA(a,b)
>@DESCRIPTION=RANDGAMMA returns a Gamma-distributed random number.
>
>* If @a <= 0 RANDGAMMA returns #NUM! error.
>
>@EXAMPLES=
>RANDGAMMA(1,2).
>
>@SYNTAX=RANDGEOM(p)
>@DESCRIPTION=RANDGEOM returns a geometric-distributed random number. The number of independent trials with probability @p until the first success. The probability distribution for geometric variates is, 
>
>	p(k) =  p (1-p)^(k-1), for k >= 1.
>
>* If @p < 0 or @p > 1 RANDGEOM returns #NUM! error. 
>@EXAMPLES=
>RANDGEOM(0.4).
>
>@SYNTAX=RANDGUMBEL(a,b[,type])
>@DESCRIPTION=RANDGUMBEL returns a Type I or Type II Gumbel-distributed random number. @type is either 1 or 2 and specifies the type of the distribution (Type I or Type II).
>
>* If @type is neither 1 nor 2, RANDGUMBEL returns #NUM! error.
>* If @type is omitted, Type I is assumed.
>
>@EXAMPLES=
>RANDGUMBEL(0.5,1,2).
>
>@SYNTAX=RANDHYPERG(n1,n2,t)
>@DESCRIPTION=RANDHYPERG returns a hypergeometric-distributed random number. The probability distribution for hypergeometric random variates is,
>
>	p(k) =  C(n_1,k) C(n_2, t-k) / C(n_1 + n_2,k), 
>
>where C(a,b) = a!/(b!(a-b)!). 
>
>The domain of k is max(0,t-n_2), ..., max(t,n_1).
>@EXAMPLES=
>RANDHYPERG(21,1,9).
>
>@SYNTAX=RANDLANDAU()
>@DESCRIPTION=RANDLANDAU returns a random variate from the Landau distribution. The probability distribution for Landau random variates is defined analytically by the complex integral,
>
>	p(x) = (1/(2 pi i)) int_{c-i infty}^{c+i infty} ds exp(s log(s) + x s).
>
>For numerical purposes it is more convenient to use the following equivalent form of the integral,
>
>	p(x) = (1/pi) int_0^ infty dt exp(-t log(t) - x t) sin(pi t).
>
>@EXAMPLES=
>RANDLANDAU().
>
>@SYNTAX=RANDLAPLACE(a)
>@DESCRIPTION=RANDLAPLACE returns a Laplace-distributed random number. Laplace distribution is also known as two-sided exponential probability distribution.
>
>@EXAMPLES=
>RANDLAPLACE(1).
>
>@SYNTAX=RANDLEVY(c,alpha[,beta])
>@DESCRIPTION=RANDLEVY returns a Levy-distributed random number. If @beta is omitted, it is assumed to be 0.
>
>* For @alpha = 1, @beta=0, we get the Lorentz distribution.
>* For @alpha = 2, @beta=0, we get the normal distribution.
>
>* If @alpha <= 0 or @alpha > 2, RANDLEVY returns #NUM! error.
>* If @beta < -1 or @beta > 1, RANDLEVY returns #NUM! error.
>
>@EXAMPLES=
>RANDLEVY(0.5,0.1,1).
>
>@SYNTAX=RANDLOG(p)
>@DESCRIPTION=RANDLOG returns a logarithmic-distributed random number.
>
>* If @p < 0 or @p > 1 RANDLOG returns #NUM! error.
>
>@EXAMPLES=
>RANDLOG(0.72).
>
>@SYNTAX=RANDLOGISTIC(a)
>@DESCRIPTION=RANDLOGISTIC returns a logistic-distributed random number.  The distribution function is,
>
>	p(x) dx = { exp(-x/a) over a (1 + exp(-x/a))^2 } dx for -infty < x < +infty.
>
>@EXAMPLES=
>RANDLOGISTIC(1).
>
>@SYNTAX=RANDLOGNORM(zeta,sigma)
>@DESCRIPTION=RANDLOGNORM returns a lognormal-distributed random number.
>
>@EXAMPLES=
>RANDLOGNORM(1,2).
>
>@SYNTAX=RANDNEGBINOM(p,failures)
>@DESCRIPTION=RANDNEGBINOM returns a negative binomially-distributed random number.
>
>* If @p < 0 or @p > 1, RANDNEGBINOM returns #NUM! error.
>* If @failures < 1, RANDNEGBINOM returns #NUM! error.
>
>@EXAMPLES=
>RANDNEGBINOM(0.5,2).
>
>@SYNTAX=RANDNORM(mean,stdev)
>@DESCRIPTION=RANDNORM returns a normal-distributed random number.
>
>* If @stdev < 0 RANDNORM returns #NUM! error.
>
>@EXAMPLES=
>RANDNORM(0,1).
>
>@SYNTAX=RANDNORMTAIL(a,sigma)
>@DESCRIPTION=RANDNORMTAIL returns a random variates from the upper tail of a normal distribution with standard deviation @sigma. The values returned are larger than the lower limit @a, which must be positive. The method is based on Marsaglia's famous rectangle-wedge-tail algorithm (Ann Math Stat 32, 894-899 (1961)), with this aspect explained in Knuth, v2, 3rd ed, p139, 586 (exercise 11).
>
>The probability distribution for normal tail random variates is,
>
>	p(x) dx = {1 over N(a;sigma)} exp (- x^2/(2 sigma^2)) dx,
>
>for x > a where N(a;sigma) is the normalization constant, N(a;sigma) = (1/2) erfc(a / sqrt(2 sigma^2)).
>
>@EXAMPLES=
>RANDNORMTAIL(0.5,0.1).
>
>@SYNTAX=RANDPARETO(a,b)
>@DESCRIPTION=RANDPARETO returns a Pareto-distributed random number.
>
>@EXAMPLES=
>RANDPARETO(1,2).
>
>@SYNTAX=RANDPOISSON(lambda)
>@DESCRIPTION=RANDPOISSON returns a Poisson-distributed random number.
>
>* If @lambda < 0 RANDPOISSON returns #NUM! error.
>
>@EXAMPLES=
>RANDPOISSON(3).
>
>@SYNTAX=RANDRAYLEIGH(sigma)
>@DESCRIPTION=RANDRAYLEIGH returns a Rayleigh-distributed random number.
>
>@EXAMPLES=
>RANDRAYLEIGH(1).
>
>@SYNTAX=RANDRAYLEIGHTAIL(a,sigma)
>@DESCRIPTION=RANDRAYLEIGHTAIL returns  a random variate from the tail of the Rayleigh distribution with scale parameter sigma and a lower limit of a. The distribution is,
>
>	p(x) dx = {x over sigma^2} exp ((a^2 - x^2) /(2 sigma^2)) dx,
>
>for x > a.
>
>@EXAMPLES=
>RANDRAYLEIGHTAIL(0.3,1).
>
>@SYNTAX=RANDTDIST(nu)
>@DESCRIPTION=RANDTDIST returns a T-distributed random number.
>
>@EXAMPLES=
>RANDTDIST(0.5).
>
>@SYNTAX=RANDUNIFORM(a,b)
>@DESCRIPTION=RANDUNIFORM returns a random variate from the uniform (flat) distribution from a to b. The distribution is,
>
>	p(x) dx = {1 over (b-a)} dx : for a <= x < b.
>p(x) dx = 0 : for x < a or b <= x.
>* If @a > @b RANDUNIFORM returns #NUM! error.
>
>@EXAMPLES=
>RANDUNIFORM(1.4,4.2) returns a random number greater than or equal to 1.4 but less than 4.2.
>
>@SYNTAX=RANDWEIBULL(a,b)
>@DESCRIPTION=RANDWEIBULL returns a Weibull-distributed random number.
>
>@EXAMPLES=
>RANDWEIBULL(1,2).
>
>@SYNTAX=RANK(x,ref[,order])
>@DESCRIPTION=RANK returns the rank of a number in a list of numbers.  @x is the number whose rank you want to find, @ref is the list of numbers, and @order specifies how to rank numbers.  If @order is 0, numbers are ranked in descending order, otherwise numbers are ranked in ascending order.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>RANK(17.3,A1:A5) equals 4.
>
>@SYNTAX=RAYLEIGH(x,sigma)
>@DESCRIPTION=RAYLEIGH returns the probability density p(x) at @x for a Rayleigh distribution with scale parameter @sigma.
>
>@EXAMPLES=
>RAYLEIGH(0.4,1).
>
>@SYNTAX=RAYLEIGHTAIL(x,a,sigma)
>@DESCRIPTION=RAYLEIGHTAIL returns the probability density p(x) at @x for a Rayleigh tail distribution with scale parameter @sigma and lower limit @a.
>
>@EXAMPLES=
>RAYLEIGHTAIL(0.6,0.3,1).
>
>@SYNTAX=RECEIVED(settlement,maturity,investment,rate[,basis])
>@DESCRIPTION=RECEIVED calculates and returns the amount to be received at maturity date for a security bond.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security.  The amount of investment is specified in @investment.  @rate is the security's discount rate.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, RECEIVED returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, RECEIVED returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, RECEIVED returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=REPLACE(old,start,num,new)
>@DESCRIPTION=REPLACE returns @old with @new replacing @num characters from @start.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>REPLACE("testing",2,3,"*****") equals "t*****ing".
>
>@SYNTAX=REPT(string,num)
>@DESCRIPTION=REPT returns @num repetitions of @string.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>REPT(".",3) equals "...".
>
>@SYNTAX=RIGHT(text[,num_chars])
>@DESCRIPTION=RIGHT returns the rightmost @num_chars characters or the right character if @num_chars is not specified.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RIGHT("end") equals "d".
>RIGHT("end",2) equals "nd".
>
>@SYNTAX=ROMAN(number[,type])
>@DESCRIPTION=ROMAN function returns an arabic number in the roman numeral style, as text. @number is the number you want to convert and @type is the type of roman numeral you want.
>
>* If @type is 0 or it is omitted, ROMAN returns classic roman numbers.
>* Type 1 is more concise than classic type, type 2 is more concise than type 1, and type 3 is more concise than type 2.  Type 4 is simplified type.
>* If @number is negative or greater than 3999, ROMAN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROMAN(999) equals CMXCIX.
>ROMAN(999,1) equals LMVLIV.
>ROMAN(999,2) equals XMIX.
>ROMAN(999,3) equals VMIV.
>ROMAN(999,4) equals IM.
>
>@SYNTAX=ROUND(number[,digits])
>@DESCRIPTION=ROUND function rounds a given number.
>
>@number is the number you want rounded and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded to the given number of digits.
>* If @digits is zero or omitted, @number is rounded to the nearest integer.
>* If @digits is less than zero, @number is rounded to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUND(5.5) equals 6.
>ROUND(-3.3) equals -3.
>ROUND(1501.15,1) equals 1501.2.
>ROUND(1501.15,-2) equals 1500.0.
>
>@SYNTAX=ROUNDDOWN(number[,digits])
>@DESCRIPTION=ROUNDDOWN function rounds a given @number towards 0.
>
>@number is the number you want rounded toward 0 and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded toward 0 to the given number of digits.
>* If @digits is zero or omitted, @number is rounded toward 0 to the next integer.
>* If @digits is less than zero, @number is rounded toward 0 to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUNDDOWN(5.5) equals 5.
>ROUNDDOWN(-3.3) equals -3.
>ROUNDDOWN(1501.15,1) equals 1501.1.
>ROUNDDOWN(1501.15,-2) equals 1500.0.
>
>@SYNTAX=ROUNDUP(number[,digits])
>@DESCRIPTION=ROUNDUP function rounds a given number away from 0.
>
>@number is the number you want rounded away from 0 and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded away from 0 to the given number of digits.
>* If @digits is zero or omitted, @number is rounded away from 0 to the next integer.
>* If @digits is less than zero, @number is rounded away from 0 to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUNDUP(5.5) equals 6.
>ROUNDUP(-3.3) equals -4.
>ROUNDUP(1501.15,1) equals 1501.2.
>ROUNDUP(1501.15,-2) equals 1600.0.
>
>@SYNTAX=ROWS(reference)
>@DESCRIPTION=ROWS function returns the number of rows in area or array reference.
>
>* If @reference is neither an array nor a reference nor a range, ROWS returns #VALUE! error.
>
>@EXAMPLES=
>ROWS(H7:I13) equals 7.
>
>@SYNTAX=RSQ(array1,array2)
>@DESCRIPTION=RSQ returns the square of the Pearson correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=SEARCH(search_string,text[,start_num])
>@DESCRIPTION=SEARCH returns the location of the @search_ string within @text. The search starts  with the @start_num character of text @text.  If @start_num is omitted, it is assumed to be one.  The search is not case sensitive.
>
>@search_string can contain wildcard characters (*) and question marks (?). A question mark matches any character and a wildcard matches any string including the empty string.  If you want the actual wildcard or question mark to be found, use tilde (~) before the character.
>
>* If @search_string is not found, SEARCH returns #VALUE! error.
>* If @start_num is less than one or it is greater than the length of @text, SEARCH returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SEARCH("c","Cancel") equals 1.
>SEARCH("c","Cancel",2) equals 4.
>
>@SYNTAX=SECOND (date)
>@DESCRIPTION=SECOND converts a serial number to a second.  The second is returned as an integer in the range 0 to 59.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SECOND(0.600613) equals 53.
>
>@SYNTAX=SERIESSUM(x,n,m,coefficients)
>@DESCRIPTION=SERIESSUM function returns the sum of a power series.  @x is the base of the power series, @n is the initial power to raise @x, @m is the increment to the power for each term in the series, and @coefficients are the coefficients by which each successive power of @x is multiplied.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 1.23, 2.32, 2.98, 3.42, and 4.33.  Then
>SERIESSUM(3,1,2.23,A1:A5) equals 251416.43018.
>
>@SYNTAX=SIGN(number)
>@DESCRIPTION=SIGN function returns 1 if the @number is positive, zero if the @number is 0, and -1 if the @number is negative.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>SIGN(3) equals 1.
>SIGN(-3) equals -1.
>SIGN(0) equals 0.
>
>@SYNTAX=SIMTABLE(d1, d2, ..., dN)
>@DESCRIPTION=SIMTABLE returns one of the values in the given argument list depending on the round number of the simulation tool. When the simulation tool is not activated, SIMTABLE returns @d1.
>
>With the simulation tool and the SIMTABLE function you can test given decision variables. Each SIMTABLE function contains the possible values of a simulation variable. In most valid simulation models you should have the same number of values @dN for all decision variables.  If the simulation is run more rounds than there are values defined, SIMTABLE returns #N/A! error (e.g. if A1 contains `=SIMTABLE(1)' and A2 `=SIMTABLE(1,2)', A1 yields #N/A! error on the second round).
>
>The successive use of the simulation tool also requires that you give to the tool at least one input variable having RAND() or any other RAND<distribution name>() function in it. On each round, the simulation tool iterates for the given number of rounds over all the input variables to reevaluate them. On each iteration, the values of the output variables are stored, and when the round is completed, descriptive statistical information is created according to the values.
>
>@EXAMPLES=
>SIMTABLE(TRUE,FALSE) returns TRUE on the first simulation round and FALSE on the second round.
>SIMTABLE(223,225,227,229) returns 227 on the simulation round #3.
>
>@SYNTAX=SIN(x)
>@DESCRIPTION=SIN function returns the sine of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SIN(0.5) equals 0.479426.
>
>@SYNTAX=SINH(x)
>@DESCRIPTION=SINH function returns the hyperbolic sine of @x, which is defined mathematically as
>
>	(exp(@x) - exp(-@x)) / 2.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SINH(0.5) equals 0.521095.
>
>@SYNTAX=SKEW(n1, n2, ...)
>@DESCRIPTION=SKEW returns an unbiased estimate for skewness of a distribution.
>
>Note, that this is only meaningful if the underlying distribution really has a third moment.  The skewness of a symmetric (e.g., normal) distribution is zero.
>
>* Strings and empty cells are simply ignored.
>* If less than three numbers are given, SKEW returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>SKEW(A1:A5) equals 0.976798268.
>
>@SYNTAX=SKEWP(n1, n2, ...)
>@DESCRIPTION=SKEWP returns the population skewness of a data set.
>
>* Strings and empty cells are simply ignored.
>* If less than two numbers are given, SKEWP returns #DIV/0! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>SKEWP(A1:A5) equals 0.655256198.
>
>@SYNTAX=SLN(cost,salvage_value,life)
>@DESCRIPTION=SLN function will determine the straight line depreciation of an asset for a single period.
>
>The formula is:
>
>Depreciation expense = ( @cost - @salvage_value ) / @life
>
>@cost is the cost of an asset when acquired (market value).
>@salvage_value is the amount you get when asset is sold at the end of the asset's useful life.
>@life is the anticipated life of an asset.
>
>* If @life <= 0, SLN returns #NUM! error.
>
>@EXAMPLES=
>For example, lets suppose your company purchases a new machine for $10,000, which has a salvage value of $700 and will have a useful life of 10 years. The SLN yearly depreciation is computed as follows:
>=SLN(10000, 700, 10)
>This will return the yearly depreciation figure of $930.
>@SYNTAX=SLOPE(known_y's,known_x's)
>@DESCRIPTION=SLOPE returns the slope of the linear regression line.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>SLOPE(A1:A5,B1:B5) equals 1.417959936.
>
>@SYNTAX=SQRT(x)
>@DESCRIPTION=SQRT function returns the square root of @x.
>
>* If @x is negative, SQRT returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SQRT(2) equals 1.4142136.
>
>@SYNTAX=SQRTPI(number)
>@DESCRIPTION=SQRTPI function returns the square root of a @number multiplied by pi.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SQRTPI(2) equals 2.506628275.
>
>@SYNTAX=SSMEDIAN(array[,interval)]
>@DESCRIPTION=The SSMEDIAN function returns the median for grouped data as commonly determined in the social sciences. The data points given in @array are assumed to be the result of grouping data into intervals of length @interval
>
>* If @interval is not given, SSMEDIAN uses 1.
>* If @array is empty, SSMEDIAN returns #NUM! error.
>* If @interval <= 0, SSMEDIAN returns #NUM! error.
>* SSMEDIAN does not check whether the data points are at least @interval apart.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, A3 contain numbers 7, 8, 8.  Then
>SSMEDIAN(A1:A3, 1) equals 7.75.
>
>@SYNTAX=STANDARDIZE(x,mean,stddev)
>@DESCRIPTION=STANDARDIZE function returns a normalized value. @x is the number to be normalized, @mean is the mean of the distribution, @stddev is the standard deviation of the distribution.
>
>* If @stddev is 0 STANDARDIZE returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>STANDARDIZE(3,2,4) equals 0.25.
>
>@SYNTAX=STDEV(b1, b2, ...)
>@DESCRIPTION=STDEV returns the sample standard deviation of the given sample.
>To obtain the population standard deviation of a whole population use STDEVP.
>STDEV is also known as the N-1-standard deviation.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true population standard deviation.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>STDEV(A1:A5) equals 10.84619749.
>
>@SYNTAX=STDEVA(number1,number2,...)
>@DESCRIPTION=STDEVA returns the sample standard deviation of the given sample.
>To obtain the population standard deviation of a whole population use STDEVPA.
>STDEVA is also known as the N-1-standard deviation.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true population standard deviation.
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>STDEVA(A1:A5) equals 15.119953704.
>
>@SYNTAX=STDEVP(b1, b2, ...)
>@DESCRIPTION=STDEVP returns the population standard deviation of the given population. 
>This is also known as the N-standard deviation
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>STDEVP(A1:A5) equals 9.701133954.
>
>@SYNTAX=STDEVPA(number1,number2,...)
>@DESCRIPTION=STDEVPA returns the population standard deviation of an entire population.
>This is also known as the N-standard deviation
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>STDEVPA(A1:A5) equals 13.523697719.
>
>@SYNTAX=STEYX(known_y's,known_x's)
>@DESCRIPTION=STEYX function returns the standard error of the predicted y-value for each x in the regression.
>
>* If @known_y's and @known_x's are empty or have a different number of arguments then STEYX returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>STEYX(A1:A5,B1:B5) equals 1.101509979.
>
>@SYNTAX=SUBSTITUTE(text, old, new [,num])
>@DESCRIPTION=SUBSTITUTE replaces @old with @new in @text.  Substitutions are only applied to instance @num of @old in @text, otherwise every one is changed.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SUBSTITUTE("testing","test","wait") equals "waiting".
>
>@SYNTAX=SUBTOTAL(function_nbr,ref1,ref2,...)
>@DESCRIPTION=SUBTOTAL function returns a subtotal of given list of arguments. @function_nbr is the number that specifies which function to use in calculating the subtotal.
>
>The following functions are available:
>
>	1   AVERAGE
>	2   COUNT
>	3   COUNTA
>	4   MAX
>	5   MIN
>	6   PRODUCT
>	7   STDEV
>	8   STDEVP
>	9   SUM
>	10   VAR
>	11   VARP
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>SUBTOTAL(1,A1:A5) equals 30.
>SUBTOTAL(6,A1:A5) equals 22378356.
>SUBTOTAL(7,A1:A5) equals 6.164414003.
>SUBTOTAL(9,A1:A5) equals 150.
>SUBTOTAL(11,A1:A5) equals 30.4.
>
>@SYNTAX=SUMA(value1, value2, ...)
>@DESCRIPTION=SUMA computes the sum of all the values and cells referenced in the argument list.  Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0). If the argument evaluates to TRUE, it is counted as one (1).
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43.  Then
>SUMA(A1:A5) equals 107.
>
>@SYNTAX=SUMIF(range,criteria[,actual_range])
>@DESCRIPTION=SUMIF function sums the values in the given @range that meet the given @criteria.  If @actual_range is given, SUMIF sums the values in the @actual_range whose corresponding components in @range meet the given @criteria.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>SUMIF(A1:A5,"<=28") equals 78.
>SUMIF(A1:A5,"<28") equals 50.
>In addition, if the cells B1, B2, ..., B5 hold numbers 5, 3, 2, 6, and 7 then:
>SUMIF(A1:A5,"<=27",B1:B5) equals 8.
>
>@SYNTAX=SUMSQ(value1, value2, ...)
>@DESCRIPTION=SUMSQ returns the sum of the squares of all the values and cells referenced in the argument list.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43.  Then
>SUMSQ(A1:A5) equals 2925.
>
>@SYNTAX=SUMX2MY2(array1,array2)
>@DESCRIPTION=SUMX2MY2 function returns the sum of the difference of squares of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMX2MY2 is SUM (x^2-y^2).
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMX2MY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMX2MY2(A1:A5,B1:B5) equals -1299.
>
>@SYNTAX=SUMX2PY2(array1,array2)
>@DESCRIPTION=SUMX2PY2 function returns the sum of the sum of squares of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMX2PY2 is SUM (x^2+y^2).
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMX2PY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMX2PY2(A1:A5,B1:B5) equals 7149.
>
>@SYNTAX=SUMXMY2(array1,array2)
>@DESCRIPTION=SUMXMY2 function returns the sum of squares of differences of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMXMY2 is SUM (x-y)^2.
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMXMY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMXMY2(A1:A5,B1:B5) equals 409.
>
>@SYNTAX=T(value)
>@DESCRIPTION=T returns @value if and only if it is text, otherwise a blank string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>T("text") equals "text".
>T(64) returns an empty cell.
>
>@SYNTAX=TAN(x)
>@DESCRIPTION=TAN function returns the tangent of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TAN(3) equals -0.1425465.
>
>@SYNTAX=TANH(x)
>@DESCRIPTION=TANH function returns the hyperbolic tangent of @x, which is defined mathematically as 
>
>	sinh(@x) / cosh(@x).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TANH(2) equals 0.96402758.
>
>@SYNTAX=TBILLEQ(settlement,maturity,discount)
>@DESCRIPTION=TBILLEQ function returns the bond-yield equivalent (BEY) for a treasury bill.  TBILLEQ is equivalent to
>
>	(365 * @discount) / (360 - @discount * DSM),
>
>where DSM is the days between @settlement and @maturity.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLEQ returns #NUM! error.
>* If @discount is negative, TBILLEQ returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLPRICE(settlement,maturity,discount)
>@DESCRIPTION=TBILLPRICE function returns the price per $100 value for a treasury bill where @settlement is the settlement date and @maturity is the maturity date of the bill.  @discount is the treasury bill's discount rate.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLPRICE returns #NUM! error.
>* If @discount is negative, TBILLPRICE returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLYIELD(settlement,maturity,pr)
>@DESCRIPTION=TBILLYIELD function returns the yield for a treasury bill. @settlement is the settlement date and @maturity is the maturity date of the bill.  @discount is the treasury bill's discount rate.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLYIELD returns #NUM! error.
>* If @pr is negative, TBILLYIELD returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TEXT(value,format_text)
>@DESCRIPTION=TEXT returns @value as a string with the specified format.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TEXT(3.223,"$0.00") equals "$3.22".
>TEXT(date(1999,4,15),"mmmm, dd, yy") equals "April, 15, 99".
>
>@SYNTAX=TIME (hours,minutes,seconds)
>@DESCRIPTION=TIME returns a fraction representing the time of day.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TIME(3, 5, 23) equals 3:05AM.
>
>@SYNTAX=TIMEVALUE (timetext)
>@DESCRIPTION=TIMEVALUE returns a fraction representing the time of day, a number between 0 and 1.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TIMEVALUE("3:05") equals 0.128472.
>TIMEVALUE("2:24:53 PM") equals 0.600613.
>
>@SYNTAX=TODAY()
>@DESCRIPTION=TODAY returns the serial number for today (the number of days elapsed since the 1st of January of 1900).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TODAY() returns 'Nov 6, 2001' on that particular day.
> 
>@SYNTAX=TRANSPOSE(matrix)
>@DESCRIPTION=TRANSPOSE function returns the transpose of the input @matrix.
>
>@EXAMPLES=
>
>@SYNTAX=TREND(known_y's[,known_x's[,new_x's[,const]]])
>@DESCRIPTION=TREND function estimates future values of a given data set using the ``least squares'' line that best fit to your data. @known_y's is the y-values where y=mx+b and @known_x's contains the corresponding x-values.  @new_x's contains the x-values for which you want to estimate the y-values. If @const is FALSE, the line will be forced to go through the origin, i.e., b will be zero.
>
>* If @known_x's is omitted, an array {1, 2, 3, ...} is used.
>* If @new_x's is omitted, it is assumed to be the same as @known_x's.
>* If @const is omitted, it is assumed to be TRUE.
>* If @known_y's and @known_x's have unequal number of data points, TREND returns #NUM! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>TREND(A1:A5,B1:B5) equals {12.1, 15.7, 21.6, 26.7, 39.7}.
>
>@SYNTAX=TRIM(text)
>@DESCRIPTION=TRIM returns @text with only single spaces between words.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TRIM("  a bbb  cc") equals "a bbb cc".
>
>@SYNTAX=TRUE()
>@DESCRIPTION=TRUE returns boolean value true.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TRUE() equals TRUE.
>
>@SYNTAX=TRUNC(number[,digits])
>@DESCRIPTION=TRUNC function returns the value of @number truncated to the number of digits specified.
>
>* If @digits is omitted or negative then @digits defaults to zero.
>* If @digits is not an integer, it is truncated.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>TRUNC(3.12) equals 3.
>TRUNC(4.15,1) equals 4.1.
>
>@SYNTAX=TTEST(array1,array2,tails,type)
>@DESCRIPTION=TTEST function returns the probability of a Student's t-Test. 
>@array1 is the first data set and @array2 is the second data set.  If @tails is one, TTEST uses the one-tailed distribution and if @tails is two, TTEST uses the two-tailed distribution.  @type determines the kind of the test:
>
>	1  Paired test
>	2  Two-sample equal variance
>	3  Two-sample unequal variance
>
>* If the data sets contain a different number of data points and the test is paired (@type one), TTEST returns the #N/A error.
>* @tails and @type are truncated to integers.
>* If @tails is not one or two, TTEST returns #NUM! error.
>* If @type is any other than one, two, or three, TTEST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>TTEST(A1:A5,B1:B5,1,1) equals 0.003127619.
>TTEST(A1:A5,B1:B5,2,1) equals 0.006255239.
>TTEST(A1:A5,B1:B5,1,2) equals 0.111804322.
>TTEST(A1:A5,B1:B5,1,3) equals 0.113821797.
>
>@SYNTAX=TYPE(value)
>@DESCRIPTION=TYPE returns a number indicating the data type of a value.
>
>1  == number
>2  == text
>4  == boolean
>16 == error
>64 == array
>* This function is Excel compatible.
>
>@EXAMPLES=
>TYPE(3) equals 1.
>TYPE("text") equals 2.
>
>@SYNTAX=UNICHAR(x)
>@DESCRIPTION=UNICHAR returns the Unicode character represented by the number @x.
>
>@EXAMPLES=
>UNICHAR(65) equals A.
>UNICHAR(960) equals a small Greek pi.
>
>@SYNTAX=UNICODE(char)
>@DESCRIPTION=UNICODE returns the Unicode number for the character @char.
>
>
>@EXAMPLES=
>UNICODE("A") equals 65.
>
>@SYNTAX=UNIX2DATE(unixtime)
>@DESCRIPTION=UNIX2DATE converts a unix time into a spreadsheet date and time.
>
>A unix time is the number of seconds since midnight January 1, 1970.
>
>@EXAMPLES=
>
>@SYNTAX=UPPER(text)
>@DESCRIPTION=UPPER returns a upper-case version of the string in @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>UPPER("cancelled") equals "CANCELLED".
>
>@SYNTAX=VALUE(text)
>@DESCRIPTION=VALUE returns numeric value of @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>VALUE("$1,000") equals 1000.
>
>@SYNTAX=VAR(b1, b2, ...)
>@DESCRIPTION=VAR calculates sample variance of the given sample. To get the true variance of a complete population use VARP.
>VAR is also known as the N-1-variance. Under reasonable conditions, it is the maximum-likelihood estimator for the true variance.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>VAR(A1:A5) equals 117.64.
>
>@SYNTAX=VARA(number1,number2,...)
>@DESCRIPTION=VARA calculates sample variance of the given sample.
>To get the true variance of a complete population use VARPA.
>VARA is also known as the N-1-variance.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true variance.
>Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>VARA(A1:A5) equals 228.613.
>
>@SYNTAX=VARP(b1, b2, ...)
>@DESCRIPTION=VARP calculates the variance of an entire population.
>VARP is also known as the N-variance.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>VARP(A1:A5) equals 94.112.
>
>@SYNTAX=VARPA(number1,number2,...)
>@DESCRIPTION=VARPA calculates the variance of an entire population.
>VARPA is also known as the N-variance.
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>VARPA(A1:A5) equals 182.8904.
>
>@SYNTAX=VDB(cost,salvage,life,start_period,end_period[,factor,switch])
>@DESCRIPTION=VDB calculates the depreciation of an asset for a given period or partial period using the double-declining balance method.
>
>* If @start_period < 0, VDB returns #NUM! error.
>* If @start_period > @end_period, VDB returns #NUM! error.
>* If @end_period > @life, VDB returns #NUM! error.
>* If @cost < 0, VDB returns #NUM! error.
>* If @salvage > @cost, VDB returns #NUM! error.
>* If @factor <= 0, VDB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=VLOOKUP(value,range,column[,approximate,as_index])
>@DESCRIPTION=VLOOKUP function finds the row in range that has a first column similar to @value.  If @approximate is not true it finds the row with an exact equivalence.  If @approximate is true, then the values must be sorted in order of ascending value for correct function; in this case it finds the row with value less than @value.  It returns the value in the row found at a 1-based offset in @column columns into the @range.  @as_index returns the 0-based offset that matched rather than the value.
>
>* VLOOKUP returns #NUM! if @column < 0.
>* VLOOKUP returns #REF! if @column falls outside @range.
>
>@EXAMPLES=
>
>@SYNTAX=WEEKDAY (date[, method])
>@DESCRIPTION=WEEKDAY converts a serial number to a weekday.
>
>This function returns an integer indicating the day of week.
>@METHOD indicates the numbering system.  It defaults to 1.
>
>  For @METHOD=1: Sunday is 1, Monday is 2, etc.
>  For @METHOD=2: Monday is 1, Tuesday is 2, etc.
>  For @METHOD=3: Monday is 0, Tuesday is 1, etc.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>WEEKDAY("10/24/1968") equals 5 (Thursday).
>
>@SYNTAX=WEEKNUM (date[,method])
>@DESCRIPTION=WEEKNUM returns the week number of @date according to the given @method.
>
>@method defaults to 1.
>
>  For @method=1, week starts on Sunday, and days before first Sunday are in week 0.
>  For @method=2, week starts on Monday, and days before first Monday are in week 0.
>  For @method=150, the ISO 8601 week number is returned.
>
>* WEEKNUM returns #NUM! if @date or @method is invalid.
>* This function is Excel compatible, except that Excel does not support ISO 8601 week numbers.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then WEEKNUM(A1,2)=51
>@SYNTAX=WEIBULL(x,alpha,beta,cumulative)
>@DESCRIPTION=WEIBULL function returns the Weibull distribution. If the @cumulative boolean is true it will return:
>
>	1 - exp (-(@x/@beta)^@alpha),
>
>otherwise it will return
>
>	(@alpha/@beta^@alpha) * @x^(@alpha-1) * exp(-(@x/@beta^@alpha)).
>
>* If @x < 0 WEIBULL returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0 WEIBULL returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>WEIBULL(3,2,4,0) equals 0.213668559.
>
>@SYNTAX=WORKDAY (start_date,days[,holidays])
>@DESCRIPTION=WORKDAY returns the date which is @days working days from the @start_date.  Weekends and holidays optionally supplied in @holidays are respected.
>
>* WORKDAY returns #NUM! if @start_date or @days are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DAY(WORKDAY(DATE(2001,1,5),30)) equals 16 and
>MONTH(WORKDAY(DATE(2001,1,5),30)) equals 2.
>
>@SYNTAX=XIRR(values,dates[,guess])
>@DESCRIPTION=XIRR calculates and returns the internal rate of return of an investment that has not necessarily periodic payments.  This function is closely related to the net present value function (NPV and XNPV).  The XIRR is the interest rate for a series of cash flows where the XNPV is zero.
>
>@values contains the series of cash flows generated by the investment.  @dates contains the dates of the payments.  The first date describes the payment day of the initial payment and thus all the other dates should be after this date. The optional @guess is the initial value used in calculating the XIRR.  You do not have to use that, it is only provided for the Excel compatibility.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1:A5 contain the numbers -6000, 2134, 1422, 1933, and 1422, and the cells B1:B5 contain the dates "1999-01-15", "1999-04-04", "1999-05-09", "2000-03-12", and "2000-05-1". Then
>XIRR(A1:A5,B1:B5) returns 0.224838. 
>@SYNTAX=XNPV(rate,values,dates)
>@DESCRIPTION=XNPV calculates the net present value of an investment.  The schedule of the cash flows is given in @dates array.  The first date indicates the beginning of the payment schedule.  @rate is the interest rate and @values are the payments.
>
>* If @values and @dates contain unequal number of values, XNPV returns the #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=YEAR (date)
>@DESCRIPTION=YEAR converts a serial number to a year.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>YEAR(DATE(2003, 4, 30)) equals 2003.
>
>@SYNTAX=YEARFRAC (start_date, end_date [,basis])
>@DESCRIPTION=YEARFRAC returns the number of full days between @start_date and @end_date according to the @basis.
>
>@EXAMPLES=
>
>@SYNTAX=YIELD(settlement,maturity,rate,price,redemption_price,frequency[,basis])
>@DESCRIPTION=YIELD returns the yield on a security that pays periodic interest.
>
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, YIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=YIELDDISC(settlement,maturity,pr,redemption[,basis])
>@DESCRIPTION=YIELDDISC calculates the annual yield of a security that is discounted.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security. @pr is the price per $100 face value of the security. @redemption is the redemption value per $100 face value. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, YIELDDISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ZTEST(ref,x)
>@DESCRIPTION=ZTEST returns the two-tailed probability of a z-test.
>
>@ref is the data set and @x is the value to be tested.
>
>* If @ref contains less than two data items ZTEST returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>ZTEST(A1:A5,20) equals 0.254717826.
>
>Report-Msgid-Bugs-To: 
>POT-Creation-Date: 2007-12-29 14:31-0500
>PO-Revision-Date: 2005-01-29 15:35+0100
>Last-Translator: Miloslav Trmac <mitr@volny.cz>
>Language-Team: Czech <cs@li.org>
>MIME-Version: 1.0
>Content-Type: text/plain; charset=UTF-8
>Content-Transfer-Encoding: 8bit
>@SYNTAX=ABS(b1)
>@DESCRIPTION=ABS implementuje funkci absolutnÃ hodnoty. VÃ½sledek zahodÃ znamÃ©nko mÃnus (pokud je pÅÃtomnÃ©). Funkci lze aplikovat na celÃ¡ i reÃ¡lnÃ¡ ÄÃsla.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ABS(7) se rovnÃ¡ 7.
>ABS(-3.14) se rovnÃ¡ 3.14.
>
>@SYNTAX=ACCRINT(emise,prvnÃ_Ãºrok,vyrovnÃ¡nÃ,Ãºrok,nom_hod,frekvence[,zÃ¡kladna])
>@DESCRIPTION=ACCRINT poÄÃtÃ¡ nahromadÄnÃ½ Ãºrok z cennÃ©ho papÃru, ze kterÃ©ho je Ãºrok placenÃ½ v pravidelnÃ½ch intervalech. @Ãºrok je roÄnÃ Ãºrok cennÃ©ho papÃru a @nom_hod je jeho nominÃ¡lnÃ hodnota. @frekvence je poÄet kuponÅ¯ za rok.
>
>MoÅ¾nÃ© frekvence jsou:
>  1 = roÄnÃ,
>  2 = pololetnÃ,
>  4 = ÄtvrtletnÃ.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je datum @emise, @prvnÃho Ãºroku nebo @vyrovnÃ¡nÃ neplatnÃ©, funkce ACCRINT vracÃ chybu #NUM!. * Pokud je @Ãºrok nebo @nom_hod 0 nebo zÃ¡pornÃ¡, funkce ACCRINT vracÃ chybu #NUM!. * Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce ACCRINT vracÃ chybu #NUM!. * Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360. * Pokud je datum @emise vÄtÅ¡Ã neÅ¾ datum @vyrovnÃ¡nÃ nebo jsou stejnÃ¡, funkce ACCRINT vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>
>@SYNTAX=ACCRINT(emise,splatnost,Ãºrok[,nom_hod,zÃ¡kladna])
>@DESCRIPTION=ACCRINTM poÄÃtÃ¡ nahromadÄnÃ½ Ãºrok z cennÃ©ho papÃru od data @emise do data @splatnosti.
>
>@emise pÅedstavuje den datum vydÃ¡nÃ cennÃ©ho papÃru. @splatnost znamenÃ¡ datum splatnosti cennÃ©ho papÃru. @Ãºrok pÅedstavuje roÄnÃ Ãºrokovou sazbu a @nom_hod nominÃ¡lnÃ hodnotu cennÃ©ho papÃru. Pokud je nominÃ¡lnÃ hodnota vynechÃ¡na, je aplikovÃ¡na hodnota $1000. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je datum @emise nebo @splatnosti neplatnÃ©, funkce ACCRINTM vracÃ chybu #NUM!. * Pokud je @Ãºrok nebo @nom_hod 0 nebo zÃ¡pornÃ¡, funkce ACCRINTM vracÃ chybu #NUM!. * Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce ACCRINTM vracÃ chybu #NUM!. * Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360. * Pokud je datum @emise vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo jsou stejnÃ¡, funkce ACCRINTM vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>
>@SYNTAX=ACOS(x)
>@DESCRIPTION=Funkce ACOS poÄÃtÃ¡ arkus kosinus @x; coÅ¾ je hodnota, jejÃÅ¾ kosinus je @x.
>
>* Pokud @x nenÃ v intervalu od -1 do 1, funkce ACOS selÅ¾e a vracÃ chybu #NUM!.
>* VrÃ¡cenÃ¡ hodnota je v radiÃ¡nech.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ACOS(0.1) se rovnÃ¡ 1.470629.
>ACOS(-0.1) se rovnÃ¡ 1.670964.
>
>@SYNTAX=ACOSH(x)
>@DESCRIPTION=Funkce ACOSH poÄÃtÃ¡ inverznÃ hyperbolickÃ½ kosinus @x; coÅ¾ je hodnota, jejÃÅ¾ hyperbolickÃ½ kosinus je @x.
>
>* Pokud je @x menÅ¡Ã neÅ¾ 1.0, funkce ACOSH() vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ACOSH(2) se rovnÃ¡ 1.31696.
>ACOSH(5.3) se rovnÃ¡ 2.35183.
>
>@SYNTAX=ADDRESS(ÄÃslo_ÅÃ¡dku,ÄÃslo_sloupce[,abs_ÄÃslo,a1,text])
>@DESCRIPTION=ADDRESS vracÃ adresu buÅky jako text pro danÃ¡ ÄÃsla ÅÃ¡dku a sloupce.
>
>@a1 pÅedstavuje logickou hodnotu pro urÄenÃ stylu odkazÅ¯. Pokud je @a1 TRUE nebo nenÃ uvedeno, funkce ADDRESS vracÃ odkaz ve tvaru A1, tj. $D$4. Jinak funkce ADDRESS vracÃ odkaz ve tvaru R1C1, tj. R4C4. 
>
>@text uvÃ¡dÃ nÃ¡zev listu pouÅ¾itÃ©ho jako externÃ odkaz.
>
>* Pokud je @abs_ÄÃslo 1 nebo nenÃ uvedeno, funkce ADDRESS vracÃ absolutnÃ odkaz.
>* Pokud je @abs_ÄÃslo 2, funkce ADDRESS vracÃ absolutnÃ ÅÃ¡dek a relativnÃ sloupec.
>* Pokud je @abs_ÄÃslo 3, funkce ADDRESS vracÃ relativnÃ ÅÃ¡dek a absolutnÃ sloupec.
>* Pokud je @abs_ÄÃslo 4, funkce ADDRESS vracÃ relativnÃ odkaz.
>* Pokud je @abs_ÄÃslo vÄtÅ¡Ã neÅ¾ 4, funkce ADDRESS vracÃ chybu #NUM!.
>* Pokud je @ÄÃslo_ÅÃ¡dku nebo @ÄÃslo_sloupce menÅ¡Ã neÅ¾ 1, funkce ADDRESS vracÃ chybu #NUM!.
>
>@EXAMPLES=
>ADDRESS(5,4) se rovnÃ¡ "$D$5".
>ADDRESS(5,4,4) se rovnÃ¡ "D5".
>ADDRESS(5,4,3,FALSE) se rovnÃ¡ "R[5]C4".
>
>@SYNTAX=DURATION(vyrovnÃ¡nÃ,splatnost,cena,vÃ½nos,frekvence[,zÃ¡kladna])
>@DESCRIPTION=DURATION poÄÃtÃ¡ dobu trvÃ¡nÃ cennÃ©ho papÃru.
>
>@splatnost je datum splatnosti cennÃ©ho papÃru. @splatnost pÅedstavuje datum splatnosti cennÃ©ho papÃru.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce DURATION chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce DURATION vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=DURATION(vyrovnÃ¡nÃ,splatnost,cena,vÃ½nos,frekvence[,zÃ¡kladna])
>@DESCRIPTION=DURATION poÄÃtÃ¡ dobu trvÃ¡nÃ cennÃ©ho papÃru.
>
>@splatnost je datum splatnosti cennÃ©ho papÃru. @splatnost pÅedstavuje datum splatnosti cennÃ©ho papÃru.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce DURATION chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce DURATION vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=AREAS(odkazy)
>@DESCRIPTION=AREAS vracÃ poÄet oblastÃ v @odkazech. 
>
>@EXAMPLES=
>AREAS((A1,B2,C3)) se rovnÃ¡ 3.
>
>@SYNTAX=ASIN(x)
>@DESCRIPTION=Funkce ASIN poÄÃtÃ¡ arkus sinus @x; coÅ¾ je hodnota, jejÃÅ¾ sinus je @x.
>
>* Pokud je @x mimo interval -1 aÅ¾ 1, funkce ASIN selÅ¾e a vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ASIN(0.5) se rovnÃ¡ 0.523599.
>ASIN(1) se rovnÃ¡ 1.570797.
>
>@SYNTAX=ASINH(x)
>@DESCRIPTION=Funkce ASINH poÄÃtÃ¡ inverznÃ hyperbolickÃ½ sinus @x; coÅ¾ je hodnota, jejÃÅ¾ hyperbolickÃ½ sinus je @x.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ASINH(0.5) se rovnÃ¡ 0.481212.
>ASINH(1.0) se rovnÃ¡ 0.881374.
>
>@SYNTAX=ATAN(x)
>@DESCRIPTION=Funkce ATAN poÄÃtÃ¡ arkus tangens @x; coÅ¾ je hodnota, jejÃÅ¾ tangens je @x.
>
>* VrÃ¡cenÃ¡ hodnota je v radiÃ¡nech.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ATAN(0.5) se rovnÃ¡ 0,463648.
>ATAN(1) se rovnÃ¡ 0,785398.
>
>@SYNTAX=ATAN2(b1,b2)
>@DESCRIPTION=Funkce ATAN2 poÄÃtÃ¡ arkus tangens dvou promÄnnÃ½ch @b1 a @b2. Je podobnÃ¡ vÃ½poÄtu arkus tangens z @b2 / @b1, aÅ¾ na to, Å¾e znamÃ©nka obou parametrÅ¯ urÄujÃ kvadrant vÃ½sledku.
>
>* VrÃ¡cenÃ¡ hodnota je v radiÃ¡nech.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ATAN2(0.5,1.0) se rovnÃ¡ 1.107149.
>ATAN2(-0.5,2.0) se rovnÃ¡ 1.815775.
>
>@SYNTAX=ATANH(x)
>@DESCRIPTION=Funkce ATANH poÄÃtÃ¡ inverznÃ hyperbolickÃ½ tangens @x; coÅ¾ je hodnota, jejÃÅ¾ hyperbolickÃ½ tangens je @x.
>
>* Pokud je absolutnÃ hodnota @x vÄtÅ¡Ã neÅ¾ 1.0, funkce ATANH vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ATANH(0.5) se rovnÃ¡ 0.549306.
>ATANH(0.8) se rovnÃ¡ 1.098612.
>
>@SYNTAX=AVEDEV(n1, n2, ...)
>@DESCRIPTION=AVEDEV vracÃ prÅ¯mÄr absolutnÃch odchylek mnoÅ¾iny dat od jejich prÅ¯mÄru.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>AVEDEV(A1:A5) se rovnÃ¡ 7.84.
>
>@SYNTAX=AVERAGE(hodnota1, hodnota2,...)
>@DESCRIPTION=AVERAGE poÄÃtÃ¡ prÅ¯mÄr vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech. To je ekvivalentnÃ souÄtu parametrÅ¯ dÄleno poÄtem parametrÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>AVERAGE(A1:A5) se rovnÃ¡ 23.2.
>
>@SYNTAX=AVERAGEA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=AVERAGEA vracÃ prÅ¯mÄr parametrÅ¯. ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>AVERAGEA(A1:A5) se rovnÃ¡ 18.94.
>
>@SYNTAX=BASE(ÄÃslo,zÃ¡klad[,dÃ©lka])
>@DESCRIPTION=Funkce BASE pÅevede ÄÃslo na ÅetÄzec reprezentujÃcÃ toto ÄÃslo v ÄÃselnÃ© soustavÄ @zÃ¡klad.
>
>* @zÃ¡klad musÃ bÃ½t celÃ© ÄÃslo mezi 2 a 36.
>* Tato funkce je kompatibilnÃ s OpenOffice.Org.
>* NepovinnÃ½ parametr @dÃ©lka urÄuje minimÃ¡lnÃ dÃ©lku vÃ½sledku. Pro dosaÅ¾enÃ tÃ©to dÃ©lky budou pÅidÃ¡ny nuly na zaÄÃ¡tek.
>
>@EXAMPLES=
>BASE(255,16,4) se rovnÃ¡ "00FF".
>
>@SYNTAX=BERNOULLI(k,p)
>@DESCRIPTION=BERNOULLI vrÃ¡tÃ pravdÄpodobnost p(k) obdrÅ¾enÃ @k z Bernoulliho rozdÄlenÃ s parametrem pravdÄpodobnosti @p.
>
>* Pokud je @k != 0 a @k != 1, funkce BERNOULLI vracÃ chybu #NUM!.
>* Pokud je @p < 0 nebo @p > 1, funkce BERNOULLI vracÃ chybu #NUM!.
>
>@EXAMPLES=
>BERNOULLI(0,0.5).
>
>@SYNTAX=BESSELI(x,y)
>@DESCRIPTION=Funkce BESSELI vracÃ vÃ½sledek Neumannovy, Weberovy nebo Besselovy funkce.
>
>@x je hodnota, pro kterou se funkce vyhodnocuje, @y je ÅÃ¡d Besselovy funkce; pokud nenÃ celoÄÃselnÃ©, pak je desetinnÃ¡ ÄÃ¡st oÅÃznuta.
>
>* Pokud nenÃ @x nebo @y ÄÃslo, vracÃ funkce chybu #VALUE!.
>* Pokud je @y < 0, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BESSELI(0.7,3) se rovnÃ¡ 0.007367374.
>
>@SYNTAX=BESSELJ(x,y)
>@DESCRIPTION=Funkce BESSELJ vracÃ vÃ½sledek Besselovy funkce, @x je hodnota, pro kterou se funkce vyhodnocuje. @y je ÅÃ¡d Besselovy funkce; pokud nenÃ celoÄÃselnÃ©, pak je desetinnÃ¡ ÄÃ¡st oÅÃznuta.
>
>* Pokud nenÃ @x nebo @y ÄÃslo, vracÃ funkce chybu #VALUE!.
>* Pokud je @y < 0, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BESSELJ(0.89,3) se rovnÃ¡ 0.013974004.
>
>@SYNTAX=BESSELK(x,y)
>@DESCRIPTION=Funkce BESSELK vracÃ vÃ½sledek Neumannovy, Weberovy nebo Besselovy funkce. @x je hodnota, pro kterou se funkce vyhodnocuje, @y je ÅÃ¡d Besselovy funkce; pokud nenÃ celoÄÃselnÃ©, pak je desetinnÃ¡ ÄÃ¡st oÅÃznuta.
>
>* Pokud nenÃ @x nebo @y ÄÃslo, vracÃ funkce chybu #VALUE!.
>* Pokud je @y < 0, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BESSELK(3,9) se rovnÃ¡ 397.95880.
>
>@SYNTAX=BESSELY(x,y)
>@DESCRIPTION=Funkce BESSELY vracÃ vÃ½sledek Neumannovy, Weberovy nebo Besselovy funkce.
>
>@x je hodnota, pro kterou se funkce vyhodnocuje, @y je ÅÃ¡d Besselovy funkce; pokud nenÃ celoÄÃselnÃ©, pak je desetinnÃ¡ ÄÃ¡st oÅÃznuta.
>
>* Pokud nenÃ @x nebo @y ÄÃslo, vracÃ funkce chybu #VALUE!.
>* Pokud je @y < 0, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BESSELY(4,2) se rovnÃ¡ 0.215903595.
>
>@SYNTAX=BETADIST(x,alfa,beta[,a,b])
>@DESCRIPTION=Funkce BETADIST vracÃ kumulativnÃ beta rozdÄlenÃ. @a je nepovinnÃ¡ spodnÃ hranice @x a @b je nepovinnÃ¡ hornÃ hranice @x.
>* Pokud nenÃ @a uvedeno, funkce BETADIST pouÅ¾ije 0
>* Pokud nenÃ @b uvedeno, funkce BETADIST pouÅ¾ije 1.
>* Pokud je @x < @a nebo @x > @b, funkce BETADIST vracÃ chybu #NUM!.
>* Pokud je @alfa <= 0 nebo @beta <= 0, funkce BETADIST vracÃ chybu #NUM!.
>* Pokud je @a >= @b, funkce BETADIST vracÃ chybu #NUM!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BETADIST(0.12,2,3) se rovnÃ¡ 0.07319808.
>
>@SYNTAX=BETAINV(p,alfa,beta[,a,b])
>@DESCRIPTION=Funkce BETAINV vracÃ inverznÃ hodnotu ke kumulativnÃmu beta rozdÄlenÃ. @a je nepovinnÃ¡ spodnÃ hranice @x a @b je nepovinnÃ¡ hornÃ hranice @x.
>* Pokud nenÃ @a uvedeno, funkce BETAINV pouÅ¾ije 0.
>* Pokud nenÃ @b uvedeno, funkce BETAINV pouÅ¾ije 1.
>* Pokud je @p < 0 nebo @p > 1, funkce BETAINV vracÃ chybu #NUM!.
>* Pokud je @alfa <= 0 nebo @beta <= 0, funkce BETAINV vracÃ chybu #NUM!.
>* Pokud je @a >= @b, funkce BETAINV vracÃ chybu #NUM! 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BETAINV(0.45,1.6,1) se rovnÃ¡ 0.607096629.
>
>@SYNTAX=BETALN(a,b)
>@DESCRIPTION=Funkce BETALN vracÃ pÅirozenÃ½ logaritmus absolutnÃ hodnoty funkce beta.
>
>* Pokud @a, @b nebo (@a + @b) jsou nekladnÃ¡ celÃ¡ ÄÃsla, funkce BETALN vracÃ chybu #NUM!.
>
>@EXAMPLES=
>BETALN(2,3) se rovnÃ¡ -2.48.
>BETALN(-0.5,0.5) se rovnÃ¡ #NUM!.
>
>@SYNTAX=BIN2DEC(x)
>@DESCRIPTION=Funkce BIN2DEC pÅevÃ¡dÃ dvojkovÃ© ÄÃslo (i jako ÅetÄzec) na jeho desÃtkovÃ½ ekvivalent.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BIN2DEC(101) se rovnÃ¡ 5.
>
>@SYNTAX=BIN2HEX(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce BIN2HEX pÅevÃ¡dÃ dvojkovÃ© ÄÃslo na Å¡estnÃ¡ctkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BIN2HEX(100111) se rovnÃ¡ 27.
>
>@SYNTAX=BIN2OCT(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce BIN2OCT pÅevÃ¡dÃ dvojkovÃ© ÄÃslo na osmiÄkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BIN2OCT(110111) se rovnÃ¡ 67.
>
>@SYNTAX=BINOMDIST(n,pokusy,p,kumulativnÃ)
>@DESCRIPTION=Funkce BINOMDIST vracÃ binomickÃ© rozdÄlenÃ. @n je poÄet ÃºspÄÅ¡nÃ½ch pokusÅ¯, @pokusy je celkovÃ½ poÄet nezÃ¡vislÃ½ch pokusÅ¯, @p je pravdÄpodobnost ÃºspÄÅ¡nÃ©ho pokusu a @kumulativnÃ popisuje, zda vrÃ¡tit souÄet hodnot binomickÃ© funkce od 0 do @n.
>
>* Pokud nenÃ @n nebo @pokusy celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @n < 0 nebo @pokusy < 0, funkce BINOMDIST vracÃ chybu #NUM!.
>* Pokud je @n > pokusy, funkce BINOMDIST vracÃ chybu #NUM!.
>* Pokud je @p < 0 nebo @p > 1, funkce BINOMDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>BINOMDIST(3,5,0.8,0) se rovnÃ¡ 0.2048.
>
>@SYNTAX=BITAND(a,b)
>@DESCRIPTION=Funkce BITAND vracÃ bitovÃ½ souÄin (and) parametrÅ¯.
>
>@EXAMPLES=
>@SYNTAX=BITLSHIFT(x,n)
>@DESCRIPTION=Funkce BITLSHIFT vracÃ @x bitovÄ posunutÃ© doleva o @n bitÅ¯.
>
>* Pokud je @n zÃ¡pornÃ©, bude posunuto doprava.
>
>@EXAMPLES=
>@SYNTAX=BITOR(a,b)
>@DESCRIPTION=Funkce BITOR vracÃ bitovÃ½ souÄet (or) parametrÅ¯.
>
>@EXAMPLES=
>@SYNTAX=BITRSHIFT(x,n)
>@DESCRIPTION=Funkce BITRSHIFT vracÃ @x bitovÄ posunutÃ© doprava o @n bitÅ¯.
>
>* Pokud je @n zÃ¡pornÃ©, bude posunuto doleva.
>
>@EXAMPLES=
>@SYNTAX=BITXOR(a,b)
>@DESCRIPTION=Funkce BITXOR vracÃ exkluzivnÃ bitovÃ½ souÄet (xor) parametrÅ¯.
>
>@EXAMPLES=
>@SYNTAX=CAUCHY(x,a,kum)
>@DESCRIPTION=CAUCHY vracÃ Cauchyho rozdÄlenÃ s parametrem stupnice @a. Pokud je @kum TRUE, funkce CAUCHY vracÃ kumulativnÃ rozdÄlenÃ.
>
>* Pokud je @a < 0, funkce CAUCHY vracÃ chybu #NUM!.
>* Pokud je @kum != TRUE a @kum != FALSE, funkce CAUCHY vracÃ chybu #VALUE!.
>
>@EXAMPLES=
>CAUCHY(0.43,1,TRUE) vracÃ 0.370735.
>
>@SYNTAX=CEIL(x)
>@DESCRIPTION=Funkce CEIL zaokrouhluje @x nahoru na nejbliÅ¾Å¡Ã vyÅ¡Å¡Ã celÃ© ÄÃslo.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>CEIL(0.4) se rovnÃ¡ 1.
>CEIL(-1.1) se rovnÃ¡ -1.
>CEIL(-2.9) se rovnÃ¡ -2.
>
>@SYNTAX=CEILING(x,vÃ½znamnost)
>@DESCRIPTION=Funkce CEILING zaokrouhluje @x nahoru na nejbliÅ¾Å¡Ã nÃ¡sobek @vÃ½znamnosti.
>
>* Pokud @x nebo @vÃ½znamnost nenÃ ÄÃslo, CEILING vracÃ chybu #VALUE!.
>* Pokud @x a @vÃ½znamnost majÃ rÅ¯znÃ¡ znamÃ©nka, vracÃ CEILING chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>CEILING(2.43,1) se rovnÃ¡ 3.
>CEILING(123.123,3) se rovnÃ¡ 126.
>
>@SYNTAX=CELL(typ,ref)
>@DESCRIPTION=CELL vracÃ informaci o formÃ¡tovÃ¡nÃ, umÃstÄnÃ nebo obsahu buÅky.
>
>@typ urÄuje typ informace, kterou chcete zÃskat:
>
>  address    	VracÃ text obsahujÃcÃ odkaz na buÅku.
>  col       		VracÃ ÄÃslo sloupce v @ref.
>  contents   	VracÃ obsah buÅky v @ref.
>  format     		VracÃ kÃ³d formÃ¡tu buÅky.
>  parentheses	VracÃ 1 pokud @ref obsahuje zÃ¡pornou hodnotu
>             		a jejÃ formÃ¡t ji zobrazuje jako se zÃ¡vorkami.
>  row        		VracÃ ÄÃslo ÅÃ¡dku pro @ref.
>  width      		VracÃ Å¡ÃÅku sloupce.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CELL("format",A1) vracÃ kÃ³d formÃ¡tu v buÅce A1.
>
>@SYNTAX=CHAR(x)
>@DESCRIPTION=CHAR vracÃ ASCII znak reprezentovanÃ½ ÄÃslem @x.
>
>@EXAMPLES=
>CHAR(65) se rovnÃ¡ A.
>
>@SYNTAX=CHIDIST(x,dof)
>@DESCRIPTION=Funkce CHIDIST vracÃ jednostrannou pravdÄpodobnost rozdÄlenÃ chi^2. @dof je poÄet stupÅÅ¯ volnosti.
>
>* Pokud nenÃ @dof celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @dof < 1, funkce CHIDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CHIDIST(5.3,2) se rovnÃ¡ 0.070651213.
>
>@SYNTAX=CHIINV(p,dof)
>@DESCRIPTION=Funkce CHIINV vracÃ inverznÃ jednostrannou pravdÄpodobnost rozdÄlenÃ chi^2. @dof je poÄet stupÅÅ¯ volnosti.
>
>* Pokud je @dof < 1 nebo  @p < 0 nebo @p > 1, funkce CHIDINV vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CHIINV(0.98,7) se rovnÃ¡ 1.564293004.
>
>@SYNTAX=CHITEST(skuteÄnÃ½_rozsah,teoretickÃ½_rozsah)
>@DESCRIPTION=Funkce CHITEST vracÃ test na nezÃ¡vislost rozdÄlenÃ chi^2.
>
>@skuteÄnÃ½_rozsah je rozsah obsahujÃcÃ pozorovanÃ© hodnoty. @teoretickÃ½_rozsah je rozsah oÄekÃ¡vanÃ½ch hodnot.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>
>@SYNTAX=CHOOSE(index[,hodnota1][,hodnota2]...)
>@DESCRIPTION=CHOOSE vracÃ hodnotu indexu @index. @index je pÅÃpadnÄ zaokrouhlenÃ½ na celÃ© ÄÃslo.
>
>* Pokud je @index < 1 nebo @index > poÄet hodnot, vracÃ funkce chybu #VALUE!.
>
>@EXAMPLES=
>CHOOSE(3,"Jablko","HruÅ¡ka","Å vestka","TÅeÅ¡eÅ") se rovnÃ¡ "Å vestka".
>
>@SYNTAX=CLEAN(ÅetÄzec)
>@DESCRIPTION=CLEAN vymaÅ¾e z ÅetÄzce vÅ¡echny netisknutelnÃ© znaky.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CLEAN("jedna"\&char(7)) se rovnÃ¡ "jedna".
>
>@SYNTAX=CODE(znak)
>@DESCRIPTION=CODE vracÃ ASCII kÃ³d pro znak @znak.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CODE("A") se rovnÃ¡ 65.
>
>@SYNTAX=COLUMNNUMBER(nÃ¡zev)
>@DESCRIPTION=Funkce COLUMNNUMBER vracÃ celÃ© ÄÃslo odpovÃdajÃcÃ nÃ¡zvu sloupce
>zadanÃ©mu jako ÅetÄzec.
>
>* Pokud je @nÃ¡zev neplatnÃ½, vracÃ COLUMNNUMBER chybu #VALUE!.
>
>@EXAMPLES=
>COLUMNNUMBER("E") je rovno 5.
>
>@SYNTAX=COLUMNS(odkaz)
>@DESCRIPTION=Funkce COLUMNS vracÃ poÄet sloupcÅ¯ v oblasti nebo poli definovanÃ©m odkazem.
>
>* Pokud nenÃ @odkaz pole, odkaz ani oblast, vracÃ se chyba #VALUE!.
>
>@EXAMPLES=
>COLUMNS(H2:J3) se rovnÃ¡ 3.
>
>@SYNTAX=COMBIN(n,k)
>@DESCRIPTION=COMBIN poÄÃtÃ¡ poÄet kombinacÃ. 
>
>* VykonÃ¡nÃ tÃ©to funkce na zÃ¡pornÃ©m nebo necelÃ©m ÄÃsle vracÃ chybu #NUM!.
>* Pokud je @n menÅ¡Ã neÅ¾ @k, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>COMBIN(8,6) se rovnÃ¡ 28.
>COMBIN(6,2) se rovnÃ¡ 15.
>
>@SYNTAX=COMPLEX(reÃ¡lnÃ¡,im[,pÅÃpona])
>@DESCRIPTION=COMPLEX vracÃ komplexnÃ ÄÃslo ve formÃ¡tu x + yi.
>
>@reÃ¡lnÃ¡ je reÃ¡lnÃ¡ a @im je imaginÃ¡rnÃ ÄÃ¡st komplexnÃho ÄÃsla. @pÅÃpona je pÅÃpona pro imaginÃ¡rnÃ ÄÃ¡st. pokud nenÃ uvedenÃ¡, COMPLEX pouÅ¾ije znak 'i'.
>
>Pokud @pÅÃpona nenÃ 'i' nebo 'j', COMPLEX vrÃ¡tÃ chybu #VALUE!.
>Tato funkce je kompatibilnÃ s Excelem. 
>@EXAMPLES=
>COMPLEX(1,-1) se rovnÃ¡ 1-i.
>
>@SYNTAX=CONCATENATE(ÅetÄzec1[,ÅetÄzec2...])
>@DESCRIPTION=CONCATENATE vracÃ ÅetÄzec zÃskanÃ½ spojenÃm danÃ½ch ÅetÄzcÅ¯.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CONCATENATE("aa","bb") se rovnÃ¡ "aabb".
>
>@SYNTAX=CONFIDENCE(x,odchylka,velikost)
>@DESCRIPTION=Funkce CONFIDENCE vracÃ hladinu spolehlivosti pro prÅ¯mÄr. @x je ÃºroveÅ vÃ½znamnosti, @odchylka je smÄrodatnÃ¡ odchylka a @velikost je velikost vÃ½bÄru.
>
>* Pokud nenÃ @velikost celoÄÃselnÃ¡, je oÅÃznuta.
>* Pokud je @velikost < 0, funkce CONFIDENCE vracÃ chybu #NUM!.
>* Pokud je @velikost 0, funkce CONFIDENCE vracÃ chybu #DIV/0!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CONFIDENCE(0.05,1,33) se rovnÃ¡ 0.341185936.
>
>@SYNTAX=CORREL(pole1,pole2)
>@DESCRIPTION=CORREL vracÃ korelaÄnÃ koeficient dvou mnoÅ¾in dat.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1 a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>CORREL(A1:A5,B1:B5) se rovnÃ¡ 0.996124788.
>
>@SYNTAX=COS(x)
>@DESCRIPTION=Funkce COS vracÃ kosinus @x, kde @x je v radiÃ¡nech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>COS(0.5) se rovnÃ¡ 0.877583.
>COS(1) se rovnÃ¡ 0.540302.
>
>@SYNTAX=COSH(x)
>@DESCRIPTION=Funkce COSH vracÃ hyperbolickÃ½ kosinus @x, kterÃ½ je definovÃ¡n jako
>
>(exp(@x) + exp(-@x)) / 2.
>
>* @x je v radiÃ¡nech.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>COSH(0.5) se rovnÃ¡ 1.127626.
>COSH(1) se rovnÃ¡ 1.543081.
>
>@SYNTAX=COUNT(b1, b2, ...)
>@DESCRIPTION=COUNT vracÃ celkovÃ½ poÄet ÄÃselnÃ½ch parametrÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>COUNT(A1:A5) se rovnÃ¡ 5.
>
>@SYNTAX=COUNTA(b1, b2, ...)
>@DESCRIPTION=COUNTA vracÃ poÄet parametrÅ¯ nezapoÄÃtÃ¡vaje prÃ¡zdnÃ© buÅky.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, "missing", "missing", 25.9, a 40.1. Pak
>COUNTA(A1:A5) se rovnÃ¡ 5.
>
>@SYNTAX=COUNTBLANK(oblast)
>@DESCRIPTION=COUNTBLANK vracÃ poÄet prÃ¡zdnÃ½ch bunÄk v @oblasti.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>COUNTBLANK(A1:A20) vracÃ poÄet prÃ¡zdnÃ½ch bunÄk v oblasti A1:A20.
>
>@SYNTAX=COUNTIF(oblast, kritÃ©ria)
>@DESCRIPTION=Funkce COUNTIF zjiÅ¡Å¥uje poÄet bunÄk v danÃ© oblasti @oblast, kterÃ© splÅujÃ danÃ¡ @kritÃ©ria.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 23, 27, 28, 33, a 39. Pak
>COUNTIF(A1:A5,"<=28") se rovnÃ¡ 3.
>COUNTIF(A1:A5,"<28") se rovnÃ¡ 2.
>COUNTIF(A1:A5,"28") se rovnÃ¡ 1.
>COUNTIF(A1:A5,">28") se rovnÃ¡ 2.
>
>@SYNTAX=COUPDAYSBS(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUDAYSBS poÄÃtÃ¡ poÄet dnÃ od zaÄÃ¡tku obdobÃ kupÃ³nu do data vyrovnÃ¡nÃ.
>
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, a pokud je zadÃ¡n @eom, pak 6 = dvojmÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>(PodrobnÃ½ popis tÄchto zÃ¡kladen najdete v pÅÃruÄce pro aplikaci Gnumeric)
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPDAYSBS chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 5, funkce COUPDAYSBS vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 89
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 0
>
>@SYNTAX=COUPDAYS(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUDAYSBS poÄÃtÃ¡ poÄet dnÃ v obdobÃ kupÃ³nu do data vyrovnanÃ.
>
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, a pokud je zadÃ¡n @eom, pak 6 = dvojmÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>(PodrobnÃ½ popis tÄchto zÃ¡kladen najdete v pÅÃruÄce pro aplikaci Gnumeric)
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPDAYS chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 5, funkce COUPDAYS vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,1,FALSE) = 91
>@SYNTAX=COUPDAYSNC(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUDAYSNC poÄÃtÃ¡ poÄet dnÃ od data vyrovnÃ¡nÃ do dalÅ¡Ãho data kupÃ³nu.
>
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, a pokud je zadÃ¡n @eom, pak 6 = dvojmÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>(PodrobnÃ½ popis tÄchto zÃ¡kladen najdete v pÅÃruÄce pro aplikaci Gnumeric)
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPDAYSNC chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 5, funkce COUPDAYSNC vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0) = 1
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 89
>@SYNTAX=COUPNCD(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUPNCD poÄÃtÃ¡ datum kupÃ³nu po vyrovnÃ¡nÃ.
>
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, a pokud je zadÃ¡n @eom, pak 6 = dvojmÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>(PodrobnÃ½ popis tÄchto zÃ¡kladen najdete v pÅÃruÄce pro aplikaci Gnumeric)
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPNCD chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 5, funkce COUPNCD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 30-Lis-2002
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 28-Lis-2003
>@SYNTAX=COUPNUM(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUPNUM poÄÃtÃ¡ zaokrouhlenÃ½ poÄet kupÃ³nÅ¯ mezi vyrovnÃ¡nÃm a splatnostÃ. 
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, a pokud je zadÃ¡n @eom, pak 6 = dvojmÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPNUM chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 5, funkce COUPNUM vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0) = 6
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 5
>
>@SYNTAX=COUPPCD(vyrovnÃ¡nÃ,splatnost,frekvence[,zÃ¡kladna,eom])
>@DESCRIPTION=COUPPCD poÄÃtÃ¡ datum kupÃ³nu pÅed vyrovnÃ¡nÃm.
>
>@vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>@splatnost je datum splatnosti.
>@frekvence je poÄet kuponÅ¯ za rok.
>@eom = TRUE znamenÃ¡ zvlÃ¡Å¡tnÃ zpracovÃ¡nÃ data splatnosti na konci mÄsÃce.
>MoÅ¾nÃ© hodnoty @frekvence jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ, 6 = dvoumÄsÃÄnÃ, 12 = mÄsÃÄnÃ.
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>(PodrobnÃ½ popis tÄchto zÃ¡kladen najdete v pÅÃruÄce pro aplikaci Gnumeric)
>
>* Pokud je frekvence neplatnÃ¡, vracÃ funkce COUPPCD chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna neplatnÃ¡, funkce COUPPCD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 31-Srp-2002
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 29-Lis-2002
>
>@SYNTAX=COVAR(pole1,pole2)
>@DESCRIPTION=COVAR vracÃ kovarianci dvou mnoÅ¾in dat.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1 a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>COVAR(A1:A5,B1:B5) se rovnÃ¡ 65.858.
>
>@SYNTAX=CRITBINOM(pokusy,p,alfa)
>@DESCRIPTION=Funkce CRITBINOM vracÃ nejmenÅ¡Ã hodnotu, pro kterou je distribuÄnÃ funkce vÄtÅ¡Ã nebo rovna danÃ© hodnotÄ. @n je poÄet pokusÅ¯, @p je pravdÄpodobnost ÃºspÄchu a @alfa je hodnota kritÃ©ria.
>
>* Pokud nenÃ @pokusy celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @pokusy < 0, funkce CRITBINOM vracÃ chybu #NUM!.
>* Pokud je @p < 0 nebo @p > 1, funkce CRITBINOM vracÃ chybu #NUM!.
>* Pokud je @alfa < 0 nebo @alfa > 1, funkce CRITBINOM vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>CRITBINOM(10,0.5,0.75) se rovnÃ¡ 6.
>
>@SYNTAX=CRONBACH(ref1,ref2,...)
>@DESCRIPTION=CRONBACH vracÃ Cronbachovu alfa pro zadanÃ© pÅÃpady.
>@ref1 je mnoÅ¾ina dat, @ref2 je druhÃ¡ mnoÅ¾ina dat, atd.
>@EXAMPLES=
>
>@SYNTAX=CUMIPMT(Ãºrok,nper,pv,poÄ_obdobÃ,kon_obdobÃ,typ)
>@DESCRIPTION=CUMIPMT vracÃ kumulativnÃ Ãºrok placenÃ½ u pÅ¯jÄky mezi @poÄ_obdobÃm a @kon_obdobÃm.
>
>* Pokud je @Ãºrok <= 0, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @nper <= 0, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @pv <= 0, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @poÄ_obdobÃ < 1, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @kon_obdobÃ < @poÄ_obdobÃ, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @kon_obdobÃ > @nper, vracÃ funkce CUMIPMT chybu #NUM!.
>* Pokud je @typ <> 0 a @typ <> 1, vracÃ funkce CUMIPMT chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=CUMPRINC(Ãºrok,nper,pv,poÄ_obdobÃ,kon_obdobÃ,typ)
>@DESCRIPTION=CUMPRINC vracÃ kumulativnÃ jistinu placenou u pÅ¯jÄky mezi @poÄ_obdobÃm a @kon_obdobÃm.
>
>* Pokud je @Ãºrok <= 0, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @nper <= 0, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @pv <= 0, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @poÄ_obdobÃ < 1, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @kon_obdobÃ < @poÄ_obdobÃ, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @kon_obdobÃ > @nper, vracÃ funkce CUMPRINC chybu #NUM!.
>* Pokud je @typ <> 0 a @typ <> 1, vracÃ funkce CUMPRINC chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=CUM_BIV_NORM_DIST(a,b,rho)
>@DESCRIPTION=CUM_BIV_NORM_DIST poÄÃtÃ¡ kumulativnÃ dvojrozmÄrnÃ© normÃ¡lnÃ rozdÄlenÃ z parametrÅ¯ a, b a rho.
>NÃ¡vratovÃ¡ hodnota je pravdÄpodobnost, Å¾e dvÄ nÃ¡hodnÃ© promÄnnÃ© s korelacÃ @rho jsou menÅ¡Ã neÅ¾ @a, resp. @b.
>
>@EXAMPLES=
>
>@SYNTAX=DATE (rok,mÄsÃc,den)
>@DESCRIPTION=DATE vypoÄÃtÃ¡ poÄet dnÃ od 1. 1. 1900 (sÃ©riovÃ© ÄÃslo data) pro danÃ½ rok, mÄsÃc a den.
>
>* Pokud je @mÄsÃc menÅ¡Ã neÅ¾ 1 nebo vÄtÅ¡Ã neÅ¾ 12, bude automaticky opraven. PodobnÄ pak v pÅÃpadÄ @dne.
>* @rok by mÄl mÃt hodnotu minimÃ¡lnÄ 1900. Pokud @rok je menÅ¡Ã neÅ¾ 1900, pouÅ¾ije se 1900 + @rok.
>* Pokud nenÃ zadanÃ½ datum platnÃ½, funkce DATE vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>@EXAMPLES=
>DATE(2001, 3, 30) se rovnÃ¡ '30. BÅe 2001'.
>
>@SYNTAX=DATE2UNIX(sÃ©riovÃ©_ÄÃslo)
>@DESCRIPTION=DATE2UNIX pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo Äasu a data na unixovÃ½ Äas.
>
>UnixovÃ½ Äas pÅedstavuje poÄet sekund od pÅ¯lnoci 1. ledna 1970.
>
>@EXAMPLES=
>DATE2UNIX("01/01/2000") se rovnÃ¡ 946656000.
>
>@SYNTAX=DATEDIF(datum1,datum2,interval)
>@DESCRIPTION=DATEDIF vracÃ rozdÃl mezi dvÄma daty. @interval je jedna z nÃ¡sledujÃcÃch hodnot:  "y", "m", "d", "ym", "md", a "yd".
>
>PrvnÃ tÅi moÅ¾nosti vrÃ¡tÃ poÄet celÃ½ch let, mÄsÃcÅ¯ nebo dnÃ mezi dvÄma uvedenÃ½mi daty.
>
>  "ym" vrÃ¡tÃ poÄet celÃ½ch mÄsÃcÅ¯ mezi dvÄma daty, nepoÄÃtaje rozdÃl v letech.
>  "md" vrÃ¡tÃ poÄet celÃ½ch dnÃ mezi dvÄma daty, nepoÄÃtaje rozdÃl v mÄsÃcÃch.
>  "yd" vrÃ¡tÃ poÄet celÃ½ch dnÃ mezi dvÄma daty, nepoÄÃtaje rozdÃl v letech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>@EXAMPLES=
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"d") se rovnÃ¡ 1191.
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"y") se rovnÃ¡ 3.
>
>@SYNTAX=DATEVALUE(ÅetÄzec_datum)
>@DESCRIPTION=DATEVALUE vracÃ sÃ©riovÃ© ÄÃslo data. @ÅetÄzec_datum je ÅetÄzec, obsahujÃcÃ datum. Konvence MS Excel 1900 datuje od 1. 1. 1900, konvence 1904 pouÅ¾ÃvÃ¡ 1. 1. 1904.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DATEVALUE("1/1/1999") se rovnÃ¡ 36160 (v konvenci 1900).
>
>@SYNTAX=DAVERAGE(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DAVERAGE vracÃ prÅ¯mÄr hodnot v seznamu nebo databÃ¡zi, kterÃ© vyhovujÃ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky souvisejÃcÃch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DAVERAGE(A1:C7, "Plat", A9:A11) se rovnÃ¡ 42296.3333.
>DAVERAGE(A1:C7, "VÄk", A9:A11) se rovnÃ¡ 39.
>DAVERAGE(A1:C7, "Plat", A9:B11) se rovnÃ¡ 40782.5.
>DAVERAGE(A1:C7, "VÄk", A9:B11) se rovnÃ¡ 36.
>
>@SYNTAX=DAY (datum)
>@DESCRIPTION=DAY pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na den mÄsÃce.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DAY ("10/24/1968") se rovnÃ¡ 24.
>
>@SYNTAX=DAYS360 (datum1,datum2,metoda)
>@DESCRIPTION=VracÃ poÄet dnÃ od @data1 do @data2 podle 360dennÃho kalendÃ¡Åe, ve kterÃ©m jsou vÅ¡echny mÄsÃce 30dennÃ.
>
>* Pokud mÃ¡ @metoda hodnotu 1, pouÅ¾ije se evropskÃ¡ metoda. V tomto pÅÃpadÄ bude 31. den v mÄsÃci povaÅ¾ovÃ¡n za 30.
>* Pokud mÃ¡ @metoda hodnotu 0 nebo nenÃ uvedena, pouÅ¾ije se americkÃ¡ metoda MS Excel (tm) US. To je pomÄrnÄ komplikovanÃ¡ standardnÃ metoda pouÅ¾ÃvanÃ¡ v odvÄtvÃ, kde poslednÃ den v Ãºnoru je povaÅ¾ovÃ¡n za 30. den mÄsÃce, ale pouze pro prvnÃ datum.
>* Pokud mÃ¡ @metoda hodnotu 2, pouÅ¾ije se rozumnÄjÅ¡Ã americkÃ¡ metoda, ve kterÃ© se u obou dat zachÃ¡zÃ s Ãºnorem stejnÄ.
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DAYS360(DATE(2003, 2, 3), DATE(2007, 4, 2)) se rovnÃ¡ 1499.
>
>@SYNTAX=DB(nÃ¡klady,zÅ¯statek,Å¾ivotnost,obdobÃ[,mÄsÃc])
>@DESCRIPTION=DB poÄÃtÃ¡ odpis za danÃ© obdobÃ pomocÃ degresÃvnÃ metody s pevnÃ½m zÅ¯statkem. @nÃ¡klady pÅedstavujÃ poÄÃ¡teÄnÃ cenu aktiva. @zÅ¯statek je hodnota aktiva po odpise.
>
>@Å¾ivotnost je celkovÃ½ poÄet obdobÃ. @obdobÃ je obdobÃ, pro kterÃ© se mÃ¡ odpis vypoÄÃtat. @mÄsÃc je poÄet mÄsÃcÅ¯ v prvnÃm roce odepisovÃ¡nÃ.
>
>* Pokud nenÃ @mÄsÃc uveden, pÅedpoklÃ¡dÃ¡ se 12. 
>* Pokud @nÃ¡klady = 0, funkce DB vracÃ chybu #NUM!
>* Pokud @Å¾ivotnost <= 0, funkce DB vracÃ chybu #NUM!
>* Pokud @zÅ¯statek / @nÃ¡klady < 0, funkce DB vracÃ chybu #NUM!
>
>@EXAMPLES=
>
>@SYNTAX=DCOUNT(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DCOUNT vracÃ poÄet bunÄk, kterÃ© obsahujÃ ÄÃsla v databÃ¡zi, kterÃ© vyhovujÃ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky souvisejÃcÃch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DCOUNT(A1:C7, "Plat", A9:A11) se rovnÃ¡ 3.
>DCOUNT(A1:C7, "Plat", A9:B11) se rovnÃ¡ 2.
>DCOUNT(A1:C7, "JmÃ©no", A9:B11) se rovnÃ¡ 0.
>
>@SYNTAX=DCOUNTA(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DCOUNTA vracÃ poÄet bunÄk, kterÃ© obsahujÃ data v databÃ¡zi, kterÃ¡ vyhovujÃ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DCOUNTA(A1:C7, "Plat", A9:A11) se rovnÃ¡ 3.
>DCOUNTA(A1:C7, "Plat", A9:B11) se rovnÃ¡ 2.
>DCOUNTA(A1:C7, "JmÃ©no", A9:B11) se rovnÃ¡ 2.
>
>@SYNTAX=DDB(nÃ¡klady,zÅ¯statek,Å¾ivotnost,obdobÃ[,faktor])
>@DESCRIPTION=DDB vracÃ odpis aktiva za danÃ© obdobÃ pomocÃ dvojitÃ© degresÃvnÃ metody nebo jinÃ© podobnÃ© metody, kterou zadÃ¡te.
>
>@nÃ¡klady pÅedstavujÃ poÄÃ¡teÄnÃ hodnotu aktiva, @zÅ¯statek je hodnota po poslednÃm obdobÃ odpisu, @Å¾ivotnost je celkovÃ½ poÄet obdobÃ, @obdobÃ pÅedstavuje obdobÃ, za kterÃ© chcete odpis vypoÄÃtat a @faktor je mÃra poklesu zÅ¯statku.
>
>* Pokud nenÃ @faktor uveden, pÅedpoklÃ¡dÃ¡ se 2 (dvojitÃ¡ degresÃvnÃ metoda).
>* Pokud @Å¾ivotnost <= 0, funkce DDB vracÃ chybu #NUM!
>
>@EXAMPLES=
>
>@SYNTAX=DEC2BIN(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce DEC2BIN pÅevÃ¡dÃ desÃtkovÃ© ÄÃslo na dvojkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ½ se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DEC2BIN(42) se rovnÃ¡ 101010.
>
>@SYNTAX=DEC2HEX(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce DEC2HEX pÅevÃ¡dÃ desÃtkovÃ© ÄÃslo na Å¡estnÃ¡ctkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DEC2HEX(42) se rovnÃ¡ 2A.
>
>@SYNTAX=DEC2OCT(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce DEC2OCT pÅevÃ¡dÃ desÃtkovÃ© ÄÃslo na osmiÄkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DEC2OCT(42) se rovnÃ¡ 52.
>
>@SYNTAX=DECIMAL(text,zÃ¡klad)
>@DESCRIPTION=Funkce DECIMAL pÅevede ÄÃslo v ÄÃselnÃ© soustavÄ @base na desÃtkovÃ©.
>
>* @zÃ¡klad musÃ bÃ½t celÃ© ÄÃslo mezi 2 a 36.
>* Tato funkce je kompatibilnÃ s OpenOffice.Org.
>
>@EXAMPLES=
>DECIMAL("A1",16) se rovnÃ¡ 161.
>
>@SYNTAX=DEGREES(x)
>@DESCRIPTION=DEGREES poÄÃtÃ¡ stupnÄ rovnajÃcÃ se @x radiÃ¡nÅ¯m.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>DEGREES(2.5) se rovnÃ¡ 143.2394.
>
>@SYNTAX=DELTA(x[,y])
>@DESCRIPTION=Funkce DELTA testuje dva parametry na numerickou ekvivalenci, vracÃ 1 pÅi rovnosti.
>
>* @y je nepovinnÃ© a jeho vÃ½chozÃ hodnota je 0.
>* Pokud nenÃ jeden z parametrÅ¯ ÄÃslo, vracÃ se chyba #VALUE!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>DELTA(42.99,43) se rovnÃ¡ 0.
>
>@SYNTAX=DEVSQ(n1, n2, ...)
>@DESCRIPTION=DEVSQ vracÃ souÄet druhÃ½ch mocnin odchylek mnoÅ¾iny dat od prÅ¯mÄru vÃ½bÄru.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>DEVSQ(A1:A5) se rovnÃ¡ 470.56.
>
>@SYNTAX=DGET(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DGET vracÃ jedinou hodnotu ze sloupce, kterÃ½ odpovÃdÃ¡ zadanÃ½m kritÃ©riÃm.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le obsahujÃ buÅky A9:B11 nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>* Pokud Å¾Ã¡dnÃ¡ z poloÅ¾ek neodpovÃdÃ¡ podmÃnkÃ¡m, vracÃ funkce DGET chybu #VALUE!.
>* Pokud odpovÃdÃ¡ podmÃnkÃ¡m vÃce neÅ¾ jedna poloÅ¾ka, vracÃ funkce DGET chybu #NUM!.
>
>DGET(A1:C7, "Plat", A9:A10) se rovnÃ¡ 34323.
>DGET(A1:C7, "JmÃ©no", A9:A10) se rovnÃ¡ "Clark".
>
>@SYNTAX=DIMCIRC(provoz,ss)
>@DESCRIPTION=DIMCIRC vracÃ poÄet obvodÅ¯ vyÅ¾adovanÃ½ch ze zÃ¡tÄÅ¾e @provozem se stupnÄm sluÅ¾by @ss.
>
>@EXAMPLES=
>DIMCIRC(24, 1%) vracÃ 35.
>
>@SYNTAX=DISC(vyrovnÃ¡nÃ,splatnost,cena,zaruÄ_cena[,zÃ¡kladna])
>@DESCRIPTION=DISC poÄÃtÃ¡ diskontnÃ sazbu cennÃ©ho papÃru. @vyrovnÃ¡nÃ je datum vyrovnÃ¡nÃ.
>
>@splatnost je datum splatnosti cennÃ©ho papÃru. @cena je cena za nominÃ¡lnÃ hodnotu $100 cennÃ©ho papÃru. @zaruÄ_cena je zaruÄenÃ¡ cena na nominÃ¡lnÃ hodnotu $100 cennÃ©ho papÃru.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je datum @vyrovnÃ¡nÃ nebo @splatnosti neplatnÃ½, funkce DISC vracÃ chybu #NUM!.
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce DISC vracÃ chybu #NUM!.
>* Pokud je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo jsou stejnÃ©, funkce DISC vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=DMAX(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DMAX vracÃ nejvyÅ¡Å¡Ã ÄÃslo ze sloupce, kterÃ© odpovÃdÃ¡ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DMAX(A1:C7, "Plat", A9:A11) se rovnÃ¡ 47242.
>DMAX(A1:C7, "VÄk", A9:A11) se rovnÃ¡ 45.
>DMAX(A1:C7, "VÄk", A9:B11) se rovnÃ¡ 43.
>
>@SYNTAX=DMIN(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DMIN vracÃ nejniÅ¾Å¡Ã ÄÃslo ze sloupce, kterÃ© odpovÃdÃ¡ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le obsahujÃ buÅky A9:B11 nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DMIN(A1:C7, "Plat", A9:B11) se rovnÃ¡ 34323.
>DMIN(A1:C7, "VÄk", A9:B11) se rovnÃ¡ 29.
>
>@SYNTAX=DOLLAR(suma[,des_mÃsta])
>@DESCRIPTION=DOLLAR vracÃ @sumu formÃ¡tovanou jako penÄÅ¾nÃ sumu.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DOLLAR(12345) se rovnÃ¡ "$12,345.00".
>
>@SYNTAX=DOLLARDE(zlomek_dolaru,zlomek)
>@DESCRIPTION=DOLLARDE pÅevÃ¡dÃ cenu v dolarech vyjÃ¡dÅenou jako zlomek na cenu v dolarech vyjÃ¡dÅenou jako desetinnÃ© ÄÃslo.
>
>@zlomek_dolaru je pÅevÃ¡dÄnÃ½ zlomek. @zlomek je dÄlitel zlomku.
>
>* Pokud nenÃ @zlomek celÃ© ÄÃslo, je oÅÃznut.
>* Pokud je @zlomek <= 0, DOLLARDE vracÃ chybu #NUM!. 
>
>  @EXAMPLES=
>
>@SYNTAX=DOLLARFR(desetinnÃ©_dolary,zlomek)
>@DESCRIPTION=DOLLARFR pÅevÃ¡dÃ desetinnou cenu v dolarech na cenu v dolarech vyjÃ¡dÅenou jako zlomek.
>
>* Pokud nenÃ @zlomek celÃ© ÄÃslo, je oÅÃznut.
>* Pokud je @zlomek <= 0, DOLLARFR vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=DPRODUCT(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DPRODUCT vracÃ souÄin tÄch ÄÃsel ve sloupci, kterÃ© vyhovujÃ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DPRODUCT(A1:C7, "VÄk", A9:B11) se rovnÃ¡ 1247.
>
>@SYNTAX=DSUM(databÃ¡ze,pole,kritÃ©ria)
>@DESCRIPTION=DSUM vracÃ souÄet ÄÃsel ve sloupci, kterÃ© vyhovujÃ zadanÃ½m podmÃnkÃ¡m.
>
>@databÃ¡ze je oblast bunÄk, ve kterÃ½ch ÅÃ¡dky podobnÃ½ch informacÃ pÅedstavujÃ zÃ¡znamy a sloupce dat jsou pole. PrvnÃ ÅÃ¡dek databÃ¡ze obsahuje nadpisy pro kaÅ¾dÃ½ sloupec.
>
>@pole udÃ¡vÃ¡, kterÃ½ sloupec je ve funkci pouÅ¾it. Pokud je @pole celoÄÃselnÃ¡ hodnota, napÅÃklad 2, je pouÅ¾it druhÃ½ sloupec. Pole mÅ¯Å¾e bÃ½t takÃ© nadpis sloupce. NapÅÃklad "VÄk" odkazuje na sloupec, kterÃ½ mÃ¡ v oblasti @databÃ¡ze nadpis "VÄk".
>
>@kritÃ©ria pÅedstavujÃ oblast bunÄk, kterÃ© obsahujÃ zadanÃ© podmÃnky. PrvnÃ ÅÃ¡dek @kritÃ©riÃ by mÄl obsahovat nadpisy polÃ, pro kterÃ¡ jsou kritÃ©ria urÄena. BuÅky pod nadpisy udÃ¡vajÃ podmÃnky, napÅÃklad ">3" nebo "<9". PodmÃnku rovnosti lze zadat jednoduÅ¡e zadÃ¡nÃm hodnoty, napÅ. "3" nebo "Honza". KaÅ¾dÃ½ ÅÃ¡dek v @kritÃ©riÃch udÃ¡vÃ¡ samostatnou podmÃnku, pokud tedy ÅÃ¡dek v @databÃ¡zi vyhovuje jednomu z ÅÃ¡dkÅ¯ v @kritÃ©riÃch, pak je ÅÃ¡dek zapoÄÃtÃ¡n (technicky ÅeÄeno je proveden logickÃ½ souÄet (OR) mezi ÅÃ¡dky v @kritÃ©riÃch). Pokud @kritÃ©ria zahrnujÃ vÃce neÅ¾ jeden sloupec, pak musÃ bÃ½t kaÅ¾dÃ¡ z podmÃnek v tÄchto sloupcÃch pravdivÃ¡, aby ÅÃ¡dek z databÃ¡ze vyhovoval (opÄt technicky ÅeÄeno je proveden logickÃ½ souÄin (AND) mezi sloupci na kaÅ¾dÃ©m ÅÃ¡dku v @kritÃ©riÃch). 
>@EXAMPLES=
>PÅedpoklÃ¡dejme Å¾e v oblasti A1:C7 se vyskytujÃ nÃ¡sledujÃcÃ hodnoty:
>JmÃ©no   VÄk     Plat
>John    34      54342
>Bill    35      22343
>Clark   29      34323
>Bob     43      47242
>Susan   37      42932
>Jill    45      45324
>
>DÃ¡le buÅky A9:B11 obsahujÃ nÃ¡sledujÃcÃ hodnoty:
>VÄk     Plat
><30
>>40     >46000
>
>DSUM(A1:C7, "VÄk", A9:B11) se rovnÃ¡ 72.
>DSUM(A1:C7, "Plat", A9:B11) se rovnÃ¡ 81565.
>
>@SYNTAX=DURATION(vyrovnÃ¡nÃ,splatnost,cena,vÃ½nos,frekvence[,zÃ¡kladna])
>@DESCRIPTION=DURATION poÄÃtÃ¡ dobu trvÃ¡nÃ cennÃ©ho papÃru.
>
>@splatnost je datum splatnosti cennÃ©ho papÃru. @splatnost pÅedstavuje datum splatnosti cennÃ©ho papÃru.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce DURATION chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce DURATION vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=EDATE(datum,mÄsÃce)
>@DESCRIPTION=EDATE vracÃ sÃ©riovÃ© ÄÃslo data, kterÃ© je uvedenÃ½ poÄet mÄsÃcÅ¯ @mÄsÃce pÅed nebo po @datum. @datum je sÃ©riovÃ© ÄÃslo poÄÃ¡teÄnÃho data a @mÄsÃce udÃ¡vajÃ poÄet mÄsÃcÅ¯ pÅed (zÃ¡pornÃ© ÄÃslo) nebo po (kladnÃ© ÄÃslo) poÄÃ¡teÄnÃm datem.
>
>* Pokud nejsou @mÄsÃce celÃ© ÄÃslo, je desetinnÃ¡ ÄÃ¡st odÅÃznuta.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>EDATE(DATE(2001,12,30),2) se rovnÃ¡ 28. Ãno 2002.
>
>@SYNTAX=EFFECT(r,nper)
>@DESCRIPTION=EFFECT poÄÃtÃ¡ reÃ¡lnou Ãºrokovou mÃru z danÃ© nominÃ¡lnÃ ÃºrokovÃ© mÃry.
>
>ReÃ¡lnÃ¡ ÃºrokovÃ¡ mÃra je poÄÃtÃ¡na jako:
>
>    (1 + @r / @nper) ^ @nper - 1
>
>kde:
>
>@r = nominÃ¡lnÃ ÃºrokovÃ¡ mÃra (roÄnÃ)
>@nper = poÄet obdobÃ
>
>* Pokud je @r < 0, pak vracÃ funkce EFFECT chybu #NUM!.
>* Pokud je @nper <= 0, pak vracÃ funkce EFFECT chybu #NUM!.
>
>@EXAMPLES=
>NapÅÃklad kreditnÃ karty pouÅ¾ÃvajÃ APR (roÄnÃ procentuÃ¡lnÃ mÃra), coÅ¾ je nominÃ¡lnÃ ÃºrokovÃ¡ mÃra.
>Chcete-li napÅÃklad zjistit, jakÃ© Ãºroky skuteÄnÄ platÃte na kreditnÃ kartÄ s APR 19%, kterÃ© je poÄÃtanÃ© mÄsÃÄnÄ, zadÃ¡te:
>=EFFECT(.19,12) a dostanete .2075 neboli 20.75%. To je reÃ¡lnÃ¡ ÃºrokovÃ¡ mÃra, kterou zaplatÃte za svoji pÅ¯jÄku.
>@SYNTAX=EOMONTH (poÄ_datum,mÄsÃce)
>@DESCRIPTION=EOMONTH vracÃ poslednÃ den mÄsÃce, kterÃ½ je @mÄsÃce vzdÃ¡len od @poÄ_data.
>
>* Pokud je @poÄ_datum nebo @mÄsÃce neplatnÃ©, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>Pokud A1 obsahuje 21.12.2000, pak EOMONTH(A1,0)=31.12.2000, EOMONTH(A1,5)=31.5.2001, a EOMONTH(A1,2)=28.2.2001
>
>@SYNTAX=ERF([spodnÃ_limit,]hornÃ_limit)
>@DESCRIPTION=S jednÃm parametrem vracÃ funkce ERF hodnotu chybovÃ© funkce, definovanÃ© jako
>
>	erf(x) = 2/sqrt(pi)* integrÃ¡l od 0 do x z exp(-t*t) dt.
>
>Pokud jsou zadanÃ© dva parametry, jsou pouÅ¾ity jako spodnÃ a hornÃ hranice integrÃ¡lu.
>
>* Pokud nenÃ @spodnÃ_limit nebo @hornÃ_limit ÄÃslo, je vrÃ¡cena chyba #VALUE!.
>* Tato funkce je kompatibilnÃ s Excelem (pokud jsou zadanÃ© dva parametry v Excelu, nenÃ dovoleno, aby byly zÃ¡pornÃ©.) 
>
>@EXAMPLES=
>ERF(0.4) se rovnÃ¡ 0.428392355.
>ERF(1.6448536269515/SQRT(2)) se rovnÃ¡ 0.90.
>
>DruhÃ½ pÅÃklad ukazuje, Å¾e nÃ¡hodnÃ¡ promÄnnÃ¡ s normÃ¡lnÃm rozdÄlenÃm mÃ¡ 90procentnÃ pravdÄpodobnost, Å¾e bude spadat do pÅibliÅ¾nÄ 1.645 smÄrodatnÃ½ch odchylek od prÅ¯mÄru.
>@SYNTAX=ERFC(x)
>@DESCRIPTION=Funkce ERFC vracÃ doplÅkovou chybovou funkci, definovanou jako
>
>	1 - erf(x).
>
>erfc(x) je poÄÃtÃ¡na pÅesnÄji neÅ¾ 1 - erf(x) pro parametry vÄtÅ¡Ã neÅ¾ pÅibliÅ¾nÄ 0.5.
>
>* Pokud @x nenÃ ÄÃslo, je vrÃ¡cena chyba #VALUE!.
>
>@EXAMPLES=
>ERFC(6) se rovnÃ¡ 2.15197367e-17.
>
>@SYNTAX=ERROR(text)
>@DESCRIPTION=ERROR vracÃ uvedenou chybu
>
>@EXAMPLES=
>ERROR("#MOJE CHYBA").
>
>@SYNTAX=ERROR.TYPE(hodnota)
>@DESCRIPTION=ERROR.TYPE vracÃ ÄÃslo chyby podle danÃ© chybovÃ© hodnoty. ÄÃsla chybovÃ½ch hodnot jsou:
>
>#DIV/0!  		2
>#VALUE!  		3
>#REF!    		4
>#NAME?   	5
>#NUM!    		6
>#N/A     		7
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ERROR.TYPE(NA()) se rovnÃ¡ 7.
>
>@SYNTAX=EURO(mÄna)
>@DESCRIPTION=EURO pÅevÃ¡dÃ jedno Euro na danou nÃ¡rodnÃ mÄnu v EvropskÃ© mÄnovÃ© unii.
>
>@mÄna je jedna z nÃ¡sledujÃcÃch:
>    ATS	(Rakousko)
>    BEF	(Belgie)
>    DEM	(NÄmecko)
>    ESP	(Å panÄlsko)
>    EUR	(Euro)
>    FIM	(Finsko)
>    FRF	(Francie)
>    GRD	(Åecko)
>    IEP	(Irsko)
>    ITL	(ItÃ¡lie)
>    LUF	(Lucembursko)
>    NLG	(NizozemÃ)
>    PTE	(Portugalsko)
>
>* Pokud je @mÄna jinÃ¡ neÅ¾ vÃ½Å¡e uvedenÃ©, funkce EURO vracÃ chybu #NUM!.
>
>@EXAMPLES=
>EURO("DEM") vracÃ 1.95583.
>@SYNTAX=EUROCONVERT(n,zdroj,cÃl)
>@DESCRIPTION=EUROCONVERT pÅevÃ¡dÃ hodnotu @n v mÄnÄ @zdroje na cÃlovou mÄnu @cÃle. ObÄ mÄny jsou zadÃ¡ny jako tÅÃpÃsmennÃ¡ zkratka pomocÃ kÃ³du jmennÃ©ho systÃ©mu ISO. K dispozici jsou nÃ¡sledujÃcÃ mÄny:
>
>    ATS	(Rakousko)
>    BEF	(Belgie)
>    DEM	(NÄmecko)
>    ESP	(Å panÄlsko)
>    EUR	(Euro)
>    FIM	(Finsko)
>    FRF	(Francie)
>    GRD	(Åecko)
>    IEP	(Irsko)
>    ITL	(ItÃ¡lie)
>    LUF	(Lucembursko)
>    NLG	(NizozemÃ)
>    PTE	(Portugalsko)
>
>* Pokud je zadanÃ½ @zdroj nebo @cÃl jinÃ½ neÅ¾ vÃ½Å¡e uvedenÃ©, funkce EUROCONVERT vrÃ¡tÃ chybu #VALUE!.
>
>@EXAMPLES=
>EUROCONVERT(2.1,"DEM","EUR") vracÃ 1.07.
>@SYNTAX=EVEN(ÄÃslo)
>@DESCRIPTION=Funkce EVEN vracÃ ÄÃslo zaokrouhlenÃ© nahoru na nejbliÅ¾Å¡Ã sudÃ© celÃ© ÄÃslo. ZÃ¡pornÃ¡ ÄÃsla jsou zokrouhlovÃ¡na dolÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>EVEN(5.4) se rovnÃ¡ 6.
>EVEN(-5.4) se rovnÃ¡ -6.
>
>@SYNTAX=EXACT(ÅetÄzec1, ÅetÄzec2)
>@DESCRIPTION=EXACT vracÃ TRUE, pokud je @ÅetÄzec1 zcela shodnÃ½ s @ÅetÄzcem2 (tato funkce rozliÅ¡uje velkÃ¡ a malÃ¡ pÃsmena). 
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>EXACT("key","key") se rovnÃ¡ TRUE.
>EXACT("key","Key") se rovnÃ¡ FALSE.
>
>@SYNTAX=EXECSQL(dsn,uÅ¾ivatel,heslo,sql)
>@DESCRIPTION=Funkce EXECSQL umoÅ¾Åuje vykonat pÅÃkaz na databÃ¡zovÃ©m serveru a zobrazÃ vrÃ¡cenÃ© vÃ½sledky v aktuÃ¡lnÃm listu. PouÅ¾ÃvÃ¡ libgda jako prostÅedek pro pÅÃstup k databÃ¡zÃm.
>PÅed jejÃm pouÅ¾itÃm je tÅeba nejprve nastavit datovÃ½ zdroj v rozhranÃ libgda.
>@EXAMPLES=
>Pokud chcete zÃskat vÅ¡echna data z tabulky "Customers" z datovÃ©ho zdroje GDA "mydatasource", pouÅ¾ijete:
>EXECSQL("mydatasource","uÅ¾ivatel","heslo","SELECT * FROM customers")
>@SYNTAX=EXP(x)
>@DESCRIPTION=EXP poÄÃtÃ¡ mocninu hodnoty e (zÃ¡klad pÅirozenÃ©ho logaritmu) na @x.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>EXP(2) se rovnÃ¡ 7.389056.
>
>@SYNTAX=EXPM1(x)
>@DESCRIPTION=EXPM1 poÄÃtÃ¡ EXP(@x)-1 s vyÅ¡Å¡Ã pÅesnostÃ neÅ¾ pÅ¯vodnÃ vzorec.
>
>@EXAMPLES=
>EXPM1(0.01) se rovnÃ¡ 0.01005.
>
>@SYNTAX=EXPONDIST(x,y,kumulativnÃ)
>@DESCRIPTION=Funkce EXPONDIST vracÃ exponenciÃ¡lnÃ rozdÄlenÃ. Pokud je @kumulativnÃ FALSE, vrÃ¡tÃ:
>
>	 @y * exp (-@y*@x)
>
>jinak vrÃ¡tÃ
>
>	 1 - exp (-@y*@x).
>
>* Pokud je @x < 0 nebo @y <= 0, vrÃ¡tÃ funkce chybu.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>EXPONDIST(2,4,0) se rovnÃ¡ 0.001341851.
>
>@SYNTAX=EXPPOWDIST(x,a,b)
>@DESCRIPTION=EXPPOWDIST vracÃ hustotu pravdÄpodobnosti p(x) v @x pro exponenciÃ¡lnÃ mocninnÃ© rozdÄlenÃ s parametrem stupnice @a a exponentem @b.
>
>@EXAMPLES=
>EXPPOWDIST(0.4,1,2).
>
>@SYNTAX=EXPRESSION(buÅka)
>@DESCRIPTION=EXPRESSION vracÃ vÃ½raz v @buÅce jako ÅetÄzec, nebo prÃ¡zdnÃ½ ÅetÄzec, pokud buÅka nenÃ vÃ½raz.
>@EXAMPLES=
>V A2 EXPRESSION(A3) se rovnÃ¡ prÃ¡zdnÃ©mu ÅetÄzci (pokud v A3 nic nenÃ).
>v A1 EXPRESSION(A2) se rovnÃ¡ 'EXPRESSION(A3)'.
>
>@SYNTAX=FACT(x)
>@DESCRIPTION=FACT poÄÃtÃ¡ faktoriÃ¡l @x. neboli @x!.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>FACT(3) se rovnÃ¡ 6.
>FACT(9) se rovnÃ¡ 362880.
>
>@SYNTAX=FACTDOUBLE(ÄÃslo)
>@DESCRIPTION=Funkce FACTDOUBLE vracÃ dvojitÃ½ faktoriÃ¡l @ÄÃsla, Äili x!!.
>
>* Pokud nenÃ @ÄÃslo celÃ©, je oÅÃznuto.
>* Pokud je @ÄÃslo zÃ¡pornÃ©, funkce FACTDOUBLE vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>FACTDOUBLE(5) se rovnÃ¡ 15.
>
>@SYNTAX=FALSE()
>@DESCRIPTION=FALSE vracÃ logickou hodnotu false (nepravda).
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FALSE() se rovnÃ¡ FALSE.
>
>@SYNTAX=FDIST(x,dof1,dof2)
>@DESCRIPTION=Funkce FDIST vracÃ pravdÄpodobnostnÃ F rozdÄlenÃ. @dof1 je poÄet stupÅÅ¯ volnosti Äitatele a @dof2 je poÄet stupÅÅ¯ volnosti jmenovatele.
>
>* Pokud je @x < 0, funkce FDIST vracÃ chybu #NUM!.
>* Pokud je @dof1 < 1 nebo @dof2 < 1, funkce FDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FDIST(2,5,5) se rovnÃ¡ 0.232511319.
>
>@SYNTAX=FIB(ÄÃslo)
>@DESCRIPTION=Funkce FIB poÄÃtÃ¡ Fibonacciho ÄÃsla.
>
>* Pokud @ÄÃslo nenÃ celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @ÄÃslo zÃ¡pornÃ© nebo nula, funkce FIB vracÃ chybu #NUM!.
>
>@EXAMPLES=
>FIB(12) se rovnÃ¡ 144.
>
>@SYNTAX=FIND(ÅetÄzec1,ÅetÄzec2[,start])
>@DESCRIPTION=FIND vracÃ pozici @ÅetÄzce1 v @ÅetÄzci2 (rozliÅ¡uje velikost pÃsmen), hledÃ¡ od znaku na pozici @start (pokud nenÃ uvedeno, pÅedpoklÃ¡dÃ¡ se 1).
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FIND("ac","Jack") se rovnÃ¡ 2.
>
>@SYNTAX=FINV(p,dof1,dof2)
>@DESCRIPTION=Funkce FINV vracÃ inverznÃ pravdÄpodobnost F rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1, funkce FINV vracÃ chybu #NUM!.
>* Pokud je @dof1 < 1 nebo @dof2 < 1, funkce FINV vracÃ chybu #NUM!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FINV(0.2,2,4) se rovnÃ¡ 2.472135955.
>
>@SYNTAX=FISHER(x)
>@DESCRIPTION=Funkce FISHER vracÃ Fisherovu transformaci v @x.
>
>* Pokud @x nenÃ ÄÃslo, funkce FISHER vracÃ chybu #VALUE!.
>* Pokud je @x <= -1 nebo @x >= 1, funkce FISHER vracÃ chybu #NUM!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FISHER(0.332) se rovnÃ¡ 0.345074339.
>
>@SYNTAX=FISHERINV(x)
>@DESCRIPTION=Funkce FISHERINV vracÃ inverznÃ Fisherovu transformaci v @x.
>
>* Pokud @x nenÃ ÄÃslo, funkce FISHERINV vracÃ chybu #VALUE!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FISHERINV(2) se rovnÃ¡ 0.96402758.
>
>@SYNTAX=FIXED(ÄÃslo,[des_mÃsta, bez_ÄÃ¡rek])
>@DESCRIPTION=FIXED vracÃ @ÄÃslo jako formÃ¡tovanÃ½ ÅetÄzec s @des_mÃsta mÃsty za desetinnou ÄÃ¡rkou, bez ÄÃ¡rek, pokud je to poÅ¾adovÃ¡no parametrem @bez_ÄÃ¡rek.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>FIXED(1234.567,2) se rovnÃ¡ "1,234.57".
>
>@SYNTAX=FORECAST(x,znÃ¡me_y,znÃ¡me_x)
>@DESCRIPTION=Funkce FORECAST odhaduje budoucÃ hodnoty podle existujÃcÃch hodnot pomocÃ jednoduchÃ© lineÃ¡rnÃ regrese. PÅedpoklÃ¡danÃ¡ hodnota je funkÄnÃ hodnotou v bode @x.
>
>* Pokud jsou @znÃ¡me_y a @znÃ¡me_x prÃ¡zdnÃ© nebo majÃ rÅ¯znÃ½ poÄet prvkÅ¯, funkce FORECAST vracÃ chybu #N/A!.
>* Pokud je rozptyl @znÃ¡me_x 0, funkce FORECAST vracÃ chybu #DIV/0. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a Å¾e buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7.  Pak
>FORECAST(7,A1:A5,B1:B5) se rovnÃ¡ -10.859397661.
>
>@SYNTAX=FREQUENCY(data,adresÃ¡Åe)
>@DESCRIPTION=Funkce FREQUENCY poÄÃtÃ¡, kolikrÃ¡t se danÃ¡ hodnota vyskytla v datech. VÃ½sledky jsou v poli.
>
>@data je pole dat, ve kterÃ½ch se majÃ spoÄÃtat vÃ½skyty. @adresÃ¡Åe je pole obsahujÃcÃ intervaly, podle kterÃ½ch vytvoÅit skupiny hodnot dat. Pokud je @adresÃ¡Åe prÃ¡zdnÃ©, funkce FREQUENCY vracÃ poÄet rÅ¯znÃ½ch datovÃ½ch hodnot v @datech.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>
>@SYNTAX=FTEST(pole1,pole2)
>@DESCRIPTION=Funkce FTEST vracÃ pravdÄpodobnost pro oboustrannou alternativu, Å¾e rozptyly v danÃ½ch dvou mnoÅ¾inÃ¡ch nejsou vÃ½raznÄ odliÅ¡nÃ©.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>FTEST(A1:A5,B1:B5) se rovnÃ¡ 0.510815017.
>
>@SYNTAX=FV(Ãºrok,term,pmt[,pv,typ])
>@DESCRIPTION=FV poÄÃtÃ¡ budoucÃ hodnotu investice. Ta je zaloÅ¾enÃ¡ na periodickÃ½ch, konstantnÃch platbÃ¡ch a konstantnÃ ÃºrokovÃ© mÃÅe. ÃrokovÃ¡ mÃra za obdobÃ je @Ãºrok, @term je poÄet obdobÃ za rok, @pmt je platba za kaÅ¾dÃ© obdobÃ, @pv je aktuÃ¡lnÃ hodnota a @typ urÄuje, kdy se provÃ¡dÄjÃ platby.
>
>* Pokud je @typ = 1, pak platby probÃhajÃ na zaÄÃ¡tku obdobÃ.
>* Pokud je @typ = 0, pak platby probÃhajÃ na konci kaÅ¾dÃ©ho obdobÃ.
>
>@EXAMPLES=
>
>@SYNTAX=FVSCHEDULE(p,kalendÃ¡Å)
>@DESCRIPTION=FVSCHEDULE vracÃ budoucÃ hodnotu danÃ© poÄÃ¡teÄnÃ hodnoty po pouÅ¾itÃ sÃ©rie periodickÃ½ch ÃºrokovÃ½ch mÄr. Parametr @p pÅedstavuje souÄasnou hodnotu; @kalendÃ¡Å pÅedstavuje pole pouÅ¾itÃ½ch ÃºrokovÃ½ch mÄr. Parametr @kalendÃ¡Å musÃ bÃ½t oblast bunÄk.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÃºrokovÃ© mÃry 0.11, 0.13, 0.09, 0.17, a 0.03. Pak
>FVSCHEDULE(3000,A1:A5) se rovnÃ¡ 4942.7911611.
>@SYNTAX=GAMMADIST(x,alfa,beta,kum)
>@DESCRIPTION=Funkce GAMMADIST vracÃ gama rozdÄlenÃ. Pokud je @kum TRUE, funkce GAMMADIST vracÃ neÃºplnou gama funkci, jinak vracÃ hustotu.
>
>* Pokud je @x < 0, funkce GAMMADIST vracÃ chybu #NUM!.
>* Pokud je @alfa <= 0 nebo @beta <= 0, funkce GAMMADIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>GAMMADIST(1,2,3,0) se rovnÃ¡ 0.07961459.
>
>@SYNTAX=GAMMAINV(p,alfa,beta)
>@DESCRIPTION=Funkce GAMMAINV vracÃ inverznÃ hodnotu kumulativnÃho gama rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1, funkce GAMMAINV vracÃ chybu #NUM!.
>* Pokud je @alfa <= 0 nebo @beta <= 0, funkce GAMMAINV vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>GAMMAINV(0.34,2,4) se rovnÃ¡ 4.829093908.
>
>@SYNTAX=GAMMALN(x)
>@DESCRIPTION=Funkce GAMMALN vracÃ pÅirozenÃ½ logaritmus gama funkce.
>
>* Pokud @x nenÃ ÄÃslo, funkce GAMMALN vracÃ chybu #VALUE!.
>* Pokud je @x <= 0, funkce GAMMALN vracÃ chybu #NUM!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>GAMMALN(23) se rovnÃ¡ 48.471181352.
>
>@SYNTAX=GCD(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=GCD vracÃ nejvÄtÅ¡Ã spoleÄnÃ½ dÄlitel danÃ½ch ÄÃsel.
>
>* Pokud je nÄkterÃ½ z parametrÅ¯ menÅ¡Ã neÅ¾ jedna, vracÃ funkce GCD chybu #NUM!.
>* Parametry, kterÃ© nejsou celoÄÃselnÃ©, budou oÅÃznuty.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>GCD(470,770) se rovnÃ¡ 10.
>GCD(470,770,1495) se rovnÃ¡ 5.
>
>@SYNTAX=GEOMDIST(k,p,kum)
>@DESCRIPTION=GEOMDIST vracÃ pravdÄpodobnost p(k) obdrÅ¾enÃ @k z geometrickÃ©ho rozdÄlenÃ s parametrem pravdÄpodobnosti @p.
>
>* Pokud je @k < 0, funkce GEOMDIST vracÃ chybu #NUM!.
>* Pokud je @p < 0 nebo @p > 1, funkce GEOMDIST vracÃ chybu #NUM!.
>* Pokud je @kum != TRUE a @kum != FALSE, funkce GEOMDIST vracÃ chybu #NUM!.
>
>@EXAMPLES=
>GEOMDIST(2,10.4,TRUE).
>
>@SYNTAX=GEOMEAN(b1, b2, ...)
>@DESCRIPTION=GEOMEAN vracÃ geometrickÃ½ prÅ¯mÄr parametrÅ¯. Ten je rovnÃ½ N-tÃ© odmocninÄ souÄinu parametrÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>GEOMEAN(A1:A5) se rovnÃ¡ 21.279182482.
>
>@SYNTAX=GETENV(ÅetÄzec)
>@DESCRIPTION=GETENV vracÃ hodnotu promÄnnÃ© prostÅedÃ.
>
>* Pokud promÄnnÃ¡ uvedenÃ¡ parametrem @ÅetÄzec neexistuje, vracÃ se chyba #N/A!. UvÄdomte si, Å¾e v nÃ¡zvech promÄnnÃ½ch se rozliÅ¡ujÃ velkÃ¡ a malÃ¡ pÃsmena.
>@EXAMPLES=
>
>@SYNTAX=GETPIVOTDATA(kont_tabulka,nÃ¡zev_pole)
>@DESCRIPTION=Funkce GETPIVOTDATA zÃskÃ¡ souhrn dat z kontingenÄnÃ tabulky. @kont_tabulka je oblast bunÄk obsahujÃcÃch kontingenÄnÃ tabulku. @nÃ¡zev_pole pÅedstavuje nÃ¡zev pole, o kterÃ©m se mÃ¡ zÃskat souhrn.
>
>Pokud nejdou data souhrnu k dispozici, GETPIVOTDATA vracÃ chybu #REF!. 
>
>@EXAMPLES=
>
>@SYNTAX=GROWTH(znÃ¡me_y[,znÃ¡me_x,novÃ©_x,konst])
>@DESCRIPTION=Funkce GROWTH pouÅ¾ije metodu "nejmenÅ¡Ãch ÄtvercÅ¯" pro nalezenÃ exponenciÃ¡ly pro vaÅ¡e data a odhaduje exponenciÃ¡lnÃ rÅ¯st pomocÃ tÃ©to kÅivky.
>Funkce GROWTH vracÃ pole s jednÃm sloupcem a s ÅÃ¡dkem pro kaÅ¾dou datovou hodnotu v @novÃ©_x.
>
>* Pokud nenÃ @znÃ¡me_x uvedeno, pouÅ¾ije se pole {1, 2, 3, ...}.
>* Pokud nenÃ @novÃ©_x uvedeno, pÅedpoklÃ¡dÃ¡ se stejnÃ© jako @znÃ¡me_x.
>* Pokud majÃ @znÃ¡me_y a @znÃ¡me_x nestejnÃ½ poÄet dat, funkce GROWTH vracÃ chybu #NUM!.
>* Pokud je @konst FALSE, bude kÅivka prochÃ¡zet zaÄÃ¡tkem, tedy b bude nula. VÃ½chozÃ hodnota je TRUE.
>
>@EXAMPLES=
>
>@SYNTAX=G_DURATION(Ãºrok,pv,fv)
>@DESCRIPTION=DURATION poÄÃtÃ¡ poÄet obdobÃ, za kterÃ© investice zÃskÃ¡ danou hodnotu. Tato funkce je podobnÃ¡ funkcÃm FV a PV s tÃm rozdÃlem, Å¾e nenÃ potÅeba urÄovat smÄr penÄÅ¾nÃho toku, napÅ. -100 pro penÄÅ¾nÃ odtok a +100 pro penÄÅ¾nÃ pÅÃtok.
>
>* Pokud je @Ãºrok <= 0, vracÃ funkce G_DURATION chybu #DIV0.
>* Pokud je @fv = 0 nebo @pv = 0, vracÃ funkce G_DURATION chybu #DIV0.
>* Pokud je @fv / @pv < 0, vracÃ funkce G_DURATION chybu #VALUE.
>
>@EXAMPLES=
>
>@SYNTAX=G_PRODUCT(hodnota1, hodnota2, ...)
>@DESCRIPTION=G_PRODUCT vracÃ souÄin vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech.
>
>* PrÃ¡zdnÃ© buÅky jsou ignorovÃ¡ny a souÄin prÃ¡zdnÃ½ch bunÄk je 1.
>
>@EXAMPLES=
>G_PRODUCT(2,5,9) se rovnÃ¡ 90.
>
>@SYNTAX=HARMEAN(b1, b2, ...)
>@DESCRIPTION=HARMEAN vracÃ harmonickÃ½ prÅ¯mÄr z N hodnot (t. j.,  N dÄleno souÄtem pÅevrÃ¡cenÃ½ch datovÃ½ch hodnot). 
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1.  Pak
>HARMEAN(A1:A5) se rovnÃ¡ 19.529814427.
>
>@SYNTAX=HEX2BIN(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce HEX2BIN pÅevÃ¡dÃ Å¡estnÃ¡ctkovÃ© ÄÃslo na dvojkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>HEX2BIN("2A") se rovnÃ¡ 101010.
>
>@SYNTAX=HEX2DEC(x)
>@DESCRIPTION=Funkce HEX2DEC pÅevÃ¡dÃ Å¡estnÃ¡ctkovÃ© ÄÃslo na desÃtkovÃ©.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>HEX2DEC("2A") se rovnÃ¡ 42.
>
>@SYNTAX=HEX2OCT(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce HEX2OCT pÅevÃ¡dÃ Å¡estnÃ¡ctkovÃ© ÄÃslo na osmiÄkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>HEX2OCT("2A") se rovnÃ¡ 52.
>
>@SYNTAX=HLOOKUP(hodnota,oblast,ÅÃ¡dek[,pÅibliÅ¾nÄ,jako_index])
>@DESCRIPTION=Funkce HLOOKUP najde sloupec v oblasti, jehoÅ¾ prvnÃ ÅÃ¡dek je podobnÃ½ @hodnotÄ. Pokud nenÃ @pÅibliÅ¾nÄ TRUE, najde sloupec s pÅesnÄ stejnou hodnotou. Pokud je @pÅibliÅ¾nÄ TRUE, pak musÃ bÃ½t hodnoty tÅÃdÄnÃ© vzestupnÄ, aby funkce sprÃ¡vnÄ fungovala; v takovÃ©m pÅÃpadÄ najde sloupec s hodnotou menÅ¡Ã neÅ¾ @hodnota. VracÃ hodnotu v nalezenÃ©m sloupci a v ÅÃ¡dku @ÅÃ¡dek relativnÄ od 1 do oblasti @oblast. Pokud je nastaveno @jako_index, vracÃ funkce odpovÃdajÃcÃ posun od 0 a ne hodnotu.
>
>* Pokud je @ÅÃ¡dek < 0, vracÃ funkce HLOOKUP chybu #NUM!.
>* Pokud je @ÅÃ¡dek mimo @oblast, vracÃ funkce HLOOKUP chybu #REF!.
>
>@EXAMPLES=
>
>@SYNTAX=HOUR (datum)
>@DESCRIPTION=HOUR pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na hodinu. Hodina je vrÃ¡cena jako celÃ© ÄÃslo v intervalu od 0 (12:00 AM) do 23 (11:00 PM).
>
>* PoznÃ¡mka: Aplikace Gnumeric pro vÃ¡s vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>HOUR(0.128472) se rovnÃ¡ 3.
>
>@SYNTAX=HYPERLINK(odkaz[,nepovinnÃ½_popis])
>@DESCRIPTION=Funkce HYPERLINK v souÄasnÃ© dobÄ vracÃ druhÃ½ parametr, nebo v pÅÃpadÄ, Å¾e je vynechÃ¡n, vracÃ parametr prvnÃ.
>
>@EXAMPLES=
>HYPERLINK("www.gnome.org","GNOME").
>
>@SYNTAX=HYPGEOMDIST(x,n,M,N[,kumulativnÃ])
>@DESCRIPTION=Funkce HYPGEOMDIST vracÃ hypergeometrickÃ© rozdÄlenÃ. @x je poÄet ÃºspÄchÅ¯ ve vÃ½bÄru, @n je poÄet pokusÅ¯, @M je celkovÃ½ poÄet ÃºspÄchÅ¯ a @N je velikost statistickÃ©ho souboru.
>
>Pokud nepovinnÃ½ parametr @kumulativnÃ je TRUE, bude vrÃ¡cena kumulativnÃ levÃ¡ ÄÃ¡st.
>
>* Pokud nenÃ @x, @n, @M nebo @N celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @x, @n, @M nebo @N < 0, HYPGEOMDIST vracÃ chybu #NUM!.
>* Pokud je @x > @M nebo @n > @N, HYPGEOMDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>HYPGEOMDIST(1,2,3,10) se rovnÃ¡ 0.4666667.
>
>@SYNTAX=IF(podmÃnka[,pokud-true,pokud-false])
>@DESCRIPTION=IF se pouÅ¾ÃvÃ¡ pro podmÃnÄnÃ© vyhodnocovÃ¡nÃ vÃ½razÅ¯. Pokud je @podmÃnka vyhodnocena jako nenulovÃ¡, vÃ½sledek vÃ½razu IF je vÃ½raz @pokud-true, jinak je funkce IF vyhodnocena s vÃ½sledkem @pokud-false.
>
>* Pokud nenÃ uveden vÃ½sledek @pokud-true, pÅedpoklÃ¡dÃ¡ se TRUE a pokud nenÃ uveden vÃ½sledek @pokud-false, pÅedpoklÃ¡dÃ¡ se FALSE.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>IF(FALSE,TRUE,FALSE) se rovnÃ¡ FALSE.
>
>@SYNTAX=IMABS(komplex_ÄÃslo)
>@DESCRIPTION=IMABS vracÃ absolutnÃ hodnotu komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMABS vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMABS("2-j") se rovnÃ¡ 2.23606798.
>
>@SYNTAX=IMAGINARY(komplex_ÄÃslo)
>@DESCRIPTION=IMAGINARY vracÃ imaginÃ¡rnÃ ÄÃ¡st komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMAGINARY vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMAGINARY("132-j") se rovnÃ¡ -1.
>
>@SYNTAX=IMARCCOS(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCOS vracÃ komplexnÃ arckosinus komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na reÃ¡lnÃ© ose, pÅi hodnotÃ¡ch mÃ©nÄ neÅ¾ -1 a vÃce neÅ¾ 1.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCOS vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCOS("1+j") se rovnÃ¡ 0.9045569-1.061275j.
>
>@SYNTAX=IMARCCOSH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCOSH vracÃ komplexnÃ hyperbolickÃ½ arckosinus komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na reÃ¡lnÃ© ose, pÅi hodnotÃ¡ch menÅ¡Ãch neÅ¾ 1.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCOSH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCOSH("1+j") se rovnÃ¡ 1.06127506+0.904557j.
>
>@SYNTAX=IMARCCOT(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCOT vracÃ komplexnÃ arckotangentu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arccot(z) = arctan(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCOT vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCOT("1+j") se rovnÃ¡ 0.553574+0.4023595j.
>
>@SYNTAX=IMARCCOTH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCOTH vracÃ komplexnÃ hyperbolickou arckotangentu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arccoth(z) = arctanh(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCOTH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCOTH("1+j") se rovnÃ¡ 0.40235948-0.5535744j.
>
>@SYNTAX=IMARCCSC(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCSC vracÃ komplexnÃ arckosekant komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arccsc(z) = arcsin(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCSC vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCSC("1+j") se rovnÃ¡ 0.45227845-0.5306375j.
>
>@SYNTAX=IMARCCSCH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCCSCH vracÃ komplexnÃ hyperbolickou arckosekantu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arccsch(z) = arcsin(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCCSCH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCCSCH("1+j") se rovnÃ¡ 0.5306375-0.452278j.
>
>@SYNTAX=IMARCSEC(komplex_ÄÃslo)
>@DESCRIPTION=IMARCSEC vracÃ komplexnÃ arcsekant komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arcsec(z) = arccos(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCSEC vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCSEC("1+j") se rovnÃ¡ 1.1185179+0.5306375j.
>
>@SYNTAX=IMARCSECH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCSECH vracÃ komplexnÃ hyperbolickou arcsekantu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	arcsech(z) = arccosh(1/z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCSECH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCSECH("1+j") se rovnÃ¡ 0.5306375-1.118518j.
>
>@SYNTAX=IMARCSIN(komplex_ÄÃslo)
>@DESCRIPTION=IMARCSIN vracÃ komplexnÃ arcsinus komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na reÃ¡lnÃ© ose, pÅi hodnotÃ¡ch mÃ©nÄ neÅ¾ -1 a vÃce neÅ¾ 1.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCSIN vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCSIN("1+j") se rovnÃ¡ 0.6662394+1.061275j.
>
>@SYNTAX=IMARCSINH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCSINH vracÃ komplexnÃ hyperbolickÃ½ arcsinus komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na imaginÃ¡rnÃ ose, pod -i a nad i.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCSINH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCSINH("1+j") se rovnÃ¡ 1.061275+0.6662394j.
>
>@SYNTAX=IMARCTAN(komplex_ÄÃslo)
>@DESCRIPTION=IMARCTAN vracÃ komplexnÃ arctangentu komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na imaginÃ¡rnÃ ose, pÅi hodnotÃ¡ch pod -i a nad i.
> 
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCTAN vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCTAN("1+j") se rovnÃ¡ 1.0172220+0.4023595j.
>
>@SYNTAX=IMARCTANH(komplex_ÄÃslo)
>@DESCRIPTION=IMARCTANH vracÃ komplexnÃ hyperbolickou arctangentu komplexnÃho ÄÃsla @komplex_ÄÃslo. OÅezÃ¡nÃ je provedeno na reÃ¡lnÃ© ose, pÅi hodnotÃ¡ch menÅ¡Ãch neÅ¾ -1 a vÄtÅ¡Ãch neÅ¾ 1.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARCTANH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMARCTANH("1+j") se rovnÃ¡ 0.4023595+1.0172220j.
>
>@SYNTAX=IMARGUMENT(komplex_ÄÃslo)
>@DESCRIPTION=IMARGUMENT vracÃ argument theta komplexnÃho ÄÃsla, tj. Ãºhel v radiÃ¡nech od reÃ¡lnÃ© osy k reprezentaci ÄÃsla v polÃ¡rnÃch souÅadnicÃch.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMARGUMENT vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMARGUMENT("2-j") se rovnÃ¡ -0.463647609.
>
>@SYNTAX=IMCONJUGATE(komplex_ÄÃslo)
>@DESCRIPTION=IMCONJUGATE vracÃ komplexnÄ sdruÅ¾enÃ© ÄÃslo ke @komplex_ÄÃslu.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCONJUGATE vrÃ¡tÃ chybu #VALUE!
>Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMCONJUGATE("1-j") se rovnÃ¡ 1+j.
>
>@SYNTAX=IMCOS(komplex_ÄÃslo)
>@DESCRIPTION=IMCOS vracÃ kosinus komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCOS vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMCOS("1+j") se rovnÃ¡ 0.833730-0.988898j.
>
>@SYNTAX=IMCOSH(komplex_ÄÃslo)
>@DESCRIPTION=IMCOSH vracÃ komplexnÃ hyperbolickÃ½ kosinus komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	cosh(z) = (exp(z) + exp(-z))/2.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCOSH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMCOSH("1+j") se rovnÃ¡ 0.83373+0.988898j.
>
>@SYNTAX=IMCOT(komplex_ÄÃslo)
>@DESCRIPTION=IMCOT vracÃ komplexnÃ kotangentu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	cot(z) = 1/tan(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCOT vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMCOT("2-j") se rovnÃ¡ -0.171384+0.821330j.
>
>@SYNTAX=IMCOTH(komplex_ÄÃslo)
>@DESCRIPTION=IMCOTH vracÃ komplexnÃ hyperbolickou kotangentu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	coth(z) = 1/tanh(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCOTH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMCOTH("1+j") se rovnÃ¡ 0.868014-0.217622j.
>
>@SYNTAX=IMCSC(komplex_ÄÃslo)
>@DESCRIPTION=IMCSC vracÃ komplexnÃ kosekans komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	csc(z) = 1/sin(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCSC vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMCSC("2-j") se rovnÃ¡ 0.635494-0.221501j.
>
>@SYNTAX=IMCSCH(komplex_ÄÃslo)
>@DESCRIPTION=IMCSCH vracÃ komplexnÃ hyperbolickou kosekantu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	csch(z) = 1/sinh(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMCSCH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMCSCH("1+j") se rovnÃ¡ 0.303931-0.621518j.
>
>@SYNTAX=IMDIV(komplex_ÄÃslo1,komplex_ÄÃslo2)
>@DESCRIPTION=IMDIV vracÃ podÃl dvou komplexnÃch ÄÃsel.
>
>* Pokud @komplex_ÄÃslo1 nebo @komplex_ÄÃslo2 nenÃ platnÃ© komplexnÃ ÄÃslo, IMDIV vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMDIV("2-j","2+j") se rovnÃ¡ 0.6-0.8j.
>
>@SYNTAX=IMEXP(komplex_ÄÃslo)
>@DESCRIPTION=IMEXP vracÃ exponenciÃ¡l komplexnÃho ÄÃsla @komplex_ÄÃslo.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMEXP vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMEXP("2-j") se rovnÃ¡ 3.992324-6.217676j.
>
>@SYNTAX=IMLN(komplex_ÄÃslo)
>@DESCRIPTION=IMLN vracÃ pÅirozenÃ½ logaritmus komplexnÃho ÄÃsla.
>
>VÃ½sledek bude mÃt imaginÃ¡rnÃ ÄÃ¡st mezi -pi a +pi. PÅirozenÃ½ logaritmus nenÃ pro komplexnÃ ÄÃsla jednoznaÄnÄ definovanÃ½. Budete moÅ¾nÃ¡ muset pÅiÄÃst nebo odeÄÃst k imaginÃ¡rnÃ ÄÃ¡sti nÃ¡sobek pi.)
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMLN vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMLN("3-j") se rovnÃ¡ 1.15129-0.32175j.
>
>@SYNTAX=IMLOG10(komplex_ÄÃslo)
>@DESCRIPTION=IMLOG10 vracÃ logaritmus komplexnÃho ÄÃsla se zÃ¡kladem 10.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMLOG10 vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMLOG10("3-j") se rovnÃ¡ 0.5-0.13973j.
>
>@SYNTAX=IMLOG2(komplex_ÄÃslo)
>@DESCRIPTION=IMLOG2 vracÃ logaritmus komplexnÃho ÄÃsla se zÃ¡kladem 2.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMLOG2 vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMLOG2("3-j") se rovnÃ¡ 1.66096-0.46419j.
>
>@SYNTAX=IMNEG(komplex_ÄÃslo)
>@DESCRIPTION=IMNEG vracÃ zÃ¡pornou hodnotu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	-z = (-x) + i(-y).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMNEG vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMNEG("1-j") se rovnÃ¡ -1+j.
>
>@SYNTAX=IMPOWER(komplex_ÄÃslo,exponent)
>@DESCRIPTION=IMPOWER vracÃ mocninu komplexnÃho ÄÃsla. @komplex_ÄÃslo je zÃ¡klad a @exponent je mocnina, na kterou se mÃ¡ umocnit.
>
>* Pokud @komplex_ÄÃslo nebo @exponent nenÃ platnÃ© komplexnÃ ÄÃslo, IMPOWER vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMPOWER("4-j",2) se rovnÃ¡ 15-8j.
>
>@SYNTAX=IMPRODUCT(komplex_ÄÃslo1[,komplex_ÄÃslo2,...])
>@DESCRIPTION=IMPRODUCT vracÃ souÄin danÃ½ch komplexnÃch ÄÃsel.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMPRODUCT vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMPRODUCT("2-j","4-2j") se rovnÃ¡ 6-8j.
>
>@SYNTAX=IMREAL(komplex_ÄÃslo)
>@DESCRIPTION=IMREAL vracÃ reÃ¡lnou ÄÃ¡st komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMREAL vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>imreal("132-j") se rovnÃ¡ 132.
>
>@SYNTAX=IMSEC(komplex_ÄÃslo)
>@DESCRIPTION=IMSEC vracÃ komplexnÃ seÄnu ke komplexnÃmu ÄÃslo z (@komplex_ÄÃslo), kde
>
>	sec(z) = 1/cos(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMSEC vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMSEC("2-j") se rovnÃ¡ -0.413149-0.687527j.
>
>@SYNTAX=IMSECH(komplex_ÄÃslo)
>@DESCRIPTION=IMSECH vracÃ komplexnÃ hyperbolickou seÄnu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	sech(z) = 1/cosh(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMSECH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMSECH("1+j") se rovnÃ¡ 0.498337-0.5910838j.
>
>@SYNTAX=IMSIN(komplex_ÄÃslo)
>@DESCRIPTION=IMSIN vracÃ sinus komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMSIN vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMSIN("1+j") se rovnÃ¡ 1.29846+0.63496j.
>
>@SYNTAX=IMSINH(komplex_ÄÃslo)
>@DESCRIPTION=IMSINH vracÃ komplexnÃ hyperbolickÃ½ sinus komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	sinh(z) = (exp(z) - exp(-z))/2.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMSINH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMSINH("1+j") se rovnÃ¡ 0.63496+1.29846j.
>
>@SYNTAX=IMSQRT(komplex_ÄÃslo)
>@DESCRIPTION=IMSQRT vracÃ druhou odmocninu komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMSQRT vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMSQRT("1+j") se rovnÃ¡ 1.09868+0.4550899j.
>
>@SYNTAX=IMSUB(komplex_ÄÃslo1,komplex_ÄÃslo2)
>@DESCRIPTION=IMSUB vracÃ rozdÃl dvou komplexnÃch ÄÃsel.
>
>* Pokud @komplex_ÄÃslo1 nebo @komplex_ÄÃslo2 nenÃ platnÃ© komplexnÃ ÄÃslo, IMSUB vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMSUB("3-j","2+j") se rovnÃ¡ 1-2j.
>
>@SYNTAX=IMSUM(komplex_ÄÃslo1,komplex_ÄÃslo2)
>@DESCRIPTION=IMSUM vracÃ souÄet dvou komplexnÃch ÄÃsel.
>
>* Pokud @komplex_ÄÃslo1 nebo @komplex_ÄÃslo2 nenÃ platnÃ© komplexnÃ ÄÃslo, IMSUM vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>IMSUM("2-4j","9-j") se rovnÃ¡ 11-5j.
>
>@SYNTAX=IMTAN(komplex_ÄÃslo)
>@DESCRIPTION=IMTAN vracÃ tangentu komplexnÃho ÄÃsla.
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMTAN vrÃ¡tÃ chybu #VALUE!
>* Tato funkce je kompatibilnÃ s Excelem. 
>@EXAMPLES=
>
>@SYNTAX=IMTANH(komplex_ÄÃslo)
>@DESCRIPTION=IMTANH vracÃ komplexnÃ hyperbolickou tangentu komplexnÃho ÄÃsla z (@komplex_ÄÃslo), kde
>
>	tanh(z) = sinh(z)/cosh(z).
>
>* Pokud @komplex_ÄÃslo nenÃ platnÃ© komplexnÃ ÄÃslo, IMTANH vrÃ¡tÃ chybu #VALUE!
>
>@EXAMPLES=
>IMTANH("1+j") se rovnÃ¡ 1.083923+0.2717526j.
>
>@SYNTAX=INDEX(pole,[ÅÃ¡dek,sloupec,oblast])
>@DESCRIPTION=INDEX vracÃ odkaz na buÅku zadanou v @poli. BuÅka je urÄenÃ¡ pomocÃ @ÅÃ¡dku a @sloupce, coÅ¾ pÅedstavuje poÄet ÅÃ¡dkÅ¯ a sloupcÅ¯ v poli.
>
>* Pokud nenÃ @ÅÃ¡dek ani @sloupec zadÃ¡n, pak se pouÅ¾ije hodnota 1.
>* Pokud odkaz spadÃ¡ mimo @pole, INDEX vracÃ chybu #REF!.
>
>@EXAMPLES=PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9 a 40.1. Pak INDEX(A1:A5,4,1,1) se rovnÃ¡ 25,9
>
>@SYNTAX=INDIRECT(ref_text,[formÃ¡t])
>@DESCRIPTION=Funkce INDIRECT vracÃ obsah buÅky, na kterou ukazuje ÅetÄzec @ref_text. ÅetÄzec udÃ¡vÃ¡ odkaz na jednu buÅku buÄ ve formÃ¡tu A1 nebo R1C1. FormÃ¡t se nastavuje pomocÃ logickÃ© promÄnnÃ© @formÃ¡t, kterÃ¡ mÃ¡ implicitnÃ hodnotu odpovÃdajÃcÃ formÃ¡tu A1.
>
>* Pokud nenÃ @ref_text platnÃ½ odkaz, vracÃ #REF! 
>
>@EXAMPLES=
>Pokud A1 obsahuje 3.14 a A2 obsahuje A1, pak
>INDIRECT(A2) se rovnÃ¡ 3.14.
>
>@SYNTAX=INFO(typ)
>@DESCRIPTION=INFO vracÃ informaci o aktuÃ¡lnÃm pracovnÃm prostÅedÃ.
>
>@typ urÄuje typ informace, kterou chcete zjistit:
>  memavail 	VracÃ velikost dostupnÃ© pamÄti (v bajtech).
>  memused  	VracÃ velikost pouÅ¾itÃ© pamÄti (v bajtech).
>  numfile  		VracÃ poÄet aktivnÃch seÅ¡itÅ¯.
>  osversion		VracÃ verzi operaÄnÃho systÃ©mu.
>  recalc   		VracÃ reÅ¾im pÅepoÄÃtÃ¡vÃ¡nÃ (automaticky).
>  release  		VracÃ verzi aplikace Gnumeric jako text.
>  system   		VracÃ nÃ¡zev prostÅedÃ.
>  totmem   		VracÃ velikost celkovÄ dostupnÃ© pamÄti (v bajtech).
>
>* Tato funkce je kompatibilnÃ s Excelem, kromÄ neimplementovanÃ½ch typÅ¯ directory a origin.
>
>@EXAMPLES=
>INFO("system") vracÃ "Linux" na poÄÃtaÄi s operaÄnÃm systÃ©mem Linux.
>
>@SYNTAX=INT(a)
>@DESCRIPTION=Funkce INT vracÃ nejvÄtÅ¡Ã celÃ© ÄÃslo, kterÃ© nenÃ vÄtÅ¡Ã neÅ¾ parametr.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>INT(7.2) se rovnÃ¡ 7.
>INT(-5.5) se rovnÃ¡ -6.
>
>@SYNTAX=INTERCEPT(znÃ¡me_y,znÃ¡me_x)
>@DESCRIPTION=Funkce INTERCEPT poÄÃtÃ¡ prÅ¯seÄÃk grafu lineÃ¡rnÃ regrese s osou Y.
>
>* Pokud jsou @znÃ¡me_y a @znÃ¡me_x prÃ¡zdnÃ© nebo majÃ rÅ¯znÃ½ poÄet prvkÅ¯, funkce INTERCEPT vracÃ chybu #N/A!.
>* Pokud je rozptyl @znÃ¡me_x 0, funkce INTERCEPT vracÃ chybu #DIV/0. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a Å¾e buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7.  Pak
>INTERCEPT(A1:A5,B1:B5) se rovnÃ¡ -20.785117212.
>
>@SYNTAX=INVSUMINV(x1,x2,...)
>@DESCRIPTION=INVSUMINV poÄÃtÃ¡ pÅevrÃ¡cenÃ½ souÄet pÅevrÃ¡cenÃ½ch ÄÃsel.
>
>PrimÃ¡rnÃ pouÅ¾itÃ© je pro vÃ½poÄet odporu ekvivalentnÃho paralelnÃm rezistorÅ¯m nebo kapacity ekvivalentnÃ sÃ©rii kondenzÃ¡torÅ¯.
>
>* VÅ¡echny parametry musÃ bÃ½t nezÃ¡pornÃ©, jinak je vrÃ¡cen vÃ½sledek #VALUE!.
>* Je-li libovolnÃ½n parametr 0, vÃ½sledek je 0.
>
>@EXAMPLES=
>INVSUMINV(2000,2000) se rovnÃ¡ 1000.
>
>@SYNTAX=IPMT(Ãºrok,za,poÄ_obdobÃ,souÄ_hodnota[,bud_hodnota,typ])
>@DESCRIPTION=IPMT poÄÃtÃ¡ Ãºrokovou platbu z investice zaloÅ¾enÃ© na pravidelnÃ½ch stÃ¡lÃ½ch platbÃ¡ch.
>
>Vzorec pro IPMT je:
>
>IPMT(PER) = -PRINCIPAL(PER-1) * ÃROK
>
>kde:
>
>PRINCIPAL(PER-1) = vÃ½Å¡e zÅ¯statkovÃ© hodnoty z pÅedchozÃho obdobÃ
>
>* Pokud nenÃ @fv zadÃ¡na, pÅedpoklÃ¡dÃ¡ se hodnota 0.
>* Pokud nenÃ zadÃ¡n @typ, pÅedpoklÃ¡dÃ¡ se hodnota 0.
>
>@EXAMPLES=
>
>@SYNTAX=IRR(hodnoty[,odhad])
>@DESCRIPTION=IRR poÄÃtÃ¡ vnitÅnÃ mÃru vÃ½nosnosti investice. Tato funkce mÃ¡ blÃzkÃ½ vztah k funkci pro Äistou souÄasnou hodnotu (NPV). Funkce IRR je ÃºrokovÃ¡ mÃra pro sÃ©rii penÄÅ¾nÃch tokÅ¯, kde ÄistÃ¡ souÄasnÃ¡ hodnota je nula.
>
>@hodnoty obsahujÃ sÃ©rii penÄÅ¾nÃch tokÅ¯ generovanÃ½ch investicÃ. K platbÃ¡m by mÄlo dochÃ¡zet pravidelnÄ. NepovinnÃ½ @odhad znamenÃ¡ poÄÃ¡teÄnÃ hodnotu pouÅ¾itou pro vÃ½poÄet IRR. NemusÃte ji pouÅ¾Ãvat, je uvedenÃ¡ pouze pro kompatibilitu s Excelem.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1:A8 obsahujÃ ÄÃsla -32432, 5324, 7432, 9332, 12324, 4334, 1235, -3422. Pak
>IRR(A1:A8) se rovnÃ¡ 0.04375. 
>@SYNTAX=ISBLANK(hodnota)
>@DESCRIPTION=ISBLANK vracÃ TRUE, pokud je hodnota prÃ¡zdnÃ¡.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISBLANK(A1).
>
>@SYNTAX=ISERR(hodnota)
>@DESCRIPTION=ISERR vracÃ TRUE pokud je hodnotou jakÃ¡koli chyba kromÄ chyby #N/A.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISERR(NA()) se rovnÃ¡ FALSE.
>
>@SYNTAX=ISERROR(hodnota)
>@DESCRIPTION=ISERROR vracÃ TRUE pokud vÃ½raz obsahuje chybu.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISERROR(NA()) se rovnÃ¡ TRUE.
>
>@SYNTAX=ISEVEN(hodnota)
>@DESCRIPTION=ISEVEN vracÃ TRUE, pokud je ÄÃslo sudÃ©.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISEVEN(4) se rovnÃ¡ TRUE.
>
>@SYNTAX=ISLOGICAL(hodnota)
>@DESCRIPTION=ISLOGICAL vracÃ TRUE, pokud je hodnota logickÃ¡.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISLOGICAL(A1).
>
>@SYNTAX=ISNA(hodnota)
>@DESCRIPTION=ISNA vracÃ TRUE pokud je hodnotou chyba #N/A.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ISNA(NA()) se rovnÃ¡ TRUE.
>
>@SYNTAX=ISNONTEXT(hodnota)
>@DESCRIPTION=ISNONTEXT vracÃ TRUE, pokud hodnota nenÃ text.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISNONTEXT("text") se rovnÃ¡ FALSE.
>
>@SYNTAX=ISNUMBER(hodnota)
>@DESCRIPTION=ISNUMBER vracÃ TRUE pokud je hodnota ÄÃslo.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISNUMBER("text") se rovnÃ¡ FALSE.
>
>@SYNTAX=ISODD(hodnota)
>@DESCRIPTION=ISODD vracÃ TRUE, pokud je ÄÃslo lichÃ©.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISODD(3) se rovnÃ¡ TRUE.
>
>@SYNTAX=ISOWEEKNUM (datum)
>@DESCRIPTION=ISOWEEKNUM vracÃ ÄÃslo tÃ½dne podle normy ISO 8601 pro @datum.
>
>TÃ½den podle ISO 8601 zaÄÃnÃ¡ v pondÄlÃ. TÃ½dny se ÄÃslujÃ od 1. TÃ½den obsahujÃcÃ dny ze dvou rÅ¯znÃ½ch rokÅ¯ se poÄÃtÃ¡ do roku, kam patÅÃ vÄtÅ¡ina dnÃ. To znamenÃ¡, Å¾e 31. prosinec mÅ¯Å¾e bÃ½t v 1. tÃ½dnu dalÅ¡Ãho roku a 1. leden mÅ¯Å¾e patÅit do tÃ½dne 52 nebo 53 pÅedchÃ¡zejÃcÃho roku. Funkce ISOWEEKNUM vracÃ ÄÃslo tÃ½dne.
>
>* Pokud nenÃ @datum platnÃ©, vracÃ funkce chybu #NUM!.
>
>@EXAMPLES=
>Pokud A1 obsahuje 21/12/00, pak ISOWEEKNUM(A1)=51
>@SYNTAX=ISOYEAR (datum)
>@DESCRIPTION=ISOYEAR vracÃ rok podle normy ISO 8601 pro @datum.
>
>TÃ½den podle ISO 8601 zaÄÃnÃ¡ v pondÄlÃ. TÃ½dny se ÄÃslujÃ od 1. TÃ½den obsahujÃcÃ dny ze dvou rÅ¯znÃ½ch rokÅ¯ se poÄÃtÃ¡ do roku, kam patÅÃ vÄtÅ¡ina dnÃ. To znamenÃ¡, Å¾e 31. prosinec mÅ¯Å¾e bÃ½t v 1. tÃ½dnu dalÅ¡Ãho roku a 1. leden mÅ¯Å¾e patÅit do tÃ½dne 52 nebo 53 pÅedchÃ¡zejÃcÃho roku. Funkce ISOYEAR vracÃ rok, ke kterÃ©mu je tÃ½den pÅiÅazen.
>
>* Pokud nenÃ @datum platnÃ©, vracÃ funkce chybu #NUM!.
>
>@EXAMPLES=
>Pokud A1 obsahuje 12/31/2001, pak ISOYEAR(A1)=2002
>@SYNTAX=ISPMT(Ãºrok,per,nper,pv)
>@DESCRIPTION=Funkce ISPMT vracÃ Ãºrok za danÃ© obdobÃ (periodu). 
>
>* Pokud je je @per < 1 nebo @per > @nper, funkce ISPMT vracÃ chybu #NUM!.
>@EXAMPLES=
>
>@SYNTAX=ISREF(hodnota)
>@DESCRIPTION=ISREF vracÃ TRUE, pokud je hodnota odkaz.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISREF(A1) se rovnÃ¡ TRUE.
>
>@SYNTAX=ISTEXT(hodnota)
>@DESCRIPTION=ISTEXT vracÃ TRUE, pokud je hodnota text.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>ISTEXT("text") se rovnÃ¡ TRUE.
>
>@SYNTAX=ITHPRIME(i)
>@DESCRIPTION=Funkce ITHPRIME vracÃ @i-tÃ© prvoÄÃslo.
>
>@EXAMPLES=
>@SYNTAX=KURT(n1, n2, ...)
>@DESCRIPTION=KURT vracÃ nestrannÃ½ odhad Å¡piÄatosti datovÃ© mnoÅ¾iny.
>
>Je tÅeba vzÃt na vÄdomÃ, Å¾e to mÃ¡ smysl pouze pokud mÃ¡ danÃ© rozdÄlenÃ ÄtvrtÃ½ moment. Å piÄatost je posunutÃ¡ o 3, takÅ¾e normÃ¡lnÃ rozdÄlenÃ mÃ¡ Å¡piÄatost 0.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud je zadÃ¡no mÃ©nÄ neÅ¾ 4 ÄÃsla nebo jsou vÅ¡echna stejnÃ¡, funkce KURT vracÃ chybu #DIV/0!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>KURT(A1:A5) se rovnÃ¡ 1.234546305.
>
>@SYNTAX=KURTP(n1, n2, ...)
>@DESCRIPTION=KURTP vracÃ Å¡piÄatost datovÃ© mnoÅ¾iny.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud je zadÃ¡no mÃ©nÄ neÅ¾ dvÄ ÄÃsla nebo jsou vÅ¡echna stejnÃ¡, funkce KURTP vracÃ chybu #DIV/0!.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>KURTP(A1:A5) se rovnÃ¡ -0.691363424.
>
>@SYNTAX=LANDAU(x)
>@DESCRIPTION=LANDAU vracÃ hustotu pravdÄpodobnosti p(x) v @x pro Landauovo rozdÄlenÃ pomocÃ aproximaÄnÃch metod.
>
>@EXAMPLES=
>LANDAU(0.34).
>
>@SYNTAX=LAPLACE(x,a)
>@DESCRIPTION=LAPLACE vracÃ hustotu pravdÄpodobnosti p(x) v @x pro Laplaceovo rozdÄlenÃ s prÅ¯mÄrem @a.
>@EXAMPLES=
>LAPLACE(0.4,1).
>
>@SYNTAX=LEFT(text[,poÄet_znakÅ¯])
>@DESCRIPTION=LEFT vracÃ @poÄet_znakÅ¯ znakÅ¯ nejvÃce vlevo nebo levÃ½ znak, pokud nenÃ @poÄet_znakÅ¯ uveden.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LEFT("Directory",3) se rovnÃ¡ "Dir".
>
>@SYNTAX=LEN(ÅetÄzec)
>@DESCRIPTION=LEN vracÃ dÃ©lku @ÅetÄzce ve znacÃch.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LEN("Helsinky") se rovnÃ¡ 8.
>
>@SYNTAX=LENB(ÅetÄzec)
>@DESCRIPTION=LENB vracÃ dÃ©lku @ÅetÄzce v bajtech.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LENB("Helsinky") se rovnÃ¡ 8.
>
>@SYNTAX=LN(x)
>@DESCRIPTION=LN vracÃ pÅirozenÃ½ logaritmus @x.
>
>* Pokud je @x <= 0, funkce LN vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>LN(7) se rovnÃ¡ 1.94591.
>
>@SYNTAX=LN1P(x)
>@DESCRIPTION=LN1P poÄÃtÃ¡ LN(1+@x) s vyÅ¡Å¡Ã pÅesnostÃ neÅ¾ pÅ¯vodnÃ vzore.
>
>* Pokud je @x <= -1, LN1P vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>LN1P(0.01) se rovnÃ¡ 0.00995.
>
>@SYNTAX=LOG(x[,zÃ¡klad])
>@DESCRIPTION=LOG poÄÃtÃ¡ logaritmus @x s danÃ½m zÃ¡kladem @zÃ¡klad. Pokud nenÃ @zÃ¡klad zadÃ¡n, funkce LOG vracÃ logaritmus se zÃ¡kladem 10. @zÃ¡klad musÃ bÃ½t > 0 a nesmÃ bÃ½t roven 1.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>LOG(2) se rovnÃ¡ 0.30103.
>LOG(8192,2) se rovnÃ¡ 13.
>
>@SYNTAX=LOG10(x)
>@DESCRIPTION=LOG10 poÄÃtÃ¡ logaritmus @x se zÃ¡kladem 10.
>
>Pokud je @x <= 0, funkce LOG10 vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>LOG10(7) se rovnÃ¡ 0.845098.
>
>@SYNTAX=LOG2(x)
>@DESCRIPTION=LOG2 poÄÃtÃ¡ logaritmus @x se zÃ¡kladem 2.
>
>* Pokud je @x <= 0, funkce LOG2 vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>LOG2(1024) se rovnÃ¡ 10.
>
>@SYNTAX=LOGFIT(znÃ¡me_y,znÃ¡me_x)
>@DESCRIPTION=Funkce LOGFIT aplikuje metodu "nejmenÅ¡Ãch ÄtvercÅ¯" pro pÅizpÅ¯sobenÃ logaritmickÃ© rovnice
>y = a + b * ln(sign * (x - c)) ,   sign = +1 nebo -1 
>na vaÅ¡e data. Grafem rovnice je logaritmickÃ¡ kÅivka posunutÃ¡ horizontÃ¡lnÄ o c a moÅ¾nÃ¡ zrcadlenÃ¡ okolo osy y (pokud sign = -1).
>
>Funkce LOGFIT vracÃ pole pÄti sloupcÅ¯ a jednoho ÅÃ¡dku. "Sign" je pÅÃtomno v prvnÃm sloupci, "a", "b", a "c" jsou ve sloupcÃch 2 aÅ¾ 4. Sloupec 5 obsahuje souÄet ÄtvercovÃ½ch reziduÃ.
>
>Funkce vrÃ¡tÃ chybu, pokud je k dispozici mÃ©nÄ neÅ¾ 3 rÅ¯znÃ½ch x nebo y, nebo pokud je tvar mraku z bodÅ¯ pÅÃliÅ¡ odliÅ¡nÃ½ o tvaru "logaritmickÃ©ho".
>
>MÅ¯Å¾ete pouÅ¾Ãt nÃ¡sledujÃcÃ vÃ½raz 
>= a + b * ln(sign * (x - c)) 
>nebo jej upravit na 
>= (exp((y - a) / b)) / sign + c 
>a tÃm vypoÄÃtÃ¡te neznÃ¡mÃ© y nebo respektive x.
>
>Technicky vzato se jednÃ¡ o nelineÃ¡rnÃ pÅizpÅ¯sobenÃ pomocÃ pokusu a omylu. PÅesnost "c" je: Å¡ÃÅe intervalu x -> zaokrouhlenÃ¡ na nejbliÅ¾Å¡Ã niÅ¾Å¡Ã (10^celÃ© ÄÃslo), krÃ¡t 0.000001. Mohou nastat pÅÃpady, kdy vrÃ¡cenÃ¡ pÅizpÅ¯sobenÃ¡ kÅivka nenÃ nejlepÅ¡Ã moÅ¾nÃ¡.
>
>@EXAMPLES=
>
>@SYNTAX=LOGINV(p,prÅ¯mÄr,odchylka)
>@DESCRIPTION=Funkce LOGINV vracÃ inverznÃ hodnotu lognormÃ¡lnÃho kumulativnÃho rozdÄlenÃ. @p je danÃ¡ pravdÄpodobnost odpovÃdajÃcÃ normÃ¡lnÃmu rozdÄlenÃ, @prÅ¯mÄr je aritmetickÃ½ prÅ¯mÄr rozdÄlenÃ a @odchylka je smÄrodatnÃ¡ odchylka rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1 nebo @odchylka <= 0, funkce LOGINV vracÃ chybu #VALUE!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LOGINV(0.5,2,3) se rovnÃ¡ 7.389056099.
>
>@SYNTAX=LOGISTIC(x,a)
>@DESCRIPTION=LOGISTIC vracÃ hustotu pravdÄpodobnosti p(x) v @x pro logistickÃ© rozdÄlenÃ s parametrem stupnice @a.
>
>@EXAMPLES=
>LOGISTIC(0.4,1).
>
>@SYNTAX=LOGNORMDIST(x,prÅ¯mÄr,odch)
>@DESCRIPTION=Funkce LOGNORMDIST vracÃ lognormÃ¡lnÃ rozdÄlenÃ. @x je hodnota, pro kterou se distribuce poÄÃtÃ¡, @prÅ¯mÄr je prÅ¯mÄr rozdÄlenÃ, a @odch je standardnÃ odchylka rozdÄlenÃ.
>
>* Pokud je @odch = 0, funkce LOGNORMDIST vracÃ chybu #DIV/0!.
>* Pokud je @x <= 0, @prÅ¯mÄr < 0 nebo @odch < 0, funkce LOGNORMDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LOGNORMDIST(3,1,2) se rovnÃ¡ 0.519662338.
>
>@SYNTAX=LOGREG(znÃ¡me_y[,znÃ¡me_x[,konst[,stat]]])
>@DESCRIPTION=Funkce LOGREG transformuje hodnoty x to kÅivky z=ln(x) a aplikuje metodu "nejmenÅ¡Ãch ÄtvercÅ¯" pro nalezenÃ lineÃ¡rnÃ rovnice
>y = m * z + b 
>pro hodnoty y a z - ekvivalent k rovnici
>y = m * ln(x) + b 
>na y a x. 
>
>Pokud nenÃ zadÃ¡no @znÃ¡me_x, pouÅ¾ije se pole {1, 2, 3, ...}. Funkce LOGREG vracÃ pole o dvou sloupcÃch a jednom ÅÃ¡dku, m je vrÃ¡ceno v prvnÃm sloupci a b ve druhÃ©m.
>
>Pokud majÃ @znÃ¡me_y a @znÃ¡me_x nestejnÃ½ poÄet prvkÅ¯, funkce LOGREG vracÃ chybu #NUM!.
>
>Pokud je @konst FALSE, bude kÅivku nutnÄ prochÃ¡zet bodem [1; 0], neboli b bude nula. VÃ½chozÃ hodnota je TRUE.
>
>Pokud mÃ¡ parametr @stat hodnotu TRUE, budou vrÃ¡ceny extra statistickÃ© informace, kterÃ© se budou vztahovat na stav PO transformaci na z, za pÅedpokladu, Å¾e z = ln(x) je normÃ¡lnÄ rozdÄleno. Tyto dodateÄnÃ© statistickÃ© informace se nalÃ©zajÃ pod hodnotami m a b ve vÃ½slednÃ©m poli sklÃ¡dajÃ se ze ÄtyÅ ÅÃ¡dkÅ¯ dat. V prvnÃm ÅÃ¡dku se nachÃ¡zejÃ hodnoty standardnÃ chyby. pro koeficienty m a b. Ve druhÃ©m ÅÃ¡dku se nachÃ¡zejÃ Ätverce R a standardnÃ chyby odhadu y. TÅetÃ ÅÃ¡dek obsahuje sledovanÃ© F-hodnoty a stupnÄ volnosti. PoslednÃ ÅÃ¡dek obsahuje regresnÃ souÄet ÄtvercÅ¯ a reziduÃ¡lnÃ souÄet ÄtvercÅ¯. VÃ½chozÃ hodnota parametru @stat je FALSE.
>
>@EXAMPLES=
>
>@SYNTAX=LOOKUP(hodnota,vektor1,vektor2)
>@DESCRIPTION=Funkce LOOKUP najde index ÅÃ¡dku @hodnoty ve @vektoru1 a vrÃ¡tÃ obsah @vektoru2 v ÅÃ¡dku s tÃmto indexem. Je moÅ¾nÃ© alternativnÄ pouÅ¾Ãt jedno pole pro @vektor1. Pokud je oblast spÃÅ¡e delÅ¡Ã neÅ¾ Å¡irÅ¡Ã, pak je smÄr hledÃ¡nÃ otoÄen.
>
>* Pokud funkce LOOKUP nemÅ¯Å¾e nalÃ©zt @hodnotu, pouÅ¾ije nejbliÅ¾Å¡Ã menÅ¡Ã hodnotu.
>* Data musÃ bÃ½t setÅÃdÄna.
>* Pokud je @hodnota menÅ¡Ã neÅ¾ prvnÃ hodnota, vracÃ funkce chybu #N/A
>
>@EXAMPLES=
>
>@SYNTAX=LOWER(text)
>@DESCRIPTION=LOWER vracÃ @text pÅevedenÃ½ na malÃ¡ pÃsmena.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>LOWER("J. F. Kennedy") se rovnÃ¡ "j. f. kennedy".
>
>@SYNTAX=MATCH(nalÃ©zt,vektor[,typ])
>@DESCRIPTION=Funkce MATCH najde index ÅÃ¡dku @nalÃ©zt ve @vektoru a vrÃ¡tÃ ho.
>
>Pokud je oblast spÃÅ¡e delÅ¡Ã neÅ¾ Å¡irÅ¡Ã, je smÄr hledÃ¡nÃ otoÄen. Je moÅ¾nÃ© alternativnÄ pouÅ¾Ãt jedno pole.
>
>* Parametr @typ, kterÃ½ je mÃ¡ vÃ½chozÃ hodnotu +1, urÄuje typ hledÃ¡nÃ:
>* Pokud je @typ = 1, najde se nejvÄtÅ¡Ã hodnota <= @nalÃ©zt
>* Pokud je @typ = 0, najde se prvnÃ hodnota == @nalÃ©zt.
>* Pokud je @typ = -1, najde se nejmenÅ¡Ã hodnota >= @nalÃ©zt.
>* Pro @typ 0 mohou bÃ½t data v libovolnÃ©m poÅadÃ. Pro @typ -1 a +1 musÃ bÃ½t data setÅÃdÄna. (A v tomto pÅÃpadÄ pouÅ¾ÃvÃ¡ funkce MATCH binÃ¡rnÃ hledÃ¡nÃ pro nalezenÃ indexu.)
>* Pokud nenÃ @nalÃ©zt nalezeno, vracÃ se chyba #N/A.
>
>@EXAMPLES=
>
>@SYNTAX=MAX(b1, b2, ...)
>@DESCRIPTION=MAX vracÃ hodnotu nejvÄtÅ¡Ãho prvku z parametrÅ¯. ZÃ¡pornÃ¡ ÄÃsla jsou chÃ¡pÃ¡na jako menÅ¡Ã neÅ¾ kladnÃ¡.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>MAX(A1:A5) se rovnÃ¡ 40.1.
>
>@SYNTAX=MAXA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=MAXA vracÃ nejvÄtÅ¡Ã hodnotu z parametrÅ¯. ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>MAXA(A1:A5) se rovnÃ¡ 0.
>
>@SYNTAX=MDETERM(matice)
>@DESCRIPTION=Funkce MDETERM vracÃ determinant danÃ© matice.
>
>* Pokud @matice neobsahuje stejnÃ½ poÄet sloupcÅ¯ a ÅÃ¡dkÅ¯, funkce MDETERM vracÃ chybu #VALUE!. 
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e A1, ..., A4 obsahujÃ ÄÃsla 2, 3, 7, a 3, B1, ..., B4 4, 2, 4, a 1, C1, ..., C4 9, 4, 3, a 2, a D1, ..., D4 7, 3, 6, a 5. Pak
>MDETERM(A1:D4) se rovnÃ¡ 148.
>
>@SYNTAX=MDURATION(vyrovnÃ¡nÃ,splatnost,kupÃ³n,vÃ½nos,frekvence[,zÃ¡kladna])
>@DESCRIPTION=MDURATION vracÃ trvÃ¡nÃ cennÃ©ho papÃru podle Macauleyho pro cennÃ½ papÃr s nominÃ¡lnÃ hodnotou 100.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US/MSRB 30/360 (MSRB Pravidlo G33 (e))
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>  5  EvropskÃ½+ 30/360
>
>* Pokud datum @vyrovnÃ¡nÃ nebo @splatnosti nenÃ platnÃ©, vracÃ funkce MDURATION chybu #NUM!
>* Pokud je @frekvence jinÃ¡ neÅ¾ 1, 2 nebo 4, vracÃ funkce MDURATION chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud @zÃ¡kladna nenÃ mezi 0 a 4, funkce MDURATION vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=MEDIAN(n1, n2, ...)
>@DESCRIPTION=MEDIAN vracÃ mediÃ¡n danÃ© mnoÅ¾iny.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud je zadanÃ½ sudÃ½ poÄet ÄÃsel, funkce MEDIAN vracÃ prÅ¯mÄr dvou ÄÃsel uprostÅed.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>MEDIAN(A1:A5) se rovnÃ¡ 21.3.
>
>@SYNTAX=MID(ÅetÄzec, pozice, dÃ©lka)
>@DESCRIPTION=MID vracÃ podÅetÄzec z @ÅetÄzce zaÄÃnajÃcÃ na @pozici a dlouhÃ½ @dÃ©lka znakÅ¯.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>MID("testovÃ¡nÃ",2,3) se rovnÃ¡ "est".
>
>@SYNTAX=MIN(b1, b2, ...)
>@DESCRIPTION=MIN vracÃ hodnotu nejmenÅ¡Ãho prvku z parametrÅ¯. ZÃ¡pornÃ¡ ÄÃsla jsou chÃ¡pÃ¡na jako menÅ¡Ã neÅ¾ kladnÃ¡.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>MIN(A1:A5) se rovnÃ¡ 11.4.
>
>@SYNTAX=MINA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=MINA vracÃ nejmenÅ¡Ã hodnotu z parametrÅ¯. ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>MINA(A1:A5) se rovnÃ¡ 0.
>
>@SYNTAX=MINUTE (datum)
>@DESCRIPTION=MINUTE pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na minuty. Minuta je vrÃ¡cena jako celÃ© ÄÃslo v intervalu od 0 do 59.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>MINUTE(0.128472) se rovnÃ¡ 5.
>
>@SYNTAX=MINVERSE(matice)
>@DESCRIPTION=Funkce MINVERSE vracÃ inverznÃ matici k @matici.
>
>* Pokud nenÃ moÅ¾nÃ© @matici invertovat, funkce MINVERSE vracÃ chybu #NUM!.
>* Pokud @matice neobsahuje stejnÃ½ poÄet sloupcÅ¯ a ÅÃ¡dkÅ¯, funkce MINVERSE vracÃ chybu #VALUE!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>
>@SYNTAX=MIRR(hodnoty,finanÄnÃ_Ãºrok,investiÄnÃ_Ãºrok)
>@DESCRIPTION=Funkce MIRR poÄÃtÃ¡ upravenou vnitÅnÃ mÃru vÃ½nosnosti pro danÃ½ periodickÃ½ penÄÅ¾nÃ tok. 
>@EXAMPLES=
>
>@SYNTAX=MMULT(pole1,pole2)
>@DESCRIPTION=Funkce MMULT vracÃ matici, kterÃ¡ je nÃ¡sobkem dvou polÃ. VÃ½sledek je pole se stejnÃ½m poÄtem ÅÃ¡dkÅ¯ jako mÃ¡ @pole1 a se stejnÃ½m poÄtem sloupcÅ¯ jako mÃ¡ @pole2.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>
>@SYNTAX=MOD(ÄÃslo,dÄlitel)
>@DESCRIPTION=Funkce MOD vracÃ zbytek po dÄlenÃ @ÄÃsla @dÄlitelem.
>
>* MOD vracÃ #DIV/0!, pokud je @dÄlitel 0.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>MOD(23,7) se rovnÃ¡ 2.
>
>@SYNTAX=MODE(n1, n2, ...)
>@DESCRIPTION=MODE vracÃ nejÄastÄjÅ¡Ã hodnotu z mnoÅ¾iny dat. Pokud mÃ¡ mnoÅ¾ina vÃcero takovÃ½ch hodnot, funkce MODE vracÃ prvnÃ z nich.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud mnoÅ¾ina neobsahuje Å¾Ã¡dnÃ½ duplikÃ¡t, funkce MODE vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NechÅ¥ buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1.
>Pak se MODE(A1:A5) rovnÃ¡ 11.4.
>
>@SYNTAX=MONTH (datum)
>@DESCRIPTION=MONTH pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na mÄsÃc.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>MONTH(DATE(2003, 4, 30)) se rovnÃ¡ 4.
>
>@SYNTAX=MROUND(ÄÃslo,nÃ¡sobek)
>@DESCRIPTION=Funkce MROUND zaokrouhluje danÃ© ÄÃslo na poÅ¾adovanÃ½ nÃ¡sobek.
>
>@ÄÃslo je zaokrouhlovanÃ© ÄÃslo a @nÃ¡sobek je ÄÃslo, na jehoÅ¾ nÃ¡sobek se zaokrouhluje. 
>
>* Pokud majÃ @ÄÃslo a @nÃ¡sobek rÅ¯znÃ¡ znamÃ©nka, funkce MROUND vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>MROUND(1.7,0.2) se rovnÃ¡ 1.8.
>MROUND(321.123,0.12) se rovnÃ¡ 321.12.
>
>@SYNTAX=MULTINOMIAL(hodnota1, hodnota2, ...)
>@DESCRIPTION=MULTINOMIAL vracÃ podÃl faktoriÃ¡lu souÄtu vÅ¡ech hodnot dÄleno souÄinem faktoriÃ¡lÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>MULTINOMIAL(2,3,4) se rovnÃ¡ 1260.
>
>@SYNTAX=N(hodnota)
>@DESCRIPTION=N vracÃ hodnotu pÅevedenou na ÄÃslo. ÅetÄzce obsahujÃcÃ text jsou pÅevedeny na ÄÃslo 0.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>N("42") se rovnÃ¡ 42.
>
>@SYNTAX=NA()
>@DESCRIPTION=NA vracÃ chybovou hodnotu #N/A.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NA() se rovnÃ¡ chybÄ #N/A.
>
>@SYNTAX=NEGBINOMDIST(f,t,p)
>@DESCRIPTION=Funkce NEGBINOMDIST vracÃ zÃ¡pornÃ© binomickÃ© rozdÄlenÃ. @f je poÄet selhÃ¡nÃ, @t je hraniÄnÃ poÄet ÃºspÄchÅ¯ a @p je pravdÄpodobnost ÃºspÄchu.
>
>* Pokud nenÃ @f nebo @t celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud (@f + @t -1) <= 0, funkce NEGBINOMDIST vracÃ chybu #NUM!.
>* Pokud je @p < 0 nebo @p > 1, funkce NEGBINOMDIST vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NEGBINOMDIST(2,5,0.55) se rovnÃ¡ 0.152872629.
>
>@SYNTAX=NETWORKDAYS (poÄ_datum,kon_datum[,svÃ¡tky])
>@DESCRIPTION=NETWORKDAYS vracÃ poÄet dnÃ mezi @poÄ_datem a @kon_datem, kterÃ© nejsou ani vÃkend ani svÃ¡tky. SvÃ¡tky je moÅ¾nÃ© nepovinnÄ uvÃ©st v parametru @svÃ¡tky.
>
>* Pokud @poÄ_datum nebo @kon_datum nenÃ platnÃ©, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NETWORKDAYS(DATE(2001,1,2),DATE(2001,2,15)) se rovnÃ¡ 33.
>
>@SYNTAX=NOMINAL(r,nper)
>@DESCRIPTION=Funkce NOMINAL poÄÃtÃ¡ nominÃ¡lnÃ Ãºrokovou mÃru z danÃ© reÃ¡lnÃ© ÃºrokovÃ© mÃry.
>
>NominÃ¡lnÃ ÃºrokovÃ¡ mÃra je definovanÃ¡ jako:
>
>@nper * (( 1 + @r ) ^ (1 / @nper) - 1 )
>
>kde:
>
>@r = reÃ¡lnÃ¡ ÃºrokovÃ¡ mÃra
>@nper = poÄet obdobÃ
>
>* Pokud je @r < 0, pak vracÃ funkce NOMINAL chybu #NUM!.
>* Pokud je @nper <= 0, pak vracÃ funkce NOMINAL chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=NORMINV(p,prÅ¯mÄr,odchylka)
>@DESCRIPTION=Funkce NORMINV vracÃ inverznÃ normÃ¡lnÃ kumulativnÃ rozdÄlenÃ. @p je danÃ¡ pravdÄpodobnost odpovÃdajÃcÃ normÃ¡lnÃmu rozdÄlenÃ, @prÅ¯mÄr je aritmetickÃ½ prÅ¯mÄr rozdÄlenÃ a @odchylka je standardnÃ odchylka rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1 nebo @odchylka <= 0, funkce NORMINV vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NORMINV(0.76,2,3) se rovnÃ¡ 4.118907689.
>
>@SYNTAX=NORMSDIST(x)
>@DESCRIPTION=Funkce NORMSDIST vracÃ standardnÃ normÃ¡lnÃ kumulativnÃ rozdÄlenÃ. @x je hodnota, pro kterou chcete rozdÄlenÃ.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NORMSDIST(2) se rovnÃ¡ 0.977249868.
>
>@SYNTAX=NORMSINV(p)
>@DESCRIPTION=Funkce NORMSINV vracÃ inverznÃ hodnotu standardnÃho normÃ¡lnÃho kumulativnÃho rozdÄlenÃ. @p je danÃ¡ pravdÄpodobnost odpovÃdajÃcÃ normÃ¡lnÃmu rozdÄlenÃ.
>
>* Pokud  je @p < 0 nebo @p > 1, funkce NORMSINV vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NORMSINV(0.2) se rovnÃ¡ -0.841621234.
>
>@SYNTAX=NOT(ÄÃslo)
>@DESCRIPTION=NOT implementuje logickou negaci NOT: vÃ½sledek je TRUE, pokud je @ÄÃslo 0, jinak je vÃ½sledek FALSE.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NOT(0) se rovnÃ¡ TRUE.
>NOT(TRUE) se rovnÃ¡ FALSE.
>
>@SYNTAX=NPV(Ãºrok,v1,v2,...)
>@DESCRIPTION=NPV poÄÃtÃ¡ Äistou souÄasnou hodnotu investice generujÃcÃ periodickÃ© Ãºroky. @Ãºrok je periodickÃ¡ ÃºrokovÃ¡ mÃra a @v1, @v2, ... pÅedstavujÃ periodickÃ© platby. Pokud rozloÅ¾enÃ penÄÅ¾nÃho toku nenÃ periodickÃ©, pouÅ¾ijte funkci XNPV.
>@EXAMPLES=
>NPV(0.17,-10000,3340,2941,2493,3233,1732,2932) se rovnÃ¡ 186.30673.
>
>@SYNTAX=NT_D(n)
>@DESCRIPTION=Funkce NT_D vracÃ poÄet dÄlitelÅ¯ @n.
>
>@EXAMPLES=
>@SYNTAX=NT_MU(n)
>@DESCRIPTION=Funkce NT_MU (MÃ¶biova funkce mu) vracÃ 
>0  pokud je @n dÄlitelnÃ© druhou mocninou prvoÄÃsla.
>Jinak vracÃ: 
>
>  -1 pokud mÃ¡ @n lichÃ½ poÄet rÅ¯znÃ½ch prvoÄinitelÅ¯.
>   1 pokud mÃ¡ @n sudÃ½ poÄet rÅ¯znÃ½ch prvoÄinitelÅ¯.
>
>* Pokud @n = 1, pak funkce vracÃ 1.
>
>@EXAMPLES=
>@SYNTAX=NT_PHI(n)
>@DESCRIPTION=Funkce NT_PHI vracÃ poÄet celÃ½ch ÄÃsel menÅ¡Ãch nebo rovnÃ½ch @n, kterÃ© jsou relativnÃ prvoÄÃsla k @n.
>
>@EXAMPLES=
>@SYNTAX=NT_SIGMA(n)
>@DESCRIPTION=Funkce NT_SIGMA poÄÃtÃ¡ souÄet dÄlitelÅ¯ @n.
>
>@EXAMPLES=
>@SYNTAX=DEC2BIN(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce DEC2BIN pÅevÃ¡dÃ desÃtkovÃ© ÄÃslo na dvojkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DEC2BIN(42) se rovnÃ¡ 101010.
>
>@SYNTAX=OCT2DEC(x)
>@DESCRIPTION=Funkce OCT2DEC pÅevÃ¡dÃ osmiÄkovÃ© ÄÃslo (i jako ÅetÄzec) na jeho desÃtkovÃ½ ekvivalent.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>OCT2DEC("124") se rovnÃ¡ 84.
>
>@SYNTAX=DEC2HEX(ÄÃslo[,mÃsta])
>@DESCRIPTION=Funkce DEC2HEX pÅevÃ¡dÃ desÃtkovÃ© ÄÃslo na Å¡estnÃ¡ctkovÃ©. @mÃsta je nepovinnÃ© pole uvÃ¡dÄjÃcÃ poÄet ÄÃslic vÃ½sledku, na kterÃ© se mÃ¡ formÃ¡tovat.
>
>* Pokud je poÄet @mÃst pÅÃliÅ¡ malÃ½ nebo zÃ¡pornÃ½, vracÃ se chyba #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DEC2HEX(42) se rovnÃ¡ 2A.
>
>@SYNTAX=ODD(ÄÃslo)
>@DESCRIPTION=Funkce ODD vracÃ @ÄÃslo zaokrouhlenÃ© nahoru na nejbliÅ¾Å¡Ã lichÃ© celÃ© ÄÃslo. ZÃ¡pornÃ¡ ÄÃsla jsou zaokrouhlovÃ¡na dolÅ¯.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ODD(4.4) se rovnÃ¡ 5.
>ODD(-4.4) se rovnÃ¡ -5.
>
>@SYNTAX=ODDFPRICE(vyrovnÃ¡nÃ,splatnost,emise,prvnÃ_kupÃ³n,Ãºrok,vÃ½nos,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=ODDFPRICE poÄÃtÃ¡ cenu za $100 nominÃ¡lnÃ hodnoty cennÃ©ho papÃru. CennÃ½ papÃr by mÄl mÃt nezvykle krÃ¡tkou nebo dlouhou prvnÃ periodu.
>
>@vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti. @emise je datum emise cennÃ©ho papÃru. @frekvence pÅedstavuje poÄet kupÃ³nÅ¯ za rok. MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce ODDPRICE chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce ODDPRICE vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=ODDFYIELD(vyrovnÃ¡nÃ,splatnost,emise,prvnÃ_kupÃ³n,Ãºrok,cena,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=ODDFYIELD poÄÃtÃ¡ vÃ½nos cennÃ©ho papÃru, kterÃ½ mÃ¡ nezvyklÃ© prvnÃ obdobÃ.
>
>@vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti. @emise je datum emise cennÃ©ho papÃru. @frekvence pÅedstavuje poÄet kupÃ³nÅ¯ za rok. MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce ODDFYIELD chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce ODDFYIELD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLPRICE(vyrovnÃ¡nÃ,splatnost,poslednÃ_Ãºrok,Ãºrok,vÃ½nos,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=ODDLPRICE poÄÃtÃ¡ cenu za $100 nominÃ¡lnÃ hodnoty cennÃ©ho papÃru, kterÃ½ mÃ¡ neobvyklou periodu poslednÃho kupÃ³nu.
>
>@vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti. @frekvence pÅedstavuje poÄet kupÃ³nÅ¯ za rok. MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce ODDLPRICE chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud @zÃ¡kladna nenÃ mezi 0 a 4, funkce ODDLPRICE vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLYIELD(vyrovnÃ¡nÃ,splatnost,poslednÃ_Ãºrok,Ãºrok,cena,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=ODDLYIELD poÄÃtÃ¡ vÃ½nos cennÃ©ho papÃru s neobvyklou poslednÃ periodou.
>
>@vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti. @frekvence pÅedstavuje poÄet kupÃ³nÅ¯ za rok. MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce ODDLYIELD chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce ODDLYIELD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=OFFCAP(obvodÅ¯,ss)
>@DESCRIPTION=OFFCAP vracÃ kapacitu provozu danou @obvody se stupnÄm sluÅ¾by @ss.
>
>@EXAMPLES=
>OFFCAP(30, 1%) vracÃ 20.337.
>
>@SYNTAX=OFFSET(rozsah,ÅÃ¡dek,sloupec[,vÃ½Å¡ka[,Å¡ÃÅka]])
>@DESCRIPTION=Funkce OFFSET vracÃ oblast bunÄk. Ten zaÄÃnÃ¡ na relativnÃ pozici (@sloupec,@ÅÃ¡dek) v @oblasti, a je vysokÃ½ @vÃ½Å¡ka a Å¡irokÃ½ @Å¡ÃÅka.
>
>* Pokud oblast nenÃ ani odkaz ani oblast, vracÃ se chyba #VALUE!.
>* Pokud nenÃ uvedena ani vÃ½Å¡ka ani Å¡ÃÅka, pouÅ¾ije se vÃ½Å¡ka a Å¡ÃÅka odkazu.
>
>@EXAMPLES=
>
>@SYNTAX=OFFTRAF(provoz,obvodÅ¯)
>@DESCRIPTION=OFFTRAF vracÃ pÅedpoklÃ¡danÃ½ poÄet nabÃdnutÃ©ho provozu z pÅenÃ¡Å¡enÃ©ho @provozu (z mÄÅenÃ) na @obvodech.
>
>* @provoz nesmÃ bÃt vÃce neÅ¾ @obvodÅ¯
>
>@EXAMPLES=
>OFFTRAF(24, 30) vracÃ 25.527.
>
>@SYNTAX=OPT_BS(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace,Ãºrok, mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS poÄÃtÃ¡ hodnotu EvropskÃ© opce call nebo put (tedy opce nÃ¡kupnÃ nebo prodejnÃ, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) podle pÅÃznaku @pÅÃznak_call_put, pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ aktiva @realizaÄnÃ_cena, na aktivech s okamÅ¾itou (spot) cenou @cena.
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena ve stejnÃ½ch jednotkÃ¡ch jako @realizaÄnÃ_cena a @cena.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_CARRYCOST(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace, Ãºrok,mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_CARRYCOST poÄÃtÃ¡ "elasticitu" EvropskÃ© opce(tedy opce, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Elasticita opce pÅedstavuje mÃru zmÄny jejÃ ceny vzhledem k jejÃm nÃ¡kladÅ¯m na drÅ¾enÃ.)
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce pÅi 100% mÃÅe kolÃsÃ¡nÃ.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_DELTA(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace,Ãºrok, mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_DELTA poÄÃtÃ¡ hodnotu "delta" EvropskÃ© opce call nebo put(tedy opce nÃ¡kupnÃ nebo prodejnÃ, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) podle pÅÃznaku @pÅÃznak_call_put pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Hodnota opce "delta" pÅedstavuje mÃru zmÄny jeho ceny (prvnÃ derivaci) vzhledem k okamÅ¾itÃ© (spot) cenÄ zastoupenÃ©ho aktiva.)
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce na jednotku zmÄny okamÅ¾itÃ© (spot) ceny @cena.
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_GAMMA(cena,realizaÄnÃ_cena,doba_do_realizace,Ãºrok, mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_GAMMA poÄÃtÃ¡ hodnotu "gama" EvropskÃ© opce(tedy opce, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Hodnota opce "gama" pÅedstavuje druhou derivaci jejÃ ceny vzhledem k okamÅ¾itÃ© (spot)cenÄ aktiva, kterÃ© pÅedstavuje a je totoÅ¾nÃ¡ u prodejnÃch a nÃ¡kupnÃch opcÃ.)
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃru zmÄny hodnoty opce "delta" na jednotku zmÄny okamÅ¾itÃ© (spot) ceny @cena.
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_RHO(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace, Ãºrok,mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_RHO poÄÃtÃ¡ hodnotu "rho" EvropskÃ© opce call nebo put(tedy opce nÃ¡kupnÃ nebo prodejnÃ, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) podle pÅÃznaku @pÅÃznak_call_put pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Hodnota opce "rho" pÅedstavuje mÃru zmÄny jejÃ ceny vzhledem k bezrizikovÃ© ÃºrokovÃ© sazbÄ.)
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce na 100% zmÄny parametru @Ãºrok.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_THETA(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace, Ãºrok,mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_THETA poÄÃtÃ¡ hodnotu "theta" EvropskÃ© opce call nebo put(tedy opce nÃ¡kupnÃ nebo prodejnÃ, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) podle pÅÃznaku @pÅÃznak_call_put pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Hodnota opce "theta" pÅedstavuje mÃru zmÄny ceny opce vzhledem k Äasu vyprÅ¡enÃ.)
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako zÃ¡pornÃ¡ mÃra zmÄny hodnoty opce, pro 365,25 dnÃ.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_BS_VEGA(pÅÃznak_call_put,cena,realizaÄnÃ_cena,doba_do_realizace, Ãºrok,mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_BS_VEGA poÄÃtÃ¡ hodnotu "vega" EvropskÃ© opce(tedy opce, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) pomocÃ Black-Scholesova modelu pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>(Hodnota opce "vega" pÅedstavuje mÃru zmÄny jejÃ ceny vzhledem k mÃÅe kolÃsÃ¡nÃ a je totoÅ¾nÃ¡ pro prodejnÃ a nÃ¡kupnÃ opce.)
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, a @Ãºrok pÅedstavuje bezrizikovou Ãºrokovou mÃru v procentech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce na 100% mÃry kolÃsÃ¡nÃ.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_FRENCH(pÅÃznak_call_put,cena,realizaÄnÃ_cena, doba_do_realizace,t2,Ãºrok,mÃra_kolÃsÃ¡nÃ,nÃ¡klady_drÅ¾enÃ)
>@DESCRIPTION=OPT_FRENCH poÄÃtÃ¡ teoretickou hodnotu EvropskÃ© opce (tedy opce, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) upravenou na mÃru kolÃsÃ¡nÃ ve dni obchodovÃ¡nÃ, pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech.
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce pro 100% mÃru kolÃsÃ¡nÃ.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_GARMAN_KOHLHAGEN(pÅÃznak_call_put,cena,realizaÄnÃ_cena, doba_do_realizace,domÃ¡cÃ_Ãºrok,zahraniÄnÃ_Ãºrok,mÃra_kolÃsÃ¡nÃ[,nÃ¡klady_drÅ¾enÃ])
>@DESCRIPTION=OPT_GARMAN_KOHLHAGEN poÄÃtÃ¡ teoretickou hodnotu EvropskÃ© opce (tedy opce, kterou lze uplatnit pouze v pevnÄ stanovenÃ½ den realizace) pÅi realizaÄnÃ cenÄ @realizaÄnÃ_cena na aktivu s okamÅ¾itou (spot) cenou @cena.
>
>@mÃra_kolÃsÃ¡nÃ je mÃra kolÃsÃ¡nÃ ceny aktiva v procentech pÅepoÄtenÃ¡ na roÄnÃ bÃ¡zi. @doba_do_realizace znamenÃ¡ dobu zbÃ½vajÃcÃ do realizace ve dnech, @domÃ¡cÃ_Ãºrok pÅedstavuje domÃ¡cÃ bezrizikovou Ãºrokovou mÃru v procentech, a @zahraniÄnÃ_Ãºrok pÅedstavuje zahraniÄnÃ bezrizikovou Ãºrokovou mÃru v procentech.
>@doba_do_realizace je poÄet dnÃ do realizace 
>@domÃ¡cÃ_Ãºrok je domÃ¡cÃ bezrizikovÃ¡ ÃºrokovÃ¡ mÃra k datu realizace 
>@zahraniÄnÃ_urok je zahraniÄnÃ bezrizikovÃ¡ ÃºrokovÃ¡ mÃra k datu realizace v procentech
>
>
>* VrÃ¡cenÃ¡ hodnota bude vyjÃ¡dÅena jako mÃra zmÄny hodnoty opce pÅi 100% mÃry kolÃsÃ¡nÃ.
>
>@EXAMPLES=
>
>@SYNTAX=OPT_RGW(pÅÃznak_call_put,cena,realizaÄnÃ_cena,t1,t2,Ãºrok,d,mÃra_kolÃsÃ¡nÃ)
>@DESCRIPTION=OPT_RGW modeluje teoretickou cenu opce podle Roll-Geske-Whaleyho aproximace, kde @t1 pÅedstavuje Äas do vyplacenÃ dividend a @t2 pÅedstavuje Äas do vyprÅ¡enÃ opce.
>@EXAMPLES=
>
>@SYNTAX=PARETO(x,a,b)
>@DESCRIPTION=PARETO vracÃ hustotu pravdÄpodobnosti p(x) v @x pro Paretovo rozdÄlenÃ s exponentem @a a stupnicÃ @b.
>
>@EXAMPLES=
>PARETO(0.6,1,2).
>
>@SYNTAX=PEARSON(pole1,pole2)
>@DESCRIPTION=PEARSON vracÃ PearsonÅ¯v korelaÄnÃ koeficient dvou mnoÅ¾in.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>
>@SYNTAX=PERCENTILE(pole,k)
>@DESCRIPTION=Funkce PERCENTILE vracÃ 100*@k-ty percentil danÃ½ch hodnot (t. j., ÄÃslo x, kterÃ© je ÄÃ¡st @k poÄtu hodnot menÅ¡Ãch neÅ¾ x).
>
>* Pokud je @pole prÃ¡zdnÃ©, funkce PERCENTILE vracÃ chybu #NUM!.
>* Pokud je @k < 0 nebo @k > 1, funkce PERCENTILE vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>PERCENTILE(A1:A5,0.42) se rovnÃ¡ 20.02.
>
>@SYNTAX=PERCENTRANK(pole,x[,platnÃ½ch])
>@DESCRIPTION=Funkce PERCENTRANK vracÃ rozloÅ¾enÃ hodnot v mnoÅ¾inÄ dat. @pole je rozsah ÄÃselnÃ½ch hodnot, @x jsou data, kterÃ¡ se majÃ spoÄÃtat, a nepovinnÃ½ parametr @platnÃ½ch urÄuje poÄet platnÃ½ch mÃst nÃ¡vratovÃ© hodnoty. Pokud nenÃ parametr @platnÃ½ch uveden, funkce PERCENTRANK pouÅ¾ije 3 mÃsta.
>
>* Pokud @pole neobsahuje Å¾Ã¡dnÃ¡ data, funkce PERCENTRANK vracÃ chybu #NUM!.
>* Pokud je @platnÃ½ch mÃ©nÄ neÅ¾ 1, funkce PERCENTRANK vracÃ chybu #NUM!.
>* Pokud @x pÅekraÄuje nejvyÅ¡Å¡Ã hodnotu nebo je menÅ¡Ã neÅ¾ nejniÅ¾Å¡Ã hodnota v @poli, funkce PERCENTRANK vracÃ chybu #NUM!.
>* Pokud @x neodpovÃdÃ¡ Å¾Ã¡dnÃ© hodnotÄ v @poli nebo @x odpovÃdÃ¡ vÃce jako jednÃ©, funkce PERCENTRANK interpoluje nÃ¡vratovou hodnotu.
>
>@EXAMPLES=
>
>@SYNTAX=PERMUT(n,k)
>@DESCRIPTION=Funkce PERMUT vracÃ poÄet permutacÃ. @n je poÄet objektÅ¯, @k je poÄet objektÅ¯ v kaÅ¾dÃ© permutaci.
>
>* Pokud je @n = 0, funkce PERMUT vracÃ chybu #NUM!.
>* Pokud je @n < @k, funkce PERMUT vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PERMUT(7,3) se rovnÃ¡ 210.
>
>@SYNTAX=PI()
>@DESCRIPTION=PI vracÃ hodnotu PÃ. 
>
>* Tato funkce nemÃ¡ parametry.
>* Tato funkce je kompatibilnÃ s Excelem, pouze vracÃ pÅesnÄjÅ¡Ã hodnotu.
>
>@EXAMPLES=
>PI() se rovnÃ¡ 3.141593.
>
>@SYNTAX=PMT(Ãºrok,plateb,pv[,fv,typ])
>@DESCRIPTION=PMT poÄÃtÃ¡ sumu zaplacenou za pÅ¯jÄku pÅi konstantnÃm Ãºroku a platbÃ¡ch (kaÅ¾dÃ¡ platba je stejnÃ¡).
>
>@Ãºrok je konstantnÃ ÃºrokovÃ¡ mÃra.
>@plateb je poÄet plateb.
>@pv je souÄasnÃ¡ hodnota.
>@fv je budoucÃ hodnota
>@typ znamenÃ¡, kdy probÃhÃ¡ platba: pokud je @typ = 1, platba probÃhÃ¡ na zaÄÃ¡tku obdobÃ a pokud je @typ = 0 (nebo nenÃ uveden), probÃhÃ¡ platba na konci kaÅ¾dÃ©ho obdobÃ.
>
>* Pokud nenÃ @fv zadanÃ¡, aplikace Gnumeric pouÅ¾ije 0.
>* Pokud nenÃ uvedenÃ½ @typ, aplikace Gnumeric pouÅ¾ije 0.
>
>@EXAMPLES=
>
>@SYNTAX=POISSON(x,prÅ¯mÄr,kumulativnÃ)
>@DESCRIPTION=Funkce POISSON vracÃ Poissonovo rozdÄlenÃ. @x je poÄet udÃ¡lostÃ, @prÅ¯mÄr je oÄekÃ¡vanÃ¡ ÄÃselnÃ¡ hodnota, @kumulativnÃ popisuje, zda se mÃ¡ vrÃ¡tit souÄet Poissonovy funkce od 0 do @x.
>
>* Pokud nenÃ @x celÃ© ÄÃslo, je oÅÃznuto.
>* Pokud je @x <= 0, funkce POISSON vracÃ chybu #NUM!.
>* Pokud je @prÅ¯mÄr <= 0, funkce POISSON vracÃ chybu #NUM!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>POISSON(3,6,0) se rovnÃ¡ 0.089235078.
>
>@SYNTAX=PPMT(Ãºrok,per,poÄ_obdobÃ,souÄ_hodnota[,bud_hodnota,typ])
>@DESCRIPTION=PPMT poÄÃtÃ¡ hodnotu zÃ¡kladnÃ jistiny v anuitnÃ splÃ¡tce investice za danÃ© obdobÃ na zÃ¡kladÄ pravidelnÃ½ch splÃ¡tek.
>
>Vzorec je:
>PPMT(per) = PMT - IPMT(per)
>kde:
>
>PMT = splÃ¡tka anuity
>IPMT(per) = Ãºrok za obdobÃ per
>
>* Pokud nenÃ @fv zadÃ¡na, pÅedpoklÃ¡dÃ¡ se hodnota 0.
>* Pokud nenÃ zadÃ¡n @typ, pÅedpoklÃ¡dÃ¡ se hodnota 0.
>
>@EXAMPLES=
>
>@SYNTAX=PRICE(vyrovnÃ¡nÃ,splatnost,vÃ½nos,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=PRICE poÄÃtÃ¡ cenu cennÃ©ho papÃru na $100 nominÃ¡lnÃ hodnoty. Tato metoda se dÃ¡ pouÅ¾Ãt pouze pro periodickÃ© cennÃ© papÃry s pravidelnÃ½m ÃºrokovÃ½m vÃ½nosem.
>
>@frekvence je poÄet kupÃ³novÃ½ch plateb za rok. MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce PRICE chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce PRICE vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEDISC(vyrovnÃ¡nÃ,splatnost,disk_sazba,zar_cena[,zÃ¡kladna])
>@DESCRIPTION=PRICEDISC poÄÃtÃ¡ cenu za nominÃ¡lnÃ hodnotu $100 diskontnÃ obligace. Obligace nevyplÃ¡cÃ Ãºrok k datu splatnosti.
>
>@vyrovnanÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti cennÃ©ho papÃru. @disk_sazba je Ãºrok, na jehoÅ¾ zÃ¡kladÄ je obligace diskontovanÃ¡. @zar_cena je suma zÃskanÃ¡ ke dni @splatnosti.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je datum @vyrovnÃ¡nÃ nebo @splatnosti neplatnÃ½, funkce PRICEDISC vracÃ chybu #NUM!.
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce PRICEDISC vracÃ chybu #NUM!.
>* Pokud je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo jsou stejnÃ©, funkce PRICEDISC vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEMAT(vyrovnÃ¡nÃ,splatnost,emise,Ãºrok,vÃ½nos[,zÃ¡kladna])
>@DESCRIPTION=PRICEMAT poÄÃtÃ¡ cenu cennÃ©ho papÃru nominÃ¡lnÃ hodnoty $100. Ãrok cennÃ©ho papÃru je vyplacen v den splatnosti.
>
>@vyrovnanÃ je datum vyrovnanÃ cennÃ©ho papÃru. @splatnost je datum splatnosti. @emise je datum emise cennÃ©ho papÃru. @Ãºrok pÅedstavuje diskontnÃ sazbu cennÃ©ho papÃru, @vÃ½nos pÅedstavuje roÄnÃ vÃ½nos cennÃ©ho papÃru. 
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je datum @vyrovnÃ¡nÃ nebo @splatnosti neplatnÃ½, funkce PRICEMAT vracÃ chybu #NUM!.
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce PRICEMAT vracÃ chybu #NUM!.
>* Pokud je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo jsou stejnÃ©, funkce PRICEMAT vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=PROB(rozsah_x,prav_rozsah,dolnÃ_limit[,hornÃ_limit])
>@DESCRIPTION=Funkce PROB vracÃ pravdÄpodobnost, Å¾e hodnoty z rozsahu nebo z pole budou mezi dvÄma hodnotami. Pokud nenÃ @hornÃ_limit uveden, funkce PROB vracÃ pravdÄpodobnost, Å¾e hodnoty v @rozsahu_x budou rovny @dolnÃmu_limitu.
>
>* Pokud nenÃ souÄet pravdÄpodobnostÃ v @prav_rozsahu roven 1, funkce  PROB vracÃ chybu #NUM!.
>* Pokud je nÄkterÃ¡ z hodnot v @prav_rozsahu <=0 nebo > 1, funkce PROB vracÃ chybu #NUM!.
>* Pokud @rozsah_x a @prav_rozsah obsahujÃ rÅ¯znÃ½ poÄet dat, funkce PROB vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>
>@SYNTAX=PROBBLOCK(provoz,obvodÅ¯)
>@DESCRIPTION=PROBBLOCK vracÃ pravdÄpodobnost blokovÃ¡nÃ, kdyÅ¾ @provoz vstoupÃ do @obvodÅ¯ (serverÅ¯).
>
>* @provoz nesmÃ bÃ½t vÃce neÅ¾ @obvodÅ¯
>
>@EXAMPLES=
>PROBBLOCK(24, 30) vracÃ 0.4012.
>
>@SYNTAX=PROPER(ÅetÄzec)
>@DESCRIPTION=PROPER vracÃ @ÅetÄzec s velkÃ½m poÄÃ¡teÄnÃm pÃsmenem u kaÅ¾dÃ©ho slova.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PROPER("j. f. kennedy") se rovnÃ¡ "J. F. Kennedy".
>
>@SYNTAX=PV(Ãºrok,periody,pmt[,fv,typ])
>@DESCRIPTION=PV poÄÃtÃ¡ souÄasnou hodnotu investice. @Ãºrok je periodickÃ¡ ÃºrokovÃ¡ mÃra, @periody pÅedstavujÃ poÄet obdobÃ, @pmt je platba za kaÅ¾dÃ© obdobÃ, @fv je budoucÃ hodnota a @typ znamenÃ¡, kdy probÃhÃ¡ platba.
>
>* Pokud je @typ = 1, platba probÃhÃ¡ na zaÄÃ¡tku obdobÃ.
>* Pokud je @typ = 0 (nebo nenÃ uveden), probÃhÃ¡ platba na konci kaÅ¾dÃ©ho obdobÃ.
>@EXAMPLES=
>
>@SYNTAX=QUARTILE(pole,kvart)
>@DESCRIPTION=Funkce QUARTILE vracÃ kvartil pro danÃ© hodnoty.
>
>Pokud je @kvart roven nÃ¡sledujÃcÃm hodnotÃ¡m, funkce QUARTILE vracÃ:
>0                      nejmenÅ¡Ã hodnotu v @poli.
>1                      prvnÃ kvartil
>2                      druhÃ½ kvartil
>3                      tÅetÃ kvartil
>4                      nejvÄtÅ¡Ã hodnotu v @poli.
>
>* Pokud je @pole prÃ¡zdnÃ©, funkce QUARTILE vracÃ chybu #NUM!.
>* Pokud je @kvart < 0 nebo @kvart > 4, funkce QUARTILE vracÃ chybu #NUM!.
>* Pokud nenÃ @kvart celÃ© ÄÃslo, je oÅÃznuto.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>QUARTILE(A1:A5,1) se rovnÃ¡ 17.3.
>
>@SYNTAX=QUOTIENT(dÄlenec,dÄlitel)
>@DESCRIPTION=Funkce QUOTIENT vracÃ celou ÄÃ¡st podÃlu. @dÄlenec je vydÄlenÃ½ @dÄlitelem.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>QUOTIENT(23,5) se rovnÃ¡ 4.
>
>@SYNTAX=RADIANS(x)
>@DESCRIPTION=RADIANS poÄÃtÃ¡ poÄet radiÃ¡nÅ¯ ekvivalentnÃch @x stupÅÅ¯m.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>RADIANS(180) se rovnÃ¡ 3.14159.
>
>@SYNTAX=RAND()
>@DESCRIPTION=RAND vracÃ nÃ¡hodnÃ© ÄÃslo mezi 0 a 1.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>RAND() vracÃ nÃ¡hodnÃ© ÄÃslo vÄtÅ¡Ã neÅ¾ 0 ale menÅ¡Ã neÅ¾ 1.
>
>@SYNTAX=RANDBERNOULLI(p)
>@DESCRIPTION=RANDBERNOULLI vracÃ nÃ¡hodnÃ© ÄÃslo podle Bernoulliho rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1, funkce RANDBERNOULLI vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>RANDBERNOULLI(0.5).
>
>@SYNTAX=RANDBETA(a,b)
>@DESCRIPTION=RANDBETA vracÃ nÃ¡hodnÃ© ÄÃslo podle Beta rozdÄlenÃ.
>
>@EXAMPLES=
>RANDBETA(1,2).
>
>@SYNTAX=RANDBINOM(p,pokusy)
>@DESCRIPTION=RANDBINOM vracÃ nÃ¡hodnÃ© ÄÃslo podle binomickÃ©ho rozdÄlenÃ. 
>
>* Pokud je @p < 0 nebo @p > 1, funkce RANDBINOM vracÃ chybu #NUM!.
>* Pokud je @pokusy < 0, funkce RANDBINOM vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDBINOM(0.5,2).
>
>@SYNTAX=RANDCAUCHY(a)
>@DESCRIPTION=RANDCAUCHY vracÃ nÃ¡hodnÃ© ÄÃslo podle Cauchyho rozdÄlenÃ s parametrem stupnice @a. Cauchyho rozdÄlenÃ je rovnÄÅ¾ znÃ¡mo pod nÃ¡zvem Lorentzovo rozdÄlenÃ.
>
>* Pokud @a < 0, funkce RANDCAUCHY vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDCAUCHY(1).
>
>@SYNTAX=RANDCHISQ(nu)
>@DESCRIPTION=RANDCHISQ vracÃ nÃ¡hodnÃ© ÄÃslo podle rozdÄlenÃ Chi-Square.
>
>@EXAMPLES=
>RANDCHISQ(0.5).
>
>@SYNTAX=RANDDISCRETE(oblast_hodnot[,oblast_pravd])
>@DESCRIPTION=RANDDISCRETE vracÃ jednu z hodnot z @oblasti_hodnot. PravdÄpodobnost kaÅ¾dÃ© hodnoty je zadÃ¡na v @oblasti_pravdÄpodobnosti.
>
>* Pokud je @oblast_pravd vynechÃ¡na, pÅedpoklÃ¡dÃ¡ se uniformnÃ diskrÃ©tnÃ rozdÄlenÃ.
>* Pokud je souÄet vÅ¡ech hodnot v @oblasti_pravd vyÅ¡Å¡Ã neÅ¾ jedna, funkce RANDDISCRETE vracÃ chybu #NUM!.
>* Pokud jsou @oblast_hodnot a @oblast_pravd rÅ¯znÃ½ch velikostÃ, funkce RANDDISCRETE vracÃ chybu #NUM!.
>* Pokud @oblast_hodnot nebo @oblast_pravd nenÃ oblast, funkce RANDDISCRETE vracÃ chybu #VALUE!.
>
>@EXAMPLES=
>RANDDISCRETE(A1:A6) vracÃ jednu z hodnot v oblasti A1:A6.
>
>@SYNTAX=RANDEXP(b)
>@DESCRIPTION=RANDEXP vracÃ nÃ¡hodnÃ© ÄÃslo podle exponenciÃ¡lnÃho rozdÄlenÃ.
>
>@EXAMPLES=
>RANDEXP(0.5).
>
>@SYNTAX=RANDEXPPOW(a,b)
>@DESCRIPTION=RANDEXPPOW vracÃ nÃ¡hodnou veliÄinu z exponenciÃ¡lnÃho mocninnÃ©ho rozdÄlenÃ s parametrem stupnice @a a exponentem @b. RozdÄlenÃ je
>
>	p(x) dx = {1 nad 2 a Gama(1+1/b)} exp(-|x/a|^b) dx, pro x >= 0.
>
>* Pro @b = 1 je toto rozdÄlenÃ redukovÃ¡no na Laplaceho rozdÄlenÃ.
>* Pro @b = 2 mÃ¡ rozdÄlenÃ stejnÃ½ tvar jako normÃ¡lnÃ rozdÄlenÃ s sigma = a/sqrt(2).
>
>@EXAMPLES=
>RANDEXPPOW(0.5,0.1).
>
>@SYNTAX=RANDFDIST(nu1,nu2)
>@DESCRIPTION=RANDFDIST vracÃ nÃ¡hodnÃ© ÄÃslo podle F-rozdÄlenÃ.
>
>@EXAMPLES=
>RANDFDIST(1,2).
>
>@SYNTAX=RANDGAMMA(a,b)
>@DESCRIPTION=RANDGAMMA vracÃ nÃ¡hodnÃ© ÄÃslo podle rozdÄlenÃ Gama.
>
>* Pokud je @a <= 0, funkce RANDGAMMA vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDGAMMA(1,2).
>
>@SYNTAX=RANDGEOM(p)
>@DESCRIPTION=RANDGEOM vracÃ nÃ¡hodnÃ© ÄÃslo podle geometrickÃ©ho rozdÄlenÃ. PoÄet nezÃ¡vislÃ½ch pokusÅ¯ s pravdÄpodobnostÃ @p po prvnÃ ÃºspÄch. RozdÄlenÃ pravdÄpodobnosti pro geometrickÃ© nÃ¡hodnÃ© veliÄiny je
>
>	p(k) =  p (1-p)^(k-1), pro k >= 1.
>
>* Pokud je @p < 0 nebo @p > 1, funkce RANDGEOM vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDGEOM(0.4).
>
>@SYNTAX=RANDGUMBEL(a,b[,typ])
>@DESCRIPTION=RANDGUMBEL vracÃ nÃ¡hodnÃ© ÄÃslo podle Gumbelova rozdÄlenÃ Typu I nebo Typu II. Parametr @typ mÅ¯Å¾e nabÃ½vat hodnoty buÄ 1 nebo 2 a udÃ¡vÃ¡ typ rozdÄlenÃ (Typ I nebo Typ II).
>
>* Pokud @typ nenÃ 1 ani 2, funkce RANDGUMBEL vracÃ chybu #NUM!.
>* Pokud je @typ vynechÃ¡n, pÅedpoklÃ¡dÃ¡ se Typ I.
>
>@EXAMPLES=
>RANDGUMBEL(0.5,1,2).
>
>@SYNTAX=RANDHYPERG(n1,n2,t)
>@DESCRIPTION=RANDHYPERG vracÃ nÃ¡hodnÃ© ÄÃslo podle hypergeometrickÃ©ho rozdÄlenÃ. RozdÄlenÃ pravdÄpodobnosti pro hypergeometrickÃ© nÃ¡hodnÃ© veliÄiny je
>
>	p(k) =  C(n_1,k) C(n_2, t-k) / C(n_1 + n_2,k), 
>
>kde C(a,b) = a!/(b!(a-b)!). 
>
>DomÃ©na k je max(0,t-n_2), ..., max(t,n_1).
>
>@EXAMPLES=
>RANDHYPERG(21,1,9).
>
>@SYNTAX=RANDLANDAU()
>@DESCRIPTION=RANDLANDAU vracÃ nÃ¡hodnou veliÄinu podle Landauova rozdÄlenÃ. RozdÄlenÃ pravdÄpodobnosti pro Landauovy nÃ¡hodnÃ© veliÄiny je definovÃ¡no analyticky komplexnÃm integrÃ¡lem,
>
>	p(x) = (1/(2 pi i)) int_{c-i infty}^{c+i infty} ds exp(s log(s) + x s).
>
>Pro numerickÃ© ÃºÄely je jednoduÅ¡Å¡Ã pouÅ¾Ãvat nÃ¡sledujÃcÃ ekvivalentnÃ formu integrÃ¡lu
>
>	p(x) = (1/pi) int_0^ infty dt exp(-t log(t) - x t) sin(pi t).
>
>@EXAMPLES=
>RANDLANDAU().
>
>@SYNTAX=RANDLAPLACE(a)
>@DESCRIPTION=RANDLAPLACE vracÃ nÃ¡hodnÃ© ÄÃslo podle Laplaceova rozdÄlenÃ. Laplaceovo rozdÄlenÃ je rovnÄÅ¾ znÃ¡mo jako dvoustrannÃ© exponenciÃ¡lnÃ rozdÄlenÃ pravdÄpodobnosti.
>
>@EXAMPLES=
>RANDLAPLACE(1).
>
>@SYNTAX=RANDLEVY(c,alfa[,beta])
>@DESCRIPTION=RANDLEVY vracÃ nÃ¡hodnÃ© ÄÃslo podle Levyho rozdÄlenÃ. Pokud je @beta vynechÃ¡no, pÅedpoklÃ¡dÃ¡ se 0.
>
>* PÅi @alfa = 1, @beta=0 se zÃskÃ¡ Lorentzovo rozdÄlenÃ.
>* PÅi @alfa = 2, @beta=0 se zÃskÃ¡ normÃ¡lnÃ rozdÄlenÃ.
>
>* Pokud je @alfa <= 0 nebo @alfa > 2, funkce RANDLEVY vracÃ chybu #NUM!.
>* Pokud je @beta < -1 nebo @beta > 1, funkce RANDLEVY vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDLEVY(0.5,0.1,1).
>
>@SYNTAX=RANDLOG(p)
>@DESCRIPTION=RANDLOG vracÃ nÃ¡hodnÃ© ÄÃslo podle logaritmickÃ©ho rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1, funkce RANDLOG vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDHYPERG(0.72).
>
>@SYNTAX=RANDLOGISTIC(a)
>@DESCRIPTION=RANDLOGISTIC vracÃ nÃ¡hodnÃ© ÄÃslo podle logistickÃ©ho rozdÄlenÃ. Funkce rozdÄlenÃ je
>
>	p(x) dx = { exp(-x/a) nad a (1 + exp(-x/a))^2 } dx pro -infty < x < +infty.
>
>@EXAMPLES=
>RANDLOGISTIC(1).
>
>@SYNTAX=RANDLOGNORM(zeta,sigma)
>@DESCRIPTION=RANDLOGNORM vracÃ nÃ¡hodnÃ© ÄÃslo podle lognormÃ¡lnÃho rozdÄlenÃ.
>
>@EXAMPLES=
>RANDLOGNORM(1,2).
>
>@SYNTAX=RANDNEGBINOM(p,neÃºspÄchy)
>@DESCRIPTION=RANDNEGBINOM vracÃ nÃ¡hodnÃ© ÄÃslo podle zÃ¡pornÃ©ho binomickÃ©ho rozdÄlenÃ.
>
>* Pokud je @p < 0 nebo @p > 1, funkce RANDNEGBINOM vracÃ chybu #NUM!.
>* Pokud je @neÃºspÄchy < 0, funkce RANDNEGBINOM vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>RANDNEGBINOM(0.5,2).
>
>@SYNTAX=RANDNORM(prÅ¯mÄr,stand_odch)
>@DESCRIPTION=RANDNORM vracÃ nÃ¡hodnÃ© ÄÃslo podle normÃ¡lnÃho rozdÄlenÃ.
>
>* Pokud je @stand_odch < 0, funkce RANDNORM vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDNORM(0,1).
>
>@SYNTAX=RANDGAUSSIANTAIL(a,sigma)
>@DESCRIPTION=RANDGAUSSIANTAIL vracÃ nÃ¡hodnou veliÄinu z hornÃho konce normÃ¡lnÃho rozdÄlenÃ se standardnÃ odchylkou @sigma. VrÃ¡cenÃ© hodnoty jsou vyÅ¡Å¡Ã neÅ¾ spodnÃ limit @a, kterÃ½ musÃ bÃ½t kladnÃ½. Metoda je zaloÅ¾enÃ¡ na znÃ¡mÃ©m MarsagliovÄ algoritmu rectangle-wedge-tail. (Ann Math Stat 32, 894-899 (1961)), s tÃmto aspektem popsanÃ½m v Knuth, v2, 3. vyd., str. 139, 586 (cviÄenÃ 11).
>
>RozdÄlenÃ pravdÄpodobnosti pro Gaussovy nÃ¡hodnÃ© veliÄiny na konci je
>
>	p(x) dx = {1 nad N(a;sigma)} exp (- x^2/(2 sigma^2)) dx,
>
>pro x > a, kde N(a;sigma) je normalizaÄnÃ konstanta, N(a;sigma) = (1/2) erfc(a / sqrt(2 sigma^2)).
>
>@EXAMPLES=
>RANDGAUSSIANTAIL(0.5,0.1).
>
>@SYNTAX=RANDPARETO(a,b)
>@DESCRIPTION=RANDPARETO vracÃ nÃ¡hodnÃ© ÄÃslo podle Paretova rozdÄlenÃ.
>
>@EXAMPLES=
>RANDPARETO(1,2).
>
>@SYNTAX=RANDPOISSON(lambda)
>@DESCRIPTION=RANDPOISSON vracÃ nÃ¡hodnÃ© ÄÃslo podle Poissonova rozdÄlenÃ. 
>
>* Pokud je @lambda < 0, funkce RANDPOISSON vracÃ chybu #NUM!
>
>@EXAMPLES=
>RANDPOISSON(3).
>
>@SYNTAX=RANDRAYLEIGH(sigma)
>@DESCRIPTION=RANDRAYLEIGH vracÃ nÃ¡hodnÃ© ÄÃslo podle Rayleighova rozdÄlenÃ.
>
>@EXAMPLES=
>RANDRAYLEIGH(1).
>
>@SYNTAX=RANDRAYLEIGHTAIL(a,sigma)
>@DESCRIPTION=RANDRAYLEIGHTAIL vracÃ nÃ¡hodnou veliÄinu z konce Rayleighova rozdÄlenÃ s parametrem stupnice @sigma a spodnÃm limitem @a. RozdÄlenÃ je,
>
>	p(x) dx = {x nad sigma^2} exp ((a^2 - x^2) /(2 sigma^2)) dx,
>
>pro x > a.
>
>@EXAMPLES=
>RANDRAYLEIGHTAIL(0.3,1).
>
>@SYNTAX=RANDTDIST(nu)
>@DESCRIPTION=RANDTDIST vracÃ nÃ¡hodnÃ© ÄÃslo podle T-rozdÄlenÃ..
>
>@EXAMPLES=
>RANDTDIST(0.5).
>
>@SYNTAX=RANDUNIFORM(a,b)
>@DESCRIPTION=RANDUNIFORM vracÃ nÃ¡hodnou veliÄinu z uniformnÃho (plochÃ©ho) rozdÄlenÃ od @a do @b. RozdÄlenÃ je
>
>	p(x) dx = {1 nad (b-a)} dx : pro a <= x < b.
>p(x) dx = 0 : pro x < a nebo b <= x.
>* Pokud @a > @b, funkce RANDUNIFORM vracÃ chybu #NUM!.
>
>@EXAMPLES=
>RANDUNIFORM(1.4,4.2) vracÃ nÃ¡hodnÃ© ÄÃslo vÄtÅ¡Ã nebo rovno 1.4, ale menÅ¡Ã nebo rovno 4.2.
>
>@SYNTAX=RANDWEIBULL(a,b)
>@DESCRIPTION=RANDWEIBULL vracÃ nÃ¡hodnÃ© ÄÃslo podle Weibullova rozdÄlenÃ.
>
>@EXAMPLES=
>RANDWEIBULL(1,2).
>
>@SYNTAX=RANK(x,ref[,tÅÃdÄnÃ])
>@DESCRIPTION=RANK vracÃ poÅadÃ ÄÃsla v rozloÅ¾enÃ seznamu ÄÃsel. @x je ÄÃslo, jehoÅ¾ poÅadÃ chcete zjistit, @ref je seznam ÄÃsel, a @tÅÃdÄnÃ uvÃ¡dÃ, jak rozloÅ¾it ÄÃsla. Pokud je @tÅÃdÄnÃ 0, ÄÃsla jsou sestupnÄ, jinak jsou vzestupnÄ. 
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>NechÅ¥ buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1.  Pak se
>RANK(17.3A1:A5) rovnÃ¡ 4.
>
>@SYNTAX=RAYLEIGH(x,sigma)
>@DESCRIPTION=RAYLEIGH vracÃ hustotu pravdÄpodobnosti p(x) v @x pro Rayleighovo rozdÄlenÃ s parametrem stupnice @sigma.
>
>@EXAMPLES=
>RAYLEIGH(0.4,1).
>
>@SYNTAX=RAYLEIGHTAIL(x,a,sigma)
>@DESCRIPTION=RAYLEIGHTAIL vracÃ hustotu pravdÄpodobnosti p(x) v @x pro Rayleigh hornÃ (tail) rozdÄlenÃ s parametrem stupnice @sigma a spodnÃm limitem @a.
>
>@EXAMPLES=
>RAYLEIGHTAIL(0.6,0.3,1).
>
>@SYNTAX=RECEIVED(vyrovnÃ¡nÃ,splatnost,investice,Ãºrok[,zÃ¡kladna])
>@DESCRIPTION=RECEIVED poÄÃtÃ¡ zÃskanou sumu ke dni @splatnosti pro obligaci.
>
>@vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti cennÃ©ho papÃru. Rozsah investice je zadÃ¡n v v @investici. @Ãºrok znamenÃ¡ Ãºrokovou mÃru.
>
>@zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÃ, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ch 30/360
>
>* Pokud je datum @vyrovnÃ¡nÃ nebo @splatnosti neplatnÃ½, funkce RECEIVED vracÃ chybu #NUM!.
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce RECEIVED vracÃ chybu #NUM!.
>* Pokud je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo jsou stejnÃ©, funkce RECEIVED vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=REPLACE(starÃ½,start,poÄet,novÃ½)
>@DESCRIPTION=REPLACE vrÃ¡tÃ @starÃ½, kde @novÃ½ nahradÃ @poÄet znakÅ¯ od @start. 
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>REPLACE("testing",2,3,"*****") se rovnÃ¡ "t*****ing".
>
>@SYNTAX=REPT(ÅetÄzec,poÄet)
>@DESCRIPTION=REPT vracÃ @poÄet opakovÃ¡nÃ @ÅetÄzce.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>REPT(".",3) se rovnÃ¡ "...".
>
>@SYNTAX=RIGHT(text[,poÄet_znakÅ¯])
>@DESCRIPTION=RIGHT vracÃ @poÄet_znakÅ¯ znakÅ¯ nejvÃce vpravo nebo pravÃ½ znak, pokud nenÃ @poÄet_znakÅ¯ uveden.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>RIGHT("end") se rovnÃ¡ "d".
>RIGHT("end",2) se rovnÃ¡ "nd".
>
>@SYNTAX=ROMAN(ÄÃslo[,typ])
>@DESCRIPTION=Funkce ROMAN vracÃ textovÃ½ ÅÃmskÃ½ zÃ¡pis arabskÃ©ho ÄÃsla. @ÄÃslo je pÅevÃ¡dÄnÃ© ÄÃslo a @typ je poÅ¾adovanÃ½ typ ÅÃmskÃ½ch ÄÃslic.
>
>* Pokud je @typ 0 nebo nenÃ uveden, funkce ROMAN vracÃ klasickÃ© ÅÃmskÃ© ÄÃslice.
>* Typ 1 je struÄnÄjÅ¡Ã neÅ¾ klasickÃ½ typ, typ 2 je jeÅ¡tÄ struÄnÄjÅ¡Ã neÅ¾ typ 1 a typ 3 je jeÅ¡tÄ struÄnÄjÅ¡Ã neÅ¾ typ 2. Typ 4 je zjednoduÅ¡enÃ½ typ.
>* Pokud je @ÄÃslo zÃ¡pornÃ© nebo vÄtÅ¡Ã neÅ¾ 3999, funkce ROMAN vracÃ chybu #VALUE!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ROMAN(999) se rovnÃ¡ CMXCIX.
>ROMAN(999,1) se rovnÃ¡ LMVLIV.
>ROMAN(999,2) se rovnÃ¡ XMIX.
>ROMAN(999,3) se rovnÃ¡ VMIV.
>ROMAN(999,4) se rovnÃ¡ IM.
>
>@SYNTAX=ROUND(ÄÃslo[,ÄÃslic])
>@DESCRIPTION=Funkce ROUND zaokrouhluje danÃ© @ÄÃslo.
>
>@ÄÃslo je zaokrouhlovanÃ© ÄÃslo a @ÄÃslic je poÄet mÃst, na kterÃ© se zaokrouhluje.
>
>* Pokud je @ÄÃslic vÄtÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno na danÃ½ poÄet mÃst.
>* Pokud je @ÄÃslic 0 nebo nenÃ uvedeno, @ÄÃslo je zaokrouhleno na nejbliÅ¾Å¡Ã celÃ© ÄÃslo.
>* Pokud je @ÄÃslic menÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno nalevo od desetinnÃ© ÄÃ¡rky.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ROUND(5.5) se rovnÃ¡ 6.
>ROUND(-3.3) se rovnÃ¡ -3.
>ROUND(1501.15,1) se rovnÃ¡ 1501.2.
>ROUND(1501.15,-2) se rovnÃ¡ 1500.0.
>
>@SYNTAX=ROUNDDOWN(ÄÃslo[,ÄÃslic])
>@DESCRIPTION=Funkce ROUNDDOWN zaokrouhluje danÃ© @ÄÃslo smÄrem dolÅ¯. @ÄÃslo je zaokrouhlovanÃ© ÄÃslo a @ÄÃslic je poÄet mÃst, na kterÃ© se zaokrouhluje.
>
>* Pokud je @ÄÃslic vÄtÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno smÄrem dolÅ¯ na danÃ½ poÄet mÃst.
>* Pokud je @ÄÃslic 0 nebo nenÃ uvedeno, @ÄÃslo je zaokrouhleno smÄrem dolÅ¯ na nejbliÅ¾Å¡Ã celÃ© ÄÃslo.
>* Pokud je @ÄÃslic menÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno smÄrem dolÅ¯ nalevo od desetinnÃ© ÄÃ¡rky.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ROUNDDOWN(5.5) se rovnÃ¡ 5.
>ROUNDDOWN(-3.3) se rovnÃ¡ -4.
>ROUNDDOWN(1501.15,1) se rovnÃ¡ 1501.1.
>ROUNDDOWN(1501.15,-2) se rovnÃ¡ 1500.0.
>
>@SYNTAX=ROUNDUP(ÄÃslo[,ÄÃslic])
>@DESCRIPTION=Funkce ROUNDUP zaokrouhluje danÃ© @ÄÃslo smÄrem nahoru.
>
>@ÄÃslo je zaokrouhlovanÃ© ÄÃslo a @ÄÃslic je poÄet mÃst, na kterÃ© se zaokrouhluje.
>
>* Pokud je @ÄÃslic vÄtÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno smÄrem nahoru na danÃ½ poÄet mÃst.
>* Pokud je @ÄÃslic 0 nebo nenÃ uvedeno, @ÄÃslo je zaokrouhleno smÄrem nahoru na nejbliÅ¾Å¡Ã celÃ© ÄÃslo.
>* Pokud je @ÄÃslic menÅ¡Ã neÅ¾ 0, @ÄÃslo je zaokrouhleno smÄrem nahoru nalevo od desetinnÃ© ÄÃ¡rky.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>ROUNDUP(5.5) se rovnÃ¡ 6.
>ROUNDUP(-3.3) se rovnÃ¡ -3.
>ROUNDUP(1501.15,1) se rovnÃ¡ 1501.2.
>ROUNDUP(1501.15,-2) se rovnÃ¡ 1600.0.
>
>@SYNTAX=ROWS(odkaz)
>@DESCRIPTION=Funkce ROWS vracÃ poÄet ÅÃ¡dkÅ¯ v odkazu na oblast nebo pole.
>
>* Pokud nenÃ @odkaz pole, odkaz ani oblast, vracÃ se chyba #VALUE!.
>
>@EXAMPLES=
>ROWS(H7:I13) se rovnÃ¡ 7.
>
>@SYNTAX=RSQ(pole1,pole2)
>@DESCRIPTION=RSQ vracÃ druhou mocninu Pearsonova korelaÄnÃho koeficientu dvou mnoÅ¾in.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>
>@SYNTAX=SEARCH(hledanÃ½_ÅetÄzec,text[,poÄ_ÄÃslo])
>@DESCRIPTION=SEARCH vracÃ umÃstÄnÃ @hledanÃ©ho_ÅetÄzce v @textu. HledÃ¡nÃ zaÄÃnÃ¡ znakem @start_ÄÃslo textu @text. Pokud nenÃ @start_ÄÃslo uvedeno, pÅedpoklÃ¡dÃ¡ se 1. HledanÃ nerozliÅ¡uje velikost pÃsmen.
>
>@hledanÃ½_ÅetÄzec mÅ¯Å¾e obsahovat zÃ¡stupnÃ© znaky (*) a (?). OtaznÃk odpovÃdÃ¡ libovolnÃ©mu znaku a hvÄzdiÄka odpovÃdÃ¡ libovolnÃ©mu ÅetÄzci vÄetnÄ prÃ¡zdnÃ©ho. Pokud chcete hledat pÅÃmo zÃ¡stupnÃ½ znak, pouÅ¾ijte pÅed nÃm znak tilda (~).
>
>* Pokud nenÃ @hledanÃ½_ÅetÄzec nalezen, funkce SEARCH vracÃ chybu #VALUE!
>* Pokud je @start_ÄÃslo menÅ¡Ã neÅ¾ 1 nebo vÄtÅ¡Ã neÅ¾ dÃ©lka @textu, funkce SEARCH vracÃ chybu #VALUE!.
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>SEARCH("c","Cancel") se rovnÃ¡ 1.
>SEARCH("c","Cancel",2) se rovnÃ¡ 4.
>
>@SYNTAX=SECOND (datum)
>@DESCRIPTION=SECOND pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na sekundy. Sekunda je vrÃ¡cena jako celÃ© ÄÃslo v intervalu od 0 do 59.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>SECOND(0.600613) se rovnÃ¡ 53.
>
>@SYNTAX=SERIESSUM(x,n,m,koeficienty)
>@DESCRIPTION=Funkce SERIESSUM vracÃ souÄet mocninnÃ½ch posloupnostÃ. @x je zÃ¡klad postupnosti, @n je poÄÃ¡teÄnÃ mocnina @x, @m je zmÄna mocniny pro kaÅ¾dÃ½ prvek posloupnosti, a @koeficienty jsou koeficienty, kterÃ½mi se vynÃ¡sobÃ jednotlivÃ© mocniny @x.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 1.23, 2.32, 2.98, 3.42, a 4.33. Pak
>SERIESSUM(3,1,2.23,A1:A5) se rovnÃ¡ 251416.43018.
>
>@SYNTAX=SIGN(ÄÃslo)
>@DESCRIPTION=Funkce SIGN vracÃ 1, pokud je @ÄÃslo kladnÃ©, 0 pokud je @ÄÃslo 0, a -1, pokud je @ÄÃslo zÃ¡pornÃ©.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>SIGN(3) se rovnÃ¡ 1.
>SIGN(-3) se rovnÃ¡ -1.
>SIGN(0) se rovnÃ¡ 0.
>
>@SYNTAX=SIMTABLE(d1, d2, ..., dN)
>@DESCRIPTION=SIMTABLE vracÃ jednu z hodnot zadanÃ½ch v seznamu parametrÅ¯, v zÃ¡vislosti na ÄÃsle kola simulaÄnÃho nÃ¡stroje. Pokud nenÃ simulaÄnÃ nÃ¡stroj aktivovÃ¡n, vracÃ funkce SIMTABLE @d1.
>
>Se simulaÄnÃm nÃ¡strojem a funkcÃ SIMTABLE mÅ¯Å¾ete testovat danÃ© rozhodovacÃ promÄnnÃ©. KaÅ¾dÃ¡ funkce SIMTABLE obsahuje moÅ¾nÃ© hodnoty simulaÄnÃ promÄnnÃ©. Ve vÄtÅ¡inÄ platnÃ½ch simulaÄnÃch modelech byste mÄli mÃt stejnÃ½ poÄet hodnot @dN pro vÅ¡echny rozhodovacÃ promÄnnÃ©. Pokud simulace bÄÅ¾Ã vÃce kol, neÅ¾ kolik je definovanÃ½ch hodnot, vrÃ¡tÃ funkce SIMTABLE chybu #N/A!. (napÅ. pokud A1 obsahuje "=SIMTABLE(1)" a A2 obsahuje "=SIMTABLE(1,2)", A1 bude vracet chybu #N/A! pÅi druhÃ©m kole).
>
>PostupnÃ© pouÅ¾itÃ simulaÄnÃho nÃ¡stroje takÃ© vyÅ¾aduje, aby byla do simulaÄnÃho nÃ¡stroje zadÃ¡na alespoÅ jedna vstupnÃ promÄnnÃ¡ obsahujÃcÃ funkci RAND() nebo jinou funkci RAND<nÃ¡zev distribuce>(). BÄhem kaÅ¾dÃ©ho kola iteruje simulaÄnÃ nÃ¡stroj zadanÃ½ poÄet pokusÅ¯ a znovu vyhodnocuje vÅ¡echny promÄnnÃ©. BÄhem kaÅ¾dÃ© iterace jsou uloÅ¾eny hodnoty vÃ½stupnÃch promÄnnÃ½ch, a kdyÅ¾ je kolo dokonÄeno, jsou z tÄchto hodnot vytvoÅeny podrobnÃ© statistickÃ© informace.
>
>@EXAMPLES=
>SIMTABLE(TRUE,FALSE) vracÃ TRUE pÅi prvnÃm kole simulace a FALSE pÅi druhÃ©m kole.
>SIMTABLE(223,225,227,229) vracÃ 227 pÅi simulaÄnÃm kole Ä. 3.
>
>@SYNTAX=SIN(x)
>@DESCRIPTION=Funkce SIN poÄÃtÃ¡ sinus @x, kde @x je v radiÃ¡nech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>SIN(0.5) se rovnÃ¡ 0.479426.
>
>@SYNTAX=SINH(x)
>@DESCRIPTION=Funkce SINH vracÃ hyperbolickÃ½ sinus @x, kterÃ½ je definovÃ¡n jako
>
>(exp(@x) - exp(-@x)) / 2.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>SINH(0.5) se rovnÃ¡ 0.521095.
>
>@SYNTAX=SKEW(n1, n2, ...)
>@DESCRIPTION=SKEW vracÃ nestrannÃ½ odhad Å¡ikmosti rozdÄlenÃ.
>
>To mÃ¡ skuteÄnÃ¡ smysl pouze v pÅÃpadÄ, Å¾e mÃ¡ rozdÄlenÃ tÅetÃ moment. Å ikmost symetrickÃ©ho (napÅ. normÃ¡lnÃho) rozdÄlenÃ je 0.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud je zadÃ¡no mÃ©nÄ neÅ¾ 3 ÄÃsla, funkce SKEW vracÃ chybu #DIV/0!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>SKEW(A1:A5) se rovnÃ¡ 0.976798268.
>
>@SYNTAX=SKEWP(n1, n2, ...)
>@DESCRIPTION=SKEWP vracÃ Å¡ikmost populace mnoÅ¾iny dat.
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud je zadÃ¡no mÃ©nÄ neÅ¾ dvÄ ÄÃsla, funkce SKEWP vracÃ chybu #DIV/0!.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>SKEWP(A1:A5) se rovnÃ¡ 0.655256198.
>
>@SYNTAX=SLN(nÃ¡klady,hodnota_zÅ¯statku,Å¾ivotnost)
>@DESCRIPTION=Funkce SLN urÄuje lineÃ¡rnÃ odpis aktiva za jedno obdobÃ.
>
>@nÃ¡klady pÅedstavujÃ cenu, kterou jste za aktivum zaplatili, @hodnota_zÅ¯statku je hodnota aktiva na konci Å¾ivotnosti a @Å¾ivotnost pÅedstavuje poÄet obdobÃ, po kterÃ© je aktivum odepisovÃ¡no. Tato metoda odpisu rozdÄlÃ nÃ¡klady stejnomÄrnÄ po celou dobu celou Å¾ivotnosti aktiva.
>
>Vzorec pro lineÃ¡rnÃ odpis je nÃ¡sledujÃcÃ:
>
>NÃ¡klady na odpis = ( @nÃ¡klady - @hodnota_zÅ¯statku ) / @Å¾ivotnost
>
>@nÃ¡klady pÅedstavujÃ cenu aktiva pÅi poÅÃzenÃ (trÅ¾nÃ cena).
>@hodnota_zÅ¯statku pÅedstavuje cenu zÃskanou odprodejem na konci Å¾ivotnosti aktiva.
>@Å¾ivotnost znamenÃ¡ oÄekÃ¡vanou Å¾ivotnost aktiva.
>
>* Pokud je @Å¾ivotnost <= 0, funkce SLN vracÃ chybu #NUM!
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e vaÅ¡e spoleÄnost koupÃ novÃ½ stroj za $10 000, jehoÅ¾ zÅ¯statkovÃ¡ cena je $700 a Å¾ivotnost trvÃ¡ 10 let. RoÄnÃ odpis SLN je vypoÄÃtÃ¡n jako:
>=SLN(10000, 700, 10)
>To znamenÃ¡, Å¾e roÄnÃ odpis bude $930.
>@SYNTAX=SLOPE(znÃ¡me_y,znÃ¡me_x)
>@DESCRIPTION=SLOPE vracÃ sklon pÅÃmky lineÃ¡rnÃ regrese.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>SLOPE(A1:A5,B1:B5) se rovnÃ¡ 1.417959936.
>
>@SYNTAX=SQRT(x)
>@DESCRIPTION=Funkce SQRT vracÃ druhou odmocninu @x.
>
>* Pokud je @x zÃ¡pornÃ©, funkce SQRT vracÃ chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>SQRT(2) se rovnÃ¡ 1.4142136.
>
>@SYNTAX=SQRTPI(ÄÃslo)
>@DESCRIPTION=Funkce SQRTPI vracÃ druhou odmocninu @ÄÃsla vynÃ¡sobenÃ©ho PÃ.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>SQRTPI(2) se rovnÃ¡ 2.506628275.
>
>@SYNTAX=SSMEDIAN(pole[,interval])
>@DESCRIPTION=Funkce SSMEDIAN vracÃ mediÃ¡n seskupenÃ½ch dat, jak se Äasto urÄuje ve spoleÄenskÃ½ch vÄdÃ¡ch. PÅedpoklÃ¡dÃ¡ se, Å¾e data zadanÃ¡ v @poli jsou vÃ½sledek seskupenÃ dat do intervalÅ¯ dÃ©lky @interval
>
>* Pokud nenÃ @interval zadÃ¡n, funkce SSMEDIAN pouÅ¾ije 1.
>* Pokud je @pole prÃ¡zdnÃ©, funkce SSMEDIAN vracÃ chybu #NUM!.
>* Pokud je @interval <= 0, funkce SSMEDIAN vracÃ chybu #NUM!.
>* Funkced SSMEDIAN nekontroluje, jestli jsou data od sebe vzdÃ¡lena alespoÅ @interval.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, A3 obsahujÃ ÄÃsla 7, 8, 8. Pak
>SSMEDIAN(A1:A3, 1) se rovnÃ¡ 7.75.
>
>@SYNTAX=STANDARDIZE(x,prÅ¯mÄr,odchylka)
>@DESCRIPTION=Funkce STANDARDIZE vracÃ normalizovanou hodnotu. @x je ÄÃslo, kterÃ© se mÃ¡ normalizovat, @prÅ¯mÄr je prÅ¯mÄr rozdÄlenÃ, @odchylka je standardnÃ odchylka rozdÄlenÃ.
>
>* Pokud je odchylka 0, funkce STANDARDIZE vracÃ chybu #DIV/0!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>STANDARDIZE(3,2,4) se rovnÃ¡ 0.25.
>
>@SYNTAX=STDEV(b1, b2, ...)
>@DESCRIPTION=STDEV odhaduje smÄrodatnou odchylku zadanÃ©ho vzorku.
>Pro zÃskÃ¡nÃ smÄrodatnÃ© odchylky celÃ©ho statistickÃ©ho souboru pouÅ¾ijte STDEVP.
>STDEV je takÃ© znÃ¡ma jako N-1-smÄrodatnÃ¡ odchylka.
>Za rozumnÃ½ch podmÃnek je to nejpravdÄpodobnÄjÅ¡Ã odhad skuteÄnÃ© smÄrodatnÃ© odchylky statistickÃ©ho souboru.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9 a 40.1. Pak
>STDEV(A1:A5) se rovnÃ¡ 10.84619749.
>
>@SYNTAX=STDEVA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=STDEVA vracÃ smÄrodatnou odchylku zaloÅ¾enou na vÃ½bÄru.
>Pro zÃskÃ¡nÃ smÄrodatnÃ© odchylky celÃ©ho statistickÃ©ho souboru pouÅ¾ijte STDEVPA.
>STDEVA je takÃ© znÃ¡ma jako N-1-smÄrodatnÃ¡ odchylka.
>Za rozumnÃ½ch podmÃnek je to nejpravdÄpodobnÄjÅ¡Ã odkad skuteÄnÃ© smÄrodatnÃ© odchylky statistickÃ©ho souboru.
>ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>STDEVA(A1:A5) se rovnÃ¡ 15.119953704.
>
>@SYNTAX=STDEVP(b1, b2, ...)
>@DESCRIPTION=STDEVP vracÃ smÄrodatnou odchylku danÃ©ho statistickÃ©ho souboru.
>To je takÃ© znÃ¡mo jako N-smÄrodatnÃ¡ odchylka
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>STDEVP(A1:A5) se rovnÃ¡ 9.701133954.
>
>@SYNTAX=STDEVPA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=STDEVPA vracÃ smÄrodatnou odchylku zaloÅ¾enou celÃ©ho statistickÃ©ho souboru.
>To je takÃ© znÃ¡mo jako N-smÄrodatnÃ¡ odchylka
>ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>STDEVPA(A1:A5) se rovnÃ¡ 13.523697719.
>
>@SYNTAX=STEYX(znÃ¡me_y,znÃ¡me_x)
>@DESCRIPTION=Funkce STEYX vracÃ smÄrodatnou chybu pÅedpoklÃ¡danÃ© y-hodnoty pro kaÅ¾dÃ© x v regresi.
>
>* Pokud jsou parametry @znÃ¡me_y a @znÃ¡me_x prÃ¡zdnÃ© nebo majÃ rÅ¯znÃ½ poÄet prvkÅ¯, funkce STEYX vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a Å¾e buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>STEYX(A1:A5,B1:B5) se rovnÃ¡ 1.101509979.
>
>@SYNTAX=SUBSTITUTE(text, starÃ½, novÃ½ [,ÄÃslo])
>@DESCRIPTION=SUBSTITUTE nahradÃ ÅetÄzce @novÃ½ za @starÃ½ v @textu. NÃ¡hrady se aplikujÃ pouze na @ÄÃslo-ty vÃ½skyt ÅetÄzce @starÃ½ v @textu, jinak na kaÅ¾dÃ½ vÃ½skyt, pokud nenÃ @ÄÃslo uvedeno.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>SUBSTITUTE("testing","test","wait") se rovnÃ¡ "waiting".
>
>@SYNTAX=SUBTOTAL(funkce,ref1,ref2,...)
>@DESCRIPTION=Funkce SUBTOTAL vracÃ mezisouÄet danÃ©ho seznamu prvkÅ¯. @funkce je ÄÃslo udÃ¡vajÃcÃ, kterÃ¡ funkce se mÃ¡ pouÅ¾Ãt pro vÃ½poÄet mezisouÄtu.
>
>K dispozici jsou nÃ¡sledujÃcÃ funkce:
>
>	1   AVERAGE
>	2   COUNT
>	3   COUNTA
>	4   MAX
>	5   MIN
>	6   PRODUCT
>	7   STDEV
>	8   STDEVP
>	9   SUM
>	10   VAR
>	11   VARP
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 23, 27, 28, 33, a 39. Pak
>SUBTOTAL(1,A1:A5) se rovnÃ¡ 30.
>SUBTOTAL(6,A1:A5) se rovnÃ¡ 22378356.
>SUBTOTAL(7,A1:A5) se rovnÃ¡ 6.164414003.
>SUBTOTAL(9,A1:A5) se rovnÃ¡ 150.
>SUBTOTAL(11,A1:A5) se rovnÃ¡ 30.4.
>
>@SYNTAX=SUMA(hodnota1, hodnota2, ...)
>@DESCRIPTION=SUMA poÄÃtÃ¡ souÄet vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech. ÄÃsla, text a logickÃ© hodnoty jsou takÃ© zahrnuty do vÃ½poÄtu. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je buÅka zapoÄtena jako nula (0). Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako jedniÄka (1). 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43. Pak
>SUMA(A1:A5) se rovnÃ¡ 107.
>
>@SYNTAX=SUMIF(oblast,kritÃ©ria[,skuteÄnÃ¡_oblast])
>@DESCRIPTION=Funkce SUMIF zjiÅ¡Å¥uje souÄet hodnot v danÃ© oblasti @oblast, kterÃ© splÅujÃ danÃ¡ @kritÃ©ria. Pokud je zadÃ¡na @skuteÄnÃ¡_oblast, funkce SUMIF vracÃ hodnoty v @skuteÄnÃ©_oblasti, jejichÅ¾ odpovÃdajÃcÃ protÄjÅ¡ky v @oblasti splÅujÃ danÃ¡ @kritÃ©ria.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 23, 27, 28, 33, a 39. Pak
>SUMIF(A1:A5,"<=28") se rovnÃ¡ 78.
>SUMIF(A1:A5,"<28") se rovnÃ¡ 50.
>Pokud navÃc buÅky B1, B2, ..., B5 obsahujÃ ÄÃsla 5, 3, 2, 6 a 7, pak:
>SUMIF(A1:A5,"<=27",B1:B5) se rovnÃ¡ 8.
>
>@SYNTAX=SUMSQ(hodnota1, hodnota2, ...)
>@DESCRIPTION=SUMSQ vracÃ souÄet druhÃ½ch mocnin vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43. Pak
>SUMSQ(A1:A5) se rovnÃ¡ 2925.
>
>@SYNTAX=SUMX2MY2(pole1,pole2)
>@DESCRIPTION=Funkce SUMX2MY2 vracÃ souÄet rozdÃlÅ¯ druhÃ½ch mocnin odpovÃdajÃcÃch si hodnot ve dvou polÃch. @pole1 je prvnÃ pole nebo oblast datovÃ½ch hodnot a @pole2 je druhÃ© pole nebo oblast datovÃ½ch hodnot. Rovnice pro SUMX2MY2 je SUM (x^2-y^2). 
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud majÃ @pole1 a @pole2 rÅ¯znou velikost, funkce SUMX2MY2 vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43 a buÅky B1, B2, ..., B5 obsahujÃ ÄÃsla 13, 22, 31, 33, a 39. Pak
>SUMX2MY2(A1:A5,B1:B5) se rovnÃ¡ -1299.
>
>@SYNTAX=SUMX2PY2(pole1,pole2)
>@DESCRIPTION=Funkce SUMX2PY2 vracÃ souÄet druhÃ½ch mocnin odpovÃdajÃcÃch si hodnot ve dvou polÃch. @pole1 je prvnÃ pole nebo oblast datovÃ½ch hodnot a @pole2 je druhÃ© pole nebo oblast datovÃ½ch hodnot. Rovnice pro SUMX2PY2 je SUM (x^2+y^2). 
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud majÃ @pole1 a @pole2 rÅ¯znou velikost, SUMX2PY2 vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43 a buÅky B1, B2, ..., B5 obsahujÃ ÄÃsla 13, 22, 31, 33, a 39. Pak
>SUMX2PY2(A1:A5,B1:B5) se rovnÃ¡ 7149.
>
>@SYNTAX=SUMXMY2(pole1,pole2)
>@DESCRIPTION=Funkce SUMXMY2 vracÃ souÄet druhÃ½ch mocnin rozdÃlÅ¯ odpovÃdajÃcÃch si hodnot ve dvou polÃch. @pole1 je prvnÃ pole nebo oblast datovÃ½ch hodnot a @pole2 je druhÃ© pole nebo oblast datovÃ½ch hodnot. Rovnice pro SUMXMY2 je SUM (x-y)^2). 
>
>* ÅetÄzce a prÃ¡zdnÃ© buÅky jsou jednoduÅ¡e ignorovÃ¡ny.
>* Pokud majÃ @pole1 a @pole2 rÅ¯znou velikost, funkce SUMXMY2 vracÃ chybu #N/A!.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43 a buÅky B1, B2, ..., B5 obsahujÃ ÄÃsla 13, 22, 31, 33, a 39. Pak
>SUMXMY2(A1:A5,B1:B5) se rovnÃ¡ 409.
>
>@SYNTAX=T(hodnota)
>@DESCRIPTION=T vrÃ¡tÃ @hodnotu pouze v tom pÅÃpadÄ, Å¾e je to text, jinak vrÃ¡tÃ prÃ¡zdnÃ½ ÅetÄzec.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>T("text") se rovnÃ¡ "text".
>T(64) vrÃ¡tÃ prÃ¡zdnu buÅku.
>
>@SYNTAX=TAN(x)
>@DESCRIPTION=Funkce TAN vracÃ tangens @x, kde @x je v radiÃ¡nech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>TAN(3) se rovnÃ¡ -0.1425465.
>
>@SYNTAX=TANH(x)
>@DESCRIPTION=Funkce TANH vracÃ hyperbolickÃ½ tangens @x, kterÃ½ je definovÃ¡n jako
>
>sinh(@x) / cosh(@x).
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>TANH(2) se rovnÃ¡ 0.96402758.
>
>@SYNTAX=TBILLEQ(vyrovnÃ¡nÃ,splatnost,diskont)
>@DESCRIPTION=Funkce TBILLEQ vracÃ ekvivalent vÃ½nosu obligacÃ pro stÃ¡tnÃ smÄnku. Funkce TBILLEQ se rovnÃ¡
>
>	(365 * @diskont) / (360 - @diskont * DSM),
>
>kde DSM pÅedstavuje poÄet dnÃ mezi @vyrovnÃ¡nÃm a @splatnostÃ.
>
>* Pokud je je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo je datum @splatnosti vÃce neÅ¾ rok po @vyrovnÃ¡nÃ, funkce TBILLEQ vracÃ chybu #NUM!.
>* Pokud je hodnota @diskont zÃ¡pornÃ¡, funkce TBILLEQ vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLPRICE(vyrovnÃ¡nÃ,splatnost,diskont)
>@DESCRIPTION=Funkce TBILLPRICE vracÃ cenu za $100 hodnoty pro stÃ¡tnÃ smÄnku, kde @vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ a @splatnost je datum splatnosti smÄnky. @diskont je diskontnÃ sazba smÄnky.
>
>* Pokud je je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo je datum @splatnosti vÃce neÅ¾ rok po @vyrovnÃ¡nÃ, funkce TBILLPRICE vracÃ chybu #NUM!.
>* Pokud je hodnota @diskont zÃ¡pornÃ¡, funkce TBILLPRICE vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLYIELD(vyrovnÃ¡nÃ,splatnost,cena)
>@DESCRIPTION=Funkce TBILLYIELD vracÃ vÃ½nos stÃ¡tnÃ smÄnky. @vyrovnÃ¡nÃ pÅedstavuje datum vyrovnÃ¡nÃ a @splatnost datum splatnosti smÄnky. @diskont pÅedstavuje diskontnÃ sazbu smÄnky.
>
>* Pokud je je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã neÅ¾ datum @splatnosti nebo je datum @splatnosti vÃce neÅ¾ rok po @vyrovnÃ¡nÃ, funkce TBILLYIELD vracÃ chybu #NUM!.
>* Pokud je hodnota @diskont zÃ¡pornÃ¡, funkce TBILLYIELD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=TEXT(hodnota,formÃ¡t_text)
>@DESCRIPTION=TEXT vracÃ @hodnotu jako ÅetÄzec v danÃ©m formÃ¡tu.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TEXT(3.223,"$0.00") se rovnÃ¡ "$3.22".
>TEXT(date(1999,4,15),"mmmm, dd, yy") se rovnÃ¡ "Duben, 15, 99".
>
>@SYNTAX=TIME (hodiny,minuty,sekundy)
>@DESCRIPTION=TIME vracÃ zlomek pÅedstavujÃcÃ Äas v rÃ¡mci dne.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TIME(3, 5, 23) se rovnÃ¡ 3:05AM.
>
>@SYNTAX=TIMEVALUE (textovÃ½_Äas)
>@DESCRIPTION=TIMEVALUE vracÃ zlomek reprezentujÃcÃ Äas v rÃ¡mci dne, ÄÃslo mezi 0 a 1.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TIMEVALUE("3:05") se rovnÃ¡ 0.128472.
>TIMEVALUE("2:24:53 PM") se rovnÃ¡ 0.600613.
>
>@SYNTAX=TODAY()
>@DESCRIPTION=TODAY vracÃ sÃ©riovÃ© ÄÃslo dneÅ¡nÃho dne (poÄet uplynulÃ½ch dnÃ od 1. ledna 1900).
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TODAY() vracÃ 6. Lis 2001 v tomto dni.
>
>@SYNTAX=TRANSPOSE(matice)
>@DESCRIPTION=Funkce TRANSPOSE vracÃ transponovanÃ½ parametr @matice.
>
>@EXAMPLES=
>
>@SYNTAX=TREND(znÃ¡mÃ©_y[,znÃ¡mÃ©_x[,novÃ©_x[,konst]]])
>@DESCRIPTION=Funkce TREND odhaduje budoucÃ hodnoty v danÃ© mnoÅ¾inÄ bodÅ¯ pomocÃ metody "nejmenÅ¡Ãch ÄtvercÅ¯". @znÃ¡mÃ©_y jsou hodnoty y, kde y=mx+b a @znÃ¡mÃ©_x obsahuje odpovÃdajÃcÃ hodnoty x. @novÃ©_x obsahuje hodnoty x, ve kterÃ½ch se majÃ spoÄÃtat hodnoty y. Pokud je @konst FALSE, bude ÃºseÄka prochÃ¡zet poÄÃ¡tkem, tj. b bude 0.
>
>* Pokud nenÃ uvedeno @znÃ¡mÃ©_x, pouÅ¾ije se pole {1, 2, 3, ...}.
>* Pokud nenÃ uvedeno @novÃ©_x, pÅedpoklÃ¡dÃ¡ se stejnÃ© jako @znÃ¡mÃ©_x.
>* Pokud nenÃ uvedeno @konst, pÅedpoklÃ¡dÃ¡ se TRUE.
>* Pokud nemajÃ @znÃ¡me_y a @znÃ¡me_x stejnÃ½ poÄet hodnot, funkce TREND vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>TREND(A1:A5,B1:B5) se rovnÃ¡ {12.1, 15.7, 21.6, 26.7, 39.7}.
>
>@SYNTAX=TRIM(text)
>@DESCRIPTION=TRIM vracÃ @text pouze s jednou mezerou mezi slovy.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TRIM("  a bbb  cc") se rovnÃ¡ "a bbb cc".
>
>@SYNTAX=TRUE()
>@DESCRIPTION=TRUE vracÃ logickou hodnotu true (pravda).
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TRUE() se rovnÃ¡ TRUE.
>
>@SYNTAX=TRUNC(ÄÃslo[,ÄÃslic])
>@DESCRIPTION=Funkce TRUNC vracÃ hodnotu @ÄÃslo oÅezanou na danÃ½ poÄet ÄÃslic.
>
>* Pokud nenÃ poÄet @ÄÃslic uveden nebo je zÃ¡pornÃ©, pÅedpoklÃ¡dÃ¡ se 0.
>* Pokud nenÃ poÄet @ÄÃslic celÃ© ÄÃslo, je oÅÃznuto.
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>TRUNC(3.12) se rovnÃ¡ 3.
>TRUNC(4.15,1) se rovnÃ¡ 4.1.
>
>@SYNTAX=TTEST(pole1,pole2,strany,typ)
>@DESCRIPTION=Funkce TTEST vracÃ pravdÄpodobnost Studentova t-Testu.
>@pole1 je prvnÃ mnoÅ¾ina dat, @pole2 je druhÃ¡ mnoÅ¾ina dat. Pokud mÃ¡ parametr @strany hodnotu 1, funkce TTEST pouÅ¾ije jednostrannou alternativu a pokud mÃ¡ hodnotu 2, funkce TTEST pouÅ¾ije oboustrannou alternativu. @typ urÄuje typ testu:
>
>1  PÃ¡rovÃ½ test
>2  Dvou vÃ½bÄrÅ¯ se stejnÃ½m rozptylem
>3  Dvou vÃ½bÄrÅ¯ s rÅ¯znÃ½m rozptylem
>
>* Pokud mnoÅ¾iny dat obsahujÃ rÅ¯znÃ½ poÄet dat a test je pÃ¡rovÃ½ (@typ 1), funkce TTEST vracÃ chybu #N/A.
>* @strany a @typ jsou oÅÃznuty na celÃ¡ ÄÃsla.
>* Pokud nenÃ @strany 1 ani 2, funkce TTEST vracÃ chybu #NUM!
>* Pokud je @typ jinÃ½ neÅ¾ 1, 2 nebo 3, funkce TTEST vracÃ chybu #NUM!
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1, a buÅky B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, a 42.7. Pak
>TTEST(A1:A5,B1:B5,1,1) se rovnÃ¡ 0.003127619.
>TTEST(A1:A5,B1:B5,2,1) se rovnÃ¡ 0.006255239.
>TTEST(A1:A5,B1:B5,1,2) se rovnÃ¡ 0.111804322.
>TTEST(A1:A5,B1:B5,1,3) se rovnÃ¡ 0.113821797.
>
>@SYNTAX=TYPE(hodnota)
>@DESCRIPTION=TYPE vracÃ ÄÃslo datovÃ©ho typu hodnoty.
>
>1  = ÄÃslo
>2  = text
>4  = logickÃ¡ (boolean)
>16 = chyba
>64 = pole
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>TYPE(3) se rovnÃ¡ 1.
>TYPE("text") se rovnÃ¡ 2.
>
>@SYNTAX=UNICHAR(x)
>@DESCRIPTION=UNICHAR vracÃ znak Unicode reprezentovanÃ½ ÄÃslem @x.
>
>@EXAMPLES=
>UNICHAR(65) se rovnÃ¡ A.
>CHAR(960) se rovnÃ¡ malÃ©mu ÅeckÃ©mu pi.
>
>@SYNTAX=UNICODE(znak)
>@DESCRIPTION=UNICODE vracÃ ÄÃslo z tabulky Unicode pro @znak.
>
>
>@EXAMPLES=
>UNICODE("A") se rovnÃ¡ 65.
>
>@SYNTAX=UNIX2DATE(unixÄas)
>@DESCRIPTION=UNIX2DATE pÅevÃ¡dÃ unixovÃ½ Äas na datum a Äas tabulkovÃ©ho kalkulÃ¡toru.
>
>UnixovÃ½ Äas pÅedstavuje poÄet uplynulÃ½ch sekund od pÅ¯lnoci 1. ledna 1970.
>
>@EXAMPLES=
>
>@SYNTAX=UPPER(text)
>@DESCRIPTION=UPPER vracÃ ÅetÄzec @text pÅevedenÃ½ na velkÃ¡ pÃsmena.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>UPPER("cancelled") se rovnÃ¡ "CANCELLED".
>
>@SYNTAX=VALUE(text)
>@DESCRIPTION=VALUE vracÃ ÄÃselnou hodnotu @textu.
>
>Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>VALUE("$1,000") se rovnÃ¡ 1000.
>
>@SYNTAX=VAR(b1, b2, ...)
>@DESCRIPTION=VAR odhaduje rozptyl vÃ½bÄru ze statistickÃ©ho souboru. Pro zÃskÃ¡nÃ skuteÄnÃ©ho rozptylu celÃ©ho statistickÃ©ho souboru pouÅ¾ijte VARP.
>VAR je tÃ©Å¾ znÃ¡mÃ¡ jako N-1-variance. PÅi rozumnÃ½ch podmÃnkÃ¡ch to je nejpravdÄpodobnÄjÅ¡Ã odhad skuteÄnÃ©ho rozptylu.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>VAR(A1:A5) se rovnÃ¡ 117.64.
>
>@SYNTAX=VARA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=VARA vracÃ rozptyl zaloÅ¾enÃ½ na vÃ½bÄru.
>Pro zÃskÃ¡nÃ skuteÄnÃ©ho rozptylu celÃ©ho statistickÃ©ho souboru pouÅ¾ijte VARPA.
>VARA je takÃ¡ znÃ¡ma jako N-1-variance.
>Za rozumnÃ½ch podmÃnek je to nejpravdÄpodobnÄjÅ¡Ã odhad skuteÄnÃ©ho rozptylu.
>ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla a ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>VARA(A1:A5) se rovnÃ¡ 228.613.
>
>@SYNTAX=VARP(b1, b2, ...)
>@DESCRIPTION=VARP poÄÃtÃ¡ rozptyl celÃ©ho statistickÃ©ho souboru.
>VARP je takÃ© znÃ¡ma jako N-variance.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>VARP(A1:A5) se rovnÃ¡ 94.112.
>
>@SYNTAX=VARPA(ÄÃslo1,ÄÃslo2,...)
>@DESCRIPTION=VARPA vracÃ rozptyl celÃ©ho statistickÃ©ho souboru.
>VARPA je takÃ© znÃ¡mÃ¡ jako N-variance.
>ÄÃsla, text a logickÃ© hodnoty jsou zapoÄteny. Pokud buÅka obsahuje text nebo je parametr vyhodnocen jako FALSE, je zapoÄten jako 0. Pokud je parametr vyhodnocen jako TRUE, je zapoÄten jako 1. PrÃ¡zdnÃ© buÅky nejsou zapoÄteny.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla ÅetÄzce 11.4, 17.3, "missing", 25.9, a 40.1. Pak
>VARPA(A1:A5) se rovnÃ¡ 182.8904.
>
>@SYNTAX=VDB(cena,zÅ¯statek,Å¾ivotnost,poÄ_obdobÃ,kon_obdobÃ[,faktor,pÅepÃnaÄ])
>@DESCRIPTION=VDB poÄÃtÃ¡ odpisy aktiv za danÃ© obdobÃ nebo ÄÃ¡steÄnÃ© obdobÃ pomocÃ dvojitÃ© degresÃvnÃ metody odpisÅ¯.
>
>* Pokud @poÄ_obdobÃ < 0, vracÃ funkce VDB chybu #NUM!
>* Pokud je @poÄ_obdobÃ > @kon_obdobÃ, vracÃ funkce VDB chybu #NUM!
>* Pokud je @kon_obdobÃ > @Å¾ivotnosti, vracÃ funkce VDB chybu #NUM!
>* Pokud je @cena < 0, vracÃ funkce VDB chybu #NUM!
>* Pokud je @zÅ¯statek <= 0, vracÃ funkce VDB chybu #NUM!
>
>@EXAMPLES=
>
>@SYNTAX=VLOOKUP(hodnota,oblast,sloupec[,pÅibliÅ¾nÄ,jako_index])
>@DESCRIPTION=Funkce VLOOKUP najde ÅÃ¡dek v oblasti, jehoÅ¾ prvnÃ sloupec je podobnÃ½ @hodnotÄ. Pokud nenÃ @pÅibliÅ¾nÄ TRUE, najde ÅÃ¡dek s pÅesnÄ stejnou hodnotou. Pokud je @pÅibliÅ¾nÄ TRUE, pak musÃ bÃ½t hodnoty tÅÃdÄnÃ© vzestupnÄ, aby funkce sprÃ¡vnÄ fungovala; v takovÃ©m pÅÃpadÄ najde ÅÃ¡dek s hodnotou menÅ¡Ã neÅ¾ @hodnota. VracÃ hodnotu v nalezenÃ©m ÅÃ¡dku a v sloupci @sloupec relativnÄ od 1 do oblasti @oblast. Pokud je nastaveno @jako_index, vracÃ funkce odpovÃdajÃcÃ posun od 0 a ne hodnotu.
>
>* Pokud je @sloupec < 0, vracÃ funkce VLOOKUP chybu #NUM!.
>* Pokud je @sloupec mimo @oblast, vracÃ funkce VLOOKUP chybu #REF!.
>
>@EXAMPLES=
>
>@SYNTAX=WEEKDAY (datum[, metoda])
>@DESCRIPTION=WEEKDAY pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na den v tÃ½dnu.
>
>Tato funkce vracÃ celÃ© ÄÃslo pÅedstavujÃcÃ den v tÃ½dnu.
>@metoda urÄuje zpÅ¯sob ÄÃslovÃ¡nÃ. VÃ½chozÃ je 1.
>
>  Pokud @metoda=1: NedÄle je 1, pondÄlÃ je 2, atd.
>  Pokud @metoda=2: PondÄlÃ je 1, ÃºterÃ½ je 2, atd.
>  Pokud @metoda=3: PondÄlÃ je 0, ÃºterÃ½ je 1, atd.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>WEEKDAY("10/24/1968") se rovnÃ¡ 5 (Ätvrtek).
>
>@SYNTAX=WEEKNUM (datum[,metoda])
>@DESCRIPTION=WEEKNUM vracÃ ÄÃslo tÃ½dne pro @datum podle danÃ© @metody.
>
>@metoda je standardnÄ 1.
>
>  Pokud @metoda=1, tÃ½den zaÄÃnÃ¡ v nedÄli a dny pÅed prvnÃ nedÄlÃ jsou tÃ½den 0.
>  Pokud @metoda=2, tÃ½den zaÄÃnÃ¡ v pondÄlÃ a dny pÅed prvnÃm pondÄlkem jsou tÃ½den 0.
>  Pokud @metoda=150, vracÃ se tÃ½den podle normy ISO 8601.
>
>* Tato funkce vracÃ chybu #NUM!, pokud je @datum nebo @metoda neplatnÃ¡.
>* Tato funkce je kompatibilnÃ s Excelem aÅ¾ na to, Å¾e Excel nepodporuje ÄÃsla tÃ½dnÅ¯ podle normy ISO 8601.
>
>@EXAMPLES=
>Pokud A1 obsahuje 12/21/00, pak WEEKNUM(A1,2)=51
>@SYNTAX=WEIBULL(x,alfa,beta,kumulativnÃ)
>@DESCRIPTION=Funkce WEIBULL vracÃ Weibullovo rozdÄlenÃ. Pokud je @kumulativnÃ TRUE, vracÃ:
>
>1 - exp (-(@x/@beta)^@alfa)
>
>jinak vracÃ
>
>(@alfa/@beta^@alfa) * @x^(@alfa-1) * exp(-(@x/@beta^@alfa)).
>
>* Pokud je @x < 0, funkce WEIBULL vracÃ chybu #NUM!.
>* Pokud je @alfa <= 0 nebo @beta <= 0, funkce WEIBULL  vracÃ chybu  #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>WEIBULL(3,2,4,0) se rovnÃ¡ 0.213668559.
>
>@SYNTAX=WORKDAY (poÄ_datum,dny[,svÃ¡tky])
>@DESCRIPTION=WORKDAY vracÃ den, kterÃ½ je vzdÃ¡len @dny pracovnÃch dnÃ od @poÄ_data. VÃkendy a svÃ¡tky je moÅ¾nÃ© nepovinnÄ uvÃ©st v parametru @svÃ¡tky.
>
>* Pokud @poÄ_datum nebo @dny nejsou platnÃ©, vracÃ funkce chybu #NUM!.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>DAY(WORKDAY(DATE(2001,1,5),30)) se rovnÃ¡ 16 a
>MONTH(WORKDAY(DATE(2001,2,5),30)( se rovnÃ¡ 2.
>
>@SYNTAX=XIRR(hodnoty,data[,odhad])
>@DESCRIPTION=XIRR poÄÃtÃ¡ vnitÅnÃ vÃ½nosovÃ© procento nÃ¡vratnosti investice pro ne nutnÄ periodickÃ© platby. Tato funkce mÃ¡ blÃzkÃ½ vztah k funkci pro Äistou souÄasnou hodnotu (NPV a XNPV). XIRR je ÃºrokovÃ¡ mÃra pro sÃ©rii penÄÅ¾nÃch tokÅ¯, kde XNPV je nula. 
>
>@hodnoty obsahujÃ sÃ©rii penÄÅ¾nÃch tokÅ¯ generovanÃ½ch investicÃ. @data obsahujÃ termÃny plateb. PrvnÃ datum popisuje datum prvnÃ platby, takÅ¾e vÅ¡echny dalÅ¡Ã termÃny by mÄly bÃ½t aÅ¾ po tomto datu. NepovinnÃ½ @odhad je poÄÃ¡teÄnÃ hodnota pouÅ¾itÃ¡ pro vypoÄtenÃ XIRR. NemusÃte ji pouÅ¾Ãvat, je uvedenÃ¡ pouze pro kompatibilitu s Excelem.
>
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1:A5 obsahujÃ ÄÃsla -6000, 2134, 1422, 1933, a 1422, a Å¾e buÅky B1:B5 obsahujÃ data "1999-01-15", "1999-04-04", "1999-05-09", "2000-03-12", a "2000-05-1". Pak
>XIRR(A1:A5,B1:B5) se rovnÃ¡ 0.224838. 
>@SYNTAX=XNPV(Ãºrok,hodnoty,data)
>@DESCRIPTION=XNPV poÄÃtÃ¡ Äistou souÄasnou hodnotu investice. KalendÃ¡Å penÄÅ¾nÃho toku je danÃ½ v poli @data. PrvnÃ datum urÄuje zaÄÃ¡tek kalendÃ¡Åe. @Ãºrok pÅedstavuje Ãºrokovou mÃru a @hodnoty pÅedstavujÃ platby.
>
>* Pokud @hodnoty a @data neobsahujÃ stejnÃ½ poÄet dat, funkce XNPV vracÃ chybu #NUM!. 
>
>@EXAMPLES=
>
>@SYNTAX=YEAR (datum)
>@DESCRIPTION=YEAR pÅevÃ¡dÃ sÃ©riovÃ© ÄÃslo na rok.
>
>* PoznÃ¡mka: Aplikace Gnumeric vykonÃ¡ standardnÃ pÅevod ÅetÄzce na sÃ©riovÃ© ÄÃslo, takÅ¾e mÅ¯Å¾ete zadat datum jako ÅetÄzec.
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>YEAR(DATE(2003, 4, 30)) se rovnÃ¡ 2003.
>
>@SYNTAX=YEARFRAC (poÄ_datum, kon_datum [,zÃ¡klad])
>@DESCRIPTION=YEARFRAC vracÃ poÄet celÃ½ch dnÃ mezi poÄÃ¡teÄnÃm datem @poÄ_datum a koncovÃ½m datem @kon_datum podle @zÃ¡kladu.
>
>@EXAMPLES=
>
>@SYNTAX=YIELD(vyrovnÃ¡nÃ,splatnost,Ãºrok,cena,zaruÄ_cena,frekvence[,zÃ¡kladna])
>@DESCRIPTION=YIELD poÄÃtÃ¡ vÃ½nos cennÃ©ho papÃru s periodickÃ½m ÃºrokovÃ½m vÃ½nosem.
>
>@frekvencÃ je poÄet kupÃ³nÅ¯ za rok. MoÅ¾nÃ© hodnoty jsou: MoÅ¾nÃ© hodnoty jsou: 1 = roÄnÃ, 2 = pololetnÃ, 4 = ÄtvrtletnÃ. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je frekvence jinÃ¡ neÅ¾ 1, 2, nebo 4, vracÃ funkce YIELD chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce YIELD vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=YIELDDISC(vyrovnÃ¡nÃ,splatnost,cena,zaruÄ_cena[,zÃ¡kladna])
>@DESCRIPTION=YIELDDISC poÄÃtÃ¡ roÄnÃ vÃ½nos diskontovanÃ©ho cennÃ©ho papÃru.
>
>@vyrovnanÃ znamenÃ¡ datum vyrovnÃ¡nÃ. @splatnost je datum splatnosti. @cena je cena za nominÃ¡lnÃ hodnotu $100 cennÃ©ho papÃru. @zaruÄ_cena je zaruÄenÃ¡ cena za $100 nominÃ¡lnÃ hodnoty. @zÃ¡kladna je typ systÃ©mu poÄÃtÃ¡nÃ dnÅ¯, kterÃ½ se mÃ¡ pouÅ¾Ãt:
>
>  0  US 30/360
>  1  skuteÄnÃ© dny/skuteÄnÃ© dny
>  2  skuteÄnÃ© dny/360
>  3  skuteÄnÃ© dny/365
>  4  EvropskÃ½ 30/360
>
>* Pokud je datum @vyrovnÃ¡nÃ vÄtÅ¡Ã nebo stejnÃ© jako datum @splatnosti, vracÃ funkce YIELDMAT chybu #NUM!
>* Pokud je datum @vyrovnÃ¡nÃ nebo @splatnosti neplatnÃ©, vracÃ funkce YIELDMAT chybu #NUM!
>* Pokud nenÃ @zÃ¡kladna uvedena, pouÅ¾ije se US 30/360.
>* Pokud je @zÃ¡kladna < 0 nebo @zÃ¡kladna > 4, funkce YIELDDISC vracÃ chybu #NUM!.
>
>@EXAMPLES=
>
>@SYNTAX=ZTEST(ref,x)
>@DESCRIPTION=ZTEST vracÃ pravdÄpodobnost pro oboustrannou alternativu z-testu.
>
>@ref je mnoÅ¾ina dat a @x je testovanÃ¡ hodnota.
>
>* Pokud @ref obsahuje mÃ©nÄ neÅ¾ dva prvky, funkce ZTEST vracÃ chybu #DIV/0!. 
>* Tato funkce je kompatibilnÃ s Excelem.
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11.4, 17.3, 21.3, 25.9, a 40.1. Pak
>ZTEST(A1:A5,20) se rovnÃ¡ 0.254717826.
>
>
>equals
>does not equal
>is greater than
>is greater than or equal to
>is less than
>is less than or equal to
>begins with
>does not begin with
>ends with
>does not end with
>contains
>'
>`
>@SYNTAX=GNUMERIC_VERSION()
>@DESCRIPTION=GNUMERIC_VERSION returns the version of gnumeric as a string.
>@EXAMPLES=
>@SYNTAX=PRODUCT(value1, value2, ...)
>@DESCRIPTION=PRODUCT returns the product of all the values and cells referenced in the argument list.
>
>* This function is Excel compatible.  In particular, this means that if all cells are empty, the result will be 0.
>
>@EXAMPLES=
>@SYNTAX=SUM(value1, value2, ...)
>@DESCRIPTION=SUM computes the sum of all the values and cells referenced in the argument list.
>
>* This function is Excel compatible.
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43.  Then
>Try --list-exporters to see a list of possibilities.
>Whole numbers
>Numbers
>In a list
>Date
>Time
>Text length
>Always
>Neither side
>On left side only
>Name '%s' will be lost.
>        %s
>would have been replaced by
>        %s
>which is invalid.
>
>Name '%s' will be lost.
>MIN
>MAX
>AVERAGE
>COUNT
>PRODUCT
>STDEV
>STDEVP
>VAR
>If you want to save all sheets, save them in separate files or select different file format.
>Tab
>Bang (!)
>Colon (:)
>Comma (,)
>Hyphen (-)
>Pipe (|)
>Semicolon (;)
>Slash (/)
>
>The version of Gnumeric you are using is quite old
>by now.  It is likely that many bugs have been fixed
>and that new features have been added in the meantime.
>
>Please consider upgrading before reporting any bugs.
>Consult http://www.gnome.org/projects/gnumeric/ for details.
>
>existing cells in that range.  Do you want me to replace
>
>with support for a very large number of columns.  Access to the
>column named TRUE may conflict with the constant of the same
>dependent, and the regression cannot be calculated.
>
>Remove one of these
>Try --list-exporters to see a list of possibilities.
>Macintosh (carriage return)
>Try --list-exporters to see a list of possibilities.
>Try --list-importers to see a list of possibilities.
>
>
>
>datadir := '%s'
>libdir := '%s'
>val <= min || max <= val (not between)
>val == bound                  (equal to)
>val <> bound                  (not equal to)
>val  >  bound                  (greater than)
>val  <  bound                  (less than)
>val >= bound                  (greater than or equal)
>datadir := '%s'
>libdir := '%s'
>datadir := '%s'
>libdir := '%s'
>â¥
>=
>Int
>Bool
>Report-Msgid-Bugs-To: 
>POT-Creation-Date: 2007-12-29 14:30-0500
>PO-Revision-Date: 2005-08-29 22:49+0200
>Last-Translator: Miloslav Trmac <mitr@volny.cz>
>Language-Team: Czech <cs@li.org>
>MIME-Version: 1.0
>Content-Type: text/plain; charset=UTF-8
>Content-Transfer-Encoding: 8bit
>se rovnÃ¡
>se nerovnÃ¡
>je vÄtÅ¡Ã neÅ¾
>je vÄtÅ¡Ã nebo rovno
>je menÅ¡Ã neÅ¾
>je menÅ¡Ã nebo rovno
>zaÄÃnÃ¡ s
>nezaÄÃnÃ¡ s
>konÄÃ s
>nekonÄÃ s
>obsahuje
>'
>`
>@SYNTAX=GNUMERIC_VERSION()
>@DESCRIPTION=Funkce GNUMERIC_VERSION vracÃ verzi aplikace Gnumeric jako ÅetÄzec.@EXAMPLES=
>@SYNTAX=PRODUCT(hodnota1, hodnota2, ...)
>@DESCRIPTION=PRODUCT vracÃ souÄin vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech.
>
>* Tato funkce je kompatibilnÃ s Excelem. To obzvlÃ¡Å¡Å¥ znamenÃ¡, Å¾e pokud budou vÅ¡echny buÅky prÃ¡zdnÃ©, bude vÃ½sledek 0.
>
>@EXAMPLES=
>@SYNTAX=SUM(hodnota1, hodnota, ...)
>@DESCRIPTION=SUM poÄÃtÃ¡ souÄet vÅ¡ech hodnot a bunÄk uvedenÃ½ch v parametrech.
>
>* Tato funkce je kompatibilnÃ s Excelem. 
>
>@EXAMPLES=
>PÅedpoklÃ¡dejme, Å¾e buÅky A1, A2, ..., A5 obsahujÃ ÄÃsla 11, 15, 17, 21, a 43. Pak
>Zkuste zobrazit seznam moÅ¾nostÃ pomocÃ --list-exporters.
>CelÃ¡ ÄÃsla
>ÄÃsla
>V seznamu
>Datum
>Äas
>DÃ©lka textu
>VÅ¾dy
>Å½Ã¡dnÃ¡ strana
>Jen na levÃ© stranÄ
>NÃ¡zev '%s' bude ztracen.
>          %s
>byl nahrazen
>          %s
>coÅ¾ nenÃ platnÃ©.
>
>NÃ¡zev '%s' bude ztracen.
>MIN
>MAX
>AVERAGE
>COUNT
>PRODUCT
>STDEV
>STDEVP
>VAR
>Pokud chcete uloÅ¾it vÅ¡echny listy, uloÅ¾te je do oddÄlenÃ½ch souborÅ¯, nebo pouÅ¾ijte jinÃ½ formÃ¡t souboru.
>TabelÃ¡tor
>VykÅiÄnÃk (!)
>DvojteÄka (:)
>ÄÃ¡rka (,)
>PomlÄka (-)
>Roura (|)
>StÅednÃk (;)
>LomÃtko (/)
>
>Verze, kterou prÃ¡vÄ pouÅ¾ÃvÃ¡te, je uÅ¾ dost starÃ¡.
>PravdÄpodobnÄ bylo mezitÃm opraveno mnoho chyb
>a byly pÅidÃ¡ny novÃ© funkce.
>
>ProsÃm, zamyslete se nad pÅechodem na novÄjÅ¡Ã verzi pÅedtÃm,
>neÅ¾ budete oznamovat nÄjakÃ© chyby. Podrobnosti naleznete na
>http://www.gnome.org/projects/gnumeric/
>
>
>s podporou velmi velkÃ©ho poÄtu sloupcÅ¯. PÅÃstup ke sloupci
>s nÃ¡zvem TRUE mÅ¯Å¾e kolidovat s konstantou stejnÃ©ho nÃ¡zvu.
>a proto nenÃ moÅ¾nÃ© spoÄÃtat regresi.
>
>OdstraÅte jednu z tÄchto promÄnnÃ½ch
>Zkuste zobrazit seznam moÅ¾nostÃ pomocÃ --list-exporters.
>Macintosh (carriage return)
>Zkuste zobrazit seznam moÅ¾nostÃ pomocÃ --list-exporters.
>Zkuste zobrazit seznam moÅ¾nostÃ pomocÃ --list-importers.
>
>
>
>datadir := '%s'
>libdir := '%s'
>hod <= min || max <= hod (nenÃ mezi)
>hod == vazba                  (rovnÃ¡ se)
>hod <> vazba                  (nerovnÃ¡ se)
>hod  >  vazba                  (vÄtÅ¡Ã neÅ¾)
>hod  <  vazba                  (menÅ¡Ã neÅ¾)
>hod >= vazba                  (vÄtÅ¡Ã nebo rovno)
>datadir := '%s'
>libdir := '%s'
>datadir := '%s'
>libdir := '%s'
>â¥
>=
>Int
>Bool
>@SYNTAX=ABS(b1)
>@DESCRIPTION=ABS implements the Absolute Value function:  the result is to drop the negative sign (if present).  This can be done for integers and floating point numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ABS(7) equals 7.
>ABS(-3.14) equals 3.14.
>
>@SYNTAX=ACCRINT(issue,first_interest,settlement,rate,par,frequency[,basis])
>@DESCRIPTION=ACCRINT calculates the accrued interest for a security that pays periodic interest.
>
>@issue is the issue date of the security.  @first_interest is the first interest date of the security.  @settlement is the settlement date of the security.  The settlement date is always after the issue date (the date when the security is bought). @rate is the annual rate of the security and @par is the par value of the security. @frequency is the number of coupon payments per year.
>
>Allowed frequencies are:
>  1 = annual,
>  2 = semi,
>  4 = quarterly.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @issue date, @first_interest date, or @settlement date is not valid, ACCRINT returns #NUM! error.
>* The dates must be @issue < @first_interest < @settlement, or ACCRINT returns #NUM! error.
>* If @rate <= 0 or @par <= 0 , ACCRINT returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, ACCRINT returns #NUM! error.
>* If @issue date is after @settlement date or they are the same, ACCRINT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=ACCRINTM(issue,maturity,rate[,par,basis])
>@DESCRIPTION=ACCRINTM calculates and returns the accrued interest for a security from @issue to @maturity date.
>
>@issue is the issue date of the security.  @maturity is the maturity date of the security.  @rate is the annual rate of the security and @par is the par value of the security. If you omit @par, ACCRINTM applies $1,000 instead.  @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @issue date or @maturity date is not valid, ACCRINTM returns #NUM! error.
>* If @rate <= 0 or @par <= 0, ACCRINTM returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, ACCRINTM returns #NUM! error.
>* If @issue date is after @maturity date or they are the same, ACCRINTM returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=ACOS(x)
>@DESCRIPTION=ACOS function calculates the arc cosine of @x; that is the value whose cosine is @x.
>
>* The value it returns is in radians.
>* If @x falls outside the range -1 to 1, ACOS returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ACOS(0.1) equals 1.470629.
>ACOS(-0.1) equals 1.670964.
>
>@SYNTAX=ACOSH(x)
>@DESCRIPTION=ACOSH  function  calculates  the inverse hyperbolic cosine of @x; that is the value whose hyperbolic cosine is @x.
>
>* If @x is less than 1.0, ACOSH() returns the #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>ACOSH(2) equals 1.31696.
>ACOSH(5.3) equals 2.35183.
>
>@SYNTAX=ADDRESS(row_num,col_num[,abs_num,a1,text])
>@DESCRIPTION=ADDRESS returns a cell address as text for specified row and column numbers.
>
>@a1 is a logical value that specifies the reference style.  If @a1 is TRUE or omitted, ADDRESS returns an A1-style reference, i.e. $D$4.  Otherwise ADDRESS returns an R1C1-style reference, i.e. R4C4.
>
>@text specifies the name of the worksheet to be used as the external reference.
>
>* If @abs_num is 1 or omitted, ADDRESS returns absolute reference.
>* If @abs_num is 2 ADDRESS returns absolute row and relative column.
>* If @abs_num is 3 ADDRESS returns relative row and absolute column.
>* If @abs_num is 4 ADDRESS returns relative reference.
>* If @abs_num is greater than 4 ADDRESS returns #VALUE! error.
>* If @row_num or @col_num is less than one, ADDRESS returns #VALUE! error.
>
>@EXAMPLES=
>ADDRESS(5,4) equals "$D$5".
>ADDRESS(5,4,4) equals "D5".
>ADDRESS(5,4,3,FALSE) equals "R[5]C4".
>
>@SYNTAX=AMORDEGRC(cost,purchase_date,first_period,salvage,period,rate[,basis])
>@DESCRIPTION=AMORDEGRC: Calculates depreciation for each accounting period using French accounting conventions.   Assets purchased in the middle of a period take prorated depreciation into account.  This is similar to AMORLINC, except that a depreciation coefficient is applied in the calculation depending on the life of the assets.
>Named for AMORtissement DEGRessif Comptabilite
>
>@cost The value of the asset.
>@purchase_date The date the asset was purchased.
>@first_period The end of the first period.
>@salvage Asset value at maturity.
>@period The length of accounting periods.
>@rate rate of depreciation as a percentage.
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>AMORDEGRC(2400,DATE(1998,8,19),DATE(1998,12,30),300,1,0.14,1) = 733
>
>@SYNTAX=AMORLINC(cost,purchase_date,first_period,salvage,period,rate[,basis])
>@DESCRIPTION=AMORLINC: Calculates depreciation for each accounting period using French accounting conventions.   Assets purchased in the middle of a period take prorated depreciation into account.
>Named for AMORtissement LINeaire Comptabilite.
>
>@cost The value of the asset.
>@purchase_date The date the asset was purchased.
>@first_period The end of the first period.
>@salvage Asset value at maturity.
>@period The length of accounting periods.
>@rate rate of depreciation as a percentage.
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>AMORLINC(2400,DATE(1998,8,19),DATE(1998,12,31),300,1,0.15,1) = 360
>
>@SYNTAX=AREAS(reference)
>@DESCRIPTION=AREAS returns the number of areas in @reference. 
>
>@EXAMPLES=
>AREAS((A1,B2,C3)) equals 3.
>
>@SYNTAX=ASIN(x)
>@DESCRIPTION=ASIN function calculates the arc sine of @x; that is the value whose sine is @x.
>
>* If @x falls outside the range -1 to 1, ASIN returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ASIN(0.5) equals 0.523599.
>ASIN(1) equals 1.570797.
>
>@SYNTAX=ASINH(x)
>@DESCRIPTION=ASINH function calculates the inverse hyperbolic sine of @x; that is the value whose hyperbolic sine is @x.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ASINH(0.5) equals 0.481212.
>ASINH(1.0) equals 0.881374.
>
>@SYNTAX=ATAN(x)
>@DESCRIPTION=ATAN function calculates the arc tangent of @x; that is the value whose tangent is @x.
>
>* Return value is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATAN(0.5) equals 0,463648.
>ATAN(1) equals 0,785398.
>
>@SYNTAX=ATAN2(b1,b2)
>@DESCRIPTION=ATAN2 function calculates the arc tangent of the two variables @b1 and @b2.  It is similar to calculating the arc tangent of @b2 / @b1, except that the signs of both arguments are used to determine the quadrant of the result.
>
>* The result is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATAN2(0.5,1.0) equals 1.107149.
>ATAN2(-0.5,2.0) equals 1.815775.
>
>@SYNTAX=ATANH(x)
>@DESCRIPTION=ATANH function calculates the inverse hyperbolic tangent of @x; that is the value whose hyperbolic tangent is @x.
>
>* If the absolute value of @x is greater than 1.0, ATANH returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ATANH(0.5) equals 0.549306.
>ATANH(0.8) equals 1.098612.
>
>@SYNTAX=AVEDEV(n1, n2, ...)
>@DESCRIPTION=AVEDEV returns the average of the absolute deviations of a data set from their mean.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>AVEDEV(A1:A5) equals 7.84.
>
>@SYNTAX=AVERAGE(value1, value2,...)
>@DESCRIPTION=AVERAGE computes the average of all the values and cells referenced in the argument list.  This is equivalent to the sum of the arguments divided by the count of the arguments.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>AVERAGE(A1:A5) equals 23.2.
>
>@SYNTAX=AVERAGEA(number1,number2,...)
>@DESCRIPTION=AVERAGEA returns the average of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>AVERAGEA(A1:A5) equals 18.94.
>
>@SYNTAX=BASE(number,base[,length])
>@DESCRIPTION=BASE function converts a number to a string representing that number in base @base.
>
>* @base must be an integer between 2 and 36.
>* This function is OpenOffice.Org compatible.
>* Optional argument @length specifies the minimum result length.  Leading  zeroes will be added to reach this length.
>
>@EXAMPLES=
>BASE(255,16,4) equals "00FF".
>
>@SYNTAX=BERNOULLI(k,p)
>@DESCRIPTION=BERNOULLI returns the probability p(k) of obtaining @k from a Bernoulli distribution with probability parameter @p.
>
>* If @k != 0 and @k != 1 BERNOULLI returns #NUM! error.
>* If @p < 0 or @p > 1 BERNOULLI returns #NUM! error.
>
>@EXAMPLES=
>BERNOULLI(0,0.5).
>
>@SYNTAX=BESSELI(x,y)
>@DESCRIPTION=BESSELI function returns the Neumann, Weber or Bessel function.
>
>@x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELI(0.7,3) equals 0.007367374.
>
>@SYNTAX=BESSELJ(x,y)
>@DESCRIPTION=BESSELJ function returns the Bessel function with @x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELJ(0.89,3) equals 0.013974004.
>
>@SYNTAX=BESSELK(x,y)
>@DESCRIPTION=BESSELK function returns the Neumann, Weber or Bessel function. @x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELK(3,9) equals 397.95880.
>
>@SYNTAX=BESSELY(x,y)
>@DESCRIPTION=BESSELY function returns the Neumann, Weber or Bessel function.
>
>@x is where the function is evaluated. @y is the order of the Bessel function, if non-integer it is truncated.
>
>* If @x or @y are not numeric a #VALUE! error is returned.
>* If @y < 0 a #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BESSELY(4,2) equals 0.215903595.
>
>@SYNTAX=BETADIST(x,alpha,beta[,a,b])
>@DESCRIPTION=BETADIST function returns the cumulative beta distribution. @a is the optional lower bound of @x and @b is the optional upper bound of @x.
>* If @a is not given, BETADIST uses 0.
>* If @b is not given, BETADIST uses 1.
>* If @x < @a or @x > @b BETADIST returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, BETADIST returns #NUM! error.
>* If @a >= @b BETADIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BETADIST(0.12,2,3) equals 0.07319808.
>
>@SYNTAX=BETAINV(p,alpha,beta[,a,b])
>@DESCRIPTION=BETAINV function returns the inverse of cumulative beta distribution.  @a is the optional lower bound of @x and @b is the optional upper bound of @x.
>
>* If @a is not given, BETAINV uses 0.
>* If @b is not given, BETAINV uses 1.
>* If @p < 0 or @p > 1 BETAINV returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, BETAINV returns #NUM! error.
>* If @a >= @b BETAINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BETAINV(0.45,1.6,1) equals 0.607096629.
>
>@SYNTAX=BETALN(a,b)
>@DESCRIPTION=BETALN function returns the natural logarithm of the absolute value of the beta function.
>
>* If @a, @b, or (@a + @b) are non-positive integers, BETALN returns #NUM! 
>@EXAMPLES=
>BETALN(2,3) equals -2.48.
>BETALN(-0.5,0.5) equals #NUM!.
>
>@SYNTAX=BIN2DEC(x)
>@DESCRIPTION=BIN2DEC function converts a binary number in string or number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2DEC(101) equals 5.
>
>@SYNTAX=BIN2HEX(number[,places])
>@DESCRIPTION=BIN2HEX function converts a binary number to a hexadecimal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2HEX(100111) equals 27.
>
>@SYNTAX=BIN2OCT(number[,places])
>@DESCRIPTION=BIN2OCT function converts a binary number to an octal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BIN2OCT(110111) equals 67.
>
>@SYNTAX=BINOMDIST(n,trials,p,cumulative)
>@DESCRIPTION=BINOMDIST function returns the binomial distribution. @n is the number of successes, @trials is the total number of independent trials, @p is the probability of success in trials, and @cumulative describes whether to return the sum of the binomial function from 0 to @n.
>
>* If @n or @trials are non-integer they are truncated.
>* If @n < 0 or @trials < 0 BINOMDIST returns #NUM! error.
>* If @n > @trials BINOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 BINOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>BINOMDIST(3,5,0.8,0) equals 0.2048.
>
>@SYNTAX=BITAND(a,b)
>@DESCRIPTION=BITAND function returns bitwise and-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=BITLSHIFT(x,n)
>@DESCRIPTION=BITLSHIFT function returns @x bit-shifted left by @n bits.
>
>* If @n is negative, a right shift will in effect be performed.
>
>@EXAMPLES=
>@SYNTAX=BITOR(a,b)
>@DESCRIPTION=BITOR function returns bitwise or-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=BITRSHIFT(x,n)
>@DESCRIPTION=BITRSHIFT function returns @x bit-shifted right by @n bits.
>
>* If @n is negative, a left shift will in effect be performed.
>
>@EXAMPLES=
>@SYNTAX=BITXOR(a,b)
>@DESCRIPTION=BITXOR function returns bitwise exclusive or-ing of its arguments.
>
>@EXAMPLES=
>@SYNTAX=CAUCHY(x,a,cum)
>@DESCRIPTION=CAUCHY returns the Cauchy distribution with scale parameter @a. If @cum is TRUE, CAUCHY returns the cumulative distribution.
>
>* If @a < 0 CAUCHY returns #NUM! error.
>* If @cum != TRUE and @cum != FALSE CAUCHY returns #VALUE! error.
>
>@EXAMPLES=
>CAUCHY(0.43,1,TRUE) returns 0.370735.
>
>@SYNTAX=CEIL(x)
>@DESCRIPTION=CEIL function rounds @x up to the next nearest integer.
>
>
>@EXAMPLES=
>CEIL(0.4) equals 1.
>CEIL(-1.1) equals -1.
>CEIL(-2.9) equals -2.
>
>@SYNTAX=CEILING(x[,significance])
>@DESCRIPTION=CEILING function rounds @x up to the nearest multiple of @significance.
>
>* If @x or @significance is non-numeric CEILING returns #VALUE! error.
>* If @x and @significance have different signs CEILING returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CEILING(2.43,1) equals 3.
>CEILING(123.123,3) equals 126.
>
>@SYNTAX=CELL(type,ref)
>@DESCRIPTION=CELL returns information about the formatting, location, or contents of a cell.
>
>@type specifies the type of information you want to obtain:
>
>  address    	Returns the given cell reference as text.
>  col        		Returns the number of the column in @ref.
>  contents   	Returns the contents of the cell in @ref.
>  format     		Returns the code of the format of the cell.
>  parentheses	Returns 1 if @ref contains a negative value
>             		and its format displays it with parentheses.
>  row        		Returns the number of the row in @ref.
>  width      		Returns the column width.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Cell("format",A1) returns the code of the format of the cell A1.
>
>@SYNTAX=CHAR(x)
>@DESCRIPTION=CHAR returns the ASCII character represented by the number @x.
>
>@EXAMPLES=
>CHAR(65) equals A.
>
>@SYNTAX=CHIDIST(x,dof)
>@DESCRIPTION=CHIDIST function returns the one-tailed probability of the chi-squared distribution. @dof is the number of degrees of freedom.
>
>* If @dof is non-integer it is truncated.
>* If @dof < 1 CHIDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CHIDIST(5.3,2) equals 0.070651213.
>
>@SYNTAX=CHIINV(p,dof)
>@DESCRIPTION=CHIINV function returns the inverse of the one-tailed probability of the chi-squared distribution.
>
>* If @p < 0 or @p > 1 or @dof < 1 CHIINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CHIINV(0.98,7) equals 1.564293004.
>
>@SYNTAX=CHITEST(actual_range,theoretical_range)
>@DESCRIPTION=CHITEST function returns the test for independence of chi-squared distribution.
>
>@actual_range is a range that contains the observed data points. @theoretical_range is a range that contains the expected values of the data points.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=CHOOSE(index[,value1][,value2]...)
>@DESCRIPTION=CHOOSE returns the value of index @index. @index is rounded to an integer if it is not.
>
>* If @index < 1 or @index > number of values, CHOOSE returns #VALUE! error.
>
>@EXAMPLES=
>CHOOSE(3,"Apple","Orange","Grape","Perry") equals "Grape".
>
>@SYNTAX=CLEAN(string)
>@DESCRIPTION=CLEAN removes any non-printable characters from @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CLEAN("one"\&char(7)) equals "one".
>
>@SYNTAX=CODE(char)
>@DESCRIPTION=CODE returns the ASCII number for the character @char.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CODE("A") equals 65.
>
>@SYNTAX=COLUMNNUMBER(name)
>@DESCRIPTION=COLUMNNUMBER function returns an integer corresponding to the column name supplied as a string.
>
>* If @name is invalid, COLUMNNUMBER returns the #VALUE! error.
>
>@EXAMPLES=
>COLUMNNUMBER("E") equals 5.
>
>@SYNTAX=COLUMNS(reference)
>@DESCRIPTION=COLUMNS function returns the number of columns in area or array reference.
>
>* If @reference is neither an array nor a reference nor a range, COLUMNS returns #VALUE! error.
>
>@EXAMPLES=
>COLUMNS(H2:J3) equals 3.
>
>@SYNTAX=COMBIN(n,k)
>@DESCRIPTION=COMBIN computes the number of combinations.
>
>* Performing this function on a non-integer or a negative number returns #NUM! error.
>* If @n is less than @k COMBIN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COMBIN(8,6) equals 28.
>COMBIN(6,2) equals 15.
>
>@SYNTAX=COMPLEX(real,im[,suffix])
>@DESCRIPTION=COMPLEX returns a complex number of the form x + yi.
>
>@real is the real and @im is the imaginary part of the complex number.  @suffix is the suffix for the imaginary part.  If it is omitted, COMPLEX uses 'i' by default.
>
>* If @suffix is neither 'i' nor 'j', COMPLEX returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COMPLEX(1,-1) equals 1-i.
>
>@SYNTAX=CONCATENATE(string1[,string2...])
>@DESCRIPTION=CONCATENATE returns the string obtained by concatenation of the given strings.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>CONCATENATE("aa","bb") equals "aabb".
>
>@SYNTAX=CONFIDENCE(x,stddev,size)
>@DESCRIPTION=CONFIDENCE function returns the confidence interval for a mean. @x is the significance level, @stddev is the population standard deviation, and @size is the size of the sample.
>
>* If @size is non-integer it is truncated.
>* If @size < 0 CONFIDENCE returns #NUM! error.
>* If @size is 0 CONFIDENCE returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CONFIDENCE(0.05,1,33) equals 0.341185936.
>
>@SYNTAX=CORREL(array1,array2)
>@DESCRIPTION=CORREL returns the correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>CORREL(A1:A5,B1:B5) equals 0.996124788.
>
>@SYNTAX=COS(x)
>@DESCRIPTION=COS function returns the cosine of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>COS(0.5) equals 0.877583.
>COS(1) equals 0.540302.
>
>@SYNTAX=COSH(x)
>@DESCRIPTION=COSH function returns the hyperbolic cosine of @x, which is defined mathematically as
>
>	(exp(@x) + exp(-@x)) / 2.
>
>* @x is in radians.
>* This function is Excel compatible.
>
>@EXAMPLES=
>COSH(0.5) equals 1.127626.
>COSH(1) equals 1.543081.
>
>@SYNTAX=COUNT(b1, b2, ...)
>@DESCRIPTION=COUNT returns the total number of integer or floating point arguments passed.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>COUNT(A1:A5) equals 5.
>
>@SYNTAX=COUNTA(b1, b2, ...)
>@DESCRIPTION=COUNTA returns the number of arguments passed not including empty cells.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, "missing", "missing", 25.9, and 40.1.  Then
>COUNTA(A1:A5) equals 5.
>
>@SYNTAX=COUNTBLANK(range)
>@DESCRIPTION=COUNTBLANK returns the number of blank cells in a @range.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>COUNTBLANK(A1:A20) returns the number of blank cell in A1:A20.
>
>@SYNTAX=COUNTIF(range,criteria)
>@DESCRIPTION=COUNTIF function counts the number of cells in the given @range that meet the given @criteria.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>COUNTIF(A1:A5,"<=28") equals 3.
>COUNTIF(A1:A5,"<28") equals 2.
>COUNTIF(A1:A5,"28") equals 1.
>COUNTIF(A1:A5,">28") equals 2.
>
>@SYNTAX=COUPDAYBS(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYBS returns the number of days from the beginning of the coupon period to the settlement date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYBS returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 89
>COUPDAYBS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 0
>
>@SYNTAX=COUPDAYS(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYS returns the number of days in the coupon period of the settlement date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYS returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 90
>COUPDAYS (DATE(2002,11,29),DATE(2004,2,29),4,1,FALSE) = 91
>
>@SYNTAX=COUPDAYSNC(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPDAYSNC returns the number of days from the settlement date to the next coupon date.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPDAYSNC returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0) = 1
>COUPDAYSNC (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 89
>
>@SYNTAX=COUPNCD(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPNCD returns the coupon date following settlement.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPNCD returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 30-Nov-2002
>COUPNCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 28-Feb-2003
>
>@SYNTAX=COUPNUM(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPNUM returns the numbers of coupons to be paid between the settlement and maturity dates, rounded up.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>* If @frequency is other than 1, 2, 4, 6 or 12, COUPNUM returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is not in between 0 and 5, #NUM! error is returned.
>
>@EXAMPLES=
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0) = 6
>COUPNUM (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 5
>@SYNTAX=COUPPCD(settlement,maturity,frequency[,basis,eom])
>@DESCRIPTION=COUPPCD returns the coupon date preceding settlement.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@frequency is the number of coupon payments per year.
>@eom = TRUE handles end of month maturity dates special.
>Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly, 6 = bimonthly, 12 = monthly.
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>(See the gnumeric manual for a detailed description of these bases).
>
>* If @frequency is invalid, COUPPCD returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0) = 31-Aug-2002
>COUPPCD (DATE(2002,11,29),DATE(2004,2,29),4,0,FALSE) = 29-Nov-2002
>
>@SYNTAX=COVAR(array1,array2)
>@DESCRIPTION=COVAR returns the covariance of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>COVAR(A1:A5,B1:B5) equals 65.858.
>
>@SYNTAX=CRITBINOM(trials,p,alpha)
>@DESCRIPTION=CRITBINOM function returns the smallest value for which the cumulative is greater than or equal to a given value. @n is the number of trials, @p is the probability of success in trials, and @alpha is the criterion value.
>
>* If @trials is a non-integer it is truncated.
>* If @trials < 0 CRITBINOM returns #NUM! error.
>* If @p < 0 or @p > 1 CRITBINOM returns #NUM! error.
>* If @alpha < 0 or @alpha > 1 CRITBINOM returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>CRITBINOM(10,0.5,0.75) equals 6.
>
>@SYNTAX=CUMIPMT(rate,nper,pv,start_period,end_period,type)
>@DESCRIPTION=CUMIPMT returns the cumulative interest paid on a loan between @start_period and @end_period.
>
>* If @rate <= 0, CUMIPMT returns #NUM! error.
>* If @nper <= 0, CUMIPMT returns #NUM! error.
>* If @pv <= 0, CUMIPMT returns #NUM! error.
>* If @start_period < 1, CUMIPMT returns #NUM! error.
>* If @end_period < @start_period, CUMIPMT returns #NUM! error.
>* If @end_period > @nper, CUMIPMT returns #NUM! error.
>* If @type <> 0 and @type <> 1, CUMIPMT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=CUMPRINC(rate,nper,pv,start_period,end_period,type)
>@DESCRIPTION=CUMPRINC returns the cumulative principal paid on a loan between @start_period and @end_period.
>
>* If @rate <= 0, CUMPRINC returns #NUM! error.
>* If @nper <= 0, CUMPRINC returns #NUM! error.
>* If @pv <= 0, CUMPRINC returns #NUM! error.
>* If @start_period < 1, CUMPRINC returns #NUM! error.
>* If @end_period < @start_period, CUMPRINC returns #NUM! error.
>* If @end_period > @nper, CUMPRINC returns #NUM! error.
>* If @type <> 0 and @type <> 1, CUMPRINC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DATE (year,month,day)
>@DESCRIPTION=DATE returns the number of days since the 1st of January of 1900(the date serial number) for the given year, month and day.
>
>* If @month < 1 or @month > 12, the year will be corrected.  A similar correction takes place for days.
>* The @years should be at least 1900.  If @years < 1900, it is assumed to be 1900 + @years.
>* If the given date is not valid, DATE returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATE(2001, 3, 30) returns 'Mar 30, 2001'.
> 
>@SYNTAX=DATE2UNIX(serial)
>@DESCRIPTION=DATE2UNIX converts a spreadsheet date and time serial number into a unix time.
>
>A unix time is the number of seconds since midnight January 1, 1970.
>
>@EXAMPLES=
>DATE2UNIX("01/01/2000") equals 946656000.
>
>@SYNTAX=DATEDIF(date1,date2,interval)
>@DESCRIPTION=DATEDIF returns the difference between two dates.  @interval is one of six possible values:  "y", "m", "d", "ym", "md", and "yd".
>
>The first three options will return the number of complete years, months, or days, respectively, between the two dates specified.
>
>  "ym" will return the number of full months between the two dates, not including the difference in years.
>  "md" will return the number of full days between the two dates, not including the difference in months.
>  "yd" will return the number of full days between the two dates, not including the difference in years.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"d") equals 1191.
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"y") equals 3.
>
>@SYNTAX=DATEVALUE(date_str)
>@DESCRIPTION=DATEVALUE returns the serial number of the date.  @date_str is the string that contains the date. The value depends on the date convention.  The MS Excel 1900 convention dates things from Jan 1 1900 while the 1904 convention uses Jan 1 1904.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DATEVALUE("1/1/1999") equals 36161 (in the 1900 convention).
>@SYNTAX=DAY (date)
>@DESCRIPTION=DAY converts a serial number to a day of month.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DAY("10/24/1968") equals 24.
>
>@SYNTAX=DAYS360 (date1,date2,method)
>@DESCRIPTION=DAYS360 returns the number of days from @date1 to @date2 following a 360-day calendar in which all months are assumed to have 30 days.
>
>* If @method is 1, the European method will be used.  In this case, if the day of the month is 31 it will be considered as 30.
>* If @method is 0 or omitted, the MS Excel (tm) US method will be used.  This is a somewhat complicated industry standard method where the last day of February is considered to be the 30th day of the month, but only for the first date.
>* If @method is 2, a saner version of the US method is used in which both dates get the same February treatment.
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is mostly Excel compatible.
>
>@EXAMPLES=
>DAYS360(DATE(2003, 2, 3), DATE(2007, 4, 2)) equals 1499.
>
>@SYNTAX=DB(cost,salvage,life,period[,month])
>@DESCRIPTION=DB calculates the depreciation of an asset for a given period using the fixed-declining balance method.  @cost is the initial value of the asset.  @salvage is the value after the depreciation.
>
>@life is the number of periods overall.  @period is the period for which you want the depreciation to be calculated.  @month is the number of months in the first year of depreciation.
>
>* If @month is omitted, it is assumed to be 12.
>* If @cost = 0, DB returns #NUM! error.
>* If @life <= 0, DB returns #NUM! error.
>* If @salvage / @cost < 0, DB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DDB(cost,salvage,life,period[,factor])
>@DESCRIPTION=DDB returns the depreciation of an asset for a given period using the double-declining balance method or some other similar method you specify.
>
>@cost is the initial value of the asset, @salvage is the value after the last period, @life is the number of periods, @period is the period for which you want the depreciation to be calculated, and @factor is the factor at which the balance declines.
>
>* If @factor is omitted, it is assumed to be two (double-declining balance method).
>* If @life <= 0, DDB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DEC2BIN(number[,places])
>@DESCRIPTION=DEC2BIN function converts a decimal number to a binary number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2BIN(42) equals 101010.
>
>@SYNTAX=DEC2HEX(number[,places])
>@DESCRIPTION=DEC2HEX function converts a decimal number to a hexadecimal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2HEX(42) equals 2A.
>
>@SYNTAX=DEC2OCT(number[,places])
>@DESCRIPTION=DEC2OCT function converts a decimal number to an octal number. @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEC2OCT(42) equals 52.
>
>@SYNTAX=DECIMAL(text,base)
>@DESCRIPTION=DECIMAL function converts a number in base @base to decimal.
>
>* @base must be an integer between 2 and 36.
>* This function is OpenOffice.Org compatible.
>
>@EXAMPLES=
>DECIMAL("A1",16) equals 161.
>
>@SYNTAX=DEGREES(x)
>@DESCRIPTION=DEGREES computes the number of degrees equivalent to @x radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DEGREES(2.5) equals 143.2394.
>
>@SYNTAX=DELTA(x[,y])
>@DESCRIPTION=DELTA function tests for numerical equivalence of two arguments, returning 1 in case of equality.
>
>* @y is optional, and defaults to 0.
>* If either argument is non-numeric returns a #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DELTA(42.99,43) equals 0.
>
>@SYNTAX=DEVSQ(n1, n2, ...)
>@DESCRIPTION=DEVSQ returns the sum of squares of deviations of a data set from the sample mean.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>DEVSQ(A1:A5) equals 470.56.
>
>@SYNTAX=DISC(settlement,maturity,par,redemption[,basis])
>@DESCRIPTION=DISC calculates and returns the discount rate for a security. @settlement is the settlement date of the security.
>
>@maturity is the maturity date of the security.  @par is the price per $100 face value of the security.  @redemption is the redemption value per $100 face value of the security.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, DISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, DISC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DOLLAR(num[,decimals])
>@DESCRIPTION=DOLLAR returns @num formatted as currency.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>DOLLAR(12345) equals "$12,345.00".
>
>@SYNTAX=DOLLARDE(fractional_dollar,fraction)
>@DESCRIPTION=DOLLARDE converts a dollar price expressed as a fraction into a dollar price expressed as a decimal number.
>
>@fractional_dollar is the fractional number to be converted. @fraction is the denominator of the fraction.
>
>* If @fraction is non-integer it is truncated.
>* If @fraction <= 0, DOLLARDE returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DOLLARFR(decimal_dollar,fraction)
>@DESCRIPTION=DOLLARFR converts a decimal dollar price into a dollar price expressed as a fraction.
>
>* If @fraction is non-integer it is truncated.
>* If @fraction <= 0, DOLLARFR returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=DURATION(settlement,maturity,coup,yield,frequency[,basis])
>@DESCRIPTION=DURATION calculates the duration of a security.
>
>@settlement is the settlement date of the security.
>@maturity is the maturity date of the security.
>@coup The annual coupon rate as a percentage.
>@yield The annualized yield of the security as a percentage.
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, DURATION returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=EDATE(date,months)
>@DESCRIPTION=EDATE returns the serial number of the date that is the specified number of months before or after a given date.  @date is the serial number of the initial date and @months is the number of months before (negative number) or after (positive number) the initial date.
>
>* If @months is not an integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>EDATE(DATE(2001,12,30),2) returns 'Feb 28, 2002'.
>
>@SYNTAX=EFFECT(r,nper)
>@DESCRIPTION=EFFECT calculates the effective interest rate from a given nominal rate.
>
>Effective interest rate is calculated using this formula:
>
>    (1 + @r / @nper) ^ @nper - 1
>
>where:
>
>@r = nominal interest rate (stated in yearly terms)
>@nper = number of periods used for compounding
>
>* If @rate < 0, EFFECT returns #NUM! error.
>* If @nper <= 0, EFFECT returns #NUM! error.
>
>@EXAMPLES=
>For example credit cards will list an APR (annual percentage rate) which is a nominal interest rate.
>For example if you wanted to find out how much you are actually paying interest on your credit card that states an APR of 19% that is compounded monthly you would type in:
>=EFFECT(.19,12) and you would get .2075 or 20.75%. That is the effective percentage you will pay on your loan.
>@SYNTAX=EOMONTH (start_date,months)
>@DESCRIPTION=EOMONTH returns the last day of the month which is @months from the @start_date.
>
>* EOMONTH returns #NUM! if @start_date or @months are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then EOMONTH(A1,0)=12/31/00, EOMONTH(A1,5)=5/31/01, and EOMONTH(A1,2)=2/28/01
>
>@SYNTAX=ERF([lower limit,]upper_limit)
>@DESCRIPTION=ERF returns the error function.  With a single argument ERF returns the error function, defined as
>
>	erf(x) = 2/sqrt(pi)* integral from 0 to x of exp(-t*t) dt.
>
>If two arguments are supplied, they are the lower and upper limits of the integral.
>
>* If either @lower_limit or @upper_limit is not numeric a #VALUE! error is returned.
>* This function is upward-compatible with that in Excel. (If two arguments are supplied, Excel will not allow either to be negative.)
>
>@EXAMPLES=
>ERF(0.4) equals 0.428392355.
>ERF(1.6448536269515/SQRT(2)) equals 0.90.
>
>The second example shows that a random variable with a normal distribution has a 90 percent chance of falling within approximately 1.645 standard deviations of the mean.
>@SYNTAX=ERFC(x)
>@DESCRIPTION=ERFC function returns the complementary error function, defined as
>
>	1 - erf(x).
>
>erfc(x) is calculated more accurately than 1 - erf(x) for arguments larger than about 0.5.
>
>* If @x is not numeric a #VALUE! error is returned.  
>@EXAMPLES=
>ERFC(6) equals 2.15197367e-17.
>
>@SYNTAX=ERROR(text)
>@DESCRIPTION=ERROR return the specified error.
>
>@EXAMPLES=
>ERROR("#OWN ERROR").
>
>@SYNTAX=ERROR.TYPE(value)
>@DESCRIPTION=ERROR.TYPE returns an error number corresponding to the given error value.  The error numbers for error values are:
>
>	#DIV/0!  		2
>	#VALUE!  	3
>	#REF!    		4
>	#NAME?   	5
>	#NUM!    		6
>	#N/A     		7
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ERROR.TYPE(NA()) equals 7.
>
>@SYNTAX=EURO(currency)
>@DESCRIPTION=EURO converts one Euro to a given national currency in the European monetary union.
>
>@currency is one of the following:
>
>    ATS	(Austria)
>    BEF	(Belgium)
>    DEM	(Germany)
>    ESP	(Spain)
>    EUR	(Euro)
>    FIM	(Finland)
>    FRF	(France)
>    GRD	(Greek)
>    IEP	(Ireland)
>    ITL	(Italy)
>    LUF	(Luxembourg)
>    NLG	(Netherlands)
>    PTE	(Portugal)
>
>* If the given @currency is other than one of the above, EURO returns #NUM! error.
>
>@EXAMPLES=
>EURO("DEM") returns 1.95583.
>@SYNTAX=EUROCONVERT(n,source,target)
>@DESCRIPTION=EUROCONVERT converts the currency value @n of @source currency to a target currency @target. Both currencies are given as three-letter strings using the ISO code system names.  The following currencies are available:
>
>    ATS	(Austria)
>    BEF	(Belgium)
>    DEM	(Germany)
>    ESP	(Spain)
>    EUR	(Euro)
>    FIM	(Finland)
>    FRF	(France)
>    GRD	(Greek)
>    IEP	(Ireland)
>    ITL	(Italy)
>    LUF	(Luxembourg)
>    NLG	(Netherlands)
>    PTE	(Portugal)
>
>* If the given @source or @target is other than one of the above, EUROCONVERT returns #VALUE! error.
>
>@EXAMPLES=
>EUROCONVERT(2.1,"DEM","EUR") returns 1.07.
>@SYNTAX=EVEN(number)
>@DESCRIPTION=EVEN function returns the number rounded up to the nearest even integer.  Negative numbers are rounded down.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>EVEN(5.4) equals 6.
>EVEN(-5.4) equals -6.
>
>@SYNTAX=EXACT(string1, string2)
>@DESCRIPTION=EXACT returns true if @string1 is exactly equal to @string2 (this routine is case sensitive).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXACT("key","key") equals TRUE.
>EXACT("key","Key") equals FALSE.
>
>@SYNTAX=EXECSQL(dsn,username,password,sql)
>@DESCRIPTION=The EXECSQL function lets you execute a command in a database server, and show the results returned in current sheet. It uses libgda as the means for accessing the databases.
>For using it, you need first to set up a libgda data source.
>@EXAMPLES=
>To get all the data from the table "Customers" present in the "mydatasource" GDA data source, you would use:
>EXECSQL("mydatasource","username","password","SELECT * FROM customers")
>@SYNTAX=EXP(x)
>@DESCRIPTION=EXP computes the value of e (the base of natural logarithms) raised to the power of @x.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXP(2) equals 7.389056.
>
>@SYNTAX=EXPM1(x)
>@DESCRIPTION=EXPM1 computes EXP(@x)-1 with higher resulting precision than the direct formula.
>
>@EXAMPLES=
>EXPM1(0.01) equals 0.01005.
>
>@SYNTAX=EXPONDIST(x,y,cumulative)
>@DESCRIPTION=EXPONDIST function returns the exponential distribution. If the @cumulative boolean is false it will return:
>
>	@y * exp (-@y*@x),
>
>otherwise it will return
>
>	1 - exp (-@y*@x).
>
>* If @x < 0 or @y <= 0 this will return an error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>EXPONDIST(2,4,0) equals 0.001341851.
>
>@SYNTAX=EXPPOWDIST(x,a,b)
>@DESCRIPTION=EXPPOWDIST returns the probability density p(x) at @x for Exponential Power distribution with scale parameter @a and exponent @b.
>This distribution has been recommended for lifetime analysis when a U-shaped hazard function is desired. This corresponds to rapid failure once the product starts to wear out after a period of steady or even improving reliability.
>@EXAMPLES=
>EXPPOWDIST(0.4,1,2).
>
>@SYNTAX=EXPRESSION(cell)
>@DESCRIPTION=EXPRESSION returns expression in @cell as a string, or empty if the cell is not an expression.
>@EXAMPLES=
>entering '=EXPRESSION(A3)' in A2 = empty (assuming there is nothing in A3).
>entering '=EXPRESSION(A2)' in A1 = 'EXPRESSION(A3)'.
>
>@SYNTAX=FACT(x)
>@DESCRIPTION=FACT computes the factorial of @x. ie, @x!
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FACT(3) equals 6.
>FACT(9) equals 362880.
>
>@SYNTAX=FACTDOUBLE(number)
>@DESCRIPTION=FACTDOUBLE function returns the double factorial of a @number, i.e., x!!.
>
>* If @number is not an integer, it is truncated.
>* If @number is negative FACTDOUBLE returns #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>FACTDOUBLE(5) equals 15.
>
>@SYNTAX=FALSE()
>@DESCRIPTION=FALSE returns boolean value false.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FALSE() equals FALSE.
>
>@SYNTAX=FDIST(x,dof1,dof2)
>@DESCRIPTION=FDIST function returns the F probability distribution. @dof1 is the numerator degrees of freedom and @dof2 is the denominator degrees of freedom.
>
>* If @x < 0 FDIST returns #NUM! error.
>* If @dof1 < 1 or @dof2 < 1, FDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FDIST(2,5,5) equals 0.232511319.
>
>@SYNTAX=FIB(number)
>@DESCRIPTION=FIB function computes Fibonacci numbers.
>
>* If @number is not an integer, it is truncated.
>* If @number is negative or zero FIB returns #NUM! error.
>
>@EXAMPLES=
>FIB(12) equals 144.
>
>@SYNTAX=FIND(string1,string2[,start])
>@DESCRIPTION=FIND returns position of @string1 in @string2 (case-sensitive), searching only from character @start onwards (assuming 1 if omitted).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FIND("ac","Jack") equals 2.
>
>@SYNTAX=FINV(p,dof1,dof2)
>@DESCRIPTION=FINV function returns the inverse of the F probability distribution.
>
>* If @p < 0 or @p > 1 FINV returns #NUM! error.
>* If @dof1 < 1 or @dof2 < 1 FINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FINV(0.2,2,4) equals 2.472135955.
>
>@SYNTAX=FISHER(x)
>@DESCRIPTION=FISHER function returns the Fisher transformation at @x.
>
>* If @x is not a number, FISHER returns #VALUE! error.
>* If @x <= -1 or @x >= 1, FISHER returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FISHER(0.332) equals 0.345074339.
>
>@SYNTAX=FISHERINV(x)
>@DESCRIPTION=FISHERINV function returns the inverse of the Fisher transformation at @x.
>
>* If @x is non-number FISHERINV returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>FISHERINV(2) equals 0.96402758.
>
>@SYNTAX=FIXED(num,[decimals, no_commas])
>@DESCRIPTION=FIXED returns @num as a formatted string with @decimals numbers after the decimal point, omitting commas if requested by @no_commas.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>FIXED(1234.567,2) equals "1,234.57".
>
>@SYNTAX=FORECAST(x,known_y's,known_x's)
>@DESCRIPTION=FORECAST function estimates a future value according to existing values using simple linear regression.  The estimated future value is a y-value for a given x-value (@x).
>
>* If @known_x or @known_y contains no data entries or different number of data entries, FORECAST returns #N/A error.
>* If the variance of the @known_x is zero, FORECAST returns #DIV/0 error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>FORECAST(7,A1:A5,B1:B5) equals -10.859397661.
>
>@SYNTAX=FREQUENCY(data_array,bins_array)
>@DESCRIPTION=FREQUENCY function counts how often given values occur within a range of values.  The results are given as an array.
>
>@data_array is a data array for which you want to count the frequencies.  @bin_array is an array containing the intervals into which you want to group the values in data_array.  If the @bin_array is empty, FREQUENCY returns the number of data points in @data_array.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=FTEST(array1,array2)
>@DESCRIPTION=FTEST function returns the two-tailed probability that the variances in the given two data sets are not significantly different.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>FTEST(A1:A5,B1:B5) equals 0.510815017.
>
>@SYNTAX=FV(rate,nper,pmt[,pv,type])
>@DESCRIPTION=FV computes the future value of an investment. This is based on periodic, constant payments and a constant interest rate. The interest rate per period is @rate, @nper is the number of periods in an annuity, @pmt is the payment made each period, @pv is the present value and @type is when the payment is made.
>
>* If @type = 1 then the payment is made at the beginning of the period.
>* If @type = 0 it is made at the end of each period.
>
>@EXAMPLES=
>
>@SYNTAX=FVSCHEDULE(principal,schedule)
>@DESCRIPTION=FVSCHEDULE returns the future value of given initial value after applying a series of compound periodic interest rates. The argument @principal is the present value; @schedule is an array of interest rates to apply. The @schedule argument must be a range of cells.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain interest rates 0.11, 0.13, 0.09, 0.17, and 0.03.  Then
>FVSCHEDULE(3000,A1:A5) equals 4942.7911611.
>@SYNTAX=GAMMADIST(x,alpha,beta,cum)
>@DESCRIPTION=GAMMADIST function returns the gamma distribution. If @cum is TRUE, GAMMADIST returns the incomplete gamma function, otherwise it returns the probability mass function.
>
>* If @x < 0 GAMMADIST returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0, GAMMADIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMADIST(1,2,3,0) equals 0.07961459.
>
>@SYNTAX=GAMMAINV(p,alpha,beta)
>@DESCRIPTION=GAMMAINV function returns the inverse of the cumulative gamma distribution.
>
>* If @p < 0 or @p > 1 GAMMAINV returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0 GAMMAINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMAINV(0.34,2,4) equals 4.829093908.
>
>@SYNTAX=GAMMALN(x)
>@DESCRIPTION=GAMMALN function returns the natural logarithm of the gamma function.
>
>* If @x is non-number then GAMMALN returns #VALUE! error.
>* If @x <= 0 then GAMMALN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GAMMALN(23) equals 48.471181352.
>
>@SYNTAX=GCD(number1,number2,...)
>@DESCRIPTION=GCD returns the greatest common divisor of given numbers.
>
>* If any of the arguments is less than one, GCD returns #NUM! error.
>* If any of the arguments is non-integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>GCD(470,770) equals 10.
>GCD(470,770,1495) equals 5.
>
>@SYNTAX=GEOMDIST(k,p,cum)
>@DESCRIPTION=GEOMDIST returns the probability p(k) of obtaining @k from a geometric distribution with probability parameter @p.
>
>* If @k < 0 GEOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 GEOMDIST returns #NUM! error.
>* If @cum != TRUE and @cum != FALSE GEOMDIST returns #NUM! error.
>
>@EXAMPLES=
>GEOMDIST(2,10.4,TRUE).
>
>@SYNTAX=GEOMEAN(b1, b2, ...)
>@DESCRIPTION=GEOMEAN returns the geometric mean of the given arguments. This is equal to the Nth root of the product of the terms.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>GEOMEAN(A1:A5) equals 21.279182482.
>
>@SYNTAX=GETENV(string)
>@DESCRIPTION=GETENV retrieves a value from the execution environment.
>
>* If the variable specified by @string does not exist, #N/A! will be returned.  Note, that variable names are case sensitive.
>@EXAMPLES=
>
>@SYNTAX=GETPIVOTDATA(pivot_table,field_name)
>@DESCRIPTION=GETPIVOTDATA function fetches summary data from a pivot table. @pivot_table is a cell range containing the pivot table. @field_name is the name of the field of which you want the summary data.
>
>* If the summary data is unavailable, GETPIVOTDATA returns #REF! error.
>
>@EXAMPLES=
>
>@SYNTAX=GROWTH(known_y's[,known_x's,new_x's,const])
>@DESCRIPTION=GROWTH function applies the ``least squares'' method to fit an exponential curve to your data and predicts the exponential growth by using this curve. 
>GROWTH returns an array having one column and a row for each data point in @new_x.
>
>* If @known_x's is omitted, an array {1, 2, 3, ...} is used.
>* If @new_x's is omitted, it is assumed to be the same as @known_x's.
>* If @known_y's and @known_x's have unequal number of data points, GROWTH returns #NUM! error.
>* If @const is FALSE, the line will be forced to go through the origin, i.e., b will be zero. The default is TRUE.
>
>@EXAMPLES=
>
>@SYNTAX=G_DURATION(rate,pv,fv)
>@DESCRIPTION=G_DURATION calculates number of periods needed for an investment to attain a desired value. This function is similar to FV and PV with a difference that we do not need give the direction of cash flows e.g. -100 for a cash outflow and +100 for a cash inflow.
>
>* If @rate <= 0, G_DURATION returns #DIV0 error.
>* If @fv = 0 or @pv = 0, G_DURATION returns #DIV0 error.
>* If @fv / @pv < 0, G_DURATION returns #VALUE error.
>
>@EXAMPLES=
>
>@SYNTAX=G_PRODUCT(value1, value2, ...)
>@DESCRIPTION=G_PRODUCT returns the product of all the values and cells referenced in the argument list.
>
>* Empty cells are ignored and the empty product is 1.
>
>@EXAMPLES=
>G_PRODUCT(2,5,9) equals 90.
>
>@SYNTAX=HARMEAN(b1, b2, ...)
>@DESCRIPTION=HARMEAN returns the harmonic mean of the N data points (that is, N divided by the sum of the inverses of the data points).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>HARMEAN(A1:A5) equals 19.529814427.
>
>@SYNTAX=HEX2BIN(number[,places])
>@DESCRIPTION=HEX2BIN function converts a hexadecimal number to a binary number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2BIN("2A") equals 101010.
>
>@SYNTAX=HEX2DEC(x)
>@DESCRIPTION=HEX2DEC function converts a hexadecimal number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2DEC("2A") equals 42.
>
>@SYNTAX=HEX2OCT(number[,places])
>@DESCRIPTION=HEX2OCT function converts a hexadecimal number to an octal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HEX2OCT("2A") equals 52.
>
>@SYNTAX=HLOOKUP(value,range,row[,approximate,as_index])
>@DESCRIPTION=HLOOKUP function finds the col in range that has a first row cell similar to @value.  If @approximate is not true it finds the col with an exact equivalence.  If @approximate is true, then the values must be sorted in order of ascending value for correct function; in this case it finds the col with value less than @value it returns the value in the col found at a 1-based offset in @row rows into the @range.  @as_index returns the 0-based offset that matched rather than the value.
>
>* HLOOKUP returns #NUM! if @row < 0.
>* HLOOKUP returns #REF! if @row falls outside @range.
>
>@EXAMPLES=
>
>@SYNTAX=HOUR (date)
>@DESCRIPTION=HOUR converts a serial number to an hour.  The hour is returned as an integer in the range 0 (12:00 A.M.) to 23 (11:00 P.M.).
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HOUR(0.128472) equals 3.
>
>@SYNTAX=HYPERLINK(link_location[,optional_label])
>@DESCRIPTION=HYPERLINK function currently returns its 2nd argument, or if that is omitted the 1st argument.
>
>@EXAMPLES=
>HYPERLINK("www.gnome.org","GNOME").
>
>@SYNTAX=HYPGEOMDIST(x,n,M,N[,cumulative])
>@DESCRIPTION=HYPGEOMDIST function returns the hypergeometric distribution. @x is the number of successes in the sample, @n is the number of trials, @M is the number of successes overall, and @N is the population size.
>
>If the optional argument @cumulative is TRUE, the cumulative left tail will be returned.
>
>* If @x,@n,@M or @N is a non-integer it is truncated.
>* If @x,@n,@M or @N < 0 HYPGEOMDIST returns #NUM! error.
>* If @x > @M or @n > @N HYPGEOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>HYPGEOMDIST(1,2,3,10) equals 0.4666667.
>
>@SYNTAX=IF(condition[,if-true,if-false])
>@DESCRIPTION=IF function can be used to evaluate conditionally other expressions. IF evaluates @condition.  If @condition returns a non-zero value the result of the IF expression is the @if-true expression, otherwise IF evaluates to the value of @if-false.
>
>* If omitted @if-true defaults to TRUE and @if-false to FALSE.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IF(FALSE,TRUE,FALSE) equals FALSE.
>
>@SYNTAX=IMABS(inumber)
>@DESCRIPTION=IMABS returns the absolute value of a complex number.
>
>* If @inumber is not a valid complex number, IMABS returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMABS("2-j") equals 2.23606798.
>
>@SYNTAX=IMAGINARY(inumber)
>@DESCRIPTION=IMAGINARY returns the imaginary part of a complex number.
>
>* If @inumber is not a valid complex number, IMAGINARY returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMAGINARY("132-j") equals -1.
>
>@SYNTAX=IMARCCOS(inumber)
>@DESCRIPTION=IMARCCOS returns the complex arccosine of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCCOS returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOS("1+j") equals 0.9045569-1.061275j.
>
>@SYNTAX=IMARCCOSH(inumber)
>@DESCRIPTION=IMARCCOSH returns the complex hyperbolic arccosine of the complex number @inumber. The branch cut is on the real axis, less than 1.
>
>* If @inumber is not a valid complex number, IMARCCOSH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOSH("1+j") equals 1.06127506+0.904557j.
>
>@SYNTAX=IMARCCOT(inumber)
>@DESCRIPTION=IMARCCOT returns the complex arccotangent of the complex number z (@inumber), where
>
>	arccot(z) = arctan(1/z).
>
>* If @inumber is not a valid complex number, IMARCCOT returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOT("1+j") equals 0.553574+0.4023595j.
>
>@SYNTAX=IMARCCOTH(inumber)
>@DESCRIPTION=IMARCCOTH returns the complex hyperbolic arccotangent of the complex number z (@inumber), where
>
>	arccoth(z) = arctanh(1/z).
>
>* If @inumber is not a valid complex number, IMARCCOTH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCOTH("1+j") equals 0.40235948-0.5535744j.
>
>@SYNTAX=IMARCCSC(inumber)
>@DESCRIPTION=IMARCCSC returns the complex arccosecant of the complex number z (@inumber), where
>
>	arccsc(z) = arcsin(1/z).
>
>* If @inumber is not a valid complex number, IMARCCSC returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCSC("1+j") equals 0.45227845-0.5306375j.
>
>@SYNTAX=IMARCCSCH(inumber)
>@DESCRIPTION=IMARCCSCH returns the complex hyperbolic arccosecant of the complex number z (@inumber), where
>
>	arccsch(z) = arcsinh(1/z).
>
>* If @inumber is not a valid complex number, IMARCCSCH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCCSCH("1+j") equals 0.5306375-0.452278j.
>
>@SYNTAX=IMARCSEC(inumber)
>@DESCRIPTION=IMARCSEC returns the complex arcsecant of the complex number z (@inumber), where
>
>	arcsec(z) = arccos(1/z).
>
>* If @inumber is not a valid complex number, IMARCSEC returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSEC("1+j") equals 1.1185179+0.5306375j.
>
>@SYNTAX=IMARCSECH(inumber)
>@DESCRIPTION=IMARCSECH returns the complex hyperbolic arcsecant of the complex number z (@inumber), where
>
>	arcsech(z) = arccosh(1/z).
>
>* If @inumber is not a valid complex number, IMARCSECH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSECH("1+j") equals 0.5306375-1.118518j.
>
>@SYNTAX=IMARCSIN(inumber)
>@DESCRIPTION=IMARCSIN returns the complex arcsine of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCSIN returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSIN("1+j") equals 0.6662394+1.061275j.
>
>@SYNTAX=IMARCSINH(inumber)
>@DESCRIPTION=IMARCSINH returns the complex hyperbolic arcsine of the complex number @inumber. The branch cuts are on the imaginary axis, below -i and above i.
>
>* If @inumber is not a valid complex number, IMARCSINH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCSINH("1+j") equals 1.061275+0.6662394j.
>
>@SYNTAX=IMARCTAN(inumber)
>@DESCRIPTION=IMARCTAN returns the complex arctangent of the complex number @inumber. The branch cuts are on the imaginary axis, below -i and above i.
>
>* If @inumber is not a valid complex number, IMARCTAN returns #VALUE! error.
>
>@EXAMPLES=
>IMARCTAN("1+j") equals 1.0172220+0.4023595j.
>
>@SYNTAX=IMARCTANH(inumber)
>@DESCRIPTION=IMARCTANH returns the complex hyperbolic arctangent of the complex number @inumber. The branch cuts are on the real axis, less than -1 and greater than 1.
>
>* If @inumber is not a valid complex number, IMARCTANH returns #VALUE! error.
>
>@EXAMPLES=
>IMARCTANH("1+j") equals 0.4023595+1.0172220j.
>
>@SYNTAX=IMARGUMENT(inumber)
>@DESCRIPTION=IMARGUMENT returns the argument theta of a complex number, i.e. the angle in radians from the real axis to the representation of the number in polar coordinates.
>
>* If @inumber is not a valid complex number, IMARGUMENT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMARGUMENT("2-j") equals -0.463647609.
>
>@SYNTAX=IMCONJUGATE(inumber)
>@DESCRIPTION=IMCONJUGATE returns the complex conjugate of a complex number.
>
>* If @inumber is not a valid complex number, IMCONJUGATE returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMCONJUGATE("1-j") equals 1+j.
>
>@SYNTAX=IMCOS(inumber)
>@DESCRIPTION=IMCOS returns the cosine of a complex number.
>
>* If @inumber is not a valid complex number, IMCOS returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMCOS("1+j") equals 0.833730-0.988898j.
>
>@SYNTAX=IMCOSH(inumber)
>@DESCRIPTION=IMCOSH returns the complex hyperbolic cosine of the complex number z (@inumber), where
>
>	cosh(z) = (exp(z) + exp(-z))/2.
>
>* If @inumber is not a valid complex number, IMCOSH returns #VALUE! error.
>
>@EXAMPLES=
>IMCOSH("1+j") equals 0.83373+0.988898j.
>
>@SYNTAX=IMCOT(inumber)
>@DESCRIPTION=IMCOT returns the complex cotangent of the complex number z (@inumber), where
>
>	cot(z) = 1/tan(z).
>
>* If @inumber is not a valid complex number, IMCOT returns #VALUE! error.
>
>@EXAMPLES=
>IMCOT("2-j") equals -0.171384+0.821330j.
>
>@SYNTAX=IMCOTH(inumber)
>@DESCRIPTION=IMCOTH returns the complex hyperbolic cotangent of the complex number z (@inumber) where,
>
>	coth(z) = 1/tanh(z).
>
>* If @inumber is not a valid complex number, IMCOTH returns #VALUE! error.
>
>@EXAMPLES=
>IMCOTH("1+j") equals 0.868014-0.217622j.
>
>@SYNTAX=IMCSC(inumber)
>@DESCRIPTION=IMCSC returns the complex cosecant of the complex number z (@inumber), where
>
>	csc(z) = 1/sin(z).
>
>* If @inumber is not a valid complex number, IMCSC returns #VALUE! error.
>
>@EXAMPLES=
>IMCSC("2-j") equals 0.635494-0.221501j.
>
>@SYNTAX=IMCSCH(inumber)
>@DESCRIPTION=IMCSCH returns the complex hyperbolic cosecant of the complex number z (@inumber), where
>
>	csch(z) = 1/sinh(z).
>
>* If @inumber is not a valid complex number, IMCSCH returns #VALUE! error.
>
>@EXAMPLES=
>IMCSCH("1+j") equals 0.303931-0.621518j.
>
>@SYNTAX=IMDIV(inumber1,inumber2)
>@DESCRIPTION=IMDIV returns the quotient of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMDIV returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMDIV("2-j","2+j") equals 0.6-0.8j.
>
>@SYNTAX=IMEXP(inumber)
>@DESCRIPTION=IMEXP returns the exponential of a complex number.
>
>* If @inumber is not a valid complex number, IMEXP returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMEXP("2-j") equals 3.992324-6.217676j.
>
>@SYNTAX=IMLN(inumber)
>@DESCRIPTION=IMLN returns the natural logarithm of a complex number.
>
>The result will have an imaginary part between -pi and +pi.  The natural logarithm is not uniquely defined on complex numbers. You may need to add or subtract an even multiple of pi to the imaginary part.
>
>* If @inumber is not a valid complex number, IMLN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLN("3-j") equals 1.15129-0.32175j.
>
>@SYNTAX=IMLOG10(inumber)
>@DESCRIPTION=IMLOG10 returns the logarithm of a complex number in base 10.
>
>* If @inumber is not a valid complex number, IMLOG10 returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLOG10("3-j") equals 0.5-0.13973j.
>
>@SYNTAX=IMLOG2(inumber)
>@DESCRIPTION=IMLOG2 returns the logarithm of a complex number in base 2.
>
>* If @inumber is not a valid complex number, IMLOG2 returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMLOG2("3-j") equals 1.66096-0.46419j.
>
>@SYNTAX=IMNEG(inumber)
>@DESCRIPTION=IMNEG returns the negative of the complex number z (@inumber), where
>
>	-z = (-x) + i(-y).
>
>* If @inumber is not a valid complex number, IMNEG returns #VALUE! error.
>
>@EXAMPLES=
>IMNEG("1-j") equals -1+j.
>
>@SYNTAX=IMPOWER(inumber1,inumber2)
>@DESCRIPTION=IMPOWER returns a complex number raised to a power.  @inumber1 is the complex number to be raised to a power and @inumber2 is the power to which you want to raise it.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMPOWER returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMPOWER("4-j",2) equals 15-8j.
>
>@SYNTAX=IMPRODUCT(inumber1[,inumber2,...])
>@DESCRIPTION=IMPRODUCT returns the product of given complex numbers.
>
>* If any of the @inumbers are not valid complex numbers, IMPRODUCT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMPRODUCT("2-j","4-2j") equals 6-8j.
>
>@SYNTAX=IMREAL(inumber)
>@DESCRIPTION=IMREAL returns the real part of a complex number.
>
>* If @inumber is not a valid complex number, IMREAL returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>imreal("132-j") equals 132.
>
>@SYNTAX=IMSEC(inumber)
>@DESCRIPTION=IMSEC returns the complex secant of the complex number z (@inumber), where
>
>	sec(z) = 1/cos(z).
>
>* If @inumber is not a valid complex number, IMSEC returns #VALUE! error.
>
>@EXAMPLES=
>IMSEC("2-j") equals -0.413149-0.687527j.
>
>@SYNTAX=IMSECH(inumber)
>@DESCRIPTION=IMSECH returns the complex hyperbolic secant of the complex number z (@inumber), where
>
>	sech(z) = 1/cosh(z).
>
>* If @inumber is not a valid complex number, IMSECH returns #VALUE! error.
>
>@EXAMPLES=
>IMSECH("1+j") equals 0.498337-0.5910838j.
>
>@SYNTAX=IMSIN(inumber)
>@DESCRIPTION=IMSIN returns the sine of a complex number.
>
>* If @inumber is not a valid complex number, IMSIN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSIN("1+j") equals 1.29846+0.63496j.
>
>@SYNTAX=IMSINH(inumber)
>@DESCRIPTION=IMSINH returns the complex hyperbolic sine of the complex number z (@inumber), where
>
>	sinh(z) = (exp(z) - exp(-z))/2.
>
>* If @inumber is not a valid complex number, IMSINH returns #VALUE! error.
>
>@EXAMPLES=
>IMSINH("1+j") equals 0.63496+1.29846j.
>
>@SYNTAX=IMSQRT(inumber)
>@DESCRIPTION=IMSQRT returns the square root of a complex number.
>
>* If @inumber is not a valid complex number, IMSQRT returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSQRT("1+j") equals 1.09868+0.4550899j.
>
>@SYNTAX=IMSUB(inumber1,inumber2)
>@DESCRIPTION=IMSUB returns the difference of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMSUB returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSUB("3-j","2+j") equals 1-2j.
>
>@SYNTAX=IMSUM(inumber1,inumber2)
>@DESCRIPTION=IMSUM returns the sum of two complex numbers.
>
>* If @inumber1 or @inumber2 are not valid complex numbers, IMSUM returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMSUM("2-4j","9-j") equals 11-5j.
>
>@SYNTAX=IMTAN(inumber)
>@DESCRIPTION=IMTAN returns the tangent of a complex number.
>
>* If @inumber is not a valid complex number, IMTAN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>IMTAN("2-j") equals -0.2434582-1.1667363j.
>
>@SYNTAX=IMTANH(inumber)
>@DESCRIPTION=IMTANH returns the complex hyperbolic tangent of the complex number z (@inumber), where
>
>	tanh(z) = sinh(z)/cosh(z).
>
>* If @inumber is not a valid complex number, IMTANH returns #VALUE! error.
>
>@EXAMPLES=
>IMTANH("1+j") equals 1.083923+0.2717526j.
>
>@SYNTAX=INDEX(array[,row, col, area])
>@DESCRIPTION=INDEX gives a reference to a cell in the given @array.The cell is pointed out by @row and @col, which count the rows and columns in the array.
>
>* If @row and @col are omitted the are assumed to be 1.
>* If the reference falls outside the range of the @array, INDEX returns a #REF! error.
>
>@EXAMPLES=Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1. Then INDEX(A1:A5,4,1,1) equals 25.9
>
>@SYNTAX=INDIRECT(ref_text[,format])
>@DESCRIPTION=INDIRECT function returns the contents of the cell pointed to by the @ref_text string. The string specifies a single cell reference the format of which is either A1 or R1C1 style. The style is set by the @format boolean, which defaults to the A1 style.
>
>* If @ref_text is not a valid reference returns #REF! 
>@EXAMPLES=
>If A1 contains 3.14 and A2 contains A1, then
>INDIRECT(A2) equals 3.14.
>
>@SYNTAX=INFO(type)
>@DESCRIPTION=INFO returns information about the current operating environment. 
>
>@type is the type of information you want to obtain:
>
>  memavail 	Returns the amount of memory available, bytes.
>  memused  	Returns the amount of memory used (bytes).
>  numfile  		Returns the number of active worksheets.
>  osversion		Returns the operating system version.
>  recalc   		Returns the recalculation mode (automatic).
>  release  		Returns the version of Gnumeric as text.
>  system   		Returns the name of the environment.
>  totmem   		Returns the amount of total memory available.
>
>* This function is Excel compatible, except that types directory and origin are not implemented.
>
>@EXAMPLES=
>INFO("system") returns "Linux" on a Linux system.
>
>@SYNTAX=INT(a)
>@DESCRIPTION=INT function returns the largest integer that is not bigger than its argument.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>INT(7.2) equals 7.
>INT(-5.5) equals -6.
>
>@SYNTAX=INTERCEPT(known_y's,known_x's)
>@DESCRIPTION=INTERCEPT function calculates the point where the linear regression line intersects the y-axis.
>
>* If @known_x or @known_y contains no data entries or different number of data entries, INTERCEPT returns #N/A error.
>* If the variance of the @known_x is zero, INTERCEPT returns #DIV/0 error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>INTERCEPT(A1:A5,B1:B5) equals -20.785117212.
>
>@SYNTAX=IPMT(rate,per,nper,pv[,fv,type])
>@DESCRIPTION=IPMT calculates the amount of a payment of an annuity going towards interest.
>
>Formula for IPMT is:
>
>IPMT(PER) = -PRINCIPAL(PER-1) * INTEREST_RATE
>
>where:
>
>PRINCIPAL(PER-1) = amount of the remaining principal from last period
>
>* If @fv is omitted, it is assumed to be 0.
>* If @type is omitted, it is assumed to be 0.
>
>@EXAMPLES=
>
>@SYNTAX=IRR(values[,guess])
>@DESCRIPTION=IRR calculates and returns the internal rate of return of an investment.  This function is closely related to the net present value function (NPV).  The IRR is the interest rate for a series of cash flows where the net preset value is zero.
>
>@values contains the series of cash flows generated by the investment.  The payments should occur at regular intervals.  The optional @guess is the initial value used in calculating the IRR.  You do not have to use that, it is only provided for the Excel compatibility.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1:A8 contain the numbers -32432, 5324, 7432, 9332, 12324, 4334, 1235, -3422.  Then
>IRR(A1:A8) returns 0.04375. 
>@SYNTAX=ISBLANK(value)
>@DESCRIPTION=ISBLANK returns TRUE if the value is blank.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISBLANK(A1).
>
>@SYNTAX=ISERR(value)
>@DESCRIPTION=ISERR returns TRUE if the value is any error value except #N/A.
>
>* This function is Excel compatible. 
>@EXAMPLES=
>ISERR(NA()) return FALSE.
>
>@SYNTAX=ISERROR(value)
>@DESCRIPTION=ISERROR returns a TRUE value if the expression has an error.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISERROR(NA()) equals TRUE.
>
>@SYNTAX=ISEVEN(value)
>@DESCRIPTION=ISEVEN returns TRUE if the number is even.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISEVEN(4) equals TRUE.
>
>@SYNTAX=ISLOGICAL(value)
>@DESCRIPTION=ISLOGICAL returns TRUE if the value is a logical value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISLOGICAL(A1).
>
>@SYNTAX=ISNA(value)
>@DESCRIPTION=ISNA returns TRUE if the value is the #N/A error value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNA(NA()) equals TRUE.
>
>@SYNTAX=ISNONTEXT(value)
>@DESCRIPTION=ISNONTEXT Returns TRUE if the value is not text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNONTEXT("text") equals FALSE.
>
>@SYNTAX=ISNUMBER(value)
>@DESCRIPTION=ISNUMBER returns TRUE if the value is a number.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISNUMBER("text") equals FALSE.
>
>@SYNTAX=ISODD(value)
>@DESCRIPTION=ISODD returns TRUE if the number is odd.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISODD(3) equals TRUE.
>
>@SYNTAX=ISOWEEKNUM (date)
>@DESCRIPTION=ISOWEEKNUM returns the ISO 8601 week number of @date.
>
>An ISO 8601 week starts on Monday. Weeks are numbered from 1. A week including days from two different years is assigned to the year which includes the most days. This means that Dec 31 could be in week 1 of the following year, and Jan 1 could be in week 52 or 53 of the previous year. ISOWEEKNUM returns the week number.
>
>* ISOWEEKNUM returns #NUM! if date is invalid.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then ISOWEEKNUM(A1)=51
>@SYNTAX=ISOYEAR (date)
>@DESCRIPTION=ISOYEAR returns the year of the ISO 8601 week number of @date.
>
>An ISO 8601 week starts on Monday. Weeks are numbered from 1. A week including days from two different years is assigned to the year which includes the most days. This means that Dec 31 could be in week 1 of the following year, and Jan 1 could be in week 52 or 53 of the previous year. ISOYEAR returns the year the week is assigned to.
>
>* ISOYEAR returns #NUM! if date is invalid.
>@EXAMPLES=
>If A1 contains 12/31/2001 then ISOYEAR(A1)=2002
>@SYNTAX=ISPMT(rate,per,nper,pv)
>@DESCRIPTION=ISPMT function returns the interest paid on a given period.
>
>* If @per < 1 or @per > @nper, ISPMT returns #NUM! error. 
>@EXAMPLES=
>
>@SYNTAX=ISREF(value)
>@DESCRIPTION=ISREF returns TRUE if the value is a reference.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISREF(A1) equals TRUE.
>
>@SYNTAX=ISTEXT(value)
>@DESCRIPTION=ISTEXT returns TRUE if the value is text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>ISTEXT("text") equals TRUE.
>
>@SYNTAX=ITHPRIME(i)
>@DESCRIPTION=ITHPRIME function returns the @ith prime.
>
>@EXAMPLES=
>@SYNTAX=KURT(n1, n2, ...)
>@DESCRIPTION=KURT returns an unbiased estimate of the kurtosis of a data set.
>Note, that this is only meaningful if the underlying distribution really has a fourth moment.  The kurtosis is offset by three such that a normal distribution will have zero kurtosis.
>
>* Strings and empty cells are simply ignored.
>* If fewer than four numbers are given or all of them are equal KURT returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>KURT(A1:A5) equals 1.234546305.
>
>@SYNTAX=KURTP(n1, n2, ...)
>@DESCRIPTION=KURTP returns the population kurtosis of a data set.
>
>* Strings and empty cells are simply ignored.
>* If fewer than two numbers are given or all of them are equal KURTP returns #DIV/0! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>KURTP(A1:A5) equals -0.691363424.
>
>@SYNTAX=LANDAU(x)
>@DESCRIPTION=LANDAU returns the probability density p(x) at @x for the Landau distribution using an approximation method. 
>@EXAMPLES=
>LANDAU(0.34).
>
>@SYNTAX=LAPLACE(x,a)
>@DESCRIPTION=LAPLACE returns the probability density p(x) at @x for Laplace distribution with mean @a. 
>@EXAMPLES=
>LAPLACE(0.4,1).
>
>@SYNTAX=LEFT(text[,num_chars])
>@DESCRIPTION=LEFT returns the leftmost @num_chars characters or the left character if @num_chars is not specified.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LEFT("Directory",3) equals "Dir".
>
>@SYNTAX=LEN(string)
>@DESCRIPTION=LEN returns the length in characters of the string @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LEN("Helsinki") equals 8.
>
>@SYNTAX=LENB(string)
>@DESCRIPTION=LENB returns the length in bytes of the string @string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LENB("Helsinki") equals 8.
>
>@SYNTAX=LN(x)
>@DESCRIPTION=LN returns the natural logarithm of @x.
>
>* If @x <= 0, LN returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LN(7) equals 1.94591.
>
>@SYNTAX=LN1P(x)
>@DESCRIPTION=LN1P computes LN(1+@x) with higher resulting precision than the direct formula.
>
>* If @x <= -1, LN1P returns #NUM! error.
>
>@EXAMPLES=
>LN1P(0.01) equals 0.00995.
>
>@SYNTAX=LOG(x[,base])
>@DESCRIPTION=LOG computes the logarithm of @x in the given base @base.  If no @base is given LOG returns the logarithm in base 10. @base must be > 0. and cannot equal 1.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOG(2) equals 0.30103.
>LOG(8192,2) equals 13.
>
>@SYNTAX=LOG10(x)
>@DESCRIPTION=LOG10 computes the base-10 logarithm of @x.
>
>* If @x <= 0, LOG10 returns #NUM! error.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>LOG10(7) equals 0.845098.
>
>@SYNTAX=LOG2(x)
>@DESCRIPTION=LOG2 computes the base-2 logarithm of @x.
>
>* If @x <= 0, LOG2 returns #NUM! error.
>
>@EXAMPLES=
>LOG2(1024) equals 10.
>
>@SYNTAX=LOGINV(p,mean,stddev)
>@DESCRIPTION=LOGINV function returns the inverse of the lognormal cumulative distribution. @p is the given probability corresponding to the normal distribution, @mean is the arithmetic mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @p < 0 or @p > 1 or @stddev <= 0 LOGINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOGINV(0.5,2,3) equals 7.389056099.
>
>@SYNTAX=LOGISTIC(x,a)
>@DESCRIPTION=LOGISTIC returns the probability density p(x) at @x for a logistic distribution with scale parameter @a.
>
>@EXAMPLES=
>LOGISTIC(0.4,1).
>
>@SYNTAX=LOGNORMDIST(x,mean,stddev)
>@DESCRIPTION=LOGNORMDIST function returns the lognormal distribution. @x is the value for which you want the distribution, @mean is the mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @stddev = 0 LOGNORMDIST returns #DIV/0! error.
>* If @x <= 0, @mean < 0 or @stddev < 0 LOGNORMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOGNORMDIST(3,1,2) equals 0.519662338.
>
>@SYNTAX=LOGREG(known_y's[,known_x's[,const[,stat]]])
>@DESCRIPTION=LOGREG function transforms your x's to z=ln(x) and applies the ``least squares'' method to fit the linear equation
>y = m * z + b 
>to your y's and z's --- equivalent to fitting the equation
>y = m * ln(x) + b 
>to y's and x's. 
>
>If @known_x's is omitted, an array {1, 2, 3, ...} is used. LOGREG returns an array having two columns and one row. m is given in the first column and b in the second. 
>
>If @known_y's and @known_x's have unequal number of data points, LOGREG returns #NUM! error.
>
>If @const is FALSE, the curve will be forced to go through [1; 0], i.e., b will be zero. The default is TRUE.
>
>If @stat is TRUE, extra statistical information will be returned which applies to the state AFTER transformation to z. Extra statistical information is written below m and b in the result array.  Extra statistical information consists of four rows of data.  In the first row the standard error values for the coefficients m, b are represented.  The second row contains the square of R and the standard error for the y estimate. The third row contains the F-observed value and the degrees of freedom.  The last row contains the regression sum of squares and the residual sum of squares.The default of @stat is FALSE.
>@EXAMPLES=
>
>@SYNTAX=LOOKUP(value,vector1[,vector2])
>@DESCRIPTION=LOOKUP function finds the row index of @value in @vector1 and returns the contents of @vector2 at that row index. Alternatively a single array can be used for @vector1. If the area is longer than it is wide then the sense of the search is rotated. 
>
>* If LOOKUP can't find @value it uses the largest value less than @value.
>* The data must be sorted.
>* If @value is smaller than the first value it returns #N/A.
>
>@EXAMPLES=
>
>@SYNTAX=LOWER(text)
>@DESCRIPTION=LOWER returns a lower-case version of the string in @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>LOWER("J. F. Kennedy") equals "j. f. kennedy".
>
>@SYNTAX=MATCH(seek,vector[,type])
>@DESCRIPTION=MATCH function finds the row index of @seek in @vector and returns it.
>
>If the area is longer than it is wide then the sense of the search is rotated. Alternatively a single array can be used.
>
>* The @type parameter, which defaults to +1, controls the search:
>* If @type = 1, MATCH finds largest value <= @seek.
>* If @type = 0, MATCH finds first value == @seek.
>* If @type = -1, MATCH finds smallest value >= @seek.
>* For @type = 0, the data can be in any order.  * For @type = -1 and @type = +1, the data must be sorted.  (And in these cases, MATCH uses a binary search to locate the index.)
>* If @seek could not be found, #N/A is returned.
>
>@EXAMPLES=
>
>@SYNTAX=MAX(b1, b2, ...)
>@DESCRIPTION=MAX returns the value of the element of the values passed that has the largest value, with negative numbers considered smaller than positive numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MAX(A1:A5) equals 40.1.
>
>@SYNTAX=MAXA(number1,number2,...)
>@DESCRIPTION=MAXA returns the largest value of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>MAXA(A1:A5) equals 40.1.
>
>@SYNTAX=MDETERM(matrix)
>@DESCRIPTION=MDETERM function returns the determinant of a given matrix.
>
>* If the @matrix does not contain equal number of columns and rows, MDETERM returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that A1, ..., A4 contain numbers 2, 3, 7, and 3, B1, ..., B4 4, 2, 4, and 1, C1, ..., C4 9, 4, 3, and 2, and D1, ..., D4 7, 3, 6, and 5. Then
>MDETERM(A1:D4) equals 148.
>
>@SYNTAX=MDURATION(settlement,maturity,coupon,yield,frequency[,basis])
>@DESCRIPTION=MDURATION returns the Macauley duration for a security with par value 100.
>
>@basis is the type of day counting system you want to use:
>
>  0  MSRB 30/360 (MSRB Rule G33 (e))
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>  5  European+ 30/360
>
>* If @settlement or @maturity are not valid dates, MDURATION returns #NUM! error.
>* If @frequency is other than 1, 2, or 4, MDURATION returns #NUM! error.
>* If @basis is omitted, MSRB 30/360 is applied.
>* If @basis is invalid, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=MEDIAN(n1, n2, ...)
>@DESCRIPTION=MEDIAN returns the median of the given data set.
>
>* Strings and empty cells are simply ignored.
>* If even numbers are given MEDIAN returns the average of the two numbers in the middle.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MEDIAN(A1:A5) equals 21.3.
>
>@SYNTAX=MID(string, position, length)
>@DESCRIPTION=MID returns a substring from @string starting at @position for @length characters.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>MID("testing",2,3) equals "est".
>
>@SYNTAX=MIN(b1, b2, ...)
>@DESCRIPTION=MIN returns the value of the element of the values passed that has the smallest value, with negative numbers considered smaller than positive numbers.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>MIN(A1:A5) equals 11.4.
>
>@SYNTAX=MINA(number1,number2,...)
>@DESCRIPTION=MINA returns the smallest value of the given arguments.  Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>MINA(A1:A5) equals 0.
>
>@SYNTAX=MINUTE (date)
>@DESCRIPTION=MINUTE converts a serial number to a minute.  The minute is returned as an integer in the range 0 to 59.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MINUTE(0.128472) equals 5.
>
>@SYNTAX=MINVERSE(matrix)
>@DESCRIPTION=MINVERSE function returns the inverse matrix of @matrix.
>
>* If @matrix cannot be inverted, MINVERSE returns #NUM! error.
>* If @matrix does not contain equal number of columns and rows, MINVERSE returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=MIRR(values,finance_rate,reinvest_rate)
>@DESCRIPTION=MIRR function returns the modified internal rate of return for a given periodic cash flow. 
>@EXAMPLES=
>
>@SYNTAX=MMULT(array1,array2)
>@DESCRIPTION=MMULT function returns the matrix product of two arrays. The result is an array with the same number of rows as @array1 and the same number of columns as @array2.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=MOD(number,divisor)
>@DESCRIPTION=MOD function returns the remainder when @divisor is divided into @number.
>
>* MOD returns #DIV/0! if @divisor is zero.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>MOD(23,7) equals 2.
>
>@SYNTAX=MODE(n1, n2, ...)
>@DESCRIPTION=MODE returns the most common number of the data set. If the data set has many most common numbers MODE returns the first one of them.
>
>* Strings and empty cells are simply ignored.
>* If the data set does not contain any duplicates MODE returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 11.4, 25.9, and 40.1.  Then
>MODE(A1:A5) equals 11.4.
>
>@SYNTAX=MONTH (date)
>@DESCRIPTION=MONTH converts a serial number to a month.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MONTH(DATE(2003, 4, 30)) equals 4.
>
>@SYNTAX=MROUND(number,multiple)
>@DESCRIPTION=MROUND function rounds a given number to the desired multiple.
>
>@number is the number you want rounded and @multiple is the the multiple to which you want to round the number.
>
>* If @number and @multiple have different sign, MROUND returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>MROUND(1.7,0.2) equals 1.8.
>MROUND(321.123,0.12) equals 321.12.
>
>@SYNTAX=MULTINOMIAL(value1, value2, ...)
>@DESCRIPTION=MULTINOMIAL returns the ratio of the factorial of a sum of values to the product of factorials.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>MULTINOMIAL(2,3,4) equals 1260.
>
>@SYNTAX=N(value)
>@DESCRIPTION=N returns a value converted to a number.  Strings containing text are converted to the zero value.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>N("42") equals 42.
>
>@SYNTAX=NA()
>@DESCRIPTION=NA returns the error value #N/A.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NA() equals #N/A error.
>
>@SYNTAX=NEGBINOMDIST(f,t,p)
>@DESCRIPTION=NEGBINOMDIST function returns the negative binomial distribution. @f is the number of failures, @t is the threshold number of successes, and @p is the probability of a success.
>
>* If @f or @t is a non-integer it is truncated.
>* If (@f + @t -1) <= 0 NEGBINOMDIST returns #NUM! error.
>* If @p < 0 or @p > 1 NEGBINOMDIST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NEGBINOMDIST(2,5,0.55) equals 0.152872629.
>
>@SYNTAX=NETWORKDAYS (start_date,end_date[,holidays])
>@DESCRIPTION=NETWORKDAYS returns the number of non-weekend non-holidays between @start_date and @end_date including these dates. Holidays are optionally supplied in @holidays.
>
>* NETWORKDAYS returns #NUM! if @start_date or @end_date are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NETWORKDAYS(DATE(2001,1,2),DATE(2001,2,15)) equals 33.
>
>@SYNTAX=NOMINAL(r,nper)
>@DESCRIPTION=NOMINAL calculates the nominal interest rate from a given effective rate.
>
>Nominal interest rate is given by a formula:
>
>@nper * (( 1 + @r ) ^ (1 / @nper) - 1 )
>where:
>
>@r = effective interest rate
>@nper = number of periods used for compounding
>
>* If @rate < 0, NOMINAL returns #NUM! error.
>* If @nper <= 0, NOMINAL returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=NORMINV(p,mean,stddev)
>@DESCRIPTION=NORMINV function returns the inverse of the normal cumulative distribution. @p is the given probability corresponding to the normal distribution, @mean is the arithmetic mean of the distribution, and @stddev is the standard deviation of the distribution.
>
>* If @p < 0 or @p > 1 or @stddev <= 0 NORMINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMINV(0.76,2,3) equals 4.118907689.
>
>@SYNTAX=NORMSDIST(x)
>@DESCRIPTION=NORMSDIST function returns the standard normal cumulative distribution. @x is the value for which you want the distribution.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMSDIST(2) equals 0.977249868.
>
>@SYNTAX=NORMSINV(p)
>@DESCRIPTION=NORMSINV function returns the inverse of the standard normal cumulative distribution. @p is the given probability corresponding to the normal distribution.
>
>* If @p < 0 or @p > 1 NORMSINV returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>NORMSINV(0.2) equals -0.841621234.
>
>@SYNTAX=NOT(number)
>@DESCRIPTION=NOT implements the logical NOT function: the result is TRUE if the @number is zero;  otherwise the result is FALSE.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>NOT(0) equals TRUE.
>NOT(TRUE) equals FALSE.
>
>@SYNTAX=NPV(rate,v1,v2,...)
>@DESCRIPTION=NPV calculates the net present value of an investment generating periodic payments.  @rate is the periodic interest rate and @v1, @v2, ... are the periodic payments.  If the schedule of the cash flows are not periodic use the XNPV function. 
>@EXAMPLES=
>NPV(0.17,-10000,3340,2941,2493,3233,1732,2932) equals 186.30673.
>
>@SYNTAX=NT_D(n)
>@DESCRIPTION=NT_D function calculates the number of divisors of @n.
>
>@EXAMPLES=
>@SYNTAX=NT_MU(n)
>@DESCRIPTION=NT_MU function (MÃ¶bius mu function) returns 
>0  if @n is divisible by the square of a prime .
>Otherwise it returns: 
>
>  -1 if @n has an odd  number of different prime factors .
>   1  if @n has an even number of different prime factors .
>
>* If @n = 1 NT_MU returns 1.
>
>@EXAMPLES=
>@SYNTAX=NT_PHI(n)
>@DESCRIPTION=NT_PHI function calculates the number of integers less than or equal to @n that are relatively prime to @n.
>
>@EXAMPLES=
>@SYNTAX=NT_SIGMA(n)
>@DESCRIPTION=NT_SIGMA function calculates the sum of the divisors of @n.
>
>@EXAMPLES=
>@SYNTAX=OCT2BIN(number[,places])
>@DESCRIPTION=OCT2BIN function converts an octal number to a binary number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2BIN("213") equals 10001011.
>
>@SYNTAX=OCT2DEC(x)
>@DESCRIPTION=OCT2DEC function converts an octal number in a string or number to its decimal equivalent.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2DEC("124") equals 84.
>
>@SYNTAX=OCT2HEX(number[,places])
>@DESCRIPTION=OCT2HEX function converts an octal number to a hexadecimal number.  @places is an optional field, specifying to zero pad to that number of spaces.
>
>* If @places is too small or negative #NUM! error is returned.
>* This function is Excel compatible.
>
>@EXAMPLES=
>OCT2HEX(132) equals 5A.
>
>@SYNTAX=ODD(number)
>@DESCRIPTION=ODD function returns the @number rounded up to the nearest odd integer.  Negative numbers are rounded down.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>ODD(4.4) equals 5.
>ODD(-4.4) equals -5.
>
>@SYNTAX=ODDFPRICE(settlement,maturity,issue,first_coupon,rate,yld,redemption,frequency[,basis])
>@DESCRIPTION=ODDFPRICE returns the price per $100 face value of a security. The security should have an odd short or long first period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @issue is the issue date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDFPRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDFYIELD(settlement,maturity,issue,first_coupon,rate,pr,redemption,frequency[,basis])
>@DESCRIPTION=ODDFYIELD calculates the yield of a security having an odd first period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDFYIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLPRICE(settlement,maturity,last_interest,rate,yld,redemption,frequency[,basis])
>@DESCRIPTION=ODDLPRICE calculates the price per $100 face value of a security that has an odd last coupon period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDLPRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ODDLYIELD(settlement,maturity,last_interest,rate,pr,redemption,frequency[,basis])
>@DESCRIPTION=ODDLYIELD calculates the yield of a security having an odd last period.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security. @frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, ODDLYIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=OFFSET(range,row,col[,height[,width]])
>@DESCRIPTION=OFFSET function returns a cell range. The cell range starts at offset (@row,@col) from @range, and is of height @height and width @width.
>
>* If @range is neither a reference nor a range, OFFSET returns #VALUE!.
>* If either @height or @width is omitted, the height or width of the reference is used.
>
>@EXAMPLES=
>
>@SYNTAX=PARETO(x,a,b)
>@DESCRIPTION=PARETO returns the probability density p(x) at @x for a Pareto distribution with exponent @a and scale @b.
>
>@EXAMPLES=
>PARETO(0.6,1,2).
>
>@SYNTAX=PEARSON(array1,array2)
>@DESCRIPTION=PEARSON returns the Pearson correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=PERCENTILE(array,k)
>@DESCRIPTION=PERCENTILE function returns the 100*@k-th percentile of the given data points (that is, a number x such that a fraction @k of the data points are less than x).
>
>* If @array is empty, PERCENTILE returns #NUM! error.
>* If @k < 0 or @k > 1, PERCENTILE returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>PERCENTILE(A1:A5,0.42) equals 20.02.
>
>@SYNTAX=PERCENTRANK(array,x[,significance])
>@DESCRIPTION=PERCENTRANK function returns the rank of a data point in a data set.  @array is the range of numeric values, @x is the data point which you want to rank, and the optional @significance specifies the number of significant digits for the returned value, truncating the remainder.  If @significance is omitted, PERCENTRANK uses three digits.
>
>* If @array contains no data points, PERCENTRANK returns #NUM! error.
>* If @significance is less than one, PERCENTRANK returns #NUM! error.
>* If @x exceeds the largest value or is less than the smallest value in @array, PERCENTRANK returns #NUM! error.
>* If @x does not match any of the values in @array or @x matches more than once, PERCENTRANK interpolates the returned value.
>
>@EXAMPLES=
>
>@SYNTAX=PERMUT(n,k)
>@DESCRIPTION=PERMUT function returns the number of permutations. @n is the number of objects, @k is the number of objects in each permutation.
>
>* If @n = 0 PERMUT returns #NUM! error.
>* If @n < @k PERMUT returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>PERMUT(7,3) equals 210.
>
>@SYNTAX=PI()
>@DESCRIPTION=PI functions returns the value of pi.
>
>* This function is called with no arguments.
>* This function is Excel compatible, except that it returns pi with a better precision.
>
>@EXAMPLES=
>PI() equals about 3.141593.
>
>@SYNTAX=PMT(rate,nper,pv[,fv,type])
>@DESCRIPTION=PMT returns the amount of payment for a loan based on a constant interest rate and constant payments (each payment is equal amount).
>
>@rate is the constant interest rate.
>@nper is the overall number of payments.
>@pv is the present value.
>@fv is the future value.
>@type is the type of the payment: 0 means at the end of the period and 1 means at the beginning of the period.
>
>* If @fv is omitted, Gnumeric assumes it to be zero.
>* If @type is omitted, Gnumeric assumes it to be zero.
>
>@EXAMPLES=
>
>@SYNTAX=POISSON(x,mean,cumulative)
>@DESCRIPTION=POISSON function returns the Poisson distribution. @x is the number of events, @mean is the expected numeric value @cumulative describes whether to return the sum of the Poisson function from 0 to @x.
>
>* If @x is a non-integer it is truncated.
>* If @x < 0 POISSON returns #NUM! error.
>* If @mean <= 0 POISSON returns the #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>POISSON(3,6,0) equals 0.089235078.
>
>@SYNTAX=PPMT(rate,per,nper,pv[,fv,type])
>@DESCRIPTION=PPMT calculates the amount of a payment of an annuity going towards principal.
>
>Formula for it is:
>PPMT(per) = PMT - IPMT(per)
>where:
>
>PMT = Payment received on annuity
>IPMT(per) = amount of interest for period @per
>
>* If @fv is omitted, it is assumed to be 0.
>* If @type is omitted, it is assumed to be 0.
>
>@EXAMPLES=
>
>@SYNTAX=PRICE(settle,mat,rate,yield,redemption_price,[frequency,basis])
>@DESCRIPTION=PRICE returns price per $100 face value of a security. This method can only be used if the security pays periodic interest.
>
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, PRICE returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEDISC(settlement,maturity,discount,redemption[,basis])
>@DESCRIPTION=PRICEDISC calculates and returns the price per $100 face value of a security bond.  The security does not pay interest at maturity.
>
>@settlement is the settlement date of the security. @maturity is the maturity date of the security.  @discount is the rate for which the security is discounted.  @redemption is the amount to be received on @maturity date.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, PRICEDISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, PRICEDISC returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, PRICEDISC returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=PRICEMAT(settlement,maturity,issue,rate,yield[,basis])
>@DESCRIPTION=PRICEMAT calculates and returns the price per $100 face value of a security.  The security pays interest at maturity.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security.  @issue is the issue date of the security.  @rate is the discount rate of the security. @yield is the annual yield of the security. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, PRICEMAT returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, PRICEMAT returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, PRICEMAT returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=PROB(x_range,prob_range,lower_limit[,upper_limit])
>@DESCRIPTION=PROB function returns the probability that values in a range or an array are between two limits. If @upper_limit is not given, PROB returns the probability that values in @x_range are equal to @lower_limit.
>
>* If the sum of the probabilities in @prob_range is not equal to 1 PROB returns #NUM! error.
>* If any value in @prob_range is <=0 or > 1, PROB returns #NUM! error.
>* If @x_range and @prob_range contain a different number of data entries, PROB returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=PROPER(string)
>@DESCRIPTION=PROPER returns @string with initial of each word capitalised.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>PROPER("j. f. kennedy") equals "J. F. Kennedy".
>
>@SYNTAX=PV(rate,nper,pmt[,fv,type])
>@DESCRIPTION=PV calculates the present value of an investment. @rate is the periodic interest rate, @nper is the number of periods used for compounding. @pmt is the payment made each period, @fv is the future value and @type is when the payment is made.
>
>* If @type = 1 then the payment is made at the beginning of the period.
>* If @type = 0 (or omitted) it is made at the end of each period.
>@EXAMPLES=
>
>@SYNTAX=QUARTILE(array,quart)
>@DESCRIPTION=QUARTILE function returns the quartile of the given data points.
>
>If @quart is equal to: QUARTILE returns:
>0                      the smallest value of @array.
>1                      the first quartile
>2                      the second quartile
>3                      the third quartile
>4                      the largest value of @array.
>
>* If @array is empty, QUARTILE returns #NUM! error.
>* If @quart < 0 or @quart > 4, QUARTILE returns #NUM! error.
>* If @quart is not an integer, it is truncated.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>QUARTILE(A1:A5,1) equals 17.3.
>
>@SYNTAX=QUOTIENT(numerator,denominator)
>@DESCRIPTION=QUOTIENT function returns the integer portion of a division.  @numerator is the divided number and @denominator is the divisor.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>QUOTIENT(23,5) equals 4.
>
>@SYNTAX=RADIANS(x)
>@DESCRIPTION=RADIANS computes the number of radians equivalent to @x degrees.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RADIANS(180) equals 3.14159.
>
>@SYNTAX=RAND()
>@DESCRIPTION=RAND returns a random number between zero and one.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RAND() returns a random number greater than zero but less than one.
>
>@SYNTAX=RANDBERNOULLI(p)
>@DESCRIPTION=RANDBERNOULLI returns a Bernoulli-distributed random number.
>
>* If @p < 0 or @p > 1 RANDBERNOULLI returns #NUM! error.
>
>@EXAMPLES=
>RANDBERNOULLI(0.5).
>
>@SYNTAX=RANDBETA(a,b)
>@DESCRIPTION=RANDBETA returns a Beta-distributed random number.
>
>@EXAMPLES=
>RANDBETA(1,2).
>
>@SYNTAX=RANDBINOM(p,trials)
>@DESCRIPTION=RANDBINOM returns a binomially-distributed random number.
>
>* If @p < 0 or @p > 1 RANDBINOM returns #NUM! error.
>* If @trials < 0 RANDBINOM returns #NUM! error. 
>@EXAMPLES=
>RANDBINOM(0.5,2).
>
>@SYNTAX=RANDCAUCHY(a)
>@DESCRIPTION=RANDCAUCHY returns a Cauchy-distributed random number with scale parameter a. The Cauchy distribution is also known as the Lorentz distribution.
>
>* If @a < 0 RANDCAUCHY returns #NUM! error.
>
>@EXAMPLES=
>RANDCAUCHY(1).
>
>@SYNTAX=RANDCHISQ(nu)
>@DESCRIPTION=RANDCHISQ returns a Chi-Square-distributed random number.
>
>@EXAMPLES=
>RANDCHISQ(0.5).
>
>@SYNTAX=RANDEXP(b)
>@DESCRIPTION=RANDEXP returns a exponentially-distributed random number.
>
>@EXAMPLES=
>RANDEXP(0.5).
>
>@SYNTAX=RANDEXPPOW(a,b)
>@DESCRIPTION=RANDEXPPOW returns a random variate from the exponential power distribution with scale parameter @a and exponent @b. The distribution is,
>
>	p(x) dx = {1 over 2 a Gamma(1+1/b)} exp(-|x/a|^b) dx, for x >= 0.
>
>* For @b = 1 this reduces to the Laplace distribution.
>* For @b = 2 it has the same form as a normal distribution with sigma = a/sqrt(2).
>
>@EXAMPLES=
>RANDEXPPOW(0.5,0.1).
>
>@SYNTAX=RANDFDIST(nu1,nu2)
>@DESCRIPTION=RANDFDIST returns a F-distributed random number.
>
>@EXAMPLES=
>RANDFDIST(1,2).
>
>@SYNTAX=RANDGAMMA(a,b)
>@DESCRIPTION=RANDGAMMA returns a Gamma-distributed random number.
>
>* If @a <= 0 RANDGAMMA returns #NUM! error.
>
>@EXAMPLES=
>RANDGAMMA(1,2).
>
>@SYNTAX=RANDGEOM(p)
>@DESCRIPTION=RANDGEOM returns a geometric-distributed random number. The number of independent trials with probability @p until the first success. The probability distribution for geometric variates is, 
>
>	p(k) =  p (1-p)^(k-1), for k >= 1.
>
>* If @p < 0 or @p > 1 RANDGEOM returns #NUM! error. 
>@EXAMPLES=
>RANDGEOM(0.4).
>
>@SYNTAX=RANDGUMBEL(a,b[,type])
>@DESCRIPTION=RANDGUMBEL returns a Type I or Type II Gumbel-distributed random number. @type is either 1 or 2 and specifies the type of the distribution (Type I or Type II).
>
>* If @type is neither 1 nor 2, RANDGUMBEL returns #NUM! error.
>* If @type is omitted, Type I is assumed.
>
>@EXAMPLES=
>RANDGUMBEL(0.5,1,2).
>
>@SYNTAX=RANDHYPERG(n1,n2,t)
>@DESCRIPTION=RANDHYPERG returns a hypergeometric-distributed random number. The probability distribution for hypergeometric random variates is,
>
>	p(k) =  C(n_1,k) C(n_2, t-k) / C(n_1 + n_2,k), 
>
>where C(a,b) = a!/(b!(a-b)!). 
>
>The domain of k is max(0,t-n_2), ..., max(t,n_1).
>@EXAMPLES=
>RANDHYPERG(21,1,9).
>
>@SYNTAX=RANDLAPLACE(a)
>@DESCRIPTION=RANDLAPLACE returns a Laplace-distributed random number. Laplace distribution is also known as two-sided exponential probability distribution.
>
>@EXAMPLES=
>RANDLAPLACE(1).
>
>@SYNTAX=RANDLEVY(c,alpha[,beta])
>@DESCRIPTION=RANDLEVY returns a Levy-distributed random number. If @beta is omitted, it is assumed to be 0.
>
>* For @alpha = 1, @beta=0, we get the Lorentz distribution.
>* For @alpha = 2, @beta=0, we get the normal distribution.
>
>* If @alpha <= 0 or @alpha > 2, RANDLEVY returns #NUM! error.
>* If @beta < -1 or @beta > 1, RANDLEVY returns #NUM! error.
>
>@EXAMPLES=
>RANDLEVY(0.5,0.1,1).
>
>@SYNTAX=RANDLOG(p)
>@DESCRIPTION=RANDLOG returns a logarithmic-distributed random number.
>
>* If @p < 0 or @p > 1 RANDLOG returns #NUM! error.
>
>@EXAMPLES=
>RANDLOG(0.72).
>
>@SYNTAX=RANDLOGISTIC(a)
>@DESCRIPTION=RANDLOGISTIC returns a logistic-distributed random number.  The distribution function is,
>
>	p(x) dx = { exp(-x/a) over a (1 + exp(-x/a))^2 } dx for -infty < x < +infty.
>
>@EXAMPLES=
>RANDLOGISTIC(1).
>
>@SYNTAX=RANDLOGNORM(zeta,sigma)
>@DESCRIPTION=RANDLOGNORM returns a lognormal-distributed random number.
>
>@EXAMPLES=
>RANDLOGNORM(1,2).
>
>@SYNTAX=RANDNEGBINOM(p,failures)
>@DESCRIPTION=RANDNEGBINOM returns a negative binomially-distributed random number.
>
>* If @p < 0 or @p > 1, RANDNEGBINOM returns #NUM! error.
>* If @failures < 1, RANDNEGBINOM returns #NUM! error.
>
>@EXAMPLES=
>RANDNEGBINOM(0.5,2).
>
>@SYNTAX=RANDNORM(mean,stdev)
>@DESCRIPTION=RANDNORM returns a normal-distributed random number.
>
>* If @stdev < 0 RANDNORM returns #NUM! error.
>
>@EXAMPLES=
>RANDNORM(0,1).
>
>@SYNTAX=RANDPARETO(a,b)
>@DESCRIPTION=RANDPARETO returns a Pareto-distributed random number.
>
>@EXAMPLES=
>RANDPARETO(1,2).
>
>@SYNTAX=RANDPOISSON(lambda)
>@DESCRIPTION=RANDPOISSON returns a Poisson-distributed random number.
>
>* If @lambda < 0 RANDPOISSON returns #NUM! error.
>
>@EXAMPLES=
>RANDPOISSON(3).
>
>@SYNTAX=RANDRAYLEIGH(sigma)
>@DESCRIPTION=RANDRAYLEIGH returns a Rayleigh-distributed random number.
>
>@EXAMPLES=
>RANDRAYLEIGH(1).
>
>@SYNTAX=RANDRAYLEIGHTAIL(a,sigma)
>@DESCRIPTION=RANDRAYLEIGHTAIL returns  a random variate from the tail of the Rayleigh distribution with scale parameter sigma and a lower limit of a. The distribution is,
>
>	p(x) dx = {x over sigma^2} exp ((a^2 - x^2) /(2 sigma^2)) dx,
>
>for x > a.
>
>@EXAMPLES=
>RANDRAYLEIGHTAIL(0.3,1).
>
>@SYNTAX=RANDTDIST(nu)
>@DESCRIPTION=RANDTDIST returns a T-distributed random number.
>
>@EXAMPLES=
>RANDTDIST(0.5).
>
>@SYNTAX=RANDUNIFORM(a,b)
>@DESCRIPTION=RANDUNIFORM returns a random variate from the uniform (flat) distribution from a to b. The distribution is,
>
>	p(x) dx = {1 over (b-a)} dx : for a <= x < b.
>p(x) dx = 0 : for x < a or b <= x.
>* If @a > @b RANDUNIFORM returns #NUM! error.
>
>@EXAMPLES=
>RANDUNIFORM(1.4,4.2) returns a random number greater than or equal to 1.4 but less than 4.2.
>
>@SYNTAX=RANDWEIBULL(a,b)
>@DESCRIPTION=RANDWEIBULL returns a Weibull-distributed random number.
>
>@EXAMPLES=
>RANDWEIBULL(1,2).
>
>@SYNTAX=RANK(x,ref[,order])
>@DESCRIPTION=RANK returns the rank of a number in a list of numbers.  @x is the number whose rank you want to find, @ref is the list of numbers, and @order specifies how to rank numbers.  If @order is 0, numbers are ranked in descending order, otherwise numbers are ranked in ascending order.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>RANK(17.3,A1:A5) equals 4.
>
>@SYNTAX=RAYLEIGH(x,sigma)
>@DESCRIPTION=RAYLEIGH returns the probability density p(x) at @x for a Rayleigh distribution with scale parameter @sigma.
>
>@EXAMPLES=
>RAYLEIGH(0.4,1).
>
>@SYNTAX=RAYLEIGHTAIL(x,a,sigma)
>@DESCRIPTION=RAYLEIGHTAIL returns the probability density p(x) at @x for a Rayleigh tail distribution with scale parameter @sigma and lower limit @a.
>
>@EXAMPLES=
>RAYLEIGHTAIL(0.6,0.3,1).
>
>@SYNTAX=RECEIVED(settlement,maturity,investment,rate[,basis])
>@DESCRIPTION=RECEIVED calculates and returns the amount to be received at maturity date for a security bond.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security.  The amount of investment is specified in @investment.  @rate is the security's discount rate.
>
>@basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @settlement date or @maturity date is not valid, RECEIVED returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis < 0 or @basis > 4, RECEIVED returns #NUM! error.
>* If @settlement date is after @maturity date or they are the same, RECEIVED returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=REPLACE(old,start,num,new)
>@DESCRIPTION=REPLACE returns @old with @new replacing @num characters from @start.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>REPLACE("testing",2,3,"*****") equals "t*****ing".
>
>@SYNTAX=REPT(string,num)
>@DESCRIPTION=REPT returns @num repetitions of @string.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>REPT(".",3) equals "...".
>
>@SYNTAX=RIGHT(text[,num_chars])
>@DESCRIPTION=RIGHT returns the rightmost @num_chars characters or the right character if @num_chars is not specified.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>RIGHT("end") equals "d".
>RIGHT("end",2) equals "nd".
>
>@SYNTAX=ROMAN(number[,type])
>@DESCRIPTION=ROMAN function returns an arabic number in the roman numeral style, as text. @number is the number you want to convert and @type is the type of roman numeral you want.
>
>* If @type is 0 or it is omitted, ROMAN returns classic roman numbers.
>* Type 1 is more concise than classic type, type 2 is more concise than type 1, and type 3 is more concise than type 2.  Type 4 is simplified type.
>* If @number is negative or greater than 3999, ROMAN returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROMAN(999) equals CMXCIX.
>ROMAN(999,1) equals LMVLIV.
>ROMAN(999,2) equals XMIX.
>ROMAN(999,3) equals VMIV.
>ROMAN(999,4) equals IM.
>
>@SYNTAX=ROUND(number[,digits])
>@DESCRIPTION=ROUND function rounds a given number.
>
>@number is the number you want rounded and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded to the given number of digits.
>* If @digits is zero or omitted, @number is rounded to the nearest integer.
>* If @digits is less than zero, @number is rounded to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUND(5.5) equals 6.
>ROUND(-3.3) equals -3.
>ROUND(1501.15,1) equals 1501.2.
>ROUND(1501.15,-2) equals 1500.0.
>
>@SYNTAX=ROUNDDOWN(number[,digits])
>@DESCRIPTION=ROUNDDOWN function rounds a given @number towards 0.
>
>@number is the number you want rounded toward 0 and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded toward 0 to the given number of digits.
>* If @digits is zero or omitted, @number is rounded toward 0 to the next integer.
>* If @digits is less than zero, @number is rounded toward 0 to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUNDDOWN(5.5) equals 5.
>ROUNDDOWN(-3.3) equals -3.
>ROUNDDOWN(1501.15,1) equals 1501.1.
>ROUNDDOWN(1501.15,-2) equals 1500.0.
>
>@SYNTAX=ROUNDUP(number[,digits])
>@DESCRIPTION=ROUNDUP function rounds a given number away from 0.
>
>@number is the number you want rounded away from 0 and @digits is the number of digits to which you want to round that number.
>
>* If @digits is greater than zero, @number is rounded away from 0 to the given number of digits.
>* If @digits is zero or omitted, @number is rounded away from 0 to the next integer.
>* If @digits is less than zero, @number is rounded away from 0 to the left of the decimal point.
>* This function is Excel compatible.
>
>@EXAMPLES=
>ROUNDUP(5.5) equals 6.
>ROUNDUP(-3.3) equals -4.
>ROUNDUP(1501.15,1) equals 1501.2.
>ROUNDUP(1501.15,-2) equals 1600.0.
>
>@SYNTAX=ROWS(reference)
>@DESCRIPTION=ROWS function returns the number of rows in area or array reference.
>
>* If @reference is neither an array nor a reference nor a range, ROWS returns #VALUE! error.
>
>@EXAMPLES=
>ROWS(H7:I13) equals 7.
>
>@SYNTAX=RSQ(array1,array2)
>@DESCRIPTION=RSQ returns the square of the Pearson correlation coefficient of two data sets.
>
>* Strings and empty cells are simply ignored.
>* This function is Excel compatible.
>
>@EXAMPLES=
>
>@SYNTAX=SEARCH(search_string,text[,start_num])
>@DESCRIPTION=SEARCH returns the location of the @search_ string within @text. The search starts  with the @start_num character of text @text.  If @start_num is omitted, it is assumed to be one.  The search is not case sensitive.
>
>@search_string can contain wildcard characters (*) and question marks (?). A question mark matches any character and a wildcard matches any string including the empty string.  If you want the actual wildcard or question mark to be found, use tilde (~) before the character.
>
>* If @search_string is not found, SEARCH returns #VALUE! error.
>* If @start_num is less than one or it is greater than the length of @text, SEARCH returns #VALUE! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SEARCH("c","Cancel") equals 1.
>SEARCH("c","Cancel",2) equals 4.
>
>@SYNTAX=SECOND (date)
>@DESCRIPTION=SECOND converts a serial number to a second.  The second is returned as an integer in the range 0 to 59.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SECOND(0.600613) equals 53.
>
>@SYNTAX=SERIESSUM(x,n,m,coefficients)
>@DESCRIPTION=SERIESSUM function returns the sum of a power series.  @x is the base of the power series, @n is the initial power to raise @x, @m is the increment to the power for each term in the series, and @coefficients are the coefficients by which each successive power of @x is multiplied.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 1.23, 2.32, 2.98, 3.42, and 4.33.  Then
>SERIESSUM(3,1,2.23,A1:A5) equals 251416.43018.
>
>@SYNTAX=SIGN(number)
>@DESCRIPTION=SIGN function returns 1 if the @number is positive, zero if the @number is 0, and -1 if the @number is negative.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>SIGN(3) equals 1.
>SIGN(-3) equals -1.
>SIGN(0) equals 0.
>
>@SYNTAX=SIN(x)
>@DESCRIPTION=SIN function returns the sine of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SIN(0.5) equals 0.479426.
>
>@SYNTAX=SINH(x)
>@DESCRIPTION=SINH function returns the hyperbolic sine of @x, which is defined mathematically as
>
>	(exp(@x) - exp(-@x)) / 2.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SINH(0.5) equals 0.521095.
>
>@SYNTAX=SKEW(n1, n2, ...)
>@DESCRIPTION=SKEW returns an unbiased estimate for skewness of a distribution.
>
>Note, that this is only meaningful if the underlying distribution really has a third moment.  The skewness of a symmetric (e.g., normal) distribution is zero.
>
>* Strings and empty cells are simply ignored.
>* If less than three numbers are given, SKEW returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>SKEW(A1:A5) equals 0.976798268.
>
>@SYNTAX=SKEWP(n1, n2, ...)
>@DESCRIPTION=SKEWP returns the population skewness of a data set.
>
>* Strings and empty cells are simply ignored.
>* If less than two numbers are given, SKEWP returns #DIV/0! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>SKEWP(A1:A5) equals 0.655256198.
>
>@SYNTAX=SLN(cost,salvage_value,life)
>@DESCRIPTION=SLN function will determine the straight line depreciation of an asset for a single period.
>
>The formula is:
>
>Depreciation expense = ( @cost - @salvage_value ) / @life
>
>@cost is the cost of an asset when acquired (market value).
>@salvage_value is the amount you get when asset is sold at the end of the asset's useful life.
>@life is the anticipated life of an asset.
>
>* If @life <= 0, SLN returns #NUM! error.
>
>@EXAMPLES=
>For example, lets suppose your company purchases a new machine for $10,000, which has a salvage value of $700 and will have a useful life of 10 years. The SLN yearly depreciation is computed as follows:
>=SLN(10000, 700, 10)
>This will return the yearly depreciation figure of $930.
>@SYNTAX=SLOPE(known_y's,known_x's)
>@DESCRIPTION=SLOPE returns the slope of the linear regression line.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>SLOPE(A1:A5,B1:B5) equals 1.417959936.
>
>@SYNTAX=SQRT(x)
>@DESCRIPTION=SQRT function returns the square root of @x.
>
>* If @x is negative, SQRT returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>SQRT(2) equals 1.4142136.
>
>@SYNTAX=SQRTPI(number)
>@DESCRIPTION=SQRTPI function returns the square root of a @number multiplied by pi.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SQRTPI(2) equals 2.506628275.
>
>@SYNTAX=SSMEDIAN(array[,interval)]
>@DESCRIPTION=The SSMEDIAN function returns the median for grouped data as commonly determined in the social sciences. The data points given in @array are assumed to be the result of grouping data into intervals of length @interval
>
>* If @interval is not given, SSMEDIAN uses 1.
>* If @array is empty, SSMEDIAN returns #NUM! error.
>* If @interval <= 0, SSMEDIAN returns #NUM! error.
>* SSMEDIAN does not check whether the data points are at least @interval apart.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, A3 contain numbers 7, 8, 8.  Then
>SSMEDIAN(A1:A3, 1) equals 7.75.
>
>@SYNTAX=STANDARDIZE(x,mean,stddev)
>@DESCRIPTION=STANDARDIZE function returns a normalized value. @x is the number to be normalized, @mean is the mean of the distribution, @stddev is the standard deviation of the distribution.
>
>* If @stddev is 0 STANDARDIZE returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>STANDARDIZE(3,2,4) equals 0.25.
>
>@SYNTAX=STDEV(b1, b2, ...)
>@DESCRIPTION=STDEV returns the sample standard deviation of the given sample.
>To obtain the population standard deviation of a whole population use STDEVP.
>STDEV is also known as the N-1-standard deviation.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true population standard deviation.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>STDEV(A1:A5) equals 10.84619749.
>
>@SYNTAX=STDEVA(number1,number2,...)
>@DESCRIPTION=STDEVA returns the sample standard deviation of the given sample.
>To obtain the population standard deviation of a whole population use STDEVPA.
>STDEVA is also known as the N-1-standard deviation.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true population standard deviation.
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>STDEVA(A1:A5) equals 15.119953704.
>
>@SYNTAX=STDEVP(b1, b2, ...)
>@DESCRIPTION=STDEVP returns the population standard deviation of the given population. 
>This is also known as the N-standard deviation
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>STDEVP(A1:A5) equals 9.701133954.
>
>@SYNTAX=STDEVPA(number1,number2,...)
>@DESCRIPTION=STDEVPA returns the population standard deviation of an entire population.
>This is also known as the N-standard deviation
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>STDEVPA(A1:A5) equals 13.523697719.
>
>@SYNTAX=STEYX(known_y's,known_x's)
>@DESCRIPTION=STEYX function returns the standard error of the predicted y-value for each x in the regression.
>
>* If @known_y's and @known_x's are empty or have a different number of arguments then STEYX returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>STEYX(A1:A5,B1:B5) equals 1.101509979.
>
>@SYNTAX=SUBSTITUTE(text, old, new [,num])
>@DESCRIPTION=SUBSTITUTE replaces @old with @new in @text.  Substitutions are only applied to instance @num of @old in @text, otherwise every one is changed.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>SUBSTITUTE("testing","test","wait") equals "waiting".
>
>@SYNTAX=SUBTOTAL(function_nbr,ref1,ref2,...)
>@DESCRIPTION=SUBTOTAL function returns a subtotal of given list of arguments. @function_nbr is the number that specifies which function to use in calculating the subtotal.
>
>The following functions are available:
>
>	1   AVERAGE
>	2   COUNT
>	3   COUNTA
>	4   MAX
>	5   MIN
>	6   PRODUCT
>	7   STDEV
>	8   STDEVP
>	9   SUM
>	10   VAR
>	11   VARP
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>SUBTOTAL(1,A1:A5) equals 30.
>SUBTOTAL(6,A1:A5) equals 22378356.
>SUBTOTAL(7,A1:A5) equals 6.164414003.
>SUBTOTAL(9,A1:A5) equals 150.
>SUBTOTAL(11,A1:A5) equals 30.4.
>
>@SYNTAX=SUMA(value1, value2, ...)
>@DESCRIPTION=SUMA computes the sum of all the values and cells referenced in the argument list.  Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0). If the argument evaluates to TRUE, it is counted as one (1).
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43.  Then
>SUMA(A1:A5) equals 107.
>
>@SYNTAX=SUMIF(range,criteria[,actual_range])
>@DESCRIPTION=SUMIF function sums the values in the given @range that meet the given @criteria.  If @actual_range is given, SUMIF sums the values in the @actual_range whose corresponding components in @range meet the given @criteria.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 23, 27, 28, 33, and 39.  Then
>SUMIF(A1:A5,"<=28") equals 78.
>SUMIF(A1:A5,"<28") equals 50.
>In addition, if the cells B1, B2, ..., B5 hold numbers 5, 3, 2, 6, and 7 then:
>SUMIF(A1:A5,"<=27",B1:B5) equals 8.
>
>@SYNTAX=SUMSQ(value1, value2, ...)
>@DESCRIPTION=SUMSQ returns the sum of the squares of all the values and cells referenced in the argument list.
>
>* This function is Excel compatible.
> 
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43.  Then
>SUMSQ(A1:A5) equals 2925.
>
>@SYNTAX=SUMX2MY2(array1,array2)
>@DESCRIPTION=SUMX2MY2 function returns the sum of the difference of squares of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMX2MY2 is SUM (x^2-y^2).
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMX2MY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMX2MY2(A1:A5,B1:B5) equals -1299.
>
>@SYNTAX=SUMX2PY2(array1,array2)
>@DESCRIPTION=SUMX2PY2 function returns the sum of the sum of squares of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMX2PY2 is SUM (x^2+y^2).
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMX2PY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMX2PY2(A1:A5,B1:B5) equals 7149.
>
>@SYNTAX=SUMXMY2(array1,array2)
>@DESCRIPTION=SUMXMY2 function returns the sum of squares of differences of corresponding values in two arrays. @array1 is the first array or range of data points and @array2 is the second array or range of data points. The equation of SUMXMY2 is SUM (x-y)^2.
>
>* Strings and empty cells are simply ignored.
>* If @array1 and @array2 have different number of data points, SUMXMY2 returns #N/A error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11, 15, 17, 21, and 43 and the cells B1, B2, ..., B5 hold numbers 13, 22, 31, 33, and 39.  Then
>SUMXMY2(A1:A5,B1:B5) equals 409.
>
>@SYNTAX=T(value)
>@DESCRIPTION=T returns @value if and only if it is text, otherwise a blank string.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>T("text") equals "text".
>T(64) returns an empty cell.
>
>@SYNTAX=TAN(x)
>@DESCRIPTION=TAN function returns the tangent of @x, where @x is given in radians.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TAN(3) equals -0.1425465.
>
>@SYNTAX=TANH(x)
>@DESCRIPTION=TANH function returns the hyperbolic tangent of @x, which is defined mathematically as 
>
>	sinh(@x) / cosh(@x).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TANH(2) equals 0.96402758.
>
>@SYNTAX=TBILLEQ(settlement,maturity,discount)
>@DESCRIPTION=TBILLEQ function returns the bond-yield equivalent (BEY) for a treasury bill.  TBILLEQ is equivalent to
>
>	(365 * @discount) / (360 - @discount * DSM),
>
>where DSM is the days between @settlement and @maturity.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLEQ returns #NUM! error.
>* If @discount is negative, TBILLEQ returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLPRICE(settlement,maturity,discount)
>@DESCRIPTION=TBILLPRICE function returns the price per $100 value for a treasury bill where @settlement is the settlement date and @maturity is the maturity date of the bill.  @discount is the treasury bill's discount rate.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLPRICE returns #NUM! error.
>* If @discount is negative, TBILLPRICE returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TBILLYIELD(settlement,maturity,pr)
>@DESCRIPTION=TBILLYIELD function returns the yield for a treasury bill. @settlement is the settlement date and @maturity is the maturity date of the bill.  @discount is the treasury bill's discount rate.
>
>* If @settlement is after @maturity or the @maturity is set to over one year later than the @settlement, TBILLYIELD returns #NUM! error.
>* If @pr is negative, TBILLYIELD returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=TEXT(value,format_text)
>@DESCRIPTION=TEXT returns @value as a string with the specified format.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TEXT(3.223,"$0.00") equals "$3.22".
>TEXT(date(1999,4,15),"mmmm, dd, yy") equals "April, 15, 99".
>
>@SYNTAX=TIME (hours,minutes,seconds)
>@DESCRIPTION=TIME returns a fraction representing the time of day.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TIME(3, 5, 23) equals 3:05AM.
>
>@SYNTAX=TIMEVALUE (timetext)
>@DESCRIPTION=TIMEVALUE returns a fraction representing the time of day, a number between 0 and 1.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TIMEVALUE("3:05") equals 0.128472.
>TIMEVALUE("2:24:53 PM") equals 0.600613.
>
>@SYNTAX=TODAY()
>@DESCRIPTION=TODAY returns the serial number for today (the number of days elapsed since the 1st of January of 1900).
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TODAY() returns 'Nov 6, 2001' on that particular day.
> 
>@SYNTAX=TRANSPOSE(matrix)
>@DESCRIPTION=TRANSPOSE function returns the transpose of the input @matrix.
>
>@EXAMPLES=
>
>@SYNTAX=TREND(known_y's[,known_x's[,new_x's[,const]]])
>@DESCRIPTION=TREND function estimates future values of a given data set using the ``least squares'' line that best fit to your data. @known_y's is the y-values where y=mx+b and @known_x's contains the corresponding x-values.  @new_x's contains the x-values for which you want to estimate the y-values. If @const is FALSE, the line will be forced to go through the origin, i.e., b will be zero.
>
>* If @known_x's is omitted, an array {1, 2, 3, ...} is used.
>* If @new_x's is omitted, it is assumed to be the same as @known_x's.
>* If @const is omitted, it is assumed to be TRUE.
>* If @known_y's and @known_x's have unequal number of data points, TREND returns #NUM! error.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>TREND(A1:A5,B1:B5) equals {12.1, 15.7, 21.6, 26.7, 39.7}.
>
>@SYNTAX=TRIM(text)
>@DESCRIPTION=TRIM returns @text with only single spaces between words.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TRIM("  a bbb  cc") equals "a bbb cc".
>
>@SYNTAX=TRUE()
>@DESCRIPTION=TRUE returns boolean value true.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>TRUE() equals TRUE.
>
>@SYNTAX=TRUNC(number[,digits])
>@DESCRIPTION=TRUNC function returns the value of @number truncated to the number of digits specified.
>
>* If @digits is omitted or negative then @digits defaults to zero.
>* If @digits is not an integer, it is truncated.
>* This function is Excel compatible.
> 
>@EXAMPLES=
>TRUNC(3.12) equals 3.
>TRUNC(4.15,1) equals 4.1.
>
>@SYNTAX=TTEST(array1,array2,tails,type)
>@DESCRIPTION=TTEST function returns the probability of a Student's t-Test. 
>@array1 is the first data set and @array2 is the second data set.  If @tails is one, TTEST uses the one-tailed distribution and if @tails is two, TTEST uses the two-tailed distribution.  @type determines the kind of the test:
>
>	1  Paired test
>	2  Two-sample equal variance
>	3  Two-sample unequal variance
>
>* If the data sets contain a different number of data points and the test is paired (@type one), TTEST returns the #N/A error.
>* @tails and @type are truncated to integers.
>* If @tails is not one or two, TTEST returns #NUM! error.
>* If @type is any other than one, two, or three, TTEST returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1, and the cells B1, B2, ... B5 23.2, 25.8, 29.9, 33.5, and 42.7.  Then
>TTEST(A1:A5,B1:B5,1,1) equals 0.003127619.
>TTEST(A1:A5,B1:B5,2,1) equals 0.006255239.
>TTEST(A1:A5,B1:B5,1,2) equals 0.111804322.
>TTEST(A1:A5,B1:B5,1,3) equals 0.113821797.
>
>@SYNTAX=TYPE(value)
>@DESCRIPTION=TYPE returns a number indicating the data type of a value.
>
>1  == number
>2  == text
>4  == boolean
>16 == error
>64 == array
>* This function is Excel compatible.
>
>@EXAMPLES=
>TYPE(3) equals 1.
>TYPE("text") equals 2.
>
>@SYNTAX=UNICHAR(x)
>@DESCRIPTION=UNICHAR returns the Unicode character represented by the number @x.
>
>@EXAMPLES=
>UNICHAR(65) equals A.
>UNICHAR(960) equals a small Greek pi.
>
>@SYNTAX=UNICODE(char)
>@DESCRIPTION=UNICODE returns the Unicode number for the character @char.
>
>
>@EXAMPLES=
>UNICODE("A") equals 65.
>
>@SYNTAX=UNIX2DATE(unixtime)
>@DESCRIPTION=UNIX2DATE converts a unix time into a spreadsheet date and time.
>
>A unix time is the number of seconds since midnight January 1, 1970.
>
>@EXAMPLES=
>
>@SYNTAX=UPPER(text)
>@DESCRIPTION=UPPER returns a upper-case version of the string in @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>UPPER("cancelled") equals "CANCELLED".
>
>@SYNTAX=VALUE(text)
>@DESCRIPTION=VALUE returns numeric value of @text.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>VALUE("$1,000") equals 1000.
>
>@SYNTAX=VAR(b1, b2, ...)
>@DESCRIPTION=VAR calculates sample variance of the given sample. To get the true variance of a complete population use VARP.
>VAR is also known as the N-1-variance. Under reasonable conditions, it is the maximum-likelihood estimator for the true variance.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>VAR(A1:A5) equals 117.64.
>
>@SYNTAX=VARA(number1,number2,...)
>@DESCRIPTION=VARA calculates sample variance of the given sample.
>To get the true variance of a complete population use VARPA.
>VARA is also known as the N-1-variance.
>Under reasonable conditions, it is the maximum-likelihood estimator for the true variance.
>Numbers, text and logical values are included in the calculation too. If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>VARA(A1:A5) equals 228.613.
>
>@SYNTAX=VARP(b1, b2, ...)
>@DESCRIPTION=VARP calculates the variance of an entire population.
>VARP is also known as the N-variance.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>VARP(A1:A5) equals 94.112.
>
>@SYNTAX=VARPA(number1,number2,...)
>@DESCRIPTION=VARPA calculates the variance of an entire population.
>VARPA is also known as the N-variance.
>Numbers, text and logical values are included in the calculation too.  If the cell contains text or the argument evaluates to FALSE, it is counted as value zero (0).  If the argument evaluates to TRUE, it is counted as one (1).  Note that empty cells are not counted.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers and strings 11.4, 17.3, "missing", 25.9, and 40.1.  Then
>VARPA(A1:A5) equals 182.8904.
>
>@SYNTAX=VDB(cost,salvage,life,start_period,end_period[,factor,switch])
>@DESCRIPTION=VDB calculates the depreciation of an asset for a given period or partial period using the double-declining balance method.
>
>* If @start_period < 0, VDB returns #NUM! error.
>* If @start_period > @end_period, VDB returns #NUM! error.
>* If @end_period > @life, VDB returns #NUM! error.
>* If @cost < 0, VDB returns #NUM! error.
>* If @salvage > @cost, VDB returns #NUM! error.
>* If @factor <= 0, VDB returns #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=VLOOKUP(value,range,column[,approximate,as_index])
>@DESCRIPTION=VLOOKUP function finds the row in range that has a first column similar to @value.  If @approximate is not true it finds the row with an exact equivalence.  If @approximate is true, then the values must be sorted in order of ascending value for correct function; in this case it finds the row with value less than @value.  It returns the value in the row found at a 1-based offset in @column columns into the @range.  @as_index returns the 0-based offset that matched rather than the value.
>
>* VLOOKUP returns #NUM! if @column < 0.
>* VLOOKUP returns #REF! if @column falls outside @range.
>
>@EXAMPLES=
>
>@SYNTAX=WEEKDAY (date[, method])
>@DESCRIPTION=WEEKDAY converts a serial number to a weekday.
>
>This function returns an integer indicating the day of week.
>@METHOD indicates the numbering system.  It defaults to 1.
>
>  For @METHOD=1: Sunday is 1, Monday is 2, etc.
>  For @METHOD=2: Monday is 1, Tuesday is 2, etc.
>  For @METHOD=3: Monday is 0, Tuesday is 1, etc.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>WEEKDAY("10/24/1968") equals 5 (Thursday).
>
>@SYNTAX=WEEKNUM (date[,method])
>@DESCRIPTION=WEEKNUM returns the week number of @date according to the given @method.
>
>@method defaults to 1.
>
>  For @method=1, week starts on Sunday, and days before first Sunday are in week 0.
>  For @method=2, week starts on Monday, and days before first Monday are in week 0.
>  For @method=150, the ISO 8601 week number is returned.
>
>* WEEKNUM returns #NUM! if @date or @method is invalid.
>* This function is Excel compatible, except that Excel does not support ISO 8601 week numbers.
>
>@EXAMPLES=
>If A1 contains 12/21/00 then WEEKNUM(A1,2)=51
>@SYNTAX=WEIBULL(x,alpha,beta,cumulative)
>@DESCRIPTION=WEIBULL function returns the Weibull distribution. If the @cumulative boolean is true it will return:
>
>	1 - exp (-(@x/@beta)^@alpha),
>
>otherwise it will return
>
>	(@alpha/@beta^@alpha) * @x^(@alpha-1) * exp(-(@x/@beta^@alpha)).
>
>* If @x < 0 WEIBULL returns #NUM! error.
>* If @alpha <= 0 or @beta <= 0 WEIBULL returns #NUM! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>WEIBULL(3,2,4,0) equals 0.213668559.
>
>@SYNTAX=WORKDAY (start_date,days[,holidays])
>@DESCRIPTION=WORKDAY returns the date which is @days working days from the @start_date.  Weekends and holidays optionally supplied in @holidays are respected.
>
>* WORKDAY returns #NUM! if @start_date or @days are invalid.
>* This function is Excel compatible.
>
>@EXAMPLES=
>DAY(WORKDAY(DATE(2001,1,5),30)) equals 16 and
>MONTH(WORKDAY(DATE(2001,1,5),30)) equals 2.
>
>@SYNTAX=XIRR(values,dates[,guess])
>@DESCRIPTION=XIRR calculates and returns the internal rate of return of an investment that has not necessarily periodic payments.  This function is closely related to the net present value function (NPV and XNPV).  The XIRR is the interest rate for a series of cash flows where the XNPV is zero.
>
>@values contains the series of cash flows generated by the investment.  @dates contains the dates of the payments.  The first date describes the payment day of the initial payment and thus all the other dates should be after this date. The optional @guess is the initial value used in calculating the XIRR.  You do not have to use that, it is only provided for the Excel compatibility.
>
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1:A5 contain the numbers -6000, 2134, 1422, 1933, and 1422, and the cells B1:B5 contain the dates "1999-01-15", "1999-04-04", "1999-05-09", "2000-03-12", and "2000-05-1". Then
>XIRR(A1:A5,B1:B5) returns 0.224838. 
>@SYNTAX=XNPV(rate,values,dates)
>@DESCRIPTION=XNPV calculates the net present value of an investment.  The schedule of the cash flows is given in @dates array.  The first date indicates the beginning of the payment schedule.  @rate is the interest rate and @values are the payments.
>
>* If @values and @dates contain unequal number of values, XNPV returns the #NUM! error.
>
>@EXAMPLES=
>
>@SYNTAX=YEAR (date)
>@DESCRIPTION=YEAR converts a serial number to a year.
>
>* Note that Gnumeric will perform regular string to serial number conversion for you, so you can enter a date as a string.
>* This function is Excel compatible.
>
>@EXAMPLES=
>YEAR(DATE(2003, 4, 30)) equals 2003.
>
>@SYNTAX=YEARFRAC (start_date, end_date [,basis])
>@DESCRIPTION=YEARFRAC returns the number of full days between @start_date and @end_date according to the @basis.
>
>@EXAMPLES=
>
>@SYNTAX=YIELD(settlement,maturity,rate,price,redemption_price,frequency[,basis])
>@DESCRIPTION=YIELD returns the yield on a security that pays periodic interest.
>
>@frequency is the number of coupon payments per year. Allowed frequencies are: 1 = annual, 2 = semi, 4 = quarterly. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, YIELD returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=YIELDDISC(settlement,maturity,pr,redemption[,basis])
>@DESCRIPTION=YIELDDISC calculates the annual yield of a security that is discounted.
>
>@settlement is the settlement date of the security.  @maturity is the maturity date of the security. @pr is the price per $100 face value of the security. @redemption is the redemption value per $100 face value. @basis is the type of day counting system you want to use:
>
>  0  US 30/360
>  1  actual days/actual days
>  2  actual days/360
>  3  actual days/365
>  4  European 30/360
>
>* If @frequency is other than 1, 2, or 4, YIELDDISC returns #NUM! error.
>* If @basis is omitted, US 30/360 is applied.
>* If @basis is not in between 0 and 4, #NUM! error is returned.
>
>@EXAMPLES=
>
>@SYNTAX=ZTEST(ref,x)
>@DESCRIPTION=ZTEST returns the two-tailed probability of a z-test.
>
>@ref is the data set and @x is the value to be tested.
>
>* If @ref contains less than two data items ZTEST returns #DIV/0! error.
>* This function is Excel compatible.
>
>@EXAMPLES=
>Let us assume that the cells A1, A2, ..., A5 contain numbers 11.4, 17.3, 21.3, 25.9, and 40.1.  Then
>ZTEST(A1:A5,20) equals 0.254717826.
>
>Report-Msgid-Bugs-To: 
>POT-Creation-Date: 2007-12-29 14:31-0500
>PO-Revision-Date: 2002-01-16 11:31+0100
>Last-Translator: Keld Simonsen <keld@dkuug.dk>
>Language-Team: Danish <dansk@klid.dk>
>MIME-Version: 1.0
>Content-Type: text/plain; charset=UTF-8
>Content-Transfer-Encoding: 8bit
>X-Generator: KBabel 0.9.5
>@SYNTAX=ABS(tal)
>@DESCRIPTION=Giver den absolutte/numeriske vÃ¦rdi af tallet @tal (resultatet er at et evt. minus-tegn forsvinder). Dette kan gÃ¸res for heltal og kommatal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ABS(7) er lig med 7.
>ABS(-3.14) er lig med 3.14.
>
>@SYNTAX=ACCRINT(udstedelse,fÃ¸rste_rente,anbringelse,rente,pari,frekvens[,basis])
>@DESCRIPTION=ACCRINT beregner den pÃ¥lÃ¸bne rente for et vÃ¦rdipapir som udbetaler periodisk rente. @udstedelse er udstedelsesdatoen  for vÃ¦rdipapiret. @fÃ¸rste_rente er den fÃ¸rste rentedato for vÃ¦rdipapiret. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. Anbringelsesdatoen ligger altid efter udstedelsesdatoen (@anbringelse er datoen hvor vÃ¦rdipapiret blev kÃ¸bt). @rente er vÃ¦rdipapirets pÃ¥lydende Ã¥rlige rente, og @pari er vÃ¦rdipapirets pÃ¥lydende vÃ¦rdi. @frekvens er antal udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis dato for @udstedelse, @fÃ¸rste_rente eller @anbringelse ikke er gyldig, returnerer ACCRINT en #TAL!-fejl. Datoerne skal vÃ¦re @udstedelse < @fÃ¸rste_rente < @anbringelse, ellers returnerer ACCRINT en #TAL!-fejl. Hvis @rente eller @pari er nul eller negativ returnerer ACCRINT en #TAL!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis < 0 eller @basis > 4, returnerer ACCRINT en #TAL!-fejl. Hvis dato for @udstedelse er efter dato for @anbringelse eller de er ens, returnerer ACCRINT en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=ACCRINTM(udstedelse,forfald,rente,[pari,basis])
>@DESCRIPTION=ACCRINTM beregner og returnerer den pÃ¥lÃ¸bne rente for et vÃ¦rdipapir fra @udstedelse- til @forfald-datoerne. @udstedelse er udstedelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @rente er vÃ¦rdipapirets pÃ¥lydende Ã¥rlige rente, og @pari er vÃ¦rdipapirets pÃ¥lydende vÃ¦rdi. Hvis du udelader @pari, bruger ACCRINTM et belÃ¸b pÃ¥ 1000. @basis er den type rentedagsberegning som du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis dato for @udstedelse eller @forfald ikke er gyldig, returnerer ACCRINTM en #TAL!-fejl. Hvis @rente eller @pari er nul eller negativ returnerer ACCRINTM en #TAL!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis < 0 eller @basis > 4, returnerer ACCRINTM en #TAL!-fejl. Hvis dato for @udstedelse er efter dato for @forfald eller de er ens, returnerer ACCRINTM en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=ACOS(x)
>@DESCRIPTION=ACOS-funktionen beregner den inverse cosinus til x; det vil sige den vÃ¦rdi hvis cosinus er @x. Den returnerede vÃ¦rdi er i radianer. Hvis @x falder uden for intervallet -1 til 1, returneres fejlen #NUM!.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ACOS(0.1) er lig med 1.470629.
>ACOS(-0.1) er lig med 1.670964.
>
>@SYNTAX=ACOSH(x)
>@DESCRIPTION=ACOSH-funktionen beregner den inverse hyperbolske cosinus af @x; det vil sige den vÃ¦rdi hvis hyperbolske cosinus er @x. Hvis @x er mindre end 1.0, returnerer ACOSH() en NUM!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ACOSH(2) er lig med 1.31696.
>ACOSH(5.3) er lig med 2.35183.
>
>@SYNTAX=ADDRESS(rÃ¦kkenum,kolnum[,absnum,a1,tekst])
>@DESCRIPTION=ADDRESS returnerer en celleadresse som tekst for angivne rÃ¦kke- og kolonnenumre. 
>Hvis @absnum er 1 eller udeladt, returnerer ADDRESS en absolut reference. Hvis @absnum er 2, returnerer ADDRESS en absolut rÃ¦kke og relativ kolonne. Hvis @absnum er 3, returnerer ADDRESS en relativ rÃ¦kke og absolut kolonne. Hvis @absnum er 4, returnerer ADDRESS en relativ reference. Hvis @absnum er stÃ¸rre end 4 returnerer ADDRESS en NUM!-fejl. 
>@a1 er en logisk vÃ¦rdi som angiver referenceformen. Hvis @a1 er SAND eller udeladt, returnerer ADDRESS en A1-formsreference, fx $D$4.  Ellers returnerer ADDRESS en R1C1-formsreference, fx R4C4. 
>@tekst angiver navnet pÃ¥ arbejdsarket som bruges som den eksterne reference. 
>Hvis @rÃ¦kkenum eller @kolnum er mindre end Ã©n, returnerer ADDRESS en #TAL!-fejl. 
>@EXAMPLES=
>ADDRESS(5,4) er lig "$D$5".
>ADDRESS(5,4,4) er lig "D5".
>ADDRESS(5,4,3,FALSE) er lig "R[5]C4".
>
>@SYNTAX=YIELDMAT(anbringelse,forfald,udstedelse,rente,pris[,basis])
>@DESCRIPTION=YIELDMAT beregner den Ã¥rlige ydelse pÃ¥ et vÃ¦rdipapir, hvor renten betales pÃ¥ forfaldsdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @udstedelse er udstedelsesdatoen for vÃ¦rdipapiret. @rente er renten pÃ¥ vÃ¦rdipapiret. @pris er prisen for 100 kr pÃ¥lydende vÃ¦rdi for vÃ¦rdipapiret. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer YIELDMAT en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=YIELDMAT(anbringelse,forfald,udstedelse,rente,pris[,basis])
>@DESCRIPTION=YIELDMAT beregner den Ã¥rlige ydelse pÃ¥ et vÃ¦rdipapir, hvor renten betales pÃ¥ forfaldsdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @udstedelse er udstedelsesdatoen for vÃ¦rdipapiret. @rente er renten pÃ¥ vÃ¦rdipapiret. @pris er prisen for 100 kr pÃ¥lydende vÃ¦rdi for vÃ¦rdipapiret. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer YIELDMAT en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=CHAR(x)
>@DESCRIPTION=CHAR returnerer det ASCII-tegn der svarer til tallet @x.
>@EXAMPLES=
>CHAR(65) er lig med A.
>
>@SYNTAX=ASIN(x)
>@DESCRIPTION=ASIN-funktionen beregner den inverse sinus til @x; det vil sige den vÃ¦rdi hvis sinus er @x. Hvis @x er uden for intervallet -1 to 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ASIN(0.5) er lig med 0.523599.
>ASIN(1) er lig med 1.570797.
>
>@SYNTAX=ASINH(x)
>@DESCRIPTION=ASINH-funktionen beregner den inverse hyperbolske sinus til x; det vil sige den vÃ¦rdi hvis hyperbolske sinus er @x.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ASINH(0.5) er lig med 0.481212.
>ASINH(1.0) er lig med 0.881374.
>
>@SYNTAX=ATAN(x)
>@DESCRIPTION=ATAN-funktionen beregner den inverse tangens til @x; det vil sige den vÃ¦rdi hvis tangens er @x. ReturvÃ¦rdien er givet i radianer.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ATAN(0.5) er lig med 0.463648.
>ATAN(1) er lig med 0.785398.
>
>@SYNTAX=ATAN2(b1,b2)
>@DESCRIPTION=ATAN2-funktionen beregner den inverse tangens til de to parametre @b1 og @b2. Dette er det samme som at beregne den inverse tangens til @b2 / @b1, bortset fra at fortegnene til parametrene bruges til at bestemme hvilken kvadrant resultatet falder inden for. Resultatet er i radianer.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>ATAN2(0.5,1.0) er lig med 1.107149.
>ATAN2(-0.5,2.0) er lig med 1.815775.
>
>@SYNTAX=ATANH(x)
>@DESCRIPTION=ATANH-funktionen beregner den inverse hyperbolske tangens til @x; det vil sige den vÃ¦rdi hvis hyperbolske tangens er @x. Hvis den numeriske vÃ¦rdi af @x er stÃ¸rre end 1.0, returnerer ATANH en NUM!-fejl.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ATANH(0.5) er lig med 0.549306.
>ATANH(0.8) er lig med 1.098612.
>
>@SYNTAX=AVEDEV(n1, n2, ...)
>@DESCRIPTION=AVEDEV returnerer gennemsnittet af de absolutte afvigelser fra middelvÃ¦rdien i en datamÃ¦ngde.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. Da fÃ¥r vi at
>AVEDEV(A1:A5) er lig med 7.84.
>
>@SYNTAX=SUM(vÃ¦rdi1, vÃ¦rdi2, ...)
>@DESCRIPTION=Beregner gennemsnittet af alle de angivne vÃ¦rdier og celler. Dette er det samme som summen af alle parametrene delt med antallet.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. SÃ¥ har vi at
>AVERAGE(A1:A5) er lig med 23.2.
>
>@SYNTAX=AVERAGEA(tal1, tal2, ...)
>@DESCRIPTION=AVERAGEA returnerer gennemsnittet af de givne parametre. Tal, tekst og logiske vÃ¦rdier tages ogsÃ¥ med i beregningen. Hvis cellen indeholder tekst eller parameteren bliver til FALSK, regnes det som vÃ¦rdien 0. Hvis parameteren har vÃ¦rdien SAND, regnes det som 1. BemÃ¦rk at tomme celler ikke tÃ¦lles med.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene og teksten 11.4, 17.3, "mangler", 25.9 og 40.1. Da fÃ¥r vi at
>AVERAGEA(A1:A5) er lig med 18.94.
>
>@SYNTAX=OCT2DEC(x)
>@DESCRIPTION=OCT2DEC-funktionen konverterer et oktalt tal i en streng eller et tal til den decimale Ã¦kvivalent.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>OCT2DEC("124") er lig med 84.
>
>@SYNTAX=RandBernoulli(p)
>@DESCRIPTION=RandBernoulli returnerer et Bernoulli-fordelt tilfÃ¦ldigt tal. 
>Hvis @p < 0 eller @p > 1 returnerer RandBernoulli en #TAL!-fejl. 
>@EXAMPLES=
>RandBernoulli(0.5).
>
>@SYNTAX=BESSELI(x,y)
>@DESCRIPTION=BESSELI-funktionen returnerer Neumann-, Weber- eller Bessel-funktionen. @x er hvor funktionen returnerer en vÃ¦rdi. @y er Bessel-funktionens orden; hvis dette ikke er et heltal, afrundes det.
>Hvis @x eller @y ikke er tal returneres en #VÃRDI!-fejl. Hvis @y < 0 returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BESSELI(0.7,3) er lig med 0.007367374.
>
>@SYNTAX=BESSELJ(x,y)
>@DESCRIPTION=BESSELJ-funktionen returnerer Bessel-funktionen. @x er hvor funktionen returnerer en vÃ¦rdi. @y er Bessel-funktionens orden; hvis dette ikke er et heltal, afrundes det.
>Hvis @x eller @y ikke er tal returneres en #VÃRDI!-fejl. Hvis @y < 0 returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>BESSELK(0.89,3) er lig med 0.013974004.
>
>@SYNTAX=BESSELK(x,y)
>@DESCRIPTION=BESSELK-funktionen returnerer Neumann-, Weber- eller Bessel-funktionen. @x er hvor funktionen returnerer en vÃ¦rdi. @y er Bessel-funktionens orden; hvis dette ikke er et heltal, afrundes det.
>Hvis @x eller @y ikke er tal returneres en #VÃRDI!-fejl. Hvis @y < 0 returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>BESSELK(3,9) er lig med 397.95880.
>
>@SYNTAX=BESSELY(x,y)
>@DESCRIPTION=BESSELY-funktionen returnerer Neumann-, Weber- eller Bessel-funktionen.  @x er hvor funktionen returnerer en vÃ¦rdi. @y er Bessel-funktionens orden; hvis dette ikke er et heltal, afrundes det.
>Hvis @x eller @y ikke er tal returneres en #VÃRDI!-fejl. Hvis @y < 0 returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>BESSELK(4,2) er lig med 0.215903595.
>
>@SYNTAX=BETADIST(x,alfa,beta[,a,b])
>@DESCRIPTION=BETADIST-funktionen returnerer den kumulative betafordeling. 
>@a er den valgfrie nedre grÃ¦nse for @x, og @b er den valgfrie Ã¸vre grÃ¦nse for @x. Hvis @a ikke er givet, bruges 0. Hvis @b ikke er givet, bruges 1.
>Hvis @x < @a eller @x > @b, returneres en #TAL!-fejl. Hvis @alfa <= 0 eller @beta <= 0, returneres en #TAL!-fejl. Hvis @a >= @b, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BETADIST(0.12,2,3) er lig med 0.07319808.
>
>@SYNTAX=BETAINV(p,alfa,beta[,a,b])
>@DESCRIPTION=BETAINV-funktionen returnerer det inverse af den kumulative betafordeling. @a er den valgfrie nedre grÃ¦nse for @x, og @b er den valgfrie Ã¸vre grÃ¦nse for @x. Hvis @a ikke er givet, bruges 0. Hvis @b ikke er givet, bruges 1.
>Hvis @p < 0 eller @p > 1, returneres en #TAL!-fejl. Hvis alfa <= 0 eller @beta <= 0, returneres en #TAL!-fejl. Hvis @a >= @b, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BETAINV(0.45,1.6,1) er lig med 0.607096629.
>
>@SYNTAX=ISPMT(rente,per,nper,nv)
>@DESCRIPTION=ISPMT returnerer renten som er betalt i en given periode. 
>Hvis @per < 1 eller @per > @nper,  returnerer ISPMT en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=BIN2DEC(x)
>@DESCRIPTION=BIN2DEC-funktionen konverterer et binÃ¦rt tal i en streng eller et tal til den decimale Ã¦kvivalent.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BIN2DEC(101) er lig med 5.
>
>@SYNTAX=BIN2HEX(tal[,pladser])
>@DESCRIPTION=BIN2HEX-funktionen konverterer et binÃ¦rt tal til et hexadecimalt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BIN2HEX(100111) er lig med 27.
>
>@SYNTAX=BIN2OCT=(tal[,pladser])
>@DESCRIPTION=BIN2OCT-funktionen konverterer et binÃ¦rt tal til et oktalt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BIN2OCT(110111) er lig med 67.
>
>@SYNTAX=BINOMDIST(n,forsÃ¸g,p,kumulativ)
>@DESCRIPTION=BINOMDIST-funktionen returnerer binominalfordelingen. @n er antal succeser, @forsÃ¸g er totalt antal uafhÃ¦ngige forsÃ¸g, @p er sandsynligheden for succes ved et forsÃ¸g, og @kumulativ angiver om summen fra 0 til @n af binominalfunktionen skal returneres.
>Hvis @n eller @forsÃ¸g ikke er heltal, bliver de afkortet. Hvis @n < 0 eller @forsÃ¸g < 0, returneres en #TAL!-fejl. Hvis @n > @forsÃ¸g, returneres en NUM!-fejl. Hvis @p < 0 eller @p > 1, returneres ogsÃ¥ en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>BINOMDIST(3,5,0.8,0) er lig med 0.2048.
>
>@SYNTAX=BITAND(a,b)
>@DESCRIPTION=BITAND-funktionen returnerer bitvis OG af dens parametre.
>
>@EXAMPLES=
>@SYNTAX=BITLSHIFT(x,n)
>@DESCRIPTION=BITLSHIFT-funktionen returnerer @x skiftet til venstre med @n bit.
>Hvis @n er negativ, svarer det til at et hÃ¸jreskift bliver udfÃ¸rt.
>
>@EXAMPLES=
>@SYNTAX=BITOR(a,b)
>@DESCRIPTION=BITOR-funktionen returnerer bitvis ELLER af dens parametre.
>
>@EXAMPLES=
>@SYNTAX=BITRSHIFT(x,n)
>@DESCRIPTION=BITRSHIFT-funktionen returnerer @x skiftet til hÃ¸jre med @n bit.
>Hvis @n er negativ, svarer det til at et venstreskift bliver udfÃ¸rt.
>
>@EXAMPLES=
>@SYNTAX=BITXOR(a,b)
>@DESCRIPTION=BITXOR-funktionen returnerer bitvis eksklusiv ELLER af dens parametre.
>
>@EXAMPLES=
>@SYNTAX=RANDNEGBINOM(p,fejl)
>@DESCRIPTION=RANDNEGBINOM returnerer et negativ binomialt fordelt tilfÃ¦ldigt tal.
>Hvis @p < 0 eller @p > 1, returnerer RANDNEGBINOM en #TAL!-fejl. Hvis @fejl < 0, returnerer RANDNEGBINOM en #TAL!-fejl. 
>@EXAMPLES=
>RANDNEGBINOM(0.5,2).
>
>@SYNTAX=CEIL(x)
>@DESCRIPTION=CEIL-funktionen runder @x op til nÃ¦rmeste heltal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CEIL(0.4) er lig med 1.
>CEIL(-1.1) er lig med -1.
>CEIL(-2.9) er lig med -2.
>
>@SYNTAX=CEILING(x,signifikans)
>@DESCRIPTION=CEILING runder @x op til nÃ¦rmeste produkt af signifikans. 
>Hvis @x eller @signifikans ikke er tal, returnerer CEILING en #VÃRDI!-fejl. Hvis @x eller @signifikans har forskelige fortegn, returnerer CEILING en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CEILING(2.43,1) er lig med 3.
>CEILING(123.123,3) er lig med 126.
>
>@SYNTAX=CELL(type,ref)
>@DESCRIPTION=CELL returnerer information om formateringen, placeringen eller indholdet af en celle. 
>@type angiver den type information du vil have:
>     address       Returnerer den givne cellereference som tekst.
>     col           Returnerer nummeret pÃ¥ kolonnen i @ref.
>     contents      Returnerer indholdet af cellen i @ref.
>     format        Returnerer formatkoden for cellen.
>     parentheses   Returnerer 1 hvis @ref indeholder en negativ vÃ¦rdi
>                   og dens format viser den med paranteser.
>     row           Returnerer nummeret pÃ¥ rÃ¦kken i @ref.
>     width         Returnerer kolonnebredden.
>
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CELL("format",A1) returnerer formatkoden for celle A1.
>
>@SYNTAX=CHAR(x)
>@DESCRIPTION=CHAR returnerer det ASCII-tegn der svarer til tallet @x.
>@EXAMPLES=
>CHAR(65) er lig med A.
>
>@SYNTAX=CHIDIST(x,fg)
>@DESCRIPTION=CHIDIST-funktionen returnerer den enkeltsidige sandsynlighed for chiÂ²-fordelingen. @fg er antallet af frihedsgrader.
>Hvis @fg ikke er et heltal, bliver det afkortet. Hvis @fg < 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CHIDIST(5.3,2) er lig med 0.070651213.
>
>@SYNTAX=CHIINV(p,fg)
>@DESCRIPTION=CHIINV-funktionen returnerer det inverse af den enkeltsidede sandsynlighed til chiÂ²-fordelingen.
>Hvis @p < 0 eller @p > 1 eller @fg < 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CHIINV(0.98,7) er lig med 1.564293004.
>
>@SYNTAX=CHITEST(faktisk_interval,teoretisk_interval)
>@DESCRIPTION=CHITEST-funktionen returnerer uafhÃ¦ngighedstesten til chiÂ²-fordelingen.
>@faktisk_interval er et interval som indeholder de observerede datapunkter. @teoretisk_interval er et interval som indeholder de forventede vÃ¦rdier for datapunkterne.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>
>@SYNTAX=CHOOSE(indeks[,vÃ¦rdi1][,vÃ¦rdi2]...)
>@DESCRIPTION=CHOOSE returnerer vÃ¦rdien af indekset @indeks. @indeks rundes af til et heltal hvis det ikke er det i forvejen.
>Hvis @indeks < 1 eller @indeks > antal vÃ¦rdier, returneres #VAL!.
>@EXAMPLES=
>CHOOSE(3,"Apple","Orange","Grape","Perry") er lig "Grape".
>
>@SYNTAX=CLEAN(tekst)
>@DESCRIPTION=CLEAN fjerner ethvert ikke-skrivbart tegn fra @tekst.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CLEAN("ups"\&char(7)) er lig med "ups".
>
>@SYNTAX=CODE(tegn)
>@DESCRIPTION=CODE returnerer ASCII-nummeret for tegnet @tegn.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CODE("A") er lig med 65.
>
>@SYNTAX=COLUMNS(reference)
>@DESCRIPTION=COLUMNS-funktionen returnerer antal kolonner i et interval eller matrixreference.
>Hvis @reference hverken er en tabel, en reference eller et interval, returnerer funktionen en #VÃRDI!-fejl.
>@EXAMPLES=
>COLUMNS(H2:J3) er lig 3.
>
>@SYNTAX=COLUMNS(reference)
>@DESCRIPTION=COLUMNS-funktionen returnerer antal kolonner i et interval eller matrixreference.
>Hvis @reference hverken er en tabel, en reference eller et interval, returnerer funktionen en #VÃRDI!-fejl.
>@EXAMPLES=
>COLUMNS(H2:J3) er lig 3.
>
>@SYNTAX=COMBIN(n,k)
>@DESCRIPTION=COMBIN beregner antallet af kombinationsmuligheder, dvs. hvor mange mÃ¥der man kan vÃ¦lge et antal pÃ¥ @k ud af @n mulige.
>Hvis @n og @k ikke er hele, positive tal returneres en fejl. Desuden returneres en fejl hvis @n er mindre end @k.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>COMBIN(8,6) er lig med 28.
>COMBIN(6,2) er lig med 15.
>
>@SYNTAX=COMPLEX(reel,imaginÃ¦r[,suffiks])
>@DESCRIPTION=COMPLEX returnerer et komplekst tal pÃ¥ formen x + y*i. @reel er den reelle del af det komplekse tal, og @imaginÃ¦r er den imaginÃ¦re.  @suffiks er suffikset for den imaginÃ¦re koefficient. Hvis det udelades, bruger COMPLEX 'i' om standard.
>Hvis @suffiks hverken er 'i' eller 'j', returnerer COMPLEX en #VÃRDI!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>COMPLEX(1,-1) er lig med 1-i.
>
>@SYNTAX=CONCATENATE(tekst1[,tekst2...])
>@DESCRIPTION=FÃ¸jer teksterne sammen og returnerer dem.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CONCATENATE("navle","streng") er lig med "navlestreng".
>
>@SYNTAX=CONFIDENCE(x,stdafv,stÃ¸rrelse)
>@DESCRIPTION=CONFIDENCE-funktionen returnerer konfidensintervallet for et gennemsnit. @x er signifikansniveauet, @stdafv er standardafvigelsen, og @stÃ¸rrelse er stikprÃ¸vestÃ¸rrelsen.
>Hvis @stÃ¸rrelse ikke er heltal, afrundes det. Hvis @stÃ¸rrelse < 0, returneres en #TAL!-fejl. Hvis @stÃ¸rrelse er 0, returneres en #DIV/0!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CONFIDENCE(0.05,1,33) er lig med 0.341185936.
>
>@SYNTAX=CORREL(matrix1, matrix2)
>@DESCRIPTION=CORREL returnerer korrelationskoefficienten for to datamÃ¦ngder.
>Tekst og tomme celler ignoreres.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1, og cellerne B1, B2, ... B5 23.2, 25.8, 29.9, 33.5 og 42.7. SÃ¥ har vi at
>CORREL(A1:A5,B1:B5) er lig med 0.996124788.
>
>@SYNTAX=COS(x)
>@DESCRIPTION=COS-funktionen returnerer cosinus til @x, hvor @x er givet i radianer.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>COS(0.5) er lig med 0.877583.
>COS(1) er lig med 0.540302.
>
>@SYNTAX=COSH(x)
>@DESCRIPTION=COSH-funktionen returnerer den hyperbolske cosinus til @x som er defineret matematisk som (exp(@x) + exp(-@x)) / 2. @x er givet i radianer.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>COSH(0.5) er lig med 1.127626.
>COSH(1) er lig med 1.543081.
>
>@SYNTAX=COUNT(b1, b2, ...)
>@DESCRIPTION=COUNT returnerer antallet af de givne heltal eller kommatal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. SÃ¥ har vi at
>COUNT(A1:A5) er lig med 5.
>
>@SYNTAX=SUM(b1, b2, ...)
>@DESCRIPTION=Returnerer antallet af de givne parametre, tomme celler ikke 
>inkluderet. 
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. SÃ¥ har vi at
>COUNTA(A1:A5) er lig med 5.
>
>@SYNTAX=COUNTIF (interval)
>@DESCRIPTION=COUNTBLANK returnerer antallet af blanke celler i et givet @interval.
>Denne funktion er Excel-kompatibel.
>
>@EXAMPLES=
>COUNTBLANK(A1:A20) returnerer antallet af blanke celler i A1:A20.
>@SYNTAX=COUNTIF (interval,kriterier)
>@DESCRIPTION=COUNTIF-funktionen tÃ¦ller antallet af celler i et givet @interval som tilfredsstiller kriterierne.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 23, 27, 28, 33 og 39. Da fÃ¥r vi at:
>COUNTIF(A1:A5,"<=28") er lig med 3.
>COUNTIF(A1:A5,"<28") er lig med 2.
>COUNTIF(A1:A5,"28") er lig med 1.
>COUNTIF(A1:A5,">28") er lig med 2.
>
>@SYNTAX=COUPDAYBS(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPDAYBS returnerer antal dage fra begyndelsen af kuponperioden til anbringelsesdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPDAYBS en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPDAYBS en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COUPDAYS(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPDAYS returnerer antal dage i kuponperioden for anbringelsesdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPDAYS en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPDAYS en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COUPDAYSNC(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPDAYSNC returnerer antal dage fra anbringelsesdatoen til den nÃ¦ste kupondato. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPDAYSNC en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPDAYSNC en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COUPNCD(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPNCD returnerer kupondatoen efter anbringelsesdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPNCD en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPNCD en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COUPNUM(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPNUM returnerer antal kuponer der skal betales mellem anbringelsesdatoen og forfaldsdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPNUM en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPNUM en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COUPPCD(anbringelse,forfald,frekvens[,basis])
>@DESCRIPTION=COUPPCD returnerer kupondatoen forud for anbringelsesdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @frekvens er antal kupon-udbetalinger om Ã¥ret. Tilladte vÃ¦rdier er: 1 = Ã¥rligt, 2 = halvÃ¥rligt, 4 = kvartalsvist. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis frekvens er andet end 1, 2 eller 4 returnerer COUPPCD en #NUM!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer COUPPCD en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=COVAR(matrix1, matrix2)
>@DESCRIPTION=COVAR returnerer kovariansen for to datamÃ¦ngder.
>Tekst og tomme celler ignoreres.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1, og cellerne B1, B2, ... B5 23.2, 25.8, 29.9, 33.5 og 42.7. SÃ¥ har vi at
>COVAR(A1:A5,B1:B5) er lig med 65.858.
>
>@SYNTAX=CRITBINOM(forsÃ¸g,p,alfa)
>@DESCRIPTION=CRITBINOM-funktionen returnerer den mindste vÃ¦rdi for hvilken den akkumulerede vÃ¦rdi er stÃ¸rre eller lig med en given vÃ¦rdi. @forsÃ¸g er antal forsÃ¸g, @p er sandsynligheden for succes i forsÃ¸g, og @alfa er kriteriumvÃ¦rdien. 
>Hvis @forsÃ¸g ikke er et helt tal, afrundes det. Hvis @forsÃ¸g < 0, returneres en #TAL!-fejl. Hvis @p < 0 eller @p > 1, returneres en #TAL!-fejl. Hvis @alfa < 0 eller @alfa > 1, returneres ogsÃ¥ en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>CRITBINOM(10,0.5,0.75) er lig med 6.
>
>@SYNTAX=VDB(kost,skrapvÃ¦rdi,levetid,start_periode,slut_periode[,faktor,switch])
>@DESCRIPTION=VDB beregner afskrivningen pÃ¥ et aktiv for en given periode eller en delperiode ved brug af dobbelt-aftagende saldo-metoden.
>@EXAMPLES=
>
>@SYNTAX=VDB(kost,skrapvÃ¦rdi,levetid,start_periode,slut_periode[,faktor,switch])
>@DESCRIPTION=VDB beregner afskrivningen pÃ¥ et aktiv for en given periode eller en delperiode ved brug af dobbelt-aftagende saldo-metoden.
>@EXAMPLES=
>
>@SYNTAX=DATE(Ã¥r,mÃ¥ned,dag)
>@DESCRIPTION=DATE beregner antallet af dage siden 1. januar 1900 (datoserienummeret) for opgivet Ã¥r, mÃ¥ned og dag.
>
>Hvis @mÃ¥ned < 1 eller @mÃ¥ned > 12, vil Ã¥ret blive rettet. En lignende rettelse foregÃ¥r ved dage.
>
>@Ã¥r bÃ¸r vÃ¦re mindst 1900. Hvis @Ã¥r < 1900, antages det at vÃ¦re 1900 + @Ã¥r
>
>Hvis den givne dato ikke er gyldig, returnerer DATE en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DATE(2001, 3, 30) returnerer 'Mar 30, 2001'.
> 
>@SYNTAX=DATE2UNIX(arkdato)
>@DESCRIPTION=DATE2UNIX konverterer et tidspunkt i regnearkettil et unix-tidspunkt.
>
>Et unix-tidspunkt er givet som antal sekunder siden midnat 1. januar 1970.
>
>@EXAMPLES=
>
>@SYNTAX=DATEDIF(dato1,dato2,interval)
>@DESCRIPTION=DATEDIF returnerer forskellen mellem to datoer. @interval er en af seks mulige vÃ¦rdier: "y", "m", "d", "ym", "md" og "yd".
>De fÃ¸rste tre muligheder returnerer antallet af henholdsvis hele Ã¥r, mÃ¥neder eller dage mellem de to angivne datoer.
>"ym" returnerer antallet af hele mÃ¥neder mellem de to datoer uden at medregne forskellen i Ã¥r.
>"md" returnerer antallet af hele dage mellem de to datoer uden at medregne forskellen i mÃ¥neder.
>"yd" returnerer antallet af hele dage mellem de to datoer uden at medregne forskellen i Ã¥r.
>Denne funktion er Excel-kompatibel
>@EXAMPLES=
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"d") er lig med 1191.
>DATEDIF(DATE(2000,4,30),DATE(2003,8,4),"y") er lig med 3.
>
>@SYNTAX=DATEVALUE(datotekst)
>@DESCRIPTION=DATEVALUE returnerer datoens serienummer. @datotekst er strengen som indeholder datoen.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DATEVALUE("1/1/1999") er lig med 36160.
>@SYNTAX=DAY (serienummer)
>@DESCRIPTION=DAY omdanner et serienummer til en dag i mÃ¥neden.
>BemÃ¦rk at Gnumeric vil udfÃ¸re almindelig tekst til serienummer-konvertering for dig, sÃ¥ du kan opgive en dato som en tekst.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>DAY ("10/24/1968") er lig med 24.
>
>@SYNTAX=DAYS360 (dato1,dato2,metode)
>@DESCRIPTION=DAYS360 returnerer antal dage fra @dato1 til @dato2 efter en 360-dagskalender hvor alle mÃ¥neder tÃ¦nkes at have 30 dage.
>Hvis @metode er sand, vil benyttes den europÃ¦iske metode. Hvis dagen i mÃ¥neden sÃ¥ er 31, vil den blive betragtet som 30.
>Hvis @metode er usand eller udeladt, benyttes den amerikanske metode som er en noget kompliceret industristandard.
>BemÃ¦rk at Gnumeric vil udfÃ¸re almindelig tekst til serienummer-konvertering for dig, sÃ¥ du kan opgive en dato som en tekst.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>DAYS360(DATE(2003, 2, 3), DATE(2007, 4, 2)) er lig med 1499.
>
>@SYNTAX=DB(kost,skrapvÃ¦rdi,levetid,periode[,mÃ¥ned])
>@DESCRIPTION=DB beregner afskrivningen pÃ¥ et aktiv for en given periode ved brug af saldoafskrivning. @kost er aktivets oprindelige omkostning. @skrapvÃ¦rdi er vÃ¦rdien efter afskrivningen, @levetid er antal perioder i alt. @periode er perioden for hvilken du Ã¸nsker afskrivningen skal beregnes. @mÃ¥ned er antal mÃ¥neder i det fÃ¸rste Ã¥r for afskrivningen. Hvis @mÃ¥ned udelades, antages den at vÃ¦re 12. 
>@EXAMPLES=
>
>@SYNTAX=DDB(kost,skrapvÃ¦rdi,levetid,periode[,faktor])
>@DESCRIPTION=DDB beregner afskrivningen pÃ¥ et aktiv for en given periode ved brug af dobbeltafskrivningsmetoden, eller en lignende metode som du angiver. @kost er aktivets oprindelige omkostning. @skrapvÃ¦rdi er vÃ¦rdien efter den sidste afskrivning, @levetid er antal perioder i alt, @periode er perioden for hvilken du Ã¸nsker afskrivningen skal beregnes og @faktor er er den faktor som saldoen aftager med. Hvis @faktor udelades, antages den at vÃ¦re 2 (dobbeltafskrivningsmetoden). 
>@EXAMPLES=
>
>@SYNTAX=DEC2BIN(tal[,pladser])
>@DESCRIPTION=DEC2BIN-funktionen konverterer et decimaltal til et binÃ¦rt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DEC2BIN(42) er lig med 101010.
>
>@SYNTAX=DEC2HEX(tal,[pladser])
>@DESCRIPTION=DEC2HEX-funktionen konverterer et decimaltal til et hexadecimalt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal fyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DEC2HEX(42) er lig med 2A.
>
>@SYNTAX=DEC2OCT(tal[,pladser])
>@DESCRIPTION=DEC2OCT-funktionen konverterer et decimaltal til et oktalt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DEC2OCT(42) er lig med 52.
>
>@SYNTAX=OCT2DEC(x)
>@DESCRIPTION=OCT2DEC-funktionen konverterer et oktalt tal i en streng eller et tal til den decimale Ã¦kvivalent.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>OCT2DEC("124") er lig med 84.
>
>@SYNTAX=DEGREES(x)
>@DESCRIPTION=Beregner antallet af grader som svarer til @x radianer.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DEGREES(2.5) er lig med 143.2394.
>
>@SYNTAX=DELTA(x[,y])
>@DESCRIPTION=DELTA-funktionen undersÃ¸ger om der er numerisk Ã¦kvivalens mellem to parametre og returnerer 1 hvis de er ens. @y er valgfri og sat til 0 som standard.
>Hvis et af parametrene ikke er et tal, returneres en #VÃRDI!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES
>DELTA(42.99,43) er lig med 0.
>
>@SYNTAX=DEVSQ(n1, n2, ...)
>@DESCRIPTION=DEVSQ returnerer summen af kvadraterne pÃ¥ afvigelserne for en datamÃ¦ngde fra stikprÃ¸vens gennemsnit.
>Tekst og tomme celler ignoreres.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. Da fÃ¥r vi at
>DEVSQ(A1:A5) er lig med 470.56.
>
>@SYNTAX=DISC(anbringelse,forfald,pari,indfrielse[,basis])
>@DESCRIPTION=DISC beregner og returnerer diskonteringsrenten for et vÃ¦rdipapir. @anbringelse er anbringelsesdagen pÃ¥ vÃ¦rdipapiret. @forfald er forfaldsdatoen pÃ¥ vÃ¦rdipapiret. @pari er den pÃ¥lydende vÃ¦rdi pÃ¥ vÃ¦rdipapiret. @indfrielse er kursen per 100 kr pÃ¥lydende vÃ¦rdi der modtages ved indfrielse. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis dato for @anbringelse eller @forfald ikke er gyldig, returnerer DISC en #TAL!-fejl. Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis < 0 eller @basis > 4, returnerer DISC en #TAL!-fejl. Hvis dato for @anbringelse er efter dato for @forfald eller de er ens, returnerer DISC en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=DOLLAR(tal,[decimaler])
>@DESCRIPTION=DOLLAR returnerer @tal formateret som en valuta
>.Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>DOLLAR(12345) er lig med "$12,345.00".
>
>@SYNTAX=DOLLARDE(@delt_dollar, brÃ¸k)
>@DESCRIPTION=DOLLARDE konverterer en dollarpris udtrykt som en brÃ¸k til en dollarpris udtrykt som et decimaltal. 
>@delt_dollar er tÃ¦lleren af brÃ¸ken, der skal konverteres. @brÃ¸k er tÃ¦lleren af brÃ¸ken.Hvis @brÃ¸k ikke er et heltal, bliver det afkortet. Hvis @brÃ¸k<=0 returnerer DOLLARDE en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=DOLLARFR(decimal_dollar, brÃ¸k)
>@DESCRIPTION=DOLLARFR konverterer en dollarpris i decimaltal til en dollarpris udtrykt som en brÃ¸k. 
>Hvis @brÃ¸k ikke er et heltal, bliver det afkortet. Hvis @brÃ¸k <= 0 returnerer DOLLARFR en #TAL!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=YIELDMAT(anbringelse,forfald,udstedelse,rente,pris[,basis])
>@DESCRIPTION=YIELDMAT beregner den Ã¥rlige ydelse pÃ¥ et vÃ¦rdipapir, hvor renten betales pÃ¥ forfaldsdatoen. @anbringelse er anbringelsesdatoen for vÃ¦rdipapiret. @forfald er forfaldsdatoen for vÃ¦rdipapiret. @udstedelse er udstedelsesdatoen for vÃ¦rdipapiret. @rente er renten pÃ¥ vÃ¦rdipapiret. @pris er prisen for 100 kr pÃ¥lydende vÃ¦rdi for vÃ¦rdipapiret. @basis er den type rentedagsberegning du vil bruge:
>
>0  amerikansk 30/360
>1  faktiske dage/faktiske dage
>2  faktiske dage/360
>3  faktiske dage/365
>4  europÃ¦isk 30/360
>
>Hvis @basis udelades, anvendes amerikansk 30/360. Hvis @basis ikke er mellem 0 og 4, returnerer YIELDMAT en #NUM!-fejl. 
>@EXAMPLES=
>
>@SYNTAX=EDATE(dato,mÃ¥neder)
>@DESCRIPTION=EDATE returnerer serienummeret for datoen ved det angivne antal mÃ¥neder fÃ¸r eller efter en givet dato. @dato er serienummeret til den oprindelige dato og @mÃ¥neder er antallet af mÃ¥neder fÃ¸r (negativt tal) eller efter (positivt tal) den oprindelige dato.
>Denne funktion er Excel-kompatibel.
>Hvis @mÃ¥neder ikke er et heltal, bliver det afkortet. 
>@EXAMPLES=
>DATE(DATE(2001,12,30),2) returnerer 'Feb 28, 2002'.
>
>@SYNTAX=EFFECT(r,nper)
>@DESCRIPTION=EFFECT beregner den effektive rente fra en given nominel rente.
>Den effektive rente beregnes ved hjÃ¦lp af denne formel:
>
>         (1 + @r / @nper) ^ @nper - 1
>hvor:
>
>@r = nominel rente (opgivet pÃ¥ Ã¥rlig basis)
>@nper = antal opgÃ¸relsesperioder
>@EXAMPLES=
>Eksempelvis vil kreditkort opgive en Ã¥rlig rente som er en nominel rente. SÃ¥ hvis du Ã¸nsker at finde ud af hvor meget du faktisk betaler i rente pÃ¥ et kreditkort med en opgivet Ã¥rlig rente pÃ¥ 19 % som opgÃ¸res mÃ¥nedligt, skal du indtaste:
>=EFFECT(.19,12) og du vil fÃ¥ .2075 eller 20,75 %. Dette er den effektive procentsats som du betaler pÃ¥ dit lÃ¥n.
>
>@SYNTAX=EOMONTH (startdato,mÃ¥neder)
>@DESCRIPTION=EOMONTH returnerer sidste dag i mÃ¥neden som er @mÃ¥neder fra @startdato.
>Returnerer #TAL! hvis @startdato eller @mÃ¥neder er ugyldig.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>Hvis A1 indeholder 12/21/00 sÃ¥ er EOMONTH(A1,0)=12/31/00, EOMONTH(A1,5)=5/31/01 og EOMONTH(A1,2)=2/28/01.
>
>@SYNTAX=ERF([nedre_grÃ¦nse],Ã¸vre_grÃ¦nse)
>@DESCRIPTION=Med en enkelt parameter returnerer ERF fejlfunktionen, defineret som ERF(x) = 2/SQRT(pi) * integralet fra 0 til x af exp(-t*t) dt. Hvis to parametre angives, er disse den nedre og Ã¸vre grÃ¦nse for integralet.
>Hvis enten @nedre_grÃ¦nse eller @Ã¸vre_grÃ¦nse ikke er et tal returneres en #VÃRDI!-fejl.
>Denne funktion er opad-kompatibel med Excel (men hvis to parametre angives, vil Excel ikke tillade nogen af dem at vÃ¦re negative).
>@EXAMPLES=
>ERF(0.4) er lig med 0.428392355.
>ERF(1.6448536269515/SQRT(2)) er lig med 0.90.
>
>Det andet eksempel viser at en normaldistribueret stokastisk variabel har 90% chance for at falde inden for omtrentlig standardafvigelsen 1.645 fra middel. 
>@SYNTAX=ERFC(x)
>@DESCRIPTION=ERFC-funktionen returnerer den komplementÃ¦re fejlfunktion defineret som 1 - ERF(x). ERFC(x) beregnes med stÃ¸rre prÃ¦cision end ERF(x) for parametre stÃ¸rre end cirka 0.5.
>Hvis @x ikke er et tal returneres en #VÃRDI!-fejl.
>@EXAMPLES=
>ERFC(6) er lig med 2.15197367e-17.
>
>@SYNTAX=ERROR(tekst)
>@DESCRIPTION=Returnerer den angivne fejl.
>
>@EXAMPLES=
>ERROR("#OWN ERROR").
>
>@SYNTAX=ERROR(vÃ¦rdi)
>@DESCRIPTION=ERROR.TYPE returnerer et fejlnummer som svarer til en given fejlvÃ¦rdi. Fejlnumrene for fejlvÃ¦rdierne er
>#DIV/0!    2
>#VÃRDI!    3
>#REF!      4
>#NAVN!     5
>#TAL!      6
>#NA!       7
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ERROR.TYPE(NA()) er lig med 7.
>
>@SYNTAX=EURO(mÃ¸ntenhed)
>@DESCRIPTION=EURO konverterer en euro til en given national mÃ¸ntenhed inden for ÃMU-medlemslandene. @mÃ¸ntenhed er en af de fÃ¸lgende:
>    ATS     (Ãstrig)
>    BEF     (Belgien)
>    DEM     (Tyskland)
>    ESP     (Spanien)
>    FIM     (Finland)
>    FRF     (Frankrig)
>    IEP     (Irland)
>    ITL     (Italien)
>    LUF     (Luxemburg)
>    NLG     (Holland)
>    PTE     (Portugal)
>
>Hvis en given @mÃ¸ntenhed er andet end de ovenstÃ¥ende, vil EURO returnere en #TAL!-fejl. 
>@EXAMPLES=
>EURO("DEM") returnerer 1.95583.
>@SYNTAX=EURO(mÃ¸ntenhed)
>@DESCRIPTION=EURO konverterer en euro til en given national mÃ¸ntenhed inden for ÃMU-medlemslandene. @mÃ¸ntenhed er en af de fÃ¸lgende:
>    ATS     (Ãstrig)
>    BEF     (Belgien)
>    DEM     (Tyskland)
>    ESP     (Spanien)
>    FIM     (Finland)
>    FRF     (Frankrig)
>    IEP     (Irland)
>    ITL     (Italien)
>    LUF     (Luxemburg)
>    NLG     (Holland)
>    PTE     (Portugal)
>
>Hvis en given @mÃ¸ntenhed er andet end de ovenstÃ¥ende, vil EURO returnere en #TAL!-fejl. 
>@EXAMPLES=
>EURO("DEM") returnerer 1.95583.
>@SYNTAX=EVEN(tal)
>@DESCRIPTION=EVEN-funktionen returnerer tallet rundet op til nÃ¦rmeste lige heltal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>EVEN(5.4) er lig med 6.
>
>@SYNTAX=EXACT(tekst1, tekst2)
>@DESCRIPTION=EXACT returnerer sand hvis @tekst1 er prÃ¦cis lig med @tekst2 (der skelnes mellem store og smÃ¥ bogstaver).
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>EXACT("tast","tast") er lig med TRUE.
>EXACT("tast","Tast") er lig med FALSE.
>
>@SYNTAX=EXECSQL(i)
>@DESCRIPTION=EXECSQL-funktionen lader dig udfÃ¸re en kommando i en
> database-server og fÃ¥ resultaterne returneret til det aktive regneark
>
>@EXAMPLES=
>@SYNTAX=EXP(x)
>@DESCRIPTION=Beregner vÃ¦rdien af e (grundtallet for den naturlige logaritme) oplÃ¸ftet til @x.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>EXP(2) er lig med 7.389056.
>
>@SYNTAX=EXP(x)
>@DESCRIPTION=Beregner vÃ¦rdien af e (grundtallet for den naturlige logaritme) oplÃ¸ftet til @x.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>EXP(2) er lig med 7.389056.
>
>@SYNTAX=EXPONDIST(x,y,kumulativ)
>@DESCRIPTION=EXPONDIST-funktionen returnerer eksponentialfordelingen. Hvis den boolske vÃ¦rdi @kumulativ er falsk, returneres @y * exp (-@y*@x), ellers returneres 1 - exp (-@y*@x).
>Hvis @x < 0 eller @y <= 0, returneres en fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>EXPONDIST(2,4,0) er lig med 0.001341851.
>
>@SYNTAX=RandExp(b)
>@DESCRIPTION=RandExp returnerer et eksponentielt fordelt tilfÃ¦ldigt tal. 
>@EXAMPLES=
>RandExp(0.5).
>
>@SYNTAX=EXPRESSION(celle)
>@DESCRIPTION=EXPRESSION returnerer udtrykket i @celle som en tekst eller tom hvis cellen ikke er et udtryk.
>@EXAMPLES=
>i A1 EXPRESSION(A2) er lig med 'EXPRESSION(A3)'.
>i A2 EXPRESSION(A3) er lig med tom.
>
>@SYNTAX=FACT(x)
>@DESCRIPTION=Beregner fakultetet af @x, altsÃ¥ @x!.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FACT(3) er lig med 6.
>FACT(9) er lig med 362880.
>
>@SYNTAX=FACTDOUBLE(tal)
>@DESCRIPTION=FACTDOUBLE-funktionen returnerer det dobbelte fakultet af et @tal.
>Hvis @tal ikke er et heltal, bliver det afkortet. Hvis @tal er negativt, returnerer FACTDOUBLE en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FACTDOUBLE(5) er lig med 15.
>
>@SYNTAX=FALSE()
>@DESCRIPTION=FALSE returnerer sandhedsvÃ¦rdien FALSK.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FALSE() er lig med FALSK.
>
>@SYNTAX=FDIST(x,fg1,fg2)
>@DESCRIPTION=FDIST-funktionen returnerer F-sandsynlighedsfordelingen. @fg1 er tÃ¦llers frihedsgrader, og @fg2 er nÃ¦vners frihedsgrader.
>Hvis @x < 0, returneres en #TAL!-fejl. Hvis @fg1 < 1 eller @fg2 < 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FDIST(2,5,5) er lig med 0.232511319.
>
>@SYNTAX=FACTDOUBLE(tal)
>@DESCRIPTION=FACTDOUBLE-funktionen returnerer det dobbelte fakultet af et @tal.
>Hvis @tal ikke er et heltal, bliver det afkortet. Hvis @tal er negativt, returnerer FACTDOUBLE en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FACTDOUBLE(5) er lig med 15.
>
>@SYNTAX=FIND(sÃ¸getekst,tekst[,start])
>@DESCRIPTION=FIND returnerer positionen af @sÃ¸getekst i @tekst (der skelnes mellem smÃ¥ og store bogstaver). Funktionen sÃ¸ger kun fra positionen @start og fremad - hvis @start er udeladt, bruges vÃ¦rdien 1.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FIND("er","persillesovs") er lig med 2.
>
>@SYNTAX=FINV(p,fg1,fg2)
>@DESCRIPTION=FINV-funktionen returnerer det inverse af F-sandsynlighedsfordelingen.
>Hvis @p < 0 eller @p > 1, returneres en #TAL!-fejl. Hvis @fg1 < 1 eller @fg2 < 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FINV(0.2,2,4) er lig med 2.472135955.
>
>@SYNTAX=FISHER(x)
>@DESCRIPTION=FISHER-funktionen returnerer Fisher-transformationen ved @x.
>Hvis @x ikke er et tal, returneres en #VÃRDI!-fejl. Hvis @x <= -1 eller @x >= 1, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FISHER(0.332) er lig med 0.345074339.
>
>@SYNTAX=FISHERINV(x)
>@DESCRIPTION=FISHERINV-funktionen returnerer det inverse af Fisher-transformationen ved @x.
>Hvis @x ikke er et tal, returneres en #VÃRDI!-fejl. 
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>FISHERINV(2) er lig med 0.96402758.
>
>@SYNTAX=FIXED(tal, [decimaler, uden_tusindadskiller])
>@DESCRIPTION=FIXED returnerer @tal som en formateret streng med @decimaler tal efter decimalkommaet. Adskillelsestegnet mellem tusinder udelades hvis det er angivet med @uden_tusindsadskiller.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>FIXED(1234.567,2) er lig med "1,234.57".
>
>@SYNTAX=FORECAST(x,kendte_y_vÃ¦rdier,kendte_x_vÃ¦rdier)
>@DESCRIPTION=FORECAST-funktionen estimerer en fremtidig vÃ¦rdi ud fra eksisterende vÃ¦rdier ved brug af simpel lineÃ¦r regression. Den estimerede fremtidige vÃ¦rdi er en y-vÃ¦rdi for en given x-vÃ¦rdi (@x). 
>Hvis @kendte_y_vÃ¦rdier og @kendte_x_vÃ¦rdier er tomme eller har forskelligt antal dataelementer, returneres en #N/A!-fejl. 
>Hvis variansen af @kendte_x_vÃ¦rdier er nul, returneres en #DIV/0-fejl.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>Lad os antage at cellerne A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1, og cellerne B1, B2, ... B5 23.2, 25.8, 29.9, 33.5 og 42.7. SÃ¥ har vi at
>FORECAST(7,A1:A5,B1:B5) er lig med -10.859397661.
>
>@SYNTAX=FREQUENCY(datamatrix,binmatrix)
>@DESCRIPTION=FREQUENCY-funktionen tÃ¦ller hvor ofte de givne vÃ¦rdier optrÃ¦der inden for et interval. Resultatet gives som en matrix. 
>@datamatrix er den matrix for hvilken du Ã¸nsker at tÃ¦lle frekvenserne. @binmatrix er en matrix der indeholder intervallerne i hvilke du vil gruppere vÃ¦rdierne i datamatrix. Hvis @binmatrix er tom, returnerer FREQUENCY antallet af elementer i @datamatrix.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>
>@SYNTAX=FTEST(matrix1,matrix2)
>@DESCRIPTION=FTEST-funktionen returnerer den dobbeltsidige sandsynlighed for at varianserne i de to datamÃ¦ngder ikke er signifikant forskellige.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1, og cellerne B1, B2, ... B5 23.2, 25.8, 29.9, 33.5 og 42.7. SÃ¥ har vi at
>FTEST(A1:A5,B1:B5) er lig med 0.510815017.
>
>@SYNTAX=FV(rente,term,bet,nv,type)
>@DESCRIPTION=FV beregner den fremtidige vÃ¦rdi af en investering. Dette gÃ¸res ud fra periodiske, konstante betalinger og en konstant rente. Renten i perioderne er @rente, @term er antal terminer i en annuitet, @bet er betalinger gjort hver periode, @nv er nutidsvÃ¦rdien, og @type er hvornÃ¥r betalinger skal betales. Hvis @type = 1, falder betalinger i begyndelsen af perioden, hvis @type = 0, falder betalinger i slutningen af perioden.
>@EXAMPLES=
>@SYNTAX=FVSCHEDULE(hovedstol,renteplan)
>@DESCRIPTION=FVSCHEDULE returnerer fremtidsvÃ¦rdien af en given startvÃ¦rdi efter anvendelse af en rÃ¦kke samlede periodiske rentestÃ¸rrelser. @hovedstol er nutidsvÃ¦rdien; @renteplan er en matrix af rentestÃ¸rrelser der skal anvendes. @renteplan argumentet skal vÃ¦re et celleinterval.
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder rentestÃ¸rrelserne 0.11, 0.13, 0.09, 0.17 og 0.03.  SÃ¥ har vi at
>FVSCHEDULE(3000,A1:A5) er lig med 4942.7911611.
>@SYNTAX=GAMMADIST(x,alfa,beta,kumulativ)
>@DESCRIPTION=GAMMADIST-funktionen returnerer gammafordelingen. Hvis @kumulativ er SAND, returnerer GAMMADIST den ufuldstÃ¦ndige gammafunktion, ellers returnerer den sandsynlighedsmassefunktionen.
>Hvis @x < 0, returnerer GAMMADIST en #TAL!-fejl. Hvis @alfa <= 0 eller @beta <= 0, returnerer GAMMAINV en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>GAMMADIST(1,2,3,0) er lig med 0.07961459.
>
>@SYNTAX=GAMMAINV(p,alfa,beta)
>@DESCRIPTION=GAMMAINV funktionen returnerer det inverse af den kumulative gammafordeling.
>Hvis @p < 0 eller @p > 1, returneres en #TAL!-fejl. Hvis @alfa <= 0 eller @beta <= 0, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>GAMMAINV(0.34,2,4) er lig med 4.829093908.
>
>@SYNTAX=GAMMALN(x)
>@DESCRIPTION=GAMMALN-funktionen returnerer den naturlige logaritme af gammafunktionen.
>Hvis @x ikke er et tal, returnerer GAMMALN en #VÃRDI!-fejl. Hvis @x <= 0, returnerer GAMMALN en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>GAMMALN(23) er lig med 48.471181352.
>
>@SYNTAX=GCD(tal1,tal2,...)
>@DESCRIPTION=GCD returnerer den stÃ¸rste fÃ¦lles divisor af de givne tal. 
>Hvis nogle af parametrene er mindre en nul, returnerer GCD en NUM!-fejl. 
>Hvis nogle af paramtrene ikke er heltal, afrundes de.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>GCD(470,770) er lig med 10.
>GCD(470,770,1495) er lig med 5.
>
>@SYNTAX=GAMMADIST(x,alfa,beta,kumulativ)
>@DESCRIPTION=GAMMADIST-funktionen returnerer gammafordelingen. Hvis @kumulativ er SAND, returnerer GAMMADIST den ufuldstÃ¦ndige gammafunktion, ellers returnerer den sandsynlighedsmassefunktionen.
>Hvis @x < 0, returnerer GAMMADIST en #TAL!-fejl. Hvis @alfa <= 0 eller @beta <= 0, returnerer GAMMAINV en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>GAMMADIST(1,2,3,0) er lig med 0.07961459.
>
>@SYNTAX=GEOMEAN(b1, b2, ...)
>@DESCRIPTION=GEOMEAN returnerer den geometriske middelvÃ¦rdi af de givne parametre. Dette er lig den N-te rod af produktet af termerne.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. SÃ¥ har vi at
>GEOMEAN(A1:A5) er lig med 21.279182482.
>
>@SYNTAX=GETENV(streng)
>@DESCRIPTION=GETENV henter en vÃ¦rdi fra udfÃ¸relsesmiljÃ¸et.
>
>Hvis variablen angivet ved @streng ikke eksisterer, vil #N/A! blive returneret. BemÃ¦rk at variabelnavne er versalfÃ¸lsomme.
>@EXAMPLES=
>
>@SYNTAX=GETPIVOTDATA(pivottabel,feltnavn)
>@DESCRIPTION=GETPIVOTDATA-funktionen henter sammendragsdata fra en pivottabel. @pivottabel er et celleomrÃ¥de der indeholder pivot-tabellen. @feltnavn er navnet pÃ¥ det felt som du Ã¸nsker sammendragsdataene fra. 
>Hvis sammendragsdataene ikke er tilgÃ¦ngelige, returnerer GETPIVOTDATA en #REF! fejl. 
>@EXAMPLES=
>
>@SYNTAX=GROWTH(kendte_y_vÃ¦rdier[,kendte_x_vÃ¦rdier,nye_x_vÃ¦rdier,konst])
>@DESCRIPTION=GROWTH-funktionen anvender de mindste kvadraters metode til at tilpasse en eksponentiel kurve til dataene, og forudsiger den eksponentielle vÃ¦kst ved brug af denne kurve. 
>Hvis @kendte_x_vÃ¦rdier er udeladt, bruges en matrix med {1, 2, 3, ...}. Hvis @nye_x_vÃ¦rdier er udeladt, antages den at vÃ¦re det samme som @kendte_x_vÃ¦rdier. 
>GROWTH returnerer en matrix med en kolonne og en rÃ¦kke for hvert element i @nye_x_vÃ¦rdier.
>Hvis @kendte_y_vÃ¦rdier og @kendte_x_vÃ¦rdier har forskelligt antal elementer, returneres en #TAL!-fejl. 
>Hvis @konst er FALSK, vil linjen blive tvunget til at gÃ¥ gennem origo. dvs. b vil vÃ¦re nul. Hvis @konst ikke er angivet, benyttes vÃ¦rdien SAND.
>@EXAMPLES=
>
>@SYNTAX=DURATION(rente,pv,fv)
>@DESCRIPTION=DURATION beregner antal perioder der skal til for at en investering opnÃ¥r en Ã¸nsket vÃ¦rdi. Denne funktion ligner FV og PV med den forskel at retningen for pengestrÃ¸mmen ikke behÃ¸ver at blive angivet, fx -100 for en pengestrÃ¸m gÃ¥ende ud, og +100 for en pengestrÃ¸m gÃ¥ende ind.
>@EXAMPLES=
>
>@SYNTAX=G_PRODUCT(vÃ¦rdi1, vÃ¦rdi2, ...)
>@DESCRIPTION=G_PRODUCT returnerer produktet af alle vÃ¦rdier og celler som angives i parameterlisten. Tomme celler ignoreres, og et tomt produkt er 1.
>@EXAMPLES=
>G_PRODUCT(2,5,9) er lig 90.
>
>@SYNTAX=HARMEAN(n1, n2, ...)
>@DESCRIPTION=HARMEAN returnerer den harmoniske middelvÃ¦rdi af de N datapunkter (det vil sige N divideret med summen af de inverse til datapunkterne).
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. SÃ¥ har vi at
>HARMEAN(A1:A5) er lig med 19.529814427.
>
>@SYNTAX=HEX2BIN(tal[,pladser])
>@DESCRIPTION=HEX2BIN-funktionen konverterer et hexadecimalt tal til et binÃ¦rt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>HEX2BIN("2A") er lig med 101010.
>
>@SYNTAX=HEX2DEC(x)
>@DESCRIPTION=HEX2DEC-funktionen konverterer et hexadecimalt tal til den decimale Ã¦kvivalent.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>HEX2DEC("2A") er lig med 42.
>
>@SYNTAX=DEC2OCT(tal[,pladser])
>@DESCRIPTION=HEX2OCT-funktionen konverterer et hexadecimalt tal til et oktalt tal. @pladser er et valgfrit felt som angiver antallet af pladser som skal udfyldes med nuller.
>Hvis @pladser er for lille eller negativ, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES
>HEX2OCT("2A") er lig med 52.
>
>@SYNTAX=HLOOKUP(vÃ¦rdi,interval,rÃ¦kke,[tilnÃ¦rmet])
>@DESCRIPTION=VLOOKUP finder den kolonne i intervallet hvis fÃ¸rste celle ligner vÃ¦rdi. Hvis @tilnÃ¦rmet ikke er sand, finder den kolonnen med en prÃ¦cis overensstemmelse. Hvis @tilnÃ¦rmet er sand, sÃ¥ skal vÃ¦rdierne vÃ¦re ordnet i stigende rÃ¦kkefÃ¸lge for at det virker korrekt; i dette tilfÃ¦lde finder den kolonnen med vÃ¦rdien mindre end @vÃ¦rdi. Den returnerer vÃ¦rdien i kolonnen fundet ved 1 mere i @rÃ¦kke rÃ¦kker inde i @interval.
>Returnerer #NUM! hvis @rÃ¦kke < 0. Returnerer #REF! hvis @rÃ¦kke falder uden for @interval.
>@EXAMPLES=
>
>@SYNTAX=HOUR (serienummer)
>@DESCRIPTION=HOUR omdanner et serienummer til en time. Timen reprÃ¦senteres af et heltal i intervallet 0 (midnat) til 23 (en time fÃ¸r midnat).
>BemÃ¦rk at Gnumeric vil udfÃ¸re almindelig tekst til serienummer-konvertering for dig, sÃ¥ du kan opgive en dato som en tekst.
>Denne funktion er Excel.kompatibel.
>@EXAMPLES=
>HOUR(0.128472) er lig med 3.
>
>@SYNTAX=HYPERLINK(adresse, valgfri_etiket)
>@DESCRIPTION=HYPERLINK-funktionen returnerer sin anden parameter, eller hvis denne er udeladt, den fÃ¸rste parameter.
>@EXAMPLES=
>HYPERLINK("www.gnome.org","GNOME").
>
>@SYNTAX=HYPGEOMDIST(x,n,M,N)
>@DESCRIPTION=HYPGEOMDIST-funktionen returnerer den hypergeometriske fordeling. @x er antal succeser i stikprÃ¸ven, @n er antal forsÃ¸g, @M er samlet antal forsÃ¸g, og @N er populationsstÃ¸rrelsen.
>Hvis @x, @n, @M eller @N ikke er heltal afrundes de. Hvis @x, @n, @M eller @N < 0, returneres en #TAL!-fejl. Hvis @x > @M eller @n > @N, returneres en #TAL!-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>HYPGEOMDIST(1,2,3,10) er lig med 0.4666667.
>
>@SYNTAX=IF(betingelse[,hvis_sand,hvis_falsk])
>@DESCRIPTION=Brug IF-sÃ¦tningen til betinget at beregne andre udtryk. IF beregner @betingelse. Hvis @betingelse returnerer en ikke-nul vÃ¦rdi, er resultatet af IF-udtrykket @hvis_sand-udtrykket, ellers vÃ¦rdien af @hvis_falsk. Hvis udeladt antages @hvis_sand at vÃ¦re SAND og @hvis_falsk at vÃ¦re FALSK. Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IF(FALSK,SAND,FALSK) er lig med FALSK.
>
>@SYNTAX=IMABS(ital)
>@DESCRIPTION=IMABS returnerer den numeriske vÃ¦rdi af et komplekst tal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IMABS("2-j") er lig med 2.23606798.
>
>@SYNTAX=IMAGINARY(ital)
>@DESCRIPTION=IMAGINARY returnerer den imaginÃ¦re koefficient af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMAGINARY("132-j") er lig med -1.
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMARGUMENT(ital)
>@DESCRIPTION=IMARGUMENT returnerer argumentet til et komplekst tal.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IMARQUENT("2-j") er lig med -0.463647609.
>
>@SYNTAX=IMCONJUGATE(ital)
>@DESCRIPTION=IMCONJUGATE returnerer det konjugerede af et komplekst tal.
>Denne funktion er Excel-kompatibel
>@EXAMPLES=
>IMCONJUGATE("1-j") er lig med 1+j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMDIV(tÃ¦ller,nÃ¦vner)
>@DESCRIPTION=IMDIV returnerer kvotienten af to komplekse tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMDIV("2-j","2+j") er lig med 0.6-0.8j.
>
>@SYNTAX=IMEXP(ital)
>@DESCRIPTION=IMEXP er den komplekse eksponentialfunktion.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IMEXP("2-j") er lig med 3.992324-6.217676j.
>
>@SYNTAX=IMLN(ital)
>@DESCRIPTION=IMLN returnerer den naturlige logaritme til et komplekst tal. Resultatet vil have en imaginÃ¦r del mellem -pi og +pi. Den naturlige logaritme er ikke defineret entydigt for komplekse tal. Du bliver mÃ¥ske nÃ¸dt til at addere eller subtrahere et lige multiplum af pi til den imaginÃ¦re del.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IMLN("3-j") er lig med 1.15129-0.32175j.
>
>@SYNTAX=IMLOG10(ital)
>@DESCRIPTION=IMLOG10 returnerer 10-tals-logaritmen til et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMLOG10("3-j") er lig med 0.5-0.13973j.
>
>@SYNTAX=IMLOG2(ital)
>@DESCRIPTION=IMLOG2 returnerer 2-tals-logaritmen til et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMLOG2("3-j") er lig med 1.66096-0.46419j.
>
>@SYNTAX=IMEXP(ital)
>@DESCRIPTION=IMEXP er den komplekse eksponentialfunktion.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>IMEXP("2-j") er lig med 3.992324-6.217676j.
>
>@SYNTAX=IMPOWER(rod,exp)
>@DESCRIPTION=IMPOWER returnerer det komplekse tal @rod oplÃ¸ftet til $exp.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES
>IMPOWER("4-j",2) er lig med 15-8j.
>
>@SYNTAX=IMPRODUCT(ital1[,ital2,...])
>@DESCRIPTION=IMPRODUCT returnerer produktet af de givne komplekse tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMPRODUCT("2-j","4-2j") er lig med 6-8j.
>
>@SYNTAX=IMREAL(ital)
>@DESCRIPTION=IMREAL returnerer den reelle del af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMREAL("132-j") er lig med 132.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMCOS(ital)
>@DESCRIPTION=IMCOS returnerer cosinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMCOS("1+j") er lig 0.833730-0.988898j.
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=IMSQRT(ital)
>@DESCRIPTION=IMSQRT returnerer kvadratroden af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSQRT("1+j") er lig med 1.09868+0.4550899j
>
>@SYNTAX=IMSUB(ital,ital)
>@DESCRIPTION=IMSUB returnerer differencen mellem to komplekse tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSUB("3-j","2+j") er lig med 1-2j.
>
>@SYNTAX=IMSUM(ital,ital)
>@DESCRIPTION=IMSUM returnerer summen af to komplekse tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSUM("2-4j","9-j") er lig med 11-5j.
>
>@SYNTAX=IMTAN(ital)
>@DESCRIPTION=IMTAN returnerer tangens til et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>
>@SYNTAX=IMSIN(ital)
>@DESCRIPTION=IMSIN returnerer sinus af et komplekst tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>IMSIN("1+j") er lig med 1.29846+0.63496j.
>
>@SYNTAX=INDEX(matrix, [rÃ¦kke, kolonne, omrÃ¥de])
>@DESCRIPTION=INDEX giver en reference til en celle i den givne matrix. Cellen udpeges med @rÃ¦kke og @kolonne, som tÃ¦ller rÃ¦kker og kolonner i matricen.
>Hvis @rÃ¦kke eller @kolonne er udeladt, antages de at vÃ¦re 1. @omrÃ¥de skal vÃ¦re 1; referencer til flere omrÃ¥der er endnu ikke implementeret. Hvis referencen falder uden for omrÃ¥det i @matrix, returnerer INDEX en #REF!-fejl.
>
>Lad os antage at cellerne A1, A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1. Da fÃ¥r vi at at INDEX(A1:A5,4,1,1) er lig med 25,9
>@SYNTAX=INDIRECT(referencetekst, [format])
>@DESCRIPTION=INDIRECT-funktionen returnerer indholdet af cellen som @referencetekst refererer til. @referencetekst angiver en enkelt cellereference hvor formatet enten er pÃ¥ formen A1 eller R1C1. Formen sÃ¦ttes ved @format som benytter den fÃ¸rste form som standard.
>Hvis @referencetekst ikke er en gyldig reference, returneres #REF!.
>@EXAMPLES=
>Hvis A1 indeholder 3.14 og A2 indeholder A1, sÃ¥ er
>INDIRECT(A2) lig med 3.14.
>@SYNTAX=INFO(type)
>@DESCRIPTION=INFO returnerer information om det aktuelle udfÃ¸relses-miljÃ¸.
>@type angiver den type information du vil have:
>    memavail        Returnerer hvor meget hukommelse der er tilgÃ¦ngeligt (byte).
>    memused         Returnerer hvor meget hukommelse der er brugt (byte).
>    numfile         Returnerer antal aktive arbejdsark.
>    osversion       Returnerer operativsystemversionen.
>    recalc          Returnerer genberegningstilstanden (automatisk).
>    release         Returnerer versionen pÃ¥ Gnumeric som tekst.
>    system          Returnerer navnet pÃ¥ miljÃ¸et.
>    totmem          Returnerer den totale mÃ¦ngde hukommelse tilgÃ¦ngeligt.
>
>Denne funktion er Excel-kompatibel, bortset fra at typerne 'directory' og 'origin' ikke er implementeret. 
>@EXAMPLES=
>INFO("system") returnerer "Linux" pÃ¥ et Linux-system.
>
>@SYNTAX=INT(a)
>@DESCRIPTION=INT-funktionen returnerer det stÃ¸rste heltal som ikke er stÃ¸rre dets parameter.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>INT(7.2) er lig med 7.
>INT(-5.5) er lig med -6.
>
>@SYNTAX=INTERCEPT(kendte_y_vÃ¦rdier,kendte_x_vÃ¦rdier)
>@DESCRIPTION=INTERCEPT-funktionen beregner det punkt hvor linjen fra en lineÃ¦r regression skÃ¦rer y-aksen. 
>Hvis @kendte_x_vÃ¦rdier eller @kendte_y_vÃ¦rdier ikke indeholder dataelementer eller forskellige antal elementer, returneres en #N/A!-fejl. Hvis variansen af @kendte_x_vÃ¦rdier er nul, returneres en #DIV/0-fejl.
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A2, ..., A5 indeholder tallene 11.4, 17.3, 21.3, 25.9 og 40.1, og cellerne B1, B2, ... B5 23.2, 25.8, 29.9, 33.5 og 42.7. SÃ¥ har vi at
>INTERCEPT(A1:A5,B1:B5) er lig med -20.785117212.
>
>@SYNTAX=IPMT(rate,per,nper,pv,fv,type)
>@DESCRIPTION=IPMT beregner det belÃ¸b af en betaling pÃ¥ et annuitÃ©t der gÃ¥r til renter.
>Formlen for IPMT er:
>
>IPMT(PER) = -PRINCIPAL(PER-1) * rente
>hvor:
>PRINCIPAL(PER-1) = stÃ¸rrelsen af den resterende hovedstol fra sidste periode
>@EXAMPLES=
>
>@SYNTAX=IRR(vÃ¦rdier[,gÃ¦t])
>@DESCRIPTION=IRR beregner og returnerer den interne rente pÃ¥ en investering. Denne funktion er nÃ¦rt relateret til netto nutidsvÃ¦rdi-funktionen (NPV). IRR er renten for en serie af pengestrÃ¸mme hvor netto nutidsvÃ¦rdien er nul. 
>@vÃ¦rdier indeholder serien af pengestrÃ¸mme genereret af investeringen. Betalingerne bÃ¸r ske med regelmÃ¦ssige intervaller. Det eventuelle @gÃ¦t er startvÃ¦rdi brugt til beregning af IRR. Du behÃ¸ver ikke bruge dette, det er kun med pga. Excel-kompatibiliteten. 
>Denne funktion er Excel-kompatibel. 
>@EXAMPLES=
>Lad os antage at cellerne A1:A8 indeholder tallene -32432, 5324, 7432, 9332, 12324, 4334, 1235, -3422. SÃ¥ vil IRR(A1:A8) returnere 0.04375. 
>@SYNTAX=ISBLANK(vÃ¦rdi)
>@DESCRIPTION=ISBLANK returnerer SAND hvis vÃ¦rdien er blank.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISBLANK(A1).
>
>@SYNTAX=ISERR(vÃ¦rdi)
>@DESCRIPTION=ISERR returnerer SAND hvis vÃ¦rdien er en fejlvÃ¦rdi forskellig fra #N/A-fejlvÃ¦rdien.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISERR(NA()) returnerer FALSE.
>
>@SYNTAX=ISERROR(vÃ¦rdi)
>@DESCRIPTION=ISERROR returnerer SAND hvis der er en fejl i udtrykket.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISERROR(NA()) er lig med TRUE.
>
>@SYNTAX=ISEVEN(vÃ¦rdi)
>@DESCRIPTION=ISEVEN returnerer SAND hvis tallet er lige.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISEVEN(4) er lig TRUE.
>
>@SYNTAX=ISLOGICAL(vÃ¦rdi)
>@DESCRIPTION=ISLOGICAL returnerer SAND hvis vÃ¦rdien er en logisk vÃ¦rdi.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISLOGICAL(A1).
>
>@SYNTAX=ISNA(vÃ¦rdi)
>@DESCRIPTION=ISNA returnerer SAND hvis vÃ¦rdien er #N/A-fejlvÃ¦rdien.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISNA(NA()) er lig med TRUE.
>
>@SYNTAX=ISNONTEXT(vÃ¦rdi)
>@DESCRIPTION=ISNONTEXT returnerer SAND hvis vÃ¦rdien ikke er tekst.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISNONTEXT("text") er lig med FALSE.
>
>@SYNTAX=ISNUMBER(vÃ¦rdi)
>@DESCRIPTION=ISNUMBER returnerer SAND hvis vÃ¦rdien er et tal.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISNUMBER("text") er lig med FALSE.
>
>@SYNTAX=ISODD(vÃ¦rdi)
>@DESCRIPTION=ISODD returnerer SAND hvis tallet er ulige.
>Denne funktion er Excel-kompatibel.
>@EXAMPLES=
>ISODD(3) er lig med SAND.
>
>@SYNTAX=ISOWEEKNUM (dato)
>@DESCRIPTION=ISOWEEKNUM returnerer ISO 8601-ugenummeret for @dato.
>Returnerer #NUM! hvis dato er ugyldig.
>En ISO 8601-uge starter pÃ¥ en mandag. Uger nummereres fra 1. En uge som indeholder dage fra to forskellige Ã¥r tildeles det Ã¥r som indeholder de fleste dage. Dette betyder at 31. dec kan vÃ¦re i uge 1 i det fÃ¸lgende Ã¥r, og at 1. jan kan vÃ¦re i uge 52 eller 53 i det foregÃ¥ende Ã¥r.
>@EXAMPLES=
>Hvis A1 indeholder 12/21/00 sÃ¥ er ISOWEEKNUM(A1)=51
>@SYNTAX=ISOWEEKNUM (dato)
>@DESCRIPTION=ISOWEEKNUM returnerer ISO 8601-ugenummeret for @dato.
>Returnerer #NUM! hvis dato er ugyldig.
>En ISO 8601-uge starter pÃ¥ en mandag. Uger nummereres fra 1. En uge som indeholder dage fra to forskellige Ã¥r tildeles det Ã¥r som indeholder de fleste dage. Dette betyder at 31
>osimg: //dev/mapper/live-osimg-min
>size: 2301366272
>
>
>Anaconda instance, containing members:
>rescue_mount: True
>intf: InstallInterface instance, containing members:
>  intf.ppw: InstallProgressWindow instance, containing members:
>    intf.ppw.pixmaps: [progress_first.png]
>    intf.ppw.intf: Already dumped
>    intf.ppw.adbox: <gtk.EventBox object at 0xa46e6e4 (GtkEventBox at 0xa5140f8)>
>    intf.ppw._updateChange: 0.01
>    intf.ppw.adpix: <gtk.Image object at 0xa46ed4c (GtkImage at 0xa4e4070)>
>    intf.ppw._showPercentage: False
>    intf.ppw.infolabel: <WrappingLabel object at 0xa46e964 (GtkLabel at 0xa2decb0)>
>    intf.ppw.ics: InstallControlState instance, containing members:
>      intf.ppw.ics.prevEnabled: False
>      intf.ppw.ics.cw: InstallControlWindow instance, containing members:
>        intf.ppw.ics.cw.handle: 8613
>        intf.ppw.ics.cw.currentWindow: Already dumped
>        intf.ppw.ics.cw.mainxml: <glade.XML object at 0x9d326e4 (PyGladeXML at 0x9b7e398)>
>        intf.ppw.ics.cw.window: <gtk.Window object at 0x9d327fc (GtkWindow at 0x9db30f8)>
>        intf.ppw.ics.cw.installFrame: <gtk.Frame object at 0x9d327ac (GtkFrame at 0x9d871d8)>
>        intf.ppw.ics.cw.anaconda: Already dumped
>        intf.ppw.ics.cw.reloadRcQueued: 0
>      intf.ppw.ics.nextEnabled: False
>      intf.ppw.ics.grabNext: True
>      intf.ppw.ics.title: Installing Packages
>    intf.ppw.progress: <gtk.ProgressBar object at 0xa46eacc (GtkProgressBar at 0xa2debb0)>
>  intf.icw: Already dumped
>  intf.runres: 800x600
>  intf.anaconda: Already dumped
>rescue: False
>updateSrc: None
>mediaDevice: None
>methodstr: livecd:///dev/mapper/live-osimg-min
>dispatch: <dispatch.Dispatcher object at 0x9d342cc>
>rootPath: /mnt/sysimage
>isKickstart: False
>_loaderMethodstr: livecd:///dev/mapper/live-osimg-min
>id: InstallData instance, containing members:
>  id.firewall: Firewall instance, containing members:
>    id.firewall.portlist: [22:tcp]
>    id.firewall.trustdevs: []
>    id.firewall.enabled: 1
>  id.anaconda: Already dumped
>  id.instProgress: Already dumped
>  id.upgradeRoot: None
>  id.xsetup: XSetup instance, containing members:
>    id.xsetup.skipx: 0
>    id.xsetup.xserver: XServer instance, containing members:
>      id.xsetup.xserver.videohw: primary: 0
>vidCards: [<rhpxl.videocard.VideoCard instance at 0x9b0578c>]
>Primary Video Card Info:
>device: None
>driver : ati
>descr : ATI Technologies Inc Rage XL AGP 2X
>vidRam: None
>
>      id.xsetup.xserver.serverflags: [vt6, -config, /tmp/XConfig.test, -s, 1440, -dpms, -v, -ac, -nolisten, tcp]
>      id.xsetup.xserver.resolution: 800x600
>      id.xsetup.xserver.root: /
>      id.xsetup.xserver.hwstate: XF86HardwareState instance, containing members:
>        id.xsetup.xserver.hwstate.videocard_PCIFn: None
>        id.xsetup.xserver.hwstate.monitor: monName: None
>monID: Unprobed Monitor
>monHoriz: None
>monVert: None
>physicalWidth: 0
>physicalHeight: 0
>
>        id.xsetup.xserver.hwstate.config_resolutions: []
>        id.xsetup.xserver.hwstate.videocard_name: ATI Technologies Inc Rage XL AGP 2X
>        id.xsetup.xserver.hwstate.monitor_name: Unknown monitor
>        id.xsetup.xserver.hwstate.video_ram: 0
>        id.xsetup.xserver.hwstate.videocard: Already dumped
>        id.xsetup.xserver.hwstate.videocard_driver: ati
>        id.xsetup.xserver.hwstate.videocard_options: []
>        id.xsetup.xserver.hwstate.all_resolutions: [640x480, 800x480, 800x512, 800x600, 848x480, 854x480, 1024x600, 1024x768, 1152x768, 1152x864, 1200x900, 1280x720, 1280x800, 1280x854, 1280x960, 1280x1024, 1360x768, 1400x900, 1400x1050, 1440x900, 1600x1024, 1600x1200, 1680x1050, 1920x1080, 1920x1200, 1920x1440, 2048x1536, 2560x1600]
>        id.xsetup.xserver.hwstate.hsync: 31.5-37.9
>        id.xsetup.xserver.hwstate.vsync: 50-70
>        id.xsetup.xserver.hwstate.probed_video_ram: 0
>        id.xsetup.xserver.hwstate.videocard_PCIBus: None
>        id.xsetup.xserver.hwstate.colordepth: 24
>        id.xsetup.xserver.hwstate.videocard_PCIDev: None
>        id.xsetup.xserver.hwstate.resolution: 800x600
>        id.xsetup.xserver.hwstate.dri_enabled: 0
>        id.xsetup.xserver.hwstate.xconfig: None
>      id.xsetup.xserver.monitorhw: Already dumped
>      id.xsetup.xserver.keyboard: None
>      id.xsetup.xserver.mousehw: None
>      id.xsetup.xserver.defaultdepth: 24
>      id.xsetup.xserver.logfile: /dev/null
>      id.xsetup.xserver.config: None
>      id.xsetup.xserver.display: :9
>    id.xsetup.anaconda: Already dumped
>  id.keyboard: Keyboard instance, containing members:
>    id.keyboard.info: {'KEYBOARDTYPE': pc, 'KEYTABLE': us}
>    id.keyboard.type: PC
>    id.keyboard.beenset: 1
>    id.keyboard._mods: KeyboardModels instance, containing members:
>  id.timezone: Timezone instance, containing members:
>    id.timezone.utc: True
>    id.timezone.tz: America/Los_Angeles
>  id.zfcp: ZFCP instance, containing members:
>    id.zfcp.hasReadConfig: True
>    id.zfcp.fcpdevs: []
>  id.upgrade: None
>  id.monitor: Already dumped
>  id.iscsi: <iscsi.iscsi object at 0x9d3406c>
>  id.methodstr: livecd:///dev/mapper/live-osimg-min
>  id.fsset: FileSystemSet instance, containing members:
>    id.fsset.messageWindow: <bound method InstallInterface.messageWindow of <gui.InstallInterface instance at 0x9afee8c>>
>    id.fsset.volumesCreated: 1
>    id.fsset.progressWindow: <bound method InstallInterface.progressWindow of <gui.InstallInterface instance at 0x9afee8c>>
>    id.fsset.migratedfs: 1
>    id.fsset.waitWindow: <bound method InstallInterface.waitWindow of <gui.InstallInterface instance at 0x9afee8c>>
>    id.fsset.entries: [fsentry -- device: md1   mountpoint: /
>  fsystem: ext3 format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: md0   mountpoint: /boot
>  fsystem: ext3 format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: shm   mountpoint: /dev/shm
>  fsystem: tmpfs format: 0
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: devpts   mountpoint: /dev/pts
>  fsystem: devpts format: 0
>  ismounted: 0  options: 'gid=5,mode=620'
>  label: None fsprofile: None
>
>, fsentry -- device: sys   mountpoint: /sys
>  fsystem: sysfs format: 0
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: proc   mountpoint: /proc
>  fsystem: proc format: 0
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: sda1   mountpoint: None
>  fsystem: software RAID format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: sdb1   mountpoint: None
>  fsystem: software RAID format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: sdb2   mountpoint: None
>  fsystem: software RAID format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: sda2   mountpoint: None
>  fsystem: software RAID format: True
>  ismounted: 0  options: 'defaults'
>  label: None fsprofile: None
>
>, fsentry -- device: sda3   mountpoint: swap
>  fsystem: swap format: True
>  ismounted: 1  options: 'defaults'
>  label: SWAP-sda3 fsprofile: None
>
>]
>    id.fsset.mountcount: 4
>  id.desktop: Desktop instance, containing members:
>    id.desktop.info: {}
>    id.desktop.runlevel: 3
>  id.rootParts: None
>  id.x_already_set: 1
>  id.backend: LiveCDCopyBackend instance, containing members:
>    id.backend.modeText: 
>    id.backend.instPath: /mnt/sysimage
>    id.backend.skipFormatRoot: True
>    id.backend.instLog: None
>    id.backend.supportsUpgrades: False
>    id.backend.osimg: //dev/mapper/live-osimg-min
>    id.backend.supportsPackageSelection: False
>  id.firstboot: 0
>  id.diskset: DiskSet instance, containing members:
>    id.diskset.initializedDisks: {'sda': True, 'sdb': True}
>    id.diskset.disks: {'sda': <PedDisk object at 0x98c3d28>, 'sdb': <PedDisk object at 0x9bc8da0>}
>    id.diskset.anaconda: Already dumped
>    id.diskset.onlyPrimary: None
>  id.users: None
>  id.displayMode: g
>  id.auth: --enableshadow --passalgo=sha512
>  id.ksdata: None
>  id.bootloader: x86BootloaderInfo instance, containing members:
>    id.bootloader._configdir: /boot/grub
>    id.bootloader.doUpgradeOnly: 0
>    id.bootloader.above1024: 0
>    id.bootloader.defaultDevice: partition
>    id.bootloader.pure: grubbygus
>    id.bootloader.serialDevice: None
>    id.bootloader.args: KernelArguments instance, containing members:
>      id.bootloader.args.args: 
>    id.bootloader.kernelLocation: /boot/
>    id.bootloader.timeout: None
>    id.bootloader._configname: grub.conf
>    id.bootloader.device: md0
>    id.bootloader.kickstart: 0
>    id.bootloader.serialOptions: None
>    id.bootloader.useGrubVal: 1
>    id.bootloader._drivelist: [sda, sdb]
>    id.bootloader.images: BootImages instance, containing members:
>      id.bootloader.images.default: md1
>      id.bootloader.images.images: {'md1': ('linux', 'Fedora', 'ext3')}
>    id.bootloader.drivelist: [sda, sdb]
>    id.bootloader.serial: 0
>    id.bootloader.forceLBA32: 0
>  id.extraModules: []
>  id.network: Network instance, containing members:
>    id.network.hostname: mail.nwmahlerfestival.org
>    id.network.overrideDHCPhostname: True
>    id.network.netdevices: {'eth1': DEVICE=eth1
>BOOTPROTO=dhcp
>HWADDR=00:30:48:11:be:11
>ONBOOT=no
>
>, 'eth0': DEVICE=eth0
>BOOTPROTO=static
>BROADCAST=207.244.156.255
>HWADDR=00:30:48:11:be:12
>IPADDR=207.244.156.55
>IPV6ADDR=
>IPV6PREFIX=
>IPV6_AUTOCONF=yes
>NETMASK=255.255.255.0
>NETWORK=207.244.156.0
>ONBOOT=yes
>
>}
>    id.network.primaryNS: 207.244.153.11
>    id.network.firstnetdevice: eth1
>    id.network.isConfigured: 0
>    id.network.domains: []
>    id.network.secondaryNS: 207.244.144.10
>    id.network.gateway: 207.244.156.1
>  id.instClass: <installclass.DefaultInstall object at 0x98114cc>
>  id.partitions: Partitions instance, containing members:
>    id.partitions.useFdisk: 0
>    id.partitions.isKickstart: 0
>    id.partitions.globalPassphrase: 
>    id.partitions.autoClearPartType: 0
>    id.partitions.autoEncryptPass: 
>    id.partitions.nextUniqueID: 13
>    id.partitions.reinitializeDisks: 0
>    id.partitions.autoClearPartDrives: []
>    id.partitions.protected: [sr0]
>    id.partitions.useAutopartitioning: 1
>    id.partitions.anaconda: Already dumped
>    id.partitions.zeroMbr: 0
>    id.partitions.encryptedDevices: {}
>    id.partitions.requests: [NewPartitionSpec instance, containing members:
>      currentDrive: sda
>      fsprofile: None
>      resizable: False
>      format: True
>      migrate: None
>      origfstype: None
>      primary: None
>      fsopts: None
>      preexist: 0
>      fslabel: None
>      uniqueID: 6
>      device: sda1
>      mountpoint: None
>      requestSize: 1985
>      grow: None
>      size: 1985
>      targetSize: None
>      end: None
>      encryption: None
>      drive: [sda]
>      dev: PartitionDevice instance, containing members:
>        dev.isSetup: 0
>        dev.deviceOptions: 
>        dev.crypto: None
>        dev.label: None
>        dev.device: sda1
>        dev.doLabel: 1
>      maxSizeMB: None
>      start: None
>      protected: 0
>      multidrive: None
>      ignoreBootConstraints: 0
>      type: 2
>      fstype: raidMemberDummyFileSystem instance, containing members:
>        fstype.partedPartitionFlags: [5]
>        fstype.checked: 0
>        fstype.name: software RAID
>        fstype.migratetofs: None
>        fstype.deviceArguments: {}
>        fstype.linuxnativefs: 1
>        fstype.resizable: False
>        fstype.fsprofile: None
>        fstype.needProgram: None
>        fstype.maxSizeMB: 8388608
>        fstype.supported: 1
>        fstype.defaultOptions: defaults
>        fstype.fsProfileSpecifier: None
>        fstype.packages: [mdadm]
>        fstype.supportsFsProfiles: False
>        fstype.extraFormatArgs: []
>        fstype.formattable: 1
>        fstype.partedFileSystemType: <PedFileSystemType object at 0x9541e60>
>        fstype.maxLabelChars: 16
>, NewPartitionSpec instance, containing members:
>      currentDrive: sdb
>      fsprofile: None
>      resizable: False
>      format: True
>      migrate: None
>      origfstype: None
>      primary: None
>      fsopts: None
>      preexist: 0
>      fslabel: None
>      uniqueID: 7
>      device: sdb1
>      mountpoint: None
>      requestSize: 1985
>      grow: None
>      size: 1985
>      targetSize: None
>      end: None
>      encryption: None
>      drive: [sdb]
>      dev: PartitionDevice instance, containing members:
>        dev.isSetup: 0
>        dev.deviceOptions: 
>        dev.crypto: None
>        dev.label: None
>        dev.device: sdb1
>        dev.doLabel: 1
>      maxSizeMB: None
>      start: None
>      protected: 0
>      multidrive: None
>      ignoreBootConstraints: 0
>      type: 2
>      fstype: Already dumped
>, PreexistingPartitionSpec instance, containing members:
>      currentDrive: None
>      migrate: None
>      origfstype: None
>      primary: None
>      drive: sdb
>      dev: None
>      uniqueID: 5
>      mountpoint: None
>      requestSize: 35003.5981445
>      size: 35003.5981445
>      end: 71687368
>      encryption: None
>      grow: 0
>      start: 0
>      ignoreBootConstraints: 0
>      type: 1
>      resizable: True
>      format: None
>      fsopts: None
>      fstype: None
>      preexist: 1
>      device: sdb-1
>      maxSizeMB: None
>      targetSize: None
>      fsprofile: None
>      fslabel: None
>      protected: 0
>      maxResizeSize: 0.0
>      multidrive: None
>, PreexistingPartitionSpec instance, containing members:
>      currentDrive: None
>      migrate: None
>      origfstype: None
>      primary: None
>      drive: sda
>      dev: None
>      uniqueID: 4
>      mountpoint: None
>      requestSize: 35003.5981445
>      size: 35003.5981445
>      end: 71687368
>      encryption: None
>      grow: 0
>      start: 0
>      ignoreBootConstraints: 0
>      type: 1
>      resizable: True
>      format: None
>      fsopts: None
>      fstype: None
>      preexist: 1
>      device: sda-1
>      maxSizeMB: None
>      targetSize: None
>      fsprofile: None
>      fslabel: None
>      protected: 0
>      maxResizeSize: 0.0
>      multidrive: None
>, NewPartitionSpec instance, containing members:
>      currentDrive: sdb
>      fsprofile: None
>      resizable: False
>      format: True
>      migrate: None
>      origfstype: None
>      primary: None
>      fsopts: None
>      preexist: 0
>      fslabel: None
>      uniqueID: 10
>      device: sdb2
>      mountpoint: None
>      requestSize: 30976
>      grow: None
>      size: 30976
>      targetSize: None
>      end: None
>      encryption: None
>      drive: [sdb]
>      dev: PartitionDevice instance, containing members:
>        dev.isSetup: 0
>        dev.deviceOptions: 
>        dev.crypto: None
>        dev.label: None
>        dev.device: sdb2
>        dev.doLabel: 1
>      maxSizeMB: None
>      start: None
>      protected: 0
>      multidrive: None
>      ignoreBootConstraints: 0
>      type: 2
>      fstype: Already dumped
>, NewPartitionSpec instance, containing members:
>      currentDrive: sda
>      fsprofile: None
>      resizable: False
>      format: True
>      migrate: None
>      origfstype: None
>      primary: None
>      fsopts: None
>      preexist: 0
>      fslabel: None
>      uniqueID: 9
>      device: sda2
>      mountpoint: None
>      requestSize: 30976
>      grow: None
>      size: 30976
>      targetSize: None
>      end: None
>      encryption: None
>      drive: [sda]
>      dev: PartitionDevice instance, containing members:
>        dev.isSetup: 0
>        dev.deviceOptions: 
>        dev.crypto: None
>        dev.label: None
>        dev.device: sda2
>        dev.doLabel: 1
>      maxSizeMB: None
>      start: None
>      protected: 0
>      multidrive: None
>      ignoreBootConstraints: 0
>      type: 2
>      fstype: Already dumped
>, RAID Request -- mountpoint: /boot  uniqueID: 8
>  type: ext3  format: True
>  raidlevel: RAID1  raidspares: 0
>  raidmembers: [6, 7]  fsprofile: None
>  encryption: None
>, NewPartitionSpec instance, containing members:
>      currentDrive: sda
>      fsprofile: None
>      resizable: False
>      format: True
>      migrate: None
>      origfstype: None
>      primary: None
>      fsopts: None
>      preexist: 0
>      fslabel: None
>      uniqueID: 12
>      device: sda3
>      mountpoint: None
>      requestSize: 2039.50195312
>      grow: True
>      size: 100
>      targetSize: None
>      end: None
>      encryption: None
>      drive: [sda]
>      dev: PartitionDevice instance, containing members:
>        dev.isSetup: 0
>        dev.deviceOptions: 
>        dev.crypto: None
>        dev.label: None
>        dev.device: sda3
>        dev.doLabel: 1
>      maxSizeMB: None
>      start: None
>      protected: 0
>      multidrive: None
>      ignoreBootConstraints: 0
>      type: 2
>      fstype: swapFileSystem instance, containing members:
>        fstype.partedPartitionFlags: []
>        fstype.checked: 0
>        fstype.name: swap
>        fstype.migratetofs: None
>        fstype.deviceArguments: {}
>        fstype.linuxnativefs: 1
>        fstype.resizable: False
>        fstype.fsprofile: None
>        fstype.needProgram: None
>        fstype.maxSizeMB: 8388608
>        fstype.supported: 1
>        fstype.defaultOptions: defaults
>        fstype.fsProfileSpecifier: None
>        fstype.packages: []
>        fstype.supportsFsProfiles: False
>        fstype.extraFormatArgs: []
>        fstype.formattable: 1
>        fstype.partedFileSystemType: <PedFileSystemType object at 0x96150e0>
>        fstype.maxLabelChars: 15
>, RAID Request -- mountpoint: /  uniqueID: 11
>  type: ext3  format: True
>  raidlevel: RAID1  raidspares: 0
>  raidmembers: [9, 10]  fsprofile: None
>  encryption: None
>]
>    id.partitions.autoEncrypt: False
>    id.partitions.autoPartitionRequests: [New Part Request -- mountpoint: None uniqueID: None
>  type: physical volume (LVM)  format: 1 
>  device: None drive: None  primary: None
>  size: 0  grow: 1  maxsize: None
>  start: None  end: None  migrate: None    fslabel: None  origfstype: None
>  options: 'None'
>  fsprofile: None  encryption: None
>, VG Request -- name: lvm  uniqueID: None
>  format: 1 pesize: 32768  
>  physvols: []
>, LV Request -- mountpoint: /  uniqueID: None
>  type: ext3  format: 1
>  size: 1024  lvname: LogVol00  volgroup: lvm
>  options: 'None'  fsprofile: None  encryption: 'None'
>, New Part Request -- mountpoint: /boot uniqueID: None
>  type: ext3  format: 1 
>  device: None drive: None  primary: None
>  size: 200  grow: 0  maxsize: None
>  start: None  end: None  migrate: None    fslabel: None  origfstype: None
>  options: 'None'
>  fsprofile: None  encryption: None
>, LV Request -- mountpoint: None  uniqueID: None
>  type: swap  format: 1
>  size: 1000  lvname: LogVol01  volgroup: lvm
>  options: 'None'  fsprofile: None  encryption: 'None'
>]
>    id.partitions.deletes: []
>  id.isHeadless: 0
>  id.videocard: Already dumped
>  id.instLanguage: Language instance, containing members:
>    id.instLanguage.targetLang: en_US.utf8
>    id.instLanguage.default: en_US.UTF-8
>    id.instLanguage.displayMode: g
>    id.instLanguage.current: en_US.UTF-8
>  id.security: Security instance, containing members:
>    id.security.selinux: 1
>  id.upgradeSwapInfo: None
>dir: 1
>backend: Already dumped
>
>
>/tmp/anaconda.log:
>21:10:45 INFO    : using only installclass _Fedora
>21:10:46 INFO    : anaconda called with cmdline = ['/usr/sbin/anaconda', '--method=livecd:///dev/mapper/live-osimg-min', '--lang', 'en_US.utf8']
>21:10:46 INFO    : Display mode = g
>21:10:46 INFO    : Method = livecd:///dev/mapper/live-osimg-min
>21:10:51 INFO    : Starting graphical installation...
>21:10:52 INFO    : Detected 2032M of memory
>21:10:52 INFO    : Swap attempt of 1000M to 2000M
>21:10:52 WARNING : step installtype does not exist
>21:10:52 WARNING : step confirminstall does not exist
>21:10:52 WARNING : step complete does not exist
>21:10:57 INFO    : moving (1) to step welcome
>21:10:59 INFO    : moving (1) to step keyboard
>21:11:01 INFO    : moving (1) to step networkdevicecheck
>21:11:01 INFO    : moving (1) to step network
>21:11:22 WARNING : /usr/lib/anaconda/isys.py:627: DeprecationWarning: struct integer overflow masking is deprecated
>  nw = socket.inet_ntop(socket.AF_INET, struct.pack('!I', netaddr))
>
>21:11:22 WARNING : /usr/lib/anaconda/isys.py:628: DeprecationWarning: struct integer overflow masking is deprecated
>  bc = socket.inet_ntop(socket.AF_INET, struct.pack('!I', bcaddr))
>
>21:11:49 INFO    : moving (1) to step timezone
>21:11:59 INFO    : moving (1) to step accounts
>21:12:08 INFO    : moving (1) to step partitionobjinit
>21:12:08 INFO    : no /tmp/fcpconfig; not configuring zfcp
>21:12:08 DEBUG   : starting mpaths
>21:12:09 DEBUG   : self.driveList(): ['sda', 'sdb']
>21:12:09 DEBUG   : DiskSet.skippedDisks: []
>21:12:09 DEBUG   : DiskSet.skippedDisks: []
>21:12:09 DEBUG   : starting all mpaths on drives ['sda', 'sdb']
>21:12:09 DEBUG   : scanning for multipath on drives ['sda', 'sdb']
>21:12:09 DEBUG   : loading bdevid modules from: '/tmp/updates/bdevid/:/mnt/source/RHupdates/bdevid/:/lib/bdevid/:/usr/lib/bdevid/'
>21:12:09 DEBUG   : mpaths: []
>21:12:09 DEBUG   : done starting mpaths.  Drivelist: ['sda', 'sdb']
>21:12:09 DEBUG   : starting dmraids
>21:12:09 DEBUG   : self.driveList(): ['sda', 'sdb']
>21:12:09 DEBUG   : DiskSet.skippedDisks: []
>21:12:09 DEBUG   : DiskSet.skippedDisks: []
>21:12:09 DEBUG   : starting all dmraids on drives ['sda', 'sdb']
>21:12:09 DEBUG   : scanning for dmraid on drives ['sda', 'sdb']
>21:12:09 DEBUG   : done starting dmraids.  Drivelist: ['sda', 'sdb']
>21:12:18 INFO    : Reinitializing label for drive sda
>21:12:18 DEBUG   : adding drive sda to disk list
>21:12:19 INFO    : Reinitializing label for drive sdb
>21:12:19 DEBUG   : adding drive sdb to disk list
>21:12:21 INFO    : sr0 is a protected partition
>21:12:21 INFO    : no request, probably a removable drive
>21:12:21 INFO    : moving (1) to step parttype
>21:12:41 INFO    : moving (1) to step partition
>21:13:53 DEBUG   : adding drive sda to disk list
>21:13:53 DEBUG   : adding drive sdb to disk list
>21:16:07 DEBUG   : adding drive sda to disk list
>21:16:07 DEBUG   : adding drive sdb to disk list
>21:25:17 DEBUG   : adding drive sda to disk list
>21:25:17 DEBUG   : adding drive sdb to disk list
>21:25:29 DEBUG   : adding drive sda to disk list
>21:25:29 DEBUG   : adding drive sdb to disk list
>21:26:06 DEBUG   : adding drive sda to disk list
>21:26:06 DEBUG   : adding drive sdb to disk list
>21:33:23 DEBUG   : adding drive sda to disk list
>21:33:23 DEBUG   : adding drive sdb to disk list
>21:33:43 DEBUG   : adding drive sda to disk list
>21:33:43 DEBUG   : adding drive sdb to disk list
>21:34:15 DEBUG   : adding drive sda to disk list
>21:34:15 DEBUG   : adding drive sdb to disk list
>21:35:10 DEBUG   : adding drive sda to disk list
>21:35:10 DEBUG   : adding drive sdb to disk list
>21:36:31 INFO    : moving (1) to step partitiondone
>21:36:35 INFO    : moving (1) to step migratefilesystems
>21:36:35 INFO    : moving (1) to step enablefilesystems
>21:36:35 INFO    : Ensuring that udev is running before we setup filesystems
>21:36:36 INFO    : disk.commit() for /dev/sda
>21:36:36 INFO    : disk.commit() for /dev/sdb
>21:36:37 DEBUG   : adding drive sda to disk list
>21:36:37 DEBUG   : adding drive sdb to disk list
>21:36:38 INFO    : formatting swap as swap
>21:36:38 DEBUG   : adding drive sda to disk list
>21:36:38 DEBUG   : adding drive sdb to disk list
>21:36:39 INFO    : mdadm -E /dev/sda1
>21:36:39 ERROR   : reading raid sb failed for sda1
>21:36:39 INFO    : mdadm -E /dev/sda2
>21:36:39 ERROR   : reading raid sb failed for sda2
>21:36:39 INFO    : mdadm -E /dev/sdb1
>21:36:39 ERROR   : reading raid sb failed for sdb1
>21:36:39 INFO    : mdadm -E /dev/sdb2
>21:36:39 ERROR   : reading raid sb failed for sdb2
>21:36:39 INFO    : formatting /boot as ext3
>21:36:39 INFO    : going to run: ['mdadm', '--create', '/dev/md0', '--run', '--chunk=256', '--level=1', '--raid-devices=2', '/dev/sda1', '/dev/sdb1']
>21:36:39 INFO    : starting raid device md0
>21:36:39 INFO    : mdadm -E /dev/sda1
>21:36:39 INFO    : mdadm -A --uuid=ce4b4c8e:85782e2a:cec5fd59:0d76ffc0 --super-minor=0 /dev/md0
>21:36:39 INFO    : Format command:  ['mke2fs', '/dev/md0', '-j']
>
>21:36:44 INFO    : starting raid device md0
>21:36:44 INFO    : going to run: ['mdadm', '--create', '/dev/md1', '--run', '--chunk=256', '--level=1', '--raid-devices=2', '/dev/sda2', '/dev/sdb2']
>21:36:44 INFO    : starting raid device md0
>21:36:44 INFO    : starting raid device md0
>21:36:44 INFO    : trying to mount /dev/md0 on /boot
>21:36:44 INFO    : starting raid device md0
>21:36:44 INFO    : set SELinux context for mountpoint /boot to False
>21:36:44 DEBUG   : mounting /dev/md0 on /mnt/sysimage//boot as ext3
>21:36:44 DEBUG   : isys.py:mount()- going to mount /dev/md0 on /mnt/sysimage/boot with options defaults
>21:36:44 INFO    : set SELinux context for newly mounted filesystem root at /boot to False
>21:36:44 INFO    : trying to mount sys on /sys
>21:36:44 INFO    : set SELinux context for mountpoint /sys to False
>21:36:44 DEBUG   : mounting sys on /mnt/sysimage//sys as sysfs
>21:36:44 DEBUG   : isys.py:mount()- going to mount sys on /mnt/sysimage/sys with options defaults
>21:36:44 INFO    : set SELinux context for newly mounted filesystem root at /sys to False
>21:36:44 INFO    : trying to mount proc on /proc
>21:36:44 INFO    : set SELinux context for mountpoint /proc to False
>21:36:44 DEBUG   : mounting proc on /mnt/sysimage//proc as proc
>21:36:44 DEBUG   : isys.py:mount()- going to mount proc on /mnt/sysimage/proc with options defaults
>21:36:44 INFO    : set SELinux context for newly mounted filesystem root at /proc to False
>21:36:44 INFO    : moving (1) to step bootloadersetup
>21:36:44 INFO    : moving (1) to step bootloader
>21:37:37 INFO    : moving (1) to step reposetup
>21:37:37 INFO    : moving (1) to step basepkgsel
>21:37:37 INFO    : moving (1) to step postselection
>21:37:37 INFO    : moving (1) to step install
>21:37:37 INFO    : moving (1) to step setuptime
>14:37:40 INFO    : moving (1) to step preinstallconfig
>14:37:40 INFO    : moving (1) to step installpackages
>14:37:40 INFO    : Preparing to install packages
>14:37:40 INFO    : starting raid device md1
>14:37:40 INFO    : mdadm -E /dev/sda2
>14:37:40 INFO    : mdadm -A --uuid=5760dcc8:053bd532:e9add243:86d73b14 --super-minor=1 /dev/md1
>
>
>/tmp/lvmout:
>Running... ['lvm', 'vgchange', '-an', '-v']
>oups found
>

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Attachments on bug 446495: 305405