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Kit PC World De Ampliacion De Windows 95
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Kit PC World de ampliacion de Windows 95.iso
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lotus
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lotus021.dsk
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LWPEQN.RGI
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INI File
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1995-05-23
|
3KB
|
103 lines
[EQConfig]
MatrixLines=1
InputBoxes=1
Marks=0
PrinterMetrics=1
MaxMatrixRows=50
MaxMatrixColumns=50
PanelSize=16
[EQColor]
TextColor=0,0,0
MathColor=255,0,0,#129
FunctionColor=95,95,95,#175
[EQStyle]
ItalicsInMath=1
ItalicsMode=2
ExtraFracLine=40
ExtraFracSpace=20
InterColSpace=120
InterRowSpace=30
EqnColSpace=120
EqnRowSpace=144
MatrixLeftSpace=10
MatrixRightSpace=20
MatrixUpSpace=20
MatrixDownSpace=50
RootWidth=120 (to go)
RootDepth=40 (to go)
RadicalRightSpace=40
ExtraRadicalLine=20
TextToScriptsRatio=100:70:50
TextToOpsRatio=100:115:150
AccentPlacement=12,0,0,0
FontWeights=400,700
EmptyWidth=220
EmptyHeight=300
EmptyBorder=60
ScriptSpace=0
[EQFont]
fonts=Symbol,Math A,Math B,Math C,LotusWP Type
metrics=tr21.efm
[EQEnvironment]
FontFace=Times New Roman
FontPitchAndFamily=18
FontSize=18
FontColor=0
FontAttrs=0
FontCharset=0
FontRotation=0
[Keyboard]
SpaceEndsMath=1
SpaceSpaceMath=1
[MatrixDlg]
MatrixDlgCols=2
MatrixDlgRows=2
MatrixDlgColAlign=1
[AutoRecognize]
ARdisable=0
AR0=Pr,1,probability,$\Pr$
AR1=arccos,1,inverse cosine function ( arc form ),$\arccos$
AR2=arcsin,1,inverse sine function ( arc form ),$\arcsin$
AR3=arctan,1,inverse tangent function ( arc form ),$\arctan$
AR4=arg,1,argument ( of a complex number ),$\arg$
AR5=cos,1,cosine function,$\cos$
AR6=cot,1,cotangent function,$\cot$
AR7=csc,1,cosecant function,$\csc$
AR8=deg,1,degrees,$\deg$
AR9=det,1,determinant,$\det$
AR10=dim,1,dimension,$\dim$
AR11=exp,1,exponential function,$\exp$
AR12=gcd,1,greatest common divisor,$\gcd$
AR13=hom,1,homomorphism,$\hom$
AR14=inf,1,infimum,$\inf$
AR15=ker,1,kernel,$\ker$
AR16=lg,1,logarithm, base 2,$\lg$
AR17=lim,1,limit,$\lim$
AR18=ln,1,logarithm, base e,$\ln$
AR19=log,1,logarithm, base 10,$\log$
AR20=max,1,maximum,$\max$
AR21=min,1,minimum,$\min$
AR22=sec,1,secant function,$\sec$
AR23=sin,1,sine function,$\sin$
AR24=sup,1,supremum,$\sup$
AR25=tan,1,tangent function,$\tan$
AR26=lcm,1,least common multiple,$\limfunc{lcm}$
AR27=arcsec,1,inverse secant function ( arc form ),$\limfunc{arcsec}$
AR28=arccsc,1,inverse cosecant function ( arc form ),$\limfunc{arccsc}$
AR29=arccot,1,inverse cotangent function ( arc form ),$\limfunc{arccot}$
AR30=Si,1,sine integral,$\limfunc{Si}$
AR31=Ci,1,cosine integral,$\limfunc{Ci}$
AR32=Ei,1,exponential integral,$\limfunc{Ei}$
AR33=erf,1,error function,$\limfunc{erf}$
AR34=mod,1,modulo,$\limfunc{mod}$
AR35=Re,1,real part ( of a complex number ),$\limfunc{Re}$
AR36=Im,1,imaginary part ( of a complex number ),$\limfunc{Im}$