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Introduction 2 BeanShell 3 Jython 4 Java 5 Groovy 6 JRuby 7 Matlab and Octave 8 Algorithms 9 External libraries Benchmarks 1 Functions 2 Parametric Functions 3 Non

inline>\sum_{i=0}^\infty 2^{-i}</math> Another example: [math]\displaystyle{ \text{geometric series:}\quad \sum_{i=0}^\infty 2^{-i}=2 }[/math] <math display="block">\text{geometric

next examples. It is more convenient to import all Math functions as: import java.lang.Math.*; print(sqrt(2)); One can also use the complete jhplot package

f1=F1D("1+x+(x^2)-(x^3)") # correct answer -1 print f1.eval(2) f1=F1D("1+x+(x*x)-(x*x*x)") # correct answer -1 print f1.eval(2) f1=F1D("1+x+x^2-x^3") # correct

nextGaussian()) h2 = H1D("H1D-2",20, -2.0, 2.0) h2.color = Color.blue h2.errX = False h2.errY = True h2.penWidthErr = 2 h2.fill(val) c2 = HPlotJa("Canvas-2", 600

3,4 columns c2=HPlot3D("Plot",600,400,2,1) c2.visible() c2.setAutoRange() c2.cd(1,1) c2.setBoxColor(Color.white) c2.draw(p2) c2.cd(2,1) c2.setBoxColor(Color(200

setNameY("Y") f1 = F2D("2*exp(-x*y/4)", -2.0, 5.0, -2.0, 5.0) f2 = F2D("4*x*y", -2.0, 5.0, -2.0, 5.0) c1.draw(f1,f2) </jc> Functions in 2 dimensions can be

symbolic calculations, let take definite integral of <m>x^2+x-3</m>: <jc lang="math"> syms x a=integrate(x^2+x-3,x) printf('%f',a) </jc> If you are not a registered