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-- 3d plotter -- by Matthew Wachowski--enter function here: f(x,y) = sin(x)+cos(y) --Enter plot info here steps=25 angx=-30 angy=30 angz=90 xscale=1 yscale=1 zscale=2 xhi = 180 xlo = -180 yhi = 180 ylo = -180 --Enter 2d info here Xmin=0 Xmax=s*1.5 Ymin=-s/2 Ymax=s --General Code: s=steps+2 xc(x)=H(x)*(xhi-xlo)/(s-1)+xlo yc(x)=V(x)*(yhi-ylo)/(s-1)+ylo frac(x) = x-trunc(x) H(x) = trunc((x-1)/s) when trunc((x-1)/s)<(s-2), k V(x) = trunc(frac((x-1)/s)*s) when trunc(frac((x-1)/s)*s)<(s-2), k xux=cos(angx)*xscale xuy=sin(angx)*xscale yux=cos(angy)*yscale yuy=sin(angy)*yscale zux=cos(angz)*zscale zuy=sin(angz)*zscale A[x] = {xux*H(x)+yux*V(x)+zux*f(xc(x),yc(x)), yuy*V(x)+xuy*H(x)+zuy*f(xc(x),yc(x))} dim[s^2+s] B[x] = {xux*V(x)+yux*H(x)+zux*f(yc(x),xc(x)), yuy*H(x)+xuy*V(x)+zuy*f(yc(x),xc(x))} dim[s^2+s] plotline A plotline B