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) 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Using Octave language to plot data in 3D
Source code name: "canvas3d_jasymca1.m"
Programming language: Octave
Topic: Plots/3D
DMelt Version 1. Last modified: 05/19/2016. License: Free
https://datamelt.org/code/cache/canvas3d_jasymca1_730.m
To run this script using the DMelt IDE,
copy the above URL link to the menu [File]→[Read script from URL] of the DMelt IDE.
syms x,y
x=0:0.3:10; y=sin(x); z=cos(x);
plot3d("minx=-5;maxx=10;miny=-5;maxy=10;minz=-5;maxz=5;")
draw3d(x,y,z)