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Program Description
- Header file of module below
- Unit to draw a curve 2D with manual scaling
- Project file of program below
- Program to demonstrate Apollonius circles
- Project file of program below
- Program to demonstrate an elliptical billard
- Project file of program below
- The bolygones of order n
- Project file of program below
- Fractals: the Verhulst diagram
- Project file of program below
- Fractals: the Feigenbaum diagram
- Project file of program below
- Fractals: Triangular Von Koch snowflakes
- Project file of program below
- Fractals: the Henon's attractors
- Project file of program below
- Fractals: the set of Mandelbrot (complete)
- Project file of program below
- Fractals: the set of Mandelbrot (zoom)
- Project file of program below
- Fractals: the set of Julia
- Project file of program below
- Fractals: the Lorentz attractor
- Project file of program below
- Fractals: the Roessler attractor
- Project file of program below
- Fractals: the Mira's chaos
- Project file of program below
- The eight planets attraction problem
- Project file of program below
- View the solutions of a differential equations system having
the form: y'=f(x,y,z), z'=g(x,y,z)
- Utility 3D Graph module used By Projects Surfaces and Surfpara
- Project file of program below
- Draw Surfaces Z=F(X,Y) removing hidden sections
- Project file of program below
- Draw Surfaces defined By X=F(u,v), Y=G(u,v) and Z=H(u,v)
- Project file of program below
- Transform a 2D figure NEW
- Project file of program below
- Inversion of a 2D figure NEW
- Project file of program below
- Geometrical Transformations in 2D plane NEW
- Project file of program below
- Draw an Artistic Bundle of Geometrical Lines NEW
- Project file of program below
- The problem of chess knight NEW
- Project file of program below
- The problem of chess queens NEW
- Project file of program below
- Fractals constructed from a base and a generating line derived
from Von Koch's Snowflakes, and H Fractals NEW
- Project file of program below
- Approximating a function F(x) By Maclaurin's Series NEW
- Integration procedures used by program planets.cpp
- Instructions to compile a graphic program with *.MAK file
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