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This is currently being developed as a free printable edition of the full classic version of my 1974 treatment of computational geometry in Java, Foundations of Computer Graphics, Volume 5.6, titled "Java Version of the Gauge-Search Algorithm." (In the cover image, the title is at the top, and the body of the book is on the left.)
If you're still interested, let me know.
If you're interested in getting the pdf early, or asking for help with something, e-mail me, or send a message on Facebook.
I'm currently working on the introduction. This part of the tutorial will cover the fundamental theorems from which the algorithm is built. It's important to make these theorems as simple as possible, since the algorithm doesn't work that well in the presence of unexpected edge cases.
1. The First Theorem: Any convex polygon is convex.
The proof is trivial, so I won't write it down here. If you're reading this before the tutorial is finished, this theorem should have been easy to guess.
2. The Second Theorem: Any convex polygon can be split into convex pieces.
This was introduced and explained in my book, but here it is again, without using explicit coordinates.
Let's say we have a polygon (its vertices have been labeled as a, b, c,... ) as shown below.
The vertices of the polygon are a, b, c,...
and the concave pieces are represented as triangle right angled triangles with a base and two sides. The pieces are labeled as A, B, C,...
and the concave pieces are represented as triangle right angled triangles with a base and two sides. The pieces are labeled as A, B, C,...
Line 1: a'
Line 2: b'
Line 3: c'
Line 4: a'
Line 5: a'
Line 6: b'
Line 7: c'
The above diagram shows a triangle with each of
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