Tag dedicated to Java Applets that provide an understanding of some theorem or formula properties of geometric objects.

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0
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1answer
24 views

How do I place two points on two axis-aligned line segments such that they have given Euclidean distance l?

This is my problem: I am given two axis aligned line segments $l_1$ and $l_2$ of finite length and a distance $l$. How do I find points $p_1 \in l_1$ and $p_2 \in l_2$, such that $||p_1-p_2||_2 = l$? ...
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1answer
48 views

Computing Feigenbaum Constant in Java

Is there a way to code a Java program that computes the Feigenbaum constant (which is around 4.66) for the function F(x) = r*sin(Pi*x)?
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1answer
170 views

Maximum a posteriori estimation using Java

I have the following Java function: ...
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1answer
86 views

Sin wave formula simplification and explanation?

I have been trying to implement this Wave equation into java: A = amplitude of wave L = wave length w = spatial angular frequency s = speed wt = temporal angular frequency d = direction FI = ...
2
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1answer
2k views

A formula for the exterior angles of an irregular polygon, given interior angles?

So I took a challenge from my Geometry teacher to create code that when the user gives the computer how many angles / sides a polygon has and the angle of each of the interior angles it could find ...
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0answers
111 views

Applet to find least-crossings drawing for an input graph

Is there a convenient online applet that allows me to draw a graph, after which it outputs a plane drawing of an isomorphic graph that has (approximately) the least number of crossings among all ...
3
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1answer
458 views

Intuitive explanation of Residue theorem in Complex Analysis

The residue theorem that states that if a) $U$ is a simply connected and open subset of the complex plane, b) $a_1,\dots,a_n$ are finitely many points of $U$, c) and $f$ is a function which is ...
3
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0answers
232 views

There is some intuitive idea of Pascal's 's theorem in Projective Geometry?

In projective geometry, Pascal's theorem (formulated by Blaise Pascal when he was 16 years old) determines that a hexagon inscribed in a conic, the lines that contain the opposite sides intersect in ...