Mapping projection algorithm

Geometric Right Angle Triangle

Geometric Isosceles Triangle

The mid ocean ridge runs around like the seam on a baseball.

This is on a Mercator projection.

Algorithm for the mapping projection.

Projected Through

projected through

Projection.

Diagonal Method

Shadow Angle

Your task in this problem is to write a regular polygon creator.

Projection

Projection

Draw Projective Shadow

Cylinder

Geometric Four Point Star

Geometric Five Point Star

Geometric Heptagon

Geometric Pentagon

Geometric Hexagon

Geometric Six Point Star

Geometric Seven Point Star

Block Arrow Pentagon

Geometric Octagon

Perspective

Angle Bisector

The bisector of an angle

The projection type

And then what is this guy going to be equal to?

So let's look at some data.

So times v1.

Flatland is populated by geometric shapes, ranging from isosceles trianges to equilateral triangles to squares, pentagons, hexagons, all the way up to circles.

Triangle ABC equals Triangle Aprime, Bprime, Cprime.

Project this point onto the circle

No projection

It's you in all of these.

Projectively rotate by this angle

This angle plus this angle is going to be equal to this angle.

GPS handheld devices and SMS enabled mobile phones, have literally put themselves on the map.

So, in the optical, this would be simply condensed to galaxies.

Today, I'd like to show you something which came out of these collaborations.

So this angle is vertical with that one, so it's going to be equal to that angle right over there.

Now, both of these triangles are also isosceles triangles, so their base angles are going to be the same. So that's one base angle, that's the other base angle.

I did this as an experiment of casting the shadow.