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Klein Bagel showing Lemniscate cross-section. What is the Klein Bagel? The Klein Bagel is a term I coined for a specific immersion of the. Manifold into three dimensions. It can be parameterized by taking any figure 8 curve such as a. Or 2-1 Lissajous Figure. And rotating it around the Z-axis to form a Torus, but give the figure 8 a 180 degree twist as you rotate it around the full circle. I discovered this parameterization. But if you know of anybody who invented it earlier. So I can give them credit!

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Klein Bagel showing Lemniscate cross-section. What is the Klein Bagel? The Klein Bagel is a term I coined for a specific immersion of the. Manifold into three dimensions. It can be parameterized by taking any figure 8 curve such as a. Or 2-1 Lissajous Figure. And rotating it around the Z-axis to form a Torus, but give the figure 8 a 180 degree twist as you rotate it around the full circle. I discovered this parameterization. But if you know of anybody who invented it earlier. So I can give them credit!

<META> KEYWORDS

1 the klein bagel

2 klein bottle

3 lemniscate

4 let me know

5 cos u

6 cos theta

7 sin theta

8 theta

9 where

10 0 theta

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the klein bagel,klein bottle,lemniscate,let me know,cos u,cos theta,sin theta,theta,where,0 theta,and a,links,physics,atomic orbitals,matt mcirvin,relativity essays,chemistry,webelements,math,real projective plane,the topological zoo,greg egan,kevin brown

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https://kleinbagel.com

Klein Bagel showing Lemniscate cross-section. What is the Klein Bagel? The Klein Bagel is a term I coined for a specific immersion of the. Manifold into three dimensions. It can be parameterized by taking any figure 8 curve such as a. Or 2-1 Lissajous Figure. And rotating it around the Z-axis to form a Torus, but give the figure 8 a 180 degree twist as you rotate it around the full circle. I discovered this parameterization. But if you know of anybody who invented it earlier. So I can give them credit!

INTERNAL PAGES

kleinbagel.com

1

Relativity

http://www.kleinbagel.com/Relativity.htm

Contained herein are links to various expositions on subjects in physics, particularly special and general relativity. Most of these were written by me in the past and posted to the Usenet newsgroup sci.physics in response to various questions. What happens to a. Can Lorentz contraction break a string? Does anything weird happen at the. More than what you may have been told. This essay demonstrates that the weight of a suspended. Observer goes to infinity as he approaches the event horizon.

2

A Bee Story

http://www.kleinbagel.com/bees.htm

Many of you may recall a message I posted a few weeks ago about a honey bee hive I discovered in one of the exterior walls of my house. Well here is an update. I recently discovered that I have a honey bee nest in this wall of my house. The hive is well established and extends from the floor to the ceiling between the two studs. Great, just what I need, right? Both the glob of spackling compound and the plastic plug fell through into the wall leaving a now 1 inch hole in the wall. I immediately put t...

3

RP_Plane

http://www.kleinbagel.com/RP_Plane.html

The Real Projective Plane. Unfortunately this immersion is not regular as it has two pinch point singularities. A regular immersion was discovered by Werner Boy. In 1901 and is called Boy's Surface.

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Klein Bagel showing Lemniscate cross-section. What is the Klein Bagel? The Klein Bagel is a term I coined for a specific immersion of the. Manifold into three dimensions. It can be parameterized by taking any figure 8 curve such as a. Or 2-1 Lissajous Figure. And rotating it around the Z-axis to form a Torus, but give the figure 8 a 180 degree twist as you rotate it around the full circle. I discovered this parameterization. But if you know of anybody who invented it earlier. So I can give them credit!

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