<--- Back to Details
First PageDocument Content
Mathematics / Geometric topology / Möbius strip / Klein bottle / Real projective plane / Möbius ladder / Surfaces / Geometry / Topology
Date: 2010-10-19 23:54:59
Mathematics
Geometric topology
Möbius strip
Klein bottle
Real projective plane
Möbius ladder
Surfaces
Geometry
Topology

Microsoft Word - Toplogy-1

Add to Reading List

Source URL: net185.math.umanitoba.ca

Download Document from Source Website

File Size: 129,46 KB

Share Document on Facebook

Similar Documents

Bagel / Polish cuisine / Street food / Möbius strip / Schmear / Cream cheese / Ig Nobel Prize / August Ferdinand Möbius / Pizza bagel / Food and drink / Surfaces / Breakfast foods

ANNALS OF Special Issue Beards & Bagels

DocID: 145Zr - View Document

Space / Geometric topology / Klein bottle / Torus / Cross-cap / Sphere / Möbius strip / Fundamental polygon / Geometry / Surfaces / Topology

More topology Here are all the cases of χ = 2 − 2h − w − c ≥ 0 : h w

DocID: 13Asl - View Document

BACH motif / Imitation / Canon / Inversion / Counterpoint / Johann Sebastian Bach / The Well-Tempered Clavier / The Art of Fugue / 24 Preludes and Fugues / Music / Fugues / Möbius strip

Fugue No. 10 E minor Well-Tempered Clavier Book I Johann Sebastian Bach © 2002 Timothy A. Smith (the author)1 To read this essay in its hypermedia format, go to the Shockwave movie at

DocID: 13ooP - View Document

Geometric topology / Mathematics / Epimorphism / Klein bottle / Fundamental polygon / Orientability / Genus / Möbius strip / Euler characteristic / Topology / Geometry / Surfaces

Doubles of Klein surfaces Antonio F. Costa, Wendy Hall, David Singerman January 25, 2011 1

DocID: 122t7 - View Document

Squaring the square / Tessellation / Klein bottle / Rectangle / Möbius strip / Square / Snub square tiling / Penrose tiling / Geometry / Tiling / Mathematics

Perfect Squared Klein Bottle Myths by Geoffrey H. Morley, January[removed]Enhanced version of my MathsJam 2013 talk.) A PERFECT squaring is a tiling by squares (two or more) of distinct sizes.

DocID: 10Ntf - View Document