Geometry Regents Exam 0610 www.jmap.org 1 In the diagram
Geometry Regents Exam 0610 www.jmap.org 1 In the diagram

... . Which statement about the angles of ...
Introduction Right
Introduction Right

A Formula for the Intersection Angle of Backbone Arcs with the
A Formula for the Intersection Angle of Backbone Arcs with the

Teacher Summary - Open Up Resources
Teacher Summary - Open Up Resources

Sample_Pages - Chartwell
Sample_Pages - Chartwell

Geometry Fall 2016 Review for Midterm
Geometry Fall 2016 Review for Midterm

Example 1 – Examples of Sigma Notation
Example 1 – Examples of Sigma Notation

groups with no free subsemigroups
groups with no free subsemigroups

x - Wampatuck - Grade 6
x - Wampatuck - Grade 6

Name: Geometry Regents Review In this packet you will find all of
Name: Geometry Regents Review In this packet you will find all of

Geometry Test - Ms
Geometry Test - Ms

B. 62
B. 62

8th Grade Math Unit 6: Kaleidoscopes, Hubcaps, and Mirrors
8th Grade Math Unit 6: Kaleidoscopes, Hubcaps, and Mirrors

Group Theory G13GTH
Group Theory G13GTH

1. Group actions and other topics in group theory
1. Group actions and other topics in group theory

Some Basic Techniques of Group Theory
Some Basic Techniques of Group Theory

Two-dimensional shapes - Overton Grange Maths KS4
Two-dimensional shapes - Overton Grange Maths KS4

Quasi-Minuscule Quotients and Reduced Words for Reflections
Quasi-Minuscule Quotients and Reduced Words for Reflections

Shape and Space 4 - Interior Exterior Angles - School
Shape and Space 4 - Interior Exterior Angles - School

8th Grade Math Unit 6: Kaleidoscopes, Hubcaps
8th Grade Math Unit 6: Kaleidoscopes, Hubcaps

Lesson 6-2 (1)
Lesson 6-2 (1)

Application 1
Application 1

A PROPERTY OF SMALL GROUPS A connected group of Morley
A PROPERTY OF SMALL GROUPS A connected group of Morley

Parallel and perpendicular lines
Parallel and perpendicular lines

Vocabulary
Vocabulary

Coxeter notation



In geometry, Coxeter notation (also Coxeter symbol) is a system of classifying symmetry groups, describing the angles between with fundamental reflections of a Coxeter group in a bracketed notation, with modifiers to indicate certain subgroups. The notation is named after H. S. M. Coxeter, and has been more comprehensively defined by Norman Johnson.