Wolfram Demonstrations Project

12,000+ Open Interactive Demonstrations
Powered by Notebook Technology »

Properties of Rosette Functions

Initializing live version
Download to Desktop

Requires a Wolfram Notebook System

Interact on desktop, mobile and cloud with the free Wolfram Player or other Wolfram Language products.

This Demonstration illustrates the following theorems:

[more]

If, in the sum , we have unless , is a rosette function with -fold symmetry.

If, in the sum , we have unless , is a rosette function with -fold symmetry.

If, in the sum , we have , is a function with mirror symmetry.

The functions and are defined as and .

[less]

Contributed by: Izidor Hafner (February 2016)
Open content licensed under CC BY-NC-SA

Snapshots

Details

Reference

[1] F. A. Farris, Creating Symmetry: The Artful Mathematics of Wallpaper Patterns, Princeton: Princeton University Press, 2015 pp. 40–45.

Embed Code

Take advantage of the Wolfram Notebook Emebedder for the recommended user experience.

Related Demonstrations More by Author
Browse all topics
Feedback (field required)
Email (field required) Name
Occupation Organization
Note: Your message & contact information may be shared with the author of any specific Demonstration for which you give feedback.
Send