GV

GeezerVison

The World Wide Web, restored to 800 pixels of glory.

Home|About|Gaming cabinet|Archives|How it works|Starter sites

On this site

  • Algebra
  • Applied Mathematics
  • Calculus and Analysis
  • Discrete Mathematics
  • Foundations of Mathematics
  • Geometry
  • History and Terminology
  • Number Theory
  • Probability and Statistics
  • Recreational Mathematics
  • Topology
  • Alphabetical Index
  • Random Entry
  • New in MathWorld

This view

  • Original page
  • New address

GeezerVison is showing mathworld.wolfram.com — Thom's Eggs -- from Wolfram MathWorld

Search

Thom's Eggs


ThomsEggs

Thom's eggs are egg-shaped curves constructed using multiple circles. Thom (1967) used them to model Megalithic stone rings in Britain.

In Type I, two circular arcs join a semicircle to a smaller circular arc at the pointed end. The centers of the two joining arcs lie on the line through the center of the semicircle and perpendicular to the axis of symmetry. Together with the two end centers, they form a pair of right triangles reflected across the axis of symmetry (Thom 1967, pp. 29-30).

Oval

The figure above shows a Type I egg based on 20:21:29 right triangles. The general four-arc oval formulas give the radii and the centers of the joining arcs in terms of the end radii and their separation.


See also

Cundy and Rollett's Egg, Egg, Moss's Egg, Oval, Pentagon Egg

Explore with Wolfram|Alpha

WolframAlpha

More things to try:

  • diamond
  • laminas
  • witch of Agnesi

References

Dixon, R. Mathographics. New York: Dover, p. 6, 1991.Thom, A. "Mathematical Background." Ch. 4 in Megalithic Sites in Britain. Oxford, England: Oxford University Press, pp. 27-33, 1967.

Referenced on Wolfram|Alpha

Thom's Eggs

Cite this as:

Weisstein, Eric W. "Thom's Eggs." From MathWorld--A Wolfram Resource. https://mathworld.wolfram.com/ThomsEggs.html

Subject classifications

You are visitor 01402503 — GeezerVison does not store the pages you look up.
Best viewed with Netscape Navigator 4.7 or Internet Explorer 6 at 800×600. No cookies required.