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HEXLET

Soddy's hexlet

Chain of 6 spheres tangent to 3 given spheres

In geometry, Soddy's hexlet is a chain of six spheres (shown in grey in Figure 1), each of which is tangent to both of its neighbors and also to three

Soddy's hexlet

Soddy's_hexlet

Hexlet

Topics referred to by the same term

Hexlet may refer to: Soddy's hexlet, in geometry a chain of six spheres, each of which is tangent to both of its neighbors and also to three mutually

Hexlet

Units of information

Unit of measure for digital data

tetra 64 bits: octlet, octa 96 bits: bentobox (in ITRON OS) 128 bits: hexlet, paragraph (on Intel x86 processors) 256 bytes: page (on Intel 4004, 8080

Units of information

Units_of_information

Steiner chain

Set of circles related by tangency

Several generalizations of Steiner chains exist, most notably Soddy's hexlet and Pappus chains. Steiner chains with different internal/external tangencies

Steiner chain

Steiner_chain

Descartes' theorem

Equation for radii of tangent circles

three given mutually tangent spheres, a configuration now called Soddy's hexlet. Thorold Gosset and several others extended the theorem and the poem to

Descartes' theorem

Descartes'_theorem

Frederick Soddy

English radiochemist (1877–1956)

isotopes Fajans and Soddy law Thermoeconomics Ergosophy Soddy circles Soddy's hexlet Spouse Winifred Beilby Awards Nobel Prize in Chemistry (1921) Soddy crater

Frederick Soddy

Frederick_Soddy

Sangaku

Wooden tablets inscribed with geometrical theorems in Edo Japan

{1}{\sqrt {r_{\text{right}}}}}.} (See also Ford circle.) Soddy's hexlet, thought previously to have been discovered in the west in 1937, had been

Sangaku

Kissing number

Geometric concept

polynomial in terms of the y. Equilateral dimension Spherical code Soddy's hexlet Cylinder sphere packing Conway, John H.; Neil J.A. Sloane (1999). Sphere

Kissing number

Kissing_number

Apollonian gasket

Fractal composed of tangent circles

ISBN 0-521-35253-3 Soddy, Frederick (1937), "The bowl of integers and the hexlet", Nature, 139 (3506), London: 77–79, Bibcode:1937Natur.139...77S, doi:10

Apollonian gasket

Apollonian_gasket

Inversive geometry

Study of angle-preserving transformations

Limiting point (geometry) Möbius transformation Projective geometry Soddy's hexlet Mohr–Mascheroni theorem Inversion of curves and surfaces (German) Curves

Inversive geometry

Inversive_geometry

Outline of geometry

Overview of and topical guide to geometry

3-sphere, spheroid, ellipsoid Parabolic microphone Parabolic reflector Soddy's hexlet Sphericon Stereographic projection Stereometry Ball Convex Convex hull Coxeter

Outline of geometry

Outline_of_geometry

Tangent circles

Circles related to a point in the plane

given spheres is a generalization of Apollonius' problem, whereas Soddy's hexlet is a generalization of a Steiner chain. Tangent lines to circles Circle

Tangent circles

Tangent_circles

Timeline of mathematics

rectangle in the complex plane. 1822—Irisawa Shintarō Hiroatsu analyzes Soddy's hexlet in a Sangaku. 1823 – Sophie Germain's Theorem is published in the second

Timeline of mathematics

Timeline_of_mathematics

List of Japanese inventions and discoveries

more than twenty years in the Far East. Soddy's hexlet Irisawa Shintarō Hiroatsu analyzed Soddy's hexlet in a Sangaku in 1822 and was the first person to

List of Japanese inventions and discoveries

List_of_Japanese_inventions_and_discoveries

Hextet

Group of 16 bits

usage of hex to mean 16 is also in line with the similar IEEE 1754 term hexlet indicating 16 octets. Although the word hextet is not officially recognized

Hextet

Dupin cyclide

Geometric inversion of a torus, cylinder or double cone

equation. Inversion of curves and surfaces (German) Darboux cyclide Soddy's hexlet Dupin cyclides on MathCurve O'Connor & Robertson 2000 Hilbert & Cohn-Vossen

Dupin cyclide