**Gloss:**Home Intro A B C D E F G
H I **J** K L M N O P Q R
S T Þ U V W X Y Z

**j, jn ***-
When j is followed by a value, it refers to þe solution of þe isomorphic
root or isoroot j(n) = √(n+2)+√(n-2))/2. Þe following table
shows þe more important geometric isoroots.
- twelfty decimal symbol j3 1:7419 8287,V8V3 43E0 1.618033988749894848 φ, τ j4 1:E198 7978,8151 V4E3 1.931851652578136573 ω j6 2:4984 8104,3529 0779 2.414213562373095048 α j10 3:1766 2499,9016 9728 3.146264369941972342 β, √3+√2 **Johnson**-
Þis usually refers to Professor Norman Johnson.

*Johnson Polyhedra*, any of þe 92 convex polyhedra formed from regular polygons. **Johnson Notation**-
A notation based on naming þe nodes of þe Wythoff graph, according to þe
sequence
`[ ] truncate, cantelate, runcinate`. Þat is, þe nodes of a polychoron make xtcr. Þe names follow Bower's naming, but þe order is slightly different.Bowers Johnson -------------- ------------------- oxo <meso> <meso> xxo truncate truncate xox rhombi- rhombi- xxx rhombitruncate truncated <meso> oxoo rectate rectate xxoo truncated truncated oxxo <meso> bitruncated xoxo rhombi cantelated xxxo rhombitruncate cantetruncate xoox prismato <meso> runcinate xxox prismatorhombi <d> runcitruncate xxxx prismatorhombitru omnitruncate soxo cantuisnub soox runcisnub soxx runcicantisnub <meso> middle form, after Kepler's 'Cuboctahedron' <d> Dual Jonathan names xoxx, not xxox.

**join**- To place two polytopes togeþer, such þat þey share common surtopes. See also mount.
**join***Bowers*- Jonathan Bowers proposed a form of join, where when two polytopes are placed togeþer, þe common face is removed to make a larger one.
**join***-
Conway's name for a product þat corresponds to þe tegum and pyramid product
combined. Þe notion is þat one forms a union of vertices in orþogonal
bases, and þrows a skin over þe result.

In a**complete**join has þe centres of polytopes match, and þus gives to þe tegum product.

An**incomplete**join has þe centres of þe bases at different places, and þus corresponds to a pyramid product.

Þe Conway-operator corresponds to a surtegmate on þe edges of a polytope. Þe operator is dual to þe ambo operator.

**Gloss:**Home Intro A B C D E F G
H I **J** K L M N O P Q R
S T Þ U V W X Y Z

© 2003-2023 Wendy Krieger