Sandwich

The sandwich product $a\,b\,\bar a$: how a versor $a$ acts on $x$, using the CliffordConjugate as the trailing factor.

Sandwich(versor, x)$\text{versor} \cdot x \cdot \overline{\text{versor}}$

Typed signatures

Type	Package	Applies
(number, number) -> number	geometric	always

Domain: Geometric algebra

Examples

Basic #

$e_1e_2\,e_1\,\overline{e_1e_2}$

live ↗

In$\mathrm{Sandwich}(e_1e_2, e_1)$Out$-e_1$

A rotor acts on a vector; this one is not normalised, so the result is scaled

live ↗

In$\mathrm{Sandwich}(1+e_1e_2, e_1)$Out$-2e_2$

About

Examples	2

See also: CliffordConjugate, Reversion