InCompleteBasis

Rewrite an element of NSym in the complete basis $H_\alpha$.

InCompleteBasis(x)$x$ rewritten in the $H$ basis

Typed signatures

Type	Package	Applies
(number) -> number	hopf	always

Domain: Hopf algebras

Examples

Basic #

$R_{12}=H_{12}-H_3$

live ↗

In$\mathrm{InCompleteBasis}(\mathrm{NSymR}(\bigl\lbrack1, 2\bigr\rbrack))$Out$\mathrm{NSymH}(\bigl\lbrack1, 2\bigr\rbrack)-\mathrm{NSymH}(\bigl\lbrack3\bigr\rbrack)$

live ↗

In$\mathrm{InCompleteBasis}(\mathrm{NSymR}(\bigl\lbrack2, 1\bigr\rbrack))$Out$\mathrm{NSymH}(\bigl\lbrack2, 1\bigr\rbrack)-\mathrm{NSymH}(\bigl\lbrack3\bigr\rbrack)$

About

Examples	2

See also: NSymH, InRibbonBasis