homog

is.homog

is.homogenous

homogenous

A clifford object is homogenous if all its terms are the same grade. A
scalar (including the zero clifford object) is considered to be
homogenous. This ensures that <code>is.homog(grade(C,n))</code> always
returns <code>TRUE</code>.

A suite of routines for Clifford algebras, using the
'Map' class of the Standard Template Library.  Canonical
reference: Hestenes (1987, ISBN 90-277-1673-0, "Clifford algebra
to geometric calculus").  Special cases including Lorentz transforms,
quaternion multiplication, and Grassman algebra, are discussed.
Conformal geometric algebra theory is implemented.  Uses 'disordR'
discipline.

Robin K S Hankin

clifford

Arbitrary Dimensional Clifford Algebras

homog function

<dl>
<dt>C</dt>
<dd>Object of class clifford</dd>
</dl>

Arguments

Author

A clifford object is homogenous if all its terms are the same grade. A
scalar (including the zero clifford object) is considered to be
homogenous. This ensures that <code>is.homog(grade(C,n))</code> always
returns <code>TRUE</code>.

homog: Homogenous Clifford objects

Description

Usage

Arguments

Author

Examples