Grassmann Complement
The GrassmannComplement is discussed in Chapter 5 of the Book. It is equivalent to the Hodge star operator in exterior algebra and it is the basis for introducing a metric.
Grassmann Complement Routines
— equivalent to the Hodge star operator and the first operation that introduces a metric.
— restricts complements to the vector subspace of a bound vector space.
— generates a palette of the basis elements of the Grassmann algebra together with their corresponding GrassmannComplement elements.
Simplifying »
— General linear expansion of products and functions.
— General linear expansion of products and functions.
Conversions »
Expression Testing »
— tests if an expression is a GrassmannComplement.
— tests if an expression is a VectorSpaceComplement.
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