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Thread: in determinant as a multilinear map

  1. #1
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    in determinant as a multilinear map

    In determinant as a multilinear map,
    given the fact that a multilinear map on (m+n)-tuples of vectors and covectors is a tensor,
    What is the "rank" of determinantal multilinear map?
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  2. #2
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    Re: in determinant as a multilinear map

    Hey ineedsomemathhelp.

    The rank is equivalent to the minimum number of pieces of information needed to represent something in the space.

    A determinant is something that has a number of properties and you apply those properties to find the determinant function.

    I'm not sure what you mean by the rank of a determinant multi-linear map though.
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