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For the following operators, C and D are codes defined as a subset
(or subspace) of the vector space V.
Return true if and only if the linear code C is self-dual (or self-orthogonal)
(i.e. C equals the dual of C).
Return true if and only if the linear code C is
self-orthogonal
(i.e. C is contained in the dual of C).
Return true if and only if the linear code C is perfect; that is,
if and only if the cardinality of C is equal to the size
of the sphere packing bound of C.
Returns true if and only if the (non-quantum) code C is projective
over its alphabet.
Returns true if and only if the additive code C is projective
over its coefficient field. It is possible that some of the columns
may not be independent with respect to the alphabet of the code.
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