M = cliffordModule(M1,M2,R)
M = cliffordModule(eOdd,eEv)
The keys oddOperators evenOperators are the same as the two lists output by cliffordOperators(M1,M2)
The keys evenCenter oddCenter yield the action of the center of the even Clifford algebra of qq on the even, respectively odd parts of the Clifford module.
The key symmetricM yields the matrix of coefficients of the quadratic form qq
the key hyperellipticBranchEquation yields the branch equation in R -- that is, the equation of the set of points over which the quadratic form is singular.
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The symmetric matrices are the same for both:
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But the operators are twice the size for M (in both cases the same size as the corresponding matrix factorization Mu.evenCenter numrows(Mu.evenCenter) == numrows(Mu1) M.evenCenter
The object cliffordModule is a method function.