diagonalToricMap X
diagonalToricMap(X,m)
diagonalToricMap(X,m,A)
Given a positive integer m and a normal toric variety X, the diagonal morphism is the toric map from X to the m-ary Cartesian product of X such that it composes to the identity with the i-th projection map, for all i in A, and compose to the zero map with the i-th projection maps for all i not in A.
The most important example arises when m = 2. For this case, one may omit both m and A.
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We may also recover the canonical inclusions.
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When there are more than to factors, a diagonal can map to any subset of the factors. By omitting A, we obtain the large diagonal.
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By using the array to specify a proper subset of the factors, we obtain a small diagonal.
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The object diagonalToricMap is a method function.