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We add a new option unimodular, which will be useful for lattice point applications.
More generally, given a (not necessarily orthogonal) direct sum decomposition of the ambient space into a rational vector space L #30203 and a direct complement M, use an affine transformation that is lattice-preserving for L and, depending on the other options, arbitrary/orthogonal/orthonormal for M.
We add a new option
unimodular
, which will be useful for lattice point applications.More generally, given a (not necessarily orthogonal) direct sum decomposition of the ambient space into a rational vector space L #30203 and a direct complement M, use an affine transformation that is lattice-preserving for L and, depending on the other options, arbitrary/orthogonal/orthonormal for M.
Depends on #27366
CC: @kliem
Component: geometry
Issue created by migration from https://trac.sagemath.org/ticket/31730
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