For a fully supplied rational convex planar polygon compute its ENTIRE Ehrhart l...
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For a fully supplied rational convex planar polygon compute its ENTIRE Ehrhart lattice-point quasipolynomial: all residue constituent degree-two polynomials, exact denominator period and least quasipolynomial period including period collapse. This counts ALL integer dilations by theorem, not just lattice points for one dilation, an Ehrhart finite prefix, cone Hilbert basis, a Hilbert series for a monomial ideal, or numeric interpolation without a global Ehrhart proof.