3 problems

Let $A_V^d$ be the set of affine-equivalence representatives of convex lattice polytopes of normalized volume $V$, and let $L_V^d$ be the set of unimodular-equivalence representati…

Let $K_V^d$ be the set of equivalence classes of convex lattice polytopes of normalized volume $V$ under affine equivalence, and let $L_V^d$ be the corresponding set under unimodul…

Let $B_n$ denote the set of cubic homogeneous rotation symmetric Boolean functions in $n$ variables. Two such functions are affine equivalent if one is obtained from the other by a…