Two subsets of F_2^n are affinely equivalent exactly when their even-zero-sum Venn diagrams admit a cardinality-preserving linear isomorphism.
New constructions of large cyclic subspace codes via Sidon spaces
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Affine Equivalence of Subsets of $\mathbb{F}_2^n$ via Venn Diagrams and Applications to Sidon Sets
Two subsets of F_2^n are affinely equivalent exactly when their even-zero-sum Venn diagrams admit a cardinality-preserving linear isomorphism.