OAI/Combinatorics/BinaryEdit/BinaryLowerBound.lean
1 declarations, 0 contain sorry, 0 declared as axioms
- theorem
OAI.TreeEdit.binary_lower_boundline 12Source documentation
Introduction,
thm:binary: actual equal-length binary witnesses for every sufficiently large cap, from the finite-tree family and quadratic block code.Distinct definitions of this name: ComparatorChallenges/BinaryEditLower.lean:51 (same statement text; different proof or body). Qualify references as OAI.TreeEdit.binary_lower_bound@path.
theorem binary_lower_bound : ∃ c : ℝ, 0 < c ∧ ∃ d₀ : ℕ, ∀ d : ℕ, d₀ ≤ d → ∃ n : ℕ, 1 ≤ n ∧ n ≤ d ∧ ∃ W : Finset (Word Bool n), 2 ≤ W.card ∧ growth c d ≤ binarySetDistortion W := by …Mentions: OAI.TreeEdit.Word