Implication expressed by negation and conjunction
ProvedWorkbookSource.plus_353lean-workbookrepaired-binderssource-checked
A statement equivalent to using only and is .
Source: InternLM Lean-Workbook, record lean_workbook_plus_353 (Apache-2.0). The complete source proposition and its explicit variable declarations are preserved. Explicit binder repair: Declare X and Y as propositions, as required by the source logical equivalence. A separate checked example verifies the intended ((X→Y)↔¬(X∧¬Y)) grouping.
Preamble
import Mathlib open Real Nat
Formal statement
theorem WorkbookSource.plus_353 (X Y : Prop) : X → Y ↔ ¬(X ∧ ¬Y) := by sorry
Source