{"id":"inscribed-square-side-is-min-dimension","text":"The rectangle-to-square solution (problem 1725) relies on the geometric identity that the largest square inscribable in rectangle `[l, w]` has side `min(l, w)`","truth_value":"IN","source":"entries/2026/06/06/number-of-rectangles-that-can-form-the-largest-square-solution.md","source_url":"","source_hash":"","justifications":[],"dependents":[],"metadata":{},"created_at":"","updated_at":"","reviewed_at":"","verified_at":"","retracted_at":"","explanation":{"steps":[{"node":"inscribed-square-side-is-min-dimension","truth_value":"IN","reason":"premise"}]}}