Theorems · Definition

HeytingAlgebra.copy

{α : Type u} →
  (c : HeytingAlgebra α) →
    (le : α → α → Prop) →
      le = LE.le →
        (top : α) →
          top = ⊤ →
            (bot : α) →
              bot = ⊥ →
                (sup : α → α → α) →
                  sup = max →
                    (inf : α → α → α) →
                      inf = min →
                        (himp : α → α → α) → himp = HImp.himp → (compl : α → α) → compl = Compl.compl → HeytingAlgebra α

A function to create a provable equal copy of a heyting algebra with possibly different definitional equalities.

Defined in

Mathlib.Order.Copy

Cited by

0 results in Mathlib

Foundations

Depth 16 from the axioms · uses propext, Quot.sound