Algebra.nat_mul_right_comm: law of bend-mathlib@0.8.1.0
Import: import bend-mathlib@0.8.1.0/algebra.bend as Algebra
Lines 162-167 of bend-mathlib@0.8.1.0/algebra.bend: https://jend.leeeet.dev/read.txt?path=bend-mathlib@0.8.1.0/algebra.bend&start_line=162&end_line=167

import Base
import bend-mathlib@0.8.1.0/nat.bend as MNat

# Nat multiplication is right-commutative (the same statement as MNat.mul_right_comm).
law nat_mul_right_comm:
  for +a: Nat
  for +b: Nat
  for +c: Nat
  {Nat.mul(Nat.mul(a, b), c) == Nat.mul(Nat.mul(a, c), b) : Nat}

Uses (6):
  https://jend.leeeet.dev/definition.txt?path=Base/base.bend&name=Nat
  https://jend.leeeet.dev/definition.txt?path=Base/base.bend&name=Nat.mul
  https://jend.leeeet.dev/definition.txt?path=bend-mathlib@0.8.1.0/algebra.bend&name=internal_nat_mul
  https://jend.leeeet.dev/definition.txt?path=bend-mathlib@0.8.1.0/algebra.bend&name=internal_nat_mul_assoc
  https://jend.leeeet.dev/definition.txt?path=bend-mathlib@0.8.1.0/algebra.bend&name=internal_nat_mul_comm
  https://jend.leeeet.dev/definition.txt?path=bend-mathlib@0.8.1.0/algebra.bend&name=op_right_comm