| p ∈ tree ⊦ abs(tree, ino0)(dirs) ↔ (_∃(λ ino1. abs(tree[p], ino1) * (abs(tree[p], ino1) -* abs(tree, ino0))))(dirs) |
p ∈ tree ⊦ abs(tree, ino0)(dirs) ↔ (∃ ino. ((abs(tree[p], ino) * (abs(tree[p], ino) -* abs(tree, ino0))))(dirs))
Used simplifier rules: ⊦ (_∃ nD)(dirs) ↔ (∃ ino. nD(ino)(dirs)); (s)