Nuprl Lemma : btr_Node-right_wf
∀[v:binary-tree()]. btr_Node-right(v) ∈ binary-tree() supposing ↑btr_Node?(v)
Proof
Definitions occuring in Statement :
btr_Node-right: btr_Node-right(v),
btr_Node?: btr_Node?(v),
binary-tree: binary-tree(),
assert: ↑b,
uimplies: b supposing a,
uall: ∀[x:A]. B[x],
member: t ∈ T
Lemmas :
binary-tree-ext,
eq_atom_wf,
bool_wf,
eqtt_to_assert,
assert_of_eq_atom,
subtype_base_sq,
atom_subtype_base,
eqff_to_assert,
equal_wf,
bool_cases_sqequal,
bool_subtype_base,
assert-bnot,
neg_assert_of_eq_atom,
assert_wf,
btr_Node?_wf,
binary-tree_wf
\mforall{}[v:binary-tree()]. btr\_Node-right(v) \mmember{} binary-tree() supposing \muparrow{}btr\_Node?(v)
Date html generated:
2015_07_17-AM-07_52_15
Last ObjectModification:
2015_01_27-AM-09_35_01
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