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Slightly improved proof of has_hnf_iff_LAM
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binghe committed Oct 4, 2023
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Expand Up @@ -2171,7 +2171,6 @@ Proof
>> rpt STRIP_TAC
>- (Q.EXISTS_TAC ‘LAM x N’ \\
CONJ_TAC >- PROVE_TAC [lameq_rules] \\
‘?vs args y. N = LAMl vs (VAR y @* args)’ by METIS_TAC [hnf_cases] \\
rw [hnf_cases])
(* stage work *)
>> ‘?Z. LAM x M -b->* Z /\ N -b->* Z’ by METIS_TAC [lameq_CR]
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