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Proof step 9 from proof BSRA-implies-RA (previous step)

BSP_BSRA(mkxview(view, eqrel), trans) ⊦ BSP_RA(mkxview(view, eqrel), trans)

User applied rule insert rewrite lemma

And obtained the following new goals

Proof step 1:
⊦ BSP_RA(mkxview(view, eqrel), trans) ↔ (∀ tr, tr0, ev, ev0. view(ev) = C ∧ view(ev0) = C ∧ eqrel(ev, ev0) ∧ tr0 + (ev + tr) ∈TR trans → (∃ tr1, tr2. tr2 + (ev0 + tr1) ∈TR trans ∧ proj(tr0, VCview(view)) = proj(tr2, VCview(view)) ∧ proj(tr, VCview(view)) = proj(tr1, VCview(view))))

Rule argument

[x0lemmaarg: spec-name: instance-name: lemma-name: BSP_RA-def antecedent: succedent: BSP_RA(mkxview(view, eqrel), trans) ↔ (∀ tr, tr0, ev, ev0. view(ev) = C ∧ view(ev0) = C ∧ eqrel(ev, ev0) ∧ tr0 + (ev + tr) ∈TR trans → (∃ tr1, tr2. tr2 + (ev0 + tr1) ∈TR trans ∧ proj(tr0, VCview(view)) = proj(tr2, VCview(view)) ∧ proj(tr, VCview(view)) = proj(tr1, VCview(view)))) substlist: [trans, eqrel, view] → [trans, eqrel, view] add preconditions?: F is rewrite lemma?: T current spec?: T rotate lemma?: F replace all?: T paths: ((1, 0, 0)) dummy: () ]

Additional information

[[CONCRETESIMPRULES : ()], [EXTRATERMS : (trans, eqrel, view)]]