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Proof step 69 from proof rem-stays-reachable-aux2 (
previous step
)
path(r ' + x, H), path(r ' + y, H) ⊦ x = y ∨ (∃ r0, y0. x = y + r0 ' + y0) ∨ (∃ r0, x0. y = x + r0 ' + x0)
Lemma
linearity-path