No need for α-equivalent?; handled by Redex
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@ -61,11 +61,6 @@
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----------------
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(unv-pred (Unv i_1) (Unv i_2) (Unv i_3))])
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(define-metafunction ttL
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α-equivalent? : t t -> #t or #f
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[(α-equivalent? t_0 t_1)
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,(alpha-equivalent? ttL (term t_0) (term t_1))])
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;; Replace x by t_1 in t_0
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(define-metafunction ttL
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subst : t x t -> t
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@ -362,9 +357,7 @@
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----------------- "≼-Unv"
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(convert Δ Γ (Unv i_0) (Unv i_1))]
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[(where t_2 (reduce Δ t_0))
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(where t_3 (reduce Δ t_1))
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(side-condition (α-equivalent? t_2 t_3))
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[(where (t t) ((reduce Δ t_0) (reduce Δ t_1)))
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----------------- "≼-αβ"
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(convert Δ Γ t_0 t_1)]
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@ -16,7 +16,7 @@
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(define-syntax-rule (check-not-equiv? e1 e2)
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(check (compose not (default-equiv)) e1 e2))
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(default-equiv (lambda (x y) (term (α-equivalent? ,x ,y))))
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(default-equiv (curry alpha-equivalent? ttL))
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;; Syntax tests
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;; ------------------------------------------------------------------------
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@ -73,13 +73,10 @@
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(check-true (t? (term (Π (a : A) (Π (b : B) ((and A) B))))))
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;; α-equiv and subst tests
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;; ------------------------------------------------------------------------
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(check-true
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(term
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(α-equivalent?
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(Π (a : S) (Π (b : B) ((and S) B)))
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(subst (Π (a : A) (Π (b : B) ((and A) B))) A S))))
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;; alpha-equivalent and subst tests
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(check-equiv?
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(term (subst (Π (a : A) (Π (b : B) ((and A) B))) A S))
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(term (Π (a : S) (Π (b : B) ((and S) B)))))
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;; Telescope tests
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;; ------------------------------------------------------------------------
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