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15 (* This file was automatically generated: do not edit *********************)
16
17 include "basic_1A/csubst0/defs.ma".
18
19 inductive fsubst0 (i: nat) (v: T) (c1: C) (t1: T): C \to (T \to Prop) \def
20 | fsubst0_snd: \forall (t2: T).((subst0 i v t1 t2) \to (fsubst0 i v c1 t1 c1 
21 t2))
22 | fsubst0_fst: \forall (c2: C).((csubst0 i v c1 c2) \to (fsubst0 i v c1 t1 c2 
23 t1))
24 | fsubst0_both: \forall (t2: T).((subst0 i v t1 t2) \to (\forall (c2: 
25 C).((csubst0 i v c1 c2) \to (fsubst0 i v c1 t1 c2 t2)))).
26