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At: singelton append equals lemma 1 2 2

1. T: Type
2. a: T
3. S: T List
4. b: T
5. u: T
6. v: T List
7. u1: T
8. v1: T List
9. [a] = u.(v1 @ (b.S)) a = b
10. [a] = [u; u1/ v1 @ (b.S)]

a = b

By:
ApFunToHypEquands `L' (Case of L; nil 0 ; h.t Case of t; nil 1 ; h.t 2) -1
THEN
Reduce -1


Generated subgoals:

None

About:
listconsconsnil
list_indint
natural_numberuniverseequalimplies

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