Level: Lib Thy Top: 1 2
Hypotheses:- Alph :

- S : ActionSet(Alph)
- sL : S.car List
- Fin(Alph)
- Fin(S.car)
n:
TBL:S.car List
(
s:S.car. mem_f(S.car;s;TBL) 

(
w:Alph List. mem_f(S.car;(S:w
s);sL)))
(||TBL|| = n
(
i:
||TBL||.
j:
i.
(TBL[i] = TBL[j]))
(
s:S.car. mem_f(S.car;s;TBL) 
(
w:Alph List. mem_f(S.car;(S:w
s);sL)))
(
AL:S.car List
(
s:S.car. mem_f(S.car;s;AL) 
(
w:Alph List. mem_f(S.car;(S:w
s);sL)))
(
s:S.car. mem_f(S.car;s;sL) 
mem_f(S.car;s;TBL)
mem_f(S.car;s;AL))
(
s:S.car.
a:Alph.
mem_f(S.car;S.act a s;TBL) 
mem_f(S.car;s;TBL)
mem_f(S.car;s;AL))))
Conclusion:
TBL:S.car List.
s:S.car. mem_f(S.car;s;TBL) 

(
w:Alph List. mem_f(S.car;(S:w
s);sL))
Applied Tactic: (D (-2) THEN RWH (LemmaC `bij_iff_1_1_corr`) (-2) THENM D (-2) THENM D (-2) ...a)
Generated subgoals:1.
TBL:S.car List.
s:S.car. mem_f(S.car;s;TBL) 

(
w:Alph List. mem_f(S.car;(S:w
s);sL))