10 "prod" > "Product_Type.prod"
13 "pair_case" > "Product_Type.prod_case"
14 "UNCURRY" > "Product_Type.prod_case"
15 "FST" > "Product_Type.fst"
16 "SND" > "Product_Type.snd"
17 "RPROD" > "HOL4Base.pair.RPROD"
18 "LEX" > "HOL4Base.pair.LEX"
19 "CURRY" > "Product_Type.curry"
20 "," > "Product_Type.Pair"
24 "pair_induction" > "Datatype.prod.induct_correctness"
25 "pair_case_thm" > "Product_Type.split"
26 "pair_case_def" > "HOL4Compat.pair_case_def"
27 "pair_case_cong" > "HOL4Base.pair.pair_case_cong"
28 "pair_Axiom" > "HOL4Base.pair.pair_Axiom"
29 "WF_RPROD" > "HOL4Base.pair.WF_RPROD"
30 "WF_LEX" > "HOL4Base.pair.WF_LEX"
31 "UNCURRY_VAR" > "Product_Type.split_beta"
32 "UNCURRY_ONE_ONE_THM" > "HOL4Base.pair.UNCURRY_ONE_ONE_THM"
33 "UNCURRY_DEF" > "Product_Type.split"
34 "UNCURRY_CURRY_THM" > "Product_Type.split_curry"
35 "UNCURRY_CONG" > "HOL4Base.pair.UNCURRY_CONG"
36 "UNCURRY" > "Product_Type.split_beta"
37 "SND" > "Product_Type.snd_conv"
38 "RPROD_def" > "HOL4Base.pair.RPROD_def"
39 "RPROD_DEF" > "HOL4Base.pair.RPROD_DEF"
40 "PFORALL_THM" > "HOL4Base.pair.PFORALL_THM"
41 "PEXISTS_THM" > "HOL4Base.pair.PEXISTS_THM"
42 "PAIR_MAP_THM" > "Product_Type.prod_fun"
43 "PAIR_MAP" > "HOL4Compat.PAIR_MAP"
44 "PAIR_EQ" > "Datatype.prod.simps_1"
45 "PAIR" > "HOL4Compat.PAIR"
46 "LEX_def" > "HOL4Base.pair.LEX_def"
47 "LEX_DEF" > "HOL4Base.pair.LEX_DEF"
48 "LET2_RATOR" > "HOL4Base.pair.LET2_RATOR"
49 "LET2_RAND" > "HOL4Base.pair.LET2_RAND"
50 "LAMBDA_PROD" > "Product_Type.split_eta"
51 "FST" > "Product_Type.fst_conv"
52 "FORALL_PROD" > "Product_Type.split_paired_All"
53 "EXISTS_PROD" > "Product_Type.split_paired_Ex"
54 "ELIM_UNCURRY" > "Product_Type.split_beta"
55 "ELIM_PFORALL" > "HOL4Base.pair.ELIM_PFORALL"
56 "ELIM_PEXISTS" > "HOL4Base.pair.ELIM_PEXISTS"
57 "CURRY_UNCURRY_THM" > "Product_Type.curry_split"
58 "CURRY_ONE_ONE_THM" > "HOL4Base.pair.CURRY_ONE_ONE_THM"
59 "CURRY_DEF" > "Product_Type.curry_conv"
60 "CLOSED_PAIR_EQ" > "Datatype.prod.simps_1"
61 "ABS_PAIR_THM" > "Datatype.prod.nchotomy"