| Global Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (2471 entries) |
| Notation Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (10 entries) |
| Binder Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1914 entries) |
| Variable Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (48 entries) |
| Library Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (12 entries) |
| Lemma Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (324 entries) |
| Constructor Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1 entry) |
| Inductive Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1 entry) |
| Section Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (19 entries) |
| Definition Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (142 entries) |
Global Index
A
alpha1:186 [binder, in SRT.Reduction_Characterization_Coq]alpha2:187 [binder, in SRT.Reduction_Characterization_Coq]
alpha2:190 [binder, in SRT.Synthetic_Computability_Theory_Coq]
alpha:189 [binder, in SRT.Reduction_Characterization_Coq]
alpha:193 [binder, in SRT.Reduction_Characterization_Coq]
alpha:199 [binder, in SRT.Synthetic_Computability_Theory_Coq]
alpha:67 [binder, in SRT.Definitions_Coq]
Axioms [section, in SRT.Synthetic_Computability_Theory_Coq]
Axioms [section, in SRT.Definitions_Coq]
Axioms.W [variable, in SRT.Synthetic_Computability_Theory_Coq]
Axioms.W [variable, in SRT.Definitions_Coq]
a:52 [binder, in SRT.Preliminaries_Lists_Coq]
a:53 [binder, in SRT.Preliminaries_Lists_Coq]
a:83 [binder, in SRT.Preliminaries_Lists_Coq]
B
bijective [definition, in SRT.Preliminaries_Coq]bijf:143 [binder, in SRT.Recursive_Mu_Operator_Coq]
bijf:145 [binder, in SRT.Recursive_Mu_Operator_Coq]
bijf:147 [binder, in SRT.Recursive_Mu_Operator_Coq]
bijf:158 [binder, in SRT.Recursive_Mu_Operator_Coq]
bijf:160 [binder, in SRT.Recursive_Mu_Operator_Coq]
bijf:162 [binder, in SRT.Recursive_Mu_Operator_Coq]
boolL_to_Y [definition, in SRT.Reduction_Characterization_Coq]
bool_list_listing [lemma, in SRT.Reduction_Characterization_Coq]
bool_list_help [definition, in SRT.Reduction_Characterization_Coq]
b:110 [binder, in SRT.Preliminaries_Lists_Coq]
b:112 [binder, in SRT.Preliminaries_Lists_Coq]
b:115 [binder, in SRT.Preliminaries_Lists_Coq]
b:115 [binder, in SRT.Simple_Predicates_Coq]
b:117 [binder, in SRT.Preliminaries_Lists_Coq]
b:119 [binder, in SRT.Simple_Predicates_Coq]
b:123 [binder, in SRT.Simple_Predicates_Coq]
b:126 [binder, in SRT.Simple_Predicates_Coq]
b:130 [binder, in SRT.Simple_Predicates_Coq]
b:134 [binder, in SRT.Simple_Predicates_Coq]
b:166 [binder, in SRT.Synthetic_Computability_Theory_Coq]
b:180 [binder, in SRT.Reduction_Characterization_Coq]
b:218 [binder, in SRT.Reduction_Characterization_Coq]
b:221 [binder, in SRT.Reduction_Characterization_Coq]
b:283 [binder, in SRT.Simple_Predicates_Coq]
b:284 [binder, in SRT.Simple_Predicates_Coq]
b:286 [binder, in SRT.Simple_Predicates_Coq]
b:288 [binder, in SRT.Simple_Predicates_Coq]
b:289 [binder, in SRT.Simple_Predicates_Coq]
b:290 [binder, in SRT.Simple_Predicates_Coq]
b:30 [binder, in SRT.Preliminaries_Corresponding_Coq]
b:33 [binder, in SRT.Preliminaries_Corresponding_Coq]
b:59 [binder, in SRT.Definitions_Coq]
C
C [definition, in SRT.Simple_Predicates_Coq]Cantor [section, in SRT.Cantor_Pairing_Coq]
Cantor_Pairing_Coq [library]
CNS_to_LIST_ID [lemma, in SRT.Synthetic_Computability_Theory_Coq]
CNS_sig [definition, in SRT.Definitions_Coq]
cns:122 [binder, in SRT.Definitions_Coq]
compl [definition, in SRT.Preliminaries_Coq]
complete_creative [lemma, in SRT.Simple_Predicates_Coq]
ComplS_Listing [lemma, in SRT.Simple_Predicates_Coq]
complToBound [definition, in SRT.Preliminaries_Lists_Coq]
ComplToBound [section, in SRT.Preliminaries_Lists_Coq]
complToBound_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
complToBound_length [lemma, in SRT.Preliminaries_Lists_Coq]
complToBound_Bound [lemma, in SRT.Preliminaries_Lists_Coq]
complToBound_compl [lemma, in SRT.Simple_Predicates_Coq]
composition_bij [lemma, in SRT.Preliminaries_Coq]
composition_sur [lemma, in SRT.Preliminaries_Coq]
composition_inj [lemma, in SRT.Preliminaries_Coq]
constant_mu_enum [lemma, in SRT.Recursive_Mu_Operator_Coq]
constant_mu_enum_NN [lemma, in SRT.Recursive_Mu_Operator_Coq]
constant_mu [lemma, in SRT.Recursive_Mu_Operator_Coq]
corresponding [definition, in SRT.Definitions_Coq]
Corresponding [section, in SRT.Preliminaries_Corresponding_Coq]
corresponding_all_p [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_all_true [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_weak [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_one_one [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_compl2 [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_compl1 [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_skipn [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_length [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_rev [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_app [lemma, in SRT.Preliminaries_Corresponding_Coq]
corresponding_firstn [lemma, in SRT.Preliminaries_Corresponding_Coq]
Corresponding.p [variable, in SRT.Preliminaries_Corresponding_Coq]
CorSeq [definition, in SRT.Myhill_Coq]
CorSeq [section, in SRT.Myhill_Coq]
CorSeqBuild [definition, in SRT.Myhill_Coq]
CorSeqBuild_pair [definition, in SRT.Myhill_Coq]
CorSeqBuild_CorSeq [definition, in SRT.Myhill_Coq]
CorSeqBuild_spec [definition, in SRT.Myhill_Coq]
CorSeqBuild_sig [lemma, in SRT.Myhill_Coq]
CorSeqNil [lemma, in SRT.Myhill_Coq]
CorSeq_Extension [lemma, in SRT.Myhill_Coq]
CorSeq_Extension_help [lemma, in SRT.Myhill_Coq]
CorSeq_sndOneOne [lemma, in SRT.Myhill_Coq]
CorSeq_fstOneOne [lemma, in SRT.Myhill_Coq]
CorSeq_swap [lemma, in SRT.Myhill_Coq]
CorSeq.DX [variable, in SRT.Myhill_Coq]
CorSeq.DY [variable, in SRT.Myhill_Coq]
creative [definition, in SRT.Simple_Predicates_Coq]
creativeW0 [lemma, in SRT.Simple_Predicates_Coq]
crea_not_dec [lemma, in SRT.Simple_Predicates_Coq]
cylinder [definition, in SRT.Reduction_Characterization_Coq]
cyl_max [lemma, in SRT.Reduction_Characterization_Coq]
cyl_iff3 [lemma, in SRT.Reduction_Characterization_Coq]
cyl_iff2 [lemma, in SRT.Reduction_Characterization_Coq]
cyl_iff1 [lemma, in SRT.Reduction_Characterization_Coq]
c_bot:471 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c_top:392 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c_bot:388 [binder, in SRT.Synthetic_Computability_Theory_Coq]
C_enumerator [lemma, in SRT.Simple_Predicates_Coq]
C_Enum [definition, in SRT.Simple_Predicates_Coq]
C_semidecider [lemma, in SRT.Simple_Predicates_Coq]
C_SDec [definition, in SRT.Simple_Predicates_Coq]
C_nonempty [lemma, in SRT.Simple_Predicates_Coq]
c:1 [binder, in SRT.Cantor_Pairing_Coq]
c:101 [binder, in SRT.Simple_Predicates_Coq]
c:107 [binder, in SRT.Simple_Predicates_Coq]
c:109 [binder, in SRT.Definitions_Coq]
c:113 [binder, in SRT.Definitions_Coq]
c:116 [binder, in SRT.Definitions_Coq]
c:12 [binder, in SRT.Cantor_Pairing_Coq]
c:120 [binder, in SRT.Definitions_Coq]
c:129 [binder, in SRT.Definitions_Coq]
c:14 [binder, in SRT.Cantor_Pairing_Coq]
c:147 [binder, in SRT.Simple_Predicates_Coq]
c:151 [binder, in SRT.Simple_Predicates_Coq]
c:153 [binder, in SRT.Simple_Predicates_Coq]
c:157 [binder, in SRT.Simple_Predicates_Coq]
c:158 [binder, in SRT.Simple_Predicates_Coq]
c:16 [binder, in SRT.Cantor_Pairing_Coq]
c:167 [binder, in SRT.Simple_Predicates_Coq]
c:173 [binder, in SRT.Simple_Predicates_Coq]
c:177 [binder, in SRT.Simple_Predicates_Coq]
c:18 [binder, in SRT.Cantor_Pairing_Coq]
c:180 [binder, in SRT.Simple_Predicates_Coq]
c:183 [binder, in SRT.Simple_Predicates_Coq]
c:187 [binder, in SRT.Simple_Predicates_Coq]
c:191 [binder, in SRT.Simple_Predicates_Coq]
c:193 [binder, in SRT.Simple_Predicates_Coq]
c:195 [binder, in SRT.Simple_Predicates_Coq]
c:197 [binder, in SRT.Simple_Predicates_Coq]
c:20 [binder, in SRT.Reducibility_Distinctions_Coq]
c:204 [binder, in SRT.Simple_Predicates_Coq]
c:219 [binder, in SRT.Simple_Predicates_Coq]
c:224 [binder, in SRT.Simple_Predicates_Coq]
c:23 [binder, in SRT.Reducibility_Distinctions_Coq]
c:233 [binder, in SRT.Simple_Predicates_Coq]
c:239 [binder, in SRT.Simple_Predicates_Coq]
c:242 [binder, in SRT.Simple_Predicates_Coq]
c:246 [binder, in SRT.Simple_Predicates_Coq]
c:249 [binder, in SRT.Simple_Predicates_Coq]
c:253 [binder, in SRT.Simple_Predicates_Coq]
c:269 [binder, in SRT.Simple_Predicates_Coq]
c:273 [binder, in SRT.Simple_Predicates_Coq]
c:276 [binder, in SRT.Simple_Predicates_Coq]
c:280 [binder, in SRT.Simple_Predicates_Coq]
c:31 [binder, in SRT.Reducibility_Distinctions_Coq]
c:34 [binder, in SRT.Reducibility_Distinctions_Coq]
c:397 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:402 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:405 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:408 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:411 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:414 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:417 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:42 [binder, in SRT.Reducibility_Distinctions_Coq]
c:420 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:433 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:436 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:441 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:444 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:447 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:45 [binder, in SRT.Reducibility_Distinctions_Coq]
c:452 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:455 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:458 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:46 [binder, in SRT.Simple_Predicates_Coq]
c:463 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:466 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:469 [binder, in SRT.Synthetic_Computability_Theory_Coq]
c:53 [binder, in SRT.Simple_Predicates_Coq]
c:56 [binder, in SRT.Simple_Predicates_Coq]
c:62 [binder, in SRT.Simple_Predicates_Coq]
c:65 [binder, in SRT.Simple_Predicates_Coq]
c:67 [binder, in SRT.Simple_Predicates_Coq]
c:69 [binder, in SRT.Simple_Predicates_Coq]
c:70 [binder, in SRT.Simple_Predicates_Coq]
c:73 [binder, in SRT.Simple_Predicates_Coq]
c:77 [binder, in SRT.Simple_Predicates_Coq]
c:79 [binder, in SRT.Simple_Predicates_Coq]
c:85 [binder, in SRT.Simple_Predicates_Coq]
c:89 [binder, in SRT.Simple_Predicates_Coq]
D
datatype [definition, in SRT.Preliminaries_Coq]datatype_closure_pair [lemma, in SRT.Preliminaries_Coq]
datatype_iso_inv [lemma, in SRT.Recursive_Mu_Operator_Coq]
dec [definition, in SRT.Preliminaries_Coq]
decidable [definition, in SRT.Definitions_Coq]
decidable_closure_disj [lemma, in SRT.Synthetic_Computability_Theory_Coq]
decidable_closure_conj [lemma, in SRT.Synthetic_Computability_Theory_Coq]
decidable_closure_compl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
decidable_stable [lemma, in SRT.Synthetic_Computability_Theory_Coq]
decidable_agreement [lemma, in SRT.Synthetic_Computability_Theory_Coq]
decidable_char [definition, in SRT.Synthetic_Computability_Theory_Coq]
dec_pred [definition, in SRT.Preliminaries_Coq]
dec_tsat [lemma, in SRT.Synthetic_Computability_Theory_Coq]
dec_range0 [lemma, in SRT.Synthetic_Computability_Theory_Coq]
dec_membership [lemma, in SRT.Preliminaries_Lists_Coq]
Definitions_Coq [library]
discrete [definition, in SRT.Preliminaries_Coq]
discrete_closure_pair [lemma, in SRT.Preliminaries_Coq]
DomC [definition, in SRT.Simple_Predicates_Coq]
DomC_pullback_list [lemma, in SRT.Simple_Predicates_Coq]
DomC_pullback [lemma, in SRT.Simple_Predicates_Coq]
DomC_proof [definition, in SRT.Simple_Predicates_Coq]
DomC_enumerator [lemma, in SRT.Simple_Predicates_Coq]
DomC_Enum [definition, in SRT.Simple_Predicates_Coq]
DomC_nonempty [lemma, in SRT.Simple_Predicates_Coq]
DXY:166 [binder, in SRT.Recursive_Mu_Operator_Coq]
D_nat2 [lemma, in SRT.Preliminaries_Coq]
D_nat [lemma, in SRT.Preliminaries_Coq]
D:23 [binder, in SRT.Recursive_Mu_Operator_Coq]
D:26 [binder, in SRT.Recursive_Mu_Operator_Coq]
d:292 [binder, in SRT.Synthetic_Computability_Theory_Coq]
d:294 [binder, in SRT.Synthetic_Computability_Theory_Coq]
d:310 [binder, in SRT.Synthetic_Computability_Theory_Coq]
d:312 [binder, in SRT.Synthetic_Computability_Theory_Coq]
D:35 [binder, in SRT.Preliminaries_Lists_Coq]
D:36 [binder, in SRT.Recursive_Mu_Operator_Coq]
D:40 [binder, in SRT.Preliminaries_Lists_Coq]
D:44 [binder, in SRT.Preliminaries_Lists_Coq]
D:59 [binder, in SRT.Synthetic_Computability_Theory_Coq]
D:65 [binder, in SRT.Synthetic_Computability_Theory_Coq]
E
enumerable [definition, in SRT.Definitions_Coq]enumerable_closure_pair [lemma, in SRT.Preliminaries_Coq]
enumerable_T [definition, in SRT.Preliminaries_Coq]
enumerator [definition, in SRT.Definitions_Coq]
enum_To_semidec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_semidec_spec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_semidecF [definition, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_enumOpt_spec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_Strongenum [lemma, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_Strongenum_spec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
enum_To_StrongenumF [definition, in SRT.Synthetic_Computability_Theory_Coq]
ES [definition, in SRT.Definitions_Coq]
ES_SIG [definition, in SRT.Definitions_Coq]
E_N [definition, in SRT.Recursive_Mu_Operator_Coq]
E:101 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:59 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:64 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:69 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:75 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:80 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:90 [binder, in SRT.Recursive_Mu_Operator_Coq]
E:96 [binder, in SRT.Recursive_Mu_Operator_Coq]
F
FalseDec_help [lemma, in SRT.Preliminaries_Coq]FE [definition, in SRT.Definitions_Coq]
FE_condition [lemma, in SRT.Reduction_Characterization_Coq]
find_X_spec2 [lemma, in SRT.Myhill_Coq]
find_X_spec1 [lemma, in SRT.Myhill_Coq]
find_X [definition, in SRT.Myhill_Coq]
finite [definition, in SRT.Infinite_Predicates_Coq]
firstn_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
firstn_elements [lemma, in SRT.Preliminaries_Lists_Coq]
fstL [definition, in SRT.Preliminaries_Lists_Coq]
fstL_in_sig [lemma, in SRT.Recursive_Mu_Operator_Coq]
fstL_in_sig_nat [lemma, in SRT.Myhill_Coq]
fstL_length [lemma, in SRT.Preliminaries_Lists_Coq]
fstL_in [lemma, in SRT.Preliminaries_Lists_Coq]
fst_psi_L_elem [lemma, in SRT.Myhill_Coq]
f_mono_spec2 [lemma, in SRT.Synthetic_Computability_Theory_Coq]
f_mono_spec1 [lemma, in SRT.Synthetic_Computability_Theory_Coq]
f_mono [definition, in SRT.Synthetic_Computability_Theory_Coq]
f1:104 [binder, in SRT.Definitions_Coq]
f1:133 [binder, in SRT.Reduction_Characterization_Coq]
f1:38 [binder, in SRT.Preliminaries_Coq]
f1:44 [binder, in SRT.Preliminaries_Coq]
f1:50 [binder, in SRT.Preliminaries_Coq]
f2:105 [binder, in SRT.Definitions_Coq]
f2:134 [binder, in SRT.Reduction_Characterization_Coq]
f2:187 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f2:39 [binder, in SRT.Preliminaries_Coq]
f2:45 [binder, in SRT.Preliminaries_Coq]
f2:51 [binder, in SRT.Preliminaries_Coq]
F:10 [binder, in SRT.Definitions_Coq]
f:100 [binder, in SRT.Recursive_Mu_Operator_Coq]
F:101 [binder, in SRT.Preliminaries_Coq]
f:106 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:11 [binder, in SRT.Preliminaries_Lists_Coq]
f:115 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:118 [binder, in SRT.Definitions_Coq]
f:119 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:128 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:130 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:132 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:134 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:14 [binder, in SRT.Preliminaries_Coq]
f:142 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:144 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:146 [binder, in SRT.Infinite_Predicates_Coq]
f:146 [binder, in SRT.Recursive_Mu_Operator_Coq]
F:15 [binder, in SRT.Definitions_Coq]
f:151 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:153 [binder, in SRT.Infinite_Predicates_Coq]
f:153 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:155 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:157 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:158 [binder, in SRT.Infinite_Predicates_Coq]
f:159 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:161 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:162 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:165 [binder, in SRT.Infinite_Predicates_Coq]
f:165 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:170 [binder, in SRT.Infinite_Predicates_Coq]
f:18 [binder, in SRT.Preliminaries_Lists_Coq]
F:18 [binder, in SRT.Definitions_Coq]
f:19 [binder, in SRT.Preliminaries_Coq]
f:198 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:23 [binder, in SRT.Preliminaries_Lists_Coq]
F:23 [binder, in SRT.Definitions_Coq]
f:26 [binder, in SRT.Preliminaries_Coq]
F:26 [binder, in SRT.Synthetic_Computability_Theory_Coq]
F:28 [binder, in SRT.Definitions_Coq]
f:3 [binder, in SRT.Infinite_Predicates_Coq]
f:3 [binder, in SRT.Preliminaries_Lists_Coq]
F:3 [binder, in SRT.Definitions_Coq]
F:31 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:31 [binder, in SRT.Recursive_Mu_Operator_Coq]
F:31 [binder, in SRT.Definitions_Coq]
f:33 [binder, in SRT.Preliminaries_Coq]
f:36 [binder, in SRT.Definitions_Coq]
F:37 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:4 [binder, in SRT.Preliminaries_Coq]
F:41 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:41 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:42 [binder, in SRT.Definitions_Coq]
F:45 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:47 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:47 [binder, in SRT.Definitions_Coq]
f:474 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:478 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:492 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:494 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:496 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:498 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:500 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:502 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:504 [binder, in SRT.Synthetic_Computability_Theory_Coq]
F:52 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:52 [binder, in SRT.Myhill_Coq]
f:53 [binder, in SRT.Definitions_Coq]
f:55 [binder, in SRT.Preliminaries_Coq]
f:58 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:58 [binder, in SRT.Myhill_Coq]
f:6 [binder, in SRT.Infinite_Predicates_Coq]
F:60 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:63 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:64 [binder, in SRT.Definitions_Coq]
F:66 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:66 [binder, in SRT.Myhill_Coq]
f:68 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:71 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:73 [binder, in SRT.Myhill_Coq]
f:74 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:75 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:75 [binder, in SRT.Definitions_Coq]
f:77 [binder, in SRT.Myhill_Coq]
f:78 [binder, in SRT.Synthetic_Computability_Theory_Coq]
f:79 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:83 [binder, in SRT.Myhill_Coq]
f:84 [binder, in SRT.Preliminaries_Coq]
f:84 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:89 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:9 [binder, in SRT.Preliminaries_Coq]
f:90 [binder, in SRT.Myhill_Coq]
f:95 [binder, in SRT.Recursive_Mu_Operator_Coq]
f:96 [binder, in SRT.Myhill_Coq]
G
G [inductive, in SRT.Recursive_Mu_Operator_Coq]GI [constructor, in SRT.Recursive_Mu_Operator_Coq]
G_ex [lemma, in SRT.Recursive_Mu_Operator_Coq]
G_zero [lemma, in SRT.Recursive_Mu_Operator_Coq]
G_sig [lemma, in SRT.Recursive_Mu_Operator_Coq]
g_infinite [lemma, in SRT.Simple_Predicates_Coq]
g_ind_spec2 [lemma, in SRT.Simple_Predicates_Coq]
g_ind_spec1 [lemma, in SRT.Simple_Predicates_Coq]
g_ind_injective [lemma, in SRT.Simple_Predicates_Coq]
g_subset [lemma, in SRT.Simple_Predicates_Coq]
g_rec [definition, in SRT.Simple_Predicates_Coq]
g:107 [binder, in SRT.Recursive_Mu_Operator_Coq]
g:120 [binder, in SRT.Recursive_Mu_Operator_Coq]
g:135 [binder, in SRT.Recursive_Mu_Operator_Coq]
g:146 [binder, in SRT.Simple_Predicates_Coq]
g:149 [binder, in SRT.Simple_Predicates_Coq]
g:166 [binder, in SRT.Simple_Predicates_Coq]
g:172 [binder, in SRT.Simple_Predicates_Coq]
g:176 [binder, in SRT.Simple_Predicates_Coq]
g:179 [binder, in SRT.Simple_Predicates_Coq]
g:182 [binder, in SRT.Simple_Predicates_Coq]
g:185 [binder, in SRT.Simple_Predicates_Coq]
g:19 [binder, in SRT.Infinite_Predicates_Coq]
H
H1:102 [binder, in SRT.Recursive_Mu_Operator_Coq]H1:115 [binder, in SRT.Reduction_Characterization_Coq]
H1:37 [binder, in SRT.Recursive_Mu_Operator_Coq]
H1:80 [binder, in SRT.Simple_Predicates_Coq]
H1:91 [binder, in SRT.Recursive_Mu_Operator_Coq]
H2:103 [binder, in SRT.Recursive_Mu_Operator_Coq]
H2:116 [binder, in SRT.Reduction_Characterization_Coq]
H2:38 [binder, in SRT.Recursive_Mu_Operator_Coq]
H2:81 [binder, in SRT.Simple_Predicates_Coq]
H2:92 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:102 [binder, in SRT.Simple_Predicates_Coq]
H:108 [binder, in SRT.Simple_Predicates_Coq]
H:110 [binder, in SRT.Reduction_Characterization_Coq]
H:111 [binder, in SRT.Myhill_Coq]
H:114 [binder, in SRT.Myhill_Coq]
H:117 [binder, in SRT.Myhill_Coq]
H:120 [binder, in SRT.Myhill_Coq]
H:128 [binder, in SRT.Myhill_Coq]
H:136 [binder, in SRT.Reduction_Characterization_Coq]
H:165 [binder, in SRT.Synthetic_Computability_Theory_Coq]
H:173 [binder, in SRT.Synthetic_Computability_Theory_Coq]
H:176 [binder, in SRT.Synthetic_Computability_Theory_Coq]
H:209 [binder, in SRT.Synthetic_Computability_Theory_Coq]
H:224 [binder, in SRT.Reduction_Characterization_Coq]
H:227 [binder, in SRT.Reduction_Characterization_Coq]
H:24 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:27 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:60 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:65 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:70 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:70 [binder, in SRT.Definitions_Coq]
H:74 [binder, in SRT.Simple_Predicates_Coq]
H:76 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:78 [binder, in SRT.Simple_Predicates_Coq]
H:81 [binder, in SRT.Recursive_Mu_Operator_Coq]
H:86 [binder, in SRT.Simple_Predicates_Coq]
H:90 [binder, in SRT.Simple_Predicates_Coq]
H:97 [binder, in SRT.Recursive_Mu_Operator_Coq]
I
Inconsistent_Mu.mu_enum_strong [variable, in SRT.Synthetic_Computability_Theory_Coq]Inconsistent_Mu [section, in SRT.Synthetic_Computability_Theory_Coq]
infinite [definition, in SRT.Simple_Predicates_Coq]
Infinite_Predicates_Coq [library]
inf_closure_inj_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_inj_any_number [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_inj_inj [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_surj_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_surj_surj [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_superset_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_superset_any_number [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_superset_inj [lemma, in SRT.Infinite_Predicates_Coq]
inf_closure_superset_surj [lemma, in SRT.Infinite_Predicates_Coq]
inf_any_number_injection [lemma, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.any_number [variable, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.D_X [variable, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.f [variable, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.Enum_E_p [variable, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.E_p [variable, in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection [section, in SRT.Infinite_Predicates_Coq]
inf_injection_any_number [lemma, in SRT.Infinite_Predicates_Coq]
inf_surjection_any_number [lemma, in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection [lemma, in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.f [variable, in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.Enum_E_p [variable, in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.E_p [variable, in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection [section, in SRT.Infinite_Predicates_Coq]
Inj [definition, in SRT.Infinite_Predicates_Coq]
injection_ex [lemma, in SRT.Reduction_Characterization_Coq]
injection_ex2 [lemma, in SRT.Reduction_Characterization_Coq]
injection_ex1 [lemma, in SRT.Reduction_Characterization_Coq]
injective [definition, in SRT.Preliminaries_Coq]
Inj_set_injection [lemma, in SRT.Infinite_Predicates_Coq]
Inj_List_spec2 [lemma, in SRT.Infinite_Predicates_Coq]
Inj_List_spec1 [lemma, in SRT.Infinite_Predicates_Coq]
Inj_List [definition, in SRT.Infinite_Predicates_Coq]
inj_psi [lemma, in SRT.Myhill_Coq]
inv [definition, in SRT.Recursive_Mu_Operator_Coq]
inverse [definition, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Nat.D [variable, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Nat [section, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.Surj_E_X [variable, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.E_X [variable, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.D [variable, in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T [section, in SRT.Recursive_Mu_Operator_Coq]
inv_bij_N [lemma, in SRT.Recursive_Mu_Operator_Coq]
inv_spec_N [definition, in SRT.Recursive_Mu_Operator_Coq]
inv_N [definition, in SRT.Recursive_Mu_Operator_Coq]
inv_bij [lemma, in SRT.Recursive_Mu_Operator_Coq]
inv_spec [definition, in SRT.Recursive_Mu_Operator_Coq]
inv_sig [lemma, in SRT.Recursive_Mu_Operator_Coq]
in_snd [definition, in SRT.Preliminaries_Lists_Coq]
in_fst [definition, in SRT.Preliminaries_Lists_Coq]
iso_product_product [lemma, in SRT.Preliminaries_Coq]
iso_trans [lemma, in SRT.Preliminaries_Coq]
iso_three_nat_func_spec [lemma, in SRT.Simple_Predicates_Coq]
iso_three_nat_func [definition, in SRT.Simple_Predicates_Coq]
I1:143 [binder, in SRT.Reduction_Characterization_Coq]
I1:148 [binder, in SRT.Reduction_Characterization_Coq]
I:102 [binder, in SRT.Reduction_Characterization_Coq]
I:152 [binder, in SRT.Reduction_Characterization_Coq]
I:153 [binder, in SRT.Reduction_Characterization_Coq]
I:184 [binder, in SRT.Reduction_Characterization_Coq]
I:205 [binder, in SRT.Reduction_Characterization_Coq]
I:206 [binder, in SRT.Reduction_Characterization_Coq]
I:215 [binder, in SRT.Reduction_Characterization_Coq]
I:232 [binder, in SRT.Reduction_Characterization_Coq]
I:233 [binder, in SRT.Reduction_Characterization_Coq]
I:234 [binder, in SRT.Reduction_Characterization_Coq]
I:243 [binder, in SRT.Reduction_Characterization_Coq]
I:244 [binder, in SRT.Reduction_Characterization_Coq]
I:245 [binder, in SRT.Reduction_Characterization_Coq]
I:256 [binder, in SRT.Reduction_Characterization_Coq]
I:257 [binder, in SRT.Reduction_Characterization_Coq]
I:258 [binder, in SRT.Reduction_Characterization_Coq]
I:259 [binder, in SRT.Reduction_Characterization_Coq]
I:260 [binder, in SRT.Reduction_Characterization_Coq]
I:261 [binder, in SRT.Reduction_Characterization_Coq]
I:268 [binder, in SRT.Reduction_Characterization_Coq]
I:269 [binder, in SRT.Reduction_Characterization_Coq]
I:270 [binder, in SRT.Reduction_Characterization_Coq]
I:34 [binder, in SRT.Reduction_Characterization_Coq]
I:35 [binder, in SRT.Reduction_Characterization_Coq]
I:40 [binder, in SRT.Reduction_Characterization_Coq]
I:43 [binder, in SRT.Reduction_Characterization_Coq]
I:46 [binder, in SRT.Reduction_Characterization_Coq]
I:59 [binder, in SRT.Reduction_Characterization_Coq]
I:60 [binder, in SRT.Reduction_Characterization_Coq]
I:79 [binder, in SRT.Reduction_Characterization_Coq]
I:94 [binder, in SRT.Reduction_Characterization_Coq]
I:95 [binder, in SRT.Reduction_Characterization_Coq]
J
join [definition, in SRT.Synthetic_Computability_Theory_Coq]join_redtt_r [lemma, in SRT.Synthetic_Computability_Theory_Coq]
join_redtt_l [lemma, in SRT.Synthetic_Computability_Theory_Coq]
join_redm_r [lemma, in SRT.Synthetic_Computability_Theory_Coq]
join_redm_l [lemma, in SRT.Synthetic_Computability_Theory_Coq]
K
k:11 [binder, in SRT.Recursive_Mu_Operator_Coq]k:119 [binder, in SRT.Definitions_Coq]
k:2 [binder, in SRT.Recursive_Mu_Operator_Coq]
L
LB1:17 [binder, in SRT.Preliminaries_Corresponding_Coq]LB1:24 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB1:5 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB1:9 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB2:10 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB2:18 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB2:25 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB2:6 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:106 [binder, in SRT.Reduction_Characterization_Coq]
LB:109 [binder, in SRT.Reduction_Characterization_Coq]
LB:12 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:120 [binder, in SRT.Reduction_Characterization_Coq]
LB:123 [binder, in SRT.Reduction_Characterization_Coq]
LB:132 [binder, in SRT.Reduction_Characterization_Coq]
LB:135 [binder, in SRT.Reduction_Characterization_Coq]
LB:14 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:159 [binder, in SRT.Reduction_Characterization_Coq]
LB:170 [binder, in SRT.Reduction_Characterization_Coq]
LB:179 [binder, in SRT.Reduction_Characterization_Coq]
LB:183 [binder, in SRT.Reduction_Characterization_Coq]
LB:189 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LB:196 [binder, in SRT.Reduction_Characterization_Coq]
LB:198 [binder, in SRT.Reduction_Characterization_Coq]
LB:199 [binder, in SRT.Reduction_Characterization_Coq]
LB:20 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:201 [binder, in SRT.Reduction_Characterization_Coq]
LB:202 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LB:204 [binder, in SRT.Reduction_Characterization_Coq]
LB:204 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LB:22 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:223 [binder, in SRT.Reduction_Characterization_Coq]
LB:226 [binder, in SRT.Reduction_Characterization_Coq]
LB:27 [binder, in SRT.Preliminaries_Corresponding_Coq]
LB:57 [binder, in SRT.Definitions_Coq]
LC:106 [binder, in SRT.Simple_Predicates_Coq]
least [definition, in SRT.Recursive_Mu_Operator_Coq]
listing [definition, in SRT.Reduction_Characterization_Coq]
list_el_injective [lemma, in SRT.Reduction_Characterization_Coq]
list_el_inj [definition, in SRT.Reduction_Characterization_Coq]
list_minus_length [lemma, in SRT.Preliminaries_Lists_Coq]
list_minus_remove [lemma, in SRT.Preliminaries_Lists_Coq]
list_minus_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
list_minus_spec [lemma, in SRT.Preliminaries_Lists_Coq]
list_minus [definition, in SRT.Preliminaries_Lists_Coq]
list_max_in [lemma, in SRT.Preliminaries_Lists_Coq]
list_max_not_in [lemma, in SRT.Preliminaries_Lists_Coq]
list_max [definition, in SRT.Preliminaries_Lists_Coq]
LIST_ID [definition, in SRT.Definitions_Coq]
LLB:191 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LLB:205 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LLZ:201 [binder, in SRT.Synthetic_Computability_Theory_Coq]
lub_tt_join [lemma, in SRT.Synthetic_Computability_Theory_Coq]
lub_m_join [lemma, in SRT.Synthetic_Computability_Theory_Coq]
LX1:15 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX1:3 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX1:7 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX2:16 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX2:4 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX2:8 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:105 [binder, in SRT.Reduction_Characterization_Coq]
LX:11 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:13 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:182 [binder, in SRT.Reduction_Characterization_Coq]
LX:185 [binder, in SRT.Reduction_Characterization_Coq]
LX:188 [binder, in SRT.Reduction_Characterization_Coq]
LX:19 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:192 [binder, in SRT.Reduction_Characterization_Coq]
LX:203 [binder, in SRT.Reduction_Characterization_Coq]
LX:21 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:23 [binder, in SRT.Preliminaries_Corresponding_Coq]
LX:33 [binder, in SRT.Preliminaries_Lists_Coq]
LX:56 [binder, in SRT.Definitions_Coq]
LX:91 [binder, in SRT.Preliminaries_Lists_Coq]
LY:200 [binder, in SRT.Synthetic_Computability_Theory_Coq]
LY:92 [binder, in SRT.Preliminaries_Lists_Coq]
L_n:108 [binder, in SRT.Myhill_Coq]
L':99 [binder, in SRT.Myhill_Coq]
L0:109 [binder, in SRT.Myhill_Coq]
L0:112 [binder, in SRT.Myhill_Coq]
L0:115 [binder, in SRT.Myhill_Coq]
L0:118 [binder, in SRT.Myhill_Coq]
L0:127 [binder, in SRT.Myhill_Coq]
L1:149 [binder, in SRT.Reduction_Characterization_Coq]
L1:28 [binder, in SRT.Preliminaries_Corresponding_Coq]
L1:31 [binder, in SRT.Preliminaries_Corresponding_Coq]
L1:66 [binder, in SRT.Preliminaries_Lists_Coq]
L1:69 [binder, in SRT.Preliminaries_Lists_Coq]
L1:71 [binder, in SRT.Preliminaries_Lists_Coq]
L1:76 [binder, in SRT.Preliminaries_Lists_Coq]
L1:79 [binder, in SRT.Preliminaries_Lists_Coq]
L1:81 [binder, in SRT.Preliminaries_Lists_Coq]
L1:84 [binder, in SRT.Preliminaries_Lists_Coq]
L2:150 [binder, in SRT.Reduction_Characterization_Coq]
L2:29 [binder, in SRT.Preliminaries_Corresponding_Coq]
L2:32 [binder, in SRT.Preliminaries_Corresponding_Coq]
L2:67 [binder, in SRT.Preliminaries_Lists_Coq]
L2:70 [binder, in SRT.Preliminaries_Lists_Coq]
L2:72 [binder, in SRT.Preliminaries_Lists_Coq]
L2:77 [binder, in SRT.Preliminaries_Lists_Coq]
L2:80 [binder, in SRT.Preliminaries_Lists_Coq]
L2:82 [binder, in SRT.Preliminaries_Lists_Coq]
L2:85 [binder, in SRT.Preliminaries_Lists_Coq]
L:101 [binder, in SRT.Preliminaries_Lists_Coq]
L:102 [binder, in SRT.Preliminaries_Lists_Coq]
L:103 [binder, in SRT.Infinite_Predicates_Coq]
L:105 [binder, in SRT.Preliminaries_Lists_Coq]
L:105 [binder, in SRT.Simple_Predicates_Coq]
L:106 [binder, in SRT.Myhill_Coq]
L:107 [binder, in SRT.Preliminaries_Lists_Coq]
L:108 [binder, in SRT.Infinite_Predicates_Coq]
L:109 [binder, in SRT.Preliminaries_Lists_Coq]
L:111 [binder, in SRT.Preliminaries_Lists_Coq]
L:111 [binder, in SRT.Simple_Predicates_Coq]
L:114 [binder, in SRT.Preliminaries_Lists_Coq]
L:114 [binder, in SRT.Simple_Predicates_Coq]
L:115 [binder, in SRT.Infinite_Predicates_Coq]
L:116 [binder, in SRT.Preliminaries_Lists_Coq]
L:118 [binder, in SRT.Simple_Predicates_Coq]
L:12 [binder, in SRT.Myhill_Coq]
L:121 [binder, in SRT.Myhill_Coq]
L:122 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:122 [binder, in SRT.Myhill_Coq]
L:122 [binder, in SRT.Simple_Predicates_Coq]
L:124 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:124 [binder, in SRT.Myhill_Coq]
L:124 [binder, in SRT.Definitions_Coq]
L:125 [binder, in SRT.Simple_Predicates_Coq]
L:128 [binder, in SRT.Definitions_Coq]
L:131 [binder, in SRT.Simple_Predicates_Coq]
L:133 [binder, in SRT.Simple_Predicates_Coq]
L:136 [binder, in SRT.Simple_Predicates_Coq]
L:138 [binder, in SRT.Simple_Predicates_Coq]
L:139 [binder, in SRT.Myhill_Coq]
L:14 [binder, in SRT.Preliminaries_Lists_Coq]
L:144 [binder, in SRT.Reduction_Characterization_Coq]
L:15 [binder, in SRT.Myhill_Coq]
L:154 [binder, in SRT.Reduction_Characterization_Coq]
L:155 [binder, in SRT.Reduction_Characterization_Coq]
L:160 [binder, in SRT.Reduction_Characterization_Coq]
L:161 [binder, in SRT.Reduction_Characterization_Coq]
L:163 [binder, in SRT.Reduction_Characterization_Coq]
L:164 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:166 [binder, in SRT.Reduction_Characterization_Coq]
L:168 [binder, in SRT.Reduction_Characterization_Coq]
L:168 [binder, in SRT.Recursive_Mu_Operator_Coq]
l:170 [binder, in SRT.Simple_Predicates_Coq]
L:172 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:175 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:181 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:183 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:19 [binder, in SRT.Preliminaries_Lists_Coq]
L:208 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:217 [binder, in SRT.Reduction_Characterization_Coq]
L:22 [binder, in SRT.Myhill_Coq]
L:220 [binder, in SRT.Reduction_Characterization_Coq]
L:224 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:226 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:232 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:234 [binder, in SRT.Synthetic_Computability_Theory_Coq]
L:24 [binder, in SRT.Preliminaries_Lists_Coq]
L:25 [binder, in SRT.Preliminaries_Lists_Coq]
L:258 [binder, in SRT.Simple_Predicates_Coq]
L:26 [binder, in SRT.Preliminaries_Corresponding_Coq]
L:266 [binder, in SRT.Simple_Predicates_Coq]
L:285 [binder, in SRT.Simple_Predicates_Coq]
L:287 [binder, in SRT.Simple_Predicates_Coq]
L:29 [binder, in SRT.Myhill_Coq]
L:29 [binder, in SRT.Preliminaries_Lists_Coq]
L:3 [binder, in SRT.Myhill_Coq]
L:31 [binder, in SRT.Preliminaries_Lists_Coq]
L:32 [binder, in SRT.Myhill_Coq]
L:34 [binder, in SRT.Infinite_Predicates_Coq]
L:36 [binder, in SRT.Myhill_Coq]
L:36 [binder, in SRT.Preliminaries_Lists_Coq]
L:41 [binder, in SRT.Preliminaries_Lists_Coq]
L:43 [binder, in SRT.Infinite_Predicates_Coq]
L:43 [binder, in SRT.Myhill_Coq]
L:45 [binder, in SRT.Infinite_Predicates_Coq]
L:45 [binder, in SRT.Preliminaries_Lists_Coq]
L:47 [binder, in SRT.Myhill_Coq]
L:48 [binder, in SRT.Preliminaries_Lists_Coq]
L:50 [binder, in SRT.Infinite_Predicates_Coq]
L:51 [binder, in SRT.Myhill_Coq]
L:51 [binder, in SRT.Preliminaries_Lists_Coq]
L:53 [binder, in SRT.Myhill_Coq]
L:54 [binder, in SRT.Infinite_Predicates_Coq]
L:55 [binder, in SRT.Preliminaries_Lists_Coq]
L:57 [binder, in SRT.Preliminaries_Lists_Coq]
L:59 [binder, in SRT.Myhill_Coq]
L:6 [binder, in SRT.Preliminaries_Lists_Coq]
L:60 [binder, in SRT.Preliminaries_Lists_Coq]
L:63 [binder, in SRT.Preliminaries_Lists_Coq]
L:65 [binder, in SRT.Preliminaries_Lists_Coq]
L:66 [binder, in SRT.Definitions_Coq]
L:67 [binder, in SRT.Infinite_Predicates_Coq]
L:67 [binder, in SRT.Myhill_Coq]
L:69 [binder, in SRT.Definitions_Coq]
L:70 [binder, in SRT.Infinite_Predicates_Coq]
L:74 [binder, in SRT.Myhill_Coq]
L:75 [binder, in SRT.Preliminaries_Lists_Coq]
L:78 [binder, in SRT.Myhill_Coq]
L:79 [binder, in SRT.Infinite_Predicates_Coq]
L:84 [binder, in SRT.Myhill_Coq]
L:86 [binder, in SRT.Preliminaries_Lists_Coq]
L:89 [binder, in SRT.Infinite_Predicates_Coq]
L:89 [binder, in SRT.Preliminaries_Lists_Coq]
L:9 [binder, in SRT.Myhill_Coq]
L:91 [binder, in SRT.Myhill_Coq]
L:93 [binder, in SRT.Infinite_Predicates_Coq]
L:93 [binder, in SRT.Preliminaries_Lists_Coq]
L:94 [binder, in SRT.Preliminaries_Lists_Coq]
L:96 [binder, in SRT.Preliminaries_Lists_Coq]
L:97 [binder, in SRT.Myhill_Coq]
L:99 [binder, in SRT.Preliminaries_Lists_Coq]
L:99 [binder, in SRT.Simple_Predicates_Coq]
M
manyone_oneone_degree_iff_nat [lemma, in SRT.Reduction_Characterization_Coq]manyone_oneone_degree_iff [lemma, in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff_nat [lemma, in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff [lemma, in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff_Cylinder [lemma, in SRT.Reduction_Characterization_Coq]
manyone_red_semidec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
manyone_red_dec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
manyone_tt_inclusion [lemma, in SRT.Synthetic_Computability_Theory_Coq]
manyone_creative [lemma, in SRT.Simple_Predicates_Coq]
manyone_productive [lemma, in SRT.Simple_Predicates_Coq]
many_one_from_prod [lemma, in SRT.Reduction_Characterization_Coq]
many_complete_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_tt_deg [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_deg_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_deg_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_red_compl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
many_one_degree [definition, in SRT.Definitions_Coq]
many_one_red [definition, in SRT.Definitions_Coq]
many_one_redfunc [definition, in SRT.Definitions_Coq]
map_trace_incl [lemma, in SRT.Myhill_Coq]
map_inj_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
map_inj_elem [lemma, in SRT.Preliminaries_Lists_Coq]
map_setinj_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
map_setinj_elem [lemma, in SRT.Preliminaries_Lists_Coq]
mu_enum_strong_inconsistent [lemma, in SRT.Synthetic_Computability_Theory_Coq]
mu_enum_agree [lemma, in SRT.Recursive_Mu_Operator_Coq]
mu_enum_spec [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_enum [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_enum_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN_spec [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_NN_spec [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_NN [definition, in SRT.Recursive_Mu_Operator_Coq]
mu_NN_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
Mu_Operator [section, in SRT.Recursive_Mu_Operator_Coq]
Myhill [lemma, in SRT.Myhill_Coq]
Myhill [section, in SRT.Myhill_Coq]
MyhillH [lemma, in SRT.Myhill_Coq]
Myhill_nat [lemma, in SRT.Myhill_Coq]
Myhill_Coq [library]
Myhill.f1 [variable, in SRT.Myhill_Coq]
Myhill.f2 [variable, in SRT.Myhill_Coq]
Myhill.H1 [variable, in SRT.Myhill_Coq]
Myhill.H2 [variable, in SRT.Myhill_Coq]
Myhill.p [variable, in SRT.Myhill_Coq]
Myhill.q [variable, in SRT.Myhill_Coq]
MyList [section, in SRT.Preliminaries_Lists_Coq]
MyList.D [variable, in SRT.Preliminaries_Lists_Coq]
m_complete_iff [lemma, in SRT.Synthetic_Computability_Theory_Coq]
m_complete_tt_complete [lemma, in SRT.Synthetic_Computability_Theory_Coq]
m_complete [definition, in SRT.Definitions_Coq]
m_degree_tt_degree_distinction [lemma, in SRT.Reducibility_Distinctions_Coq]
m_red_tt_red_distinction [lemma, in SRT.Reducibility_Distinctions_Coq]
m_completeness_tt_completeness_distinction [lemma, in SRT.Reducibility_Distinctions_Coq]
m:125 [binder, in SRT.Definitions_Coq]
m:19 [binder, in SRT.Recursive_Mu_Operator_Coq]
m:28 [binder, in SRT.Preliminaries_Lists_Coq]
m:4 [binder, in SRT.Recursive_Mu_Operator_Coq]
m:77 [binder, in SRT.Synthetic_Computability_Theory_Coq]
N
nat_datatype [lemma, in SRT.Preliminaries_Coq]nat_nat2_iso [lemma, in SRT.Preliminaries_Coq]
nat_to_nat2_bij [lemma, in SRT.Preliminaries_Coq]
nat_injection [definition, in SRT.Infinite_Predicates_Coq]
nat_surjection [definition, in SRT.Infinite_Predicates_Coq]
nat_to_nat2_nat2_to_nat_cancel [lemma, in SRT.Cantor_Pairing_Coq]
nat_to_nat2 [definition, in SRT.Cantor_Pairing_Coq]
nat2_datatype [lemma, in SRT.Preliminaries_Coq]
nat2_nat_iso [lemma, in SRT.Preliminaries_Coq]
nat2_to_nat_bij [lemma, in SRT.Preliminaries_Coq]
nat2_to_nat_nat_to_nat2_cancel [lemma, in SRT.Cantor_Pairing_Coq]
nat2_to_nat_next [lemma, in SRT.Cantor_Pairing_Coq]
nat2_to_nat [definition, in SRT.Cantor_Pairing_Coq]
next [definition, in SRT.Cantor_Pairing_Coq]
NoDupBoundH [lemma, in SRT.Simple_Predicates_Coq]
notfinite_weakElement [lemma, in SRT.Infinite_Predicates_Coq]
notfinite_iff4 [lemma, in SRT.Infinite_Predicates_Coq]
notfinite_iff3 [lemma, in SRT.Infinite_Predicates_Coq]
notfinite_iff2 [lemma, in SRT.Infinite_Predicates_Coq]
notfinite_iff1 [lemma, in SRT.Infinite_Predicates_Coq]
notfinite_notstrongly_finite [lemma, in SRT.Infinite_Predicates_Coq]
notstrongly_finite_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
Not_Forall_2_WeakEx [lemma, in SRT.Simple_Predicates_Coq]
N_infinite_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
N_infinite_inj [lemma, in SRT.Infinite_Predicates_Coq]
N_infinite_surj [lemma, in SRT.Infinite_Predicates_Coq]
n0:15 [binder, in SRT.Infinite_Predicates_Coq]
n0:16 [binder, in SRT.Infinite_Predicates_Coq]
n0:72 [binder, in SRT.Infinite_Predicates_Coq]
n0:73 [binder, in SRT.Infinite_Predicates_Coq]
n0:80 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n1:104 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n1:108 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n1:110 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n1:111 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n1:113 [binder, in SRT.Reduction_Characterization_Coq]
n1:134 [binder, in SRT.Myhill_Coq]
n1:214 [binder, in SRT.Simple_Predicates_Coq]
n1:50 [binder, in SRT.Recursive_Mu_Operator_Coq]
n1:60 [binder, in SRT.Simple_Predicates_Coq]
n1:80 [binder, in SRT.Infinite_Predicates_Coq]
n2:105 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n2:109 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n2:114 [binder, in SRT.Reduction_Characterization_Coq]
n2:215 [binder, in SRT.Simple_Predicates_Coq]
n2:61 [binder, in SRT.Simple_Predicates_Coq]
n2:81 [binder, in SRT.Infinite_Predicates_Coq]
n:10 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:100 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:103 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:104 [binder, in SRT.Preliminaries_Coq]
n:104 [binder, in SRT.Simple_Predicates_Coq]
n:105 [binder, in SRT.Preliminaries_Coq]
n:107 [binder, in SRT.Infinite_Predicates_Coq]
n:107 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:107 [binder, in SRT.Myhill_Coq]
n:109 [binder, in SRT.Preliminaries_Coq]
n:11 [binder, in SRT.Simple_Predicates_Coq]
n:110 [binder, in SRT.Preliminaries_Coq]
n:110 [binder, in SRT.Myhill_Coq]
n:110 [binder, in SRT.Simple_Predicates_Coq]
n:113 [binder, in SRT.Myhill_Coq]
n:114 [binder, in SRT.Infinite_Predicates_Coq]
n:116 [binder, in SRT.Myhill_Coq]
n:118 [binder, in SRT.Infinite_Predicates_Coq]
n:119 [binder, in SRT.Myhill_Coq]
n:12 [binder, in SRT.Infinite_Predicates_Coq]
n:12 [binder, in SRT.Definitions_Coq]
n:123 [binder, in SRT.Myhill_Coq]
n:123 [binder, in SRT.Definitions_Coq]
n:129 [binder, in SRT.Myhill_Coq]
n:13 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:13 [binder, in SRT.Cantor_Pairing_Coq]
n:13 [binder, in SRT.Simple_Predicates_Coq]
n:130 [binder, in SRT.Myhill_Coq]
n:131 [binder, in SRT.Reduction_Characterization_Coq]
n:131 [binder, in SRT.Myhill_Coq]
n:133 [binder, in SRT.Myhill_Coq]
n:135 [binder, in SRT.Simple_Predicates_Coq]
n:136 [binder, in SRT.Myhill_Coq]
n:137 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:137 [binder, in SRT.Myhill_Coq]
n:137 [binder, in SRT.Simple_Predicates_Coq]
n:139 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:143 [binder, in SRT.Myhill_Coq]
n:144 [binder, in SRT.Myhill_Coq]
n:15 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:15 [binder, in SRT.Cantor_Pairing_Coq]
n:150 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:151 [binder, in SRT.Myhill_Coq]
n:152 [binder, in SRT.Myhill_Coq]
n:153 [binder, in SRT.Myhill_Coq]
n:154 [binder, in SRT.Myhill_Coq]
n:156 [binder, in SRT.Reduction_Characterization_Coq]
n:159 [binder, in SRT.Infinite_Predicates_Coq]
n:16 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:160 [binder, in SRT.Infinite_Predicates_Coq]
n:160 [binder, in SRT.Simple_Predicates_Coq]
n:161 [binder, in SRT.Simple_Predicates_Coq]
n:165 [binder, in SRT.Reduction_Characterization_Coq]
n:167 [binder, in SRT.Reduction_Characterization_Coq]
n:169 [binder, in SRT.Reduction_Characterization_Coq]
n:17 [binder, in SRT.Cantor_Pairing_Coq]
n:18 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:20 [binder, in SRT.Infinite_Predicates_Coq]
n:20 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:20 [binder, in SRT.Definitions_Coq]
n:21 [binder, in SRT.Infinite_Predicates_Coq]
n:21 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:210 [binder, in SRT.Simple_Predicates_Coq]
n:211 [binder, in SRT.Simple_Predicates_Coq]
n:212 [binder, in SRT.Simple_Predicates_Coq]
n:217 [binder, in SRT.Simple_Predicates_Coq]
n:22 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:222 [binder, in SRT.Simple_Predicates_Coq]
n:228 [binder, in SRT.Simple_Predicates_Coq]
n:23 [binder, in SRT.Infinite_Predicates_Coq]
n:230 [binder, in SRT.Simple_Predicates_Coq]
n:235 [binder, in SRT.Simple_Predicates_Coq]
n:236 [binder, in SRT.Simple_Predicates_Coq]
n:237 [binder, in SRT.Simple_Predicates_Coq]
n:24 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:244 [binder, in SRT.Simple_Predicates_Coq]
n:25 [binder, in SRT.Infinite_Predicates_Coq]
n:25 [binder, in SRT.Definitions_Coq]
n:251 [binder, in SRT.Simple_Predicates_Coq]
n:255 [binder, in SRT.Simple_Predicates_Coq]
n:26 [binder, in SRT.Infinite_Predicates_Coq]
n:260 [binder, in SRT.Simple_Predicates_Coq]
n:262 [binder, in SRT.Simple_Predicates_Coq]
n:263 [binder, in SRT.Simple_Predicates_Coq]
n:264 [binder, in SRT.Simple_Predicates_Coq]
n:265 [binder, in SRT.Simple_Predicates_Coq]
n:267 [binder, in SRT.Simple_Predicates_Coq]
n:27 [binder, in SRT.Simple_Predicates_Coq]
n:278 [binder, in SRT.Simple_Predicates_Coq]
n:28 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:282 [binder, in SRT.Simple_Predicates_Coq]
n:29 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:29 [binder, in SRT.Simple_Predicates_Coq]
n:3 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:3 [binder, in SRT.Cantor_Pairing_Coq]
n:33 [binder, in SRT.Infinite_Predicates_Coq]
n:33 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:34 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:38 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:387 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:39 [binder, in SRT.Simple_Predicates_Coq]
n:390 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:391 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:394 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:395 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:399 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:400 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:41 [binder, in SRT.Simple_Predicates_Coq]
n:42 [binder, in SRT.Infinite_Predicates_Coq]
n:42 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:422 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:423 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:427 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:429 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:47 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:475 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:48 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:480 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:482 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:483 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:485 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:486 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:488 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:489 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:49 [binder, in SRT.Infinite_Predicates_Coq]
n:49 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:491 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:493 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:497 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:501 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:503 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:505 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:52 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:54 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:55 [binder, in SRT.Myhill_Coq]
n:56 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:57 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:58 [binder, in SRT.Simple_Predicates_Coq]
n:59 [binder, in SRT.Infinite_Predicates_Coq]
n:59 [binder, in SRT.Simple_Predicates_Coq]
n:6 [binder, in SRT.Recursive_Mu_Operator_Coq]
n:6 [binder, in SRT.Cantor_Pairing_Coq]
n:61 [binder, in SRT.Myhill_Coq]
n:62 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:64 [binder, in SRT.Simple_Predicates_Coq]
n:68 [binder, in SRT.Simple_Predicates_Coq]
n:69 [binder, in SRT.Myhill_Coq]
n:7 [binder, in SRT.Simple_Predicates_Coq]
n:72 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:76 [binder, in SRT.Infinite_Predicates_Coq]
n:76 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:76 [binder, in SRT.Myhill_Coq]
n:79 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:80 [binder, in SRT.Myhill_Coq]
n:82 [binder, in SRT.Infinite_Predicates_Coq]
n:84 [binder, in SRT.Infinite_Predicates_Coq]
n:86 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:86 [binder, in SRT.Myhill_Coq]
n:87 [binder, in SRT.Preliminaries_Lists_Coq]
n:87 [binder, in SRT.Simple_Predicates_Coq]
n:88 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:88 [binder, in SRT.Simple_Predicates_Coq]
n:89 [binder, in SRT.Preliminaries_Coq]
n:9 [binder, in SRT.Simple_Predicates_Coq]
n:90 [binder, in SRT.Preliminaries_Lists_Coq]
n:91 [binder, in SRT.Simple_Predicates_Coq]
n:92 [binder, in SRT.Simple_Predicates_Coq]
n:94 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:96 [binder, in SRT.Synthetic_Computability_Theory_Coq]
n:98 [binder, in SRT.Simple_Predicates_Coq]
O
of_any_number_Element [lemma, in SRT.Infinite_Predicates_Coq]of_any_number_notfinite [lemma, in SRT.Infinite_Predicates_Coq]
of_any_number_iff3 [lemma, in SRT.Infinite_Predicates_Coq]
of_any_number_iff2 [lemma, in SRT.Infinite_Predicates_Coq]
of_any_number_iff1 [lemma, in SRT.Infinite_Predicates_Coq]
of_any_number_iff1_help [lemma, in SRT.Infinite_Predicates_Coq]
of_any_number [definition, in SRT.Infinite_Predicates_Coq]
oneone_red_semidec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
oneone_red_dec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
oneone_manyone_inclusion [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_to_prod [lemma, in SRT.Reduction_Characterization_Coq]
one_complete_iff [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_complete_m_complete [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_complete_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_many_one_deg [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_deg_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_deg_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_red_compl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_one_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
one_complete [definition, in SRT.Definitions_Coq]
one_one_degree [definition, in SRT.Definitions_Coq]
one_one_red [definition, in SRT.Definitions_Coq]
one_one_redfunc [definition, in SRT.Definitions_Coq]
one_degree_m_degree_distinction [lemma, in SRT.Reducibility_Distinctions_Coq]
one_red_m_red_distinction [lemma, in SRT.Reducibility_Distinctions_Coq]
P
PairList [section, in SRT.Preliminaries_Lists_Coq]PairList.DX [variable, in SRT.Preliminaries_Lists_Coq]
PairList.DY [variable, in SRT.Preliminaries_Lists_Coq]
pat:11 [binder, in SRT.Cantor_Pairing_Coq]
pat:117 [binder, in SRT.Definitions_Coq]
pat:14 [binder, in SRT.Reduction_Characterization_Coq]
pat:17 [binder, in SRT.Reduction_Characterization_Coq]
pat:205 [binder, in SRT.Simple_Predicates_Coq]
pat:21 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:220 [binder, in SRT.Simple_Predicates_Coq]
pat:225 [binder, in SRT.Simple_Predicates_Coq]
pat:234 [binder, in SRT.Simple_Predicates_Coq]
pat:24 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:240 [binder, in SRT.Simple_Predicates_Coq]
pat:243 [binder, in SRT.Simple_Predicates_Coq]
pat:247 [binder, in SRT.Simple_Predicates_Coq]
pat:250 [binder, in SRT.Simple_Predicates_Coq]
pat:254 [binder, in SRT.Simple_Predicates_Coq]
pat:270 [binder, in SRT.Simple_Predicates_Coq]
pat:274 [binder, in SRT.Simple_Predicates_Coq]
pat:277 [binder, in SRT.Simple_Predicates_Coq]
pat:281 [binder, in SRT.Simple_Predicates_Coq]
pat:31 [binder, in SRT.Simple_Predicates_Coq]
pat:32 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:33 [binder, in SRT.Simple_Predicates_Coq]
pat:35 [binder, in SRT.Simple_Predicates_Coq]
pat:35 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:37 [binder, in SRT.Simple_Predicates_Coq]
pat:398 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:403 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:406 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:409 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:412 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:415 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:418 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:421 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:43 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:434 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:437 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:442 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:445 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:448 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:453 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:456 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:459 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:46 [binder, in SRT.Reducibility_Distinctions_Coq]
pat:464 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:467 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:47 [binder, in SRT.Simple_Predicates_Coq]
pat:470 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pat:50 [binder, in SRT.Reduction_Characterization_Coq]
pat:54 [binder, in SRT.Reduction_Characterization_Coq]
pat:54 [binder, in SRT.Simple_Predicates_Coq]
pat:57 [binder, in SRT.Simple_Predicates_Coq]
pat:6 [binder, in SRT.Myhill_Coq]
pat:63 [binder, in SRT.Reduction_Characterization_Coq]
pat:66 [binder, in SRT.Reduction_Characterization_Coq]
pat:67 [binder, in SRT.Preliminaries_Coq]
pat:70 [binder, in SRT.Preliminaries_Coq]
pat:71 [binder, in SRT.Reduction_Characterization_Coq]
pat:74 [binder, in SRT.Reduction_Characterization_Coq]
pat:82 [binder, in SRT.Reduction_Characterization_Coq]
pat:85 [binder, in SRT.Reduction_Characterization_Coq]
pat:97 [binder, in SRT.Preliminaries_Coq]
pa1:62 [binder, in SRT.Reduction_Characterization_Coq]
pa1:65 [binder, in SRT.Reduction_Characterization_Coq]
pa2:61 [binder, in SRT.Reduction_Characterization_Coq]
pa2:64 [binder, in SRT.Reduction_Characterization_Coq]
pa:101 [binder, in SRT.Synthetic_Computability_Theory_Coq]
pa:227 [binder, in SRT.Simple_Predicates_Coq]
pa:229 [binder, in SRT.Simple_Predicates_Coq]
pa:47 [binder, in SRT.Reduction_Characterization_Coq]
pa:51 [binder, in SRT.Reduction_Characterization_Coq]
pa:67 [binder, in SRT.Reduction_Characterization_Coq]
pa:68 [binder, in SRT.Reduction_Characterization_Coq]
pigeonhole_length [lemma, in SRT.Preliminaries_Lists_Coq]
pigeonhole_exists [lemma, in SRT.Preliminaries_Lists_Coq]
PI_equality_nat [lemma, in SRT.Reduction_Characterization_Coq]
Post_Simple_Predicate [lemma, in SRT.Reducibility_Distinctions_Coq]
Post's_Problem_wrt_Many_One [lemma, in SRT.Reducibility_Distinctions_Coq]
pow_sum [lemma, in SRT.Simple_Predicates_Coq]
pow_pos [lemma, in SRT.Simple_Predicates_Coq]
pqiff_psi [lemma, in SRT.Myhill_Coq]
PredListTo [definition, in SRT.Simple_Predicates_Coq]
PredListTo_Bound [lemma, in SRT.Simple_Predicates_Coq]
PredListTo_spec [lemma, in SRT.Simple_Predicates_Coq]
PredNoDupListTo_NNExist [lemma, in SRT.Simple_Predicates_Coq]
Preliminaries_Lists_Coq [library]
Preliminaries_Coq [library]
Preliminaries_Corresponding_Coq [library]
product [definition, in SRT.Reduction_Characterization_Coq]
productive [definition, in SRT.Simple_Predicates_Coq]
product_oneone_r [lemma, in SRT.Reduction_Characterization_Coq]
prod_cyl [lemma, in SRT.Reduction_Characterization_Coq]
prod_equiv [lemma, in SRT.Reduction_Characterization_Coq]
prod_inf_sub [lemma, in SRT.Simple_Predicates_Coq]
prod_not_semidec [lemma, in SRT.Simple_Predicates_Coq]
prod_fct [definition, in SRT.Simple_Predicates_Coq]
proof_S_false [lemma, in SRT.Reduction_Characterization_Coq]
proof_S_true [lemma, in SRT.Reduction_Characterization_Coq]
proof_computation [lemma, in SRT.Recursive_Mu_Operator_Coq]
psi [definition, in SRT.Simple_Predicates_Coq]
psi_N [definition, in SRT.Myhill_Coq]
psi_L_mono [lemma, in SRT.Myhill_Coq]
psi_L_mono_help [lemma, in SRT.Myhill_Coq]
psi_L_CorSeq [definition, in SRT.Myhill_Coq]
psi_L [definition, in SRT.Myhill_Coq]
psi_L_rec [definition, in SRT.Myhill_Coq]
psi_PI [lemma, in SRT.Simple_Predicates_Coq]
psi_spec1 [lemma, in SRT.Simple_Predicates_Coq]
psi_spec [lemma, in SRT.Simple_Predicates_Coq]
P:1 [binder, in SRT.Preliminaries_Coq]
p:1 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:10 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:10 [binder, in SRT.Reducibility_Distinctions_Coq]
p:100 [binder, in SRT.Reduction_Characterization_Coq]
p:100 [binder, in SRT.Infinite_Predicates_Coq]
p:102 [binder, in SRT.Infinite_Predicates_Coq]
p:104 [binder, in SRT.Reduction_Characterization_Coq]
p:106 [binder, in SRT.Infinite_Predicates_Coq]
p:108 [binder, in SRT.Definitions_Coq]
p:112 [binder, in SRT.Reduction_Characterization_Coq]
p:112 [binder, in SRT.Definitions_Coq]
p:113 [binder, in SRT.Infinite_Predicates_Coq]
p:113 [binder, in SRT.Simple_Predicates_Coq]
p:114 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:117 [binder, in SRT.Infinite_Predicates_Coq]
p:117 [binder, in SRT.Simple_Predicates_Coq]
p:118 [binder, in SRT.Reduction_Characterization_Coq]
p:118 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:12 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:12 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:12 [binder, in SRT.Preliminaries_Lists_Coq]
p:121 [binder, in SRT.Simple_Predicates_Coq]
p:125 [binder, in SRT.Infinite_Predicates_Coq]
p:126 [binder, in SRT.Reduction_Characterization_Coq]
p:127 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:128 [binder, in SRT.Infinite_Predicates_Coq]
p:129 [binder, in SRT.Simple_Predicates_Coq]
p:131 [binder, in SRT.Infinite_Predicates_Coq]
p:132 [binder, in SRT.Simple_Predicates_Coq]
p:133 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:134 [binder, in SRT.Infinite_Predicates_Coq]
p:137 [binder, in SRT.Infinite_Predicates_Coq]
p:14 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:14 [binder, in SRT.Definitions_Coq]
p:140 [binder, in SRT.Infinite_Predicates_Coq]
p:140 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:143 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:144 [binder, in SRT.Infinite_Predicates_Coq]
p:145 [binder, in SRT.Myhill_Coq]
p:145 [binder, in SRT.Simple_Predicates_Coq]
p:148 [binder, in SRT.Simple_Predicates_Coq]
p:149 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:149 [binder, in SRT.Myhill_Coq]
p:15 [binder, in SRT.Simple_Predicates_Coq]
p:150 [binder, in SRT.Simple_Predicates_Coq]
p:151 [binder, in SRT.Infinite_Predicates_Coq]
p:155 [binder, in SRT.Simple_Predicates_Coq]
p:156 [binder, in SRT.Infinite_Predicates_Coq]
p:156 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:159 [binder, in SRT.Simple_Predicates_Coq]
p:16 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:160 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:162 [binder, in SRT.Simple_Predicates_Coq]
p:163 [binder, in SRT.Infinite_Predicates_Coq]
p:163 [binder, in SRT.Simple_Predicates_Coq]
p:165 [binder, in SRT.Simple_Predicates_Coq]
p:168 [binder, in SRT.Infinite_Predicates_Coq]
p:169 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:17 [binder, in SRT.Preliminaries_Coq]
p:17 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:17 [binder, in SRT.Definitions_Coq]
p:17 [binder, in SRT.Simple_Predicates_Coq]
p:171 [binder, in SRT.Simple_Predicates_Coq]
p:175 [binder, in SRT.Simple_Predicates_Coq]
p:178 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:178 [binder, in SRT.Simple_Predicates_Coq]
p:181 [binder, in SRT.Simple_Predicates_Coq]
p:184 [binder, in SRT.Simple_Predicates_Coq]
p:188 [binder, in SRT.Simple_Predicates_Coq]
p:19 [binder, in SRT.Reduction_Characterization_Coq]
p:198 [binder, in SRT.Simple_Predicates_Coq]
p:199 [binder, in SRT.Simple_Predicates_Coq]
p:2 [binder, in SRT.Infinite_Predicates_Coq]
p:2 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:2 [binder, in SRT.Definitions_Coq]
p:2 [binder, in SRT.Simple_Predicates_Coq]
p:20 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:20 [binder, in SRT.Myhill_Coq]
p:20 [binder, in SRT.Simple_Predicates_Coq]
p:213 [binder, in SRT.Reduction_Characterization_Coq]
p:213 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:22 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:22 [binder, in SRT.Definitions_Coq]
p:221 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:229 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:230 [binder, in SRT.Reduction_Characterization_Coq]
p:237 [binder, in SRT.Reduction_Characterization_Coq]
p:238 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:24 [binder, in SRT.Preliminaries_Coq]
p:24 [binder, in SRT.Reduction_Characterization_Coq]
p:241 [binder, in SRT.Reduction_Characterization_Coq]
p:242 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:246 [binder, in SRT.Reduction_Characterization_Coq]
p:246 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:25 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:25 [binder, in SRT.Simple_Predicates_Coq]
p:252 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:254 [binder, in SRT.Reduction_Characterization_Coq]
p:257 [binder, in SRT.Simple_Predicates_Coq]
p:258 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:26 [binder, in SRT.Reduction_Characterization_Coq]
p:262 [binder, in SRT.Reduction_Characterization_Coq]
p:262 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:266 [binder, in SRT.Reduction_Characterization_Coq]
p:266 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:27 [binder, in SRT.Myhill_Coq]
p:27 [binder, in SRT.Definitions_Coq]
p:27 [binder, in SRT.Reducibility_Distinctions_Coq]
p:270 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:276 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:28 [binder, in SRT.Reduction_Characterization_Coq]
p:28 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:282 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:289 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:298 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:3 [binder, in SRT.Reduction_Characterization_Coq]
p:30 [binder, in SRT.Infinite_Predicates_Coq]
p:30 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:30 [binder, in SRT.Definitions_Coq]
p:302 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:307 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:31 [binder, in SRT.Preliminaries_Coq]
p:31 [binder, in SRT.Reduction_Characterization_Coq]
p:315 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:32 [binder, in SRT.Infinite_Predicates_Coq]
p:32 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:320 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:325 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:331 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:335 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:339 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:34 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:34 [binder, in SRT.Preliminaries_Lists_Coq]
p:34 [binder, in SRT.Definitions_Coq]
p:343 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:347 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:35 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:351 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:356 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:360 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:364 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:368 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:37 [binder, in SRT.Infinite_Predicates_Coq]
p:372 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:376 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:38 [binder, in SRT.Reducibility_Distinctions_Coq]
p:380 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:383 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:385 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:39 [binder, in SRT.Reduction_Characterization_Coq]
p:39 [binder, in SRT.Infinite_Predicates_Coq]
p:39 [binder, in SRT.Preliminaries_Lists_Coq]
p:4 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:4 [binder, in SRT.Preliminaries_Lists_Coq]
p:40 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:40 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:40 [binder, in SRT.Definitions_Coq]
p:41 [binder, in SRT.Infinite_Predicates_Coq]
p:42 [binder, in SRT.Reduction_Characterization_Coq]
p:43 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:43 [binder, in SRT.Preliminaries_Lists_Coq]
p:45 [binder, in SRT.Reduction_Characterization_Coq]
p:45 [binder, in SRT.Definitions_Coq]
p:46 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:473 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:48 [binder, in SRT.Infinite_Predicates_Coq]
p:5 [binder, in SRT.Infinite_Predicates_Coq]
p:5 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:5 [binder, in SRT.Simple_Predicates_Coq]
p:5 [binder, in SRT.Reducibility_Distinctions_Coq]
p:507 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:51 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:51 [binder, in SRT.Definitions_Coq]
p:53 [binder, in SRT.Infinite_Predicates_Coq]
p:55 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:55 [binder, in SRT.Definitions_Coq]
p:57 [binder, in SRT.Reduction_Characterization_Coq]
p:57 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:58 [binder, in SRT.Infinite_Predicates_Coq]
p:6 [binder, in SRT.Definitions_Coq]
p:62 [binder, in SRT.Infinite_Predicates_Coq]
p:62 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:62 [binder, in SRT.Definitions_Coq]
p:64 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:64 [binder, in SRT.Myhill_Coq]
p:67 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:68 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:70 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:71 [binder, in SRT.Myhill_Coq]
p:72 [binder, in SRT.Preliminaries_Coq]
p:73 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:73 [binder, in SRT.Definitions_Coq]
p:75 [binder, in SRT.Preliminaries_Coq]
p:77 [binder, in SRT.Reduction_Characterization_Coq]
p:78 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:79 [binder, in SRT.Preliminaries_Coq]
p:79 [binder, in SRT.Definitions_Coq]
p:8 [binder, in SRT.Infinite_Predicates_Coq]
p:8 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:81 [binder, in SRT.Myhill_Coq]
p:82 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:83 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:83 [binder, in SRT.Definitions_Coq]
p:85 [binder, in SRT.Preliminaries_Coq]
p:86 [binder, in SRT.Infinite_Predicates_Coq]
p:87 [binder, in SRT.Definitions_Coq]
p:88 [binder, in SRT.Reduction_Characterization_Coq]
p:88 [binder, in SRT.Infinite_Predicates_Coq]
p:88 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:88 [binder, in SRT.Myhill_Coq]
p:9 [binder, in SRT.Reduction_Characterization_Coq]
p:9 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:9 [binder, in SRT.Definitions_Coq]
P:90 [binder, in SRT.Preliminaries_Coq]
p:90 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:90 [binder, in SRT.Definitions_Coq]
p:92 [binder, in SRT.Preliminaries_Coq]
p:92 [binder, in SRT.Reduction_Characterization_Coq]
p:92 [binder, in SRT.Infinite_Predicates_Coq]
p:94 [binder, in SRT.Recursive_Mu_Operator_Coq]
p:94 [binder, in SRT.Myhill_Coq]
p:94 [binder, in SRT.Definitions_Coq]
p:96 [binder, in SRT.Reduction_Characterization_Coq]
p:96 [binder, in SRT.Infinite_Predicates_Coq]
p:98 [binder, in SRT.Infinite_Predicates_Coq]
p:98 [binder, in SRT.Synthetic_Computability_Theory_Coq]
p:98 [binder, in SRT.Definitions_Coq]
p:99 [binder, in SRT.Recursive_Mu_Operator_Coq]
Q
q:10 [binder, in SRT.Reduction_Characterization_Coq]q:100 [binder, in SRT.Definitions_Coq]
q:101 [binder, in SRT.Reduction_Characterization_Coq]
q:11 [binder, in SRT.Reducibility_Distinctions_Coq]
q:115 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:119 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:13 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:13 [binder, in SRT.Preliminaries_Lists_Coq]
q:132 [binder, in SRT.Infinite_Predicates_Coq]
q:134 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:135 [binder, in SRT.Infinite_Predicates_Coq]
q:138 [binder, in SRT.Infinite_Predicates_Coq]
q:141 [binder, in SRT.Infinite_Predicates_Coq]
q:141 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:145 [binder, in SRT.Infinite_Predicates_Coq]
q:146 [binder, in SRT.Myhill_Coq]
q:150 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:150 [binder, in SRT.Myhill_Coq]
q:152 [binder, in SRT.Infinite_Predicates_Coq]
q:156 [binder, in SRT.Simple_Predicates_Coq]
q:157 [binder, in SRT.Infinite_Predicates_Coq]
q:157 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:161 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:164 [binder, in SRT.Infinite_Predicates_Coq]
q:164 [binder, in SRT.Simple_Predicates_Coq]
q:169 [binder, in SRT.Infinite_Predicates_Coq]
q:17 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:170 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:18 [binder, in SRT.Preliminaries_Coq]
q:18 [binder, in SRT.Simple_Predicates_Coq]
q:189 [binder, in SRT.Simple_Predicates_Coq]
q:196 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:21 [binder, in SRT.Myhill_Coq]
q:214 [binder, in SRT.Reduction_Characterization_Coq]
q:214 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:231 [binder, in SRT.Reduction_Characterization_Coq]
q:231 [binder, in SRT.Simple_Predicates_Coq]
q:238 [binder, in SRT.Reduction_Characterization_Coq]
q:239 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:242 [binder, in SRT.Reduction_Characterization_Coq]
q:243 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:247 [binder, in SRT.Reduction_Characterization_Coq]
q:247 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:25 [binder, in SRT.Preliminaries_Coq]
q:253 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:255 [binder, in SRT.Reduction_Characterization_Coq]
q:259 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:263 [binder, in SRT.Reduction_Characterization_Coq]
q:263 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:267 [binder, in SRT.Reduction_Characterization_Coq]
q:267 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:271 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:277 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:28 [binder, in SRT.Myhill_Coq]
q:28 [binder, in SRT.Reducibility_Distinctions_Coq]
q:283 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:29 [binder, in SRT.Reduction_Characterization_Coq]
q:290 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:299 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:3 [binder, in SRT.Simple_Predicates_Coq]
q:303 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:308 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:32 [binder, in SRT.Preliminaries_Coq]
q:321 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:326 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:336 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:344 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:35 [binder, in SRT.Definitions_Coq]
q:352 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:357 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:361 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:365 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:369 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:373 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:377 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:381 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:39 [binder, in SRT.Reducibility_Distinctions_Coq]
q:4 [binder, in SRT.Reduction_Characterization_Coq]
q:41 [binder, in SRT.Definitions_Coq]
q:439 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:450 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:46 [binder, in SRT.Definitions_Coq]
q:461 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:5 [binder, in SRT.Preliminaries_Lists_Coq]
q:52 [binder, in SRT.Definitions_Coq]
q:58 [binder, in SRT.Reduction_Characterization_Coq]
q:6 [binder, in SRT.Reducibility_Distinctions_Coq]
q:63 [binder, in SRT.Definitions_Coq]
q:65 [binder, in SRT.Myhill_Coq]
q:72 [binder, in SRT.Myhill_Coq]
q:74 [binder, in SRT.Definitions_Coq]
q:76 [binder, in SRT.Preliminaries_Coq]
q:78 [binder, in SRT.Reduction_Characterization_Coq]
q:80 [binder, in SRT.Preliminaries_Coq]
q:80 [binder, in SRT.Definitions_Coq]
q:82 [binder, in SRT.Myhill_Coq]
q:83 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:84 [binder, in SRT.Definitions_Coq]
q:88 [binder, in SRT.Definitions_Coq]
q:89 [binder, in SRT.Reduction_Characterization_Coq]
q:89 [binder, in SRT.Myhill_Coq]
q:91 [binder, in SRT.Synthetic_Computability_Theory_Coq]
q:92 [binder, in SRT.Definitions_Coq]
q:93 [binder, in SRT.Reduction_Characterization_Coq]
q:93 [binder, in SRT.Simple_Predicates_Coq]
q:95 [binder, in SRT.Myhill_Coq]
q:96 [binder, in SRT.Definitions_Coq]
q:97 [binder, in SRT.Reduction_Characterization_Coq]
R
range [definition, in SRT.Preliminaries_Coq]RangeC [definition, in SRT.Simple_Predicates_Coq]
RangeC_Enum_spec [lemma, in SRT.Simple_Predicates_Coq]
RangeC_Enum [definition, in SRT.Simple_Predicates_Coq]
Recursive_Mu_Operator_Coq [library]
rec_iso_one_one_deg [lemma, in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_one_one [lemma, in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_sym [lemma, in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
rec_iso [definition, in SRT.Definitions_Coq]
Reducibility_Distinctions_Coq [library]
Reduction_Characterization_Coq [library]
red_W0_W [lemma, in SRT.Synthetic_Computability_Theory_Coq]
remove [definition, in SRT.Preliminaries_Lists_Coq]
remove_NoDup [lemma, in SRT.Preliminaries_Lists_Coq]
remove_spec4 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_spec3 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_spec2 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_spec1 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_pred_spec2 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_pred_spec1 [lemma, in SRT.Preliminaries_Lists_Coq]
remove_pred [definition, in SRT.Preliminaries_Lists_Coq]
Right_Inv_spec_p [definition, in SRT.Infinite_Predicates_Coq]
Right_Inv_p [definition, in SRT.Infinite_Predicates_Coq]
Right_Inv_sig_p [lemma, in SRT.Infinite_Predicates_Coq]
Right_Inv_inj_N [lemma, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_spec_N [definition, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_N [definition, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_inj [lemma, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_spec [definition, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv [definition, in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_sig [lemma, in SRT.Recursive_Mu_Operator_Coq]
r:11 [binder, in SRT.Reduction_Characterization_Coq]
r:135 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:151 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:197 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:215 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:291 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:309 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:327 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:33 [binder, in SRT.Reduction_Characterization_Coq]
r:337 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:345 [binder, in SRT.Synthetic_Computability_Theory_Coq]
r:353 [binder, in SRT.Synthetic_Computability_Theory_Coq]
S
S [definition, in SRT.Simple_Predicates_Coq]semidec [definition, in SRT.Definitions_Coq]
semidecider [definition, in SRT.Definitions_Coq]
semidec_closure_ex [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_closure_disj [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_closure_conj [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_enum_datatype [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_To_enum [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_To_enum_spec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
semidec_To_enumF [definition, in SRT.Synthetic_Computability_Theory_Coq]
semidec_dec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
setminus [definition, in SRT.Preliminaries_Coq]
set_inj_spec [lemma, in SRT.Preliminaries_Coq]
set_injection [definition, in SRT.Preliminaries_Coq]
set_surjection [definition, in SRT.Preliminaries_Coq]
simple [definition, in SRT.Simple_Predicates_Coq]
simple_not_complete [lemma, in SRT.Simple_Predicates_Coq]
simple_not_creative [lemma, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.list_id [variable, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.smn [variable, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.W_semidec [variable, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.es [variable, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.W [variable, in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete [section, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.c_top_spec [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.c_top [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W_semidecider [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W_SDec [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.es [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W [variable, in SRT.Simple_Predicates_Coq]
Simple_Predicate_S [section, in SRT.Simple_Predicates_Coq]
simple_not_cylinder [lemma, in SRT.Simple_Predicates_Coq]
simple_not_dec [lemma, in SRT.Simple_Predicates_Coq]
simple_strong_contradiction [lemma, in SRT.Simple_Predicates_Coq]
simple_strong [definition, in SRT.Simple_Predicates_Coq]
Simple_Predicates_Coq [library]
sndL [definition, in SRT.Preliminaries_Lists_Coq]
sndL_length [lemma, in SRT.Preliminaries_Lists_Coq]
sndL_in [lemma, in SRT.Preliminaries_Lists_Coq]
snd_psi_L_elem [lemma, in SRT.Myhill_Coq]
stable [definition, in SRT.Definitions_Coq]
stable_cyl [lemma, in SRT.Reduction_Characterization_Coq]
Strongenum_To_enum [lemma, in SRT.Synthetic_Computability_Theory_Coq]
Strongenum_To_enumF [definition, in SRT.Synthetic_Computability_Theory_Coq]
strongly_finite [definition, in SRT.Infinite_Predicates_Coq]
strong_enumerable [definition, in SRT.Definitions_Coq]
strong_enumerator [definition, in SRT.Definitions_Coq]
subset [definition, in SRT.Preliminaries_Coq]
sum [definition, in SRT.Cantor_Pairing_Coq]
surjective [definition, in SRT.Preliminaries_Coq]
Surj_E_N [lemma, in SRT.Recursive_Mu_Operator_Coq]
sur_psi [lemma, in SRT.Myhill_Coq]
Sur:46 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Sur:53 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Su:129 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:131 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:133 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:152 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:154 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:156 [binder, in SRT.Recursive_Mu_Operator_Coq]
Su:27 [binder, in SRT.Infinite_Predicates_Coq]
Su:28 [binder, in SRT.Infinite_Predicates_Coq]
swap [definition, in SRT.Myhill_Coq]
swap_in [lemma, in SRT.Myhill_Coq]
swap_equal2 [lemma, in SRT.Myhill_Coq]
swap_equal1 [lemma, in SRT.Myhill_Coq]
Synthetic_Computability_Theory_Coq [library]
S_M_N' [definition, in SRT.Definitions_Coq]
S_Star_split [lemma, in SRT.Simple_Predicates_Coq]
S_Star_simple [lemma, in SRT.Simple_Predicates_Coq]
S_Star_coInfinite [lemma, in SRT.Simple_Predicates_Coq]
S_Pow_WeakEx_NotS [lemma, in SRT.Simple_Predicates_Coq]
S_Pow_NotInS [lemma, in SRT.Simple_Predicates_Coq]
S_Star_No_S_Inf_Subset [lemma, in SRT.Simple_Predicates_Coq]
S_Star_semidec [lemma, in SRT.Simple_Predicates_Coq]
S_Star_comp_agree [lemma, in SRT.Simple_Predicates_Coq]
S_Star_compl [definition, in SRT.Simple_Predicates_Coq]
S_Star [definition, in SRT.Simple_Predicates_Coq]
S_Pow_injective [lemma, in SRT.Simple_Predicates_Coq]
S_Pow [definition, in SRT.Simple_Predicates_Coq]
S_Star.c_top_spec [variable, in SRT.Simple_Predicates_Coq]
S_Star.c_top [variable, in SRT.Simple_Predicates_Coq]
S_Star.W_semidecider [variable, in SRT.Simple_Predicates_Coq]
S_Star.W_SDec [variable, in SRT.Simple_Predicates_Coq]
S_Star.es [variable, in SRT.Simple_Predicates_Coq]
S_Star.W [variable, in SRT.Simple_Predicates_Coq]
S_Star [section, in SRT.Simple_Predicates_Coq]
S_simple [lemma, in SRT.Simple_Predicates_Coq]
S_coInfinite [lemma, in SRT.Simple_Predicates_Coq]
S_Listing [lemma, in SRT.Simple_Predicates_Coq]
S_List_Bound [lemma, in SRT.Simple_Predicates_Coq]
S_No_S_Inf_Subset [lemma, in SRT.Simple_Predicates_Coq]
S_SemiDec [lemma, in SRT.Simple_Predicates_Coq]
S_enumerator [lemma, in SRT.Simple_Predicates_Coq]
S_Enum [definition, in SRT.Simple_Predicates_Coq]
S' [definition, in SRT.Simple_Predicates_Coq]
S:1 [binder, in SRT.Reducibility_Distinctions_Coq]
s:107 [binder, in SRT.Reduction_Characterization_Coq]
s:127 [binder, in SRT.Reduction_Characterization_Coq]
s:129 [binder, in SRT.Reduction_Characterization_Coq]
S:14 [binder, in SRT.Reducibility_Distinctions_Coq]
S:17 [binder, in SRT.Reducibility_Distinctions_Coq]
s:171 [binder, in SRT.Reduction_Characterization_Coq]
s:173 [binder, in SRT.Reduction_Characterization_Coq]
s:175 [binder, in SRT.Reduction_Characterization_Coq]
s:177 [binder, in SRT.Reduction_Characterization_Coq]
s:190 [binder, in SRT.Reduction_Characterization_Coq]
s:192 [binder, in SRT.Synthetic_Computability_Theory_Coq]
s:194 [binder, in SRT.Reduction_Characterization_Coq]
s:197 [binder, in SRT.Reduction_Characterization_Coq]
s:200 [binder, in SRT.Reduction_Characterization_Coq]
s:207 [binder, in SRT.Reduction_Characterization_Coq]
s:209 [binder, in SRT.Reduction_Characterization_Coq]
S:22 [binder, in SRT.Simple_Predicates_Coq]
S:24 [binder, in SRT.Simple_Predicates_Coq]
T
Top [definition, in SRT.Preliminaries_Coq]trace [definition, in SRT.Myhill_Coq]
trace_element [lemma, in SRT.Myhill_Coq]
trace_NoDup [lemma, in SRT.Myhill_Coq]
trace_NoDup_strong [lemma, in SRT.Myhill_Coq]
trace_NoDup_help [lemma, in SRT.Myhill_Coq]
tt_cyl_max [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_degree_iff_nat [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_degree_iff [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_iff_nat [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_iff [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_iff2 [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_iff1 [lemma, in SRT.Reduction_Characterization_Coq]
tt_oneone_iff_help [lemma, in SRT.Reduction_Characterization_Coq]
tt_embeding.HY [variable, in SRT.Reduction_Characterization_Coq]
tt_embeding.IY [variable, in SRT.Reduction_Characterization_Coq]
tt_embeding.H2 [variable, in SRT.Reduction_Characterization_Coq]
tt_embeding.I2 [variable, in SRT.Reduction_Characterization_Coq]
tt_embeding [section, in SRT.Reduction_Characterization_Coq]
tt_cyl_tt_red [lemma, in SRT.Reduction_Characterization_Coq]
tt_cyl_one_one [lemma, in SRT.Reduction_Characterization_Coq]
tt_cyl [definition, in SRT.Reduction_Characterization_Coq]
tt_complete_iff [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_complete_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_deg_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_deg_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_dec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_compl2 [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_compl1 [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_from_compl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_to_compl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_trans [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_map [definition, in SRT.Synthetic_Computability_Theory_Coq]
tt_refl [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_agree [lemma, in SRT.Synthetic_Computability_Theory_Coq]
tt_red_char [definition, in SRT.Synthetic_Computability_Theory_Coq]
tt_complete [definition, in SRT.Definitions_Coq]
tt_degree [definition, in SRT.Definitions_Coq]
tt_red [definition, in SRT.Definitions_Coq]
tt_red_W_S_Star [lemma, in SRT.Simple_Predicates_Coq]
type_iso_refl [lemma, in SRT.Preliminaries_Coq]
type_iso [definition, in SRT.Preliminaries_Coq]
T:102 [binder, in SRT.Definitions_Coq]
t:5 [binder, in SRT.Reduction_Characterization_Coq]
U
unconcat [lemma, in SRT.Synthetic_Computability_Theory_Coq]W
WNat_CoInfinite [lemma, in SRT.Simple_Predicates_Coq]wo_inj_any_number [lemma, in SRT.Infinite_Predicates_Coq]
wo_inj_surj [lemma, in SRT.Infinite_Predicates_Coq]
wo_inverse [lemma, in SRT.Recursive_Mu_Operator_Coq]
wo_enum_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
wo_T_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
wo_NN_sig [definition, in SRT.Recursive_Mu_Operator_Coq]
W_tt_complete [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_m_complete [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_one_complete [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_undec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_notCoRE [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_full [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_empty [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W_SEMIDEC [definition, in SRT.Definitions_Coq]
W_CoInfinite [lemma, in SRT.Simple_Predicates_Coq]
W0 [definition, in SRT.Synthetic_Computability_Theory_Coq]
W0_semidec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W0_undec [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W0_notCoRE [lemma, in SRT.Synthetic_Computability_Theory_Coq]
W:107 [binder, in SRT.Definitions_Coq]
W:12 [binder, in SRT.Reducibility_Distinctions_Coq]
W:15 [binder, in SRT.Reducibility_Distinctions_Coq]
W:18 [binder, in SRT.Reducibility_Distinctions_Coq]
W:2 [binder, in SRT.Reducibility_Distinctions_Coq]
W:29 [binder, in SRT.Reducibility_Distinctions_Coq]
W:40 [binder, in SRT.Reducibility_Distinctions_Coq]
W:7 [binder, in SRT.Reducibility_Distinctions_Coq]
X
xy:272 [binder, in SRT.Synthetic_Computability_Theory_Coq]x0:218 [binder, in SRT.Simple_Predicates_Coq]
x0:223 [binder, in SRT.Simple_Predicates_Coq]
x0:27 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x0:32 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x0:59 [binder, in SRT.Preliminaries_Lists_Coq]
x0:62 [binder, in SRT.Preliminaries_Lists_Coq]
x0:96 [binder, in SRT.Simple_Predicates_Coq]
x0:97 [binder, in SRT.Simple_Predicates_Coq]
x1:11 [binder, in SRT.Preliminaries_Coq]
x1:27 [binder, in SRT.Preliminaries_Coq]
x1:34 [binder, in SRT.Myhill_Coq]
x1:49 [binder, in SRT.Reduction_Characterization_Coq]
x1:5 [binder, in SRT.Preliminaries_Coq]
x1:51 [binder, in SRT.Recursive_Mu_Operator_Coq]
x1:53 [binder, in SRT.Reduction_Characterization_Coq]
x1:62 [binder, in SRT.Myhill_Coq]
x1:70 [binder, in SRT.Reduction_Characterization_Coq]
x1:73 [binder, in SRT.Reduction_Characterization_Coq]
x1:81 [binder, in SRT.Reduction_Characterization_Coq]
x1:84 [binder, in SRT.Reduction_Characterization_Coq]
x2:10 [binder, in SRT.Preliminaries_Coq]
x2:28 [binder, in SRT.Preliminaries_Coq]
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x:46 [binder, in SRT.Infinite_Predicates_Coq]
x:46 [binder, in SRT.Preliminaries_Lists_Coq]
X:460 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:462 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:465 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:468 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:47 [binder, in SRT.Preliminaries_Coq]
X:47 [binder, in SRT.Infinite_Predicates_Coq]
x:472 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:479 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:48 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:48 [binder, in SRT.Myhill_Coq]
x:48 [binder, in SRT.Definitions_Coq]
x:49 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:49 [binder, in SRT.Myhill_Coq]
x:49 [binder, in SRT.Preliminaries_Lists_Coq]
X:49 [binder, in SRT.Definitions_Coq]
x:495 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:499 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:5 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:5 [binder, in SRT.Myhill_Coq]
X:5 [binder, in SRT.Definitions_Coq]
X:50 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:50 [binder, in SRT.Preliminaries_Lists_Coq]
x:50 [binder, in SRT.Simple_Predicates_Coq]
X:506 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:508 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:509 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:51 [binder, in SRT.Infinite_Predicates_Coq]
x:52 [binder, in SRT.Preliminaries_Coq]
X:52 [binder, in SRT.Infinite_Predicates_Coq]
x:52 [binder, in SRT.Simple_Predicates_Coq]
X:53 [binder, in SRT.Preliminaries_Coq]
x:53 [binder, in SRT.Recursive_Mu_Operator_Coq]
X:54 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:54 [binder, in SRT.Myhill_Coq]
x:54 [binder, in SRT.Preliminaries_Lists_Coq]
X:54 [binder, in SRT.Definitions_Coq]
X:55 [binder, in SRT.Reduction_Characterization_Coq]
x:55 [binder, in SRT.Infinite_Predicates_Coq]
x:55 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:55 [binder, in SRT.Simple_Predicates_Coq]
X:56 [binder, in SRT.Preliminaries_Coq]
x:56 [binder, in SRT.Infinite_Predicates_Coq]
X:56 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:56 [binder, in SRT.Preliminaries_Lists_Coq]
x:57 [binder, in SRT.Preliminaries_Coq]
x:57 [binder, in SRT.Infinite_Predicates_Coq]
x:58 [binder, in SRT.Preliminaries_Coq]
X:58 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:58 [binder, in SRT.Preliminaries_Lists_Coq]
x:58 [binder, in SRT.Definitions_Coq]
X:59 [binder, in SRT.Preliminaries_Coq]
X:6 [binder, in SRT.Reduction_Characterization_Coq]
x:6 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:6 [binder, in SRT.Simple_Predicates_Coq]
x:60 [binder, in SRT.Infinite_Predicates_Coq]
x:60 [binder, in SRT.Myhill_Coq]
X:60 [binder, in SRT.Definitions_Coq]
X:61 [binder, in SRT.Infinite_Predicates_Coq]
x:61 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:61 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:61 [binder, in SRT.Preliminaries_Lists_Coq]
x:62 [binder, in SRT.Preliminaries_Coq]
x:63 [binder, in SRT.Preliminaries_Coq]
X:63 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:63 [binder, in SRT.Simple_Predicates_Coq]
X:64 [binder, in SRT.Preliminaries_Coq]
x:64 [binder, in SRT.Preliminaries_Lists_Coq]
x:65 [binder, in SRT.Definitions_Coq]
x:66 [binder, in SRT.Preliminaries_Coq]
X:66 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:66 [binder, in SRT.Simple_Predicates_Coq]
X:67 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:68 [binder, in SRT.Infinite_Predicates_Coq]
x:68 [binder, in SRT.Myhill_Coq]
x:68 [binder, in SRT.Preliminaries_Lists_Coq]
x:68 [binder, in SRT.Definitions_Coq]
x:69 [binder, in SRT.Preliminaries_Coq]
X:69 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:7 [binder, in SRT.Preliminaries_Coq]
X:7 [binder, in SRT.Infinite_Predicates_Coq]
X:7 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:7 [binder, in SRT.Myhill_Coq]
x:7 [binder, in SRT.Preliminaries_Lists_Coq]
x:7 [binder, in SRT.Definitions_Coq]
X:71 [binder, in SRT.Preliminaries_Coq]
x:71 [binder, in SRT.Infinite_Predicates_Coq]
x:71 [binder, in SRT.Recursive_Mu_Operator_Coq]
X:71 [binder, in SRT.Definitions_Coq]
x:71 [binder, in SRT.Simple_Predicates_Coq]
X:72 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:72 [binder, in SRT.Simple_Predicates_Coq]
x:73 [binder, in SRT.Preliminaries_Coq]
X:74 [binder, in SRT.Preliminaries_Coq]
x:74 [binder, in SRT.Infinite_Predicates_Coq]
X:75 [binder, in SRT.Reduction_Characterization_Coq]
x:75 [binder, in SRT.Infinite_Predicates_Coq]
x:75 [binder, in SRT.Myhill_Coq]
x:75 [binder, in SRT.Simple_Predicates_Coq]
x:76 [binder, in SRT.Definitions_Coq]
x:76 [binder, in SRT.Simple_Predicates_Coq]
x:77 [binder, in SRT.Preliminaries_Coq]
X:77 [binder, in SRT.Recursive_Mu_Operator_Coq]
X:77 [binder, in SRT.Definitions_Coq]
X:78 [binder, in SRT.Preliminaries_Coq]
x:78 [binder, in SRT.Preliminaries_Lists_Coq]
x:79 [binder, in SRT.Myhill_Coq]
x:8 [binder, in SRT.Preliminaries_Lists_Coq]
X:8 [binder, in SRT.Definitions_Coq]
x:8 [binder, in SRT.Simple_Predicates_Coq]
X:8 [binder, in SRT.Reducibility_Distinctions_Coq]
x:81 [binder, in SRT.Preliminaries_Coq]
X:81 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:81 [binder, in SRT.Definitions_Coq]
X:82 [binder, in SRT.Preliminaries_Coq]
X:82 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:82 [binder, in SRT.Simple_Predicates_Coq]
x:83 [binder, in SRT.Infinite_Predicates_Coq]
x:83 [binder, in SRT.Simple_Predicates_Coq]
x:84 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:84 [binder, in SRT.Simple_Predicates_Coq]
X:85 [binder, in SRT.Infinite_Predicates_Coq]
x:85 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:85 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:85 [binder, in SRT.Myhill_Coq]
X:85 [binder, in SRT.Definitions_Coq]
x:86 [binder, in SRT.Reduction_Characterization_Coq]
x:86 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:87 [binder, in SRT.Preliminaries_Coq]
x:87 [binder, in SRT.Reduction_Characterization_Coq]
X:87 [binder, in SRT.Infinite_Predicates_Coq]
x:87 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:87 [binder, in SRT.Recursive_Mu_Operator_Coq]
X:88 [binder, in SRT.Preliminaries_Coq]
x:88 [binder, in SRT.Preliminaries_Lists_Coq]
X:89 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:89 [binder, in SRT.Definitions_Coq]
X:9 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:9 [binder, in SRT.Preliminaries_Lists_Coq]
X:90 [binder, in SRT.Reduction_Characterization_Coq]
x:90 [binder, in SRT.Infinite_Predicates_Coq]
X:91 [binder, in SRT.Preliminaries_Coq]
X:91 [binder, in SRT.Infinite_Predicates_Coq]
x:92 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:92 [binder, in SRT.Myhill_Coq]
x:93 [binder, in SRT.Preliminaries_Coq]
x:93 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:93 [binder, in SRT.Recursive_Mu_Operator_Coq]
X:93 [binder, in SRT.Definitions_Coq]
X:94 [binder, in SRT.Preliminaries_Coq]
x:94 [binder, in SRT.Infinite_Predicates_Coq]
x:94 [binder, in SRT.Simple_Predicates_Coq]
X:95 [binder, in SRT.Infinite_Predicates_Coq]
x:95 [binder, in SRT.Synthetic_Computability_Theory_Coq]
x:95 [binder, in SRT.Preliminaries_Lists_Coq]
x:95 [binder, in SRT.Simple_Predicates_Coq]
x:96 [binder, in SRT.Preliminaries_Coq]
X:97 [binder, in SRT.Infinite_Predicates_Coq]
X:97 [binder, in SRT.Synthetic_Computability_Theory_Coq]
X:97 [binder, in SRT.Definitions_Coq]
X:98 [binder, in SRT.Preliminaries_Coq]
X:98 [binder, in SRT.Reduction_Characterization_Coq]
X:98 [binder, in SRT.Recursive_Mu_Operator_Coq]
x:98 [binder, in SRT.Myhill_Coq]
X:99 [binder, in SRT.Infinite_Predicates_Coq]
x:99 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y
y1:38 [binder, in SRT.Myhill_Coq]y1:63 [binder, in SRT.Myhill_Coq]
y2:39 [binder, in SRT.Myhill_Coq]
Y:10 [binder, in SRT.Preliminaries_Lists_Coq]
Y:103 [binder, in SRT.Preliminaries_Coq]
Y:105 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:108 [binder, in SRT.Preliminaries_Coq]
y:108 [binder, in SRT.Preliminaries_Lists_Coq]
y:109 [binder, in SRT.Infinite_Predicates_Coq]
y:109 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:11 [binder, in SRT.Myhill_Coq]
Y:111 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:113 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:116 [binder, in SRT.Infinite_Predicates_Coq]
y:116 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:117 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:12 [binder, in SRT.Reduction_Characterization_Coq]
y:122 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:124 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:126 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:127 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:13 [binder, in SRT.Preliminaries_Coq]
Y:131 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:137 [binder, in SRT.Reduction_Characterization_Coq]
Y:139 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:14 [binder, in SRT.Myhill_Coq]
y:140 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:140 [binder, in SRT.Myhill_Coq]
y:141 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:143 [binder, in SRT.Infinite_Predicates_Coq]
Y:147 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:148 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:148 [binder, in SRT.Myhill_Coq]
y:15 [binder, in SRT.Reduction_Characterization_Coq]
Y:150 [binder, in SRT.Infinite_Predicates_Coq]
Y:155 [binder, in SRT.Infinite_Predicates_Coq]
Y:155 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:159 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:16 [binder, in SRT.Preliminaries_Coq]
Y:162 [binder, in SRT.Infinite_Predicates_Coq]
Y:164 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:167 [binder, in SRT.Infinite_Predicates_Coq]
Y:168 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:169 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:17 [binder, in SRT.Myhill_Coq]
Y:17 [binder, in SRT.Preliminaries_Lists_Coq]
Y:171 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:185 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:188 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:19 [binder, in SRT.Myhill_Coq]
Y:194 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:2 [binder, in SRT.Reduction_Characterization_Coq]
Y:2 [binder, in SRT.Myhill_Coq]
Y:2 [binder, in SRT.Preliminaries_Lists_Coq]
y:20 [binder, in SRT.Preliminaries_Coq]
y:203 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:206 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:21 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:211 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:212 [binder, in SRT.Reduction_Characterization_Coq]
y:218 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:219 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:22 [binder, in SRT.Preliminaries_Lists_Coq]
Y:229 [binder, in SRT.Reduction_Characterization_Coq]
Y:23 [binder, in SRT.Preliminaries_Coq]
Y:23 [binder, in SRT.Reduction_Characterization_Coq]
y:23 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:236 [binder, in SRT.Reduction_Characterization_Coq]
Y:237 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:24 [binder, in SRT.Myhill_Coq]
Y:240 [binder, in SRT.Reduction_Characterization_Coq]
Y:241 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:245 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:251 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:253 [binder, in SRT.Reduction_Characterization_Coq]
Y:257 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:26 [binder, in SRT.Myhill_Coq]
Y:26 [binder, in SRT.Reducibility_Distinctions_Coq]
Y:261 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:265 [binder, in SRT.Reduction_Characterization_Coq]
Y:265 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:269 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:275 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:281 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:287 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:297 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:3 [binder, in SRT.Preliminaries_Coq]
Y:30 [binder, in SRT.Preliminaries_Coq]
Y:301 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:305 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:31 [binder, in SRT.Myhill_Coq]
Y:319 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:32 [binder, in SRT.Reduction_Characterization_Coq]
Y:323 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:33 [binder, in SRT.Myhill_Coq]
Y:33 [binder, in SRT.Definitions_Coq]
Y:333 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:34 [binder, in SRT.Simple_Predicates_Coq]
Y:341 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:349 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:355 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:359 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:36 [binder, in SRT.Preliminaries_Coq]
y:36 [binder, in SRT.Simple_Predicates_Coq]
Y:363 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:367 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:37 [binder, in SRT.Reducibility_Distinctions_Coq]
Y:371 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:375 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:379 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:39 [binder, in SRT.Definitions_Coq]
y:4 [binder, in SRT.Myhill_Coq]
Y:4 [binder, in SRT.Reducibility_Distinctions_Coq]
Y:42 [binder, in SRT.Preliminaries_Coq]
y:42 [binder, in SRT.Myhill_Coq]
y:43 [binder, in SRT.Recursive_Mu_Operator_Coq]
y:430 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:431 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:44 [binder, in SRT.Recursive_Mu_Operator_Coq]
Y:44 [binder, in SRT.Definitions_Coq]
y:46 [binder, in SRT.Myhill_Coq]
y:476 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Y:48 [binder, in SRT.Preliminaries_Coq]
y:481 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:484 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:487 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:490 [binder, in SRT.Synthetic_Computability_Theory_Coq]
y:50 [binder, in SRT.Myhill_Coq]
Y:50 [binder, in SRT.Definitions_Coq]
Y:54 [binder, in SRT.Preliminaries_Coq]
Y:56 [binder, in SRT.Reduction_Characterization_Coq]
Y:60 [binder, in SRT.Preliminaries_Coq]
Y:61 [binder, in SRT.Definitions_Coq]
y:65 [binder, in SRT.Preliminaries_Coq]
y:68 [binder, in SRT.Preliminaries_Coq]
Y:7 [binder, in SRT.Reduction_Characterization_Coq]
y:70 [binder, in SRT.Myhill_Coq]
Y:72 [binder, in SRT.Definitions_Coq]
Y:76 [binder, in SRT.Reduction_Characterization_Coq]
Y:78 [binder, in SRT.Definitions_Coq]
Y:8 [binder, in SRT.Preliminaries_Coq]
Y:8 [binder, in SRT.Myhill_Coq]
Y:82 [binder, in SRT.Definitions_Coq]
Y:83 [binder, in SRT.Preliminaries_Coq]
y:86 [binder, in SRT.Preliminaries_Coq]
Y:86 [binder, in SRT.Definitions_Coq]
y:87 [binder, in SRT.Myhill_Coq]
y:9 [binder, in SRT.Cantor_Pairing_Coq]
Y:9 [binder, in SRT.Reducibility_Distinctions_Coq]
Y:91 [binder, in SRT.Reduction_Characterization_Coq]
Y:91 [binder, in SRT.Definitions_Coq]
y:93 [binder, in SRT.Myhill_Coq]
y:95 [binder, in SRT.Preliminaries_Coq]
Y:95 [binder, in SRT.Definitions_Coq]
y:97 [binder, in SRT.Preliminaries_Lists_Coq]
y:98 [binder, in SRT.Preliminaries_Lists_Coq]
Y:99 [binder, in SRT.Preliminaries_Coq]
Y:99 [binder, in SRT.Reduction_Characterization_Coq]
Y:99 [binder, in SRT.Definitions_Coq]
Z
Z:132 [binder, in SRT.Synthetic_Computability_Theory_Coq]z:132 [binder, in SRT.Myhill_Coq]
z:135 [binder, in SRT.Myhill_Coq]
Z:148 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:186 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:195 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:212 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:288 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:306 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:324 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:334 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:342 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:350 [binder, in SRT.Synthetic_Computability_Theory_Coq]
Z:37 [binder, in SRT.Preliminaries_Coq]
Z:43 [binder, in SRT.Preliminaries_Coq]
Z:49 [binder, in SRT.Preliminaries_Coq]
Z:61 [binder, in SRT.Preliminaries_Coq]
Z:8 [binder, in SRT.Reduction_Characterization_Coq]
other
_ << _ [notation, in SRT.Preliminaries_Coq]_ \ _ [notation, in SRT.Preliminaries_Coq]
_ ** _ [notation, in SRT.Reduction_Characterization_Coq]
_ =tt _ [notation, in SRT.Definitions_Coq]
_ =m _ [notation, in SRT.Definitions_Coq]
_ =1 _ [notation, in SRT.Definitions_Coq]
_ == _ [notation, in SRT.Definitions_Coq]
_ <=tt _ [notation, in SRT.Definitions_Coq]
_ <=m _ [notation, in SRT.Definitions_Coq]
_ <=1 _ [notation, in SRT.Definitions_Coq]
Notation Index
other
_ << _ [in SRT.Preliminaries_Coq]_ \ _ [in SRT.Preliminaries_Coq]
_ ** _ [in SRT.Reduction_Characterization_Coq]
_ =tt _ [in SRT.Definitions_Coq]
_ =m _ [in SRT.Definitions_Coq]
_ =1 _ [in SRT.Definitions_Coq]
_ == _ [in SRT.Definitions_Coq]
_ <=tt _ [in SRT.Definitions_Coq]
_ <=m _ [in SRT.Definitions_Coq]
_ <=1 _ [in SRT.Definitions_Coq]
Binder Index
A
alpha1:186 [in SRT.Reduction_Characterization_Coq]alpha2:187 [in SRT.Reduction_Characterization_Coq]
alpha2:190 [in SRT.Synthetic_Computability_Theory_Coq]
alpha:189 [in SRT.Reduction_Characterization_Coq]
alpha:193 [in SRT.Reduction_Characterization_Coq]
alpha:199 [in SRT.Synthetic_Computability_Theory_Coq]
alpha:67 [in SRT.Definitions_Coq]
a:52 [in SRT.Preliminaries_Lists_Coq]
a:53 [in SRT.Preliminaries_Lists_Coq]
a:83 [in SRT.Preliminaries_Lists_Coq]
B
bijf:143 [in SRT.Recursive_Mu_Operator_Coq]bijf:145 [in SRT.Recursive_Mu_Operator_Coq]
bijf:147 [in SRT.Recursive_Mu_Operator_Coq]
bijf:158 [in SRT.Recursive_Mu_Operator_Coq]
bijf:160 [in SRT.Recursive_Mu_Operator_Coq]
bijf:162 [in SRT.Recursive_Mu_Operator_Coq]
b:110 [in SRT.Preliminaries_Lists_Coq]
b:112 [in SRT.Preliminaries_Lists_Coq]
b:115 [in SRT.Preliminaries_Lists_Coq]
b:115 [in SRT.Simple_Predicates_Coq]
b:117 [in SRT.Preliminaries_Lists_Coq]
b:119 [in SRT.Simple_Predicates_Coq]
b:123 [in SRT.Simple_Predicates_Coq]
b:126 [in SRT.Simple_Predicates_Coq]
b:130 [in SRT.Simple_Predicates_Coq]
b:134 [in SRT.Simple_Predicates_Coq]
b:166 [in SRT.Synthetic_Computability_Theory_Coq]
b:180 [in SRT.Reduction_Characterization_Coq]
b:218 [in SRT.Reduction_Characterization_Coq]
b:221 [in SRT.Reduction_Characterization_Coq]
b:283 [in SRT.Simple_Predicates_Coq]
b:284 [in SRT.Simple_Predicates_Coq]
b:286 [in SRT.Simple_Predicates_Coq]
b:288 [in SRT.Simple_Predicates_Coq]
b:289 [in SRT.Simple_Predicates_Coq]
b:290 [in SRT.Simple_Predicates_Coq]
b:30 [in SRT.Preliminaries_Corresponding_Coq]
b:33 [in SRT.Preliminaries_Corresponding_Coq]
b:59 [in SRT.Definitions_Coq]
C
cns:122 [in SRT.Definitions_Coq]c_bot:471 [in SRT.Synthetic_Computability_Theory_Coq]
c_top:392 [in SRT.Synthetic_Computability_Theory_Coq]
c_bot:388 [in SRT.Synthetic_Computability_Theory_Coq]
c:1 [in SRT.Cantor_Pairing_Coq]
c:101 [in SRT.Simple_Predicates_Coq]
c:107 [in SRT.Simple_Predicates_Coq]
c:109 [in SRT.Definitions_Coq]
c:113 [in SRT.Definitions_Coq]
c:116 [in SRT.Definitions_Coq]
c:12 [in SRT.Cantor_Pairing_Coq]
c:120 [in SRT.Definitions_Coq]
c:129 [in SRT.Definitions_Coq]
c:14 [in SRT.Cantor_Pairing_Coq]
c:147 [in SRT.Simple_Predicates_Coq]
c:151 [in SRT.Simple_Predicates_Coq]
c:153 [in SRT.Simple_Predicates_Coq]
c:157 [in SRT.Simple_Predicates_Coq]
c:158 [in SRT.Simple_Predicates_Coq]
c:16 [in SRT.Cantor_Pairing_Coq]
c:167 [in SRT.Simple_Predicates_Coq]
c:173 [in SRT.Simple_Predicates_Coq]
c:177 [in SRT.Simple_Predicates_Coq]
c:18 [in SRT.Cantor_Pairing_Coq]
c:180 [in SRT.Simple_Predicates_Coq]
c:183 [in SRT.Simple_Predicates_Coq]
c:187 [in SRT.Simple_Predicates_Coq]
c:191 [in SRT.Simple_Predicates_Coq]
c:193 [in SRT.Simple_Predicates_Coq]
c:195 [in SRT.Simple_Predicates_Coq]
c:197 [in SRT.Simple_Predicates_Coq]
c:20 [in SRT.Reducibility_Distinctions_Coq]
c:204 [in SRT.Simple_Predicates_Coq]
c:219 [in SRT.Simple_Predicates_Coq]
c:224 [in SRT.Simple_Predicates_Coq]
c:23 [in SRT.Reducibility_Distinctions_Coq]
c:233 [in SRT.Simple_Predicates_Coq]
c:239 [in SRT.Simple_Predicates_Coq]
c:242 [in SRT.Simple_Predicates_Coq]
c:246 [in SRT.Simple_Predicates_Coq]
c:249 [in SRT.Simple_Predicates_Coq]
c:253 [in SRT.Simple_Predicates_Coq]
c:269 [in SRT.Simple_Predicates_Coq]
c:273 [in SRT.Simple_Predicates_Coq]
c:276 [in SRT.Simple_Predicates_Coq]
c:280 [in SRT.Simple_Predicates_Coq]
c:31 [in SRT.Reducibility_Distinctions_Coq]
c:34 [in SRT.Reducibility_Distinctions_Coq]
c:397 [in SRT.Synthetic_Computability_Theory_Coq]
c:402 [in SRT.Synthetic_Computability_Theory_Coq]
c:405 [in SRT.Synthetic_Computability_Theory_Coq]
c:408 [in SRT.Synthetic_Computability_Theory_Coq]
c:411 [in SRT.Synthetic_Computability_Theory_Coq]
c:414 [in SRT.Synthetic_Computability_Theory_Coq]
c:417 [in SRT.Synthetic_Computability_Theory_Coq]
c:42 [in SRT.Reducibility_Distinctions_Coq]
c:420 [in SRT.Synthetic_Computability_Theory_Coq]
c:433 [in SRT.Synthetic_Computability_Theory_Coq]
c:436 [in SRT.Synthetic_Computability_Theory_Coq]
c:441 [in SRT.Synthetic_Computability_Theory_Coq]
c:444 [in SRT.Synthetic_Computability_Theory_Coq]
c:447 [in SRT.Synthetic_Computability_Theory_Coq]
c:45 [in SRT.Reducibility_Distinctions_Coq]
c:452 [in SRT.Synthetic_Computability_Theory_Coq]
c:455 [in SRT.Synthetic_Computability_Theory_Coq]
c:458 [in SRT.Synthetic_Computability_Theory_Coq]
c:46 [in SRT.Simple_Predicates_Coq]
c:463 [in SRT.Synthetic_Computability_Theory_Coq]
c:466 [in SRT.Synthetic_Computability_Theory_Coq]
c:469 [in SRT.Synthetic_Computability_Theory_Coq]
c:53 [in SRT.Simple_Predicates_Coq]
c:56 [in SRT.Simple_Predicates_Coq]
c:62 [in SRT.Simple_Predicates_Coq]
c:65 [in SRT.Simple_Predicates_Coq]
c:67 [in SRT.Simple_Predicates_Coq]
c:69 [in SRT.Simple_Predicates_Coq]
c:70 [in SRT.Simple_Predicates_Coq]
c:73 [in SRT.Simple_Predicates_Coq]
c:77 [in SRT.Simple_Predicates_Coq]
c:79 [in SRT.Simple_Predicates_Coq]
c:85 [in SRT.Simple_Predicates_Coq]
c:89 [in SRT.Simple_Predicates_Coq]
D
DXY:166 [in SRT.Recursive_Mu_Operator_Coq]D:23 [in SRT.Recursive_Mu_Operator_Coq]
D:26 [in SRT.Recursive_Mu_Operator_Coq]
d:292 [in SRT.Synthetic_Computability_Theory_Coq]
d:294 [in SRT.Synthetic_Computability_Theory_Coq]
d:310 [in SRT.Synthetic_Computability_Theory_Coq]
d:312 [in SRT.Synthetic_Computability_Theory_Coq]
D:35 [in SRT.Preliminaries_Lists_Coq]
D:36 [in SRT.Recursive_Mu_Operator_Coq]
D:40 [in SRT.Preliminaries_Lists_Coq]
D:44 [in SRT.Preliminaries_Lists_Coq]
D:59 [in SRT.Synthetic_Computability_Theory_Coq]
D:65 [in SRT.Synthetic_Computability_Theory_Coq]
E
E:101 [in SRT.Recursive_Mu_Operator_Coq]E:59 [in SRT.Recursive_Mu_Operator_Coq]
E:64 [in SRT.Recursive_Mu_Operator_Coq]
E:69 [in SRT.Recursive_Mu_Operator_Coq]
E:75 [in SRT.Recursive_Mu_Operator_Coq]
E:80 [in SRT.Recursive_Mu_Operator_Coq]
E:90 [in SRT.Recursive_Mu_Operator_Coq]
E:96 [in SRT.Recursive_Mu_Operator_Coq]
F
f1:104 [in SRT.Definitions_Coq]f1:133 [in SRT.Reduction_Characterization_Coq]
f1:38 [in SRT.Preliminaries_Coq]
f1:44 [in SRT.Preliminaries_Coq]
f1:50 [in SRT.Preliminaries_Coq]
f2:105 [in SRT.Definitions_Coq]
f2:134 [in SRT.Reduction_Characterization_Coq]
f2:187 [in SRT.Synthetic_Computability_Theory_Coq]
f2:39 [in SRT.Preliminaries_Coq]
f2:45 [in SRT.Preliminaries_Coq]
f2:51 [in SRT.Preliminaries_Coq]
F:10 [in SRT.Definitions_Coq]
f:100 [in SRT.Recursive_Mu_Operator_Coq]
F:101 [in SRT.Preliminaries_Coq]
f:106 [in SRT.Recursive_Mu_Operator_Coq]
f:11 [in SRT.Preliminaries_Lists_Coq]
f:115 [in SRT.Recursive_Mu_Operator_Coq]
f:118 [in SRT.Definitions_Coq]
f:119 [in SRT.Recursive_Mu_Operator_Coq]
f:128 [in SRT.Recursive_Mu_Operator_Coq]
f:130 [in SRT.Recursive_Mu_Operator_Coq]
f:132 [in SRT.Recursive_Mu_Operator_Coq]
f:134 [in SRT.Recursive_Mu_Operator_Coq]
f:14 [in SRT.Preliminaries_Coq]
f:142 [in SRT.Recursive_Mu_Operator_Coq]
f:144 [in SRT.Recursive_Mu_Operator_Coq]
f:146 [in SRT.Infinite_Predicates_Coq]
f:146 [in SRT.Recursive_Mu_Operator_Coq]
F:15 [in SRT.Definitions_Coq]
f:151 [in SRT.Recursive_Mu_Operator_Coq]
f:153 [in SRT.Infinite_Predicates_Coq]
f:153 [in SRT.Recursive_Mu_Operator_Coq]
f:155 [in SRT.Recursive_Mu_Operator_Coq]
f:157 [in SRT.Recursive_Mu_Operator_Coq]
f:158 [in SRT.Infinite_Predicates_Coq]
f:159 [in SRT.Recursive_Mu_Operator_Coq]
f:161 [in SRT.Recursive_Mu_Operator_Coq]
f:162 [in SRT.Synthetic_Computability_Theory_Coq]
f:165 [in SRT.Infinite_Predicates_Coq]
f:165 [in SRT.Recursive_Mu_Operator_Coq]
f:170 [in SRT.Infinite_Predicates_Coq]
f:18 [in SRT.Preliminaries_Lists_Coq]
F:18 [in SRT.Definitions_Coq]
f:19 [in SRT.Preliminaries_Coq]
f:198 [in SRT.Synthetic_Computability_Theory_Coq]
f:23 [in SRT.Preliminaries_Lists_Coq]
F:23 [in SRT.Definitions_Coq]
f:26 [in SRT.Preliminaries_Coq]
F:26 [in SRT.Synthetic_Computability_Theory_Coq]
F:28 [in SRT.Definitions_Coq]
f:3 [in SRT.Infinite_Predicates_Coq]
f:3 [in SRT.Preliminaries_Lists_Coq]
F:3 [in SRT.Definitions_Coq]
F:31 [in SRT.Synthetic_Computability_Theory_Coq]
f:31 [in SRT.Recursive_Mu_Operator_Coq]
F:31 [in SRT.Definitions_Coq]
f:33 [in SRT.Preliminaries_Coq]
f:36 [in SRT.Definitions_Coq]
F:37 [in SRT.Synthetic_Computability_Theory_Coq]
f:4 [in SRT.Preliminaries_Coq]
F:41 [in SRT.Synthetic_Computability_Theory_Coq]
f:41 [in SRT.Recursive_Mu_Operator_Coq]
f:42 [in SRT.Definitions_Coq]
F:45 [in SRT.Synthetic_Computability_Theory_Coq]
f:47 [in SRT.Recursive_Mu_Operator_Coq]
f:47 [in SRT.Definitions_Coq]
f:474 [in SRT.Synthetic_Computability_Theory_Coq]
f:478 [in SRT.Synthetic_Computability_Theory_Coq]
f:492 [in SRT.Synthetic_Computability_Theory_Coq]
f:494 [in SRT.Synthetic_Computability_Theory_Coq]
f:496 [in SRT.Synthetic_Computability_Theory_Coq]
f:498 [in SRT.Synthetic_Computability_Theory_Coq]
f:500 [in SRT.Synthetic_Computability_Theory_Coq]
f:502 [in SRT.Synthetic_Computability_Theory_Coq]
f:504 [in SRT.Synthetic_Computability_Theory_Coq]
F:52 [in SRT.Synthetic_Computability_Theory_Coq]
f:52 [in SRT.Myhill_Coq]
f:53 [in SRT.Definitions_Coq]
f:55 [in SRT.Preliminaries_Coq]
f:58 [in SRT.Recursive_Mu_Operator_Coq]
f:58 [in SRT.Myhill_Coq]
f:6 [in SRT.Infinite_Predicates_Coq]
F:60 [in SRT.Synthetic_Computability_Theory_Coq]
f:63 [in SRT.Recursive_Mu_Operator_Coq]
f:64 [in SRT.Definitions_Coq]
F:66 [in SRT.Synthetic_Computability_Theory_Coq]
f:66 [in SRT.Myhill_Coq]
f:68 [in SRT.Recursive_Mu_Operator_Coq]
f:71 [in SRT.Synthetic_Computability_Theory_Coq]
f:73 [in SRT.Myhill_Coq]
f:74 [in SRT.Recursive_Mu_Operator_Coq]
f:75 [in SRT.Synthetic_Computability_Theory_Coq]
f:75 [in SRT.Definitions_Coq]
f:77 [in SRT.Myhill_Coq]
f:78 [in SRT.Synthetic_Computability_Theory_Coq]
f:79 [in SRT.Recursive_Mu_Operator_Coq]
f:83 [in SRT.Myhill_Coq]
f:84 [in SRT.Preliminaries_Coq]
f:84 [in SRT.Recursive_Mu_Operator_Coq]
f:89 [in SRT.Recursive_Mu_Operator_Coq]
f:9 [in SRT.Preliminaries_Coq]
f:90 [in SRT.Myhill_Coq]
f:95 [in SRT.Recursive_Mu_Operator_Coq]
f:96 [in SRT.Myhill_Coq]
G
g:107 [in SRT.Recursive_Mu_Operator_Coq]g:120 [in SRT.Recursive_Mu_Operator_Coq]
g:135 [in SRT.Recursive_Mu_Operator_Coq]
g:146 [in SRT.Simple_Predicates_Coq]
g:149 [in SRT.Simple_Predicates_Coq]
g:166 [in SRT.Simple_Predicates_Coq]
g:172 [in SRT.Simple_Predicates_Coq]
g:176 [in SRT.Simple_Predicates_Coq]
g:179 [in SRT.Simple_Predicates_Coq]
g:182 [in SRT.Simple_Predicates_Coq]
g:185 [in SRT.Simple_Predicates_Coq]
g:19 [in SRT.Infinite_Predicates_Coq]
H
H1:102 [in SRT.Recursive_Mu_Operator_Coq]H1:115 [in SRT.Reduction_Characterization_Coq]
H1:37 [in SRT.Recursive_Mu_Operator_Coq]
H1:80 [in SRT.Simple_Predicates_Coq]
H1:91 [in SRT.Recursive_Mu_Operator_Coq]
H2:103 [in SRT.Recursive_Mu_Operator_Coq]
H2:116 [in SRT.Reduction_Characterization_Coq]
H2:38 [in SRT.Recursive_Mu_Operator_Coq]
H2:81 [in SRT.Simple_Predicates_Coq]
H2:92 [in SRT.Recursive_Mu_Operator_Coq]
H:102 [in SRT.Simple_Predicates_Coq]
H:108 [in SRT.Simple_Predicates_Coq]
H:110 [in SRT.Reduction_Characterization_Coq]
H:111 [in SRT.Myhill_Coq]
H:114 [in SRT.Myhill_Coq]
H:117 [in SRT.Myhill_Coq]
H:120 [in SRT.Myhill_Coq]
H:128 [in SRT.Myhill_Coq]
H:136 [in SRT.Reduction_Characterization_Coq]
H:165 [in SRT.Synthetic_Computability_Theory_Coq]
H:173 [in SRT.Synthetic_Computability_Theory_Coq]
H:176 [in SRT.Synthetic_Computability_Theory_Coq]
H:209 [in SRT.Synthetic_Computability_Theory_Coq]
H:224 [in SRT.Reduction_Characterization_Coq]
H:227 [in SRT.Reduction_Characterization_Coq]
H:24 [in SRT.Recursive_Mu_Operator_Coq]
H:27 [in SRT.Recursive_Mu_Operator_Coq]
H:60 [in SRT.Recursive_Mu_Operator_Coq]
H:65 [in SRT.Recursive_Mu_Operator_Coq]
H:70 [in SRT.Recursive_Mu_Operator_Coq]
H:70 [in SRT.Definitions_Coq]
H:74 [in SRT.Simple_Predicates_Coq]
H:76 [in SRT.Recursive_Mu_Operator_Coq]
H:78 [in SRT.Simple_Predicates_Coq]
H:81 [in SRT.Recursive_Mu_Operator_Coq]
H:86 [in SRT.Simple_Predicates_Coq]
H:90 [in SRT.Simple_Predicates_Coq]
H:97 [in SRT.Recursive_Mu_Operator_Coq]
I
I1:143 [in SRT.Reduction_Characterization_Coq]I1:148 [in SRT.Reduction_Characterization_Coq]
I:102 [in SRT.Reduction_Characterization_Coq]
I:152 [in SRT.Reduction_Characterization_Coq]
I:153 [in SRT.Reduction_Characterization_Coq]
I:184 [in SRT.Reduction_Characterization_Coq]
I:205 [in SRT.Reduction_Characterization_Coq]
I:206 [in SRT.Reduction_Characterization_Coq]
I:215 [in SRT.Reduction_Characterization_Coq]
I:232 [in SRT.Reduction_Characterization_Coq]
I:233 [in SRT.Reduction_Characterization_Coq]
I:234 [in SRT.Reduction_Characterization_Coq]
I:243 [in SRT.Reduction_Characterization_Coq]
I:244 [in SRT.Reduction_Characterization_Coq]
I:245 [in SRT.Reduction_Characterization_Coq]
I:256 [in SRT.Reduction_Characterization_Coq]
I:257 [in SRT.Reduction_Characterization_Coq]
I:258 [in SRT.Reduction_Characterization_Coq]
I:259 [in SRT.Reduction_Characterization_Coq]
I:260 [in SRT.Reduction_Characterization_Coq]
I:261 [in SRT.Reduction_Characterization_Coq]
I:268 [in SRT.Reduction_Characterization_Coq]
I:269 [in SRT.Reduction_Characterization_Coq]
I:270 [in SRT.Reduction_Characterization_Coq]
I:34 [in SRT.Reduction_Characterization_Coq]
I:35 [in SRT.Reduction_Characterization_Coq]
I:40 [in SRT.Reduction_Characterization_Coq]
I:43 [in SRT.Reduction_Characterization_Coq]
I:46 [in SRT.Reduction_Characterization_Coq]
I:59 [in SRT.Reduction_Characterization_Coq]
I:60 [in SRT.Reduction_Characterization_Coq]
I:79 [in SRT.Reduction_Characterization_Coq]
I:94 [in SRT.Reduction_Characterization_Coq]
I:95 [in SRT.Reduction_Characterization_Coq]
K
k:11 [in SRT.Recursive_Mu_Operator_Coq]k:119 [in SRT.Definitions_Coq]
k:2 [in SRT.Recursive_Mu_Operator_Coq]
L
LB1:17 [in SRT.Preliminaries_Corresponding_Coq]LB1:24 [in SRT.Preliminaries_Corresponding_Coq]
LB1:5 [in SRT.Preliminaries_Corresponding_Coq]
LB1:9 [in SRT.Preliminaries_Corresponding_Coq]
LB2:10 [in SRT.Preliminaries_Corresponding_Coq]
LB2:18 [in SRT.Preliminaries_Corresponding_Coq]
LB2:25 [in SRT.Preliminaries_Corresponding_Coq]
LB2:6 [in SRT.Preliminaries_Corresponding_Coq]
LB:106 [in SRT.Reduction_Characterization_Coq]
LB:109 [in SRT.Reduction_Characterization_Coq]
LB:12 [in SRT.Preliminaries_Corresponding_Coq]
LB:120 [in SRT.Reduction_Characterization_Coq]
LB:123 [in SRT.Reduction_Characterization_Coq]
LB:132 [in SRT.Reduction_Characterization_Coq]
LB:135 [in SRT.Reduction_Characterization_Coq]
LB:14 [in SRT.Preliminaries_Corresponding_Coq]
LB:159 [in SRT.Reduction_Characterization_Coq]
LB:170 [in SRT.Reduction_Characterization_Coq]
LB:179 [in SRT.Reduction_Characterization_Coq]
LB:183 [in SRT.Reduction_Characterization_Coq]
LB:189 [in SRT.Synthetic_Computability_Theory_Coq]
LB:196 [in SRT.Reduction_Characterization_Coq]
LB:198 [in SRT.Reduction_Characterization_Coq]
LB:199 [in SRT.Reduction_Characterization_Coq]
LB:20 [in SRT.Preliminaries_Corresponding_Coq]
LB:201 [in SRT.Reduction_Characterization_Coq]
LB:202 [in SRT.Synthetic_Computability_Theory_Coq]
LB:204 [in SRT.Reduction_Characterization_Coq]
LB:204 [in SRT.Synthetic_Computability_Theory_Coq]
LB:22 [in SRT.Preliminaries_Corresponding_Coq]
LB:223 [in SRT.Reduction_Characterization_Coq]
LB:226 [in SRT.Reduction_Characterization_Coq]
LB:27 [in SRT.Preliminaries_Corresponding_Coq]
LB:57 [in SRT.Definitions_Coq]
LC:106 [in SRT.Simple_Predicates_Coq]
LLB:191 [in SRT.Synthetic_Computability_Theory_Coq]
LLB:205 [in SRT.Synthetic_Computability_Theory_Coq]
LLZ:201 [in SRT.Synthetic_Computability_Theory_Coq]
LX1:15 [in SRT.Preliminaries_Corresponding_Coq]
LX1:3 [in SRT.Preliminaries_Corresponding_Coq]
LX1:7 [in SRT.Preliminaries_Corresponding_Coq]
LX2:16 [in SRT.Preliminaries_Corresponding_Coq]
LX2:4 [in SRT.Preliminaries_Corresponding_Coq]
LX2:8 [in SRT.Preliminaries_Corresponding_Coq]
LX:105 [in SRT.Reduction_Characterization_Coq]
LX:11 [in SRT.Preliminaries_Corresponding_Coq]
LX:13 [in SRT.Preliminaries_Corresponding_Coq]
LX:182 [in SRT.Reduction_Characterization_Coq]
LX:185 [in SRT.Reduction_Characterization_Coq]
LX:188 [in SRT.Reduction_Characterization_Coq]
LX:19 [in SRT.Preliminaries_Corresponding_Coq]
LX:192 [in SRT.Reduction_Characterization_Coq]
LX:203 [in SRT.Reduction_Characterization_Coq]
LX:21 [in SRT.Preliminaries_Corresponding_Coq]
LX:23 [in SRT.Preliminaries_Corresponding_Coq]
LX:33 [in SRT.Preliminaries_Lists_Coq]
LX:56 [in SRT.Definitions_Coq]
LX:91 [in SRT.Preliminaries_Lists_Coq]
LY:200 [in SRT.Synthetic_Computability_Theory_Coq]
LY:92 [in SRT.Preliminaries_Lists_Coq]
L_n:108 [in SRT.Myhill_Coq]
L':99 [in SRT.Myhill_Coq]
L0:109 [in SRT.Myhill_Coq]
L0:112 [in SRT.Myhill_Coq]
L0:115 [in SRT.Myhill_Coq]
L0:118 [in SRT.Myhill_Coq]
L0:127 [in SRT.Myhill_Coq]
L1:149 [in SRT.Reduction_Characterization_Coq]
L1:28 [in SRT.Preliminaries_Corresponding_Coq]
L1:31 [in SRT.Preliminaries_Corresponding_Coq]
L1:66 [in SRT.Preliminaries_Lists_Coq]
L1:69 [in SRT.Preliminaries_Lists_Coq]
L1:71 [in SRT.Preliminaries_Lists_Coq]
L1:76 [in SRT.Preliminaries_Lists_Coq]
L1:79 [in SRT.Preliminaries_Lists_Coq]
L1:81 [in SRT.Preliminaries_Lists_Coq]
L1:84 [in SRT.Preliminaries_Lists_Coq]
L2:150 [in SRT.Reduction_Characterization_Coq]
L2:29 [in SRT.Preliminaries_Corresponding_Coq]
L2:32 [in SRT.Preliminaries_Corresponding_Coq]
L2:67 [in SRT.Preliminaries_Lists_Coq]
L2:70 [in SRT.Preliminaries_Lists_Coq]
L2:72 [in SRT.Preliminaries_Lists_Coq]
L2:77 [in SRT.Preliminaries_Lists_Coq]
L2:80 [in SRT.Preliminaries_Lists_Coq]
L2:82 [in SRT.Preliminaries_Lists_Coq]
L2:85 [in SRT.Preliminaries_Lists_Coq]
L:101 [in SRT.Preliminaries_Lists_Coq]
L:102 [in SRT.Preliminaries_Lists_Coq]
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x:8 [in SRT.Preliminaries_Lists_Coq]
X:8 [in SRT.Definitions_Coq]
x:8 [in SRT.Simple_Predicates_Coq]
X:8 [in SRT.Reducibility_Distinctions_Coq]
x:81 [in SRT.Preliminaries_Coq]
X:81 [in SRT.Synthetic_Computability_Theory_Coq]
X:81 [in SRT.Definitions_Coq]
X:82 [in SRT.Preliminaries_Coq]
X:82 [in SRT.Recursive_Mu_Operator_Coq]
x:82 [in SRT.Simple_Predicates_Coq]
x:83 [in SRT.Infinite_Predicates_Coq]
x:83 [in SRT.Simple_Predicates_Coq]
x:84 [in SRT.Synthetic_Computability_Theory_Coq]
x:84 [in SRT.Simple_Predicates_Coq]
X:85 [in SRT.Infinite_Predicates_Coq]
x:85 [in SRT.Synthetic_Computability_Theory_Coq]
x:85 [in SRT.Recursive_Mu_Operator_Coq]
x:85 [in SRT.Myhill_Coq]
X:85 [in SRT.Definitions_Coq]
x:86 [in SRT.Reduction_Characterization_Coq]
x:86 [in SRT.Recursive_Mu_Operator_Coq]
x:87 [in SRT.Preliminaries_Coq]
x:87 [in SRT.Reduction_Characterization_Coq]
X:87 [in SRT.Infinite_Predicates_Coq]
x:87 [in SRT.Synthetic_Computability_Theory_Coq]
X:87 [in SRT.Recursive_Mu_Operator_Coq]
X:88 [in SRT.Preliminaries_Coq]
x:88 [in SRT.Preliminaries_Lists_Coq]
X:89 [in SRT.Synthetic_Computability_Theory_Coq]
X:89 [in SRT.Definitions_Coq]
X:9 [in SRT.Synthetic_Computability_Theory_Coq]
X:9 [in SRT.Preliminaries_Lists_Coq]
X:90 [in SRT.Reduction_Characterization_Coq]
x:90 [in SRT.Infinite_Predicates_Coq]
X:91 [in SRT.Preliminaries_Coq]
X:91 [in SRT.Infinite_Predicates_Coq]
x:92 [in SRT.Synthetic_Computability_Theory_Coq]
x:92 [in SRT.Myhill_Coq]
x:93 [in SRT.Preliminaries_Coq]
x:93 [in SRT.Synthetic_Computability_Theory_Coq]
X:93 [in SRT.Recursive_Mu_Operator_Coq]
X:93 [in SRT.Definitions_Coq]
X:94 [in SRT.Preliminaries_Coq]
x:94 [in SRT.Infinite_Predicates_Coq]
x:94 [in SRT.Simple_Predicates_Coq]
X:95 [in SRT.Infinite_Predicates_Coq]
x:95 [in SRT.Synthetic_Computability_Theory_Coq]
x:95 [in SRT.Preliminaries_Lists_Coq]
x:95 [in SRT.Simple_Predicates_Coq]
x:96 [in SRT.Preliminaries_Coq]
X:97 [in SRT.Infinite_Predicates_Coq]
X:97 [in SRT.Synthetic_Computability_Theory_Coq]
X:97 [in SRT.Definitions_Coq]
X:98 [in SRT.Preliminaries_Coq]
X:98 [in SRT.Reduction_Characterization_Coq]
X:98 [in SRT.Recursive_Mu_Operator_Coq]
x:98 [in SRT.Myhill_Coq]
X:99 [in SRT.Infinite_Predicates_Coq]
x:99 [in SRT.Synthetic_Computability_Theory_Coq]
Y
y1:38 [in SRT.Myhill_Coq]y1:63 [in SRT.Myhill_Coq]
y2:39 [in SRT.Myhill_Coq]
Y:10 [in SRT.Preliminaries_Lists_Coq]
Y:103 [in SRT.Preliminaries_Coq]
Y:105 [in SRT.Recursive_Mu_Operator_Coq]
Y:108 [in SRT.Preliminaries_Coq]
y:108 [in SRT.Preliminaries_Lists_Coq]
y:109 [in SRT.Infinite_Predicates_Coq]
y:109 [in SRT.Recursive_Mu_Operator_Coq]
Y:11 [in SRT.Myhill_Coq]
Y:111 [in SRT.Recursive_Mu_Operator_Coq]
Y:113 [in SRT.Synthetic_Computability_Theory_Coq]
y:116 [in SRT.Infinite_Predicates_Coq]
y:116 [in SRT.Recursive_Mu_Operator_Coq]
Y:117 [in SRT.Synthetic_Computability_Theory_Coq]
y:12 [in SRT.Reduction_Characterization_Coq]
y:122 [in SRT.Recursive_Mu_Operator_Coq]
y:124 [in SRT.Recursive_Mu_Operator_Coq]
y:126 [in SRT.Recursive_Mu_Operator_Coq]
y:127 [in SRT.Recursive_Mu_Operator_Coq]
Y:13 [in SRT.Preliminaries_Coq]
Y:131 [in SRT.Synthetic_Computability_Theory_Coq]
Y:137 [in SRT.Reduction_Characterization_Coq]
Y:139 [in SRT.Synthetic_Computability_Theory_Coq]
Y:14 [in SRT.Myhill_Coq]
y:140 [in SRT.Recursive_Mu_Operator_Coq]
y:140 [in SRT.Myhill_Coq]
y:141 [in SRT.Recursive_Mu_Operator_Coq]
Y:143 [in SRT.Infinite_Predicates_Coq]
Y:147 [in SRT.Synthetic_Computability_Theory_Coq]
Y:148 [in SRT.Recursive_Mu_Operator_Coq]
Y:148 [in SRT.Myhill_Coq]
y:15 [in SRT.Reduction_Characterization_Coq]
Y:150 [in SRT.Infinite_Predicates_Coq]
Y:155 [in SRT.Infinite_Predicates_Coq]
Y:155 [in SRT.Synthetic_Computability_Theory_Coq]
Y:159 [in SRT.Synthetic_Computability_Theory_Coq]
Y:16 [in SRT.Preliminaries_Coq]
Y:162 [in SRT.Infinite_Predicates_Coq]
Y:164 [in SRT.Recursive_Mu_Operator_Coq]
Y:167 [in SRT.Infinite_Predicates_Coq]
Y:168 [in SRT.Synthetic_Computability_Theory_Coq]
y:169 [in SRT.Recursive_Mu_Operator_Coq]
y:17 [in SRT.Myhill_Coq]
Y:17 [in SRT.Preliminaries_Lists_Coq]
Y:171 [in SRT.Recursive_Mu_Operator_Coq]
Y:185 [in SRT.Synthetic_Computability_Theory_Coq]
y:188 [in SRT.Synthetic_Computability_Theory_Coq]
Y:19 [in SRT.Myhill_Coq]
Y:194 [in SRT.Synthetic_Computability_Theory_Coq]
Y:2 [in SRT.Reduction_Characterization_Coq]
Y:2 [in SRT.Myhill_Coq]
Y:2 [in SRT.Preliminaries_Lists_Coq]
y:20 [in SRT.Preliminaries_Coq]
y:203 [in SRT.Synthetic_Computability_Theory_Coq]
y:206 [in SRT.Synthetic_Computability_Theory_Coq]
y:21 [in SRT.Synthetic_Computability_Theory_Coq]
Y:211 [in SRT.Synthetic_Computability_Theory_Coq]
Y:212 [in SRT.Reduction_Characterization_Coq]
y:218 [in SRT.Synthetic_Computability_Theory_Coq]
y:219 [in SRT.Synthetic_Computability_Theory_Coq]
Y:22 [in SRT.Preliminaries_Lists_Coq]
Y:229 [in SRT.Reduction_Characterization_Coq]
Y:23 [in SRT.Preliminaries_Coq]
Y:23 [in SRT.Reduction_Characterization_Coq]
y:23 [in SRT.Synthetic_Computability_Theory_Coq]
Y:236 [in SRT.Reduction_Characterization_Coq]
Y:237 [in SRT.Synthetic_Computability_Theory_Coq]
y:24 [in SRT.Myhill_Coq]
Y:240 [in SRT.Reduction_Characterization_Coq]
Y:241 [in SRT.Synthetic_Computability_Theory_Coq]
Y:245 [in SRT.Synthetic_Computability_Theory_Coq]
Y:251 [in SRT.Synthetic_Computability_Theory_Coq]
Y:253 [in SRT.Reduction_Characterization_Coq]
Y:257 [in SRT.Synthetic_Computability_Theory_Coq]
Y:26 [in SRT.Myhill_Coq]
Y:26 [in SRT.Reducibility_Distinctions_Coq]
Y:261 [in SRT.Synthetic_Computability_Theory_Coq]
Y:265 [in SRT.Reduction_Characterization_Coq]
Y:265 [in SRT.Synthetic_Computability_Theory_Coq]
Y:269 [in SRT.Synthetic_Computability_Theory_Coq]
Y:275 [in SRT.Synthetic_Computability_Theory_Coq]
Y:281 [in SRT.Synthetic_Computability_Theory_Coq]
Y:287 [in SRT.Synthetic_Computability_Theory_Coq]
Y:297 [in SRT.Synthetic_Computability_Theory_Coq]
Y:3 [in SRT.Preliminaries_Coq]
Y:30 [in SRT.Preliminaries_Coq]
Y:301 [in SRT.Synthetic_Computability_Theory_Coq]
Y:305 [in SRT.Synthetic_Computability_Theory_Coq]
Y:31 [in SRT.Myhill_Coq]
Y:319 [in SRT.Synthetic_Computability_Theory_Coq]
Y:32 [in SRT.Reduction_Characterization_Coq]
Y:323 [in SRT.Synthetic_Computability_Theory_Coq]
y:33 [in SRT.Myhill_Coq]
Y:33 [in SRT.Definitions_Coq]
Y:333 [in SRT.Synthetic_Computability_Theory_Coq]
y:34 [in SRT.Simple_Predicates_Coq]
Y:341 [in SRT.Synthetic_Computability_Theory_Coq]
Y:349 [in SRT.Synthetic_Computability_Theory_Coq]
Y:355 [in SRT.Synthetic_Computability_Theory_Coq]
Y:359 [in SRT.Synthetic_Computability_Theory_Coq]
Y:36 [in SRT.Preliminaries_Coq]
y:36 [in SRT.Simple_Predicates_Coq]
Y:363 [in SRT.Synthetic_Computability_Theory_Coq]
Y:367 [in SRT.Synthetic_Computability_Theory_Coq]
Y:37 [in SRT.Reducibility_Distinctions_Coq]
Y:371 [in SRT.Synthetic_Computability_Theory_Coq]
Y:375 [in SRT.Synthetic_Computability_Theory_Coq]
Y:379 [in SRT.Synthetic_Computability_Theory_Coq]
Y:39 [in SRT.Definitions_Coq]
y:4 [in SRT.Myhill_Coq]
Y:4 [in SRT.Reducibility_Distinctions_Coq]
Y:42 [in SRT.Preliminaries_Coq]
y:42 [in SRT.Myhill_Coq]
y:43 [in SRT.Recursive_Mu_Operator_Coq]
y:430 [in SRT.Synthetic_Computability_Theory_Coq]
y:431 [in SRT.Synthetic_Computability_Theory_Coq]
y:44 [in SRT.Recursive_Mu_Operator_Coq]
Y:44 [in SRT.Definitions_Coq]
y:46 [in SRT.Myhill_Coq]
y:476 [in SRT.Synthetic_Computability_Theory_Coq]
Y:48 [in SRT.Preliminaries_Coq]
y:481 [in SRT.Synthetic_Computability_Theory_Coq]
y:484 [in SRT.Synthetic_Computability_Theory_Coq]
y:487 [in SRT.Synthetic_Computability_Theory_Coq]
y:490 [in SRT.Synthetic_Computability_Theory_Coq]
y:50 [in SRT.Myhill_Coq]
Y:50 [in SRT.Definitions_Coq]
Y:54 [in SRT.Preliminaries_Coq]
Y:56 [in SRT.Reduction_Characterization_Coq]
Y:60 [in SRT.Preliminaries_Coq]
Y:61 [in SRT.Definitions_Coq]
y:65 [in SRT.Preliminaries_Coq]
y:68 [in SRT.Preliminaries_Coq]
Y:7 [in SRT.Reduction_Characterization_Coq]
y:70 [in SRT.Myhill_Coq]
Y:72 [in SRT.Definitions_Coq]
Y:76 [in SRT.Reduction_Characterization_Coq]
Y:78 [in SRT.Definitions_Coq]
Y:8 [in SRT.Preliminaries_Coq]
Y:8 [in SRT.Myhill_Coq]
Y:82 [in SRT.Definitions_Coq]
Y:83 [in SRT.Preliminaries_Coq]
y:86 [in SRT.Preliminaries_Coq]
Y:86 [in SRT.Definitions_Coq]
y:87 [in SRT.Myhill_Coq]
y:9 [in SRT.Cantor_Pairing_Coq]
Y:9 [in SRT.Reducibility_Distinctions_Coq]
Y:91 [in SRT.Reduction_Characterization_Coq]
Y:91 [in SRT.Definitions_Coq]
y:93 [in SRT.Myhill_Coq]
y:95 [in SRT.Preliminaries_Coq]
Y:95 [in SRT.Definitions_Coq]
y:97 [in SRT.Preliminaries_Lists_Coq]
y:98 [in SRT.Preliminaries_Lists_Coq]
Y:99 [in SRT.Preliminaries_Coq]
Y:99 [in SRT.Reduction_Characterization_Coq]
Y:99 [in SRT.Definitions_Coq]
Z
Z:132 [in SRT.Synthetic_Computability_Theory_Coq]z:132 [in SRT.Myhill_Coq]
z:135 [in SRT.Myhill_Coq]
Z:148 [in SRT.Synthetic_Computability_Theory_Coq]
Z:186 [in SRT.Synthetic_Computability_Theory_Coq]
Z:195 [in SRT.Synthetic_Computability_Theory_Coq]
Z:212 [in SRT.Synthetic_Computability_Theory_Coq]
Z:288 [in SRT.Synthetic_Computability_Theory_Coq]
Z:306 [in SRT.Synthetic_Computability_Theory_Coq]
Z:324 [in SRT.Synthetic_Computability_Theory_Coq]
Z:334 [in SRT.Synthetic_Computability_Theory_Coq]
Z:342 [in SRT.Synthetic_Computability_Theory_Coq]
Z:350 [in SRT.Synthetic_Computability_Theory_Coq]
Z:37 [in SRT.Preliminaries_Coq]
Z:43 [in SRT.Preliminaries_Coq]
Z:49 [in SRT.Preliminaries_Coq]
Z:61 [in SRT.Preliminaries_Coq]
Z:8 [in SRT.Reduction_Characterization_Coq]
Variable Index
A
Axioms.W [in SRT.Synthetic_Computability_Theory_Coq]Axioms.W [in SRT.Definitions_Coq]
C
Corresponding.p [in SRT.Preliminaries_Corresponding_Coq]CorSeq.DX [in SRT.Myhill_Coq]
CorSeq.DY [in SRT.Myhill_Coq]
I
Inconsistent_Mu.mu_enum_strong [in SRT.Synthetic_Computability_Theory_Coq]inf_any_number_to_injection.any_number [in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.D_X [in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.f [in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.Enum_E_p [in SRT.Infinite_Predicates_Coq]
inf_any_number_to_injection.E_p [in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.f [in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.Enum_E_p [in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection.E_p [in SRT.Infinite_Predicates_Coq]
Inverse_Nat.D [in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.Surj_E_X [in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.E_X [in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T.D [in SRT.Recursive_Mu_Operator_Coq]
M
Myhill.f1 [in SRT.Myhill_Coq]Myhill.f2 [in SRT.Myhill_Coq]
Myhill.H1 [in SRT.Myhill_Coq]
Myhill.H2 [in SRT.Myhill_Coq]
Myhill.p [in SRT.Myhill_Coq]
Myhill.q [in SRT.Myhill_Coq]
MyList.D [in SRT.Preliminaries_Lists_Coq]
P
PairList.DX [in SRT.Preliminaries_Lists_Coq]PairList.DY [in SRT.Preliminaries_Lists_Coq]
S
Simple_Not_M_Complete.list_id [in SRT.Simple_Predicates_Coq]Simple_Not_M_Complete.smn [in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.W_semidec [in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.es [in SRT.Simple_Predicates_Coq]
Simple_Not_M_Complete.W [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.c_top_spec [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.c_top [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W_semidecider [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W_SDec [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.es [in SRT.Simple_Predicates_Coq]
Simple_Predicate_S.W [in SRT.Simple_Predicates_Coq]
S_Star.c_top_spec [in SRT.Simple_Predicates_Coq]
S_Star.c_top [in SRT.Simple_Predicates_Coq]
S_Star.W_semidecider [in SRT.Simple_Predicates_Coq]
S_Star.W_SDec [in SRT.Simple_Predicates_Coq]
S_Star.es [in SRT.Simple_Predicates_Coq]
S_Star.W [in SRT.Simple_Predicates_Coq]
T
tt_embeding.HY [in SRT.Reduction_Characterization_Coq]tt_embeding.IY [in SRT.Reduction_Characterization_Coq]
tt_embeding.H2 [in SRT.Reduction_Characterization_Coq]
tt_embeding.I2 [in SRT.Reduction_Characterization_Coq]
Library Index
C
Cantor_Pairing_CoqD
Definitions_CoqI
Infinite_Predicates_CoqM
Myhill_CoqP
Preliminaries_Lists_CoqPreliminaries_Coq
Preliminaries_Corresponding_Coq
R
Recursive_Mu_Operator_CoqReducibility_Distinctions_Coq
Reduction_Characterization_Coq
S
Simple_Predicates_CoqSynthetic_Computability_Theory_Coq
Lemma Index
B
bool_list_listing [in SRT.Reduction_Characterization_Coq]C
CNS_to_LIST_ID [in SRT.Synthetic_Computability_Theory_Coq]complete_creative [in SRT.Simple_Predicates_Coq]
ComplS_Listing [in SRT.Simple_Predicates_Coq]
complToBound_NoDup [in SRT.Preliminaries_Lists_Coq]
complToBound_length [in SRT.Preliminaries_Lists_Coq]
complToBound_Bound [in SRT.Preliminaries_Lists_Coq]
complToBound_compl [in SRT.Simple_Predicates_Coq]
composition_bij [in SRT.Preliminaries_Coq]
composition_sur [in SRT.Preliminaries_Coq]
composition_inj [in SRT.Preliminaries_Coq]
constant_mu_enum [in SRT.Recursive_Mu_Operator_Coq]
constant_mu_enum_NN [in SRT.Recursive_Mu_Operator_Coq]
constant_mu [in SRT.Recursive_Mu_Operator_Coq]
corresponding_all_p [in SRT.Preliminaries_Corresponding_Coq]
corresponding_all_true [in SRT.Preliminaries_Corresponding_Coq]
corresponding_weak [in SRT.Preliminaries_Corresponding_Coq]
corresponding_one_one [in SRT.Preliminaries_Corresponding_Coq]
corresponding_compl2 [in SRT.Preliminaries_Corresponding_Coq]
corresponding_compl1 [in SRT.Preliminaries_Corresponding_Coq]
corresponding_skipn [in SRT.Preliminaries_Corresponding_Coq]
corresponding_length [in SRT.Preliminaries_Corresponding_Coq]
corresponding_rev [in SRT.Preliminaries_Corresponding_Coq]
corresponding_app [in SRT.Preliminaries_Corresponding_Coq]
corresponding_firstn [in SRT.Preliminaries_Corresponding_Coq]
CorSeqBuild_sig [in SRT.Myhill_Coq]
CorSeqNil [in SRT.Myhill_Coq]
CorSeq_Extension [in SRT.Myhill_Coq]
CorSeq_Extension_help [in SRT.Myhill_Coq]
CorSeq_sndOneOne [in SRT.Myhill_Coq]
CorSeq_fstOneOne [in SRT.Myhill_Coq]
CorSeq_swap [in SRT.Myhill_Coq]
creativeW0 [in SRT.Simple_Predicates_Coq]
crea_not_dec [in SRT.Simple_Predicates_Coq]
cyl_max [in SRT.Reduction_Characterization_Coq]
cyl_iff3 [in SRT.Reduction_Characterization_Coq]
cyl_iff2 [in SRT.Reduction_Characterization_Coq]
cyl_iff1 [in SRT.Reduction_Characterization_Coq]
C_enumerator [in SRT.Simple_Predicates_Coq]
C_semidecider [in SRT.Simple_Predicates_Coq]
C_nonempty [in SRT.Simple_Predicates_Coq]
D
datatype_closure_pair [in SRT.Preliminaries_Coq]datatype_iso_inv [in SRT.Recursive_Mu_Operator_Coq]
decidable_closure_disj [in SRT.Synthetic_Computability_Theory_Coq]
decidable_closure_conj [in SRT.Synthetic_Computability_Theory_Coq]
decidable_closure_compl [in SRT.Synthetic_Computability_Theory_Coq]
decidable_stable [in SRT.Synthetic_Computability_Theory_Coq]
decidable_agreement [in SRT.Synthetic_Computability_Theory_Coq]
dec_tsat [in SRT.Synthetic_Computability_Theory_Coq]
dec_range0 [in SRT.Synthetic_Computability_Theory_Coq]
dec_membership [in SRT.Preliminaries_Lists_Coq]
discrete_closure_pair [in SRT.Preliminaries_Coq]
DomC_pullback_list [in SRT.Simple_Predicates_Coq]
DomC_pullback [in SRT.Simple_Predicates_Coq]
DomC_enumerator [in SRT.Simple_Predicates_Coq]
DomC_nonempty [in SRT.Simple_Predicates_Coq]
D_nat2 [in SRT.Preliminaries_Coq]
D_nat [in SRT.Preliminaries_Coq]
E
enumerable_closure_pair [in SRT.Preliminaries_Coq]enum_To_semidec [in SRT.Synthetic_Computability_Theory_Coq]
enum_To_semidec_spec [in SRT.Synthetic_Computability_Theory_Coq]
enum_To_enumOpt_spec [in SRT.Synthetic_Computability_Theory_Coq]
enum_To_Strongenum [in SRT.Synthetic_Computability_Theory_Coq]
enum_To_Strongenum_spec [in SRT.Synthetic_Computability_Theory_Coq]
F
FalseDec_help [in SRT.Preliminaries_Coq]FE_condition [in SRT.Reduction_Characterization_Coq]
find_X_spec2 [in SRT.Myhill_Coq]
find_X_spec1 [in SRT.Myhill_Coq]
firstn_NoDup [in SRT.Preliminaries_Lists_Coq]
firstn_elements [in SRT.Preliminaries_Lists_Coq]
fstL_in_sig [in SRT.Recursive_Mu_Operator_Coq]
fstL_in_sig_nat [in SRT.Myhill_Coq]
fstL_length [in SRT.Preliminaries_Lists_Coq]
fstL_in [in SRT.Preliminaries_Lists_Coq]
fst_psi_L_elem [in SRT.Myhill_Coq]
f_mono_spec2 [in SRT.Synthetic_Computability_Theory_Coq]
f_mono_spec1 [in SRT.Synthetic_Computability_Theory_Coq]
G
G_ex [in SRT.Recursive_Mu_Operator_Coq]G_zero [in SRT.Recursive_Mu_Operator_Coq]
G_sig [in SRT.Recursive_Mu_Operator_Coq]
g_infinite [in SRT.Simple_Predicates_Coq]
g_ind_spec2 [in SRT.Simple_Predicates_Coq]
g_ind_spec1 [in SRT.Simple_Predicates_Coq]
g_ind_injective [in SRT.Simple_Predicates_Coq]
g_subset [in SRT.Simple_Predicates_Coq]
I
inf_closure_inj_notfinite [in SRT.Infinite_Predicates_Coq]inf_closure_inj_any_number [in SRT.Infinite_Predicates_Coq]
inf_closure_inj_inj [in SRT.Infinite_Predicates_Coq]
inf_closure_surj_notfinite [in SRT.Infinite_Predicates_Coq]
inf_closure_surj_surj [in SRT.Infinite_Predicates_Coq]
inf_closure_superset_notfinite [in SRT.Infinite_Predicates_Coq]
inf_closure_superset_any_number [in SRT.Infinite_Predicates_Coq]
inf_closure_superset_inj [in SRT.Infinite_Predicates_Coq]
inf_closure_superset_surj [in SRT.Infinite_Predicates_Coq]
inf_any_number_injection [in SRT.Infinite_Predicates_Coq]
inf_injection_any_number [in SRT.Infinite_Predicates_Coq]
inf_surjection_any_number [in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection [in SRT.Infinite_Predicates_Coq]
injection_ex [in SRT.Reduction_Characterization_Coq]
injection_ex2 [in SRT.Reduction_Characterization_Coq]
injection_ex1 [in SRT.Reduction_Characterization_Coq]
Inj_set_injection [in SRT.Infinite_Predicates_Coq]
Inj_List_spec2 [in SRT.Infinite_Predicates_Coq]
Inj_List_spec1 [in SRT.Infinite_Predicates_Coq]
inj_psi [in SRT.Myhill_Coq]
inv_bij_N [in SRT.Recursive_Mu_Operator_Coq]
inv_bij [in SRT.Recursive_Mu_Operator_Coq]
inv_sig [in SRT.Recursive_Mu_Operator_Coq]
iso_product_product [in SRT.Preliminaries_Coq]
iso_trans [in SRT.Preliminaries_Coq]
iso_three_nat_func_spec [in SRT.Simple_Predicates_Coq]
J
join_redtt_r [in SRT.Synthetic_Computability_Theory_Coq]join_redtt_l [in SRT.Synthetic_Computability_Theory_Coq]
join_redm_r [in SRT.Synthetic_Computability_Theory_Coq]
join_redm_l [in SRT.Synthetic_Computability_Theory_Coq]
L
list_el_injective [in SRT.Reduction_Characterization_Coq]list_minus_length [in SRT.Preliminaries_Lists_Coq]
list_minus_remove [in SRT.Preliminaries_Lists_Coq]
list_minus_NoDup [in SRT.Preliminaries_Lists_Coq]
list_minus_spec [in SRT.Preliminaries_Lists_Coq]
list_max_in [in SRT.Preliminaries_Lists_Coq]
list_max_not_in [in SRT.Preliminaries_Lists_Coq]
lub_tt_join [in SRT.Synthetic_Computability_Theory_Coq]
lub_m_join [in SRT.Synthetic_Computability_Theory_Coq]
M
manyone_oneone_degree_iff_nat [in SRT.Reduction_Characterization_Coq]manyone_oneone_degree_iff [in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff_nat [in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff [in SRT.Reduction_Characterization_Coq]
manyone_oneone_iff_Cylinder [in SRT.Reduction_Characterization_Coq]
manyone_red_semidec [in SRT.Synthetic_Computability_Theory_Coq]
manyone_red_dec [in SRT.Synthetic_Computability_Theory_Coq]
manyone_tt_inclusion [in SRT.Synthetic_Computability_Theory_Coq]
manyone_creative [in SRT.Simple_Predicates_Coq]
manyone_productive [in SRT.Simple_Predicates_Coq]
many_one_from_prod [in SRT.Reduction_Characterization_Coq]
many_complete_trans [in SRT.Synthetic_Computability_Theory_Coq]
many_one_tt_deg [in SRT.Synthetic_Computability_Theory_Coq]
many_one_deg_trans [in SRT.Synthetic_Computability_Theory_Coq]
many_one_deg_refl [in SRT.Synthetic_Computability_Theory_Coq]
many_one_red_compl [in SRT.Synthetic_Computability_Theory_Coq]
many_one_trans [in SRT.Synthetic_Computability_Theory_Coq]
many_one_refl [in SRT.Synthetic_Computability_Theory_Coq]
map_trace_incl [in SRT.Myhill_Coq]
map_inj_NoDup [in SRT.Preliminaries_Lists_Coq]
map_inj_elem [in SRT.Preliminaries_Lists_Coq]
map_setinj_NoDup [in SRT.Preliminaries_Lists_Coq]
map_setinj_elem [in SRT.Preliminaries_Lists_Coq]
mu_enum_strong_inconsistent [in SRT.Synthetic_Computability_Theory_Coq]
mu_enum_agree [in SRT.Recursive_Mu_Operator_Coq]
Myhill [in SRT.Myhill_Coq]
MyhillH [in SRT.Myhill_Coq]
Myhill_nat [in SRT.Myhill_Coq]
m_complete_iff [in SRT.Synthetic_Computability_Theory_Coq]
m_complete_tt_complete [in SRT.Synthetic_Computability_Theory_Coq]
m_degree_tt_degree_distinction [in SRT.Reducibility_Distinctions_Coq]
m_red_tt_red_distinction [in SRT.Reducibility_Distinctions_Coq]
m_completeness_tt_completeness_distinction [in SRT.Reducibility_Distinctions_Coq]
N
nat_datatype [in SRT.Preliminaries_Coq]nat_nat2_iso [in SRT.Preliminaries_Coq]
nat_to_nat2_bij [in SRT.Preliminaries_Coq]
nat_to_nat2_nat2_to_nat_cancel [in SRT.Cantor_Pairing_Coq]
nat2_datatype [in SRT.Preliminaries_Coq]
nat2_nat_iso [in SRT.Preliminaries_Coq]
nat2_to_nat_bij [in SRT.Preliminaries_Coq]
nat2_to_nat_nat_to_nat2_cancel [in SRT.Cantor_Pairing_Coq]
nat2_to_nat_next [in SRT.Cantor_Pairing_Coq]
NoDupBoundH [in SRT.Simple_Predicates_Coq]
notfinite_weakElement [in SRT.Infinite_Predicates_Coq]
notfinite_iff4 [in SRT.Infinite_Predicates_Coq]
notfinite_iff3 [in SRT.Infinite_Predicates_Coq]
notfinite_iff2 [in SRT.Infinite_Predicates_Coq]
notfinite_iff1 [in SRT.Infinite_Predicates_Coq]
notfinite_notstrongly_finite [in SRT.Infinite_Predicates_Coq]
notstrongly_finite_notfinite [in SRT.Infinite_Predicates_Coq]
Not_Forall_2_WeakEx [in SRT.Simple_Predicates_Coq]
N_infinite_notfinite [in SRT.Infinite_Predicates_Coq]
N_infinite_inj [in SRT.Infinite_Predicates_Coq]
N_infinite_surj [in SRT.Infinite_Predicates_Coq]
O
of_any_number_Element [in SRT.Infinite_Predicates_Coq]of_any_number_notfinite [in SRT.Infinite_Predicates_Coq]
of_any_number_iff3 [in SRT.Infinite_Predicates_Coq]
of_any_number_iff2 [in SRT.Infinite_Predicates_Coq]
of_any_number_iff1 [in SRT.Infinite_Predicates_Coq]
of_any_number_iff1_help [in SRT.Infinite_Predicates_Coq]
oneone_red_semidec [in SRT.Synthetic_Computability_Theory_Coq]
oneone_red_dec [in SRT.Synthetic_Computability_Theory_Coq]
oneone_manyone_inclusion [in SRT.Synthetic_Computability_Theory_Coq]
one_one_to_prod [in SRT.Reduction_Characterization_Coq]
one_complete_iff [in SRT.Synthetic_Computability_Theory_Coq]
one_complete_m_complete [in SRT.Synthetic_Computability_Theory_Coq]
one_complete_trans [in SRT.Synthetic_Computability_Theory_Coq]
one_one_many_one_deg [in SRT.Synthetic_Computability_Theory_Coq]
one_one_deg_trans [in SRT.Synthetic_Computability_Theory_Coq]
one_one_deg_refl [in SRT.Synthetic_Computability_Theory_Coq]
one_one_red_compl [in SRT.Synthetic_Computability_Theory_Coq]
one_one_trans [in SRT.Synthetic_Computability_Theory_Coq]
one_one_refl [in SRT.Synthetic_Computability_Theory_Coq]
one_degree_m_degree_distinction [in SRT.Reducibility_Distinctions_Coq]
one_red_m_red_distinction [in SRT.Reducibility_Distinctions_Coq]
P
pigeonhole_length [in SRT.Preliminaries_Lists_Coq]pigeonhole_exists [in SRT.Preliminaries_Lists_Coq]
PI_equality_nat [in SRT.Reduction_Characterization_Coq]
Post_Simple_Predicate [in SRT.Reducibility_Distinctions_Coq]
Post's_Problem_wrt_Many_One [in SRT.Reducibility_Distinctions_Coq]
pow_sum [in SRT.Simple_Predicates_Coq]
pow_pos [in SRT.Simple_Predicates_Coq]
pqiff_psi [in SRT.Myhill_Coq]
PredListTo_Bound [in SRT.Simple_Predicates_Coq]
PredListTo_spec [in SRT.Simple_Predicates_Coq]
PredNoDupListTo_NNExist [in SRT.Simple_Predicates_Coq]
product_oneone_r [in SRT.Reduction_Characterization_Coq]
prod_cyl [in SRT.Reduction_Characterization_Coq]
prod_equiv [in SRT.Reduction_Characterization_Coq]
prod_inf_sub [in SRT.Simple_Predicates_Coq]
prod_not_semidec [in SRT.Simple_Predicates_Coq]
proof_S_false [in SRT.Reduction_Characterization_Coq]
proof_S_true [in SRT.Reduction_Characterization_Coq]
proof_computation [in SRT.Recursive_Mu_Operator_Coq]
psi_L_mono [in SRT.Myhill_Coq]
psi_L_mono_help [in SRT.Myhill_Coq]
psi_PI [in SRT.Simple_Predicates_Coq]
psi_spec1 [in SRT.Simple_Predicates_Coq]
psi_spec [in SRT.Simple_Predicates_Coq]
R
RangeC_Enum_spec [in SRT.Simple_Predicates_Coq]rec_iso_one_one_deg [in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_one_one [in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_trans [in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_sym [in SRT.Synthetic_Computability_Theory_Coq]
rec_iso_refl [in SRT.Synthetic_Computability_Theory_Coq]
red_W0_W [in SRT.Synthetic_Computability_Theory_Coq]
remove_NoDup [in SRT.Preliminaries_Lists_Coq]
remove_spec4 [in SRT.Preliminaries_Lists_Coq]
remove_spec3 [in SRT.Preliminaries_Lists_Coq]
remove_spec2 [in SRT.Preliminaries_Lists_Coq]
remove_spec1 [in SRT.Preliminaries_Lists_Coq]
remove_pred_spec2 [in SRT.Preliminaries_Lists_Coq]
remove_pred_spec1 [in SRT.Preliminaries_Lists_Coq]
Right_Inv_sig_p [in SRT.Infinite_Predicates_Coq]
Right_Inv_inj_N [in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_inj [in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_sig [in SRT.Recursive_Mu_Operator_Coq]
S
semidec_closure_ex [in SRT.Synthetic_Computability_Theory_Coq]semidec_closure_disj [in SRT.Synthetic_Computability_Theory_Coq]
semidec_closure_conj [in SRT.Synthetic_Computability_Theory_Coq]
semidec_enum_datatype [in SRT.Synthetic_Computability_Theory_Coq]
semidec_To_enum [in SRT.Synthetic_Computability_Theory_Coq]
semidec_To_enum_spec [in SRT.Synthetic_Computability_Theory_Coq]
semidec_dec [in SRT.Synthetic_Computability_Theory_Coq]
set_inj_spec [in SRT.Preliminaries_Coq]
simple_not_complete [in SRT.Simple_Predicates_Coq]
simple_not_creative [in SRT.Simple_Predicates_Coq]
simple_not_cylinder [in SRT.Simple_Predicates_Coq]
simple_not_dec [in SRT.Simple_Predicates_Coq]
simple_strong_contradiction [in SRT.Simple_Predicates_Coq]
sndL_length [in SRT.Preliminaries_Lists_Coq]
sndL_in [in SRT.Preliminaries_Lists_Coq]
snd_psi_L_elem [in SRT.Myhill_Coq]
stable_cyl [in SRT.Reduction_Characterization_Coq]
Strongenum_To_enum [in SRT.Synthetic_Computability_Theory_Coq]
Surj_E_N [in SRT.Recursive_Mu_Operator_Coq]
sur_psi [in SRT.Myhill_Coq]
swap_in [in SRT.Myhill_Coq]
swap_equal2 [in SRT.Myhill_Coq]
swap_equal1 [in SRT.Myhill_Coq]
S_Star_split [in SRT.Simple_Predicates_Coq]
S_Star_simple [in SRT.Simple_Predicates_Coq]
S_Star_coInfinite [in SRT.Simple_Predicates_Coq]
S_Pow_WeakEx_NotS [in SRT.Simple_Predicates_Coq]
S_Pow_NotInS [in SRT.Simple_Predicates_Coq]
S_Star_No_S_Inf_Subset [in SRT.Simple_Predicates_Coq]
S_Star_semidec [in SRT.Simple_Predicates_Coq]
S_Star_comp_agree [in SRT.Simple_Predicates_Coq]
S_Pow_injective [in SRT.Simple_Predicates_Coq]
S_simple [in SRT.Simple_Predicates_Coq]
S_coInfinite [in SRT.Simple_Predicates_Coq]
S_Listing [in SRT.Simple_Predicates_Coq]
S_List_Bound [in SRT.Simple_Predicates_Coq]
S_No_S_Inf_Subset [in SRT.Simple_Predicates_Coq]
S_SemiDec [in SRT.Simple_Predicates_Coq]
S_enumerator [in SRT.Simple_Predicates_Coq]
T
trace_element [in SRT.Myhill_Coq]trace_NoDup [in SRT.Myhill_Coq]
trace_NoDup_strong [in SRT.Myhill_Coq]
trace_NoDup_help [in SRT.Myhill_Coq]
tt_cyl_max [in SRT.Reduction_Characterization_Coq]
tt_oneone_degree_iff_nat [in SRT.Reduction_Characterization_Coq]
tt_oneone_degree_iff [in SRT.Reduction_Characterization_Coq]
tt_oneone_iff_nat [in SRT.Reduction_Characterization_Coq]
tt_oneone_iff [in SRT.Reduction_Characterization_Coq]
tt_oneone_iff2 [in SRT.Reduction_Characterization_Coq]
tt_oneone_iff1 [in SRT.Reduction_Characterization_Coq]
tt_oneone_iff_help [in SRT.Reduction_Characterization_Coq]
tt_cyl_tt_red [in SRT.Reduction_Characterization_Coq]
tt_cyl_one_one [in SRT.Reduction_Characterization_Coq]
tt_complete_iff [in SRT.Synthetic_Computability_Theory_Coq]
tt_complete_trans [in SRT.Synthetic_Computability_Theory_Coq]
tt_deg_trans [in SRT.Synthetic_Computability_Theory_Coq]
tt_deg_refl [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_dec [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_compl2 [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_compl1 [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_from_compl [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_to_compl [in SRT.Synthetic_Computability_Theory_Coq]
tt_trans [in SRT.Synthetic_Computability_Theory_Coq]
tt_refl [in SRT.Synthetic_Computability_Theory_Coq]
tt_agree [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_W_S_Star [in SRT.Simple_Predicates_Coq]
type_iso_refl [in SRT.Preliminaries_Coq]
U
unconcat [in SRT.Synthetic_Computability_Theory_Coq]W
WNat_CoInfinite [in SRT.Simple_Predicates_Coq]wo_inj_any_number [in SRT.Infinite_Predicates_Coq]
wo_inj_surj [in SRT.Infinite_Predicates_Coq]
wo_inverse [in SRT.Recursive_Mu_Operator_Coq]
W_tt_complete [in SRT.Synthetic_Computability_Theory_Coq]
W_m_complete [in SRT.Synthetic_Computability_Theory_Coq]
W_one_complete [in SRT.Synthetic_Computability_Theory_Coq]
W_undec [in SRT.Synthetic_Computability_Theory_Coq]
W_notCoRE [in SRT.Synthetic_Computability_Theory_Coq]
W_full [in SRT.Synthetic_Computability_Theory_Coq]
W_empty [in SRT.Synthetic_Computability_Theory_Coq]
W_CoInfinite [in SRT.Simple_Predicates_Coq]
W0_semidec [in SRT.Synthetic_Computability_Theory_Coq]
W0_undec [in SRT.Synthetic_Computability_Theory_Coq]
W0_notCoRE [in SRT.Synthetic_Computability_Theory_Coq]
Constructor Index
G
GI [in SRT.Recursive_Mu_Operator_Coq]Inductive Index
G
G [in SRT.Recursive_Mu_Operator_Coq]Section Index
A
Axioms [in SRT.Synthetic_Computability_Theory_Coq]Axioms [in SRT.Definitions_Coq]
C
Cantor [in SRT.Cantor_Pairing_Coq]ComplToBound [in SRT.Preliminaries_Lists_Coq]
Corresponding [in SRT.Preliminaries_Corresponding_Coq]
CorSeq [in SRT.Myhill_Coq]
I
Inconsistent_Mu [in SRT.Synthetic_Computability_Theory_Coq]inf_any_number_to_injection [in SRT.Infinite_Predicates_Coq]
inf_surjection_to_injection [in SRT.Infinite_Predicates_Coq]
Inverse_Nat [in SRT.Recursive_Mu_Operator_Coq]
Inverse_Enum_T [in SRT.Recursive_Mu_Operator_Coq]
M
Mu_Operator [in SRT.Recursive_Mu_Operator_Coq]Myhill [in SRT.Myhill_Coq]
MyList [in SRT.Preliminaries_Lists_Coq]
P
PairList [in SRT.Preliminaries_Lists_Coq]S
Simple_Not_M_Complete [in SRT.Simple_Predicates_Coq]Simple_Predicate_S [in SRT.Simple_Predicates_Coq]
S_Star [in SRT.Simple_Predicates_Coq]
T
tt_embeding [in SRT.Reduction_Characterization_Coq]Definition Index
B
bijective [in SRT.Preliminaries_Coq]boolL_to_Y [in SRT.Reduction_Characterization_Coq]
bool_list_help [in SRT.Reduction_Characterization_Coq]
C
C [in SRT.Simple_Predicates_Coq]CNS_sig [in SRT.Definitions_Coq]
compl [in SRT.Preliminaries_Coq]
complToBound [in SRT.Preliminaries_Lists_Coq]
corresponding [in SRT.Definitions_Coq]
CorSeq [in SRT.Myhill_Coq]
CorSeqBuild [in SRT.Myhill_Coq]
CorSeqBuild_pair [in SRT.Myhill_Coq]
CorSeqBuild_CorSeq [in SRT.Myhill_Coq]
CorSeqBuild_spec [in SRT.Myhill_Coq]
creative [in SRT.Simple_Predicates_Coq]
cylinder [in SRT.Reduction_Characterization_Coq]
C_Enum [in SRT.Simple_Predicates_Coq]
C_SDec [in SRT.Simple_Predicates_Coq]
D
datatype [in SRT.Preliminaries_Coq]dec [in SRT.Preliminaries_Coq]
decidable [in SRT.Definitions_Coq]
decidable_char [in SRT.Synthetic_Computability_Theory_Coq]
dec_pred [in SRT.Preliminaries_Coq]
discrete [in SRT.Preliminaries_Coq]
DomC [in SRT.Simple_Predicates_Coq]
DomC_proof [in SRT.Simple_Predicates_Coq]
DomC_Enum [in SRT.Simple_Predicates_Coq]
E
enumerable [in SRT.Definitions_Coq]enumerable_T [in SRT.Preliminaries_Coq]
enumerator [in SRT.Definitions_Coq]
enum_To_semidecF [in SRT.Synthetic_Computability_Theory_Coq]
enum_To_StrongenumF [in SRT.Synthetic_Computability_Theory_Coq]
ES [in SRT.Definitions_Coq]
ES_SIG [in SRT.Definitions_Coq]
E_N [in SRT.Recursive_Mu_Operator_Coq]
F
FE [in SRT.Definitions_Coq]find_X [in SRT.Myhill_Coq]
finite [in SRT.Infinite_Predicates_Coq]
fstL [in SRT.Preliminaries_Lists_Coq]
f_mono [in SRT.Synthetic_Computability_Theory_Coq]
G
g_rec [in SRT.Simple_Predicates_Coq]I
infinite [in SRT.Simple_Predicates_Coq]Inj [in SRT.Infinite_Predicates_Coq]
injective [in SRT.Preliminaries_Coq]
Inj_List [in SRT.Infinite_Predicates_Coq]
inv [in SRT.Recursive_Mu_Operator_Coq]
inverse [in SRT.Recursive_Mu_Operator_Coq]
inv_spec_N [in SRT.Recursive_Mu_Operator_Coq]
inv_N [in SRT.Recursive_Mu_Operator_Coq]
inv_spec [in SRT.Recursive_Mu_Operator_Coq]
in_snd [in SRT.Preliminaries_Lists_Coq]
in_fst [in SRT.Preliminaries_Lists_Coq]
iso_three_nat_func [in SRT.Simple_Predicates_Coq]
J
join [in SRT.Synthetic_Computability_Theory_Coq]L
least [in SRT.Recursive_Mu_Operator_Coq]listing [in SRT.Reduction_Characterization_Coq]
list_el_inj [in SRT.Reduction_Characterization_Coq]
list_minus [in SRT.Preliminaries_Lists_Coq]
list_max [in SRT.Preliminaries_Lists_Coq]
LIST_ID [in SRT.Definitions_Coq]
M
many_one_degree [in SRT.Definitions_Coq]many_one_red [in SRT.Definitions_Coq]
many_one_redfunc [in SRT.Definitions_Coq]
mu_enum_spec [in SRT.Recursive_Mu_Operator_Coq]
mu_enum [in SRT.Recursive_Mu_Operator_Coq]
mu_enum_sig [in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN_spec [in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN [in SRT.Recursive_Mu_Operator_Coq]
mu_enum_NN_sig [in SRT.Recursive_Mu_Operator_Coq]
mu_NN_spec [in SRT.Recursive_Mu_Operator_Coq]
mu_NN [in SRT.Recursive_Mu_Operator_Coq]
mu_NN_sig [in SRT.Recursive_Mu_Operator_Coq]
m_complete [in SRT.Definitions_Coq]
N
nat_injection [in SRT.Infinite_Predicates_Coq]nat_surjection [in SRT.Infinite_Predicates_Coq]
nat_to_nat2 [in SRT.Cantor_Pairing_Coq]
nat2_to_nat [in SRT.Cantor_Pairing_Coq]
next [in SRT.Cantor_Pairing_Coq]
O
of_any_number [in SRT.Infinite_Predicates_Coq]one_complete [in SRT.Definitions_Coq]
one_one_degree [in SRT.Definitions_Coq]
one_one_red [in SRT.Definitions_Coq]
one_one_redfunc [in SRT.Definitions_Coq]
P
PredListTo [in SRT.Simple_Predicates_Coq]product [in SRT.Reduction_Characterization_Coq]
productive [in SRT.Simple_Predicates_Coq]
prod_fct [in SRT.Simple_Predicates_Coq]
psi [in SRT.Simple_Predicates_Coq]
psi_N [in SRT.Myhill_Coq]
psi_L_CorSeq [in SRT.Myhill_Coq]
psi_L [in SRT.Myhill_Coq]
psi_L_rec [in SRT.Myhill_Coq]
R
range [in SRT.Preliminaries_Coq]RangeC [in SRT.Simple_Predicates_Coq]
RangeC_Enum [in SRT.Simple_Predicates_Coq]
rec_iso [in SRT.Definitions_Coq]
remove [in SRT.Preliminaries_Lists_Coq]
remove_pred [in SRT.Preliminaries_Lists_Coq]
Right_Inv_spec_p [in SRT.Infinite_Predicates_Coq]
Right_Inv_p [in SRT.Infinite_Predicates_Coq]
Right_Inv_spec_N [in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_N [in SRT.Recursive_Mu_Operator_Coq]
Right_Inv_spec [in SRT.Recursive_Mu_Operator_Coq]
Right_Inv [in SRT.Recursive_Mu_Operator_Coq]
S
S [in SRT.Simple_Predicates_Coq]semidec [in SRT.Definitions_Coq]
semidecider [in SRT.Definitions_Coq]
semidec_To_enumF [in SRT.Synthetic_Computability_Theory_Coq]
setminus [in SRT.Preliminaries_Coq]
set_injection [in SRT.Preliminaries_Coq]
set_surjection [in SRT.Preliminaries_Coq]
simple [in SRT.Simple_Predicates_Coq]
simple_strong [in SRT.Simple_Predicates_Coq]
sndL [in SRT.Preliminaries_Lists_Coq]
stable [in SRT.Definitions_Coq]
Strongenum_To_enumF [in SRT.Synthetic_Computability_Theory_Coq]
strongly_finite [in SRT.Infinite_Predicates_Coq]
strong_enumerable [in SRT.Definitions_Coq]
strong_enumerator [in SRT.Definitions_Coq]
subset [in SRT.Preliminaries_Coq]
sum [in SRT.Cantor_Pairing_Coq]
surjective [in SRT.Preliminaries_Coq]
swap [in SRT.Myhill_Coq]
S_M_N' [in SRT.Definitions_Coq]
S_Star_compl [in SRT.Simple_Predicates_Coq]
S_Star [in SRT.Simple_Predicates_Coq]
S_Pow [in SRT.Simple_Predicates_Coq]
S_Enum [in SRT.Simple_Predicates_Coq]
S' [in SRT.Simple_Predicates_Coq]
T
Top [in SRT.Preliminaries_Coq]trace [in SRT.Myhill_Coq]
tt_cyl [in SRT.Reduction_Characterization_Coq]
tt_map [in SRT.Synthetic_Computability_Theory_Coq]
tt_red_char [in SRT.Synthetic_Computability_Theory_Coq]
tt_complete [in SRT.Definitions_Coq]
tt_degree [in SRT.Definitions_Coq]
tt_red [in SRT.Definitions_Coq]
type_iso [in SRT.Preliminaries_Coq]
W
wo_enum_sig [in SRT.Recursive_Mu_Operator_Coq]wo_T_sig [in SRT.Recursive_Mu_Operator_Coq]
wo_NN_sig [in SRT.Recursive_Mu_Operator_Coq]
W_SEMIDEC [in SRT.Definitions_Coq]
W0 [in SRT.Synthetic_Computability_Theory_Coq]
| Global Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (2471 entries) |
| Notation Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (10 entries) |
| Binder Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1914 entries) |
| Variable Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (48 entries) |
| Library Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (12 entries) |
| Lemma Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (324 entries) |
| Constructor Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1 entry) |
| Inductive Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (1 entry) |
| Section Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (19 entries) |
| Definition Index | A | B | C | D | E | F | G | H | I | J | K | L | M | N | O | P | Q | R | S | T | U | V | W | X | Y | Z | _ | other | (142 entries) |