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November 27, 2010 06:17
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| 2288 n | |
| 1741 x | |
| 1506 apply | |
| 1273 m | |
| 1272 auto | |
| 1116 rewrite | |
| 1016 destruct | |
| 961 in | |
| 947 a | |
| 881 intros | |
| 839 forall | |
| 791 H | |
| 756 omega | |
| 744 P | |
| 733 with | |
| 696 S | |
| 685 Qed | |
| 644 0 | |
| 577 A | |
| 558 2 | |
| 541 assert | |
| 516 1 | |
| 500 y | |
| 498 b | |
| 488 intro | |
| 487 t | |
| 452 simpl | |
| 433 H0 | |
| 424 exists | |
| 407 f | |
| 403 nat | |
| 379 _ | |
| 374 Require | |
| 372 Import | |
| 345 unfold | |
| 342 by | |
| 340 Lemma | |
| 319 Proof | |
| 307 c | |
| 297 as | |
| 297 Theorem | |
| 294 p | |
| 284 H1 | |
| 283 replace | |
| 278 B | |
| 267 induction | |
| 262 e | |
| 249 s | |
| 242 T | |
| 241 x0 | |
| 211 ring | |
| 210 pow | |
| 188 Definitions | |
| 184 H2 | |
| 178 match | |
| 178 end | |
| 169 d | |
| 169 Q | |
| 166 z | |
| 162 Prop | |
| 160 t1 | |
| 151 C | |
| 150 split | |
| 149 xs | |
| 149 k | |
| 148 card | |
| 141 Leaf | |
| 139 Node | |
| 139 4 | |
| 138 t0 | |
| 130 case | |
| 128 t2 | |
| 124 Some | |
| 123 L | |
| 122 Definition | |
| 116 Z | |
| 114 X | |
| 113 nil | |
| 111 H3 | |
| 110 left | |
| 108 right | |
| 104 l | |
| 102 elim | |
| 101 o | |
| 98 clear | |
| 93 fun | |
| 91 Arith | |
| 90 inversion | |
| 88 False_ind | |
| 86 t3 | |
| 84 100 | |
| 83 g | |
| 82 sum | |
| 82 generalize | |
| 81 Mn | |
| 80 u | |
| 78 r | |
| 71 reflexivity | |
| 71 Y | |
| 70 env | |
| 69 IHn | |
| 67 specialize | |
| 66 list | |
| 66 double | |
| 65 t4 | |
| 65 exact | |
| 59 n0 | |
| 58 trivial | |
| 57 height | |
| 56 set | |
| 55 Omega | |
| 55 H4 | |
| 54 ys | |
| 54 Scope | |
| 54 Open | |
| 54 Let | |
| 54 As | |
| 53 N | |
| 52 fib | |
| 51 x1 | |
| 51 v | |
| 50 repeat | |
| 50 ZArith | |
| 49 tauto | |
| 49 remember | |
| 49 assumption | |
| 49 Z_le_dec | |
| 48 t5 | |
| 48 Fixpoint | |
| 48 11 | |
| 47 even | |
| 47 Collatz | |
| 47 3 | |
| 46 x2 | |
| 46 snd | |
| 46 length | |
| 45 i | |
| 45 fst | |
| 44 h | |
| 44 congruence | |
| 44 Z_scope | |
| 44 Peirce | |
| 44 P_dec | |
| 42 div2 | |
| 41 then | |
| 41 map | |
| 41 if | |
| 41 a0 | |
| 40 else | |
| 40 arith | |
| 40 H5 | |
| 39 positive | |
| 39 cut | |
| 39 Zabs | |
| 38 even_odd_dec | |
| 38 eq_nat_dec | |
| 37 dec | |
| 37 d0 | |
| 37 contradict | |
| 37 False | |
| 36 Zpos | |
| 36 O | |
| 36 HA | |
| 35 le_trans | |
| 35 at | |
| 34 q | |
| 34 kinaba | |
| 34 cbv | |
| 34 card_eq | |
| 33 qnighy | |
| 33 absurd | |
| 33 Type | |
| 33 Modus_ponens | |
| 33 I | |
| 32 ring_simplify | |
| 32 contradiction | |
| 32 List | |
| 31 rel_prime | |
| 31 le_lt_dec | |
| 31 Str_nth | |
| 31 Ltac | |
| 31 K | |
| 30 zarith | |
| 30 ksk | |
| 30 Excluded_Middle | |
| 29 symmetry | |
| 29 None | |
| 29 M | |
| 29 In | |
| 29 H6 | |
| 28 stk | |
| 28 mult_assoc | |
| 28 String | |
| 28 HB | |
| 27 tcard | |
| 27 pose | |
| 27 ICD | |
| 26 t6 | |
| 26 Zdiv2 | |
| 26 X2 | |
| 25 set_eq | |
| 25 p1 | |
| 25 not_even_and_odd | |
| 25 f2 | |
| 25 discriminate | |
| 25 compute | |
| 25 LPO | |
| 24 prime | |
| 24 hirose | |
| 24 P_all | |
| 23 tmp1 | |
| 23 scard | |
| 23 pz_to_pq | |
| 23 fold | |
| 23 P_ex | |
| 23 H7 | |
| 22 tri | |
| 22 g2 | |
| 22 field | |
| 22 eval_ops | |
| 22 S_last_false | |
| 22 IHa | |
| 22 91 | |
| 22 5 | |
| 21 xss | |
| 21 surjective_pairing | |
| 21 Tree | |
| 21 Eq | |
| 20 mult_comm | |
| 20 hy | |
| 20 e0 | |
| 19 y1 | |
| 19 try | |
| 19 le_or_lt | |
| 19 intersect | |
| 19 finite_sub | |
| 19 eapply | |
| 19 Set | |
| 19 HP | |
| 19 HD | |
| 19 Even | |
| 19 Classical | |
| 18 xv | |
| 18 true | |
| 18 rel_prime_sym | |
| 18 polyCalc | |
| 18 ops | |
| 18 iterate | |
| 18 injective | |
| 18 do | |
| 18 change | |
| 18 Z_lt_dec | |
| 18 X3 | |
| 18 X1 | |
| 17 y2 | |
| 17 total | |
| 17 term | |
| 17 sub_lists | |
| 17 revert | |
| 17 pair_i | |
| 17 mat | |
| 17 let | |
| 17 kik | |
| 17 hz | |
| 17 eval_expr | |
| 17 erewrite | |
| 17 decidable | |
| 17 Zeven_div2 | |
| 17 Z_eq_dec | |
| 17 PIE2 | |
| 17 Hratio | |
| 17 FibFunc | |
| 17 D | |
| 17 101 | |
| 16 using | |
| 16 trailing_zeros | |
| 16 s_Last_Theorem | |
| 16 perfect_square | |
| 16 p0 | |
| 16 nat_of_P | |
| 16 mult_plus_distr_l | |
| 16 mod | |
| 16 l0 | |
| 16 init_n | |
| 16 id_after_false | |
| 16 cardauto1 | |
| 16 card_sum | |
| 16 Z_le_lt_eq_dec | |
| 16 TtoT2 | |
| 16 Op | |
| 16 Inductive | |
| 16 IHm | |
| 16 Fermat | |
| 16 Falso | |
| 16 12 | |
| 16 10 | |
| 15 unionl | |
| 15 sym_eq | |
| 15 iso | |
| 15 intersect_assoc | |
| 15 increasing | |
| 15 fg2_id | |
| 15 false | |
| 15 TtoT3 | |
| 15 T3toT | |
| 15 P2N | |
| 15 Lt | |
| 15 Heqb | |
| 15 H8 | |
| 15 GCDH | |
| 15 Cs | |
| 14 t7 | |
| 14 pq_to_pz | |
| 14 o2 | |
| 14 mult_le_compat | |
| 14 lt_true_upto | |
| 14 gf2_id | |
| 14 f_equal | |
| 14 decoder | |
| 14 context | |
| 14 Z_of_nat | |
| 14 T2toT | |
| 14 OpAdd | |
| 14 IHxs | |
| 13 zz | |
| 13 term2 | |
| 13 t10 | |
| 13 rel_prime_mult_rev_l | |
| 13 odd_S | |
| 13 np | |
| 13 nat_decidable | |
| 13 mult_lt_compat_r | |
| 13 kururu_goedel | |
| 13 intuition | |
| 13 intersectl | |
| 13 injective_sub | |
| 13 e2 | |
| 13 constructor | |
| 13 compile | |
| 13 all_suffixes | |
| 13 all_false | |
| 13 Zmult_lt_0_compat | |
| 13 Zeven_odd_dec | |
| 13 TtoT4 | |
| 13 T7 | |
| 13 T4toT | |
| 13 IHAs | |
| 13 HPA | |
| 13 Fib | |
| 13 Expr | |
| 13 1000 | |
| 12 zerop | |
| 12 type | |
| 12 t01 | |
| 12 sqrt_2 | |
| 12 rwc | |
| 12 reg_t | |
| 12 plus_assoc | |
| 12 plus_0_r | |
| 12 empty | |
| 12 dependent | |
| 12 callcc | |
| 12 Ti53 | |
| 12 Ti33 | |
| 12 R_ack | |
| 12 MoCo7 | |
| 12 HH | |
| 12 HC | |
| 12 Gus | |
| 12 90 | |
| 11 xm | |
| 11 wf | |
| 11 union | |
| 11 t11 | |
| 11 subst | |
| 11 skip | |
| 11 pq_to_pz_ex | |
| 11 npair | |
| 11 mult_0_r | |
| 11 lt_irrefl | |
| 11 get_r | |
| 11 f3 | |
| 11 even_function | |
| 11 edestruct | |
| 11 cons | |
| 11 ascii_dec | |
| 11 Zodd | |
| 11 Zneg | |
| 11 Zmult_reg_r | |
| 11 Variable | |
| 11 TtoT5 | |
| 11 Ti5 | |
| 11 Ti3 | |
| 11 T5toT | |
| 11 Sum_of_nat | |
| 11 LPO_ICD | |
| 11 HI | |
| 11 Finalmat | |
| 11 Coq | |
| 11 Add | |
| 11 Acc_intro | |
| 11 Acc | |
| 10 zs | |
| 10 yy | |
| 10 w | |
| 10 tree_height_ind | |
| 10 transitivity | |
| 10 string | |
| 10 ranha | |
| 10 prime_dec | |
| 10 pow_unfold | |
| 10 pow_ge_1 | |
| 10 polyMult | |
| 10 pair_lt | |
| 10 p1t | |
| 10 p0t | |
| 10 o1 | |
| 10 mult_le_compat_l | |
| 10 map_map | |
| 10 lt_le_trans | |
| 10 lt_first | |
| 10 lt_O_Sn | |
| 10 hx | |
| 10 fouine | |
| 10 fibpair | |
| 10 exist | |
| 10 e1 | |
| 10 compose | |
| 10 complete | |
| 10 Y2 | |
| 10 Wf_nat | |
| 10 Section | |
| 10 Pigeon_Hole_Principle | |
| 10 PI | |
| 10 OpVar | |
| 10 OpConst | |
| 10 IHx | |
| 10 IHl | |
| 10 HeqCMP | |
| 10 Ha | |
| 10 HX2 | |
| 10 End | |
| 10 Defined | |
| 9 tails | |
| 9 sum_app | |
| 9 sq2 | |
| 9 sq1 | |
| 9 polyPlus | |
| 9 nat_rec | |
| 9 mult_plus_distr_r | |
| 9 map_app | |
| 9 le_n_O_eq | |
| 9 l1 | |
| 9 intersect_comm | |
| 9 ii | |
| 9 goal | |
| 9 get_l | |
| 9 from | |
| 9 fix | |
| 9 first_false | |
| 9 fib_collect | |
| 9 even_pos | |
| 9 even_O | |
| 9 eval | |
| 9 encoder | |
| 9 divergent | |
| 9 decP | |
| 9 compiler | |
| 9 bb | |
| 9 ack | |
| 9 Zwf | |
| 9 Zsucc | |
| 9 Zmult_lt_0_reg_r | |
| 9 Z_mod_mult | |
| 9 TtoT6 | |
| 9 TiA | |
| 9 Ti8 | |
| 9 Ti51 | |
| 9 Ti50 | |
| 9 T6toT | |
| 9 M2T | |
| 9 INR | |
| 9 IHys | |
| 9 Hn | |
| 9 HZPos | |
| 9 HYPos | |
| 9 HX | |
| 9 HRelPrimeYYZZ | |
| 9 HR0 | |
| 9 Div2 | |
| 8 z0 | |
| 8 y0 | |
| 8 xpref | |
| 8 xO | |
| 8 xI | |
| 8 x3 | |
| 8 well_def | |
| 8 t51 | |
| 8 t50 | |
| 8 t00 | |
| 8 so | |
| 8 s0 | |
| 8 prZ | |
| 8 pn | |
| 8 p1h | |
| 8 p0h | |
| 8 n1 | |
| 8 mult_is_O | |
| 8 mult_S_le_reg_l | |
| 8 mult | |
| 8 lt_n_Sn | |
| 8 le_antisym | |
| 8 jy | |
| 8 is_suffix | |
| 8 is | |
| 8 intersectl2 | |
| 8 injection | |
| 8 idtac | |
| 8 even_S | |
| 8 eauto | |
| 8 ds | |
| 8 div2_double | |
| 8 case_eq | |
| 8 bounded | |
| 8 app_comm_cons | |
| 8 app_ass | |
| 8 aBound | |
| 8 Zsqrt_square_id | |
| 8 Zplus_mod | |
| 8 Zabs_pos | |
| 8 XAB | |
| 8 TiA0 | |
| 8 Ti80 | |
| 8 Reals | |
| 8 R_scope | |
| 8 NNPP | |
| 8 Mf | |
| 8 Le | |
| 8 ICD_LPO | |
| 8 Hypothesis | |
| 8 Hhyd | |
| 8 HeqY | |
| 8 HX1 | |
| 8 HX0 | |
| 8 HEvenX | |
| 8 HDE | |
| 8 Ackermann_Function_Exists | |
| 8 7 | |
| 7 xsd | |
| 7 xp | |
| 7 wpp | |
| 7 well_founded | |
| 7 trfib | |
| 7 tmp2 | |
| 7 tmiya | |
| 7 t30 | |
| 7 sn | |
| 7 rel_prime_mult | |
| 7 reg2_m | |
| 7 reg1_m | |
| 7 prove_sup | |
| 7 proj2 | |
| 7 proj1 | |
| 7 pow_mono | |
| 7 perfect_square_dec | |
| 7 pattern | |
| 7 odd | |
| 7 mult_succ_r | |
| 7 mn | |
| 7 le_lt_trans | |
| 7 le_lt_eq_dec | |
| 7 jx | |
| 7 gf_id | |
| 7 fg_id | |
| 7 factor | |
| 7 f1 | |
| 7 elimtype | |
| 7 double_gt_O | |
| 7 decn | |
| 7 cardauto3 | |
| 7 Zsqrt_plain | |
| 7 Znumtheory | |
| 7 Zmult_lt_compat | |
| 7 Zmult_integral | |
| 7 Zlt_lower_bound_ind | |
| 7 Z_lt_le_dec | |
| 7 Ti83 | |
| 7 Ti82 | |
| 7 Ti52 | |
| 7 Ti4 | |
| 7 Ti32 | |
| 7 Ti31 | |
| 7 Ti30 | |
| 7 Since | |
| 7 R | |
| 7 P_of_succ_nat | |
| 7 IHe2 | |
| 7 IHe1 | |
| 7 Hz | |
| 7 Hhzd | |
| 7 HXPos | |
| 7 HX3 | |
| 7 HB1S | |
| 7 HB0 | |
| 7 H9 | |
| 7 FibSSn | |
| 7 Fib1 | |
| 7 Fib0 | |
| 7 EmptyString | |
| 7 Collatz_1000 | |
| 7 CollatzOne | |
| 7 CollatzOdd | |
| 7 CollatzEven | |
| 7 256 | |
| 6 xx | |
| 6 xH | |
| 6 vars | |
| 6 ts | |
| 6 tran | |
| 6 tmp | |
| 6 tg_alt | |
| 6 t31 | |
| 6 t111 | |
| 6 t110 | |
| 6 sumdec | |
| 6 sigmas | |
| 6 sa | |
| 6 s2 | |
| 6 s1 | |
| 6 pt | |
| 6 pq_to_pz_impl | |
| 6 polyPow | |
| 6 polyCalcS | |
| 6 plus_comm | |
| 6 option | |
| 6 nats | |
| 6 nat_of_P_plus_morphism | |
| 6 n2 | |
| 6 mult_0_l | |
| 6 lt_wf_ind | |
| 6 lt_ne | |
| 6 lt_n_Sm_le | |
| 6 lt_n_O | |
| 6 lt | |
| 6 le_lt_or_eq | |
| 6 l2 | |
| 6 is_prime | |
| 6 incr | |
| 6 gZA | |
| 6 gA8 | |
| 6 g85 | |
| 6 g53 | |
| 6 g30 | |
| 6 fib_collect_aux | |
| 6 factor2 | |
| 6 fAZ | |
| 6 f8A | |
| 6 f58 | |
| 6 f35 | |
| 6 f03 | |
| 6 ex_intro | |
| 6 even_or_odd | |
| 6 even_n | |
| 6 even_mult_l | |
| 6 esum | |
| 6 eq1 | |
| 6 double_even | |
| 6 cosum | |
| 6 conj | |
| 6 complement | |
| 6 col | |
| 6 classic | |
| 6 cc | |
| 6 beq_aux | |
| 6 app_eq_nil | |
| 6 Zodd_ex | |
| 6 Zmult_opp_opp | |
| 6 Zmult_le_compat | |
| 6 Zmult_comm | |
| 6 Zdivide_1 | |
| 6 Zabs_square | |
| 6 Zabs_nat | |
| 6 Var | |
| 6 Ti70 | |
| 6 Ti7 | |
| 6 Qmake | |
| 6 Pplus_minus | |
| 6 Pmult_comm | |
| 6 PPM | |
| 6 M91_term | |
| 6 L2 | |
| 6 Hsuf | |
| 6 Hin | |
| 6 Heqn | |
| 6 HeqX | |
| 6 HeqD | |
| 6 HeqC | |
| 6 Hc | |
| 6 H10 | |
| 6 FLT_of_n | |
| 6 EqSt | |
| 6 Const | |
| 6 CMP | |
| 5 z_to_q | |
| 5 vm_compute | |
| 5 t21 | |
| 5 t0_2 | |
| 5 scanl | |
| 5 rel_prime_bezout | |
| 5 reg3_m | |
| 5 red | |
| 5 q_to_z | |
| 5 ps_intro | |
| 5 prove_lt_IZR | |
| 5 prZ3 | |
| 5 pp_inj_tri | |
| 5 pp | |
| 5 plus_le_compat | |
| 5 ph | |
| 5 p_exp | |
| 5 of | |
| 5 notogawa | |
| 5 not | |
| 5 nn | |
| 5 nat_of_ascii | |
| 5 mult_le_compat_r | |
| 5 mult_assoc_reverse | |
| 5 mult_1_l | |
| 5 msk | |
| 5 max | |
| 5 m0 | |
| 5 lt_wf_double_ind | |
| 5 lt_S_n | |
| 5 loop_sub_iter | |
| 5 lem12 | |
| 5 lem10 | |
| 5 lem1 | |
| 5 le_n_Sn | |
| 5 le_O_n | |
| 5 lazy | |
| 5 kozima | |
| 5 it | |
| 5 inj_S | |
| 5 in_cons | |
| 5 hb | |
| 5 has_lt_irrefl | |
| 5 ha | |
| 5 gt100 | |
| 5 for | |
| 5 first_false_ne_inv | |
| 5 field_simplify | |
| 5 f2Impl | |
| 5 even_double | |
| 5 equality | |
| 5 eqq | |
| 5 emit_code | |
| 5 double_mult | |
| 5 decide | |
| 5 convergent | |
| 5 com | |
| 5 coll_gen | |
| 5 atails | |
| 5 ascii | |
| 5 Zmult_lt_compat_r | |
| 5 Zmult_le_0_compat | |
| 5 Zeven | |
| 5 Zabs_Zopp | |
| 5 Z_zerop | |
| 5 Z_dec | |
| 5 ZL4 | |
| 5 Tri | |
| 5 TiA3 | |
| 5 TiA2 | |
| 5 TiA1 | |
| 5 Ti81 | |
| 5 Ti40 | |
| 5 Ti1 | |
| 5 T_T7 | |
| 5 Streams | |
| 5 Str_nth_S | |
| 5 Ring | |
| 5 Pcompare_antisym | |
| 5 PI_tg | |
| 5 PIE3 | |
| 5 OgieKako | |
| 5 OAs | |
| 5 NM | |
| 5 Lists | |
| 5 Induction | |
| 5 IHt2 | |
| 5 IHp0 | |
| 5 IHk | |
| 5 Hhz | |
| 5 Hd | |
| 5 HS0 | |
| 5 HOddZ | |
| 5 HEvenZ | |
| 5 HDPos | |
| 5 Function | |
| 5 CompOpp | |
| 5 Bool | |
| 5 Ascii | |
| 4 yoshihiro503 | |
| 4 y_nz_const | |
| 4 vBound | |
| 4 uu | |
| 4 us | |
| 4 union_assoc | |
| 4 trailing_zeros_mult | |
| 4 trailing_zeros_equation | |
| 4 tmiya_ | |
| 4 the | |
| 4 t61 | |
| 4 t60 | |
| 4 t41 | |
| 4 t40 | |
| 4 t20 | |
| 4 square_equiv | |
| 4 sqpos | |
| 4 skip_inv | |
| 4 sb | |
| 4 s3 | |
| 4 rename | |
| 4 reals_sample | |
| 4 psubz | |
| 4 prop_prime_dec | |
| 4 proj1_sig | |
| 4 prod_prop | |
| 4 prime_mult | |
| 4 prime_factor | |
| 4 prZ3em | |
| 4 prZ2 | |
| 4 pqpz_extract | |
| 4 pqpz_destruct | |
| 4 powzero | |
| 4 powmul_a | |
| 4 pow_mon | |
| 4 plus_le_compat_l | |
| 4 plus | |
| 4 pl | |
| 4 pa | |
| 4 ok | |
| 4 odd_even_plus | |
| 4 obj | |
| 4 new_ys_tail | |
| 4 natlike_ind | |
| 4 nat_of_P_o_P_of_succ_nat_eq_succ | |
| 4 mult_succ_l | |
| 4 mult_1_r | |
| 4 main | |
| 4 lt_div2 | |
| 4 lt_S_dec | |
| 4 lem | |
| 4 le_ind | |
| 4 le_gt_dec | |
| 4 le_S_n | |
| 4 into | |
| 4 intersect_empty_r | |
| 4 induction_ltof1 | |
| 4 in_eq | |
| 4 iaf_O_or_plus | |
| 4 golf | |
| 4 garriguejej | |
| 4 g7 | |
| 4 g6 | |
| 4 g5 | |
| 4 g4 | |
| 4 g3 | |
| 4 find | |
| 4 f_dec | |
| 4 f7 | |
| 4 f6 | |
| 4 f5 | |
| 4 f4 | |
| 4 ex_take | |
| 4 even_even_plus | |
| 4 eq2 | |
| 4 eq | |
| 4 eo | |
| 4 embzn | |
| 4 double_mult2 | |
| 4 double_S | |
| 4 dive | |
| 4 destruct_square | |
| 4 dec_ind | |
| 4 dd | |
| 4 conv | |
| 4 coll_raw | |
| 4 break | |
| 4 bezout_rel_prime | |
| 4 autocol | |
| 4 ascii_of_nat | |
| 4 ab | |
| 4 _is_y | |
| 4 Zwf_up | |
| 4 Zpower_mul_dist | |
| 4 Zpos_plus_distr | |
| 4 Zplus_0_r | |
| 4 Zmult_lt_compat_l | |
| 4 Zlt_neg_0 | |
| 4 Zle_or_lt | |
| 4 Zle_lt_trans | |
| 4 Zle_ge | |
| 4 Zgt_pos_0 | |
| 4 Zge_le | |
| 4 Zgcd | |
| 4 Zdiv_eucl | |
| 4 XD | |
| 4 Ti43 | |
| 4 Ti42 | |
| 4 Ti41 | |
| 4 Ti2 | |
| 4 T2toT_ | |
| 4 SumOdd_Is_Square | |
| 4 Stream | |
| 4 Str_nth_map | |
| 4 Str_nth_O | |
| 4 Square_lemma | |
| 4 S_last_false_inv | |
| 4 Rlt_gt | |
| 4 Recdef | |
| 4 P_all_k | |
| 4 PI_ineq | |
| 4 PI_RGT_3_05 | |
| 4 PF | |
| 4 O_or_S | |
| 4 Morphism | |
| 4 Mat | |
| 4 M_ind1 | |
| 4 L1 | |
| 4 IHs | |
| 4 IHCs0 | |
| 4 HysTail | |
| 4 Hsuf0 | |
| 4 HinShort | |
| 4 Hi | |
| 4 Hhy | |
| 4 Heqa | |
| 4 HeqB | |
| 4 HRelPrimeXY | |
| 4 HQ | |
| 4 HLPO | |
| 4 HICD | |
| 4 HH2 | |
| 4 HEvenY | |
| 4 HDivY | |
| 4 HDivX | |
| 4 HBEven2 | |
| 4 H11 | |
| 4 Finite_Cantor_Bernstein_Schroeder | |
| 4 Check | |
| 4 Ascii8 | |
| 4 0as | |
| 3 y_incr_z | |
| 3 xy | |
| 3 wp | |
| 3 well_founded_ind | |
| 3 we | |
| 3 union_total_l | |
| 3 u2 | |
| 3 u1 | |
| 3 trailing_zeros_2n | |
| 3 tmp8 | |
| 3 tmp5 | |
| 3 tmp4 | |
| 3 tailsF | |
| 3 t0_1 | |
| 3 surj_lemma | |
| 3 struct | |
| 3 stackmachine_app | |
| 3 ss | |
| 3 square_is_O | |
| 3 sql2 | |
| 3 sql0 | |
| 3 smaller | |
| 3 skip_id | |
| 3 sigma | |
| 3 rel_prime_sym_iff | |
| 3 rel_prime_square_iff_l | |
| 3 r1 | |
| 3 pzn | |
| 3 pz_pq_id | |
| 3 proved | |
| 3 pq_pz_id | |
| 3 pp4 | |
| 3 powpow | |
| 3 pow_mono_strict | |
| 3 pow_hom | |
| 3 pow2_lt_O | |
| 3 polyMultCons | |
| 3 plus_lt_compat_l | |
| 3 plus_le_compat_r | |
| 3 plt_lt | |
| 3 p_p2n1 | |
| 3 p_fin_prod2 | |
| 3 os | |
| 3 odds | |
| 3 odd_prime_ge_3 | |
| 3 odd_mult | |
| 3 o0 | |
| 3 ntheq_eqst | |
| 3 nth_from | |
| 3 not_lt_and_le | |
| 3 not_gt | |
| 3 not_ge | |
| 3 nat_of_P_mult_morphism | |
| 3 nat_of_P_inj | |
| 3 mult_pow | |
| 3 mult_is_O_r | |
| 3 minus | |
| 3 m2p | |
| 3 ltof | |
| 3 lt_trans | |
| 3 lt_not_le | |
| 3 lt_le_S | |
| 3 lt_first_prop | |
| 3 lt_first_inv | |
| 3 lt_eq_lt_dec | |
| 3 loop_sub | |
| 3 loop_h | |
| 3 loopK | |
| 3 log2 | |
| 3 lh | |
| 3 lem8 | |
| 3 lem7 | |
| 3 lem4 | |
| 3 lem3 | |
| 3 lem2 | |
| 3 lem11 | |
| 3 le_refl | |
| 3 le_plus_r | |
| 3 le_plus_l | |
| 3 le_n_S | |
| 3 le_aux | |
| 3 le100_rec | |
| 3 kt3k | |
| 3 kg6y_ucd | |
| 3 intersect_union_distr_r | |
| 3 intersect_total_l | |
| 3 intersect_empty_l | |
| 3 inj_le | |
| 3 inc_s | |
| 3 inc | |
| 3 iaf_stay | |
| 3 iaf_is_O | |
| 3 hy2 | |
| 3 hs | |
| 3 have | |
| 3 h_inv | |
| 3 h_id | |
| 3 guess | |
| 3 generalNats | |
| 3 gen_prop | |
| 3 g75 | |
| 3 g43 | |
| 3 g10 | |
| 3 f57 | |
| 3 f34 | |
| 3 f01 | |
| 3 even_square | |
| 3 even_mult_aux | |
| 3 even_2n | |
| 3 even_2 | |
| 3 eq_Finalmat | |
| 3 elt | |
| 3 double_elim | |
| 3 dom_le_rng | |
| 3 decoder_neq | |
| 3 decoder_eq | |
| 3 d_even | |
| 3 constructive_indefinite_description_nat | |
| 3 compile2 | |
| 3 cols | |
| 3 ce | |
| 3 cardauto2 | |
| 3 card_empty | |
| 3 bool | |
| 3 beq | |
| 3 base_prop | |
| 3 aux | |
| 3 autof | |
| 3 app_nil_end | |
| 3 app | |
| 3 andb_prop | |
| 3 acc | |
| 3 Ztrichotomy | |
| 3 Zpower_exp | |
| 3 Zplus_eq_compat | |
| 3 Zodd_mult_Zodd | |
| 3 Zmult_plus_distr_r | |
| 3 Zmult_le_compat_r | |
| 3 Zmult_le_compat_l | |
| 3 Zmult_integral_l | |
| 3 Zmult_1_l | |
| 3 Zmult_0_r | |
| 3 Zle_lt_or_eq | |
| 3 Zeven_mult_Zeven_l | |
| 3 Zdivide_trans | |
| 3 Zdivide_refl | |
| 3 Zdivide_factor_l | |
| 3 Zabs_Zmult | |
| 3 Z_lt_ge_dec | |
| 3 ZNP | |
| 3 Z3 | |
| 3 Z0 | |
| 3 W1 | |
| 3 Utf8 | |
| 3 Ti72 | |
| 3 Ti71 | |
| 3 Ti11 | |
| 3 Ti10 | |
| 3 Sumbool | |
| 3 Str_nth_tl | |
| 3 Sql1 | |
| 3 Some_surj | |
| 3 S_last_false_lt_S_n_inv | |
| 3 S_last_false_increasing | |
| 3 S_all | |
| 3 Rsqr | |
| 3 Rplus_0_l | |
| 3 Rmult_lt_reg_l | |
| 3 Rmult_assoc | |
| 3 Rlt_le_trans | |
| 3 Rlt_0_1 | |
| 3 Rinv_r | |
| 3 Rinv_0_lt_compat | |
| 3 R_ack_inj | |
| 3 R_ack_S_S | |
| 3 R_ack_S_O | |
| 3 Pplus_comm | |
| 3 Pplus | |
| 3 Pn | |
| 3 Pminus | |
| 3 PMP | |
| 3 PIE | |
| 3 Mult | |
| 3 Mn_n | |
| 3 Mn_cont | |
| 3 M_ind2 | |
| 3 M91_mono | |
| 3 M91_Lt | |
| 3 M91 | |
| 3 L0 | |
| 3 Injective_Le | |
| 3 IHt0_2 | |
| 3 IHp1 | |
| 3 IHo1 | |
| 3 IHn1 | |
| 3 IHn0 | |
| 3 IHb | |
| 3 IH | |
| 3 Hp | |
| 3 Hhyp1 | |
| 3 Hhyp | |
| 3 HeqA | |
| 3 HZPosOrZero | |
| 3 HYYPos | |
| 3 HRelPrimeYZ | |
| 3 HRP | |
| 3 HPosX | |
| 3 HOddY | |
| 3 HModA | |
| 3 HI2 | |
| 3 HDiv2 | |
| 3 HDiv1 | |
| 3 HB4 | |
| 3 HB3 | |
| 3 Gt | |
| 3 FLTred_div | |
| 3 F | |
| 3 Cs0 | |
| 3 ConstructiveEpsilon | |
| 3 Cons | |
| 3 ColS | |
| 3 Ack1 | |
| 3 9 | |
| 3 3intro | |
| 2 zup | |
| 2 z3 | |
| 2 z2 | |
| 2 ys_tail | |
| 2 yokoyama | |
| 2 y_nz_P | |
| 2 ySn_zero_Pn | |
| 2 x_is_one | |
| 2 x_is_odd | |
| 2 x_is_nonneg | |
| 2 x_is_even | |
| 2 wf_proof | |
| 2 wf_is_wf | |
| 2 wf_Mn2 | |
| 2 wf_Mn1 | |
| 2 well_founded_ltof | |
| 2 vt | |
| 2 vh | |
| 2 ve | |
| 2 vb_and_ab_then_ok | |
| 2 vb | |
| 2 union_intersect_distr_l | |
| 2 union_empty_l | |
| 2 union_complement_r | |
| 2 union_complement_l | |
| 2 union_comm | |
| 2 type_ind | |
| 2 tree_height_ind_strong | |
| 2 tree_height_ind_limit | |
| 2 toaru_y | |
| 2 toaru_x | |
| 2 tmp9 | |
| 2 tmp7 | |
| 2 tmp3 | |
| 2 tmp10 | |
| 2 tl | |
| 2 thm | |
| 2 theorem | |
| 2 than | |
| 2 table | |
| 2 t311 | |
| 2 t310 | |
| 2 t05 | |
| 2 t04 | |
| 2 t03 | |
| 2 t02 | |
| 2 sumdec_flat | |
| 2 sub_z | |
| 2 sub_s | |
| 2 sub2 | |
| 2 sub1 | |
| 2 sub | |
| 2 square_nonneg | |
| 2 sqpos2 | |
| 2 sql1 | |
| 2 sq_even | |
| 2 some | |
| 2 skip_lem | |
| 2 seven | |
| 2 setoid_replace | |
| 2 set_eq_trans | |
| 2 set_eq_sym | |
| 2 set_eq_refl | |
| 2 sd_odd | |
| 2 sc | |
| 2 s_pos_dec | |
| 2 rel_prime_plus_rev_l | |
| 2 rel_prime_plus_l | |
| 2 rel_prime_greater_irrefl | |
| 2 refl_equal | |
| 2 r2 | |
| 2 psub3 | |
| 2 psub2 | |
| 2 psub10 | |
| 2 psub1 | |
| 2 psn | |
| 2 prop_to_type_neg | |
| 2 projT2 | |
| 2 proj2_sig | |
| 2 prime_factor_odd | |
| 2 primeMeaningEqual | |
| 2 pred | |
| 2 pp3_5 | |
| 2 pp3_4 | |
| 2 pp3_3 | |
| 2 pp3_2 | |
| 2 pp3_1 | |
| 2 pp2 | |
| 2 pp1 | |
| 2 powmul_e | |
| 2 powle_e | |
| 2 powle_a | |
| 2 pow_plus | |
| 2 pow_mult | |
| 2 pow_mono_strict_conv | |
| 2 pow_mono_conv | |
| 2 pow_mono_base | |
| 2 pow_is_big | |
| 2 pow_hom_base | |
| 2 pow_assoc | |
| 2 polyPowCons | |
| 2 polyPlusWork | |
| 2 polyMultWork | |
| 2 polyMult2 | |
| 2 polyCalc2 | |
| 2 poly | |
| 2 pm | |
| 2 plus_n_Sm | |
| 2 plus_Sn_m | |
| 2 pirapira | |
| 2 php0 | |
| 2 php | |
| 2 perfect_square_dec_strong | |
| 2 pell_eq | |
| 2 pair_lem | |
| 2 p_p2n4 | |
| 2 p_p2n3 | |
| 2 p_fin_prod | |
| 2 p_fin_inj | |
| 2 p_exp_aux | |
| 2 p4 | |
| 2 p3 | |
| 2 on | |
| 2 nth_sq2 | |
| 2 nth_sq1 | |
| 2 nth_scanl_sum | |
| 2 nth_from_S | |
| 2 npair_wf_ind | |
| 2 not_prime_divide | |
| 2 not_inj_S | |
| 2 natlike_rec | |
| 2 nat_scope | |
| 2 n00 | |
| 2 mult_lt_compat | |
| 2 mult_2_eq | |
| 2 minv | |
| 2 minus_sum | |
| 2 map_length | |
| 2 lt_wf | |
| 2 lt_true_upto_wf | |
| 2 lt_true_upto_prop | |
| 2 lt_true_upto_lt | |
| 2 lt_true_upto_exists | |
| 2 lt_true_upto_acc_pred | |
| 2 lt_true_upto_acc | |
| 2 lt_true_upto_S | |
| 2 lt_true_upto_O | |
| 2 lt_tg | |
| 2 lt_le_weak | |
| 2 lt_first_wf | |
| 2 lt_first_S | |
| 2 lt_first_O | |
| 2 lt_first_Acc | |
| 2 lt_decidable | |
| 2 loop_sub0 | |
| 2 loopK_2 | |
| 2 loopK_1 | |
| 2 list_to_option | |
| 2 lem9 | |
| 2 lem17 | |
| 2 lem16 | |
| 2 lem15 | |
| 2 lem14 | |
| 2 le_n4_pow | |
| 2 le_Sn_le | |
| 2 le_SS | |
| 2 le101_srec | |
| 2 konn | |
| 2 ixss | |
| 2 is_prime_true | |
| 2 is_prime_ind | |
| 2 is_prime_false | |
| 2 intersectl_intersectl2 | |
| 2 intersect_union_distr_l | |
| 2 intersect_complement_r | |
| 2 intersect_complement_l | |
| 2 instantiate | |
| 2 inc_s_aux | |
| 2 ifcols | |
| 2 ifcol1 | |
| 2 icd | |
| 2 iaf_increasing_fst | |
| 2 iaf_increasing | |
| 2 iaf_gt_i | |
| 2 hy3 | |
| 2 hy1 | |
| 2 hd | |
| 2 gf_id_ZA | |
| 2 gf_id_A8 | |
| 2 gf_id_85 | |
| 2 gf_id_53 | |
| 2 gf_id_30 | |
| 2 generalScanl | |
| 2 fourier | |
| 2 first_false_prop | |
| 2 first_false_keeps | |
| 2 first_false_equation | |
| 2 first_false_eq_inv | |
| 2 first_false_eq | |
| 2 fibnext | |
| 2 fib_lem | |
| 2 fib_eq_aux | |
| 2 fib_eq | |
| 2 fg_id_AZ | |
| 2 fg_id_8A | |
| 2 fg_id_58 | |
| 2 fg_id_35 | |
| 2 fg_id_03 | |
| 2 fb | |
| 2 facts | |
| 2 fa | |
| 2 f3_ | |
| 2 f2_ | |
| 2 f00 | |
| 2 exsP | |
| 2 exp | |
| 2 evsq | |
| 2 even_r | |
| 2 even_2n_mult | |
| 2 eval_partial | |
| 2 eval1 | |
| 2 esum_app | |
| 2 erutuf | |
| 2 eqst | |
| 2 eq3 | |
| 2 eps | |
| 2 e4 | |
| 2 dy | |
| 2 double_mult_2 | |
| 2 divi_dec | |
| 2 distr | |
| 2 discrR | |
| 2 different | |
| 2 dec_lt | |
| 2 dec_ind2 | |
| 2 d2 | |
| 2 construct | |
| 2 cons_sl | |
| 2 compiler_list | |
| 2 compiler_intro | |
| 2 coll_add | |
| 2 cofix | |
| 2 char | |
| 2 card_prod_comm | |
| 2 card_distr | |
| 2 canonical_injection | |
| 2 c2 | |
| 2 c1 | |
| 2 c0 | |
| 2 bounded_ind | |
| 2 bigger_2n | |
| 2 below2forever | |
| 2 b_all | |
| 2 and | |
| 2 add_prop | |
| 2 about | |
| 2 ab_sub2 | |
| 2 a_ring2 | |
| 2 a_ring | |
| 2 a_dec | |
| 2 aP2N | |
| 2 a2_le_4a | |
| 2 _x0 | |
| 2 Zwf_well_founded | |
| 2 Ztrichotomy_inf | |
| 2 Zsqrt_2 | |
| 2 Zsqrt | |
| 2 Zpos_minus_morphism | |
| 2 Zpos_eq_rev | |
| 2 Zpos_eq_Z_of_nat_o_nat_of_P | |
| 2 Zplus_reg_l | |
| 2 Zplus_comm | |
| 2 Zplus_assoc | |
| 2 Zorder | |
| 2 Zopp_plus_distr | |
| 2 Zopp_inj | |
| 2 Zodd_plus_Zodd | |
| 2 Zodd_not_Zeven | |
| 2 Zodd_div2 | |
| 2 Zmult_assoc | |
| 2 Zmult_1_r | |
| 2 Zminus_plus | |
| 2 Zminus_eq | |
| 2 Zlt_upper_bound_ind2 | |
| 2 Zlt_upper_bound_ind | |
| 2 Zlt_square_simpl | |
| 2 Zlt_not_le | |
| 2 Zlt_le_trans | |
| 2 Zlt_irrefl | |
| 2 Zlt_gt | |
| 2 Zle_trans | |
| 2 Zle_not_gt | |
| 2 Zge | |
| 2 Zeq_minus | |
| 2 Zdivide_intro | |
| 2 Zdivide_0 | |
| 2 Zcompare_plus_compat | |
| 2 Zabs_triangle | |
| 2 Zabs_eq | |
| 2 Z_of_nat_exists | |
| 2 Z_le_gt_dec | |
| 2 Z_ge_lt_dec | |
| 2 ZZ | |
| 2 ZD | |
| 2 Z2 | |
| 2 XX | |
| 2 T_T2 | |
| 2 SucCol | |
| 2 Sql2 | |
| 2 Setoid | |
| 2 S_last_false_le_S_n | |
| 2 SRT | |
| 2 Rplus_lt_reg_r | |
| 2 Rplus_lt_compat | |
| 2 Rplus_eq_compat_l | |
| 2 Rmult_lt_0_compat | |
| 2 Rmult_le_compat_r | |
| 2 Rmult_eq_compat_l | |
| 2 Rmult_comm | |
| 2 Rmult_1_l | |
| 2 Rminus_gt | |
| 2 Rminus | |
| 2 Rlt_irrefl | |
| 2 Rle_not_lt | |
| 2 Rle_0_sqr | |
| 2 Rgt_not_eq | |
| 2 Rdiv | |
| 2 R_ack_set | |
| 2 R_ack_O | |
| 2 Pt | |
| 2 Prop2Type | |
| 2 Pmult_plus_distr_r | |
| 2 Pmult_plus_distr_l | |
| 2 Pminus_mask | |
| 2 Plus | |
| 2 Pf | |
| 2 Pdouble_minus_one | |
| 2 Pcompare | |
| 2 Pair_lt_Acc | |
| 2 P2T | |
| 2 NN | |
| 2 Mn_none | |
| 2 Mn_n_aux | |
| 2 Mn_conv_none | |
| 2 MAX_SEARCH_DEPTH | |
| 2 M91_invX | |
| 2 M91_invN | |
| 2 M91_S | |
| 2 L_Collatz | |
| 2 LOOP | |
| 2 LL | |
| 2 LEDec | |
| 2 Infix | |
| 2 Icomp2 | |
| 2 Icomp1 | |
| 2 IL | |
| 2 IHx0 | |
| 2 IHve | |
| 2 IHscard | |
| 2 IHo | |
| 2 IHle | |
| 2 IHinit_n | |
| 2 IHf | |
| 2 IHd0 | |
| 2 IHc | |
| 2 IHRLE | |
| 2 IHOAs | |
| 2 ICD_LPO_Proof | |
| 2 ICDH | |
| 2 I2L | |
| 2 Ht | |
| 2 Hr | |
| 2 Hodd | |
| 2 Hm | |
| 2 HhyhzRelPrime | |
| 2 Hhxd | |
| 2 Hhx | |
| 2 Hhb | |
| 2 Hha | |
| 2 Hg3 | |
| 2 Hg2 | |
| 2 Hg1 | |
| 2 Hfalse | |
| 2 Hf | |
| 2 Heven_n | |
| 2 Heven_m | |
| 2 Heven | |
| 2 Heqx | |
| 2 Heql | |
| 2 Heq_2 | |
| 2 Heq_1 | |
| 2 HeqOAs | |
| 2 HeqCMP2 | |
| 2 Hdiv2_n | |
| 2 Hdiv2_m | |
| 2 Hdiv2S | |
| 2 Hb | |
| 2 H_height_or | |
| 2 H_height_eq | |
| 2 H_height | |
| 2 HZOddY | |
| 2 HZA | |
| 2 HZ | |
| 2 HY | |
| 2 HWPos2 | |
| 2 HWPos | |
| 2 HSPos | |
| 2 HRelPrimeYYZ | |
| 2 HRPos | |
| 2 HPB | |
| 2 HOddYY | |
| 2 HOddXX | |
| 2 HOddA | |
| 2 HGCD | |
| 2 HFE | |
| 2 HF | |
| 2 HEvenZpY | |
| 2 HEvenZmY | |
| 2 HEvenA | |
| 2 HE | |
| 2 HBOdd | |
| 2 HBEvenOddDec | |
| 2 HBEven | |
| 2 HB2 | |
| 2 HB1 | |
| 2 HAZ | |
| 2 HA8 | |
| 2 H8A | |
| 2 H85 | |
| 2 H58 | |
| 2 H53 | |
| 2 H35 | |
| 2 H30 | |
| 2 H03 | |
| 2 Fourier | |
| 2 FMapAVL | |
| 2 FLT4 | |
| 2 ET | |
| 2 E | |
| 2 Decn | |
| 2 ColU | |
| 2 ColO | |
| 2 ColF | |
| 2 ColE | |
| 2 CoFixpoint | |
| 2 C_Collatz | |
| 2 B_ | |
| 2 BB | |
| 2 B0 | |
| 2 Ack2 | |
| 2 Aadd | |
| 2 AA | |
| 2 A0 | |
| 2 99 | |
| 2 89 | |
| 2 316234143225 | |
| 2 25 | |
| 2 13 | |
| 2 0x | |
| 2 000 | |
| 1 zp | |
| 1 zero_or_S | |
| 1 yyy | |
| 1 yoshihiro503_witout_ring | |
| 1 xxx | |
| 1 wtakuo | |
| 1 write | |
| 1 without | |
| 1 why | |
| 1 well_founded_induction | |
| 1 version | |
| 1 value | |
| 1 until | |
| 1 union_total_r | |
| 1 union_same | |
| 1 union_intersect_distr_r | |
| 1 union_empty_r | |
| 1 union_comp | |
| 1 ucq | |
| 1 u0 | |
| 1 trans_EqSt | |
| 1 todo | |
| 1 tmp6 | |
| 1 thoery | |
| 1 this | |
| 1 test | |
| 1 terrible | |
| 1 tanakh | |
| 1 tail_recursive | |
| 1 sumbool_of_bool | |
| 1 sumbool_not | |
| 1 sum_map | |
| 1 sum_f_R0 | |
| 1 suharahiromichi | |
| 1 sub_lists_map | |
| 1 square_pos_iff | |
| 1 sqr_pos | |
| 1 simple | |
| 1 signature | |
| 1 sig | |
| 1 set_Setoid | |
| 1 sackry | |
| 1 s_equation | |
| 1 ring_Rsqr | |
| 1 reverse | |
| 1 result | |
| 1 rep | |
| 1 rel_prime_square_iff | |
| 1 rec | |
| 1 real | |
| 1 proposition | |
| 1 proof | |
| 1 prod | |
| 1 prime_odd_3_iff | |
| 1 prime_alt | |
| 1 pos | |
| 1 plus_permute | |
| 1 plus_n_O | |
| 1 plus_is_O | |
| 1 plus_assoc_reverse | |
| 1 plus_Snm_nSm | |
| 1 plus_O_n | |
| 1 parametricity | |
| 1 or_intror | |
| 1 or_introl | |
| 1 odd_mult_inv_l | |
| 1 not_rel_prime_0 | |
| 1 nonzero_succ | |
| 1 nofun | |
| 1 neq_x_c | |
| 1 n_Sn | |
| 1 mzp | |
| 1 mult_S_lt_compat_l | |
| 1 minus_n_O | |
| 1 memoized | |
| 1 map_ext | |
| 1 maeda_ | |
| 1 made | |
| 1 lt_n_S | |
| 1 lt_d0_x | |
| 1 lt_S | |
| 1 lt_0_INR | |
| 1 level | |
| 1 lemmata | |
| 1 le_x_d0 | |
| 1 le_plus_trans | |
| 1 le_n | |
| 1 le_max_r | |
| 1 le_max_l | |
| 1 le_Sn_O | |
| 1 kokomade | |
| 1 kokokara | |
| 1 koko | |
| 1 isomorphisms | |
| 1 intersect_total_r | |
| 1 intersect_same | |
| 1 intersect_comp | |
| 1 inj_plus | |
| 1 inj_lt_rev | |
| 1 inj_0 | |
| 1 inaniwa | |
| 1 in_inv | |
| 1 idea_from_xsd | |
| 1 idea_from_hirose | |
| 1 hypothesis | |
| 1 hy4 | |
| 1 here | |
| 1 gf_id_75 | |
| 1 gf_id_43 | |
| 1 gf_id_01 | |
| 1 gf6_id | |
| 1 gf5_id | |
| 1 gf4_id | |
| 1 gf3_id | |
| 1 gets | |
| 1 function | |
| 1 fresh | |
| 1 fold_right | |
| 1 finite | |
| 1 field_simplify_eq | |
| 1 fg_id_57 | |
| 1 fg_id_34 | |
| 1 fg_id_01 | |
| 1 fg6_id | |
| 1 fg5_id | |
| 1 fg4_id | |
| 1 fg3_id | |
| 1 faster | |
| 1 f2_ind | |
| 1 f2_equation | |
| 1 f0 | |
| 1 exsP0 | |
| 1 exm | |
| 1 even_plus_odd_inv_r | |
| 1 eq_x_c | |
| 1 eq_add_S | |
| 1 eq_S | |
| 1 eomole | |
| 1 enc_dec | |
| 1 eexists | |
| 1 econstructor | |
| 1 destruction | |
| 1 destruct_list | |
| 1 dec_inh_nat_subset_has_unique_least_element | |
| 1 dec_Zlt | |
| 1 debug | |
| 1 datatypes | |
| 1 cutrewrite | |
| 1 crossquare | |
| 1 continues | |
| 1 constrainted | |
| 1 complement_involutive | |
| 1 complement_comp | |
| 1 compatibility | |
| 1 commutative | |
| 1 collatz | |
| 1 clairvy | |
| 1 chirchir | |
| 1 card_sum_comm | |
| 1 card_sum_assoc | |
| 1 card_sum_antisym | |
| 1 card_prod_assoc | |
| 1 card_prod_antisym | |
| 1 card_comp | |
| 1 cannot | |
| 1 bon_ja | |
| 1 bigger | |
| 1 bh | |
| 1 be | |
| 1 basic | |
| 1 b_induction | |
| 1 b0 | |
| 1 associativity | |
| 1 anonymous | |
| 1 andb_false_elim | |
| 1 andb | |
| 1 all | |
| 1 ah | |
| 1 add | |
| 1 ab_sub1 | |
| 1 _x | |
| 1 Zwf_up_well_founded | |
| 1 Zpred | |
| 1 Zpower | |
| 1 Zpos_P_of_succ_nat | |
| 1 Zplus_opp_r | |
| 1 Zplus_minus_eq | |
| 1 Zplus_lt_compat_l | |
| 1 Zplus_lt_compat | |
| 1 Zplus_le_reg_l | |
| 1 Zplus_le_compat_r | |
| 1 Zopp | |
| 1 Znot_lt_ge | |
| 1 Zmult_reg_l | |
| 1 Zmult_plus_distr_l | |
| 1 Zmult_lt_reg_r | |
| 1 Zmult_lt_0_le_compat_r | |
| 1 Zmult_le_0_reg_r | |
| 1 Zmult_gt_reg_r | |
| 1 Zmult_gt_0_reg_l | |
| 1 Zmult_ge_compat_l | |
| 1 Zmult_divide_compat_r | |
| 1 Zmult_1_inversion_l | |
| 1 Zmod_unique | |
| 1 Zminus_succ_r | |
| 1 Zminus_plus_distr | |
| 1 Zminus_0_r | |
| 1 Zminus | |
| 1 Zlt_trans | |
| 1 Zlt_succ_le | |
| 1 Zlt_succ_gt | |
| 1 Zlt_succ | |
| 1 Zlt_le_succ | |
| 1 Zlt_0_ind | |
| 1 Zle_refl | |
| 1 Zle_not_lt | |
| 1 Zle_lt_succ | |
| 1 Zle_antisym | |
| 1 Zle | |
| 1 Zgt_lt | |
| 1 Zgt_le_succ | |
| 1 Zgcd_is_pos | |
| 1 Zgcd_is_gcd | |
| 1 Zgcd_inv_0_l | |
| 1 Zgcd_1_rel_prime | |
| 1 Zeven_plus_Zodd | |
| 1 Zeven_mult_Zeven_r | |
| 1 Zdivide_mult_l | |
| 1 Zdivide_factor_r | |
| 1 Zabs_nat_lt | |
| 1 Zabs_ind | |
| 1 Z_of_nat_prop | |
| 1 Z_lt_induction | |
| 1 Z_div_mod_full | |
| 1 Z_div_exact_2 | |
| 1 Z_as_OT | |
| 1 Z_Q_bijective_function | |
| 1 ZArith_dec | |
| 1 YYZ | |
| 1 Without | |
| 1 Variables | |
| 1 Ti22 | |
| 1 Ti21 | |
| 1 Ti20 | |
| 1 Think | |
| 1 Strong | |
| 1 Sort | |
| 1 So | |
| 1 Sn | |
| 1 Sinec | |
| 1 SetoidList | |
| 1 SearchPattern | |
| 1 Scheme | |
| 1 S_pred | |
| 1 Rplus_opp_l | |
| 1 Rplus_lt_pos | |
| 1 Rplus_lt_compat_r | |
| 1 Rplus_le_le_0_compat | |
| 1 Rplus_le_compat_r | |
| 1 Rplus_comm | |
| 1 Rplus_assoc | |
| 1 Rplus_0_r | |
| 1 Rmult_plus_distr_l | |
| 1 Rmult_lt_compat_r | |
| 1 Rmult_lt_compat_l | |
| 1 Rmult_le_pos | |
| 1 Rmult_le_compat_neg_l | |
| 1 Rmult_le_compat_l | |
| 1 Rmult_le_0_lt_compat | |
| 1 Rmult_1_r | |
| 1 Rmult_0_r | |
| 1 Rminus_diag_uniq_sym | |
| 1 Rlt_not_ge | |
| 1 Rlt_minus | |
| 1 Rlt_le_dec | |
| 1 Rle_refl | |
| 1 Rle_lt_trans | |
| 1 Rle_ge | |
| 1 Rle_0_1 | |
| 1 Rinv_1 | |
| 1 Rgt_ge | |
| 1 Rge_gt_trans | |
| 1 Remainder | |
| 1 Relation | |
| 1 RLE | |
| 1 Qeq | |
| 1 QArith | |
| 1 Proposition | |
| 1 Program | |
| 1 Print | |
| 1 Pn_ySn2 | |
| 1 Pn_ySn | |
| 1 Plt | |
| 1 Pgt | |
| 1 Pell | |
| 1 Pcompare_Eq_eq | |
| 1 PNZ | |
| 1 OrderedTypeEx | |
| 1 Opaque | |
| 1 O_S | |
| 1 Need | |
| 1 NArith | |
| 1 Module | |
| 1 Max | |
| 1 Mathematical | |
| 1 Make | |
| 1 Logic | |
| 1 J | |
| 1 IS | |
| 1 IHy | |
| 1 IHus | |
| 1 IHt0_1 | |
| 1 IHt | |
| 1 IHp | |
| 1 IHlt_first | |
| 1 IHl1 | |
| 1 IHi | |
| 1 IHe | |
| 1 IHa0 | |
| 1 IHCs | |
| 1 Hx | |
| 1 Hinit_n | |
| 1 HinLong | |
| 1 Hin1 | |
| 1 Hin0 | |
| 1 Hhyp2 | |
| 1 Here | |
| 1 Heqzz | |
| 1 Heqve | |
| 1 Heqsn | |
| 1 Heqmn | |
| 1 Heqg | |
| 1 Heqce | |
| 1 Heqbb | |
| 1 HeqSn | |
| 1 HeqAs | |
| 1 He | |
| 1 Hcorrect | |
| 1 Hcontradiction | |
| 1 Habsurd | |
| 1 H_height_lt_Sh | |
| 1 H_height_le_h | |
| 1 HYYPos2 | |
| 1 HX5 | |
| 1 HX4 | |
| 1 HRelPrimeXXYY | |
| 1 HRelPrimeXXY | |
| 1 HPosZ | |
| 1 HPosY | |
| 1 HPN | |
| 1 HPM | |
| 1 HOddX | |
| 1 HFPos | |
| 1 HB5 | |
| 1 HB3SS | |
| 1 H12 | |
| 1 Gauss | |
| 1 Functional | |
| 1 Fix | |
| 1 False_rec | |
| 1 Fact | |
| 1 FLTred_prime | |
| 1 DD | |
| 1 Compare_dec | |
| 1 Choice | |
| 1 CC | |
| 1 C2 | |
| 1 C1 | |
| 1 Bool_nat | |
| 1 BinInt | |
| 1 Basics | |
| 1 Assuming | |
| 1 Acc_inv | |
| 1 Acc_ind | |
| 1 98 | |
| 1 97 | |
| 1 96451413683625 | |
| 1 96 | |
| 1 95 | |
| 1 94 | |
| 1 93 | |
| 1 92 | |
| 1 91with | |
| 1 8 | |
| 1 6 | |
| 1 42 | |
| 1 30 | |
| 1 241792844580 | |
| 1 1a | |
| 1 114 | |
| 1 0n |
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