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2007-10-22, 02:08   #23
sghodeif

Sep 2005

2×32 Posts

Quote:
 Originally Posted by gd_barnes Excellent! My goal with all of this is to have the most complete and accurate list of Riesel-Proth twin primes anywhere on the web. The more information, the merrier! Gary

Did u think to find twin primes as big as we want by finding a general formula ????

I wish all the best for u and all mathematicians .

Sghodeif ,

Last fiddled with by sghodeif on 2007-10-22 at 02:12 Reason: mistak

 2007-11-05, 21:20 #24 gd_barnes     May 2007 Kansas; USA 2·5·1,013 Posts No general formula that I am aware of for primes of any kind. That's what prime-searchers everywhere are hoping to find! G
 2007-11-05, 21:35 #25 gd_barnes     May 2007 Kansas; USA 2×5×1,013 Posts My Riesel/Proth twin search for k<1M is now up to n=23.5K. See the aforemention web pages for all of the twins found. I'll most likely put a 2nd core on this in the near future. It's getting quite a bit slower past n=20K. Gary
 2007-11-17, 13:59 #26 robert44444uk     Jun 2003 Oxford, UK 3×54 Posts Gosh this is a major piece of work. GL in your search!!!!
2007-11-19, 05:38   #27
gd_barnes

May 2007
Kansas; USA

1013010 Posts
Tks & another side effort

Quote:
 Originally Posted by robert44444uk Gosh this is a major piece of work. GL in your search!!!!
Thanks, Robert. I'll be hitting n=25K here on core 1 in the next couple of days. Sieving is now up to n=35K and LLRing is speeding up with the addition of a 2nd core to the effort. (Core 2 has tested n=25K-25.6K so far.) We're only averaging about 3 twins for each n=1K range now for k < 1M and the last twin for k < 100K was at n=22312. I expect plenty more but they're thinning out rapidly.

I now update the web page about twice for every n=1K range that I test.

You might be interested in another 'side effort' that I have going on. I have a web page now for all known primes of the form k*10^n-1 where k < 10M at gbarnes017.googlepages.com/primes-kx10n-1.htm.

The page is intended for k's of all sizes and I do have several extremely high-weight k's > 10M listed but there are still many primes > 10M from the top-5000 site that aren't on there yet.

I thought you might be interested in the page because Jens Andersen and Axn1 have been battling it out for the k with the most primes and we've got some very large highly prolific k's now! I know how you like super-large super-high-weight k's. The testing is being coordinated in the Riesel Prime Search project here at this thread: mersenneforum.org/showthread.php?t=9578. Come over and try to beat our top record of 56 primes on a 20-digit k!

Gary

Last fiddled with by gd_barnes on 2007-11-19 at 05:45

 2007-11-22, 06:02 #28 gd_barnes     May 2007 Kansas; USA 2×5×1,013 Posts The "all-twin" search for k < 1M is now up to n=25.6K. See the web pages in this thread. Gary
 2007-12-27, 04:34 #29 gd_barnes     May 2007 Kansas; USA 2·5·1,013 Posts The "all-twin" search for k < 1M is now complete to n=30K. They are all shown at: http://gbarnes017.googlepages.com/twins100K.htm http://gbarnes017.googlepages.com/twins1M.htm Here are some statistics for n=20K-30K: 1 twin for k < 10K: 7485*2^20023+/-1 2 twins for 10K < k < 100K: 70497*2^27652+/-1 31257*2^22312+/-1 39 twins for 100K < k < 1M: (highest 10 listed; see 'twins1M' web page for rest) 815751*2^29705+/-1 953337*2^28520+/-1 771843*2^28494+/-1 445569*2^28353+/-1 198417*2^27858+/-1 293445*2^27643+/-1 939015*2^27542+/-1 228015*2^27509+/-1 294723*2^27504+/-1 766293*2^27110+/-1 (etc.) All checked for triplets...no luck. Testing is currently at n=30.4K and sieving at n=40K. The search on 2 cores continues to n=100K. A 3rd core will be added at n=40K. Gary
 2008-02-09, 04:29 #30 gd_barnes     May 2007 Kansas; USA 236228 Posts The "all-twin" search for k < 1M is now up to n=36.1K. See the web pages in this thread. There were 11 twins from n=30K-36.1K. Also found was the largest known Riesel/Proth twin for k<100K. Here is the complete list for the range: k<100K: 51315*2^32430+/-1 100K
 2008-02-11, 20:45 #31 gd_barnes     May 2007 Kansas; USA 2·5·1,013 Posts I posted 2 days too early. In just another 100n up to n=36.2K, I found 2 more twins, one for k<100K!: 47553*2^36172+/-1 296139*2^36125+/-1 The first one is the new standard to beat for k<100K. Gary
2008-02-21, 06:32   #32
robert44444uk

Jun 2003
Oxford, UK

3·54 Posts

Quote:
 Originally Posted by gd_barnes If you know someone in the forum there, perhaps you could ask them to expand the list to include the first prime odd-k for each n up to n=10K. That would be interesting to see. Gary
Quote:
 Originally Posted by jasong [very masculine voice] THIS SOUNDS LIKE A JOB FOR...PFGW!!! [/very masculine voice] Now, if I could just find my PFGW suit. It's got 'PFGW Man' written on the front, and it shows off my anatomy so well that I've been banned from wearing it in a few places.
It appears that Jasong couldn't find his PFGW suit, perhaps it was in a closet marked "unwanted Xmas gifts"

Anyway, analysing Gary's <100K site produces the following table:

I will try to fill up to n=500

Regards

Robert

Code:
n     1st k
1	3
2	1
3	9
4	15
5	81
6	3
7	9
8	57
9	45
10	15
11	99
12	165
13	369
14	45
15	345
16	117
17	381
18	3
19	69
20	447
21	81
22	33
23	1179
24	243
25	765
26	375
27	81
28	387
29	45
30	345
31	681
32	585
33	375
34	267
35	741
36	213
37	429
38	3093
39	165
40	267
41	255
42	1095
43	9
44	147
45	849
46	405
47	1491
48	177
49	1941
50	927
51	1125
52	1197
53	2001
54	333
55	519
56	1065
57	585
58	657
59	129
60	147
61	141
62	417
63	9
64	1623
65	99
66	2985
67	2469
68	4497
69	5259
70	597
71	7029
72	315
73	3081
74	2457
75	4161
76	603
77	3591
78	2697
79	3681
80	213
81	2079
82	1545
83	4089
84	165
85	1455
86	10287
87	1629
88	387
89	3321
90	14487
91	849
92	1467
93	3339
94	3747
95	6639
96	7737
97	8265
98	15735
99	5589
100	4107
101	9225
102	537
103	2079
104	1203
105	1515
106	1323
107	7245
108	6897
109	20631
110	2205
111	2175
112	3087
113	11145
114	7887
115	14841
116	2673
117	5961
118	3303
119	5565
120	3957
121	9849
122	1497
123	1125
124	1983
125	699
126	2565
127	8721
128	4467
129	5835
130	6063
131	1089
132	3117
133	1455
134	3105
135	6129
136	22365
137	3555
138	24453
139	8121
140	4143
141	1179
142	6903
143	309
144	11505
145	14121
146	17037
147	1419
148	17157
149	5715
150	345
151	13179
152	4497
153	3741
154	10803
155	105
156	30657
157	14439
158	14445
159	7569
160	17295
161	25425
162	6555
163	2121
164	3717
165	13731
166	7737
167	18711
168	765
169	1881
170	19335
171	32361
172	2847
173	2115
174	4155
175	1941
176	1383
177	24771
178	2277
179	10479
180	4287
181	441
182	19617
183	27261
184	2493
185	5481
186	28227
187	20175
188	1935
189	45
190	525
191	13719
192	8337
193	12495
194	18087
195	27099
196	9753
197	56745
198	4245
199	8265
200	63855
201	27261
202	69855
203	14199
204	1755
205	5529
206	1197
207	54639
208	69753
209	10461
210	10575
211	9
212	3615
213	26145
214	9225
215	5859
216	12255
217	6615
218	16653
219	18531
220	24087
221	6555
222	7947
223	12909
224	49203
225	49341
226	10857
227	3405
228	25665
229	19041
230	21255
231	2571
232	30015
233	47079
234	24915
235	77751
236	33333
237	16641
238	135
239	17289
240	10197
241	4059
242	1023
243	50319
244	22113
245	9915
246	17535
247	19041
248	15795

250	23007
251	5139
252	17787
253	15519
254	12957
255	1215
256	64647
257	9951
258	74253
259	2805
260	2475
261	15711
262	25767
263	9789
264	165
265	13209
266	19593
267	33105

269	969
270	98907
271	19335
272	22317
273	10635
274	13713
275	34245
276	41085
277	24129
278	26025
279	24579

281	3381
282	165
283	20175
284	23853
285	25881
286	61647
287	39315
288	2667
289	67695
290	34647
291	1899
292	33735
293	48861
294	2373
295	58179
296	66507
297	9609
298	20085
299	6405

301	44529
302	16575
303	22815
304	99297
305	21015
306	21075
307	91455
308	9993
309	15069
310	9543
311	79719
312	36195
313	14649
314	7605
315	67461
316	16035
317	12951
318	20295
319	41349
320	82473
321	20781
322	19293
323	88791
324	55605
325	23295
326	25473
327	10071
328	28653
329	48489
330	12477
331	7791

333	669
334	16437
335	42699
336	93765
337	12909
338	5253
339	23415

341	21585
342	76995

344	573
345	31719
346	15717
347	43011
348	33765
349	28149
350	71253

352	14727
353	85431
354	10545
355	7785
356	38853
357	70851
358	65385
359	9129

361	5049
362	49815
363	26871

365	9369
366	74763
367	18669
368	16905
369	49299
370	12543
371	3321

374	40257
375	26679
376	14223
377	23709
378	22713
379	66039
380	1023
381	67749
382	34683

385	72609

387	1701
388	56817
389	10791
390	39345
391	615

393	95151
394	67023
395	21315
396	28065
397	24039
398	19065

400	48207
401	28941
402	83337

404	22887
405	74085
406	35253
407	79215
408	31635
409	36825
410	50835

412	58065
413	86061
414	39513
415	17061
416	32025
417	30705
418	1743
419	71919

421	66075
422	84057
423	81651
424	65337

427	83139
428	36903
429	39039

431	66219
432	69477
433	50181
434	54033
435	5415
436	30987

438	24693
439	56259
440	25077
441	15255
442	18795
443	3921
444	35793
445	9345
446	18663
447	30849
448	57717
449	69285

451	26355

453	17631
454	65193
455	2085
456	9063
457	15561
458	4323

460	34725
461	92235

463	53991
464	63903
465	24351
466	12147
467	33351
468	2565

470	5547

472	8787

474	49053
475	13935
476	33375
477	33315

479	53019

484	50295
485	27975

488	7503
489	73671
490	37095
491	37719
492	1995
493	97449
494	39207
495	27261

497	99015
498	37755

500	52305

502	35397
503	66735
504	35877
505	74985

507	5565

511	43485
512	51765

514	53355
515	87951
516	12045
517	66375

519	83211
520	4257
521	17709
522	80175
523	76089
524	47403
525	5775
526	62337
527	43371
528	43137
529	10365
530	74367

534	84627

536	49893
537	23541
538	2007
539	12711

541	8031

543	40119

545	18801
546	297
547	5979
548	97293

550	26853
551	4035
552	29187

554	70923
555	67329

558	80385

560	39243

566	75225
567	28131

569	60411
570	25485
571	27909
572	20037
573	14259
574	70107
575	38835

580	88257
581	76569
582	22587
583	28005
584	15177

586	83175

588	50235

590	42777

592	86385
593	45315

596	41625

599	74229
600	82023
603	33885
610	86973
611	8781
612	47313
613	94005
615	34059
616	79353
617	29919
618	54015
619	18429
620	55203
621	46035
622	87795
623	12285
626	16323
635	52419
636	78033
643	91629
644	84045
647	24249
648	78453
650	3723
654	61353
655	38835
657	21999
658	75447
660	50943
661	77505
662	32067
669	58725
672	15993
677	3405
680	7605
684	24537
689	13689
690	46545
691	38229
692	47937
694	13197
695	2985
696	96813
703	5355
707	37149
710	60693
711	25029
713	92529
714	35817
717	78561
718	86193
720	89577
725	20115
726	213
727	35589
728	30933
734	50025
736	5013
737	11175
738	95937
740	51975
742	58683
743	48075
744	9753
745	9165
748	42777
750	22407
758	84057
762	48615
765	73059
767	315
768	65475
771	56199
773	62391
776	26775
780	51777
781	88299
786	58257
787	17481
788	20997
789	19485
793	98649
794	18495
799	95565
805	72861
809	47055
811	70539
813	10125
817	64401
821	49041
824	66975
827	12285
828	78375
829	1365
831	24609
833	49539
837	62361
841	86679
844	87303
846	61785
847	5265
852	53763
853	18885
856	87495
857	88095
858	63135
861	37359
863	93765
865	31575
867	60681
873	55209
874	75783
875	50565
877	31005
880	4107
882	17145
884	25833
886	87465
888	45675
889	59421
896	11925
898	59925
899	68901
903	23901
906	24747
908	88407
914	5673
921	94629
922	10533
925	50595
927	80139
928	79623
929	83271
933	94335
934	41727
936	52953
940	5955
945	60729
947	27825
948	61425
949	23805
950	13503
953	21741
954	45243
957	77805
958	66417
961	98061
965	7995
966	82995
969	77565
973	16011
976	68313
983	10485
988	97323
992	56685
994	24963
1007	37275
1008	48225
1013	74091
1014	35523
1018	19887
1028	98493
1032	177
1034	16233
1037	71421
1045	94065
1048	3885
1052	85845
1055	91755
1056	88515
1057	33405
1059	60099
1066	90165
1067	85911
1070	70623
1075	13131
1076	50025
1084	15315
1084	16665
1086	69417
1098	58287
1102	27435
1104	4275
1107	48681
1110	11007
1122	60513
1134	83205
1142	11007
1156	1035
1167	54339
1168	62823
1173	52461
1175	46791
1188	65613
1193	84435
1197	45201
1217	14199
1221	88329
1228	79203
1229	42399
1237	74109
1241	13629
1244	64233
1245	88575
1251	75705
1256	53865
1261	32265
1267	95229
1270	71805
1272	50655
1274	95847
1282	99105
1286	9183
1295	49119
1299	3339
1312	15657
1314	46965
1321	1065
1325	62265
1327	2625
1338	92115
1354	38565
1355	62289
1367	7755
1383	67821
1389	97899
1390	14877
1391	76479
1394	88155
1402	80103
1406	18003
1408	98475
1425	86205
1431	75519
1440	10083
1441	74031
1446	93837
1447	51651
1462	15927
1466	74505
1468	85077
1471	81489
1475	66381
1483	57891
1500	32547
1509	86361
1532	83973
1533	36045
1553	291
1556	81255
1566	42507
1599	15375
1603	89895
1616	78327
1623	33549
1625	65835
1640	34215
1652	33957
1660	20733
1672	56685
1676	96897
1677	24969
1678	34725
1689	27765
1718	51747
1721	45951
1757	41229
1763	29481
1767	84159
1786	42825
1793	95151
1794	98583
1820	79335
1823	57495
1849	87585
1858	29835
1860	13317
1869	82275
1880	22035
1900	4425
1933	39171
1954	8007
1966	63237
1971	3885
1985	31545
2024	10095
2083	84609
2112	59553
2129	11655
2138	40215
2162	33117
2182	53955
2185	66729
2191	4359
2196	24405
2213	6201
2253	75219
2255	7419
2278	43947
2280	25293
2333	43089
2470	60957
2473	52935
2498	56727
2501	86085
2518	94815
2529	33939
2569	79029
2637	89115
2679	61269
2685	93429
2695	59415
2707	32811
2743	52011
2748	84255
2821	6075
2827	20805
2834	61947
2844	58053
2846	10725
2867	36159
2887	88629
2899	69735
2945	12195
3004	57267
3017	5559
3074	90705
3104	58143
3179	41205
3215	43095
3229	49449
3283	1149
3426	34365
3460	2403
3503	83331
3551	36159
3553	4845
3587	51591
3601	88311
3641	69069
3646	40713
3722	5373
3826	4935
3830	21417
3846	24015
3867	31539
3873	88071
3891	80661
3942	34407
3989	49455
4335	32721
4619	66969
4787	74565
4884	22767
4901	2565
4997	31569
5147	58311
5154	88335
5316	43923
5396	85107
5459	82005
5738	58983
5907	5775
6177	79515
6593	45639
6634	4737
6885	33801
7170	77367
7618	74313
7631	54729
7727	74229
7768	33957
8060	69927
8160	31335
8335	3975
8529	459
8825	53985
9154	61593
9869	33891
10601	10941
10929	34911
11455	915
11493	57201
11710	78045
12178	73005
13153	3981
13466	44943
15263	88665
15770	74193
17372	77517
17527	14439
17705	96321
17987	88269
18989	56361
19742	98067
19817	53889
20023	7485
22312	31257
27652	70497
32430	51315
36172	47553

 2008-02-21, 09:14 #33 robert44444uk     Jun 2003 Oxford, UK 3×54 Posts low k for each n to 1000 Here is a table of lowest k for each twin to n=1000 Does anyone want to take further? * denotes jumping champion Code: 1 3* 2 1 3 9* 4 15* 5 81* 6 3 7 9 8 57 9 45 10 15 11 99* 12 165* 13 369* 14 45 15 345 16 117 17 381* 18 3 19 69 20 447* 21 81 22 33 23 1179* 24 243 25 765 26 375 27 81 28 387 29 45 30 345 31 681 32 585 33 375 34 267 35 741 36 213 37 429 38 3093* 39 165 40 267 41 255 42 1095 43 9 44 147 45 849 46 405 47 1491 48 177 49 1941 50 927 51 1125 52 1197 53 2001 54 333 55 519 56 1065 57 585 58 657 59 129 60 147 61 141 62 417 63 9 64 1623 65 99 66 2985 67 2469 68 4497* 69 5259* 70 597 71 7029* 72 315 73 3081 74 2457 75 4161 76 603 77 3591 78 2697 79 3681 80 213 81 2079 82 1545 83 4089 84 165 85 1455 86 10287* 87 1629 88 387 89 3321 90 14487* 91 849 92 1467 93 3339 94 3747 95 6639 96 7737 97 8265 98 15735* 99 5589 100 4107 101 9225 102 537 103 2079 104 1203 105 1515 106 1323 107 7245 108 6897 109 20631* 110 2205 111 2175 112 3087 113 11145 114 7887 115 14841 116 2673 117 5961 118 3303 119 5565 120 3957 121 9849 122 1497 123 1125 124 1983 125 699 126 2565 127 8721 128 4467 129 5835 130 6063 131 1089 132 3117 133 1455 134 3105 135 6129 136 22365* 137 3555 138 24453* 139 8121 140 4143 141 1179 142 6903 143 309 144 11505 145 14121 146 17037 147 1419 148 17157 149 5715 150 345 151 13179 152 4497 153 3741 154 10803 155 105 156 30657* 157 14439 158 14445 159 7569 160 17295 161 25425 162 6555 163 2121 164 3717 165 13731 166 7737 167 18711 168 765 169 1881 170 19335 171 32361* 172 2847 173 2115 174 4155 175 1941 176 1383 177 24771 178 2277 179 10479 180 4287 181 441 182 19617 183 27261 184 2493 185 5481 186 28227 187 20175 188 1935 189 45 190 525 191 13719 192 8337 193 12495 194 18087 195 27099 196 9753 197 56745* 198 4245 199 8265 200 63855* 201 27261 202 69855* 203 14199 204 1755 205 5529 206 1197 207 54639 208 69753 209 10461 210 10575 211 9 212 3615 213 26145 214 9225 215 5859 216 12255 217 6615 218 16653 219 18531 220 24087 221 6555 222 7947 223 12909 224 49203 225 49341 226 10857 227 3405 228 25665 229 19041 230 21255 231 2571 232 30015 233 47079 234 24915 235 77751* 236 33333 237 16641 238 135 239 17289 240 10197 241 4059 242 1023 243 50319 244 22113 245 9915 246 17535 247 19041 248 15795 249 168831* 250 23007 251 5139 252 17787 253 15519 254 12957 255 1215 256 64647 257 9951 258 74253 259 2805 260 2475 261 15711 262 25767 263 9789 264 165 265 13209 266 19593 267 33105 268 45213 269 969 270 98907 271 19335 272 22317 273 10635 274 13713 275 34245 276 41085 277 24129 278 26025 279 24579 280 128505 281 3381 282 165 283 20175 284 23853 285 25881 286 61647 287 39315 288 2667 289 67695 290 34647 291 1899 292 33735 293 48861 294 2373 295 58179 296 66507 297 9609 298 20085 299 6405 300 230085* 301 44529 302 16575 303 22815 304 99297 305 21015 306 21075 307 91455 308 9993 309 15069 310 9543 311 79719 312 36195 313 14649 314 7605 315 67461 316 16035 317 12951 318 20295 319 41349 320 82473 321 20781 322 19293 323 88791 324 55605 325 23295 326 25473 327 10071 328 28653 329 48489 330 12477 331 7791 332 345675* 333 669 334 16437 335 42699 336 93765 337 12909 338 5253 339 23415 340 128625 341 21585 342 76995 343 153645 344 573 345 31719 346 15717 347 43011 348 33765 349 28149 350 71253 351 127305 352 14727 353 85431 354 10545 355 7785 356 38853 357 70851 358 65385 359 9129 360 162243 361 5049 362 49815 363 26871 364 210447 365 9369 366 74763 367 18669 368 16905 369 49299 370 12543 371 3321 372 138765 373 151839 374 40257 375 26679 376 14223 377 23709 378 22713 379 66039 380 1023 381 67749 382 34683 383 114951 384 126747 385 72609 386 114687 387 1701 388 56817 389 10791 390 39345 391 615 392 108195 393 95151 394 67023 395 21315 396 28065 397 24039 398 19065 399 102795 400 48207 401 28941 402 83337 403 101535 404 22887 405 74085 406 35253 407 79215 408 31635 409 36825 410 50835 411 273429 412 58065 413 86061 414 39513 415 17061 416 32025 417 30705 418 1743 419 71919 420 224415 421 66075 422 84057 423 81651 424 65337 425 237765 426 251475 427 83139 428 36903 429 39039 430 110157 431 66219 432 69477 433 50181 434 54033 435 5415 436 30987 437 102309 438 24693 439 56259 440 25077 441 15255 442 18795 443 3921 444 35793 445 9345 446 18663 447 30849 448 57717 449 69285 450 155463 451 26355 452 258345 453 17631 454 65193 455 2085 456 9063 457 15561 458 4323 459 104661 460 34725 461 92235 462 229227 463 53991 464 63903 465 24351 466 12147 467 33351 468 2565 469 108795 470 5547 471 139935 472 8787 473 184281 474 49053 475 13935 476 33375 477 33315 478 141315 479 53019 480 162897 481 233115 482 143163 483 150939 484 50295 485 27975 486 101055 487 156051 488 7503 489 73671 490 37095 491 37719 492 1995 493 97449 494 39207 495 27261 496 208845 497 99015 498 37755 499 131439 500 52305 501 207945 502 35397 503 66735 504 35877 505 74985 506 103107 507 5565 508 216243 509 107631 510 262035 511 43485 512 51765 513 134115 514 53355 515 87951 516 12045 517 66375 518 366555* 519 83211 520 4257 521 17709 522 80175 523 76089 524 47403 525 5775 526 62337 527 43371 528 43137 529 10365 530 74367 531 104409 532 347457 533 396441* 534 84627 535 278535 536 49893 537 23541 538 2007 539 12711 540 174297 541 8031 542 121065 543 40119 544 330015 545 18801 546 297 547 5979 548 97293 549 157209 550 26853 551 4035 552 29187 553 190485 554 70923 555 67329 556 130227 557 105381 558 80385 559 300561 560 39243 561 112581 562 176205 563 199989 564 117243 565 120069 566 75225 567 28131 568 239247 569 60411 570 25485 571 27909 572 20037 573 14259 574 70107 575 38835 576 247035 577 126615 578 136413 579 404871* 580 88257 581 76569 582 22587 583 28005 584 15177 585 210051 586 83175 587 173355 588 50235 589 133911 590 42777 591 389799 592 86385 593 45315 594 179163 595 257529 596 41625 597 268461 598 147135 599 74229 600 82023 601 135585 602 190695 603 33885 604 113475 605 264849 606 129705 607 368775 608 217143 609 228651 610 86973 611 8781 612 47313 613 94005 614 261075 615 34059 616 79353 617 29919 618 54015 619 18429 620 55203 621 46035 622 87795 623 12285 624 143265 625 104091 626 16323 627 140739 628 137907 629 223569 630 643737* 631 229749 632 506475 633 123891 634 242523 635 52419 636 78033 637 137835 638 227283 639 198459 640 558087 641 664941* 642 394203 643 91629 644 84045 645 274395 646 250923 647 24249 648 78453 649 109809 650 3723 651 205251 652 375843 653 624165 654 61353 655 38835 656 256605 657 21999 658 75447 659 101661 660 50943 661 77505 662 32067 663 374901 664 567573 665 258651 666 249345 667 127041 668 144717 669 58725 670 392013 671 130689 672 15993 673 178689 674 252693 675 376929 676 257613 677 3405 678 169893 679 469755 680 7605 681 217221 682 386127 683 151845 684 24537 685 243879 686 141705 687 246405 688 224625 689 13689 690 46545 691 38229 692 47937 693 152421 694 13197 695 2985 696 96813 697 102789 698 157587 699 436095 700 179865 701 317481 702 169827 703 5355 704 253995 705 330171 706 312387 707 37149 708 270177 709 158115 710 60693 711 25029 712 700005* 713 92529 714 35817 715 629211 716 118413 717 78561 718 86193 719 101361 720 89577 721 119721 722 150567 723 715449* 724 102213 725 20115 726 213 727 35589 728 30933 729 343359 730 308853 731 111285 732 142047 733 597339 734 50025 735 123585 736 5013 737 11175 738 95937 739 140481 740 51975 741 170625 742 58683 743 48075 744 9753 745 9165 746 131937 747 113271 748 42777 749 227871 750 22407 751 1025925 752 140967 753 110775 754 797433* 755 490281 756 490107 757 125169 758 84057 759 133521 760 404775 761 913671* 762 48615 763 242445 764 141243 765 73059 766 988437* 767 315 768 65475 769 484455 770 354417 771 56199 772 743433 773 62391 774 173667 775 125385 776 26775 777 188979 778 410187 779 239271 780 51777 781 88299 782 406707 783 108351 784 364203 785 193515 786 58257 787 17481 788 20997 789 19485 790 116103 791 217809 792 488805 793 98649 794 18495 795 119259 796 212157 797 526701 798 679623 799 95565 800 207663 801 291951 802 353127 803 267795 804 442227 805 72861 806 613383 807 136119 808 142785 809 47055 810 539157 811 70539 812 191085 813 10125 814 105537 815 234315 816 385887 817 64401 818 789453 819 377451 820 125385 821 49041 822 640677 823 268101 824 66975 825 134481 826 515955 827 12285 828 78375 829 1365 830 554925 831 24609 832 524217 833 49539 834 130323 835 155085 836 1175493* 837 62361 838 127905 839 238395 840 916815 841 86679 842 129237 843 122685 844 87303 845 451209 846 61785 847 5265 848 255693 849 163965 850 278427 851 382875 852 53763 853 18885 854 169407 855 157251 856 87495 857 88095 858 63135 859 555039 860 629997 861 37359 862 798315 863 93765 864 722967 865 31575 866 1744257* 867 60681 868 483735 869 399591 870 167967 871 1767711* 872 111027 873 55209 874 75783 875 50565 876 272085 877 31005 878 296043 879 622671 880 4107 881 134511 882 17145 883 430389 884 25833 885 1097925 886 87465 887 895101 888 45675 889 59421 890 910923 891 149091 892 115845 893 248349 894 173283 895 133875 896 11925 897 498981 898 59925 899 68901 900 105177 901 109305 902 1039227 903 23901 904 141615 905 344949 906 24747 907 248781 908 88407 909 179091 910 107457 911 551979 912 313485 913 127689 914 5673 915 136881 916 106413 917 233349 918 163377 919 280929 920 367023 921 94629 922 10533 923 382035 924 773367 925 50595 926 143403 927 80139 928 79623 929 83271 930 424167 931 2035431* 932 116385 933 94335 934 41727 935 390099 936 52953 937 164829 938 165537 939 369381 940 5955 941 202335 942 112053 943 317955 944 164787 945 60729 946 170085 947 27825 948 61425 949 23805 950 13503 951 385695 952 178173 953 21741 954 45243 955 351765 956 232947 957 77805 958 66417 959 399105 960 770193 961 98061 962 312297 963 1170699 964 177255 965 7995 966 82995 967 703701 968 514437 969 77565 970 113745 971 1390269 972 493173 973 16011 974 192255 975 947859 976 68313 977 230439 978 582717 979 262575 980 441357 981 402141 982 626943 983 10485 984 163497 985 411081 986 706773 987 1305255 988 97323 989 349521 990 417375 991 234291 992 56685 993 179445 994 24963 995 219069 996 237675 997 400941 998 330075 999 586899 1000 467343 Last fiddled with by robert44444uk on 2008-02-21 at 09:23

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