Talk:24 game: Difference between revisions

→‎REXX only presenting digits with at least one solution: Argh, grous with only one solution are still solvable. fixed lists
(→‎REXX only presenting digits with at least one solution: but... but... many of the "unsolvables" aren't...)
(→‎REXX only presenting digits with at least one solution: Argh, grous with only one solution are still solvable. fixed lists)
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I'd be interested if anyone would verify that all the numbers above are unsolvable for the '''24''' game.     -- [[User:Gerard Schildberger|Gerard Schildberger]] ([[User talk:Gerard Schildberger|talk]]) 23:31, 3 January 2019 (UTC)
 
:'''Edited:''' I accidentally listed the groups with only one solution as unsolvable. Fixed now.
Um. You may want to re-read the task rules, specifically the one stating "The order of the digits when given does not have to be preserved."
 
:Um. You may want to re-read the task rules, specifically the one stating "The order of the digits when given does not have to be preserved."
That being the case, there are only 495 unique combinations of 4 non-zero digits. This is ALL of them.
 
:That being the case, there are only 495 unique combinations of 4 non-zero digits. This is ALL of them.
 
Unsolvable:
1111 1112 1113 1114 1115 1116 1117 1119 1122 1123 1124 1125 1133 1159 1167 1177
1178 1179 1189 1199 1222 1223 1277 1299 1346 1355 1499 1557 1558 1577 1667 16681677 1678 1777
1677 1678 1777 1778 1899 1999 2222 2226 2279 2299 2334 2555 2556 2599 2677 2777 2779 2799 2999
2779 2799 2999 3355 3358 3388 3467 3488 3555 3577 4459 4466 4467 4499 4779 4999 5557 5558 5569 5579 5777
5555 5557 5558 5569 5579 5588 5599 5777 5778 5799 5899 5999 6667 6677 6678 6699 6777 6778 6779 6788 6999 7777 7778 7779
6777 6778 6779 6788 6999 7777 7778 7779 7788 7789 7799 7888 7899 7999 8888 8889 8899 8999 9999
8899 8999 9999
 
 
Solvable:
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1149 1155 1156 1157 1158 1166 1168 1169 1188 1224 1225 1226 1227 1228 1229 1233
1234 1235 1236 1237 1238 1239 1244 1245 1246 1247 1248 1249 1255 1256 1257 1258
1259 1266 1267 1268 1269 1277 1278 1279 1288 1289 1333 1334 1335 1336 1337 1338 1339
1339 1344 1345 1346 1347 1348 1349 1356 1357 1358 1359 1366 1367 1368 1369 1377 1378 1379
1378 1379 1388 1389 1399 1444 1445 1446 1447 1448 1449 1455 1456 1457 1458 1459 1466 1467
1466 1467 1468 1469 1477 1478 1479 1488 1489 1555 1556 1559 1566 1567 1568 1569 1578 1579
1578 1579 1588 1589 1599 1666 1668 1669 1679 1688 1689 1699 1779 1788 1789 1799 1888 1889 2223
1888 1889 2223 2224 2225 2227 2228 2229 2233 2234 2235 2236 2237 2238 2239 2244 2245 2246 2247
2245 2246 2247 2248 2249 2255 2256 2257 2258 2259 2266 2267 2268 2269 2277 2278 2288 2289 2333
2288 2289 2333 2335 2336 2337 2338 2339 2344 2345 2346 2347 2348 2349 2355 2356 2357 2358 2359
2357 2358 2359 2366 2367 2368 2369 2377 2378 2379 2388 2389 2399 2444 2445 2446 2447 2448 2449
2447 2448 2449 2455 2456 2457 2458 2459 2466 2467 2468 2469 2477 2478 2479 2488 2489 2499 2557
2489 2499 2557 2558 2559 2566 2567 2568 2569 2577 2578 2579 2588 2589 2666 2667 2668 2669 2678
2668 2669 2678 2679 2688 2689 2699 2778 2788 2789 2888 2889 2899 3333 3334 3335 3336 3337 3338
3336 3337 3338 3339 3344 3345 3346 3347 3348 3349 3355 3356 3357 3359 3366 3367 3368 3369 3377 3378
3368 3369 3377 3378 3379 3388 3389 3399 3444 3445 3446 3447 3448 3449 3455 3456 3457 3458 3459 3466 3468
3457 3458 3459 3466 3468 3469 3477 3478 3479 3489 3499 3556 3557 3558 3559 3566 3567 3568 3569 3578 3579
3567 3568 3569 3578 3579 3588 3589 3599 3666 3667 3668 3669 3677 3678 3679 3688 3689 3699 3777 3778 3779
3689 3699 3777 3778 3779 3788 3789 3799 3888 3889 3899 3999 4444 4445 4446 4447 4448 4449 4455 4456 4457
4448 4449 4455 4456 4457 4458 4468 4469 4477 4478 4479 4488 4489 4555 4556 4557 4558 4559 4566 4567 4568
4558 4559 4566 4567 4568 4569 4577 4578 4579 4588 4589 4599 4666 4667 4668 4669 4677 4678 4679 4688 4689
4677 4678 4679 4688 4689 4699 4777 4778 4788 4789 4799 4888 4889 4899 55565555 5559 5566 5567 5568 5577 55785556
55895559 56665566 56675567 56685568 56695577 56775578 56785588 56795589 56885599 56895666 56995667 57795668 57885669 57895677 58885678 58895679
5688 5689 5699 5779 5788 5789 5888 5889 6666 6668 6669 6679 6688 6689 6789 6799 6888 6889 6899 7889
6888 6889 6899 7889
 
 
 
:But even putting that aside, with a quick peek at your "unsolvable" list, I pick out 1164 (1*1*6*4), 1183 (1*1*8*3), 2232 (2*2*3*2) and many other that don't require digit reordering. I think you need to revisit your filtering algorithm. --[[User:Thundergnat|Thundergnat]] ([[User talk:Thundergnat|talk]]) 02:22, 4 January 2019 (UTC)
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