LOTTOSOUP
....Statistics by LottoSoup.com on all major North American and European Lotteries

6/49 LOTTERIES
!! WORLDWIDE !!
Frequency of Sums
By Odd and Low Combinations
Using 13,983,816 Possible Combinations

The Table shows the frequencies of all combinations for SUMS 233 to 279. (There are 13,983,816 possible combinations ranging from SUM 21 to SUM 279).

The SUMS are further separated into frequencies of Odd Combinations and Low Combinations. The Low Combinations indicate how many low numbers are in each Odd combination.

When choosing your numbers, make sure the SUMS of your numbers have the highest frequencies, to increase your chances of winning.

21 to 69, 70-to-91, 92-to-109, 110-to-125, 126-to-142, 143-to-158
159-to-175, 176-to-191, 192-to-209, 210-to-232, 233-to-279

TOTAL COMBINATIONS FOR SUMS 233 to 279
FREQUENCY BY SUM, ODD AND LOW

SUM

Total
Combos

Frequency of
Total Odd Numbers Per Combo

Frequency of
Total Low Numbers Per Odd Combo

0123456 0123456
233 426 426 426
233 342 342 342
233 1 1 1
233 2462 2462 2462
233 2135 2135 2135
233 15 15 15
233 620 620 620
233 504 504 504
233 1 1 1
234 39 39 39
234 19 19 19
234 1470 1470 1470
234 1148 1148 1148
234 4 4 4
234 1780 1780 1780
234 1365 1365 1365
234 5 5 5
234 68 68 68
234 42 42 42
235 384 384 384
235 244 244 244
235 2262 2262 2262
235 1598 1598 1598
235 5 5 5
235 565 565 565
235 368 368 368
236 32 32 32
236 12 12 12
236 1338 1338 1338
236 839 839 839
236 1 1 1
236 1617 1617 1617
236 1005 1005 1005
236 1 1 1
236 61 61 61
236 29 29 29
237 340 340 340
237 169 169 169
237 2048 2048 2048
237 1167 1167 1167
237 1 1 1
237 507 507 507
237 262 262 262
238 28 28 28
238 7 7 7
238 1189 1189 1189
238 597 597 597
238 1456 1456 1456
238 722 722 722
238 52 52 52
238 19 19 19
239 295 295 295
239 113 113 113
239 1825 1825 1825
239 831 831 831
239 447 447 447
239 181 181 181
240 22 22 22
240 4 4 4
240 1048 1048 1048
240 413 413 413
240 1282 1282 1282
240 504 504 504
240 46 46 46
240 12 12 12
241 251 251 251
241 73 73 73
241 1601 1601 1601
241 575 575 575
241 388 388 388
241 121 121 121
242 18 18 18
242 2 2 2
242 900 900 900
242 277 277 277
242 1119 1119 1119
242 342 342 342
242 37 37 37
242 7 7 7
243 209 209 209
243 45 45 45
243 1384 1384 1384
243 386 386 386
243 330 330 330
243 78 78 78
244 13 13 13
244 1 1 1
244 767 767 767
244 179 179 179
244 953 953 953
244 224 224 224
244 31 31 31
244 4 4 4
245 171 171 171
245 26 26 26
245 1174 1174 1174
245 250 250 250
245 276 276 276
245 48 48 48
246 11 11 11
246 635 635 635
246 111 111 111
246 805 805 805
246 141 141 141
246 24 24 24
246 2 2 2
247 136 136 136
247 14 14 14
247 981 981 981
247 155 155 155
247 226 226 226
247 28 28 28
248 7 7 7
248 522 522 522
248 65 65 65
248 662 662 662
248 84 84 84
248 19 19 19
248 1 1 1
249 106 106 106
249 7 7 7
249 805 805 805
249 91 91 91
249 182 182 182
249 15 15 15
250 5 5 5
250 415 415 415
250 36 36 36
250 540 540 540
250 47 47 47
250 14 14 14
251 80 80 80
251 3 3 3
251 648 648 648
251 50 50 50
251 143 143 143
251 7 7 7
252 3 3 3
252 328 328 328
252 18 18 18
252 427 427 427
252 24 24 24
252 11 11 11
253 59 59 59
253 1 1 1
253 511 511 511
253 25 25 25
253 110 110 110
253 3 3 3
254 2 2 2
254 249 249 249
254 8 8 8
254 335 335 335
254 11 11 11
254 7 7 7
255 42 42 42
255 396 396 396
255 11 11 11
255 82 82 82
255 1 1 1
256 1 1 1
256 188 188 188
256 3 3 3
256 253 253 253
256 4 4 4
256 5 5 5
257 29 29 29
257 298 298 298
257 4 4 4
257 60 60 60
258 1 1 1
258 135 135 135
258 1 1 1
258 190 190 190
258 1 1 1
258 3 3 3
259 19 19 19
259 220 220 220
259 1 1 1
259 42 42 42
260 97 97 97
260 136 136 136
260 2 2 2
261 12 12 12
261 158 158 158
261 29 29 29
262 65 65 65
262 97 97 97
262 1 1 1
263 7 7 7
263 110 110 110
263 19 19 19
264 44 44 44
264 65 65 65
264 1 1 1
265 4 4 4
265 74 74 74
265 12 12 12
266 27 27 27
266 44 44 44
267 2 2 2
267 49 49 49
267 7 7 7
268 17 17 17
268 27 27 27
269 1 1 1
269 30 30 30
269 4 4 4
270 9 9 9
270 17 17 17
271 18 18 18
271 2 2 2
272 5 5 5
272 9 9 9
273 10 10 10
273 1 1 1
274 2 2 2
274 5 5 5
275 5 5 5
276 1 1 1
276 2 2 2
277 2 2 2
278 1 1 1
279 1 1 1

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