P = ((10^3) - ((10-1)^3))/(10^3) = 271/1000
| NUMBER OF DIGITS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 3 | 30% | 2 |
| 5 | 50% | 3 |
| 7 | 70% | 4 |
| 8 | 80% | 6 |
P = 1 /(C(10, 2) + 10) = 1/55
| NUMBER OF DIGITS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 14 | 25% | 16 |
| 28 | 51% | 39 |
| 42 | 76% | 78 |
P = ((10^4) - ((10-1)^4))/(10^4) = 3439/10000
| NUMBER OF DIGITS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 3 | 30% | 1 |
| 5 | 50% | 2 |
| 7 | 70% | 3 |
| 8 | 80% | 4 |
P = 1 /(C(10, 2) + 10) = 1/55
| NUMBER OF PAIRS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 14 | 25% | 16 |
| 28 | 51% | 39 |
| 42 | 76% | 78 |
P = 5/39
| AMOUNT OF NUMBERS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 10 | 26% | 3 |
| 20 | 51% | 6 |
| 29 | 74% | 10 |
P = 1 /(C(37, 3) / (C(39, 5)) = 1/74
| NUMBER OF PAIRS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 19 | 26% | 23 |
| 37 | 51% | 51 |
| 56 | 76% | 105 |
P = 6/49
| AMOUNT OF NUMBERS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 12 | 24% | 2 |
| 25 | 51% | 6 |
| 37 | 76% | 11 |
P = 1 /(C(47, 4) / (C(49, 6)) = 1/79
| NUMBER OF PAIRS |
DEGREE OF CERTAINTY DC |
NUMBER OF DRAWS N |
| 20 | 26% | 24 |
| 39 | 51% | 54 |
| 58 | 76% | 105 |
Back To Analysis Ranges For Lotto Number Frequency And Lottery Pairs.
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