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Texas Two Step Bell Curve Statistics

This page displays a Bell Curve, also known as a Normal Distribution or Gaussian Distribution, for Texas Two Step. It shows how frequently the winning numbers add up to a certain sum.

The grey curve on the graph is the expected Bell Curve, which displays how often each sum should have appeared in all draws to date. For example, if there is a 1 in 100 probability that the winning numbers will add up to a certain sum in any given draw, that sum would be expected to appear 10 times over 1,000 draws. The expected Bell Curve is symmetrical and has one mode, which coincides with the mean and the median.

This is overlaid with the actual number of times each sum has appeared in all draws to date (the blue bars). This will match the expected Bell Curve more closely as more draws take place. The curve for draws with a limited history may look more erratic.

Main Numbers:

The data is further laid out in the table below. It shows, for each of the sum totals, how many possible number combinations there are, the expected number of times that each sum should have appeared in all draws to date, and the count of how many times it has actually appeared. The final column shows if a particular sum is overdue. A sum is regarded as overdue if it hasn't appeared for twice the number of draws it is expected to. For example, if there is a 1 in 100 probability of a particular sum appearing, it will be labelled overdue if it hasn't appeared for 201 draws or more.

Some lotteries have undergone rule changes in the past that have affected how many main numbers are drawn. To remain consistent, data is taken only from draws that used the same matrix that is currently in use. This can mean that the statistics for some games are limited.

Bonus Ball data is not included in these statistics as only one number is drawn.

Number Sum Total Possible Combinations Expectation Actual Over 2,333 Draws
Count Frequency Count Last Drawn Draws Ago
10 1 0.045 1 in 52,360 0 Never Never
11 1 0.045 1 in 52,360 0 Never Never
12 2 0.089 1 in 26,180 0 Never Never
13 3 0.134 1 in 17,453 0 Never Never
14 5 0.223 1 in 10,472 0 Never Never
15 6 0.267 1 in 8,726 0 Never Never
16 9 0.401 1 in 5,817 0 Never Never
17 11 0.490 1 in 4,760 0 Never Never
18 15 0.668 1 in 3,490 0 Never Never
19 18 0.802 1 in 2,908 1 08/08/2019 431
20 23 1.025 1 in 2,276 0 Never Never
21 27 1.203 1 in 1,939 1 09/04/2007 1,717
22 34 1.515 1 in 1,540 2 18/11/2013 1,027
23 39 1.738 1 in 1,342 0 Never Never
24 47 2.094 1 in 1,114 1 25/04/2005 1,921
25 54 2.406 1 in 969 3 02/01/2023 76
26 64 2.852 1 in 818 3 25/05/2020 348
27 72 3.208 1 in 727 2 16/08/2018 533
28 84 3.743 1 in 623 5 28/10/2019 408
29 94 4.188 1 in 557 8 02/03/2023 59
30 108 4.812 1 in 484 3 16/11/2020 298
31 120 5.347 1 in 436 4 16/06/2022 133
32 136 6.060 1 in 385 8 21/08/2023 10
33 150 6.684 1 in 349 6 29/04/2021 251
34 169 7.530 1 in 309 3 16/09/2021 211
35 185 8.243 1 in 283 13 29/12/2022 77
36 206 9.179 1 in 254 8 07/07/2022 127
37 225 10.025 1 in 232 7 22/08/2019 427
38 249 11.095 1 in 210 8 14/10/2019 412
39 270 12.030 1 in 193 16 17/10/2022 98
40 297 13.233 1 in 176 11 05/09/2022 110
41 321 14.303 1 in 163 12 13/06/2022 134
42 350 15.595 1 in 149 14 18/05/2020 350 Overdue
43 376 16.753 1 in 139 20 14/09/2023 3
44 407 18.135 1 in 128 27 11/01/2021 282 Overdue
45 434 19.338 1 in 120 16 05/08/2021 223
46 467 20.808 1 in 112 25 23/01/2023 70
47 495 22.056 1 in 105 22 17/11/2022 89
48 528 23.526 1 in 99 17 10/10/2022 100
49 557 24.818 1 in 94 20 17/04/2023 46
50 591 26.333 1 in 88 30 18/05/2023 37
51 619 27.581 1 in 84 33 27/01/2022 173 Overdue
52 653 29.096 1 in 80 32 21/09/2023 1
53 681 30.343 1 in 76 34 06/03/2023 58
54 714 31.814 1 in 73 37 22/06/2023 27
55 741 33.017 1 in 70 39 02/06/2022 137
56 773 34.442 1 in 67 32 12/05/2022 143 Overdue
57 798 35.556 1 in 65 30 19/01/2023 71
58 829 36.938 1 in 63 37 13/07/2023 21
59 852 37.962 1 in 61 33 30/03/2023 51
60 880 39.210 1 in 59 38 29/06/2023 25
61 901 40.146 1 in 58 28 09/02/2023 65
62 927 41.304 1 in 56 37 20/03/2023 54
63 944 42.062 1 in 55 40 05/12/2022 84
64 967 43.087 1 in 54 37 10/07/2023 22
65 981 43.710 1 in 53 41 25/05/2023 35
66 1,000 44.557 1 in 52 54 20/04/2023 45
67 1,010 45.002 1 in 51 44 18/07/2022 124 Overdue
68 1,025 45.671 1 in 51 44 01/06/2023 33
69 1,030 45.894 1 in 50 52 28/03/2022 156 Overdue
70 1,041 46.384 1 in 50 43 13/03/2023 56
71 1,041 46.384 1 in 50 44 18/09/2023 2
72 1,046 46.607 1 in 50 46 03/07/2023 24
73 1,041 46.384 1 in 50 48 13/02/2023 64
74 1,041 46.384 1 in 50 53 06/07/2023 23
75 1,030 45.894 1 in 50 48 03/08/2023 15
76 1,025 45.671 1 in 51 40 24/08/2023 9
77 1,010 45.002 1 in 51 39 10/08/2023 13
78 1,000 44.557 1 in 52 50 17/08/2023 11
79 981 43.710 1 in 53 44 20/02/2023 62
80 967 43.087 1 in 54 37 31/07/2023 16
81 944 42.062 1 in 55 53 13/10/2022 99
82 927 41.304 1 in 56 39 08/06/2023 31
83 901 40.146 1 in 58 44 03/11/2022 93
84 880 39.210 1 in 59 45 07/09/2023 5
85 852 37.962 1 in 61 38 29/05/2023 34
86 829 36.938 1 in 63 30 26/05/2022 139 Overdue
87 798 35.556 1 in 65 28 20/02/2020 375 Overdue
88 773 34.442 1 in 67 37 09/01/2023 74
89 741 33.017 1 in 70 37 23/03/2023 53
90 714 31.814 1 in 73 30 11/07/2022 126
91 681 30.343 1 in 76 35 31/08/2023 7
92 653 29.096 1 in 80 32 27/04/2023 43
93 619 27.581 1 in 84 26 28/08/2023 8
94 591 26.333 1 in 88 27 27/07/2023 17
95 557 24.818 1 in 94 29 24/07/2023 18
96 528 23.526 1 in 99 22 03/04/2023 50
97 495 22.056 1 in 105 28 29/08/2022 112
98 467 20.808 1 in 112 23 07/05/2020 353 Overdue
99 434 19.338 1 in 120 24 20/07/2023 19
100 407 18.135 1 in 128 18 11/05/2023 39
101 376 16.753 1 in 139 13 15/06/2023 29
102 350 15.595 1 in 149 12 14/08/2023 12
103 321 14.303 1 in 163 19 15/04/2019 464 Overdue
104 297 13.233 1 in 176 14 20/09/2021 210
105 270 12.030 1 in 193 10 03/10/2022 102
106 249 11.095 1 in 210 10 25/09/2023 0
107 225 10.025 1 in 232 16 04/05/2023 41
108 206 9.179 1 in 254 8 17/03/2022 159
109 185 8.243 1 in 283 10 05/05/2022 145
110 169 7.530 1 in 309 9 09/07/2020 335
111 150 6.684 1 in 349 8 20/06/2016 757 Overdue
112 136 6.060 1 in 385 3 08/09/2014 943 Overdue
113 120 5.347 1 in 436 3 20/06/2022 132
114 108 4.812 1 in 484 1 24/04/2008 1,608 Overdue
115 94 4.188 1 in 557 3 21/11/2013 1,026
116 84 3.743 1 in 623 6 05/03/2020 371
117 72 3.208 1 in 727 2 17/01/2013 1,114
118 64 2.852 1 in 818 2 16/10/2014 932
119 54 2.406 1 in 969 1 07/06/2021 240
120 47 2.094 1 in 1,114 1 26/01/2012 1,216
121 39 1.738 1 in 1,342 2 27/10/2016 720
122 34 1.515 1 in 1,540 1 09/03/2020 370
123 27 1.203 1 in 1,939 2 06/01/2011 1,326
124 23 1.025 1 in 2,276 0 Never Never
125 18 0.802 1 in 2,908 1 27/08/2002 2,199
126 15 0.668 1 in 3,490 1 01/08/2005 1,893
127 11 0.490 1 in 4,760 0 Never Never
128 9 0.401 1 in 5,817 0 Never Never
129 6 0.267 1 in 8,726 0 Never Never
130 5 0.223 1 in 10,472 0 Never Never
131 3 0.134 1 in 17,453 0 Never Never
132 2 0.089 1 in 26,180 0 Never Never
133 1 0.045 1 in 52,360 0 Never Never
134 1 0.045 1 in 52,360 0 Never Never


Page Last Updated: Tuesday, 26th September 2023 12:00 pm

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