LotteryOracle
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Reading the draws and working out what chance predicts.

LotteryOracle

LotteryOracle reports what happened; it does not predict what is next. Every draw is independent — no number is ever "due".

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Every number

Keno numbers

How often each number has come up, next to how often chance says it should. Any number opens its own page. Back to Keno

This game’s pool size was inferred, not declared

No source told us how many balls this draw uses, so we took the highest number we have actually seen drawn (70). If a ball has never come up, the real pool is larger and every expected frequency below is slightly overstated. Treat the comparison as indicative.

Draws counted
745
Expected per number
212.9
Largest deviation
2.12σ
Beyond chance
0
No number is drawn more often than chance explains

Across 745 draws, each number is expected about 213 times. Not one stands out, even before allowing for the fact that testing all 70 numbers at once would throw up about 0.7 apparent findings by luck alone. Nothing survives it: these draws behave exactly as random draws should.

Every number

NumberDrawnExpectedDeviationσLast seenDraws since
49239212.9
+2.122026-10-185
12236212.9
+1.882026-10-230
62234212.9
+1.712026-10-230
67230212.9
+1.392026-10-212
18228212.9
+1.232026-10-194
52227212.9
+1.152026-10-212
55227212.9
+1.152026-10-221
19225212.9
+0.982026-10-203
45225212.9
+0.982026-10-221
4224212.9
+0.902026-10-221
9224212.9
+0.902026-10-230
35224212.9
+0.902026-10-230
48223212.9
+0.822026-10-221
61223212.9
+0.822026-10-176
16222212.9
+0.742026-10-230
32221212.9
+0.662026-10-230
44221212.9
+0.662026-10-221
8220212.9
+0.582026-10-230
30220212.9
+0.582026-10-167
58220212.9
+0.582026-10-212
63220212.9
+0.582026-10-230
5219212.9
+0.502026-10-185
15219212.9
+0.502026-10-203
23218212.9
+0.422026-10-230
43217212.9
+0.342026-10-194
34216212.9
+0.252026-10-167
53216212.9
+0.252026-10-203
57216212.9
+0.252026-10-212
33215212.9
+0.172026-10-221
26214212.9
+0.092026-10-230
36214212.9
+0.092026-10-176
54214212.9
+0.092026-10-221
25213212.9
+0.012026-10-1310
27213212.9
+0.012026-10-212
40213212.9
+0.012026-10-221
46213212.9
+0.012026-10-221
68213212.9
+0.012026-10-203
21212212.9
-0.072026-10-230
37212212.9
-0.072026-10-167
11210212.9
-0.232026-10-221
22210212.9
-0.232026-10-194
28210212.9
-0.232026-10-230
31210212.9
-0.232026-10-221
42210212.9
-0.232026-10-149
47210212.9
-0.232026-10-194
17209212.9
-0.312026-10-194
6208212.9
-0.392026-10-149
51207212.9
-0.482026-10-203
1206212.9
-0.562026-10-176
10206212.9
-0.562026-10-194
3205212.9
-0.642026-10-185
56205212.9
-0.642026-10-221
65205212.9
-0.642026-10-230
7204212.9
-0.722026-10-158
50204212.9
-0.722026-10-230
13203212.9
-0.802026-10-203
29203212.9
-0.802026-10-230
39203212.9
-0.802026-10-230
14202212.9
-0.882026-10-221
24202212.9
-0.882026-10-230
41201212.9
-0.962026-10-221
69201212.9
-0.962026-10-185
70200212.9
-1.042026-10-212
20199212.9
-1.122026-10-230
64199212.9
-1.122026-10-1211
2198212.9
-1.202026-10-176
60197212.9
-1.292026-10-221
59193212.9
-1.612026-10-230
38191212.9
-1.772026-10-230
66189212.9
-1.932026-10-221
What this cannot tell you

Nothing here predicts the next draw. Each draw is independent: a number absent for fifty draws is exactly as likely to appear tonight as one drawn yesterday. The point of comparing against expectation is to show when a difference is ordinary — which, in a fair draw, it almost always is.