Analytics · Bhagyathara
Bhagyathara (BT) hot & cold numbers — Kerala lottery number analysis
Drawn every Monday — we counted every digit in 28,381 winning numbers from 73 official draws (May 2025 – Sep 2026). Below: where the winning chances are prize by prize, which digits come up most and least, which 4-digit endings keep repeating, and whether the numbers are spread out the way a fair draw should be.
Every digit came up between 9.68% and 10.23% of the time against a fair share of 10% — a gap of 0.55 points, which is what pure chance looks like. No number is more likely next time.
Where the winning chances are
last 20 drawsEvery 4-digit ending is one of 10,000. A prize paid on the last four digits gives each ending a chance equal to the number of winning endings it awards — the official prize list's own odds, not a prediction.
Prizes won by the last 4 digits
Won only by the exact 6-digit ticket
A matching ending wins nothing on these — the whole ticket has to match, series and number.
These odds are the same for every ending: no digit or ending is "due". Our AI forecast is a separate, serious attempt that is locked before the draw and graded against the official result — never a guaranteed win.
How often each digit has come up
all prize tiers · last 4 digitsThe line across the middle is the 10% every digit would get in a perfectly even draw. A bar above the line means that digit came up more often than its fair share, a bar below means less. The number on each bar is the digit's actual share.
Show the digit shares as a table
| Digit | Times drawn | Share | vs fair 10% |
|---|---|---|---|
| 0 | 11,609 | 10.23% | +0.23 |
| 1 | 11,365 | 10.01% | +0.01 |
| 2 | 11,409 | 10.05% | +0.05 |
| 3 | 11,435 | 10.07% | +0.07 |
| 4 | 10,985 | 9.68% | -0.32 |
| 5 | 11,403 | 10.04% | +0.04 |
| 6 | 11,181 | 9.85% | -0.15 |
| 7 | 11,468 | 10.1% | +0.1 |
| 8 | 11,383 | 10.03% | +0.03 |
| 9 | 11,286 | 9.94% | -0.06 |
4-digit endings that have repeated most
The last four digits decide the 4th–9th prizes, so these are the endings people ask about. ×13 means the ending has come up in that many different draws (any prize). Even the most-repeated ending is still a 1-in-10,000 chance next time.
Digit by digit: which position favours what
A winning ending like 4386 has four places — thousands 4, hundreds 3, tens 8, units 6. Each small chart reads like the big one: bars above the line came up more than their fair 10% in that place, bars below came up less; the share is printed on the digit that came up most and least.
Show the counts by place as a table
| Place | 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
|---|---|---|---|---|---|---|---|---|---|---|
| Thousands | 2773 9.77% | 2843 10.02% | 2707 9.54% | 2864 10.09% | 2846 10.03% | 2779 9.79% | 2831 9.97% | 2942 10.37% | 3001 10.57% | 2795 9.85% |
| Hundreds | 2919 10.29% | 2791 9.83% | 2909 10.25% | 2865 10.09% | 2662 9.38% | 2898 10.21% | 2822 9.94% | 2821 9.94% | 2975 10.48% | 2719 9.58% |
| Tens | 3001 10.57% | 2974 10.48% | 3012 10.61% | 2836 9.99% | 2716 9.57% | 2934 10.34% | 2733 9.63% | 2635 9.28% | 2624 9.25% | 2916 10.27% |
| Units | 2916 10.27% | 2757 9.71% | 2781 9.8% | 2870 10.11% | 2761 9.73% | 2792 9.84% | 2795 9.85% | 3070 10.82% | 2783 9.81% | 2856 10.06% |
Is the draw fair?
0/4 positions passMostly, with small wobbles. We run a standard statistics check (a chi-square test) on each of the four digit places; 0 of 4 pass. In the others, a few digits have come up a little more often than chance alone would usually give — the kind of wobble you see when a few thousand numbers are counted, and it keeps shifting as new draws come in. Overall, the biggest gap between any two digits is just 0.55 points. In plain terms: nothing big enough to bet on, and no number is "due".
Show the statistics (chi-square test, for the curious)
| Place | χ² statistic | Limit (α = .05) | Verdict |
|---|---|---|---|
| Thousands | 22.873 | 16.919 | Deviates from uniform (likely small-sample noise) |
| Hundreds | 29.101 | 16.919 | Deviates from uniform (likely small-sample noise) |
| Tens | 71.724 | 16.919 | Deviates from uniform (likely small-sample noise) |
| Units | 29.592 | 16.919 | Deviates from uniform (likely small-sample noise) |
A fair random draw spreads digits 0–9 evenly. When the χ² statistic stays under the limit, the data is statistically consistent with pure randomness. Each ending is counted once per draw (the consolation prize repeats the jackpot's digits across series, which would otherwise double-count them).
Bhagyathara hot & cold numbers — common questions
What are the hot numbers in Bhagyathara lottery?
Hot numbers are the digits that have appeared most often in past Bhagyathara winning numbers — right now that is 0, at 10.23% against the 10% a fair draw gives every digit. The charts above show it digit by digit and place by place.
Which Bhagyathara prize is easiest to win?
The 9th Prize: it awards about 144 different winning endings every draw, so any one 4-digit ending has roughly a 1 in 69 chance of winning it. Counting every prize paid on the last four digits, one ending has about a 1 in 27 chance of winning something. The 1st, 2nd and 3rd prizes are won only by the exact ticket, so an ending alone never wins those.
Which number is most repeated in Bhagyathara results?
The 4-digit ending 2474 has come up in 13 different draws so far — the most of any ending. The list above ranks the most-repeated endings and is updated after every result.
Do hot and cold numbers help predict the next result?
Honestly, no. The draw is random and the fairness check above shows it: every digit lands close to 10%, so past frequency does not change future odds. Use these pages to understand the draw; if you want numbers to play, our AI forecast is a transparent, publicly graded attempt — never a sure win.