Digits Lab
Digit presence, digit pairs, sums, and odd/even splits for the window — the layer underneath the family lists.
Window: 30 days 90 days 180 days 365 days All time 270 draws in window
Draw Time: ★ All Draws ☀️ Noon / Midday 🌆 Evening
Digit presence — window rate vs all-time rate
Digit pairs — most present in window
A pair counts when both digits appear in the winning number (any positions).
| Pair | Hits in window | Window rate | All-time rate | Δ |
|---|---|---|---|---|
| 49 | 36 | 13.33% | 11.15% | +2.18 |
| 59 | 35 | 12.96% | 9.69% | +3.27 |
| 68 | 33 | 12.22% | 10.29% | +1.93 |
| 09 | 33 | 12.22% | 10.33% | +1.89 |
| 47 | 33 | 12.22% | 9.92% | +2.30 |
| 48 | 32 | 11.85% | 9.99% | +1.86 |
| 04 | 31 | 11.48% | 9.40% | +2.09 |
| 46 | 30 | 11.11% | 10.03% | +1.08 |
| 07 | 29 | 10.74% | 9.66% | +1.08 |
| 06 | 29 | 10.74% | 10.25% | +0.49 |
| 27 | 29 | 10.74% | 10.33% | +0.41 |
| 89 | 28 | 10.37% | 9.99% | +0.38 |
| 58 | 28 | 10.37% | 9.43% | +0.94 |
| 36 | 28 | 10.37% | 9.99% | +0.38 |
| 25 | 28 | 10.37% | 8.72% | +1.65 |
🎯 Positional Digit Frequency Heatmap
How often each individual digit (0–9) landed in each specific column position across the 270 drawings in this window.
| Digit | Position 1 | Position 2 | Position 3 | Position 4 |
|---|---|---|---|---|
| 0 | 36 (13.3%) | 26 (9.6%) | 24 (8.9%) | 24 (8.9%) |
| 1 | 18 (6.7%) | 28 (10.4%) | 24 (8.9%) | 24 (8.9%) |
| 2 | 34 (12.6%) | 23 (8.5%) | 30 (11.1%) | 18 (6.7%) |
| 3 | 23 (8.5%) | 31 (11.5%) | 22 (8.1%) | 19 (7.0%) |
| 4 | 23 (8.5%) | 17 (6.3%) | 43 (15.9%) | 37 (13.7%) |
| 5 | 25 (9.3%) | 23 (8.5%) | 28 (10.4%) | 31 (11.5%) |
| 6 | 24 (8.9%) | 29 (10.7%) | 29 (10.7%) | 25 (9.3%) |
| 7 | 32 (11.9%) | 29 (10.7%) | 22 (8.1%) | 28 (10.4%) |
| 8 | 25 (9.3%) | 33 (12.2%) | 26 (9.6%) | 35 (13.0%) |
| 9 | 30 (11.1%) | 31 (11.5%) | 22 (8.1%) | 29 (10.7%) |
🎯 Front Pair & Back Pair Lab (Official $50 Payout Bets)
Georgia Lottery offers straight Front Pair (first 2 digits straight, e.g. 48_) and Back Pair (last 2 digits straight, e.g. _82) wagers paying $50.00 on a $1 bet (or $25 on $0.50). With 1-in-100 true probability, variance is 10x lower than 3-digit straight play.
Top 10 Overdue Front Pairs (First 2 Digits)
| Front Pair | Current Skip | Overdue Multiple | All-Time Hits |
|---|---|---|---|
| 64_ | 454 draws | 4.5x expected | 26 |
| 32_ | 447 draws | 4.5x expected | 22 |
| 24_ | 440 draws | 4.4x expected | 24 |
| 14_ | 374 draws | 3.7x expected | 24 |
| 84_ | 357 draws | 3.6x expected | 23 |
| 55_ | 307 draws | 3.1x expected | 28 |
| 31_ | 267 draws | 2.7x expected | 24 |
| 18_ | 254 draws | 2.5x expected | 35 |
| 80_ | 232 draws | 2.3x expected | 29 |
| 66_ | 224 draws | 2.2x expected | 29 |
Top 10 Overdue Back Pairs (Last 2 Digits)
| Back Pair | Current Skip | Overdue Multiple | All-Time Hits |
|---|---|---|---|
| _24 | 594 draws | 5.9x expected | 18 |
| _92 | 574 draws | 5.7x expected | 23 |
| _03 | 551 draws | 5.5x expected | 20 |
| _76 | 432 draws | 4.3x expected | 27 |
| _06 | 394 draws | 3.9x expected | 31 |
| _14 | 308 draws | 3.1x expected | 25 |
| _93 | 283 draws | 2.8x expected | 22 |
| _33 | 280 draws | 2.8x expected | 22 |
| _83 | 274 draws | 2.7x expected | 18 |
| _20 | 257 draws | 2.6x expected | 22 |
🔢 Digital Root Sum Cycles (Roots 1–9)
The digital root is the single-digit reduction of the sum of the winning digits (sum modulo 9). In random draws, each root has an expected skip of ~9 draws.
| Root | Current Skip | Status | Window Hits | All-Time Hits | All-Time % |
|---|---|---|---|---|---|
| Root 1 | 2 draws | Hot | 34 | 300 | 11.19% |
| Root 2 | 0 draws | Hot | 34 | 318 | 11.86% |
| Root 3 | 7 draws | Normal | 26 | 273 | 10.18% |
| Root 4 | 13 draws | Normal | 26 | 295 | 11.00% |
| Root 5 | 9 draws | Normal | 33 | 313 | 11.67% |
| Root 6 | 1 draws | Hot | 37 | 285 | 10.63% |
| Root 7 | 10 draws | Normal | 26 | 286 | 10.66% |
| Root 8 | 14 draws | Normal | 28 | 313 | 11.67% |
| Root 9 | 4 draws | Normal | 26 | 299 | 11.15% |
Sum distribution (0–36)
Odd / even & high / low splits
Counts: all odd 13 · all even 18 · all high 16 · all low 9 of 270 draws.