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Live Experiment

Combinatorial vs Empirical

Two models score the same random numbers, then we check both against real Powerball draws. Pure math vs historical patterns — which matches more?

v6.0

Combinatorial

Pure math. Every criterion derived from combinatorial probability — no historical patterns, no mean-reversion, no gambler's fallacy.

Unique Digits17
Even Spacing12
Parity9
High/Low9
Spread9
Modular Balance9
Range Coverage9
Sum Range9
Primes9
Tens Diversity8
vE1.0

Empirical

Historical patterns. Structural base plus co-occurrence pairs, hot/cold numbers, drought bonuses, and Powerball weighting from v3/v4 era.

Parity12
High/Low12
Sum Range12
Spread10
Unique Digits10
Co-occurrence10
Hot/Cold Mix10
Drought Bonus10
PB Weighting8
Primes6

Per-Draw Breakdown

No experiment data yet. Picks will be generated on the next draw day (Mon/Wed/Sat).

How This Works

Same Random Pool

50,000 random number combinations are generated once per draw. Both models score the exact same candidates — the only difference is how they rank them.

Top 10 Per Model

Each model selects its top 10 highest-scoring picks from the shared pool. These picks are stored before the draw happens — no hindsight.

Real Draw Comparison

After each draw, we count how many white balls and Powerballs each model's picks matched. Prize tiers are calculated using official Powerball rules.

DISCLAIMER: Balliqa is an entertainment product. Every Powerball drawing is an independent random event. Pattern analysis of historical draws does not predict or influence future outcomes. The odds of winning the Powerball jackpot are 1 in 292,201,338.

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