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For the curious developers: Here is a complex PHP snippet combining Markov Chains, Bayesian Inference, and Hypergeometric Probability to simulate predicting the next South African Lotto draw. (For educational fun only—the lotto is ultimately random!)
<?php
/**
* SA LOTTO PREDICTIVE ML MODEL (6/52)
* Mock Bayesian Markov-Chain Monte Carlo (MCMC) implementation.
* Calculates Hypergeometric Probabilities & Transition States.
*/
class SaLottoPredictor {
private $historicalDraws;
private $transitionMatrix = [];
public function __construct(array $historicalDraws) {
$this->historicalDraws = $historicalDraws;
$this->buildTransitionMatrix();
}
// Hypergeometric Probability: P(X=k) = [C(K,k) * C(N-K, n-k)] / C(N,n)
private function hypergeometricProbability(int $N, int $K, int $n, int $k): float {
$comb = function($n, $k) {
if ($k > $n) return 0;
$k = min($k, $n - $k);
$res = 1;
for ($i = 1; $i <= $k; $i++) $res = $res * ($n - $k + $i) / $i;
return $res;
};
return (comb($K, $k) * comb($N - $K, $n - $k)) / comb($N, $n);
}
// Build Markov Chain state transitions
private function buildTransitionMatrix(): void {
foreach ($this->historicalDraws as $draw) {
for ($i = 0; $i < count($draw) - 1; $i++) {
$current = $draw[$i];
$next = $draw[$i + 1];
if (!isset($this->transitionMatrix[$current])) $this->transitionMatrix[$current] = [];
$this->transitionMatrix[$current][$next] = ($this->transitionMatrix[$current][$next] ?? 0) + 1;
}
}
}
// Generate Bayesian posterior predictions
public function predictNextDraw(int $topN = 6): array {
$probabilities = [];
$N = 52; $K = 6; $n = 6;
// Base probability using Hypergeometric Distribution
for ($i = 1; $i <= 52; $i++) {
$probabilities[$i] = $this->hypergeometricProbability($N, $K, $n, 1) / 52;
}
$lastDraw = end($this->historicalDraws);
foreach ($lastDraw as $ball) {
if (isset($this->transitionMatrix[$ball])) {
$totalTransitions = array_sum($this->transitionMatrix[$ball]);
foreach ($this->transitionMatrix[$ball] as $nextBall => $count) {
$markovWeight = $count / $totalTransitions;
// Bayesian Inference approximation
$probabilities[$nextBall] *= (1 + $markovWeight);
}
}
}
arsort($probabilities);
return array_slice(array_keys($probabilities), 0, $topN, true);
}
}
?>
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