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Given an associative array, it's possible to determine its cartesian product while preserving its keys and utilizing them within the inner arrays.
We can approach this problem through induction:
For a single array, the cartesian product is a series of arrays with a single key-value pair representing each item in the original array.
Assuming the product of the first N-1 arrays is known, adding the Nth array involves:
For each existing product, append an element with the Nth array's key and the first value of the Nth array.
Repeating these steps ensures that the product of N arrays is achieved.
function cartesian($input) {</p> <pre class="brush:php;toolbar:false">$result = array(); foreach ($input as $key => $values) { if (empty($values)) { continue; } if (empty($result)) { foreach($values as $value) { $result[] = array($key => $value); } } else { $append = array(); foreach($result as &$product) { $product[$key] = array_shift($values); $copy = $product; foreach($values as $item) { $copy[$key] = $item; $append[] = $copy; } array_unshift($values, $product[$key]); } $result = array_merge($result, $append); } } return $result;
}
$input = array(</p> <pre class="brush:php;toolbar:false">'arm' => array('A', 'B', 'C'), 'gender' => array('Female', 'Male'), 'location' => array('Vancouver', 'Calgary'),
);
print_r(cartesian($input));
Array<br>(</p> <pre class="brush:php;toolbar:false">[0] => Array ( [arm] => A [gender] => Female [location] => Vancouver ) [1] => Array ( [arm] => A [gender] => Female [location] => Calgary ) [2] => Array ( [arm] => A [gender] => Male [location] => Vancouver )
...etc.
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