Number::validStep

public static Number::validStep($value, $step, $offset = 0.0)

Verifies that a number is a multiple of a given step.

The implementation assumes it is dealing with IEEE 754 double precision floating point numbers that are used by PHP on most systems.

This is based on the number/range verification methods of webkit.

Parameters

float $value: The value that needs to be checked.

float $step: The step scale factor. Must be positive.

float $offset: (optional) An offset, to which the difference must be a multiple of the given step.

Return value

bool TRUE if no step mismatch has occurred, or FALSE otherwise.

See also

http://opensource.apple.com/source/WebCore/WebCore-1298/html/NumberInput...

File

core/lib/Drupal/Component/Utility/Number.php, line 33

Class

Number
Provides helper methods for manipulating numbers.

Namespace

Drupal\Component\Utility

Code

public static function validStep($value, $step, $offset = 0.0) {
  $double_value = (double) abs($value - $offset);

  // The fractional part of a double has 53 bits. The greatest number that
  // could be represented with that is 2^53. If the given value is even bigger
  // than $step * 2^53, then dividing by $step will result in a very small
  // remainder. Since that remainder can't even be represented with a single
  // precision float the following computation of the remainder makes no sense
  // and we can safely ignore it instead.
  if ($double_value / pow(2.0, 53) > $step) {
    return TRUE;
  }

  // Now compute that remainder of a division by $step.
  $remainder = (double) abs($double_value - $step * round($double_value / $step));

  // $remainder is a double precision floating point number. Remainders that
  // can't be represented with single precision floats are acceptable. The
  // fractional part of a float has 24 bits. That means remainders smaller than
  // $step * 2^-24 are acceptable.
  $computed_acceptable_error = (double) ($step / pow(2.0, 24));

  return $computed_acceptable_error >= $remainder || $remainder >= ($step - $computed_acceptable_error);
}
doc_Drupal
2016-10-29 09:32:24
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