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Supports simple and cummulative histograms. You can generate regular (2D) histograms, 3D, or 4D histograms Data must not have nulls. 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Contain definitions for basic arithmetic functions, as well as trigonometric, inverse trigonometric, hyperbolic, inverse hyperbolic, exponential and logarithms of complex numbers.";s:1:"r";a:1:{s:7:"attribs";a:1:{s:10:"xlink:href";s:20:"/rest/r/math_complex";}}}s:1:"a";a:1:{s:1:"r";a:3:{i:0;a:2:{s:1:"v";s:5:"0.8.6";s:1:"s";s:4:"beta";}i:1;a:2:{s:1:"v";s:5:"0.8.5";s:1:"s";s:4:"beta";}i:2;a:2:{s:1:"v";s:3:"0.8";s:1:"s";s:4:"beta";}}}s:4:"deps";a:3:{i:0;a:2:{s:1:"v";s:5:"0.8.5";s:1:"d";s:110:"a:1:{i:1;a:4:{s:4:"type";s:3:"pkg";s:3:"rel";s:2:"ge";s:7:"version";s:3:"1.0";s:4:"name";s:11:"Math_TrigOp";}}";}i:1;a:2:{s:1:"v";s:5:"0.8.6";s:1:"d";s:220:"a:1:{s:8:"required";a:3:{s:3:"php";a:1:{s:3:"min";s:5:"4.0.0";}s:13:"pearinstaller";a:1:{s:3:"min";s:7:"1.4.0b1";}s:7:"package";a:3:{s:4:"name";s:11:"Math_TrigOp";s:7:"channel";s:12:"pear.php.net";s:3:"min";s:3:"1.0";}}}";}i:2;a:2:{s:1:"v";s:3:"0.8";s:1:"d";s:110:"a:1:{i:1;a:4:{s:4:"type";s:3:"pkg";s:3:"rel";s:2:"ge";s:7:"version";s:3:"1.0";s:4:"name";s:11:"Math_TrigOp";}}";}}}i:6;a:3:{s:1:"p";a:7:{s:1:"n";s:12:"Math_Integer";s:1:"c";s:12:"pear.php.net";s:2:"ca";a:2:{s:7:"attribs";a:1:{s:10:"xlink:href";s:12:"/rest/c/Math";}s:8:"_content";s:4:"Math";}s:1:"l";s:3:"PHP";s:1:"s";s:44:"Package to represent and manipulate integers";s:1:"d";s:304:"The class Math_Integer can represent integers bigger than the signed longs that are the default of PHP, if either the GMP or the BCMATH (bundled with PHP) are present. Otherwise it will fall back to the internal integer representation. The Math_IntegerOp class defines operations on Math_Integer objects.";s:1:"r";a:1:{s:7:"attribs";a:1:{s:10:"xlink:href";s:20:"/rest/r/math_integer";}}}s:1:"a";a:1:{s:1:"r";a:2:{s:1:"v";s:5:"0.9.0";s:1:"s";s:4:"beta";}}s:4:"deps";a:2:{s:1:"v";s:5:"0.9.0";s:1:"d";s:116:"a:1:{s:8:"required";a:2:{s:3:"php";a:1:{s:3:"min";s:5:"4.0.0";}s:13:"pearinstaller";a:1:{s:3:"min";s:7:"1.4.0b1";}}}";}}i:7;a:3:{s:1:"p";a:7:{s:1:"n";s:14:"Math_Fibonacci";s:1:"c";s:12:"pear.php.net";s:2:"ca";a:2:{s:7:"attribs";a:1:{s:10:"xlink:href";s:12:"/rest/c/Math";}s:8:"_content";s:4:"Math";}s:1:"l";s:3:"PHP";s:1:"s";s:53:"Package to calculate and manipulate Fibonacci numbers";s:1:"d";s:454:"The Fibonacci series is constructed using the formula: F(n) = F(n - 1) + F (n - 2), By convention F(0) = 0, and F(1) = 1. An alternative formula that uses the Golden Ratio can also be used: F(n) = (PHI^n - phi^n)/sqrt(5) [Lucas' formula], where PHI = (1 + sqrt(5))/2 is the Golden Ratio, and phi = (1 - sqrt(5))/2 is its reciprocal Requires Math_Integer, and can be used with big integers if the GMP or the BCMATH libraries are present.";s:1:"r";a:1:{s:7:"attribs";a:1:{s:10:"xlink:href";s:22:"/rest/r/math_fibonacci";}}}s:1:"a";a:1:{s:1:"r";a:2:{s:1:"v";s:3:"0.8";s:1:"s";s:6:"stable";}}s:4:"deps";a:2:{s:1:"v";s:3:"0.8";s:1:"d";s:88:"a:1:{i:1;a:3:{s:4:"type";s:3:"pkg";s:3:"rel";s:3:"has";s:4:"name";s:12:"Math_Integer";}}";}}i:8;a:3:{s:1:"p";a:7:{s:1:"n";s:15:"Math_Quaternion";s:1:"c";s:12:"pear.php.net";s:2:"ca";a:2:{s:7:"attribs";a:1:{s:10:"xlink:href";s:12:"/rest/c/Math";}s:8:"_content";s:4:"Math";}s:1:"l";s:3:"PHP";s:1:"s";s:52:"Classes that define Quaternions and their operations";s:1:"d";s:534:"Classes that represent and manipulate quaternions. 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