NAME

       remquo - Floating point remainder and quotient function.

       floatn remquo(floatn x, floatn y, __global intn *quo);

       floatn remquo(floatn x, floatn y, __local intn *quo);

       floatn remquo(floatn x, floatn y, __private intn *quo);

       float remquo(float x, float y, __global int *quo);

       float remquo(float x, float y, __local int *quo);

       float remquo(float x, float y, __private int *quo);

       doublen remquo(doublen x, doublen y, __global intn *quo);

       doublen remquo(doublen x, doublen y, __local intn *quo);

       doublen remquo(doublen x, doublen y, __private intn *quo);

       double remquo(double x, double y, __global int *quo);

       double remquo(double x, double y, __local int *quo);

       double remquo(double x, double y, __private int *quo);

       halfn remquo(halfn x, halfn y, __global intn *quo);

       halfn remquo(halfn x, halfn y, __local intn *quo);

       halfn remquo(halfn x, halfn y, __private intn *quo);

       half remquo(half x, half y, __global int *quo);

       half remquo(half x, half y, __local int *quo);

       half remquo(half x, half y, __private int *quo);

DESCRIPTION

       The remquo function computes the value r such that r = x - n*y, where k is the integer
       nearest the exact value of x/y. If there are two integers closest to x/y, k shall be the
       even one. If r is zero, it is given the same sign as x. This is the same value that is
       returned by the remainder(3clc) function.

       remquo also calculates the lower seven bits of the integral quotient x/y, and gives that
       value the same sign as x/y. It stores this signed value in the object pointed to by quo.

NOTES

       The vector versions of the math functions operate component-wise. The description is
       per-component.

       The built-in math functions are not affected by the prevailing rounding mode in the
       calling environment, and always return the same value as they would if called with the
       round to nearest even rounding mode.

       The built-in math functions take scalar or vector arguments. For any specific use of these
       function, the actual type has to be the same for all arguments and the return type unless
       otherwise specified.

       The generic type name gentype is used to indicate that the function can take float,
       float2, float3, float4, float8, float16, double, double2, double3, double4, double8, or
       double16 as the type for the arguments.

       If extended with cl_khr_fp16(3clc), generic type name gentype may indicate half and
       half{2|3|4|8|16} as arguments and return values.

       The generic type name gentypef is used to indicate that the function can take float,
       float2, float3, float4, float8, or float16 as the type for the arguments.

       The generic type name gentyped is used to indicate that the function can take double,
       double2, double3, double4, double8, or double16 as the type for the arguments.

SPECIFICATION

       OpenCL Specification[1]

SEE ALSO

       mathFunctions(3clc)

AUTHORS

       The Khronos Group

COPYRIGHT

       Copyright © 2007-2011 The Khronos Group Inc.
       Permission is hereby granted, free of charge, to any person obtaining a copy of this
       software and/or associated documentation files (the "Materials"), to deal in the Materials
       without restriction, including without limitation the rights to use, copy, modify, merge,
       publish, distribute, sublicense, and/or sell copies of the Materials, and to permit
       persons to whom the Materials are furnished to do so, subject to the condition that this
       copyright notice and permission notice shall be included in all copies or substantial
       portions of the Materials.

NOTES

        1. OpenCL Specification
           page 244, section 6.12.2 - Math Functions