| VF_subV_ssq | VD_subV_ssq | VE_subV_ssq |
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| Function | Subtract two vectors and return the sum-of-squares of the differences |
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| Syntax C/C++ | #include <VFmath.h>
float VF_subV_ssq( fVector Z, fVector X, fVector Y, ui size ); |
| C++ VecObj | #include <OptiVec.h>
T vector<T>::subV_ssq( const vector<T>& X, const vector<T>& Y ); |
| Pascal/Delphi | uses VFmath;
function VF_subV_ssq( Z, X, Y:fVector; size:UIntSize ): Single; |
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| CUDA function C/C++ | #include <cudaVFmath.h>
int cudaVF_subV_ssq( float *h_RetVal, fVector d_Z, fVector d_X, fVector d_Y, ui size );
int cusdVF_subV_ssq( float *d_RetVal, fVector d_Z, fVector d_X, fVector d_Y, ui size );
float VFcu_subV_ssq( fVector h_Z, fVector h_X, fVector h_Y, ui size );
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| CUDA function Pascal/Delphi | uses VFmath;
function cudaVF_subV_ssq( var h_RetVal:Single; d_Z, d_X, d_Y:fVector; size:UIntSize ): IntBool;
function cusdVF_subV_ssq( d_RetVal:PSingle; d_Z, d_X, d_Y:fVector; size:UIntSize ): IntBool;
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| Description | Zi = Xi - Yi
ssq = Sum(Zi2)
This function saturates infinities into HUGE_VAL and treats input values of ±NAN as ±HUGE_VAL. The reasoning behind this is that V?_subV_ssq finds its main use inside nonlinear fitting routines. If the fitting routine tries a bad parameter set, you want it to get the feedback that the guess was far off; you do not want it to be punished by an exception or programme crash.
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| Return value | sum-of-squares of the difference of the two vectors |
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