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Updated the generator script to automatically generate the temp-buffer code

pull/238/head
Cedric Nugteren 2018-01-04 19:31:57 +01:00
parent a3925e5060
commit af14fff1e9
5 changed files with 79 additions and 64 deletions
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3
doc/clblast.md
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@ -2208,7 +2208,8 @@ StatusCode Gemm(const Layout layout, const Transpose a_transpose, const Transpos
const cl_mem b_buffer, const size_t b_offset, const size_t b_ld,
const T beta,
cl_mem c_buffer, const size_t c_offset, const size_t c_ld,
cl_command_queue* queue, cl_event* event)
cl_command_queue* queue, cl_event* event,
cl_mem temp_buffer = nullptr)
```
C API:

114
scripts/generator/generator.py
View File

@ -46,7 +46,7 @@ FILES = [
"/include/clblast_cuda.h",
"/src/clblast_cuda.cpp",
]
HEADER_LINES = [122, 21, 126, 24, 29, 41, 29, 65, 32, 94, 21]
HEADER_LINES = [123, 21, 126, 24, 29, 41, 29, 65, 32, 94, 21]
FOOTER_LINES = [36, 56, 27, 38, 6, 6, 6, 9, 2, 25, 3]
HEADER_LINES_DOC = 0
FOOTER_LINES_DOC = 63
@ -109,71 +109,71 @@ col = "height * width * channels"
im2col_constants = ["channels", "height", "width", "kernel_h", "kernel_w", "pad_h", "pad_w", "stride_h", "stride_w", "dilation_h", "dilation_w"]
ROUTINES = [
[ # Level 1: vector-vector
Routine(False, True, False, "1", "rotg", T, [S,D], [], [], [], ["sa","sb","sc","ss"], ["1","1","1","1"], [], "", "Generate givens plane rotation", "", []),
Routine(False, True, False, "1", "rotmg", T, [S,D], [], [], ["sy1"], ["sd1","sd2","sx1","sparam"], ["1","1","1","1","1"], [], "", "Generate modified givens plane rotation", "", []),
Routine(False, True, False, "1", "rot", T, [S,D], ["n"], [], [], ["x","y"], [xn,yn], ["cos","sin"],"", "Apply givens plane rotation", "", []),
Routine(False, True, False, "1", "rotm", T, [S,D], ["n"], [], [], ["x","y","sparam"], [xn,yn,"1"], [], "", "Apply modified givens plane rotation", "", []),
Routine(True, True, False, "1", "swap", T, [S,D,C,Z,H], ["n"], [], [], ["x","y"], [xn,yn], [], "", "Swap two vectors", "Interchanges _n_ elements of vectors _x_ and _y_.", []),
Routine(True, True, False, "1", "scal", T, [S,D,C,Z,H], ["n"], [], [], ["x"], [xn], ["alpha"], "", "Vector scaling", "Multiplies _n_ elements of vector _x_ by a scalar constant _alpha_.", []),
Routine(True, True, False, "1", "copy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], [], "", "Vector copy", "Copies the contents of vector _x_ into vector _y_.", []),
Routine(True, True, False, "1", "axpy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], ["alpha"], "", "Vector-times-constant plus vector", "Performs the operation _y = alpha * x + y_, in which _x_ and _y_ are vectors and _alpha_ is a scalar constant.", []),
Routine(True, True, False, "1", "dot", T, [S,D,H], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two vectors", "Multiplies _n_ elements of the vectors _x_ and _y_ element-wise and accumulates the results. The sum is stored in the _dot_ buffer.", []),
Routine(True, True, False, "1", "dotu", T, [C,Z], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two complex vectors", "See the regular xDOT routine.", []),
Routine(True, True, False, "1", "dotc", T, [C,Z], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two complex vectors, one conjugated", "See the regular xDOT routine.", []),
Routine(True, True, False, "1", "nrm2", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["nrm2"], [xn,"1"], [], "2*n", "Euclidian norm of a vector", "Accumulates the square of _n_ elements in the _x_ vector and takes the square root. The resulting L2 norm is stored in the _nrm2_ buffer.", []),
Routine(True, True, False, "1", "asum", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["asum"], [xn,"1"], [], "n", "Absolute sum of values in a vector", "Accumulates the absolute value of _n_ elements in the _x_ vector. The results are stored in the _asum_ buffer.", []),
Routine(True, False, False, "1", "sum", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["sum"], [xn,"1"], [], "n", "Sum of values in a vector (non-BLAS function)", "Accumulates the values of _n_ elements in the _x_ vector. The results are stored in the _sum_ buffer. This routine is the non-absolute version of the xASUM BLAS routine.", []),
Routine(True, True, False, "1", "amax", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imax"], [xn,"1"], [], "2*n", "Index of absolute maximum value in a vector", "Finds the index of the maximum of the absolute values in the _x_ vector. The resulting integer index is stored in the _imax_ buffer.", []),
Routine(True, False, False, "1", "amin", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imin"], [xn,"1"], [], "2*n", "Index of absolute minimum value in a vector (non-BLAS function)", "Finds the index of the minimum of the absolute values in the _x_ vector. The resulting integer index is stored in the _imin_ buffer.", []),
Routine(True, False, False, "1", "max", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imax"], [xn,"1"], [], "2*n", "Index of maximum value in a vector (non-BLAS function)", "Finds the index of the maximum of the values in the _x_ vector. The resulting integer index is stored in the _imax_ buffer. This routine is the non-absolute version of the IxAMAX BLAS routine.", []),
Routine(True, False, False, "1", "min", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imin"], [xn,"1"], [], "2*n", "Index of minimum value in a vector (non-BLAS function)", "Finds the index of the minimum of the values in the _x_ vector. The resulting integer index is stored in the _imin_ buffer. This routine is the non-absolute minimum version of the IxAMAX BLAS routine.", []),
Routine(False, True, False, False, "1", "rotg", T, [S,D], [], [], [], ["sa","sb","sc","ss"], ["1","1","1","1"], [], "", "Generate givens plane rotation", "", []),
Routine(False, True, False, False, "1", "rotmg", T, [S,D], [], [], ["sy1"], ["sd1","sd2","sx1","sparam"], ["1","1","1","1","1"], [], "", "Generate modified givens plane rotation", "", []),
Routine(False, True, False, False, "1", "rot", T, [S,D], ["n"], [], [], ["x","y"], [xn,yn], ["cos","sin"],"", "Apply givens plane rotation", "", []),
Routine(False, True, False, False, "1", "rotm", T, [S,D], ["n"], [], [], ["x","y","sparam"], [xn,yn,"1"], [], "", "Apply modified givens plane rotation", "", []),
Routine(True, True, False, False, "1", "swap", T, [S,D,C,Z,H], ["n"], [], [], ["x","y"], [xn,yn], [], "", "Swap two vectors", "Interchanges _n_ elements of vectors _x_ and _y_.", []),
Routine(True, True, False, False, "1", "scal", T, [S,D,C,Z,H], ["n"], [], [], ["x"], [xn], ["alpha"], "", "Vector scaling", "Multiplies _n_ elements of vector _x_ by a scalar constant _alpha_.", []),
Routine(True, True, False, False, "1", "copy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], [], "", "Vector copy", "Copies the contents of vector _x_ into vector _y_.", []),
Routine(True, True, False, False, "1", "axpy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], ["alpha"], "", "Vector-times-constant plus vector", "Performs the operation _y = alpha * x + y_, in which _x_ and _y_ are vectors and _alpha_ is a scalar constant.", []),
Routine(True, True, False, False, "1", "dot", T, [S,D,H], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two vectors", "Multiplies _n_ elements of the vectors _x_ and _y_ element-wise and accumulates the results. The sum is stored in the _dot_ buffer.", []),
Routine(True, True, False, False, "1", "dotu", T, [C,Z], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two complex vectors", "See the regular xDOT routine.", []),
Routine(True, True, False, False, "1", "dotc", T, [C,Z], ["n"], [], ["x","y"], ["dot"], [xn,yn,"1"], [], "n", "Dot product of two complex vectors, one conjugated", "See the regular xDOT routine.", []),
Routine(True, True, False, False, "1", "nrm2", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["nrm2"], [xn,"1"], [], "2*n", "Euclidian norm of a vector", "Accumulates the square of _n_ elements in the _x_ vector and takes the square root. The resulting L2 norm is stored in the _nrm2_ buffer.", []),
Routine(True, True, False, False, "1", "asum", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["asum"], [xn,"1"], [], "n", "Absolute sum of values in a vector", "Accumulates the absolute value of _n_ elements in the _x_ vector. The results are stored in the _asum_ buffer.", []),
Routine(True, False, False, False, "1", "sum", T, [S,D,Sc,Dz,H], ["n"], [], ["x"], ["sum"], [xn,"1"], [], "n", "Sum of values in a vector (non-BLAS function)", "Accumulates the values of _n_ elements in the _x_ vector. The results are stored in the _sum_ buffer. This routine is the non-absolute version of the xASUM BLAS routine.", []),
Routine(True, True, False, False, "1", "amax", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imax"], [xn,"1"], [], "2*n", "Index of absolute maximum value in a vector", "Finds the index of the maximum of the absolute values in the _x_ vector. The resulting integer index is stored in the _imax_ buffer.", []),
Routine(True, False, False, False, "1", "amin", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imin"], [xn,"1"], [], "2*n", "Index of absolute minimum value in a vector (non-BLAS function)", "Finds the index of the minimum of the absolute values in the _x_ vector. The resulting integer index is stored in the _imin_ buffer.", []),
Routine(True, False, False, False, "1", "max", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imax"], [xn,"1"], [], "2*n", "Index of maximum value in a vector (non-BLAS function)", "Finds the index of the maximum of the values in the _x_ vector. The resulting integer index is stored in the _imax_ buffer. This routine is the non-absolute version of the IxAMAX BLAS routine.", []),
Routine(True, False, False, False, "1", "min", T, [iS,iD,iC,iZ,iH], ["n"], [], ["x"], ["imin"], [xn,"1"], [], "2*n", "Index of minimum value in a vector (non-BLAS function)", "Finds the index of the minimum of the values in the _x_ vector. The resulting integer index is stored in the _imin_ buffer. This routine is the non-absolute minimum version of the IxAMAX BLAS routine.", []),
],
[ # Level 2: matrix-vector
Routine(True, True, False, "2a", "gemv", T, [S,D,C,Z,H], ["m","n"], ["layout","a_transpose"], ["a","x"], ["y"], [amn,xmn,ynm], ["alpha","beta"], "", "General matrix-vector multiplication", "Performs the operation _y = alpha * A * x + beta * y_, in which _x_ is an input vector, _y_ is an input and output vector, _A_ is an input matrix, and _alpha_ and _beta_ are scalars. The matrix _A_ can optionally be transposed before performing the operation.", [ald_m]),
Routine(True, True, False, "2a", "gbmv", T, [S,D,C,Z,H], ["m","n","kl","ku"], ["layout","a_transpose"], ["a","x"], ["y"], [amn,xmn,ynm], ["alpha","beta"], "", "General banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is banded instead.", [ald_kl_ku_one]),
Routine(True, True, False, "2a", "hemv", T, [C,Z], ["n"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Hermitian matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian matrix instead.", [ald_n]),
Routine(True, True, False, "2a", "hbmv", T, [C,Z], ["n","k"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Hermitian banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian banded matrix instead.", [ald_k_one]),
Routine(True, True, False, "2a", "hpmv", T, [C,Z], ["n"], ["layout","triangle"], ["ap","x"], ["y"], [apn,xn,yn], ["alpha","beta"], "", "Hermitian packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, "2a", "symv", T, [S,D,H], ["n"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Symmetric matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is symmetric instead.", [ald_n]),
Routine(True, True, False, "2a", "sbmv", T, [S,D,H], ["n","k"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Symmetric banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is symmetric and banded instead.", [ald_k_one]),
Routine(True, True, False, "2a", "spmv", T, [S,D,H], ["n"], ["layout","triangle"], ["ap","x"], ["y"], [apn,xn,yn], ["alpha","beta"], "", "Symmetric packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, "2a", "trmv", T, [S,D,C,Z,H], ["n"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "n", "Triangular matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is triangular instead.", [ald_n]),
Routine(True, True, False, "2a", "tbmv", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "n", "Triangular banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is triangular and banded instead.", [ald_k_one]),
Routine(True, True, False, "2a", "tpmv", T, [S,D,C,Z,H], ["n"], ["layout","triangle","a_transpose","diagonal"], ["ap"], ["x"], [apn,xn], [], "n", "Triangular packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is a triangular packed matrix instead and repreented as _AP_.", []),
Routine(True, True, False, "2a", "trsv", T, [S,D,C,Z], ["n"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "", "Solves a triangular system of equations", "", []),
Routine(False, True, False, "2a", "tbsv", T, [S,D,C,Z], ["n","k"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "", "Solves a banded triangular system of equations", "", [ald_k_one]),
Routine(False, True, False, "2a", "tpsv", T, [S,D,C,Z], ["n"], ["layout","triangle","a_transpose","diagonal"], ["ap"], ["x"], [apn,xn], [], "", "Solves a packed triangular system of equations", "", []),
Routine(True, True, False, False, "2a", "gemv", T, [S,D,C,Z,H], ["m","n"], ["layout","a_transpose"], ["a","x"], ["y"], [amn,xmn,ynm], ["alpha","beta"], "", "General matrix-vector multiplication", "Performs the operation _y = alpha * A * x + beta * y_, in which _x_ is an input vector, _y_ is an input and output vector, _A_ is an input matrix, and _alpha_ and _beta_ are scalars. The matrix _A_ can optionally be transposed before performing the operation.", [ald_m]),
Routine(True, True, False, False, "2a", "gbmv", T, [S,D,C,Z,H], ["m","n","kl","ku"], ["layout","a_transpose"], ["a","x"], ["y"], [amn,xmn,ynm], ["alpha","beta"], "", "General banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is banded instead.", [ald_kl_ku_one]),
Routine(True, True, False, False, "2a", "hemv", T, [C,Z], ["n"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Hermitian matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian matrix instead.", [ald_n]),
Routine(True, True, False, False, "2a", "hbmv", T, [C,Z], ["n","k"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Hermitian banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian banded matrix instead.", [ald_k_one]),
Routine(True, True, False, False, "2a", "hpmv", T, [C,Z], ["n"], ["layout","triangle"], ["ap","x"], ["y"], [apn,xn,yn], ["alpha","beta"], "", "Hermitian packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2a", "symv", T, [S,D,H], ["n"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Symmetric matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is symmetric instead.", [ald_n]),
Routine(True, True, False, False, "2a", "sbmv", T, [S,D,H], ["n","k"], ["layout","triangle"], ["a","x"], ["y"], [an,xn,yn], ["alpha","beta"], "", "Symmetric banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is symmetric and banded instead.", [ald_k_one]),
Routine(True, True, False, False, "2a", "spmv", T, [S,D,H], ["n"], ["layout","triangle"], ["ap","x"], ["y"], [apn,xn,yn], ["alpha","beta"], "", "Symmetric packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2a", "trmv", T, [S,D,C,Z,H], ["n"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "n", "Triangular matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is triangular instead.", [ald_n]),
Routine(True, True, False, False, "2a", "tbmv", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "n", "Triangular banded matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is triangular and banded instead.", [ald_k_one]),
Routine(True, True, False, False, "2a", "tpmv", T, [S,D,C,Z,H], ["n"], ["layout","triangle","a_transpose","diagonal"], ["ap"], ["x"], [apn,xn], [], "n", "Triangular packed matrix-vector multiplication", "Same operation as xGEMV, but matrix _A_ is a triangular packed matrix instead and repreented as _AP_.", []),
Routine(True, True, False, False, "2a", "trsv", T, [S,D,C,Z], ["n"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "", "Solves a triangular system of equations", "", []),
Routine(False, True, False, False, "2a", "tbsv", T, [S,D,C,Z], ["n","k"], ["layout","triangle","a_transpose","diagonal"], ["a"], ["x"], [an,xn], [], "", "Solves a banded triangular system of equations", "", [ald_k_one]),
Routine(False, True, False, False, "2a", "tpsv", T, [S,D,C,Z], ["n"], ["layout","triangle","a_transpose","diagonal"], ["ap"], ["x"], [apn,xn], [], "", "Solves a packed triangular system of equations", "", []),
# Level 2: matrix update
Routine(True, True, False, "2b", "ger", T, [S,D,H], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 matrix update", "Performs the operation _A = alpha * x * y^T + A_, in which _x_ is an input vector, _y^T_ is the transpose of the input vector _y_, _A_ is the matrix to be updated, and _alpha_ is a scalar value.", [ald_m]),
Routine(True, True, False, "2b", "geru", T, [C,Z], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 complex matrix update", "Same operation as xGER, but with complex data-types.", [ald_m]),
Routine(True, True, False, "2b", "gerc", T, [C,Z], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 complex conjugated matrix update", "Same operation as xGERU, but the update is done based on the complex conjugate of the input vectors.", [ald_m]),
Routine(True, True, False, "2b", "her", Tc, [Css,Zdd], ["n"], ["layout","triangle"], ["x"], ["a"], [xn,an], ["alpha"], "", "Hermitian rank-1 matrix update", "Performs the operation _A = alpha * x * x^T + A_, in which x is an input vector, x^T is the transpose of this vector, _A_ is the triangular Hermetian matrix to be updated, and alpha is a scalar value.", [ald_n]),
Routine(True, True, False, "2b", "hpr", Tc, [Css,Zdd], ["n"], ["layout","triangle"], ["x"], ["ap"], [xn,apn], ["alpha"], "", "Hermitian packed rank-1 matrix update", "Same operation as xHER, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, "2b", "her2", T, [C,Z], ["n"], ["layout","triangle"], ["x","y"], ["a"], [xn,yn,an], ["alpha"], "", "Hermitian rank-2 matrix update", "Performs the operation _A = alpha * x * y^T + conj(alpha) * y * x^T + A_, in which _x_ is an input vector and _x^T_ its transpose, _y_ is an input vector and _y^T_ its transpose, _A_ is the triangular Hermetian matrix to be updated, _alpha_ is a scalar value and _conj(alpha)_ its complex conjugate.", [ald_n]),
Routine(True, True, False, "2b", "hpr2", T, [C,Z], ["n"], ["layout","triangle"], ["x","y"], ["ap"], [xn,yn,apn], ["alpha"], "", "Hermitian packed rank-2 matrix update", "Same operation as xHER2, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, "2b", "syr", T, [S,D,H], ["n"], ["layout","triangle"], ["x"], ["a"], [xn,an], ["alpha"], "", "Symmetric rank-1 matrix update", "Same operation as xHER, but matrix A is a symmetric matrix instead.", [ald_n]),
Routine(True, True, False, "2b", "spr", T, [S,D,H], ["n"], ["layout","triangle"], ["x"], ["ap"], [xn,apn], ["alpha"], "", "Symmetric packed rank-1 matrix update", "Same operation as xSPR, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, "2b", "syr2", T, [S,D,H], ["n"], ["layout","triangle"], ["x","y"], ["a"], [xn,yn,an], ["alpha"], "", "Symmetric rank-2 matrix update", "Same operation as xHER2, but matrix _A_ is a symmetric matrix instead.", [ald_n]),
Routine(True, True, False, "2b", "spr2", T, [S,D,H], ["n"], ["layout","triangle"], ["x","y"], ["ap"], [xn,yn,apn], ["alpha"], "", "Symmetric packed rank-2 matrix update", "Same operation as xSPR2, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2b", "ger", T, [S,D,H], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 matrix update", "Performs the operation _A = alpha * x * y^T + A_, in which _x_ is an input vector, _y^T_ is the transpose of the input vector _y_, _A_ is the matrix to be updated, and _alpha_ is a scalar value.", [ald_m]),
Routine(True, True, False, False, "2b", "geru", T, [C,Z], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 complex matrix update", "Same operation as xGER, but with complex data-types.", [ald_m]),
Routine(True, True, False, False, "2b", "gerc", T, [C,Z], ["m","n"], ["layout"], ["x","y"], ["a"], [xm,yn,amn], ["alpha"], "", "General rank-1 complex conjugated matrix update", "Same operation as xGERU, but the update is done based on the complex conjugate of the input vectors.", [ald_m]),
Routine(True, True, False, False, "2b", "her", Tc, [Css,Zdd], ["n"], ["layout","triangle"], ["x"], ["a"], [xn,an], ["alpha"], "", "Hermitian rank-1 matrix update", "Performs the operation _A = alpha * x * x^T + A_, in which x is an input vector, x^T is the transpose of this vector, _A_ is the triangular Hermetian matrix to be updated, and alpha is a scalar value.", [ald_n]),
Routine(True, True, False, False, "2b", "hpr", Tc, [Css,Zdd], ["n"], ["layout","triangle"], ["x"], ["ap"], [xn,apn], ["alpha"], "", "Hermitian packed rank-1 matrix update", "Same operation as xHER, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2b", "her2", T, [C,Z], ["n"], ["layout","triangle"], ["x","y"], ["a"], [xn,yn,an], ["alpha"], "", "Hermitian rank-2 matrix update", "Performs the operation _A = alpha * x * y^T + conj(alpha) * y * x^T + A_, in which _x_ is an input vector and _x^T_ its transpose, _y_ is an input vector and _y^T_ its transpose, _A_ is the triangular Hermetian matrix to be updated, _alpha_ is a scalar value and _conj(alpha)_ its complex conjugate.", [ald_n]),
Routine(True, True, False, False, "2b", "hpr2", T, [C,Z], ["n"], ["layout","triangle"], ["x","y"], ["ap"], [xn,yn,apn], ["alpha"], "", "Hermitian packed rank-2 matrix update", "Same operation as xHER2, but matrix _A_ is an Hermitian packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2b", "syr", T, [S,D,H], ["n"], ["layout","triangle"], ["x"], ["a"], [xn,an], ["alpha"], "", "Symmetric rank-1 matrix update", "Same operation as xHER, but matrix A is a symmetric matrix instead.", [ald_n]),
Routine(True, True, False, False, "2b", "spr", T, [S,D,H], ["n"], ["layout","triangle"], ["x"], ["ap"], [xn,apn], ["alpha"], "", "Symmetric packed rank-1 matrix update", "Same operation as xSPR, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
Routine(True, True, False, False, "2b", "syr2", T, [S,D,H], ["n"], ["layout","triangle"], ["x","y"], ["a"], [xn,yn,an], ["alpha"], "", "Symmetric rank-2 matrix update", "Same operation as xHER2, but matrix _A_ is a symmetric matrix instead.", [ald_n]),
Routine(True, True, False, False, "2b", "spr2", T, [S,D,H], ["n"], ["layout","triangle"], ["x","y"], ["ap"], [xn,yn,apn], ["alpha"], "", "Symmetric packed rank-2 matrix update", "Same operation as xSPR2, but matrix _A_ is a symmetric packed matrix instead and represented as _AP_.", []),
],
[ # Level 3: matrix-matrix
Routine(True, True, False, "3", "gemm", T, [S,D,C,Z,H], ["m","n","k"], ["layout","a_transpose","b_transpose"], ["a","b"], ["c"], [amk,bkn,cmn], ["alpha","beta"], "", "General matrix-matrix multiplication", "Performs the matrix product _C = alpha * A * B + beta * C_, in which _A_ (_m_ by _k_) and _B_ (_k_ by _n_) are two general rectangular input matrices, _C_ (_m_ by _n_) is the matrix to be updated, and _alpha_ and _beta_ are scalar values. The matrices _A_ and/or _B_ can optionally be transposed before performing the operation.", [ald_transa_m_k, bld_transb_k_n, cld_m]),
Routine(True, True, False, "3", "symm", T, [S,D,C,Z,H], ["m","n"], ["layout","side","triangle"], ["a","b"], ["c"], [ammn,bmnn,cmn], ["alpha","beta"], "", "Symmetric matrix-matrix multiplication", "Same operation as xGEMM, but _A_ is symmetric instead. In case of `side == kLeft`, _A_ is a symmetric _m_ by _m_ matrix and _C = alpha * A * B + beta * C_ is performed. Otherwise, in case of `side == kRight`, _A_ is a symmtric _n_ by _n_ matrix and _C = alpha * B * A + beta * C_ is performed.", [ald_side_m_n, bld_m, cld_m]),
Routine(True, True, False, "3", "hemm", T, [C,Z], ["m","n"], ["layout","side","triangle"], ["a","b"], ["c"], [ammn,bmnn,cmn], ["alpha","beta"], "", "Hermitian matrix-matrix multiplication", "Same operation as xSYMM, but _A_ is an Hermitian matrix instead.", [ald_side_m_n, bld_m, cld_m]),
Routine(True, True, False, "3", "syrk", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","a_transpose"], ["a"], ["c"], [ank,cn], ["alpha","beta"], "", "Rank-K update of a symmetric matrix", "Performs the matrix product _C = alpha * A * A^T + beta * C_ or _C = alpha * A^T * A + beta * C_, in which _A_ is a general matrix and _A^T_ is its transpose, _C_ (_n_ by _n_) is the symmetric matrix to be updated, and _alpha_ and _beta_ are scalar values.", [ald_trans_n_k, cld_m]),
Routine(True, True, False, "3", "herk", Tc, [Css,Zdd], ["n","k"], ["layout","triangle","a_transpose"], ["a"], ["c"], [ank,cn], ["alpha","beta"], "", "Rank-K update of a hermitian matrix", "Same operation as xSYRK, but _C_ is an Hermitian matrix instead.", [ald_trans_n_k, cld_m]),
Routine(True, True, False, "3", "syr2k", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","ab_transpose"], ["a","b"], ["c"], [ankab,bnkab,cn],["alpha","beta"], "", "Rank-2K update of a symmetric matrix", "Performs the matrix product _C = alpha * A * B^T + alpha * B * A^T + beta * C_ or _C = alpha * A^T * B + alpha * B^T * A + beta * C_, in which _A_ and _B_ are general matrices and _A^T_ and _B^T_ are their transposed versions, _C_ (_n_ by _n_) is the symmetric matrix to be updated, and _alpha_ and _beta_ are scalar values.", [ald_trans_n_k, bld_trans_n_k, cld_n]),
Routine(True, True, False, "3", "her2k", TU, [Ccs,Zzd], ["n","k"], ["layout","triangle","ab_transpose"], ["a","b"], ["c"], [ankab,bnkab,cn],["alpha","beta"], "", "Rank-2K update of a hermitian matrix", "Same operation as xSYR2K, but _C_ is an Hermitian matrix instead.", [ald_trans_n_k, bld_trans_n_k, cld_n]),
Routine(True, True, False, "3", "trmm", T, [S,D,C,Z,H], ["m","n"], ["layout","side","triangle","a_transpose","diagonal"], ["a"], ["b"], [amns,bmn], ["alpha"], "", "Triangular matrix-matrix multiplication", "Performs the matrix product _B = alpha * A * B_ or _B = alpha * B * A_, in which _A_ is a unit or non-unit triangular matrix, _B_ (_m_ by _n_) is the general matrix to be updated, and _alpha_ is a scalar value.", [ald_side_m_n, bld_m]),
Routine(True, True, False, "3", "trsm", T, [S,D,C,Z], ["m","n"], ["layout","side","triangle","a_transpose","diagonal"], ["a"], ["b"], [amns,bmn], ["alpha"], "", "Solves a triangular system of equations", "Solves the equation _A * X = alpha * B_ for the unknown _m_ by _n_ matrix X, in which _A_ is an _n_ by _n_ unit or non-unit triangular matrix and B is an _m_ by _n_ matrix. The matrix _B_ is overwritten by the solution _X_.", []),
Routine(True, True, False, True, "3", "gemm", T, [S,D,C,Z,H], ["m","n","k"], ["layout","a_transpose","b_transpose"], ["a","b"], ["c"], [amk,bkn,cmn], ["alpha","beta"], "", "General matrix-matrix multiplication", "Performs the matrix product _C = alpha * A * B + beta * C_, in which _A_ (_m_ by _k_) and _B_ (_k_ by _n_) are two general rectangular input matrices, _C_ (_m_ by _n_) is the matrix to be updated, and _alpha_ and _beta_ are scalar values. The matrices _A_ and/or _B_ can optionally be transposed before performing the operation.", [ald_transa_m_k, bld_transb_k_n, cld_m]),
Routine(True, True, False, False, "3", "symm", T, [S,D,C,Z,H], ["m","n"], ["layout","side","triangle"], ["a","b"], ["c"], [ammn,bmnn,cmn], ["alpha","beta"], "", "Symmetric matrix-matrix multiplication", "Same operation as xGEMM, but _A_ is symmetric instead. In case of `side == kLeft`, _A_ is a symmetric _m_ by _m_ matrix and _C = alpha * A * B + beta * C_ is performed. Otherwise, in case of `side == kRight`, _A_ is a symmtric _n_ by _n_ matrix and _C = alpha * B * A + beta * C_ is performed.", [ald_side_m_n, bld_m, cld_m]),
Routine(True, True, False, False, "3", "hemm", T, [C,Z], ["m","n"], ["layout","side","triangle"], ["a","b"], ["c"], [ammn,bmnn,cmn], ["alpha","beta"], "", "Hermitian matrix-matrix multiplication", "Same operation as xSYMM, but _A_ is an Hermitian matrix instead.", [ald_side_m_n, bld_m, cld_m]),
Routine(True, True, False, False, "3", "syrk", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","a_transpose"], ["a"], ["c"], [ank,cn], ["alpha","beta"], "", "Rank-K update of a symmetric matrix", "Performs the matrix product _C = alpha * A * A^T + beta * C_ or _C = alpha * A^T * A + beta * C_, in which _A_ is a general matrix and _A^T_ is its transpose, _C_ (_n_ by _n_) is the symmetric matrix to be updated, and _alpha_ and _beta_ are scalar values.", [ald_trans_n_k, cld_m]),
Routine(True, True, False, False, "3", "herk", Tc, [Css,Zdd], ["n","k"], ["layout","triangle","a_transpose"], ["a"], ["c"], [ank,cn], ["alpha","beta"], "", "Rank-K update of a hermitian matrix", "Same operation as xSYRK, but _C_ is an Hermitian matrix instead.", [ald_trans_n_k, cld_m]),
Routine(True, True, False, False, "3", "syr2k", T, [S,D,C,Z,H], ["n","k"], ["layout","triangle","ab_transpose"], ["a","b"], ["c"], [ankab,bnkab,cn],["alpha","beta"], "", "Rank-2K update of a symmetric matrix", "Performs the matrix product _C = alpha * A * B^T + alpha * B * A^T + beta * C_ or _C = alpha * A^T * B + alpha * B^T * A + beta * C_, in which _A_ and _B_ are general matrices and _A^T_ and _B^T_ are their transposed versions, _C_ (_n_ by _n_) is the symmetric matrix to be updated, and _alpha_ and _beta_ are scalar values.", [ald_trans_n_k, bld_trans_n_k, cld_n]),
Routine(True, True, False, False, "3", "her2k", TU, [Ccs,Zzd], ["n","k"], ["layout","triangle","ab_transpose"], ["a","b"], ["c"], [ankab,bnkab,cn],["alpha","beta"], "", "Rank-2K update of a hermitian matrix", "Same operation as xSYR2K, but _C_ is an Hermitian matrix instead.", [ald_trans_n_k, bld_trans_n_k, cld_n]),
Routine(True, True, False, False, "3", "trmm", T, [S,D,C,Z,H], ["m","n"], ["layout","side","triangle","a_transpose","diagonal"], ["a"], ["b"], [amns,bmn], ["alpha"], "", "Triangular matrix-matrix multiplication", "Performs the matrix product _B = alpha * A * B_ or _B = alpha * B * A_, in which _A_ is a unit or non-unit triangular matrix, _B_ (_m_ by _n_) is the general matrix to be updated, and _alpha_ is a scalar value.", [ald_side_m_n, bld_m]),
Routine(True, True, False, False, "3", "trsm", T, [S,D,C,Z], ["m","n"], ["layout","side","triangle","a_transpose","diagonal"], ["a"], ["b"], [amns,bmn], ["alpha"], "", "Solves a triangular system of equations", "Solves the equation _A * X = alpha * B_ for the unknown _m_ by _n_ matrix X, in which _A_ is an _n_ by _n_ unit or non-unit triangular matrix and B is an _m_ by _n_ matrix. The matrix _B_ is overwritten by the solution _X_.", []),
],
[ # Level X: extra routines (not part of BLAS)
# Special routines:
Routine(True, True, False, "x", "omatcopy", T, [S,D,C,Z,H], ["m","n"], ["layout","a_transpose"], ["a"], ["b"], [amn,bnma], ["alpha"], "", "Scaling and out-place transpose/copy (non-BLAS function)", "Performs scaling and out-of-place transposition/copying of matrices according to _B = alpha*op(A)_, in which _A_ is an input matrix (_m_ rows by _n_ columns), _B_ an output matrix, and _alpha_ a scalar value. The operation _op_ can be a normal matrix copy, a transposition or a conjugate transposition.", [ald_m, bld_n]),
Routine(True, True, False, "x", "im2col", T, [S,D,C,Z,H], im2col_constants, [], ["im"], ["col"], [im,col], [""], "", "Im2col function (non-BLAS function)", "Performs the im2col algorithm, in which _im_ is the input matrix and _col_ is the output matrix.", []),
Routine(True, True, False, False, "x", "omatcopy", T, [S,D,C,Z,H], ["m","n"], ["layout","a_transpose"], ["a"], ["b"], [amn,bnma], ["alpha"], "", "Scaling and out-place transpose/copy (non-BLAS function)", "Performs scaling and out-of-place transposition/copying of matrices according to _B = alpha*op(A)_, in which _A_ is an input matrix (_m_ rows by _n_ columns), _B_ an output matrix, and _alpha_ a scalar value. The operation _op_ can be a normal matrix copy, a transposition or a conjugate transposition.", [ald_m, bld_n]),
Routine(True, True, False, False, "x", "im2col", T, [S,D,C,Z,H], im2col_constants, [], ["im"], ["col"], [im,col], [""], "", "Im2col function (non-BLAS function)", "Performs the im2col algorithm, in which _im_ is the input matrix and _col_ is the output matrix.", []),
# Batched routines:
Routine(True, True, True, "x", "axpy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], ["alpha"], "", "Batched version of AXPY", "As AXPY, but multiple operations are batched together for better performance.", []),
Routine(True, True, True, "x", "gemm", T, [S,D,C,Z,H], ["m","n","k"], ["layout","a_transpose","b_transpose"], ["a","b"], ["c"], [amk,bkn,cmn], ["alpha","beta"], "", "Batched version of GEMM", "As GEMM, but multiple operations are batched together for better performance.", [ald_transa_m_k, bld_transb_k_n, cld_m]),
Routine(True, True, True, False, "x", "axpy", T, [S,D,C,Z,H], ["n"], [], ["x"], ["y"], [xn,yn], ["alpha"], "", "Batched version of AXPY", "As AXPY, but multiple operations are batched together for better performance.", []),
Routine(True, True, True, False, "x", "gemm", T, [S,D,C,Z,H], ["m","n","k"], ["layout","a_transpose","b_transpose"], ["a","b"], ["c"], [amk,bkn,cmn], ["alpha","beta"], "", "Batched version of GEMM", "As GEMM, but multiple operations are batched together for better performance.", [ald_transa_m_k, bld_transb_k_n, cld_m]),
]]

9
scripts/generator/generator/cpp.py
View File

@ -48,7 +48,7 @@ def clblast_cc(routine, cuda=False):
indent1 = " " * (15 + routine.length())
result = NL + "// " + routine.description + ": " + routine.short_names() + NL
if routine.implemented:
result += routine.routine_header_cpp(12, "", cuda) + " {" + NL
result += routine.routine_header_cpp(12, "", cuda, implementation=True) + " {" + NL
result += " try {" + NL
if cuda:
result += " const auto context_cpp = Context(context);" + NL
@ -60,8 +60,13 @@ def clblast_cc(routine, cuda=False):
result += " auto routine = X" + routine.plain_name() + "<" + routine.template.template + ">(queue_cpp, " + event + ");" + NL
if routine.batched:
result += " " + (NL + " ").join(routine.batched_transform_to_cpp()) + NL
if routine.temp_buffer and not cuda:
result += " const auto temp_buffer_provided = temp_buffer != nullptr;\n"
result += " auto temp_buffer_cpp = temp_buffer_provided ? Buffer<T>(temp_buffer) : Buffer<T>(nullptr);\n"
result += " routine.Do" + routine.capitalized_name() + "("
result += ("," + NL + indent1).join([a for a in routine.arguments_clcudaapi()])
if routine.temp_buffer and not cuda:
result += ",\n" + indent1 + "temp_buffer_cpp, temp_buffer_provided"
result += ");" + NL
result += " return StatusCode::kSuccess;" + NL
result += " } catch (...) { return DispatchException(); }" + NL
@ -81,6 +86,8 @@ def clblast_cc(routine, cuda=False):
result += "const CUcontext, const CUdevice"
else:
result += "cl_command_queue*, cl_event*"
if routine.temp_buffer:
result += ", cl_mem"
result += ");" + NL
return result

13
scripts/generator/generator/routine.py
View File

@ -12,12 +12,13 @@ import generator.convert as convert
class Routine:
"""Class holding routine-specific information (e.g. name, which arguments, which precisions)"""
def __init__(self, implemented, has_tests, batched, level, name, template, flavours, sizes, options,
def __init__(self, implemented, has_tests, batched, temp_buffer, level, name, template, flavours, sizes, options,
inputs, outputs, buffer_sizes, scalars, scratch,
description, details, requirements):
self.implemented = implemented
self.has_tests = has_tests
self.batched = batched
self.temp_buffer = temp_buffer
self.level = level
self.name = name
self.template = template
@ -802,12 +803,14 @@ class Routine:
"""Retrieves a list of routine requirements for documentation"""
return self.requirements
def routine_header_cpp(self, spaces, default_event, cuda=False):
def routine_header_cpp(self, spaces, default_event, cuda=False, implementation=False):
"""Retrieves the C++ templated definition for a routine"""
indent = " " * (spaces + self.length())
arguments = self.arguments_def(self.template)
mem_type = "cl_mem"
if cuda:
arguments = [a.replace("cl_mem", "CUdeviceptr") for a in arguments]
arguments = [a.replace(mem_type, "CUdeviceptr") for a in arguments]
mem_type = "CUdeviceptr"
result = "template <" + self.template.name + ">\n"
result += "StatusCode " + self.capitalized_name() + "("
result += (",\n" + indent).join([a for a in arguments])
@ -816,6 +819,10 @@ class Routine:
result += "const CUcontext context, const CUdevice device"
else:
result += "cl_command_queue* queue, cl_event* event" + default_event
if self.temp_buffer and not cuda:
result += ",\n" + indent + mem_type + " temp_buffer"
if not implementation:
result += " = nullptr"
result += ")"
return result

4
src/clblast.cpp
View File

@ -1652,11 +1652,11 @@ StatusCode Gemm(const Layout layout, const Transpose a_transpose, const Transpos
const T beta,
cl_mem c_buffer, const size_t c_offset, const size_t c_ld,
cl_command_queue* queue, cl_event* event,
cl_mem temp_buffer) { // optional argument
cl_mem temp_buffer) {
try {
auto queue_cpp = Queue(*queue);
auto routine = Xgemm<T>(queue_cpp, event);
auto temp_buffer_provided = temp_buffer != nullptr;
const auto temp_buffer_provided = temp_buffer != nullptr;
auto temp_buffer_cpp = temp_buffer_provided ? Buffer<T>(temp_buffer) : Buffer<T>(nullptr);
routine.DoGemm(layout, a_transpose, b_transpose,
m, n, k,