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504 lines (489 loc) · 16.6 KB
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"""Reviewed SciPy 1.18.0 float64 LAPACK inventory and LAPACK family ownership."""
from __future__ import annotations
from dataclasses import dataclass
SCIPY_VERSION = "1.18.0"
EXPECTED_LAPACK_SOURCE_FILES = 2062
EXPECTED_LAPACK_PROCEDURES = 2066
F2PY_SCALAR_WRITEBACK_ROUTINES = frozenset(
{"dlarfg", "dlartg", "dgbcon", "dgecon", "dgtcon", "dpocon", "dppcon", "dsycon", "dtrcon"}
)
F2PY_FUNCTION_RESULTS = frozenset({"dlamch", "dlangb", "dlange", "dlantr"})
ROUTINE_GROUPS = {
"auxiliary": (
"dlamch",
"dlangb",
"dlange",
"dlantr",
"dlarf",
"dlarfg",
"dlartg",
"dlaswp",
),
"linear_general": (
"dgecon",
"dgeequ",
"dgeequb",
"dgesc2",
"dgesv",
"dgesvx",
"dgetc2",
"dgetrf",
"dgetri",
"dgetrs",
),
"linear_symmetric_indefinite": (
"dsycon",
"dsyconv",
"dsyequb",
"dsysv",
"dsysvx",
"dsytf2",
"dsytrf",
"dsytri",
"dsytrs",
),
"linear_positive_definite": (
"dlauum",
"dpftrf",
"dpftri",
"dpftrs",
"dpocon",
"dposv",
"dposvx",
"dpotrf",
"dpotri",
"dpotrs",
"dppcon",
"dppsv",
"dpptrf",
"dpptri",
"dpptrs",
"dpstf2",
"dpstrf",
"dsfrk",
),
"linear_banded_tridiagonal": (
"dgbcon",
"dgbsv",
"dgbtrf",
"dgbtrs",
"dgtcon",
"dgtsv",
"dgtsvx",
"dgttrf",
"dgttrs",
"dpbsv",
"dpbtrf",
"dpbtrs",
"dptsv",
"dptsvx",
"dpttrf",
"dpttrs",
"dtbtrs",
),
"linear_triangular": (
"dtfsm",
"dtfttp",
"dtfttr",
"dtpttf",
"dtpttr",
"dtrcon",
"dtrtri",
"dtrtrs",
"dtrttf",
"dtrttp",
),
"least_squares": (
"dgels",
"dgelsd",
"dgelss",
"dgelsy",
"dgglse",
),
"orthogonal_factorizations": (
"dgemqrt",
"dgeqp3",
"dgeqrf",
"dgeqrfp",
"dgeqrt",
"dgerqf",
"dorgqr",
"dorgrq",
"dormqr",
"dormrz",
"dtpmqrt",
"dtpqrt",
"dtzrzf",
),
"eigen_nonsymmetric": (
"dgebal",
"dgees",
"dgeev",
"dgehrd",
"dorghr",
"dtrexc",
"dtrsen",
"dtrsyl",
),
"eigen_symmetric": (
"dpteqr",
"dsbev",
"dsbevd",
"dsbevx",
"dstebz",
"dstein",
"dstemr",
"dsterf",
"dstev",
"dstevd",
"dsyev",
"dsyevd",
"dsyevr",
"dsyevx",
"dsytrd",
),
"eigen_generalized": (
"dgges",
"dggev",
"dsygst",
"dsygv",
"dsygvd",
"dsygvx",
"dtgexc",
"dtgsen",
"dtgsyl",
),
"svd": (
"dgejsv",
"dgesdd",
"dgesvd",
"dorcsd",
"dlasd4",
),
}
ROUTINES = tuple(name for names in ROUTINE_GROUPS.values() for name in names)
ROUTINE_FAMILIES = {name: family for family, names in ROUTINE_GROUPS.items() for name in names}
EXPLICIT_TEST_NAMES = {
"dlamch": "test_dlamch_reports_float64_machine_epsilon",
"dlangb": "test_dlangb_computes_frobenius_norm_of_band_storage",
"dlange": "test_dlange_computes_one_norm",
"dlantr": "test_dlantr_ignores_unused_triangle_and_unit_diagonal",
"dlarf": "test_dlarf_applies_householder_reflector_from_left",
"dlarfg": "test_dlarfg_constructs_a_valid_householder_reflector",
"dlartg": "test_dlartg_constructs_a_givens_rotation",
"dlaswp": "test_dlaswp_applies_native_one_based_row_pivots",
"dgecon": "test_dgecon_estimates_reciprocal_condition",
"dgeequ": "test_dgeequ_computes_row_and_column_scaling",
"dgeequb": "test_dgeequb_computes_radix_scaling",
"dgesc2": "test_dgesc2_solves_complete_pivot_lu_system",
"dgesv": "test_dgesv_solves_general_system",
"dgesvx": "test_dgesvx_solves_and_reports_error_bounds",
"dgetc2": "test_dgetc2_factorizes_with_complete_pivoting",
"dgetrf": "test_dgetrf_reconstructs_pivoted_lu",
"dgetri": "test_dgetri_inverts_lu_factorization",
"dgetrs": "test_dgetrs_solves_from_native_lu",
"dsycon": "test_dsycon_estimates_symmetric_reciprocal_condition",
"dsyconv": "test_dsyconv_converts_bunch_kaufman_storage",
"dsyequb": "test_dsyequb_scales_symmetric_matrix",
"dsysv": "test_dsysv_solves_symmetric_indefinite_system",
"dsysvx": "test_dsysvx_solves_and_bounds_symmetric_error",
"dsytf2": "test_dsytf2_factorizes_symmetric_indefinite_matrix",
"dsytrf": "test_dsytrf_factorizes_symmetric_indefinite_matrix",
"dsytri": "test_dsytri_inverts_symmetric_indefinite_factor",
"dsytrs": "test_dsytrs_solves_from_symmetric_indefinite_factor",
"dlauum": "test_dlauum_forms_triangular_product",
"dpftrf": "test_dpftrf_factorizes_rfp_spd_matrix",
"dpftri": "test_dpftri_inverts_rfp_cholesky_factor",
"dpftrs": "test_dpftrs_solves_from_rfp_cholesky_factor",
"dpocon": "test_dpocon_estimates_spd_reciprocal_condition",
"dposv": "test_dposv_solves_spd_system",
"dposvx": "test_dposvx_solves_and_bounds_spd_error",
"dpotrf": "test_dpotrf_reconstructs_spd_matrix",
"dpotri": "test_dpotri_inverts_cholesky_factor",
"dpotrs": "test_dpotrs_solves_from_cholesky_factor",
"dppcon": "test_dppcon_estimates_packed_spd_condition",
"dppsv": "test_dppsv_solves_packed_spd_system",
"dpptrf": "test_dpptrf_factorizes_packed_spd_matrix",
"dpptri": "test_dpptri_inverts_packed_cholesky_factor",
"dpptrs": "test_dpptrs_solves_from_packed_cholesky_factor",
"dpstf2": "test_dpstf2_reconstructs_pivoted_cholesky",
"dpstrf": "test_dpstrf_reconstructs_blocked_pivoted_cholesky",
"dsfrk": "test_dsfrk_updates_spd_matrix_in_rfp_storage",
"dgbcon": "test_dgbcon_estimates_general_band_condition",
"dgbsv": "test_dgbsv_solves_general_band_system",
"dgbtrf": "test_dgbtrf_factorizes_general_band_matrix",
"dgbtrs": "test_dgbtrs_solves_from_general_band_lu",
"dgtcon": "test_dgtcon_estimates_tridiagonal_condition",
"dgtsv": "test_dgtsv_solves_general_tridiagonal_system",
"dgtsvx": "test_dgtsvx_solves_and_bounds_tridiagonal_error",
"dgttrf": "test_dgttrf_factorizes_general_tridiagonal_matrix",
"dgttrs": "test_dgttrs_solves_from_tridiagonal_lu",
"dpbsv": "test_dpbsv_solves_positive_definite_band_system",
"dpbtrf": "test_dpbtrf_factorizes_positive_definite_band_matrix",
"dpbtrs": "test_dpbtrs_solves_from_positive_definite_band_factor",
"dptsv": "test_dptsv_solves_spd_tridiagonal_system",
"dptsvx": "test_dptsvx_solves_and_bounds_spd_tridiagonal_error",
"dpttrf": "test_dpttrf_factorizes_spd_tridiagonal_matrix",
"dpttrs": "test_dpttrs_solves_from_spd_tridiagonal_factor",
"dtbtrs": "test_dtbtrs_solves_triangular_band_system",
"dtfsm": "test_dtfsm_solves_with_rfp_triangular_factor",
"dtfttp": "test_dtfttp_converts_rfp_to_packed",
"dtfttr": "test_dtfttr_converts_rfp_to_full_triangular",
"dtpttf": "test_dtpttf_converts_packed_to_rfp",
"dtpttr": "test_dtpttr_converts_packed_to_full_triangular",
"dtrcon": "test_dtrcon_estimates_triangular_reciprocal_condition",
"dtrtri": "test_dtrtri_inverts_triangular_matrix",
"dtrtrs": "test_dtrtrs_solves_triangular_system",
"dtrttf": "test_dtrttf_converts_full_triangular_to_rfp",
"dtrttp": "test_dtrttp_converts_full_triangular_to_packed",
"dgels": "test_dgels_solves_full_rank_least_squares",
"dgelsd": "test_dgelsd_solves_rank_revealing_least_squares",
"dgelss": "test_dgelss_solves_svd_least_squares",
"dgelsy": "test_dgelsy_solves_pivoted_rank_revealing_least_squares",
"dgglse": "test_dgglse_solves_equality_constrained_least_squares",
"dgemqrt": "test_dgemqrt_applies_compact_wy_reflector",
"dgeqp3": "test_dgeqp3_reconstructs_column_pivoted_qr",
"dgeqrf": "test_dgeqrf_reconstructs_qr_factorization",
"dgeqrfp": "test_dgeqrfp_reconstructs_qr_with_nonnegative_diagonal",
"dgeqrt": "test_dgeqrt_reconstructs_compact_wy_qr",
"dgerqf": "test_dgerqf_reconstructs_rq_factorization",
"dorgqr": "test_dorgqr_forms_explicit_orthogonal_q",
"dorgrq": "test_dorgrq_forms_explicit_row_orthogonal_q",
"dormqr": "test_dormqr_applies_qr_reflectors",
"dormrz": "test_dormrz_applies_rz_reflector",
"dtpmqrt": "test_dtpmqrt_applies_triangular_pentagonal_reflector",
"dtpqrt": "test_dtpqrt_reconstructs_triangular_pentagonal_qr",
"dtzrzf": "test_dtzrzf_reconstructs_rz_factorization",
"dgebal": "test_dgebal_preserves_eigenvalues_while_balancing",
"dgees": "test_dgees_computes_real_schur_decomposition",
"dgeev": "test_dgeev_returns_right_eigenvectors",
"dgehrd": "test_dgehrd_reduces_matrix_to_upper_hessenberg",
"dorghr": "test_dorghr_forms_hessenberg_similarity_transform",
"dtrexc": "test_dtrexc_reorders_real_schur_blocks",
"dtrsen": "test_dtrsen_reorders_selected_schur_eigenvalue",
"dtrsyl": "test_dtrsyl_solves_sylvester_equation",
"dpteqr": "test_dpteqr_diagonalizes_positive_definite_tridiagonal",
"dsbev": "test_dsbev_diagonalizes_symmetric_band_matrix",
"dsbevd": "test_dsbevd_diagonalizes_band_matrix_by_divide_and_conquer",
"dsbevx": "test_dsbevx_selects_all_symmetric_band_eigenpairs",
"dstebz": "test_dstebz_bisects_tridiagonal_eigenvalues",
"dstein": "test_dstein_computes_tridiagonal_eigenvectors",
"dstemr": "test_dstemr_computes_robust_tridiagonal_eigenpairs",
"dsterf": "test_dsterf_computes_tridiagonal_eigenvalues",
"dstev": "test_dstev_computes_tridiagonal_eigenpairs",
"dstevd": "test_dstevd_computes_divide_and_conquer_tridiagonal_eigenpairs",
"dsyev": "test_dsyev_returns_orthonormal_eigenvectors",
"dsyevd": "test_dsyevd_computes_divide_and_conquer_symmetric_eigenpairs",
"dsyevr": "test_dsyevr_selects_symmetric_eigenpairs_by_index",
"dsyevx": "test_dsyevx_selects_symmetric_eigenpairs_by_value",
"dsytrd": "test_dsytrd_reduces_symmetric_matrix_to_tridiagonal",
"dgges": "test_dgges_computes_generalized_real_schur_form",
"dggev": "test_dggev_computes_generalized_right_eigenvectors",
"dsygst": "test_dsygst_reduces_symmetric_generalized_problem",
"dsygv": "test_dsygv_solves_symmetric_generalized_eigenproblem",
"dsygvd": "test_dsygvd_solves_divide_and_conquer_generalized_problem",
"dsygvx": "test_dsygvx_selects_generalized_eigenpairs",
"dtgexc": "test_dtgexc_reorders_generalized_schur_blocks",
"dtgsen": "test_dtgsen_reorders_selected_generalized_eigenvalue",
"dtgsyl": "test_dtgsyl_solves_generalized_sylvester_equations",
"dgejsv": "test_dgejsv_reconstructs_matrix_with_jacobi_svd",
"dgesdd": "test_dgesdd_reconstructs_matrix_with_divide_and_conquer_svd",
"dgesvd": "test_dgesvd_reconstructs_matrix",
"dorcsd": "test_dorcsd_decomposes_partitioned_orthogonal_matrix",
"dlasd4": "test_dlasd4_solves_rank_one_secular_equation",
}
WORKSPACE_ROUTINES = frozenset(
{
"dgbcon",
"dgecon",
"dgemqrt",
"dgees",
"dgeev",
"dgehrd",
"dgejsv",
"dgels",
"dgelsd",
"dgelss",
"dgelsy",
"dgeqp3",
"dgeqrf",
"dgeqrfp",
"dgeqrt",
"dgerqf",
"dgesdd",
"dgesvd",
"dgesvx",
"dgetri",
"dgges",
"dggev",
"dgglse",
"dgtcon",
"dgtsvx",
"dlangb",
"dlange",
"dlantr",
"dlarf",
"dlasd4",
"dorcsd",
"dorghr",
"dorgqr",
"dorgrq",
"dormqr",
"dormrz",
"dpocon",
"dposvx",
"dppcon",
"dpstf2",
"dpstrf",
"dpteqr",
"dptsvx",
"dsbev",
"dsbevd",
"dsbevx",
"dstebz",
"dstein",
"dstemr",
"dstev",
"dstevd",
"dsycon",
"dsyequb",
"dsyev",
"dsyevd",
"dsyevr",
"dsyevx",
"dsygvd",
"dsygv",
"dsygvx",
"dsysv",
"dsysvx",
"dsytrd",
"dsytrf",
"dsytri",
"dtgexc",
"dtgsen",
"dtgsyl",
"dtpmqrt",
"dtpqrt",
"dtrcon",
"dtrexc",
"dtrsen",
"dtzrzf",
}
)
INDEX_ROUTINES = frozenset(
{
"dgbcon",
"dgbsv",
"dgbtrf",
"dgbtrs",
"dgebal",
"dgeqp3",
"dgesc2",
"dgesv",
"dgesvx",
"dgetc2",
"dgetrf",
"dgetri",
"dgetrs",
"dgtcon",
"dgtsvx",
"dgttrf",
"dgttrs",
"dgelsy",
"dlasd4",
"dlaswp",
"dpstf2",
"dpstrf",
"dsbevx",
"dstebz",
"dstein",
"dstemr",
"dsyevr",
"dsyevx",
"dsycon",
"dsyconv",
"dsysv",
"dsysvx",
"dsytf2",
"dsytrf",
"dsytri",
"dsytrs",
"dsygvx",
"dtgexc",
"dtgsen",
"dtrexc",
}
)
ORACLE_BY_FAMILY = {
"auxiliary": "explicit machine, norm, reflector, rotation, or permutation identity",
"linear_general": "solution residual, LU reconstruction, inverse identity, scaling, or condition estimate",
"linear_symmetric_indefinite": "solution residual, Bunch-Kaufman factor behavior, inverse, scaling, or condition estimate",
"linear_positive_definite": "Cholesky reconstruction, solution residual, inverse, rank, storage conversion, or condition estimate",
"linear_banded_tridiagonal": "reconstructed logical matrix, factor agreement, solution residual, or condition estimate",
"linear_triangular": "triangular residual, inverse identity, condition estimate, or packed/RFP round trip",
"least_squares": "normal-equation residual, rank, singular values, or equality constraint",
"orthogonal_factorizations": "reflector identity, orthogonality, and factorization/application reconstruction",
"eigen_nonsymmetric": "eigen residual, similarity/Schur reconstruction, orthogonality, or Sylvester equation",
"eigen_symmetric": "eigen residual, orthogonality, selected spectrum, or tridiagonal reduction",
"eigen_generalized": "generalized eigen residual, Schur reconstruction, or generalized Sylvester equations",
"svd": "SVD/CSD reconstruction, orthogonality, or secular equation",
}
F2PY_EXPORT_LIMITATIONS = {
"dgees": "NumPy f2py 2.5.1 generates an incomplete select callback declaration from the unannotated source",
"dgges": "NumPy f2py 2.5.1 generates an incomplete selctg callback declaration from the unannotated source",
}
PRIK_ABI_ADAPTERS = {
"dtgsen": "GFortran default-LOGICAL selection storage is four bytes per element while PRIK accepts a NumPy bool buffer",
"dtrsen": "GFortran default-LOGICAL selection storage is four bytes per element while PRIK accepts a NumPy bool buffer",
}
@dataclass(frozen=True)
class RoutineSpec:
"""Reviewed audit metadata for one selected native LAPACK routine."""
native_name: str
source_file: str
scipy_name: str
prik_export: str
prik_adapter: str
f2py_export: str
f2py_behavior: str
family: str
mutation: str
returns: str
workspace: str
index_convention: str
oracle: str
test_name: str
ROUTINE_SPECS = {
name: RoutineSpec(
native_name=name,
source_file=f"{name}.f90" if name == "dlartg" else f"{name}.f",
scipy_name=name,
prik_export=name,
prik_adapter=PRIK_ABI_ADAPTERS.get(name, "none"),
f2py_export=name,
f2py_behavior=F2PY_EXPORT_LIMITATIONS.get(
name,
(
"build-local intent directives expose caller-owned scalar writeback storage"
if name in F2PY_SCALAR_WRITEBACK_ROUTINES
else "none"
),
),
family=ROUTINE_FAMILIES[name],
mutation="explicit in/out arrays and preserved inputs are asserted in the named test",
returns="PRIK native scalar tuple, SciPy projected tuple, and f2py observable writeback",
workspace=(
"explicit workspace arrays and sizes are visible in the named test"
if name in WORKSPACE_ROUTINES
else "no caller-managed workspace"
),
index_convention=(
"native PRIK/f2py indexes are one-based; any SciPy conversion is visible in the named test"
if name in INDEX_ROUTINES
else "no pivot or index conversion"
),
oracle=ORACLE_BY_FAMILY[ROUTINE_FAMILIES[name]],
test_name=EXPLICIT_TEST_NAMES[name],
)
for name in ROUTINES
}