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Expected %zd from C header, got %zd from PyObject%.200s() keywords must be strings%s() got multiple values for keyword argument '%U'Unexpected format string character: '%c'memviewslice is already initialized!Acquisition count is %d (line %d)too many values to unpack (expected %zd)ord() expected string of length 1, but %.200s foundord() expected a character, but string of length %zd foundinvalid vtable found for imported typejoin() result is too long for a Python string%s() got an unexpected keyword argument '%U'__annotations__ must be set to a dict object__name__ must be set to a string object__qualname__ must be set to a string object__defaults__ must be set to a tuple objectchanges to cyfunction.__defaults__ will not currently affect the values used in function calls__kwdefaults__ must be set to a dict objectchanges to cyfunction.__kwdefaults__ will not currently affect the values used in function callsfunction's dictionary may not be deletedsetting function's dictionary to a non-dict while calling a Python objectNULL result without error in PyObject_Callcalling %R should have returned an instance of BaseException, not %Rraise: exception class must be a subclass of BaseExceptionBuffer dtype mismatch, expected %s%s%s but got %sBuffer dtype mismatch, expected '%s' but got %s in '%s.%s'Expected a dimension of size %zu, got %zuExpected %d dimensions, got %dPython does not define a standard format string size for long double ('g')..Buffer dtype mismatch; next field is at offset %zd but %zd expectedBig-endian buffer not supported on little-endian compilerBuffer acquisition: Expected '{' after 'T'Cannot handle repeated arrays in format stringDoes not understand character buffer dtype format string ('%c')Expected a dimension of size %zu, got %dExpected a comma in format string, got '%c'Expected %d dimension(s), got %dUnexpected end of format string, expected ')'Buffer has wrong number of dimensions (expected %d, got %d)Item size of buffer (%zu byte%s) does not match size of '%s' (%zu byte%s)Buffer is not indirectly contiguous in dimension %d.Buffer and memoryview are not contiguous in the same dimension.C-contiguous buffer is not contiguous in dimension %dC-contiguous buffer is not indirect in dimension %dBuffer exposes suboffsets but no stridesBuffer not compatible with direct access in dimension %d.Buffer is not indirectly accessible in dimension %d.scipy/linalg/_cythonized_array_utils.pyx%.200s() takes %.8s %zd positional argument%.1s (%zd given)scipy.linalg._cythonized_array_utils.bandwidth_cModule '_cythonized_array_utils' has already been imported. 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(__Pyx_memviewslice)__pyx_fuse_0band_check_internal_c__pyx_fuse_1band_check_internal_c__pyx_fuse_2band_check_internal_c__pyx_fuse_3band_check_internal_c__pyx_fuse_4band_check_internal_c__pyx_fuse_5band_check_internal_c__pyx_fuse_6band_check_internal_c__pyx_fuse_7band_check_internal_c__pyx_fuse_8band_check_internal_c__pyx_fuse_9band_check_internal_c__pyx_fuse_10band_check_internal_c__pyx_fuse_11band_check_internal_c__pyx_fuse_12band_check_internal_c__pyx_fuse_0is_sym_her_real_c_internal__pyx_fuse_1is_sym_her_real_c_internal__pyx_fuse_2is_sym_her_real_c_internal__pyx_fuse_3is_sym_her_real_c_internal__pyx_fuse_4is_sym_her_real_c_internal__pyx_fuse_5is_sym_her_real_c_internal__pyx_fuse_6is_sym_her_real_c_internal__pyx_fuse_7is_sym_her_real_c_internal__pyx_fuse_8is_sym_her_real_c_internal__pyx_fuse_9is_sym_her_real_c_internal__pyx_fuse_10is_sym_her_real_c_internal__pyx_fuse_11is_sym_her_real_c_internal__pyx_fuse_12is_sym_her_real_c_internal__pyx_fuse_0is_sym_her_complex_c_internal__pyx_fuse_1is_sym_her_complex_c_internalbase class '%.200s' is not a heap typeextension type '%.200s' has no __dict__ slot, but base type '%.200s' has: either add 'cdef dict __dict__' to the extension type or add '__slots__ = [...]' to the base typevoid (int *, int *, __pyx_t_float_complex *, int *, int *, int *)void (int *, int *, __pyx_t_5scipy_6linalg_13cython_lapack_d *, int *, int *, int *)void (int *, int *, __pyx_t_5scipy_6linalg_13cython_lapack_s *, int *, int *, int *)void (int *, int *, __pyx_t_double_complex *, int *, int *, int *)int (struct __pyx_array_obj *)struct __pyx_array_obj *(PyObject *, Py_ssize_t, char *, char const *, char *)PyObject *(PyObject *, int, int, __Pyx_TypeInfo const *)struct __pyx_memoryview_obj *(struct __pyx_memoryview_obj *, PyObject *)int (__Pyx_memviewslice *, Py_ssize_t, Py_ssize_t, Py_ssize_t, int, int, int *, Py_ssize_t, Py_ssize_t, Py_ssize_t, int, int, int, int)char *(Py_buffer *, char *, Py_ssize_t, Py_ssize_t)PyObject *(__Pyx_memviewslice, int, PyObject *(*)(char *), int (*)(char *, PyObject *), int)__Pyx_memviewslice *(struct __pyx_memoryview_obj *, __Pyx_memviewslice *)void (struct __pyx_memoryview_obj *, __Pyx_memviewslice *)PyObject *(struct __pyx_memoryview_obj *)PyObject *(struct __pyx_memoryview_obj *, __Pyx_memviewslice *)char (__Pyx_memviewslice *, int)Py_ssize_t (__Pyx_memviewslice *, int)Py_ssize_t (Py_ssize_t *, Py_ssize_t *, Py_ssize_t, int, char)void *(__Pyx_memviewslice *, __Pyx_memviewslice *, char, int)int (int, Py_ssize_t, Py_ssize_t)int (PyObject *, PyObject *, int)int (__Pyx_memviewslice, __Pyx_memviewslice, int, int, int)void (__Pyx_memviewslice *, int, int)void (__Pyx_memviewslice *, int, int, int)void (char *, Py_ssize_t *, Py_ssize_t *, int, int)void (__Pyx_memviewslice *, int, size_t, void *, int)void (char *, Py_ssize_t *, Py_ssize_t *, int, size_t, void *)init scipy.linalg._cythonized_array_utilsscipy.linalg._cythonized_array_utils.find_det_from_luscipy.linalg._cythonized_array_utils.bandwidth_noncontigscipy.linalg._cythonized_array_utils.is_sym_her_real_cscipy.linalg._cythonized_array_utils.is_sym_her_real_noncontigscipy.linalg._cythonized_array_utils.is_sym_her_complex_cscipy.linalg._cythonized_array_utils.is_sym_her_complex_noncontigobject of type 'NoneType' has no len()only single character unicode strings can be converted to Py_UCS4, got length %zd'NoneType' object is not iterabledictionary changed size during iterationneed more than %zd value%.1s to unpack'NoneType' object is not subscriptable'NoneType' object has no attribute '%.30s'scipy.linalg._cythonized_array_utils.__pyx_fused_cpdefscipy.linalg._cythonized_array_utils.bandwidthscipy.linalg._cythonized_array_utils.issymmetricscipy.linalg._cythonized_array_utils.ishermitian_cython_3_1_6.fused_cython_function_cython_3_1_6.cython_function_or_method_cython_3_1_6._common_types_metatypescipy.linalg._cythonized_array_utils.__pyx_defaults__pyx_fuse_1is_sym_her_complex_noncontig__pyx_fuse_0is_sym_her_complex_noncontig__pyx_fuse_1is_sym_her_complex_c__pyx_fuse_0is_sym_her_complex_c__pyx_fuse_12is_sym_her_real_noncontig__pyx_fuse_11is_sym_her_real_noncontig__pyx_fuse_10is_sym_her_real_noncontig__pyx_fuse_9is_sym_her_real_noncontig__pyx_fuse_8is_sym_her_real_noncontig__pyx_fuse_7is_sym_her_real_noncontig__pyx_fuse_6is_sym_her_real_noncontig__pyx_fuse_5is_sym_her_real_noncontig__pyx_fuse_4is_sym_her_real_noncontig__pyx_fuse_3is_sym_her_real_noncontig__pyx_fuse_2is_sym_her_real_noncontig__pyx_fuse_1is_sym_her_real_noncontig__pyx_fuse_0is_sym_her_real_noncontig__pyx_fuse_12is_sym_her_real_c__pyx_fuse_11is_sym_her_real_c__pyx_fuse_10is_sym_her_real_c__pyx_fuse_12bandwidth_noncontig__pyx_fuse_11bandwidth_noncontig__pyx_fuse_10bandwidth_noncontig__pyx_fuse_9bandwidth_noncontig__pyx_fuse_8bandwidth_noncontig__pyx_fuse_7bandwidth_noncontig__pyx_fuse_6bandwidth_noncontig__pyx_fuse_5bandwidth_noncontig__pyx_fuse_4bandwidth_noncontig__pyx_fuse_3bandwidth_noncontig__pyx_fuse_2bandwidth_noncontig__pyx_fuse_1bandwidth_noncontig__pyx_fuse_0bandwidth_noncontigpppppЏppijdp| г0Jβڲ°ΰڰVbnz0J̳̳̳ܳܳ*̳ܳܳs33s33333ss33s33s3333333333333333i}3}}ii33i333ii3iLDDLDDDDDDDܲDDܲܲܲDDDDDDDDDDDDDDDDLLD,DDܲDDDLܲDLƴƴƴ۴+%ϴ۴ϴBϴgq'q"\"G"2"""I4 ! >>>>>>}hAAoAZAEA0A|gR=(!!ttC!LL!,,C111tjDDD__pyx_fatalerror00010203040506070809101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899ishermitian(a, atol=None, rtol=None) Check if a square 2D array is Hermitian. Parameters ---------- a : ndarray Input array of size (N, N) atol : float, optional Absolute error bound rtol : float, optional Relative error bound Returns ------- her : bool Returns True if the array Hermitian. Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes. See Also -------- issymmetric : Check if a square 2D array is symmetric Notes ----- For square empty arrays the result is returned True by convention. `numpy.inf` will be treated as a number, that is to say ``[[1, inf], [inf, 2]]`` will return ``True``. On the other hand `numpy.nan` is never symmetric, say, ``[[1, nan], [nan, 2]]`` will return ``False``. When ``atol`` and/or ``rtol`` are set to , then the comparison is performed by `numpy.allclose` and the tolerance values are passed to it. Otherwise an exact comparison against zero is performed by internal functions. Hence performance can improve or degrade depending on the size and dtype of the array. If one of ``atol`` or ``rtol`` given the other one is automatically set to zero. Examples -------- >>> import numpy as np >>> from scipy.linalg import ishermitian >>> A = np.arange(9).reshape(3, 3) >>> A = A + A.T >>> ishermitian(A) True >>> A = np.array([[1., 2. + 3.j], [2. - 3.j, 4.]]) >>> ishermitian(A) True >>> Ac = np.array([[1. + 1.j, 3.j], [3.j, 2.]]) >>> ishermitian(Ac) # not Hermitian but symmetric False >>> Af = np.array([[0, 1 + 1j], [1 - (1+1e-12)*1j, 0]]) >>> ishermitian(Af) False >>> ishermitian(Af, atol=5e-11) # almost hermitian with atol Trueissymmetric(a, atol=None, rtol=None) Check if a square 2D array is symmetric. Parameters ---------- a : ndarray Input array of size (N, N). atol : float, optional Absolute error bound rtol : float, optional Relative error bound Returns ------- sym : bool Returns True if the array symmetric. Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes for exact comparisons. See Also -------- ishermitian : Check if a square 2D array is Hermitian Notes ----- For square empty arrays the result is returned True by convention. Complex valued arrays are tested for symmetricity and not for being Hermitian (see examples) The diagonal of the array is not scanned. Thus if there are infs, NaNs or similar problematic entries on the diagonal, they will be ignored. However, `numpy.inf` will be treated as a number, that is to say ``[[1, inf], [inf, 2]]`` will return ``True``. On the other hand `numpy.nan` is never symmetric, say, ``[[1, nan], [nan, 2]]`` will return ``False``. When ``atol`` and/or ``rtol`` are set to , then the comparison is performed by `numpy.allclose` and the tolerance values are passed to it. Otherwise an exact comparison against zero is performed by internal functions. Hence performance can improve or degrade depending on the size and dtype of the array. If one of ``atol`` or ``rtol`` given the other one is automatically set to zero. Examples -------- >>> import numpy as np >>> from scipy.linalg import issymmetric >>> A = np.arange(9).reshape(3, 3) >>> A = A + A.T >>> issymmetric(A) True >>> Ac = np.array([[1. + 1.j, 3.j], [3.j, 2.]]) >>> issymmetric(Ac) # not Hermitian but symmetric Truebandwidth(a) Return the lower and upper bandwidth of a 2D numeric array. Parameters ---------- a : ndarray Input array of size (N, M) Returns ------- lu : tuple 2-tuple of ints indicating the lower and upper bandwidth. A zero denotes no sub- or super-diagonal on that side (triangular), and, say for N rows (N-1) means that side is full. Same example applies to the upper triangular part with (M-1). Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes. Notes ----- This helper function simply runs over the array looking for the nonzero entries whether there exists a banded structure in the array or not. Hence, the performance depends on the density of nonzero entries and also memory-layout. Fortran- or C- contiguous arrays are handled best and otherwise suffers from extra random memory access cost. The strategy is to look for only untested band elements in the upper and lower triangular parts separately; depending on the memory layout we scan row-wise or column-wise. Moreover, say we are scanning rows and in the 6th row, 4th entry is nonzero then, on the succeeding rows the horizontal search is done only up to that band entries since we know that band is occupied. Therefore, a completely dense matrix scan cost is in the order of n. Examples -------- >>> import numpy as np >>> from scipy.linalg import bandwidth >>> A = np.array([[3., 0., 0., 0., 0.], ... [0., 4., 0., 0., 0.], ... [0., 0., 5., 1., 0.], ... [8., 0., 0., 6., 2.], ... [0., 9., 0., 0., 7.]]) >>> bandwidth(A) (3, 1)scipy/linalg/_cythonized_array_utils.pyxis_sym_her_real_noncontig[const double complex[:, :]]is_sym_her_real_noncontig[const float complex[:, :]]is_sym_her_real_noncontig[const longdouble_t[:, :]]is_sym_her_real_noncontig[const float64_t[:, :]]is_sym_her_complex_noncontig[const double complex[:, :]]is_sym_her_real_noncontig[const float32_t[:, :]]is_sym_her_real_noncontig[const uint64_t[:, :]]is_sym_her_real_noncontig[const uint32_t[:, :]]is_sym_her_real_noncontig[const uint16_t[:, :]]is_sym_her_real_noncontig[const uint8_t[:, :]]is_sym_her_real_noncontig[const int64_t[:, :]]is_sym_her_real_noncontig[const int32_t[:, :]]is_sym_her_real_noncontig[const int16_t[:, :]]&zar!G6%r1 4q +Qa !1Cq1AQbASAT! uBar! 5! *AQ-Qa U!13as$b!A#Q 1HE7! AQ&zar!G6%r1 4q +Qa !1Cq1AQbASAT! uBar! 5! *AQ-Qa U!13as$b!A#Q 1HE7! AQ&zar!G6%r1 4q +Qa !1Cq1AQbASAT! uBaq 5! *AQ-Qa U!13as$b!AqA 1G5' AQscipy.linalg._cythonized_array_utilsnumpy._core.umath failed to importnumpy._core.multiarray failed to importis_sym_her_real_c[const uint64_t[:, ::1]]is_sym_her_real_c[const uint32_t[:, ::1]]is_sym_her_real_c[const uint16_t[:, ::1]]is_sym_her_real_c[const longdouble_t[:, ::1]]is_sym_her_real_c[const int8_t[:, ::1]]is_sym_her_real_c[const float complex[:, ::1]]is_sym_her_real_c[const double complex[:, ::1]]is_sym_her_complex_noncontig[const float complex[:, :]]is_sym_her_complex_c[const float complex[:, ::1]]is_sym_her_complex_c[const double complex[:, ::1]]find_det_from_lu has encountered an internal error in ?getrf routine with invalid value at find_det_from_lu[float complex[:, ::1]]bandwidth_noncontig[const uint64_t[:, :]]bandwidth_noncontig[const uint32_t[:, :]]bandwidth_noncontig[const uint16_t[:, :]]bandwidth_noncontig[const longdouble_t[:, :]]bandwidth_noncontig[const int8_t[:, :]]bandwidth_noncontig[const float64_t[:, :]]bandwidth_noncontig[const float32_t[:, :]]bandwidth_noncontig[const double complex[:, :]]bandwidth_c[const longdouble_t[:, ::1]]bandwidth_c[const double complex[:, ::1]]Return the lower and upper bandwidth of a 2D numeric array. Parameters ---------- a : ndarray Input array of size (N, M) Returns ------- lu : tuple 2-tuple of ints indicating the lower and upper bandwidth. A zero denotes no sub- or super-diagonal on that side (triangular), and, say for N rows (N-1) means that side is full. Same example applies to the upper triangular part with (M-1). Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes. Notes ----- This helper function simply runs over the array looking for the nonzero entries whether there exists a banded structure in the array or not. Hence, the performance depends on the density of nonzero entries and also memory-layout. Fortran- or C- contiguous arrays are handled best and otherwise suffers from extra random memory access cost. The strategy is to look for only untested band elements in the upper and lower triangular parts separately; depending on the memory layout we scan row-wise or column-wise. Moreover, say we are scanning rows and in the 6th row, 4th entry is nonzero then, on the succeeding rows the horizontal search is done only up to that band entries since we know that band is occupied. Therefore, a completely dense matrix scan cost is in the order of n. Examples -------- >>> import numpy as np >>> from scipy.linalg import bandwidth >>> A = np.array([[3., 0., 0., 0., 0.], ... [0., 4., 0., 0., 0.], ... [0., 0., 5., 1., 0.], ... [8., 0., 0., 6., 2.], ... [0., 9., 0., 0., 7.]]) >>> bandwidth(A) (3, 1) Internal memory allocation request for LU factorization failed in "find_det_from_lu".Input array must be a 2D NumPy array.Function call with ambiguous argument typesCheck if a square 2D array is symmetric. Parameters ---------- a : ndarray Input array of size (N, N). atol : float, optional Absolute error bound rtol : float, optional Relative error bound Returns ------- sym : bool Returns True if the array symmetric. Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes for exact comparisons. See Also -------- ishermitian : Check if a square 2D array is Hermitian Notes ----- For square empty arrays the result is returned True by convention. Complex valued arrays are tested for symmetricity and not for being Hermitian (see examples) The diagonal of the array is not scanned. Thus if there are infs, NaNs or similar problematic entries on the diagonal, they will be ignored. However, `numpy.inf` will be treated as a number, that is to say ``[[1, inf], [inf, 2]]`` will return ``True``. On the other hand `numpy.nan` is never symmetric, say, ``[[1, nan], [nan, 2]]`` will return ``False``. When ``atol`` and/or ``rtol`` are set to , then the comparison is performed by `numpy.allclose` and the tolerance values are passed to it. Otherwise an exact comparison against zero is performed by internal functions. Hence performance can improve or degrade depending on the size and dtype of the array. If one of ``atol`` or ``rtol`` given the other one is automatically set to zero. Examples -------- >>> import numpy as np >>> from scipy.linalg import issymmetric >>> A = np.arange(9).reshape(3, 3) >>> A = A + A.T >>> issymmetric(A) True >>> Ac = np.array([[1. + 1.j, 3.j], [3.j, 2.]]) >>> issymmetric(Ac) # not Hermitian but symmetric True Check if a square 2D array is Hermitian. Parameters ---------- a : ndarray Input array of size (N, N) atol : float, optional Absolute error bound rtol : float, optional Relative error bound Returns ------- her : bool Returns True if the array Hermitian. Raises ------ TypeError If the dtype of the array is not supported, in particular, NumPy float16, float128 and complex256 dtypes. See Also -------- issymmetric : Check if a square 2D array is symmetric Notes ----- For square empty arrays the result is returned True by convention. `numpy.inf` will be treated as a number, that is to say ``[[1, inf], [inf, 2]]`` will return ``True``. On the other hand `numpy.nan` is never symmetric, say, ``[[1, nan], [nan, 2]]`` will return ``False``. When ``atol`` and/or ``rtol`` are set to , then the comparison is performed by `numpy.allclose` and the tolerance values are passed to it. Otherwise an exact comparison against zero is performed by internal functions. Hence performance can improve or degrade depending on the size and dtype of the array. If one of ``atol`` or ``rtol`` given the other one is automatically set to zero. Examples -------- >>> import numpy as np >>> from scipy.linalg import ishermitian >>> A = np.arange(9).reshape(3, 3) >>> A = A + A.T >>> ishermitian(A) True >>> A = np.array([[1., 2. + 3.j], [2. - 3.j, 4.]]) >>> ishermitian(A) True >>> Ac = np.array([[1. + 1.j, 3.j], [3.j, 2.]]) >>> ishermitian(Ac) # not Hermitian but symmetric False >>> Af = np.array([[0, 1 + 1j], [1 - (1+1e-12)*1j, 0]]) >>> ishermitian(Af) False >>> ishermitian(Af, atol=5e-11) # almost hermitian with atol True jqc1qcjqaq 4{!1 & 4{!1A 4"!1 3ais_sym_her_real_noncontig[const int8_t[:, :]]is_sym_her_real_c[const uint8_t[:, ::1]]is_sym_her_real_c[const int64_t[:, ::1]]is_sym_her_real_c[const int32_t[:, ::1]]is_sym_her_real_c[const int16_t[:, ::1]]is_sym_her_real_c[const float64_t[:, ::1]]is_sym_her_real_c[const float32_t[:, ::1]]find_det_from_lu[double complex[:, ::1]]bandwidth_noncontig[const uint8_t[:, :]]bandwidth_noncontig[const int64_t[:, :]]bandwidth_noncontig[const int32_t[:, :]]bandwidth_noncontig[const int16_t[:, :]]bandwidth_noncontig[const float complex[:, :]]bandwidth_c[const float complex[:, ::1]]azqcjt2V2Qajqcq Sd$b 1AXRq r!3aq  !  !qaq Qa & Qaq %Qa 1aBqcjt2V2Qajqcq Sd$b 1AXRq r!3auBa  !  !raq 1F!1 $AQ fAQ $AQa ,AQ 1F!1 !! fAQ !!1 )! 1&zar!G6%r1 4q +Qa !1Cq1AQbASAT! uBaq 5! *AQ-Qa U!13as$b!AqA 1G5' AQbandwidth_c[const float64_t[:, ::1]]bandwidth_c[const float32_t[:, ::1]]is_sym_her_complex_noncontigbandwidth_c[const uint64_t[:, ::1]]bandwidth_c[const uint32_t[:, ::1]]bandwidth_c[const uint16_t[:, ::1]]bandwidth_c[const uint8_t[:, ::1]]bandwidth_c[const int64_t[:, ::1]]bandwidth_c[const int32_t[:, ::1]]bandwidth_c[const int16_t[:, ::1]]No matching signature foundbandwidth_c[const int8_t[:, ::1]]Input array must be square.is_sym_her_real_noncontigfind_det_from_lu[double[:, ::1]]find_det_from_lu[float[:, ::1]]issymmetric (line 242)ishermitian (line 373)is_sym_her_complex_cbandwidth_noncontig_fused_sigindex_refcline_in_tracebackasyncio.coroutinesis_sym_her_real_cbandwidth (line 93)Expected at least scipy._lib._utilfind_det_from_lu_apply_over_batchdouble complexfloat complex-th parameter.longdouble_tiscomplexobj_is_coroutine_initializing argument, got F_CONTIGUOUSC_CONTIGUOUSissymmetricishermitianbandwidth_cMemoryErrorImportErrorsignatures__pyx_vtable__issubdtypeValueErrorisenabledfloat64_tfloat32_tbandwidthTypeError  4,AQ 3auint64_tuint32_tuint16_t__set_name____qualname__itemsizedefaultsallcloseuint8_tintegerint64_tint32_tint16_tdisable  4$AQ 3avalues__module__kwargsint8_tenabledouble  .aq 1stripsplitshaperangenumpyfloatflagsequaldtype__test____spec__sizertolpermndim__name____main__kindinfo__func__detjconjbaseatolargs  &aq 1poppivgetdet__all__  1! 1npgc?.|usnlkdaTA  )! 1()! @?@;hH4 ץ `d  <+H0z|g!D@HTh(|xX80Pp !"#$0 H&h & (' ' ' X( ( ()$ )8 )L h*` * x+ , , 8- X- x-$ -8 -L -` x/ / / 80 1 1T 2h h2 x2 2 3 83 3D 8445646`h7H8;==>?@h@AlHBhBBC(DlDF8HxJLMHM`NxXOhQSLTdhT|TxUVV4WTWhXYx\@]^_ xb hlopp4sXy{8~0Xh، HHpȒ$xLtXȤ8<dȳ(4(T XX 8| H d!8&'8''8l((8L))H,** +H|+8+ \,,<-H)--.2.(7.;l/h@/EL0I0HN,1R1W 2H\|28a2(f\3i3(m,4p4t5wl5{5~L66,7(77l88D99:::h\;;X4<ز<=|=Ƚ=xT>>,?x?@(@2@x AhAXOBXe|B؁BxtChCx7lDzRx $HFJ w?;*3$"DeXelHcdA D A D A D @A D A D 4A D TA D t@A D A D A D $+AA AA 43BBA A(  AEBA 44CBBA A(*  AEBD loAU J N(oAV I Nx^^oAU J N`oAV I N^(^<HfPfd Ai F N`  A` G fL!A\ C b$!AAa AD 4"@"(L"<X"Pd"!4d"\AA ABDF # 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