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Update: fixing bug (python3.12 needed)
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3 files changed

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requirements.txt

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@@ -35,6 +35,7 @@ python-dateutil==2.9.0.post0
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PyYAML==6.0.2
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requests==2.32.3
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scipy==1.15.2
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setuptools==75.8.0
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six==1.17.0
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snowballstemmer==2.2.0
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Sphinx==8.1.3
@@ -49,3 +50,4 @@ sphinxcontrib-serializinghtml==2.0.0
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tomli==2.2.1
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typing_extensions==4.12.2
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urllib3==2.3.0
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wheel==0.45.1

src/pyclassify/eigenvalues.py

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@@ -10,10 +10,9 @@
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)
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import cupy as cp
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cp.cuda.Device(0)
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# cp.cuda.Device(0)
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import cupy.linalg as cpla
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import cupyx.scipy.sparse as cpsp
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from cupyx.scipy.sparse.linalg._eigen import eigsh as cp_eigsh
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from cupyx.scipy.sparse.linalg import eigsh as eigsh_cp
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@profile
@@ -80,14 +79,7 @@ def eigenvalues_cp(A):
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This function checks if the input matrix is square and symmetric, then computes its eigenvalues using
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CuPy's sparse linear algebra solvers. It uses `eigsh` for more efficient computation.
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IMPORTANT: it important to underline a couple of things regarding this function:
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- installing using the command
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.. code-block:: shell
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python -m pip install cupy-cuda12x
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does not allow, for some reason, to import cupyx.scipy.sparse.linalg, and it necessary to import the
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function manually form the source code. The problem can be observed using python3.10, while for
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python3.12 things seem to work.
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- the eighs function in this case does not allow to compute *all* the eigenvalues, but only a number
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Remark that the eigsh function in this case does not allow to compute *all* the eigenvalues, but only a number
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$m<n$, so here just a reduced portion is computed (starting form the ones which are greater in magnitude).
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Args:
@@ -102,7 +94,7 @@ def eigenvalues_cp(A):
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"""
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check_symm_square(A)
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k = 5 if A.shape[0] > 5 else A.shape[0] - 2
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eigenvalues, _ = cp_eigsh(A, k=k)
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eigenvalues, _ = eigsh_cp(A, k=k)
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return eigenvalues
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test/test_.py

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Original file line numberDiff line numberDiff line change
@@ -34,8 +34,8 @@ def test_checks_on_A(size, density):
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symmetric_matrix = make_symmetric(matrix)
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check_square_matrix(symmetric_matrix)
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cp_symm_matrix = cpsp.csr_matrix(symmetric_matrix)
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check_square_matrix(cp_symm_matrix)
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# cp_symm_matrix = cpsp.csr_matrix(symmetric_matrix)
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# check_square_matrix(cp_symm_matrix)
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not_so_symmetric_matrix = np.random.rand(5, 5)
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if not_so_symmetric_matrix[1, 2] == not_so_symmetric_matrix[2, 1]:
@@ -64,36 +64,36 @@ def test_make_symmetric(size, density):
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def test_implementations_power_method(size, density):
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matrix = sp.random(size, size, density=density, format="csr")
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matrix = make_symmetric(matrix)
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cp_matrix = cpsp.csr_matrix(matrix)
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# cp_matrix = cpsp.csr_matrix(matrix)
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eigs_np = eigenvalues_np(matrix.toarray(), symmetric=True)
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eigs_sp = eigenvalues_sp(matrix, symmetric=True)
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eigs_cp = eigenvalues_cp(cp_matrix)
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# eigs_cp = eigenvalues_cp(cp_matrix)
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index_np = np.argmax(np.abs(eigs_np))
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index_sp = np.argmax(np.abs(eigs_sp))
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index_cp = np.argmax(np.abs(eigs_cp))
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# index_cp = np.argmax(np.abs(eigs_cp))
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biggest_eigenvalue_np = eigs_np[index_np]
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biggest_eigenvalue_sp = eigs_sp[index_sp]
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biggest_eigenvalue_cp = eigs_cp[index_cp]
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# biggest_eigenvalue_cp = eigs_cp[index_cp]
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biggest_eigenvalue_pm = power_method(matrix)
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biggest_eigenvalue_pm_numba = power_method_numba(matrix.toarray())
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biggest_eigenvalue_pm_cp = power_method_cp(cp_matrix)
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# biggest_eigenvalue_pm_cp = power_method_cp(cp_matrix)
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assert np.isclose(
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biggest_eigenvalue_np, biggest_eigenvalue_sp, rtol=1e-4
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) # ensure numpy and scipy implementations are consistent
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assert np.isclose(
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biggest_eigenvalue_cp, biggest_eigenvalue_sp, rtol=1e-4
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) # ensure cupy and scipy implementations are consistent
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# assert np.isclose(
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# biggest_eigenvalue_cp, biggest_eigenvalue_sp, rtol=1e-4
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# ) # ensure cupy and scipy implementations are consistent
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assert np.isclose(
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biggest_eigenvalue_pm, biggest_eigenvalue_sp, rtol=1e-4
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) # ensure power method and scipy implementation are consistent
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assert np.isclose(
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biggest_eigenvalue_pm_numba, biggest_eigenvalue_sp, rtol=1e-4
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) # ensure numba power method and scipy implementation are consistent
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assert np.isclose(
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biggest_eigenvalue_pm_cp, biggest_eigenvalue_sp, rtol=1e-4
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) # ensure cupy power method and scipy implementation are consistent
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# assert np.isclose(
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# biggest_eigenvalue_pm_cp, biggest_eigenvalue_sp, rtol=1e-4
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# ) # ensure cupy power method and scipy implementation are consistent

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