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Create cat regressor #3353

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1 change: 1 addition & 0 deletions docs/release-notes/3353.performance.md
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* Speed up for a categorical regressor in {func}`~scanpy.pp.regress_out` {smaller}`S Dicks`
27 changes: 21 additions & 6 deletions src/scanpy/preprocessing/_simple.py
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Expand Up @@ -628,6 +628,21 @@
DT = TypeVar("DT")


@njit
def _create_regressor_categorical(
X: np.ndarray, cats: int, filters: np.ndarray
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) -> np.ndarray:
# create regressor matrix faster for categorical variables
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regressors = np.zeros(X.shape, dtype=X.dtype)
XT = X.T
for category in range(cats):
mask = category == filters
for ix in numba.prange(XT.shape[0]):
x = XT[ix]
regressors[mask, ix] = x[mask].mean()
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return regressors

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@njit
def get_resid(
data: np.ndarray,
Expand Down Expand Up @@ -722,13 +737,13 @@
"we regress on the mean for each category."
)
logg.debug("... regressing on per-gene means within categories")
regressors = np.zeros(X.shape, dtype="float32")
# Create numpy array's from categorical variable
cats = np.int64(len(adata.obs[keys[0]].cat.categories))
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Ditto

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Also comment why np.int64

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because it has be done because of weird typing from pandas. So this ensures that it works within the kernel

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so len doesn’t return a Python int? That’s a pandas bug.

filters = adata.obs[keys[0]].cat.codes.to_numpy()
cats = cats.astype(filters.dtype)

X = _to_dense(X, order="F") if issparse(X) else X
# TODO figure out if we should use a numba kernel for this
for category in adata.obs[keys[0]].cat.categories:
mask = (category == adata.obs[keys[0]]).values
for ix, x in enumerate(X.T):
regressors[mask, ix] = x[mask].mean()
regressors = _create_regressor_categorical(X, cats, filters)
variable_is_categorical = True
# regress on one or several ordinal variables
else:
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Binary file added tests/_data/regress_test_small_cat.npy
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51 changes: 45 additions & 6 deletions tests/test_preprocessing.py
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Expand Up @@ -13,6 +13,8 @@
from scipy.sparse import coo_matrix, csc_matrix, csr_matrix, issparse

import scanpy as sc
from scanpy.preprocessing._simple import _create_regressor_categorical
from scanpy.preprocessing._utils import _to_dense
from testing.scanpy._helpers import (
anndata_v0_8_constructor_compat,
check_rep_mutation,
Expand Down Expand Up @@ -327,14 +329,51 @@ def test_regress_out_constants():
assert_equal(adata, adata_copy)


def test_regress_out_reproducible():
adata = pbmc68k_reduced()
@pytest.mark.parametrize(
("keys", "tester_file"),
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[
(["n_counts", "percent_mito"], "regress_test_small.npy"),
(["bulk_labels"], "regress_test_small_cat.npy"),
],
)
def test_regress_out_reproducible(keys, tester_file):
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adata = sc.datasets.pbmc68k_reduced()
adata = adata.raw.to_adata()[:200, :200].copy()
sc.pp.regress_out(adata, keys=["n_counts", "percent_mito"])
sc.pp.regress_out(adata, keys=keys)
# This file was generated from the original implementation in version 1.10.3
# Now we compare new implementation with the old one
tester = np.load(DATA_PATH / "regress_test_small.npy")
np.testing.assert_allclose(adata.X, tester)
# Now we compare the new implementation with the old one
tester = np.load(DATA_PATH / tester_file)
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np.testing.assert_array_almost_equal(adata.X, tester)


def _gen_org_regressors(adata, keys, X_org):
# helper function to generate the original regressors
regressors = np.zeros(X_org.shape, dtype=X_org.dtype)
X = _to_dense(X_org, order="F")
for category in adata.obs[keys[0]].cat.categories:
mask = (category == adata.obs[keys[0]]).values
for ix, x in enumerate(X.T):
regressors[mask, ix] = x[mask].mean()
return regressors


def test_regressor_categorical():
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I would

  1. explain why this test exists (to test against a previous implementation? I am impartial whether it's necessary TBH since we are already testing for reproducibility, could see getting rid of this)
  2. refactor the "Create org regressors" into a helper function like create_original

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I can see your point here

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Do you have an an opinion on the first point? Is this test necessary? If so, perhaps a comment then?

adata = sc.datasets.pbmc68k_reduced()
adata = adata.raw.to_adata()[:200, :200]
X_org = adata.X.copy().astype(np.float64)
keys = ["bulk_labels"]
# Create org regressors
regressors = _gen_org_regressors(adata, keys, X_org)

# Create new regressors
cats = np.int64(len(adata.obs[keys[0]].cat.categories))
filters = adata.obs[keys[0]].cat.codes.to_numpy()
cats = cats.astype(filters.dtype)
X = _to_dense(X_org, order="F")
new_reg = _create_regressor_categorical(X, cats, filters)

# Compare the two implementations
np.testing.assert_allclose(new_reg, regressors)


def test_regress_out_constants_equivalent():
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