Correctly handle non-finite numbers in heuristic determination of X distribution (#2342)

* handle non-finites explicitly

* improve and test edge case handling for distribution estimation

* revert debugging changes

* code readability
This commit is contained in:
Bruce Martin
2021-07-28 14:34:29 -07:00
committed by GitHub
parent 0b1ab02a60
commit 1140676106
2 changed files with 116 additions and 12 deletions
+37 -12
View File
@@ -5,27 +5,45 @@ from scipy import sparse
from backend.common.constants import XApproximateDistribution
@numba.njit(fastmath=True, error_model="numpy", nogil=True)
def min_max(arr):
@numba.njit(error_model="numpy", nogil=True)
def min_max(arr: np.ndarray):
"""Return (min, max) values for the ndarray."""
n = arr.size
odd = n % 2
if not odd:
n -= 1
max_val = min_val = arr[0]
i = 1
while i < n:
# initialize to first finite value in array. Normally,
# this will exit on the first value.
for i in range(arr.size):
min_val = max_val = arr[i]
if np.isfinite(min_val):
break
# now find min/max, unrolled by two
odd = arr.size % 2
unrolled_loop_limit = arr.size - 1 if odd else arr.size
i = 0
while i < unrolled_loop_limit:
x = arr[i]
y = arr[i + 1]
# ignore non-finites
x = x if np.isfinite(x) else min_val
y = y if np.isfinite(y) else min_val
if x > y:
x, y = y, x
min_val = min(x, min_val)
max_val = max(y, max_val)
i += 2
if not odd:
x = arr[n]
# handle the tail if any
if odd:
x = arr[arr.size - 1]
# ignore non-finites
x = x if np.isfinite(x) else min_val
min_val = min(x, min_val)
max_val = max(x, max_val)
return min_val, max_val
@@ -38,6 +56,13 @@ def estimate_approximate_distribution(X) -> XApproximateDistribution:
any (max-min) range in excess of 24 is implies tens of millions of
observations of a single feature and so is extremely unlikely.
"""
if X.dtype.kind not in ["i", "u", "f"]:
raise TypeError(f"Unsupported matrix dtype: {X.dtype.name}")
if X.size == 0:
# default for empty array
return XApproximateDistribution.NORMAL
if sparse.isspmatrix_csc(X) or sparse.isspmatrix_csr(X):
Xdata = X.data
elif type(X) is np.ndarray:
@@ -45,7 +70,7 @@ def estimate_approximate_distribution(X) -> XApproximateDistribution:
X.size,
)
else:
raise TypeError(f"Unsupported matrix type: {str(type(X))}")
raise TypeError(f"Unsupported matrix format: {str(type(X))}")
CHUNKSIZE = 1 << 24
if Xdata.size > CHUNKSIZE:
@@ -25,6 +25,9 @@ class EstDistTest(unittest.TestCase):
def test_estimate_approximate_distribution(self):
raw = np.random.exponential(scale=1000, size=(100, 40))
# empty
self.assertEqual(estimate_approximate_distribution(np.zeros((0,))), XApproximateDistribution.NORMAL)
# ndarray
self.assertEqual(estimate_approximate_distribution(raw), XApproximateDistribution.COUNT)
self.assertEqual(estimate_approximate_distribution(np.log1p(raw)), XApproximateDistribution.NORMAL)
@@ -35,7 +38,83 @@ class EstDistTest(unittest.TestCase):
estimate_approximate_distribution(sparse.csr_matrix(np.log1p(raw))), XApproximateDistribution.NORMAL
)
# csc_matrix
self.assertEqual(estimate_approximate_distribution(sparse.csc_matrix(raw)), XApproximateDistribution.COUNT)
self.assertEqual(
estimate_approximate_distribution(sparse.csc_matrix(np.log1p(raw))), XApproximateDistribution.NORMAL
)
# BIG (ie, trigger MT)
big = np.random.exponential(scale=100, size=(1_000_000, 100))
self.assertEqual(estimate_approximate_distribution(big), XApproximateDistribution.COUNT)
self.assertEqual(estimate_approximate_distribution(np.log1p(big)), XApproximateDistribution.NORMAL)
def test_unsupported_throws(self):
# dtypes and matrix formats we do not support
with self.assertRaises(TypeError):
estimate_approximate_distribution(np.array(["a", "b"]))
with self.assertRaises(TypeError):
estimate_approximate_distribution(sparse.coo_matrix(np.array([[0, 1, 2], [3, 0, 2]])))
def test_nonfinites(self):
def put(arr, ind, vals):
# like np.put, but creates and returns a modified copy of original array
a = arr.copy()
np.put(a, ind, vals)
return a
# non-finites
self.assertEqual(estimate_approximate_distribution(np.array([np.nan])), XApproximateDistribution.NORMAL)
self.assertEqual(estimate_approximate_distribution(np.array([np.PINF])), XApproximateDistribution.NORMAL)
self.assertEqual(estimate_approximate_distribution(np.array([np.NINF])), XApproximateDistribution.NORMAL)
self.assertEqual(
estimate_approximate_distribution(np.array([np.PINF, np.NINF, 0])), XApproximateDistribution.NORMAL
)
self.assertEqual(
estimate_approximate_distribution(np.array([np.nan, np.PINF, np.NINF])), XApproximateDistribution.NORMAL
)
raw = np.random.exponential(scale=1000, size=(50, 3))
logged = np.log1p(raw)
self.assertEqual(
estimate_approximate_distribution(put(raw, [1], [np.nan])),
XApproximateDistribution.COUNT,
)
self.assertEqual(
estimate_approximate_distribution(put(raw, [1], [np.PINF])),
XApproximateDistribution.COUNT,
)
self.assertEqual(
estimate_approximate_distribution(put(raw, [1], [np.NINF])),
XApproximateDistribution.COUNT,
)
self.assertEqual(
estimate_approximate_distribution(put(raw, [1, 3, 88], [np.nan, np.PINF, np.NINF])),
XApproximateDistribution.COUNT,
)
self.assertEqual(
estimate_approximate_distribution(put(raw, [0, 1], [np.nan, np.nan])),
XApproximateDistribution.COUNT,
)
self.assertEqual(
estimate_approximate_distribution(put(logged, [1], [np.nan])),
XApproximateDistribution.NORMAL,
)
self.assertEqual(
estimate_approximate_distribution(put(logged, [1], [np.PINF])),
XApproximateDistribution.NORMAL,
)
self.assertEqual(
estimate_approximate_distribution(put(logged, [1], [np.NINF])),
XApproximateDistribution.NORMAL,
)
self.assertEqual(
estimate_approximate_distribution(put(logged, [1, 3, 88], [np.nan, np.PINF, np.NINF])),
XApproximateDistribution.NORMAL,
)
self.assertEqual(
estimate_approximate_distribution(put(logged, [0, 1], [np.nan, np.nan])),
XApproximateDistribution.NORMAL,
)