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-rw-r--r--numpy/linalg/tests/test_linalg.py29
1 files changed, 24 insertions, 5 deletions
diff --git a/numpy/linalg/tests/test_linalg.py b/numpy/linalg/tests/test_linalg.py
index 2dc55ab5e..fdb243271 100644
--- a/numpy/linalg/tests/test_linalg.py
+++ b/numpy/linalg/tests/test_linalg.py
@@ -523,9 +523,9 @@ class _TestNorm(TestCase):
assert_equal(norm(atleast_2d(array([], dtype=self.dt))), 0.0)
def test_vector(self):
- a = [1.0,2.0,3.0,4.0]
- b = [-1.0,-2.0,-3.0,-4.0]
- c = [-1.0, 2.0,-3.0, 4.0]
+ a = [1, 2, 3, 4]
+ b = [-1, -2, -3, -4]
+ c = [-1, 2, -3, 4]
def _test(v):
np.testing.assert_almost_equal(norm(v), 30**0.5, decimal=self.dec)
@@ -548,8 +548,7 @@ class _TestNorm(TestCase):
_test(v)
def test_matrix(self):
- A = matrix([[1.,3.],[5.,7.]], dtype=self.dt)
- A = matrix([[1.,3.],[5.,7.]], dtype=self.dt)
+ A = matrix([[1, 3], [5, 7]], dtype=self.dt)
assert_almost_equal(norm(A), 84**0.5)
assert_almost_equal(norm(A,'fro'), 84**0.5)
assert_almost_equal(norm(A,inf), 12.0)
@@ -563,6 +562,21 @@ class _TestNorm(TestCase):
self.assertRaises(ValueError, norm, A, -3)
self.assertRaises(ValueError, norm, A, 0)
+ def test_axis(self):
+ # Compare the use of `axis` with computing the norm of each row
+ # or column separately.
+ A = array([[1, 2, 3], [4, 5, 6]], dtype=self.dt)
+ for order in [None, -1, 0, 1, 2, 3, np.Inf, -np.Inf]:
+ expected0 = [norm(A[:,k], ord=order) for k in range(A.shape[1])]
+ assert_almost_equal(norm(A, ord=order, axis=0), expected0)
+ expected1 = [norm(A[k,:], ord=order) for k in range(A.shape[0])]
+ assert_almost_equal(norm(A, ord=order, axis=1), expected1)
+
+ # Check bad case. Using `axis` implies vector norms are being
+ # computed, so also using `ord='fro'` raises a ValueError
+ # (just like `norm([1,2,3], ord='fro')` does).
+ self.assertRaises(ValueError, norm, A, 'fro', 0)
+
class TestNormDouble(_TestNorm):
dt = np.double
@@ -574,6 +588,11 @@ class TestNormSingle(_TestNorm):
dec = 6
+class TestNormInt64(_TestNorm):
+ dt = np.int64
+ dec = 12
+
+
class TestMatrixRank(object):
def test_matrix_rank(self):
# Full rank matrix