feat: added support for addition and multiplication of complex numbers (#209)

to Corr objects.

pyerrors/correlators.py

@@ -1075,7 +1075,7 @@ class Corr:
                     newcontent.append(self.content[t] + y.content[t])
             return Corr(newcontent)
 
-        elif isinstance(y, (Obs, int, float, CObs)):
+        elif isinstance(y, (Obs, int, float, CObs, complex)):
             newcontent = []
             for t in range(self.T):
                 if _check_for_none(self, self.content[t]):
@@ -1103,7 +1103,7 @@ class Corr:
                     newcontent.append(self.content[t] * y.content[t])
             return Corr(newcontent)
 
-        elif isinstance(y, (Obs, int, float, CObs)):
+        elif isinstance(y, (Obs, int, float, CObs, complex)):
             newcontent = []
             for t in range(self.T):
                 if _check_for_none(self, self.content[t]):

pyerrors/obs.py

@@ -784,6 +784,8 @@ class Obs:
         else:
             if isinstance(y, np.ndarray):
                 return np.array([self + o for o in y])
+            elif isinstance(y, complex):
+                return CObs(self, 0) + y
             elif y.__class__.__name__ in ['Corr', 'CObs']:
                 return NotImplemented
             else:

tests/correlators_test.py

@@ -749,3 +749,13 @@ def test_corr_item():
     corr_mat = pe.Corr(np.array([[corr_aa, corr_ab], [corr_ab, corr_aa]]))
     corr_mat.item(0, 0)
     assert corr_mat[0].item(0, 1) == corr_mat.item(0, 1)[0]
+
+
+def test_complex_add_and_mul():
+    o = pe.pseudo_Obs(1.0, 0.3, "my_r345sfg16£$%&$%^%$^$", samples=47)
+    co = pe.CObs(o, 0.341 * o)
+    for obs in [o, co]:
+        cc = pe.Corr([obs for _ in range(4)])
+        cc += 2j
+        cc = cc * 4j
+        cc.real + cc.imag

tests/obs_test.py

@@ -1333,3 +1333,10 @@ def test_vec_gm():
     cc = pe.Corr(obs)
     pe.gm(cc, S=4.12)
     assert np.all(np.vectorize(lambda x: x.S["qq"])(cc.content) == 4.12)
+
+def test_complex_addition():
+    o = pe.pseudo_Obs(34.12, 1e-4, "testens")
+    r = o + 2j
+    assert r.real == o
+    r = r * 1j
+    assert r.imag == o