1 files changed, 18 insertions, 18 deletions

diff --git a/test/ec/test_regress.py b/test/ec/test_regress.py
index 8d54e98..cbfb08b 100644
--- a/test/ec/test_regress.py
+++ b/test/ec/test_regress.py
@@ -7,7 +7,7 @@ from pyecsca.ec.coordinates import AffineCoordinateModel
 from pyecsca.ec.curve import EllipticCurve
 from pyecsca.ec.error import UnsatisfiedAssumptionError
 from pyecsca.ec.formula import AdditionFormula, DoublingFormula, ScalingFormula
-from pyecsca.ec.mod import Mod, SymbolicMod
+from pyecsca.ec.mod import Mod, SymbolicMod, mod
 from pyecsca.ec.model import MontgomeryModel, EdwardsModel
 from pyecsca.ec.params import get_params
 from pyecsca.ec.mult import LTRMultiplier
@@ -48,13 +48,13 @@ def test_issue_9():
     model = MontgomeryModel()
     coords = model.coordinates["xz"]
     p = 19
-    neutral = Point(coords, X=Mod(1, p), Z=Mod(0, p))
-    curve = EllipticCurve(model, coords, p, neutral, {"a": Mod(8, p), "b": Mod(1, p)})
-    base = Point(coords, X=Mod(12, p), Z=Mod(1, p))
+    neutral = Point(coords, X=mod(1, p), Z=mod(0, p))
+    curve = EllipticCurve(model, coords, p, neutral, {"a": mod(8, p), "b": mod(1, p)})
+    base = Point(coords, X=mod(12, p), Z=mod(1, p))
     formula = coords.formulas["dbl-1987-m-2"]
     res = formula(p, base, **curve.parameters)[0]
     assert res is not None
-    affine_base = Point(AffineCoordinateModel(model), x=Mod(12, p), y=Mod(2, p))
+    affine_base = Point(AffineCoordinateModel(model), x=mod(12, p), y=mod(2, p))
     dbase = curve.affine_double(affine_base).to_model(coords, curve)
     ladder = coords.formulas["ladd-1987-m-3"]
     one, other = ladder(p, base, dbase, base, **curve.parameters)
@@ -67,14 +67,14 @@ def test_issue_10():
     coords = model.coordinates["yz"]
     coords_sqr = model.coordinates["yzsquared"]
     p = 0x1D
-    c = Mod(1, p)
-    d = Mod(0x1C, p)
+    c = mod(1, p)
+    d = mod(0x1C, p)
     r = d.sqrt()
-    neutral = Point(coords, Y=c * r, Z=Mod(1, p))
+    neutral = Point(coords, Y=c * r, Z=mod(1, p))
     curve = EllipticCurve(model, coords, p, neutral, {"c": c, "d": d, "r": r})
-    neutral_affine = Point(AffineCoordinateModel(model), x=Mod(0, p), y=c)
+    neutral_affine = Point(AffineCoordinateModel(model), x=mod(0, p), y=c)
     assert neutral == neutral_affine.to_model(coords, curve)
-    neutral_sqr = Point(coords_sqr, Y=c ** 2 * r, Z=Mod(1, p))
+    neutral_sqr = Point(coords_sqr, Y=c ** 2 * r, Z=mod(1, p))
     assert neutral_sqr == neutral_affine.to_model(coords_sqr, curve)
 
 
@@ -103,23 +103,23 @@ def test_issue_14():
     with pytest.raises(UnsatisfiedAssumptionError):
         # p is 3 mod 4, so there is no square root of -1
         p = 19
-        c = Mod(2, p)
-        d = Mod(10, p)
+        c = mod(2, p)
+        d = mod(10, p)
         curve = EllipticCurve(model, coords, p, InfinityPoint(coords), {"c": c, "d": d})
-        Paff = Point(affine, x=Mod(0xD, p), y=Mod(0x9, p))
+        Paff = Point(affine, x=mod(0xD, p), y=mod(0x9, p))
         P = Paff.to_model(coords, curve)
-        Qaff = Point(affine, x=Mod(0x4, p), y=Mod(0x12, p))
+        Qaff = Point(affine, x=mod(0x4, p), y=mod(0x12, p))
         Q = Qaff.to_model(coords, curve)
         formula(p, P, Q, **curve.parameters)[0]
 
     # p is 1 mod 4, so there is a square root of -1
     p = 29
-    c = Mod(2, p)
-    d = Mod(10, p)
+    c = mod(2, p)
+    d = mod(10, p)
     curve = EllipticCurve(model, coords, p, InfinityPoint(coords), {"c": c, "d": d})
-    Paff = Point(affine, x=Mod(0xD, p), y=Mod(0x9, p))
+    Paff = Point(affine, x=mod(0xD, p), y=mod(0x9, p))
     P = Paff.to_model(coords, curve)
-    Qaff = Point(affine, x=Mod(0x4, p), y=Mod(0x12, p))
+    Qaff = Point(affine, x=mod(0x4, p), y=mod(0x12, p))
     Q = Qaff.to_model(coords, curve)
     PQaff = curve.affine_add(Paff, Qaff)
     R = formula(p, P, Q, **curve.parameters)[0]