eja: use from_vector() instead of call magic in two more places.

[sage.d.git] / mjo / eja / eja_algebra.py

diff --git a/mjo/eja/eja_algebra.py b/mjo/eja/eja_algebra.py
index 5e9c07c01be4bb5ac13644c5335a8b45304c6b7e..c1d66ddaaea7f01f86b4f84065cfa22eb5be1590 100644 (file)
--- a/mjo/eja/eja_algebra.py
+++ b/mjo/eja/eja_algebra.py
@@ -206,7 +206,7 @@ class FiniteDimensionalEuclideanJordanAlgebra(CombinatorialFreeModule):
         # We want the middle equivalent thing in our matrix, but use
         # the first equivalent thing instead so that we can pass in
         # standard coordinates.
-        x = J(W(R.gens()))
+        x = J.from_vector(W(R.gens()))
 
         # Handle the zeroth power separately, because computing
         # the unit element in J is mathematically suspect.
@@ -1008,12 +1008,12 @@ class RealSymmetricEJA(FiniteDimensionalEuclideanJordanAlgebra):
 
     TESTS:
 
-    The degree of this algebra is `(n^2 + n) / 2`::
+    The dimension of this algebra is `(n^2 + n) / 2`::
 
         sage: set_random_seed()
         sage: n = ZZ.random_element(1,5)
         sage: J = RealSymmetricEJA(n)
-        sage: J.degree() == (n^2 + n)/2
+        sage: J.dimension() == (n^2 + n)/2
         True
 
     The Jordan multiplication is what we think it is::
@@ -1060,12 +1060,12 @@ class ComplexHermitianEJA(FiniteDimensionalEuclideanJordanAlgebra):
 
     TESTS:
 
-    The degree of this algebra is `n^2`::
+    The dimension of this algebra is `n^2`::
 
         sage: set_random_seed()
         sage: n = ZZ.random_element(1,5)
         sage: J = ComplexHermitianEJA(n)
-        sage: J.degree() == n^2
+        sage: J.dimension() == n^2
         True
 
     The Jordan multiplication is what we think it is::
@@ -1120,12 +1120,12 @@ class QuaternionHermitianEJA(FiniteDimensionalEuclideanJordanAlgebra):
 
     TESTS:
 
-    The degree of this algebra is `n^2`::
+    The dimension of this algebra is `n^2`::
 
         sage: set_random_seed()
         sage: n = ZZ.random_element(1,5)
         sage: J = QuaternionHermitianEJA(n)
-        sage: J.degree() == 2*(n^2) - n
+        sage: J.dimension() == 2*(n^2) - n
         True
 
     The Jordan multiplication is what we think it is::