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-rw-r--r--math/algebra12
-rw-r--r--math/tensors2
2 files changed, 7 insertions, 7 deletions
diff --git a/math/algebra b/math/algebra
index 96197ff..d43a59a 100644
--- a/math/algebra
+++ b/math/algebra
@@ -6,42 +6,42 @@ Algebra
.. list-table:: Closure of binary operators on given sets of numbers
- * Operation
+ * - Operation
- :latex:`$+$`
- :latex:`$\times$`
- :latex:`$-$`
- :latex:`$\divide$`
- :latex:`$^$`
- :latex:`$\sqrt{\text{ }}$`
- * Positive Integers
+ * - Positive Integers
- Y
- Y
- N
- N
- Y
- N
- * Positive rationals
+ * - Positive rationals
- Y
- Y
- N
- Y
- Y
- N
- * Rationals (and zero)
+ * - Rationals (and zero)
- Y
- Y
- Y
- Y
- Y
- N
- * Reals wrt positive integers
+ * - Reals wrt positive integers
- Y
- Y
- Y
- Y
- Y
- Y
- * Complex numbers
+ * - Complex numbers
- Y
- Y
- Y
diff --git a/math/tensors b/math/tensors
index e15270a..d46810e 100644
--- a/math/tensors
+++ b/math/tensors
@@ -46,7 +46,7 @@ as an example for a rank-3 tensor:
Even a regular vector is a tensor: pass it a second vector and take the
inner product (aka dot product) to get a real.
-Define the **metric tensor **
+Define the **metric tensor**
:m:`$\bold{g}(\vector{A}, \vector{B}) = \vector{A} \cdot \vector{B}$`. The
metric tensor is rank two and symetric (the vectors A and B could be swapped
without changing the scalar output value) and is the same as the inner product.