diff --git a/.obsidian/plugins/harper/data.json b/.obsidian/plugins/harper/data.json
index d70f516..e567095 100644
--- a/.obsidian/plugins/harper/data.json
+++ b/.obsidian/plugins/harper/data.json
@@ -1,5 +1,5 @@
 {
-  "ignoredLints": "{\"context_hashes\":[15865895689566000533,6119222255552956109,11253296314840191199,16721049695819994954,8216002975862858808,214610641060740680,9548152354067699590]}",
+  "ignoredLints": "{\"context_hashes\":[214610641060740680,11253296314840191199,9548152354067699590,16721049695819994954,6119222255552956109,15865895689566000533,8216002975862858808]}",
   "useWebWorker": true,
   "lintSettings": {
     "ACoupleMore": null,
@@ -434,6 +434,7 @@
     "frc",
     "hea150",
     "math163",
+    "parallelpiped",
     "pcb"
   ],
   "dialect": 0,
diff --git a/Running Start/MATH&163 - Calculus 3/Class 10-9.md b/Running Start/MATH&163 - Calculus 3/Class 10-9.md
index 57d88a6..f886c27 100644
--- a/Running Start/MATH&163 - Calculus 3/Class 10-9.md	
+++ b/Running Start/MATH&163 - Calculus 3/Class 10-9.md	
@@ -7,7 +7,7 @@
 - triple scalar product: $$u * (v \times w) = \begin{vmatrix} u_{1} && u_{2} && u_{3} \\ u_{1} && u_{2} && u_{3} \\ u_{1} && u_{2} && u_{3} \end{vmatrix}$$
 	- (can either take the determinate of the matrix or the dot product of the cross product)
 	- results in a scalar
-	- This is equal to the volume of the parallelepiped with the three vectors representing adjacent edges
+	- This is equal to the volume of the parallelpiped with the three vectors representing adjacent edges
 	-   $$u * (v \times w) = (u \times v) * w $$
 - lines and planes in 3D space
 	- can use 3D vectors to describe 3D lines
diff --git a/Wiki/Math/Vector Basics.md b/Wiki/Math/Vector Basics.md
index d96014e..d0c0b23 100644
--- a/Wiki/Math/Vector Basics.md	
+++ b/Wiki/Math/Vector Basics.md	
@@ -15,4 +15,10 @@ Properties:
 - Anti-commutative $$ u \times v = -(v \times u) $$
 - On self $$ a \times a = 0 $$
 The magnitude of the cross product of two vectors can be found with $$||u \times v|| = ||u|| * ||v|| * \sin(\theta)$$
-The magnitude of the cross product is equal to the 
\ No newline at end of file
+The magnitude of the cross product is equal to the area of the parallelogram formed with two adjacent sides as the vectors.
+### Triple Scalar Product
+Find the Determinant of:
+$$u * (v \times w) = \begin{vmatrix} u_{1} && u_{2} && u_{3} \\ u_{1} && u_{2} && u_{3} \\ u_{1} && u_{2} && u_{3} \end{vmatrix}$$
+The triple scalar product can also be found by finding the cross product of $v$ and $w$ and then taking the dot product of the resulting vector and $u$.
+ $$u * (v \times w) = (u \times v) * w $$
+ The triple scalar product is equal to the volume of the parallelpiped where each vector represents one adjacent edge.
\ No newline at end of file