Fix Content Heading (#4850)

Fixing Typos: Heading was wrong.
12 months ago · 90df308751
parent 3c0545e54f
commit 90df308751
1 changed files with 2 additions and 2 deletions
--- a/src/data/roadmaps/game-developer/content/101-game-mathematics/106-orientation/index.md
+++ b/src/data/roadmaps/game-developer/content/101-game-mathematics/106-orientation/index.md
@ -1,3 +1,3 @@
-# Curve
+# Orientation
 In the context of game development, **Orientation** refers to the aspect or direction in which an object is pointed in a 3D space. To determine an object's orientation in 3D space, we typically use three angles namely: pitch, yaw, and roll collectively known as Euler's angles. **Pitch** is the rotation around the X-axis, **Yaw** around the Y-axis and **Roll** around the Z-axis. Alternatively, orientation can also be represented using a Quaternion. Quaternions have the advantage of avoiding a problem known as Gimbal lock (a loss of one degree of freedom in 3D space), present when using Euler's angles.
`@ -1,3 +1,3 @@`
	`# Curve`	`# Orientation`

	In the context of game development, Orientation refers to the aspect or direction in which an object is pointed in a 3D space. To determine an object's orientation in 3D space, we typically use three angles namely: pitch, yaw, and roll collectively known as Euler's angles. Pitch is the rotation around the X-axis, Yaw around the Y-axis and Roll around the Z-axis. Alternatively, orientation can also be represented using a Quaternion. Quaternions have the advantage of avoiding a problem known as Gimbal lock (a loss of one degree of freedom in 3D space), present when using Euler's angles.	In the context of game development, Orientation refers to the aspect or direction in which an object is pointed in a 3D space. To determine an object's orientation in 3D space, we typically use three angles namely: pitch, yaw, and roll collectively known as Euler's angles. Pitch is the rotation around the X-axis, Yaw around the Y-axis and Roll around the Z-axis. Alternatively, orientation can also be represented using a Quaternion. Quaternions have the advantage of avoiding a problem known as Gimbal lock (a loss of one degree of freedom in 3D space), present when using Euler's angles.