Improve clarity of Rotation doc comments

The doc comments for `Rotation` incorreclty refer to quaternion instead of a rotation matrix. No code change, purely documentation.

src/geometry/rotation_construction.rs

@@ -15,9 +15,15 @@ where
     ///
     /// # Example
     /// ```
-    /// # use nalgebra::Quaternion;
-    /// let rot1 = Quaternion::identity();
-    /// let rot2 = Quaternion::new(1.0, 2.0, 3.0, 4.0);
+    /// # use nalgebra::{Rotation2, Rotation3};
+    /// let rot1 = Rotation2::identity();
+    /// let rot2 = Rotation2::new(f32::consts::FRAC_PI_2);
+    ///
+    /// assert_eq!(rot1 * rot2, rot2);
+    /// assert_eq!(rot2 * rot1, rot2);
+    ///
+    /// let rot1 = Rotation3::identity();
+    /// let rot2 = Rotation3::from_axis_angle(&Vector3::z_axis(), f32::consts::FRAC_PI_2);
     ///
     /// assert_eq!(rot1 * rot2, rot2);
     /// assert_eq!(rot2 * rot1, rot2);

src/geometry/rotation_specialization.rs

@@ -60,7 +60,7 @@ impl<T: SimdRealField> Rotation2<T> {
 impl<T: SimdRealField> Rotation2<T> {
     /// Builds a rotation from a basis assumed to be orthonormal.
     ///
-    /// In order to get a valid unit-quaternion, the input must be an
+    /// In order to get a valid rotation matrix, the input must be an
     /// orthonormal basis, i.e., all vectors are normalized, and the are
     /// all orthogonal to each other. These invariants are not checked
     /// by this method.
@@ -204,7 +204,7 @@ impl<T: SimdRealField> Rotation2<T> {
         *self = Self::from_matrix_eps(self.matrix(), T::default_epsilon(), 0, c.into())
     }
 
-    /// Raise the quaternion to a given floating power, i.e., returns the rotation with the angle
+    /// Raise the rotation to a given floating power, i.e., returns the rotation with the angle
     /// of `self` multiplied by `n`.
     ///
     /// # Example
@@ -660,7 +660,7 @@ where
         other * self.inverse()
     }
 
-    /// Raise the quaternion to a given floating power, i.e., returns the rotation with the same
+    /// Raise the rotation to a given floating power, i.e., returns the rotation with the same
     /// axis as `self` and an angle equal to `self.angle()` multiplied by `n`.
     ///
     /// # Example
@@ -692,7 +692,7 @@ where
 
     /// Builds a rotation from a basis assumed to be orthonormal.
     ///
-    /// In order to get a valid unit-quaternion, the input must be an
+    /// In order to get a valid rotation matrix, the input must be an
     /// orthonormal basis, i.e., all vectors are normalized, and the are
     /// all orthogonal to each other. These invariants are not checked
     /// by this method.
@@ -846,7 +846,7 @@ impl<T: SimdRealField> Rotation3<T> {
         }
     }
 
-    /// The rotation axis and angle in ]0, pi] of this unit quaternion.
+    /// The rotation axis and angle in ]0, pi] of this rotation matrix.
     ///
     /// Returns `None` if the angle is zero.
     ///