Revision as of 14:18, 2 October 2023 edit Ebernardes (talk \| contribs) 34 edits Quaternion norms are well defined independent of vector notation, as well as the modulus of a complex number, see: https://en.wikipedia.org/wiki/Quaternion#Conjugation,_the_norm,_and_reciprocal ← Previous edit		Revision as of 16:31, 27 November 2023 edit undo Metawade (talk \| contribs) 51 edits m →Definition Next edit →
Line 5: There are [[Quaternions_and_spatial_rotation#Alternative_conventions\|two representations]] of quaternions. This article uses the more popular Hamilton. A quaternion has 4 ~~scaler~~scalar values: {{mvar\|q<sub>w</sub>}} (the real part) and {{mvar\|q<sub>x</sub> q<sub>y</sub> q<sub>z</sub>}} (the imaginary part). Defining the [[Quaternion#Conjugation,_the_norm,_and_reciprocal\|norm of the quaternion]] as follows:

Conversion between quaternions and Euler angles: Difference between revisions