  he octonion offset linear canonical transform can be defined as a time
shifted and frequency modulated version of the octonion linear canonical
transform, a more general framework of most existing signal processing tools.
In this paper, we first define the and provide its closed-form representation.
Based on this fact, we study some fundamental properties of proposed transform
including inversion formula, norm split and energy conservation. The crux of
the paper lies in the generalization of several well known uncertainty
relations for the that include Pitts inequality, logarithmic uncertainty
inequality, Hausdorff Young inequality and local uncertainty inequalities.
