  The most recent generalization of octonion Fourier transform (OFT) is the
octonion linear canonical transform (OLCT) that has become popular in present
era due to its applications in color image and signal processing. On the other
hand the applications of Wigner distribution (WD) in signal and image analysis
cannot be excluded. In this paper, we introduce novel integral transform coined
as the Wigner distribution in the octonion linear canonical transform domain
(WDOL). We first propose the definition of the one dimensional WDOL (1DWDOL),
we extend its relationship with 1DOLCT and 1DOFT. Then explore several
important properties of 1DWDOL, such as reconstruction formula, Rayleighs
theorem. Second, we introduce the definition of three dimensional WDOL (3DWDOL)
and establish its relationships with the WD associated with quaternion LCT
(WDQLCT) and 3DWD in LCT domain (3DWDLCT). Then we study properties like
reconstruction formula, Rayleighs theorem and Riemann Lebesgue Lemma associated
with 3DWDOL. The crux of this paper lies in developing well known uncertainty
principles (UPs) including Heisenbergs UP, Logarithmic UP and Hausdorff Young
inequality associated with WDOL
