There are four uniform constructions of this tiling, three of them as constructed by mirror removal from the [8,6] kaleidoscope.
Removing the mirror between the order 2 and 6 points, [6,8,1⁺], gives [(6,6,4)], (*664).
Removing the mirror between the order 8 and 6 points, [6,1⁺,8], gives (*4232).
Removing two mirrors as [6,8*], leaves remaining mirrors (*33333333).
There are four uniform constructions of this tiling, three of them as constructed by mirror removal from the [8,6] kaleidoscope. Removing the mirror between the order 2 and 6 points, [6,8,1⁺], gives [(6,6,4)], (*664). Removing the mirror between the order 8 and 6 points, [6,1⁺,8], gives (*4232). Removing two mirrors as [6,8*], leaves remaining mirrors (*33333333).
Order-8 hexagonal tiling