Battle of the Shapes: The Fourth Vote

Through a highly professional and mathematically precise process, we have been determining the greatest of all shapes. Google is studying our method as it is highly impressive and effective in its results. But at this time, we have no intentions of selling it to them. Instead we are going to continue to forge onward, until only one shape remains, and is crowned The Greatest. The previous battle between Triangle and the other one—its name eludes me at the moment—was not a pretty one. Triangle lived up to its easily-recognized, well-known, famousness. The other one—Septa-something—barely got the same number of votes as sides on a Triangle. It took the loss well, but could not be found for comment. And since we have not been invited to Triangle’s victory party, we will proceed with the next battle:

SQUARE VS. OCTAGON

Gripe against Octagon:
Still bitter and jealous that Octo got chosen as the official shape of Battlestar Galactica, despite numerous protests by Square’s agents and lawyers.
Memory from childhood:
The humongous boost in fame it received because of both Tetris and the inventions of Mr. Rubik, but hating that its name still became associated with being uncool.

Gripe against Square:
It’s constant gloating that not only can’t you tile a floor with only Octagons (unlike with Squares), but when you try, Squares are still needed to fill in the gaps.
Memory from childhood:
Being better and faster at doing summersaults than any other shape in school.

The scientific, and highly coveted, process of determining the winner between these two shapes, begins now. Your votes, and only your votes (we do not accept bribes) will be used to determine: What is the greatest shape?

Submit your vote below (by leaving a comment) or submit via email, to decide who wins this round. On Tuesday the voting for this round will end, the winner will be announced, and two previously victorious shapes will battle it out, in an attempt to reach the finals. (If you’re interested, the three other rounds can be found here, here, and here.)