Who is the king of the polygons?

[mudskipper]

AndyW's parrot escaped.

[mudskipper]

With no dodecahedron!

Maybe you should start a 'Who is king of the polyhedrons?' poll. I'd vote in it for sure.

[KentPhilip]

It is, however, more than qualified to rule over them.

Qualified in what respect?
How is it more qualified than the two-dimensional outline of, say, a carrot?

[doodab]

Qualified in what respect?
How is it more qualified than the two-dimensional outline of, say, a carrot?

If you don't like it, vote for something else

[KentPhilip]

If you don't like it, vote for something else

I did. I voted for the hexagon as I'm a fan of Bob Holness and Blockbusters.

So that's why I think by having the circle in there you are taking the p, please Bob..

[doodab]

I did. I voted for the hexagon as I'm a fan of Bob Holness and Blockbusters.

So that's why I think by having the circle in there you are taking the p, please Bob..

The circle, while not strictly a polygon, is what happens when you take the idea of reglar n-gons to it's logical limit. It trancends polygonism to acheive geometric perfection, and in doing so introduces us to the mystery of Pi.

Only a madman would liken it's beauty to the outline of a penis shaped vegetable.

[doodab]

I'm rather annoyed that I've ommited the koch snowflake.

[KentPhilip]

The circle, while not strictly a polygon, is what happens when you take the idea of reglar n-gons to it's logical limit. It trancends polygonism to acheive geometric perfection, and in doing so introduces us to the mystery of Pi.

Only a madman would liken it's beauty to the outline of a penis shaped vegetable.

You can never transcend polygonism. And my fifteen wives would each agree!

[VectraMan]

All of those options are regular polygons. Sounds like prejudice towards the irregular to me.

I prefer a good concave polygon myself.

[proggy]

Can we vote for non-euclidean geometry shapes in n dimensional space?