## Definitions

### from Wiktionary, Creative Commons Attribution/Share-Alike License

- n. A space-filling curve in the 2-dimensional plane.

## Etymologies

Named after its discoverer, Giuseppe Peano. (Wiktionary)

## Examples

Sorry, no example sentences found.

leaden commented on the word Peano curve

See also

Hilbert curve.November 6, 2011

frogapplause commented on the word Peano curve

Not to be confused with the Beano curve.

November 5, 2011

hernesheir commented on the word Peano curve

OMG (Omega Airport, Namibia), Bilby! Thanks for ONE - *yoinked* to my list of obscure airport codes, to which you're more than welcome to continue to add.

November 5, 2011

bilby commented on the word Peano curve

The solution lies in a plane consisting of finite field 'F'of prime power order 'q' , where abjective function from the curve having (Le Biscuite) measure zero, itself respecting but not obsequiously so the operants of sedition and nutterfication, subfield of K, a transautomorphism of K which fixes every element of the pipe which wends itself snakelike thorugh the scintillating bezels of browser corners, B, thus foreploding an extirpolation resulting in the abovementioned plane being hijacked and summarily diverted to Onepusu, Solomon Islands (airport code ONE).

November 5, 2011

hernesheir commented on the word Peano curve

They told me if I voted for ___________ this sort of question would severely limit my credibility. I don't know, sionnach.

November 4, 2011

sionnach commented on the word Peano curve

Yes, that's all well and good. But how is it possible to fill the unit square, which we can all agree to have (Lebesgue) measure one, with a curve, whose measure must always be zero, even in the limit. Eh?

November 4, 2011

hernesheir commented on the word Peano curve

Imagine the familiar screen-saver consisting of an ever-growing and contorting pipeline. A Peano curve is a 2-dimensional example of such a a space-filling curve whose iterations eventually fill the unit square. See the wiki page.

November 4, 2011