February 15, 2005

Hyperbolic parabaloids

The mathematics of origami has been getting a fair amount of attention in recent years. Today's NY Times has an article on the work of Erik Demaine and father, prodigies and polymaths, which has touched on fields as diverse as architecture and biochemistry.

Though I've not had a chance to read far into my recently-acquired copy of Robert J. Lang's Origami Design Secrets: Mathematical Methods for an Ancient Art, this passage from the introduction was eye-opening:

[Origami] is ancient; one would not expect 98 percent of the innovation to come in the last 2 percent of the art's existence! Yet it has. Fifty years ago, all of the different origami designs in the world could have been catalogued on a single typed sheet of paper . . .
Now the number of designs is in the thousands, with the complexity of the most elaborate increased tenfold over the most difficult traditional forms.

Posted by David on February 15, 2005 11:28 AM

Comments

The amazon link is to a different book. . .

Posted by: carol on February 16, 2005 8:23 AM

Sorry can't copy paste it.

Posted by: Sarah on February 16, 2005 11:51 AM

I didn't know many people understood what a "hyperboic paraboloid" was.

(man people outside of University math departments, that is...)

And I do want to see an origami hyperbolic paraboloid, if someone has made one.

Posted by: steve h [TypeKey Profile Page] on February 17, 2005 1:04 PM

Sorry about the mistake; the link has been corrected.

Posted by: David on February 21, 2005 9:31 AM
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