> Q: If
such a critter were to start at page one of volume 1 of Knuth
> ("Numerical Algorithms"?) and eat straight through to the last page of
> volume 3 ("Sorting and Searching"), how far would he go? To simplify
> the
> arithmetic, we'll adjust the dimensions and say that each cover is 1/8
> inch thick, and the paper of each volume is 1 inch thick.
3 + 5/8 if you're going to start inside V1 and they're all 1" thick and 5
covers to go through. But V3, the only one I have, is at least 1.5" by
itself. Maybe indeed reincarnation is the true cosmology and what Sallam
encountered some early pioneer catching up on some great reading. Karma
would seem to indicate some early IBMer.
What you need to remember is that page one of volume 1 is on the side next to
volume 2, and the last page of volume 3 is also next to volume 2 when books
are normally stored in order from left to right:
Vol. 1 Vol. 2 Vol. 3
||xxxxxx||||xxxxxx||||xxxxxx||
A B
|| are the covers (1/8" thick) and xxxxxx are the pages (1" thick). A is page
1
of volume 1, and B is the last page of volume 3. That gives four covers and all
the pages in volume 2 to eat through: 4x(.125)+1=1.5
--
Eric Dittman
dittman(a)dittman.net