Arthur Fuller
fuller.artful at gmail.com
Mon Sep 19 12:59:20 CDT 2011
Oh, I forgot to mention the notions of "number shapes". This has nothing to do with the way we write numbers, but rather the geometric layouts of said numbers. I'll sketch a few examples and allow you to walk the series. 1 - a dot 2 - a line 3 - a triangle 4 - a square (2*2) 5 - a pentangle 6 - a rectangle (2*3) 7 - a septangle 8 - numerous shapes including 2*4, 2*2*2 (uh oh, here comes 3D math!), 2*6 On Mon, Sep 19, 2011 at 1:38 PM, Arthur Fuller <fuller.artful at gmail.com>wrote: > I guess I forgot to mention the "resolution" aspect. 9*9=81. Add those = 9. > Let's go a step further: ? 9*9*9 = 729. Add those digits = 18. add those and > = 9, and this pattern continues for a long time (forever is a concept > remaining unproved; I have a small temporal window left and I shall leave it > to younger minds to take it further. But it works for at least the next > iteration: 9*9*9*9 = 6561; add these digits = 6+5+6+1 = 18, add those = 9. > > Kewl, eh? > > Arthur > > P.S. > This thread would go unforgiven lest I mention an absolutely fantastic book > called "A Beginner's Guide to Constructing the Universe", by Michael S. > Scheirder. Among other things, this book made me appreciate that math is > currently taught ass-backwards in contemporary schools. It ought to be > taught geometry-first, and only after that has been accomplished, venture > into arithmetic (which will follow naturally) and then algebra, and then, > assuming they are all still on the current page, trigonometry. ISBN: > 0-06-016939-7. I have a first edition, which when I thought it had gone > missing due to some unrecorded loan, I priced on eBay and at that time it > was going for $130. Fortunately, my friend David stepped up to the plate and > returned it to me. > > If you love math and doubly so if you have kids, you must get this book. > It's available in paperback so you won't have to spend the big bucks. > >