Charlie in Dayton
Rabid radioactive stargazer and JREF kid
- Joined
- Aug 3, 2001
- Messages
- 1,086
Originally written by Randi in the March 11 Commentary:
(referring to the "Lost Cubit", which is supposedly the Earth's polar and equatorial circumferences, in inches, divided into the speed of light -- according to the Berg family, "...It therefore relates to Earth natural harmonics in a special way....")
So what's "lost" about this measure? Okay, let's apply our talents to re-discovering this cubit. We'll indulge these nut-cases for a bit, and see if we can arrive at an answer. Let's see.... The sum of those Earth circumferences — using 24,902.4 and 24,860.2 miles as equatorial and polar circumferences, respectively — comes to 3,152,958,336 inches — though how we can seriously use a measurement accurate to one inch when measuring such a rough almost-sphere, I cannot imagine. Note that English units are used, because as we all know, they're closer to Biblical measurements....!
The speed of light — we'll assume it to be in vacuo, though they wouldn't know of that distinction — comes to 11,802,829,071 inches per second! I use inches here because any sensible person would use the same units in both conversions, and "per second" because otherwise the numbers are so huge I could not write them here on the page. Performing the calculation the spooky folks specified, in spite of the absurdity of it all, we get .374... (why bother with more digits?) But what unit is that? Inches? A fraction of a cubit? A cubit — until these idiots came along — was thought to be something like 20.62 inches — that value having been derived from examination of recovered ancient artifacts.
A decimal point got dropped som'ers, I do believe...I get 3.743 (and change) inches divided by inches per second...
As I recall, when dividing, invert and multiply...the inches cancel out...so you get an answer of 3.743(etc) seconds...which means...what? The answer isn't even a length, it's a period of time! Isn't/wasn't a cubit a unit of length?
?????
(Of course, if I've gotten the math wrong, I know I'll never hear the end of this...)