Copyright (c) 1998 - Ingrid
A. Rimland
March 9, 1998
Good Morning from the Zundelsite:
A friend sent me a book as a gift that is a stunner. On its cover,
it shows the "All-Seeing Eye" atop the pyramid that is on every
dollar bill and is believed to be by many the logo for the New World Order.
These past few days, I have been reading this paperback with growing admiration
and respect. Its title is "Money: A Medium of Power" and its
author is Roger C. Elletson.
( Grand Teton University Press, P.O. Box 15480, Jackson, WY, 83002, $ 26
U.S.A. )
One of the author's main themes is the effects of usury in every last nook
and cranny of our lives. Usury, of course, depends on compound interest
charged on loans "created out of nothing", as the author repeatedly
points out.
He writes:
"As ubiquitous as the air we breathe, the effects of
compound interest are taken for granted and seldom thought of. Yet they
sustain the economic and financial foundations of life itself. They determine
the power and prosperity of nations and the world. The following example
illustrates the magnitude of that power:
Question:
"If one penny had been borrowed at 6% compound interest in the year
zero (at the birth of Christ Jesus), and no payments made, how much would
be owed in 1994?
Answer:
Using the formula for compound interest we substitute the amounts thus:
$0.01 x (1.06) to the power of 1994 = $2,032638 x 10 (to the power of 48)
If we calculate this amount in cubic feet of gold (weighing 1,205.6 pounds
per cubic foot) at $400 a Troy ounce ...the answer is:
3.0748823 cubic feet of gold
How much gold is this? Let's calculate it in terms of the size of the sun,
since the amount is so vast.
Diameter of the sun: 865,000 miles.
Volume of the sun: 4.988825575 x 10 (to the power of 28) cubic feet.
How many suns: 4.3455494 x 10 (to the power of 12)
This is a difficult number to comprehend. Can it be stated more simply?
Yes. Let's assume (one billion) suns in a galaxy and express the figure
in galaxies.
6,164 galaxies
So the amount of money we would have to repay on the 1 cent borrowed at
6% compound interest 1,994 years ago would be the value of 6,164 galaxies
each containing (one billion) solid gold suns.
Now suppose the interest rate had been 1% instead of 6%. How much would
we have to repay in 1994?
$0.01 x (1.01) (to the power of 1994) = $4,138,275
These calculations show the amazing effect of compounded interest and also
the dramatic reduction in long-term debt by reducing the interest rate by
five percentage point from 6% to 1%.
If the interest had been zero, the amount due in 1994 would be simply the
one penny borrowed in the first place."
Thought for the Day:
It is said that when Einstein was being congratulated on his momentous scientific
discoveries, he replied that his work did not compare with what he regards
as the greatest invention: compound interest.
(Thoren and Warner, Truth in Media Book)
Comments? E-Mail: irimland@cts.com
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