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Chaptter 4--Lookiing att tthe Hiigh
( N* e4 \0 M$ q0 _4 ~; d% P# S1 E6 MAlthough both of these crossings of Jupiter by Mars occurred at
+ [) o! ?3 G; xthe exact price of beans, neither one of these crossings was at the7 n9 u# P: M' P" e0 {
real high of this  period. Remember we started this 267-week
w7 G; D/ D. M5 r6 Ystudy as presented in Gann's discussion of the Square of 144 on Jan.& L- \7 R2 u3 J$ Z& H; M
15, 1948 when the high was $4.36.
3 z, ^: k! f7 JDid you look at the planetary positions on Jan. 15, 1948 that I
+ T/ ^* z* p* `& L- c ?: Rlisted in chapter 3 and find something interesting?
3 ^, D7 M6 t9 p$ D& Q) YIf you did not, try comparing the number of Mars with the other
* w$ ]: Q. ]* n# ]7 l/ {planets. Now what did you find? Correct. You found Mars and Pluto at
& b f i7 e) o8 cconjunction (at the same degree) at:5 D$ c1 a C6 i8 j+ q" {% w9 r9 {
133
& [1 m1 q) h# P0 B; DThat's an interesting number because of its relationship to a4 Q- I9 U- s6 e! }, u! i
number in "The Tunnel Thru the Air," Gann's novel, and its
+ e$ [/ Y) S+ b" r$ d1 w: trelationship to the Great Cycle. But that's another work for another2 y( @7 z1 E8 u9 y, {# T% z
and there is no need to go down that path now.
2 y. n7 {7 h0 p- W* c1 m4 m$ BIt is also interesting because of its position on the Square of" k" n# w' F! ?) U: _
Nine chart in relationship to a triangle of the Teleois and their6 F& L5 f5 W; y
relationship to a paragraph in Gann's planetary discussion of3 j8 I5 ]- G& b" y) S
resistance lines on soybeans in his "private papers."# s/ [7 o% G" h
But that again is for another work and that path would take us
6 q5 a- a/ E, v0 n' ]& |down lots of roads with many forks and the work we have at hand is8 R7 r. X& m p+ H& I/ @
enough to fill this book.
+ c# W2 R/ D1 ?1 _ h% i, Z: kChaptter 5--Subttracttiing 360 Degreess' J; Y9 I5 ~! i0 ?/ y3 ]% N; t4 z
Just like in a single digit numbering system (another path we( o1 |3 F, g- n
will explore later) where "you cannot go beyond 9 without starting
$ D$ j$ n) M( S$ \over" Gann noted that you cannot go more than 360 degrees in a circle
O& \! X" \: f- xwithout starting over.
1 P+ d1 @9 [: u9 b8 g' L5 ?" j O(We will discover why later in our study of "Natural Squares.")
, \& }( v* A% xHe illustrates this in his discussion of the price and time chart of
s: a9 B+ f! }8 _ ^0 to 360 degrees on page 153 of the course.
( K6 Q/ v7 g* g% ^Actually the high on beans was $4.36 3/4, but Gann often rounded4 M- K# p, A3 P1 B7 k9 c; Q, [
off numbers for convenience sake. So, subtracting 360 from 436 I got+ g& l4 k1 G. `6 |& V* i
76. As I said in the preface, I ran thousands of numbers through my( q( g+ S7 h1 t, O2 a
calculator looking for PATTERNS. Here, I went one better than Gann.
, c, }! ^6 T. V3 |' n/ o7 GInstead of subtracting 360 from 436, I subtracted 76 from 436 and got
8 m4 z! o1 A' n, E, P360 and kept subtracting 76 until I could not subtract any more in
2 S- x8 b4 y" W8 @! y- pthis manner:5 o4 U; a( {' n; w3 @; I, S) \
436-76=3608 D* W+ J! Z# ^5 r% X
360-76=284 |
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