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Chaptter 4--Lookiing att tthe Hiigh4 t5 Q# h; L1 h; }; r2 E. a
Although both of these crossings of Jupiter by Mars occurred at
8 h/ G+ |/ V3 K9 \# Lthe exact price of beans, neither one of these crossings was at the' ?6 C% C/ H/ m! t% z6 o3 x
real high of this  period. Remember we started this 267-week& K; f/ Y$ F8 g; ?/ i
study as presented in Gann's discussion of the Square of 144 on Jan.
: e5 |0 B' }* i, W# y15, 1948 when the high was $4.36.+ J) Y, Z2 Q" f
Did you look at the planetary positions on Jan. 15, 1948 that I4 Z3 R' U4 w) G' J
listed in chapter 3 and find something interesting?
! _( V8 m* M2 K& @; x0 Z: Y+ rIf you did not, try comparing the number of Mars with the other3 y: s; H' \& \! E; {0 E
planets. Now what did you find? Correct. You found Mars and Pluto at; \9 D1 y4 X% o% r$ L
conjunction (at the same degree) at:
& i! u2 T9 N7 p! F% t8 h/ i* l133
) q( P) \1 X' A, g* S' DThat's an interesting number because of its relationship to a
$ R# G; |5 ]7 {* S% O8 wnumber in "The Tunnel Thru the Air," Gann's novel, and its6 t$ R0 @/ N$ G1 u1 j7 h
relationship to the Great Cycle. But that's another work for another
6 i2 e' Z1 b7 q" T* I and there is no need to go down that path now.' Z( w1 k, r! n! G9 P. x3 z
It is also interesting because of its position on the Square of
2 d. k4 t' T7 o+ nNine chart in relationship to a triangle of the Teleois and their- d7 g7 u/ B& n. z
relationship to a paragraph in Gann's planetary discussion of* G* i! }4 p: i6 T! r
resistance lines on soybeans in his "private papers.": @- @* _. y3 B9 F' F
But that again is for another work and that path would take us( J1 {* e$ _. m
down lots of roads with many forks and the work we have at hand is2 q1 r H7 U2 `! r" z
enough to fill this book.+ ?6 |! v9 p+ W# z S
Chaptter 5--Subttracttiing 360 Degreess
. B# @. a/ E, B% mJust like in a single digit numbering system (another path we
' G. S( H- ~! \6 d$ pwill explore later) where "you cannot go beyond 9 without starting
+ Y6 [4 S5 L w& ]2 ?# Pover" Gann noted that you cannot go more than 360 degrees in a circle
, J v. w5 L$ s3 |1 gwithout starting over.
2 l/ G3 T# ~3 z. H" S(We will discover why later in our study of "Natural Squares.")# h; T" f& A& e& M8 F
He illustrates this in his discussion of the price and time chart of
- }( W3 n$ V4 a1 n, U. u0 to 360 degrees on page 153 of the course.
0 |' r; z2 n% f1 o* G7 mActually the high on beans was $4.36 3/4, but Gann often rounded
9 E' R |. z8 d0 O/ p2 Aoff numbers for convenience sake. So, subtracting 360 from 436 I got6 _; Y* H# y0 A2 w) F8 {
76. As I said in the preface, I ran thousands of numbers through my# i: a K% t. L7 z1 m
calculator looking for PATTERNS. Here, I went one better than Gann.
5 @, E% L) L: ZInstead of subtracting 360 from 436, I subtracted 76 from 436 and got/ D$ ^ s) D t$ s/ N k) c
360 and kept subtracting 76 until I could not subtract any more in
. z1 q# w4 _# L. ~: Athis manner:
! e5 h% H+ z- R5 M* |+ l436-76=360
8 O) n+ ]" ]& J4 L+ o2 j4 d* ?360-76=284 |
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