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Chaptter 4--Lookiing att tthe Hiigh9 u" P+ x$ [3 q l( u4 z
Although both of these crossings of Jupiter by Mars occurred at
; D0 @! l+ l' J6 G1 N% Hthe exact price of beans, neither one of these crossings was at the
- m* H" K9 D" m8 v m; t+ nreal high of this  period. Remember we started this 267-week
* e6 v3 Y r7 V ^- q4 h9 rstudy as presented in Gann's discussion of the Square of 144 on Jan.
& n0 d2 V' M: X4 D$ z15, 1948 when the high was $4.36.
8 X: }0 c4 u( O1 e3 kDid you look at the planetary positions on Jan. 15, 1948 that I) k3 R m, s" q" ^5 x% \: Z
listed in chapter 3 and find something interesting?' j* H+ F: e8 s1 H E9 x
If you did not, try comparing the number of Mars with the other
1 p/ T8 R/ ^7 A6 Fplanets. Now what did you find? Correct. You found Mars and Pluto at
0 t/ s9 y0 v2 p& X: ^conjunction (at the same degree) at:8 A- W9 T9 x l$ r
133- [ T/ @# e3 K9 l
That's an interesting number because of its relationship to a/ M4 G j( i. \; d- ?: w
number in "The Tunnel Thru the Air," Gann's novel, and its
" Q. j) Z. W- W# v3 Grelationship to the Great Cycle. But that's another work for another
# l1 ^. r2 b& y and there is no need to go down that path now.
+ S* k/ o3 g/ yIt is also interesting because of its position on the Square of: P1 K4 X# r) t9 g5 s# w7 e2 s
Nine chart in relationship to a triangle of the Teleois and their/ A1 v7 h: T. ]) G8 ~, z$ }$ r4 P
relationship to a paragraph in Gann's planetary discussion of
8 t R1 Q* Z" ~2 \: g; }1 Kresistance lines on soybeans in his "private papers."
! h, I( A2 o4 G% ^+ wBut that again is for another work and that path would take us
; @/ ^% U3 T7 M: p8 P8 F/ n8 D8 g3 Jdown lots of roads with many forks and the work we have at hand is. K& w8 d9 B/ C/ ]. ^, m! S- O( N
enough to fill this book.
9 d6 E* b/ M& k5 C5 _4 q( pChaptter 5--Subttracttiing 360 Degreess
$ _. i0 D5 |" b2 f- XJust like in a single digit numbering system (another path we
# y/ {3 o" G5 b* Iwill explore later) where "you cannot go beyond 9 without starting; f2 \; U# r+ r/ L3 U
over" Gann noted that you cannot go more than 360 degrees in a circle
7 J, F* B* N& c6 G `9 Bwithout starting over. l* y# ?/ q$ G }* v
(We will discover why later in our study of "Natural Squares.")
$ q2 d" j2 G" q* v8 _. k kHe illustrates this in his discussion of the price and time chart of! r5 I; H: P; A1 \- z
0 to 360 degrees on page 153 of the course.
0 j% I/ J( p1 r. p7 {Actually the high on beans was $4.36 3/4, but Gann often rounded
5 }# S3 d& Q/ Qoff numbers for convenience sake. So, subtracting 360 from 436 I got; O) P8 @, _; K$ H
76. As I said in the preface, I ran thousands of numbers through my6 y1 T2 p- S- v9 ^+ z
calculator looking for PATTERNS. Here, I went one better than Gann.; R$ x; ]# N \+ y5 j' P9 S& g
Instead of subtracting 360 from 436, I subtracted 76 from 436 and got& X( W3 o) v- [; E' o& }
360 and kept subtracting 76 until I could not subtract any more in# U$ E. m4 p: q
this manner:
7 d# o% F* ?7 e8 T% x8 ^436-76=360
) ]/ X8 \, H+ w: |7 i- |360-76=284 |
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