Wednesday, 2 September 2020

{Schumpeter K[, Kondratieff, & Juglar] Cycles [continued]


[Redbook6:333][19891026:1125d]{Schumpeter K[, Kondratieff, & Juglar] Cycles [continued]}[26th October 1989]

19891026.1125
[continued]

There is a similar tendency* in J[uglar] (8) and K[ondratieff] (64) year cycles to lag behind from [sic] regularity near the A~ of the 64 & 512 year cycles respectively, but return as the C point approaches:

SUMMARY
Eighths drift (– = lag)
J(8)
J(8)

K cycle (64)

J – G~ 64-cycle
J – G~ 64-cycle

Final 512 cycle



C
-4
A~
A~
-2

-3




-3

J~
-4

-2




-1

G~
-3

0




+1?

R~
-1

c.0/1?






C
0

?



*[See last previous entry. Similar to each other, presumably.]



[continues]

[PostedBlogger02092020]

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