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60stars Astrology Season Essay
English version
By TOKYO-TANUKI
Φ⁶ 60stars Astrology Season Essay
Φ⁶ "The Crack"
1.Now, shifting perspective, let us not only vary "P", "Q", "R",
but also the exponents "m" and "n".
Here, let P, Q, R, m, n be integers from −3 to 3.
The simplest case is m, n=0:
±Q(X⁰) ± R(1/X⁰) = ±P
Then ±P becomes (±Q ± R), and solution X can be any number.
At this time, the crack in the world mentioned earlier appears slightly.
2. ....Anyway, trying numbers for n and m,
solutions like 0, ±1, ±2, ±1/2 occur often.
Soon Φ and its reciprocal appear too!
And continuing to substitute numbers into P, Q, R, m, n,
the crack problem arises clearly.
the crack problem arises clearly.
For example, in the simple form:
Xᵐ − 1/Xⁿ = 1
Xᵐ − 1/Xⁿ = 1
That is: X^(m+n) − 1 = Xⁿ
So that is: Xⁿ + 1 = X^(m+n)
In the simplest case n=1, let m=a:
X¹ + 1 = X^(1+a)
Then, changing a:
X+1=X² gives Φ and −1/Φ.
X+1=X³ gives the plastic number p=1.32471...
X+1=X⁴ gives 1.220744... and −0.7244919... (related to √(2/3)).
X+1=X³ gives the plastic number p=1.32471...
X+1=X⁴ gives 1.220744... and −0.7244919... (related to √(2/3)).
X+1=X⁰ gives X=0.
X+1=X⁻¹ gives X=−Φ and 1/Φ.
X+1=X⁻² gives X=1/p (plastic number).
X+1=X⁻¹ gives X=−Φ and 1/Φ.
X+1=X⁻² gives X=1/p (plastic number).
So the plastic number also appears quickly.
It comes later than Φ, but is also a basic number
It comes later than Φ, but is also a basic number
....Probably..it may be.
.....But, oh?
X+1=X¹
what then???
(to be continued)
Tanu-chan💓 TOKYO-TANUKI💛

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