## How do impossible squares relate to RST

Discussion concerning the first major re-evaluation of Dewey B. Larson's Reciprocal System of theory, updated to include counterspace (Etheric spaces), projective geometry, and the non-local aspects of time/space.
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### Multiplicative Conjugates

ckiit wrote:
Mon May 04, 2020 6:46 pm
I was not aware of the work of Dan Winter prior to this,
but seeing more evidence which substantiates Φ as being
integral to the actual mechanics of the universe is great,
thus here is a brief reflection:

That the golden ratio is accurate on the level of hydrogen radii
lends itself to the intrinsic Φ and π relation in-of-as π = 4/√Φ.
Importantly: if/when squaring this relation, π² = 16/Φ
and can be written simply as (8√5 - 8) like an octave:

e = MC²
e = M(8√5 - 8)
____________
e = 8M√5 - 8M
M = e(√5+1) / 32

See the implicit relation if/when solving for M?
That is a fraction of the golden ratio,
requiring only the "32" become a "2"
per unit of energy, thus set equal to 16:

16 = M(√5+1) / 32
M = (√5+1) / 2
M = Φ

e = MC²
e = ((√5+1)/2)(8√5 - 8)
16 = Φπ²
1 = Φπ²/16
1 = Φπ2/16

Φ = ½ × (√5 + 1)

π2 = 8 × (√5 - 1)

Multiplicative conjugates.

(√5 + 1)(√5 - 1) = 5 + √5 - √5 - 1 = 4

Base 4 and as we know: (√Φ)π = 4 or π = 4/√Φ

To get to 16 (the square) we need another 4.

That multiplicative conjugate pair is: ½ × 8 = 4

Discrete projections are always irrational measure of absolute ratio (about unity) i.e. distributed scalar motion in coordinate space.

Einstein (see: piker) solved for the Discrete. This solves for the Projective.

This is.... yep, another quaternion where q = < 1, i, j, k >

The k coefficient captures Φ (the 1D electric rotation) and the i and j coefficients capture π2 (the 2D magnetic rotation). One (1) is the linear speed of progression (i.e. "speed of light") and must be reduced to unity to allow for scaling to unit time for projection in coordinate space. EehwJ8sUMAAjIsS.jpg (73.26 KiB) Viewed 1122 times

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