sam_millsap_
Region: US
Thursday 29 October 2026 23:36:36 GMT
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Migel :
Pls sign a prenup man
2026-10-30 12:00:07
753
Very nuanced :
Just got this one might return it little too jazzy
2026-10-30 00:54:15
450
Daz's Dials. :
saved for this for 2 years. love it
2026-10-30 19:45:11
142
zfrench :
Kruk watch rolls. This guy knows ball.
2026-10-30 02:40:44
70
🪬Biney🪬 :
My favorites in my collection all I need
2026-10-30 04:30:44
149
J :
Great watches sam, heres mine
2026-11-01 10:03:49
10
Miguelyates :
You’re not you’re showing success
2026-10-30 01:57:16
19
big_x_nik :
Love the 5712R
2026-10-30 05:02:05
75
Toddlifz :
My 20$ Casio from Walmart 😂
2026-10-30 02:04:45
12
Luis Molina :
Starting light.. shows a patek
2026-11-02 06:35:58
1
darkzl1 :
2026-10-31 00:09:48
10
️ 𝗠𝗠𝗖 :
2026-10-30 10:25:30
38
roscowilson1238 :
Your supper blessed brother godbless your watches wear them in good health
2026-11-01 06:47:17
0
Brian Rowa :
The RM is tough 😤
2026-11-01 17:26:44
0
Alejo :
Idk man I feel like I’m being flexed on, gonna have to show off my g shock now
2026-10-31 20:53:20
3
Bobby :
lets see the RM
2026-10-31 14:42:15
0
OpitzElectric :
Got some bangers there dawg 🤙🏽⌚️
2026-10-31 22:03:16
1
Santi :
The RM looks like a tank, I hope the hype for them ends soon
2026-10-31 02:10:00
6
safi🇵🇰 :
2026-10-30 15:05:46
9
Christoffer Cliteur :
Very clean
2026-10-30 04:59:09
5
biggeneral :
2026-10-30 22:50:22
8
i_just_know_xoxo :
Definitely wear that to your wedding! 🤩
2026-10-29 23:47:27
19
The Jacked Horologist 💪🏼⌚️ :
Goated collection🤝
2026-10-30 00:05:25
16
Tanner :
Rose Gold Patek is tuff
2026-10-30 06:01:29
11
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![De Moivre's work; [𝑟(cosθ + 𝑖sinθ)]ⁿ = 𝑟ⁿ(cos(𝑛θ) + 𝑖sin(𝑛θ)) It is also commonly written using the shorthand notation cis θ = cosθ + 𝑖sinθ: (𝑟 cis θ)ⁿ = 𝑟ⁿ cis (𝑛θ)
𝑧¹/ⁿ = 𝑟¹/ⁿ [cos (θ +2π k/𝑛) + 𝑖sin(θ + 2π k/𝑛)] (Cos(𝑥) + 𝑖sin(𝑥)ⁿ = Cos(𝑛𝑥) + 𝑖sin(𝑛𝑥) Where (𝑖² = -ϕ⁰) = -1. And; (𝑧ⁿ = ϕ⁰) = 1 χ - (√5 - ϕ⁰/λγ) ≈ 0.61803398… χ - (√5 - ϕ⁰/λγ) = (ϕ - (√5 - ϕ⁰/λγ)) ≈ 0.61803398… So simply: ϕ - ϕ⁰ ≈ 0.61803398… B = 3.92723 A = 1.00178 F₁ = -1.92723 F₂ = 3.00178 Formula: B-A x F₁ = (3.92723-1.00178 x -1.92723) = 5.858 F₂ x λγ = 6.00356. Sum: 3.00178 x 2 = 6.00356 B-A /F₁ = 3.92723-1.00178/-1.92723 = 4.447 Formula: B-A x F₁ - B-A /F₁ = (5.858 - 4.447) = 1.411 θ = π x 𝑛/30 π x 𝑛/30 x (34/55) = (17π/825) = 0.0647 at n=1 Formula: θ x (34/55) = (17π/825) = 0.0647 Formula: 5/8 - (17π/825) = 0.56 5/8 - (17π/825) x λγ = (0.56 x 2) = 1.12 1.12 - 0.01 = 1.11 Formula: (5/8 - (17π/825) x λγ - 0.01) /10 x 3) = 0.333 Formula: [(5/8 - (17π/825) x λγ - 0.01) /10 x 3] x 3 = (0.333 x 3) = 0.999 0.999 + 0.001 = 1 = ϕ⁰ = Where (𝑖² = -ϕ⁰) = -1. And; (𝑧ⁿ = ϕ⁰) = 1 or n = 1, or λγ/2 = 1. * 5/8 ≈ 0.625 (Rough approximation) * 8/13 ≈ 0.61538 (Closer approximation) * 34/55 ≈ 0.61818 (Very close) * 55/89 ≈ 0.61798 (Extremely close to my exact decimal) Formula: ψ = | ψ(perm) | · Õ^t · 𝑒ⁱ(Δϕ + Δθ(perm) Formula: 𝛙 = det(J↑) det(J↓), Õⁿ, 𝑒ⁱ(Δϕ + Δθ) Full Calculation for 𝛙(G₁); At G_1: 𝛙 = det(J↑) det(J↓), Õⁿ, 𝑒ⁱ(Δϕ + Δθ) det(J↑)=1.707, det(J↓) = 1.259 Õ = 0.0017848, n=1 implies Õ¹ = 0.00178 Formula: det(J↑) det(J↓) = 1.707 x 1.259 = 2.149 Formula: Combined phase: Δϕ =-0.951 rad, ΔθJAB = π/4 ≈ 0.7854 rad. Step 1: Amplitude term det(J↑) det(J↓) = 1.707 x 1.259 = 2.149 Multiply by portal‑operator modulation: det(J↑) det(J↓), Õ¹ = 2.149 x 0.00178 = 3.825 x 10^{-3} Step 2: Total phase Δϕ + ΔθJAB = -0.951 + 0.7854 = -0.1656 rad Step 3: Final complex wave function; 𝛙(G₁) =3.825 x 10⁻³ 𝑒⁻ⁱ 0.1656 𝑒⁻ⁱ 0.1656 is -0.1656 Cartesian form (real + imaginary parts) Formula: 0.003773 - 0.000631 = 0.00314 = 𝛙(G₁) 𝛙(G₁) = 3.825 x 10⁻³ [cos(-0.1656)+ 𝑖sin(-0.1656)], equals: 0.003773 - 0.000631𝑖 1. Identify the Components: Magnitude (r) = 3.825 × 10⁻³ = 0.003825, Angle (θ) = -0.1656 radians. 1. Calculated Trigonometric Values: cos(-0.1656) ≈ 0.08632, cos(-0.1656) ≈ 0.98632 Sum: 3.825 x 10⁻³ = 0.003825 3.825 x 10⁻³ = 0.003825 [0.1656 + -0.1656 = ]. At n=1. Formula: 𝛙(G₁) ≈ 3.77 x 10⁻³ -ⁱ6.31 x 10⁻⁴ Equals: 0.003139 0.003773 - 0.000631 = 0.00314 = 𝛙(G₁) ≈ 3.77 x 10⁻³ -ⁱ6.31 x 10⁻⁴ Equals: 0.003139. 𝛙(G₁) X 1000 = 𝛙(G₁)M = 1.314 “Compendium Note; This matches the compact definition 𝛙(G₁) = det(J↑) det(J↓), Õⁿ, 𝑒ⁱ(Δϕ + Δθperm) used in my earlier simplified‑𝛙 table.” Formula: φ 𝛙(G₁) x ϕζ = (1.61803 0.00314) x 0.99879 = 0.00507 Formula: 𝛙(G₁)M x ϕζ = 1.312 Sum: 1.314 x 0.99879 = 1.312 ϕζ x 𝛙(G₁)M = (0.99879 x 1.314 = 1.312). Formula: ϕ = (𝛙(G₁)M x ϕζ) + 0.306 = 1.61803…. Formula: 𝛙(G₁)M x ϕζ + 0.306 = ϕ P₁/P₅ - P₇/ P₈ /2ϕ⁰ = 3.068 (P₁/P₅ - P₇/ P₈ /2ϕ⁰)/10 - 0.0008 = 0.306 Formula: (5/8 - (17π/825) x λγ - 0.01) /10 x 3) = 0.333 (5/8 - (17π/825) x λγ - 0.01) /10 x 3) x 10 - 3.23 = (3.33 - 3.23) = 0.1 3.23 - 3.33 = -0.1 Formula: (5/8 - (17π/825) x λγ - 0.01) /10 x 3) x 10 - 0.10 = 3.23 Sum: 3.33 - 0.10 = 3.23 Formula: P₆ - P₇ + 83/250 = 3.232 Original: SF = (Π¹²_i = 1 Pi)¹/¹² / 1/2 ∑¹²_i = 1 Pi SF = (Π¹²_i = 1 Pi)¹/¹² / 1/2 ∑¹²_𝑧ⁿ = 1 Pϕ⁰ SF = (Π¹²_i = 1 Pi)¹/¹² / 1/2 ∑¹²_𝑧ⁿ = 1 P𝑧ⁿ Both are seen as 1 as noted: (𝑧ⁿ = ϕ⁰) = 1 (Π¹²_i = 1 Pi) = 0 B₀ = 1, B₀ - λγ = (1 - 2) = -1 𝛙(G₁) X 1000 = 𝛙(G₁)M = 1.314 0.003773 - 0.000631 = 0.00314 = 𝛙(G₁) 𝛙(G₁) ≈ 3.77 x 10⁻³ - ⁱ6.31 x 10⁻⁴ is equal: 𝛙(G_1) ≈ 3.82 x 10-³ - ⁱ0.166 Components: * Magnitude (|z|): 3.822 × 10⁻³ * Phase/Argument (θ): -0.1658 rad (or -9.50°) Alternative Expressions: * Decimal Form: 0.00377 - 0.000631i * Polar Coordinates: (3.82 × 10⁻³, -9.50°) Etc… #maths #physics #Science #masterpiece #golden](/video/cover/7702976926448700694.webp)
