Sum $u^{'}_{1} = u_{1}^{2} + u_{2}^{2}$ implying usual 4D and supergravity 11D	$a_{00}$	137	$u_{1} = 4$ ; $u_{2} = 11$
Third term of Combinatorial Hierarchy $(2^{2} - 1) + (2^{3} - 1) + (2^{7} - 1)$	$a_{00}$	137	[7]
Electric coupling constant $(α^{- 1}) = c / v_{1} (1 + 1 / p_{t})$	a	137.035999084 (21)	0.15 ppb
Opt. ser. with $p_{W 2} = 3511 = p_{495} - 28$ , the Wieferich prime $137 + 1 / 28 + 1 / p_{W 2}$	$a_{0}$	137035999104	$p_{W 2} =3511= p_{495} - 28$
Electron Excess Magnetic moment $d_{e} \approx {(a - 136)}^{9 / 2 d_{e}^{2} 137} \approx n_{t} β^{2} / \sqrt{p_{t}} H$	$d_{e}$	1.00115965218128	0.15 ppb
Atiyah constant $Γ = γ a / π \approx {(p_{t} / p_{W})}^{2} a / 2 e d_{e} \approx 3 a_{s} {(d_{e} n_{t} / p_{t} β^{2})}^{- 2} \approx 3 \times 137 / 44 π g_{1}^{2} β^{4}$	$Γ$	25.17809724196	$π / γ \approx (g_{2} / g_{1}^{2}) n_{t} p_{W} / p H$
Opt. scalar boson/Electron mass ratio; $495 \approx g_{1} g_{2} g_{3} H / (H - p_{t})$	$H^{(0)}$	495² = 245025	$H_{m e s}^{(0)}$ : 245000 (250)
Opt. charged weak boson/Electron mass ratio; $W \approx (8 π / 3) a^{2}$	W	157,340.1093	[5] $W_{m e s}$ : 157297 (24)
Opt. neutral weak boson/Electron mass ratio; $Z (70 p p b) \approx {(2 R ƛ_{e} e (1 + v_{1} / c) / l_{P}^{2})}^{1 / 16}$	Z	178,451.7524	[5] $Z_{m e s}$ : 178450 (4)
Opt. Weak ratio $W / Z \approx 495 q^{2} \sqrt{a} / β^{1 / 4} \ln P$ $\sin θ \approx {({(2 q)}^{3} H β / p_{t})}^{1 / 2} \approx 2 π {(F^{3} / a W Z^{2})}^{2}$	$\cos θ$	0.88169557	0.1 ppm
Opt. U(1) Gauge coupling $Z \sin θ / H^{(0)} \approx (γ / y) (n_{t} / 1837) \approx p_{W} \sqrt{2} / H f (2) \approx {(K_{0} / Π_{\pm}^{2})}^{1 / 4}$	$g_{1}$	0.3436256	$1 / g_{1} \approx a_{s} (a - 136) / 3$
A-dimens. El. charge $q \approx 3 / π^{2} \approx (3 / 10) \sqrt{6 F} / 1836 \approx {(6^{2} / β d_{e})}^{- 1 / 3} \approx {(6 μ / 137 g_{0} Γ)}^{2}$	q	0.30297311	$6 \approx 2^{137 / 53}$ (Indian music)
Opt. SU(2) coupling $W / H^{(0)} g_{1} + g_{2} \approx {(139 / 140)}^{2}$	$g_{2}$	0.6421390	$g_{2} \approx y / Φ^{2} \approx π g_{1} / y$
Gravitational Coupling $p_{t} p_{G} / 2 a^{3} = g_{0} \approx (1 - g_{1}) {(p_{W} / H)}^{8}$ ${(2 π / (g_{0} + g_{1} + g_{2} + g_{3}))}^{4} \approx n_{t} / 8 π^{2}$	$g_{0}$	0.6534149985	1 ppb, this work
Opt. SU(3) Gauge coupling $g_{3} = g_{0} g_{2} / g_{1} \approx Φ a^{7} / 137^{4} p_{E d}^{2}$	$g_{3}$	1.2210476	0.1 ppm, this work
Opt. charged Pion/Electron mass ratio $Π_{\pm} \approx 2 H p_{G} / p_{t} {(3 g_{3})}^{2}$ $Π_{\pm} Π_{0} \approx 3 \times 139 \times 419 g_{2}^{2} n_{t} / p_{W}$	$Π_{+}$	273.1328373	$Π_{+ m e s}$ : 273.13288 (47)
Opt. neutral Pion/Electron mass ratio $Π_{0} \approx 3 g_{2} r_{H} / ƛ_{e}$ $419 / (3 \times 139) \approx F^{5} / P a^{3}$	$Π_{0}$	264.143971	$Π_{0 m e s}$ : 264.14341 (97)
Opt. eta Meson/Electron mass ratio $4 {(Π_{0} Π_{+})}^{1 / 2} {(137 / a)}^{8}$	$η$	1072.147344	$η_{m e s}$ : 1072.139 (33)
Opt. “Squared Effective $(m_{Z})$ Weak-mixing angle” $e / 32 \sin θ {(\cos θ)}^{2}$	${(\sin θ_{1})}^{2}$	0.2315965	${(\sin θ_{1})}_{m e s}^{2}$ : 0.23153 (4)
DNA Adenine-Thymine couple main mass/m_H_{$o_{1} \approx μ g_{0} / g_{1} g_{2} \approx o_{2} μ / Π_{0} g_{2} g_{3} \approx o_{2} 4 g_{2} g_{3} / π$}	$o_{1}$	612.312280	[36]
DNA Guanine-Cytosine couple main mass/m_H_{$o_{2} \approx p_{t} / 3 g_{1} \sqrt{a_{s}} \approx Π_{0} g_{0} g_{3} / g_{1}$}	$o_{2}$	613.299802	[36]
Opt. Muon/Electron mass ratio $m \approx 419 π^{2} / 20 \approx g_{1}^{- 5} - 2 \approx {(p - 1)}^{7}$	$μ$	206.7682869	$μ_{m e s}$ : 206.7682830
Opt. Koide Tau ratio $τ \approx 120 / 61 g_{1}^{7}$ , with $p_{K} = (1 + μ + τ) / 2 = {(1 + \sqrt{μ} + \sqrt{τ})}^{2} / 3$ [35]	$τ$	3477.441701	$τ_{m e s}$ : 3477(2)
Koide constant $p_{K} \approx β τ \ln (2 + 3 + 5 + 7) / \ln (2 \times 3 \times 5 \times 7)$	$p_{K}$	1842.604994	bases 2; 3; 5; 7
Fermi mass ratio: $\sqrt{a_{w}} \approx (4 π / 3) {(\ln P)}^{3} \approx {(y Π_{+} / 2 d_{e} q)}^{2} \approx (p_{t} / n_{t}) {(137 a a_{s})}^{2} / 4 π τ$ [5]	F	573,007.3652	$F_{m e s}$ : 573,007.362
Eta-Tau mass ratios product with Kaons $K_{0} \approx 973.78$ and $K_{\pm} \approx 966.12$	$η τ$	3.728 × 10⁶	$\approx 3 K_{0} K_{\pm} p_{K}^{2} / a^{3}$
Product of the Wieferich primes 1093 × 3511	$p_{W 1} p_{W 2}$	3.837 × 10⁶	$p_{W 1} / η \approx {(p_{W 2} β / τ)}^{2}$
Third Primary Economic Number $e_{3}$	$e^{e^{e}}$	3814 × 10⁶	$e_{3} / e_{2} \approx a H$
Opt. Gravitational (inverse) coupling constant $R / 2_{e} = P^{2} / p H$	$a_{G}$	1.691936467 × 10³⁸	ppb [5]
Opt. Electroweak (inverse) coupling constant ${(2 Γ \times 137)}^{3} \approx {(6 {(ƛ_{C M B} / ƛ_{e})}^{3})}^{2 / 5}$	$a_{w}$	3.283374406 × 10¹¹	ppb [5]
Opt. Strong (inverse) coupling constant $a_{w} / 2 π {(p H)}^{3 / 2} \approx {(π H^{3 / 2} / τ)}^{1 / 2} \approx {(H / 8 a)}^{2}$	$a_{s}$	8.434502906	[5] $a_{s} \approx g_{1}^{- 2} {(p_{t} / H)}^{8}$