$4{ƛ}_{e}aWZF{\left(p_{t}H\right)}^3$

13.817

Shows a symmetry $aWZF$

$4l_{nl}{\left(p_{t}H/d_e\right)}^2$

13.815

Confirms the non-local Kotov length

${ƛ}_e{\left(2/d_e^8\right)}^{128}/\left(2g_0-1\right)$

13.815

From the Combinatorial Hierarchy Lucas Large Number [12]

$2{ƛ}_H{2}^{210}{\left(a_w/P\right)}^2$

13.811

Pertinence of the holic term 2²¹⁰

${ƛ}_e{e}^a/p_t^6\Gamma$

13.811

confirms the pertinence of the Atiyah constant $\Gamma$

$l_P{\left(\pi {210}^{210}/8\right)}^{1/8}$

13.81

Pertinence of the holic term 210²¹⁰

$R_e{a}^a/{\Pi }_{heur}$

13.81

with the product of the 20 happy sporadic groups ${\Pi }_{heur}\approx e^{674.5210287}$

$2{\hslash }^2/G{m}_e{m}_p{m}_n$

13.80

c-free dimensional analysis [24]

$\left({\Pi }_{+}/{\Pi }_0\right){ƛ}_e{e}^{1/\left(g_0-g_2\right)}$

13.82

Confirms the pertinence of $g_0$ and $g_2$

$l_{nl}2p_t^{3}H/d_e$

13.82

p and H as computation basis

${\left({\lambda }_{CMB}/\left(j+1\right)\right)}^2/l_P$

13.80

Central role of mammal temperature: $T_{mam}\approx j{T}_{CMB}$ , with $j=8{\pi }^2/\ln 2$

$2{ƛ}_e{\left(1/\sin \theta \right)}^{10d_e\sqrt{137}}$

13.80

Corresponds to $\left(1/\sin \theta \right)\approx 3/\sqrt{2}\approx p^{1/10}$

${ƛ}_e{\pi }^{155/2}$

13.80

$\pi$ calculation basis: $2^{1/155}\approx {\pi }^{1/{16}^2}\approx {\left(2\pi \right)}^{1/3\times 137}$

$2{ƛ}_e{e}_3^{2\sqrt{a_s}}$

13.79

Pertinence of the basic economic number $e_3=e^{e^e}$

${ƛ}_e{\left(6/\pi \right)}^{r_H/{ƛ}_e}$

13.78

$6/\pi$ calculation basis

${ƛ}_e{\Gamma }^{55/2}$

13.77

Atiyah’s constant $\Gamma$ calculation basis

$g\left(6\right){ƛ}_e$

13.82

with the reduced topological function $g\left(k\right)=\exp \left(2^{k+1/2}\right)/k$ , for k = 6, d = 26

$2l_{nl}{\left(a\mu \right)}^3$

13.84

Confirms the non-local Kotov length

${\left(2l_{nl}^3/r_e\right)}^{1/2}$

13.75

2D-3D Holography with the non-local length $l_{nl}$

${\left(r_e^2{R}_C\right)}^{2/3}/l_{nl}$

13.75

Confirms the Cosmos non-locality

$\left(2{ƛ}_e/3\right){\left({ƛ}_{CMB}/{ƛ}_{H_2}\right)}^2$

13.90

2D-3D holography in the hydrogen molecule

${\left(4\pi {\lambda }_{CMB}\right)}^4/r_H^3$

13.78

Confirms the invariant CMB

$\left(l_P/2\right){\left({ƛ}_{CMB}^2{ƛ}_p/{ƛ}_{CNB}{r}_e^2\right)}^6$

13.7

Complementarity of photons and neutrinos backgrounds