∀ s ∈ C , ℜ ( s ) > 1 : ζ ( s ) = ∑ n = 1 ∞ 1 n s = ∏ p ∈ P 1 1 − p − s {\displaystyle \forall {s\in \mathbb {C} ,\Re \left(s\right)>1}:\quad \zeta \left(s\right)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}}=\prod _{p\in \mathbb {P} }{\frac {1}{1-p^{-s}}}}
L = − 1 4 F μ ν F μ ν + i ψ ¯ D / ψ + ψ i y i j ψ j ϕ + h . c . + | D μ ϕ | 2 − V ( ϕ ) {\displaystyle {\mathcal {L}}=-{\frac {1}{4}}F_{\mu \nu }F^{\mu \nu }+i{\bar {\psi }}{D}\!\!\!\!/\ \psi +\psi _{i}y_{ij}\psi _{j}\phi +\mathrm {h{.}c.} +\left|D_{\mu }\phi \right|^{2}-V\left(\phi \right)}
( i ℏ c γ μ ∂ μ − m c 2 ) ψ = 0 {\displaystyle \left(i\hbar c\,\gamma ^{\mu }\,\partial _{\mu }-mc^{2}\right)\psi =0}
( − ℏ 2 2 m Δ + V ) ψ = i ℏ ∂ ψ ∂ t {\displaystyle \left(-{\frac {\hbar ^{2}}{2m}}\Delta +V\right)\psi =i\hbar {\frac {\partial \psi }{\partial t}}}
