$\text{p}\left(\text{x},\text{t}\right)={\displaystyle \iint \Psi \left(\text{x},\text{t}\right){\Psi }^{\star }\left(\text{x},\text{t}\right)}\text{dx}\text{dt}=1$	(Eq.5) Born Rule in Quantum Theory.
	p = Normalised probability defined for the product of
	the wave-function Ψ(x,t) and its complex conjugate
	Ψ*(x,t) under Fourier Transform.
$\text{p}\left(\text{t},\mathrm{\tau }\right)={\displaystyle \iint \text{g}\left(\text{t}\right)\widehat{\text{g}}\left(\mathrm{\tau }\right)}\text{dt}\text{d}\mathrm{\tau }=1$	(Eq.6) Born Rule in Radiocarbon Analysis.
	p = Normalised probability defined for the product of
	the Gaussian function $\widehat{\text{g}}\left(\mathrm{\tau }\right)$ in the 14C-domain and its
	twin associated cal-domain function g(t) under
	Fourier Transform.