Jacob's ladders and the three-points interaction of the Riemann zeta-function with itself

It is proved that some set of the values of $\mathrm{\mid }\zeta ({\sigma }_0+i{\text{vp}}_1(t)){\mathrm{\mid }}^2$ on every fixed line $\sigma ={\sigma }_0>1$ generates a corresponding set of the values of $\mathrm{\mid }\zeta (\frac{1}{2}+it){\mathrm{\mid }}^2$ on the critical line $\sigma =\frac{1}{2}$ (i.e. we have an analogue of the Faraday law).