What interaction binds electrons into pairs in the cuprates?

In plain words

In a superconductor electrons form pairs (Cooper pairs) that move without resistance; in ordinary metals lattice vibrations supply the attraction, but in cuprates the source of the attraction is not agreed upon.

Precise statement

Identify the dominant pairing interaction behind $d_{(x^{2}-y^{2})}$ superconductivity in hole-doped $\mathrm{CuO_2}$ planes (candidates: antiferromagnetic superexchange $J \sim 0.13\ \mathrm{eV}$ and spin fluctuations, charge-transfer fluctuations, phonons, or a combination). An answer is a microscopic mechanism that predicts $T_c(p)$ and the gap magnitude across cuprate families within a factor of order one and passes material-specific tests (isotope effect, pressure dependence, family dependence of $T_c,\mathrm{max}$).

What would settle it

A controlled calculation from a materials-specific model that reproduces $T_{\mathrm{c}}(p)$ in several families, together with spectroscopy showing that the identified boson spectrum accounts for the measured gap function.

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