An Explicit Cubic Ramanujan--Sato Series for $1\mathrm{/}\pi$ on ${\mathrm{\Gamma }}_0(2{)}^{+}$ at $D=-163$

An explicit cubic Ramanujan–Sato formula for $1\mathrm{/}\pi$ on ${\mathrm{\Gamma }}_0(2{)}^{+}$ at $D=-163$ is presented. The construction produces a very small cubic CM parameter, giving about $15.01$ decimal digits of geometric contraction per term. This is slightly sharper than the classical Chudnovsky contraction, but the coefficients lie in a cubic algebraic field.