Banerjee–Bringmann–Bachraoui's family of congruence conjectures for two-color partition numbers

Let $c(n)$ be defined by

$$\sum_{n=0}^\infty c(n)q^n=\sum_{n=0}^\infty \frac{(-q^{2n+2};q^2)_\infty}{(q^{2n+1};q^2)_\infty^2}q^{2n+1}.$$

Banerjee–Bringmann–Bachraoui's conjecture. For all integers $n$ and $k$,

$$c\left(2^{2k+3}n+\frac{11\cdot 4^{k}+1}{3}\right)\equiv 0\pmod 4,$$ $$c\left(2^{2k+3}n+\frac{17\cdot 4^{k}+1}{3}\right)\equiv 0\pmod 8,$$

and

$$c\left(2^{2k+4}n+\frac{38\cdot 4^{k}+1}{3}\right)\equiv 0\pmod 4.$$

These congruences extend the proposed infinite families of congruences for the limiting two-color partition function. The supplied context does not state that this family has been resolved.