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On $c_0$ quotients of nonseparable Bourgain-Pisier $\mathscr{L}_\infty$-spaces
Lopez-Abad extended the Bourgain-Pisier construction to Banach spaces of arbitrary density: every Banach space $X$ embeds isometrically into an $\mathcal{L}_\infty$-space $Y$ such that $Y/X$ has the Radon-Nikodym and Schur properties. We study $c_0$ quotients of these spaces. For every $X$ of uncoun
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