K. K. Arora, Deba P. Sinha
It is proved that every Banach space belonging to a certain class called the class $\mathcal{P}$ possesses the Gelfand-Phillips property. Consequently, so does every weakly countably determined Banach space, every Banach space with an $M$-basis whose dual unit ball is weak$^\ast$ angelic and $C(K)$ spaces for Valdivia compact $K$.
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