英语翻译就是这段啊:More seriously:Note that if there is a weak limit of a sequence in $c_{0}$,it also is its weak$^{\ast}$-limit in $\ell^{\infty} = (c_{0})^{\ast\ast}$ (here $c_{0}$ is viewed as a subspace of $\ell^{\infty}$ via the canon
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![英语翻译就是这段啊:More seriously:Note that if there is a weak limit of a sequence in $c_{0}$,it also is its weak$^{\ast}$-limit in $\ell^{\infty} = (c_{0})^{\ast\ast}$ (here $c_{0}$ is viewed as a subspace of $\ell^{\infty}$ via the canon](/uploads/image/z/7166752-16-2.jpg?t=%E8%8B%B1%E8%AF%AD%E7%BF%BB%E8%AF%91%E5%B0%B1%E6%98%AF%E8%BF%99%E6%AE%B5%E5%95%8A%EF%BC%9AMore+seriously%3ANote+that+if+there+is+a+weak+limit+of+a+sequence+in+%24c_%7B0%7D%24%2Cit+also+is+its+weak%24%5E%7B%5Cast%7D%24-limit+in+%24%5Cell%5E%7B%5Cinfty%7D+%3D+%28c_%7B0%7D%29%5E%7B%5Cast%5Cast%7D%24+%28here+%24c_%7B0%7D%24+is+viewed+as+a+subspace+of+%24%5Cell%5E%7B%5Cinfty%7D%24+via+the+canon)
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