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We classify the closed ideals of bounded operators acting on the Banachspaces $\left(\bigoplus_{n \in \mathbb{N}} \ell_2^n\right)_{c_0} \oplusc_0(\Gamma)$ and $\left(\bigoplus_{n \in \mathbb{N}} \ell_2^n\right)_{\ell_1}\oplus \ell_1(\Gamma)$ for every uncountable cardinal $\Gamma$.

Classifying the closed ideals of bounded operators on two families of non-separable classical Banach spaces