We continue earlier efforts in computing the dimensions of tangent space cohomologies of Calabi-Yau manifolds using deep learning. In this paper, we consider the dataset of all Calabi-Yau four-folds constructed as complete intersections in products of projective spaces. Employing neural networks inspired by state-of-the-art computer vision architectures, we improve earlier benchmarks and demonstrate that all four non-trivial Hodge numbers can be learned at the same time using a multi-task architecture. With 30 % (80 %) training ratio, we reach an accuracy of 100 % for h (1,1) and 97 % for h (2,1) (100 % for both), 81 % (96 %) for h (3,1) , and 49 % (83 %) for h (2,2) . Assuming that the Euler number is known, as it is easy to compute, and taking into account the linear constraint arising from index computations, we get 100 % total accuracy.