For now, we only have one input and one output array. In addition, we need another input array that provides the probing locations for the operator $u_1(x) = \mathcal{G}(u_0)(x)$. In theory, we could choose those arbitrarily. For sake of simplicity though, we simply create the same equispaced grid that the original data was sampled from, i.e. a 1-D grid of 1024 equispaced points in [0;1]. Again, we need to transpose the array so that the array dim that is transformed by the trunk network is in the first column - otherwise the inner product would be much more cumbersome to handle.
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