Let \mathcal{H} be a real Hilbert space. We consider pairs (\mathcal{K}, \mathcal{L}) of closed subspaces of \mathcal{H} satisfying the following properties: \mathcal{K} \cap \mathcal{L} = \{0\} and \mathcal{K} + \mathcal{L} is dense in \mathcal{H}.
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