 There is a natural spatial interpretation of interval temporal logics, based on the idea that the pairs of points that define an interval on a linear order \(L\) can be considered coordinates of a point in the \(L \times L\)-plane. Relations between intervals are then interpreted as spatial relations between the corresponding points. This interpretation has been fruitfully explored to transfer various technical results between spatial and interval logics, such as undecidability, see e.g. Venema (1990) and Marx and Reynolds (1999).