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  2. Complex intersections, especially those situated in busy commercial areas or at the junction of several streets, have tremendous potential to fulfill latent demand for public space. Non-orthogonal intersections are common in irregular and spontaneous urban fabrics and when two or more orthogonal grids meet.
    globaldesigningcities.org/publication/global-street-d…
    Complex intersections, especially those situated at neighborhood centers or at the junction of several major streets, have tremendous potential to fulfill latent demand for public space.
    nacto.org/publication/urban-street-design-guide/int…
    If the circles do not intersect on the cartesian plane, the intersection points become complex numbers To be precise: the coordinates of the points of intersection become complex numbers.
    math.stackexchange.com/questions/1941412/geom…
    The complex of intersection chains is defined as the subcomplex $ { IC _ {i} (X) } $ satisfying the condition: a chain $ c in IC _ {i} (X) $ meets each singular stratum $ X _ {j} $ in a set of real dimension $ leq i - c _ {j} $ and its boundary intersects each singular stratum $ S _ {j} $ in a set of real dimension $ leq i - c _ {j} - 1 $.
    encyclopediaofmath.org/wiki/Intersection_homology
     
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