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  2. Interplanetary Transport Network - Wikipedia

    en.wikipedia.org/wiki/Interplanetary_Transport...

    The green ribbon represents one path from among the many that are mathematically possible along the surface of the darker green bounding tube. Locations where the ribbon changes direction abruptly represent trajectory changes at Lagrange points , while constricted areas represent locations where objects linger in temporary orbit around a point ...

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  4. Path (topology) - Wikipedia

    en.wikipedia.org/wiki/Path_(topology)

    In mathematics, a path in a topological space is a continuous function from a closed interval into . Paths play an important role in the fields of topology and mathematical analysis . For example, a topological space for which there exists a path connecting any two points is said to be path-connected .

  5. Homotopical connectivity - Wikipedia

    en.wikipedia.org/wiki/Homotopical_connectivity

    The concept of n-connectedness generalizes the concepts of path-connectedness and simple connectedness. An equivalent definition of homotopical connectivity is based on the homotopy groups of the space. A space is n-connected (or n-simple connected) if its first n homotopy groups are trivial. Homotopical connectivity is defined for maps, too.

  6. The New York Times Games - Wikipedia

    en.wikipedia.org/wiki/The_New_York_Times_Games

    The larger Sunday crossword, which appears in The New York Times Magazine, is an icon in American culture; it is typically intended to be as difficult as a Thursday puzzle. [38] Typically, the standard daily crossword is 15 by 15 squares, while the Sunday crossword measures 21 by 21 squares. [39] [40] Yes The Mini Crossword

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  9. Path space - Wikipedia

    en.wikipedia.org/wiki/Path_space

    The classical Wiener space of continuous paths; The Skorokhod space of càdlàg paths; For the usage in algebraic topology, see path space (algebraic topology). For Moore's path space, see path space fibration#Moore's path space. See also: loop space, the space of loops in a topological space