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  2. List of chaotic maps - Wikipedia

    en.wikipedia.org/wiki/List_of_chaotic_maps

    Map Time domain Space domain Number of space dimensions Number of parameters Also known as 3-cells CNN system: continuous: real: 3: 2D Lorenz system [1]: discrete

  3. Terraria - Wikipedia

    en.wikipedia.org/wiki/Terraria

    Terraria is a 2D sandbox game with gameplay that revolves around exploration, building, crafting, combat, survival, and mining, playable in both single-player and multiplayer modes. [ 3 ] [ 4 ] The game has a 2D sprite tile-based graphical style reminiscent of the 16-bit sprites found on the Super NES . [ 4 ]

  4. Game server - Wikipedia

    en.wikipedia.org/wiki/Game_server

    A game server (also sometimes referred to as a host) is a server which is the authoritative source of events in a multiplayer video game.The server transmits enough data about its internal state to allow its connected clients to maintain their own accurate version of the game world for display to players.

  5. Gauss iterated map - Wikipedia

    en.wikipedia.org/wiki/Gauss_iterated_map

    In mathematics, the Gauss map (also known as Gaussian map [1] or mouse map), is a nonlinear iterated map of the reals into a real interval given by the Gaussian function:

  6. Talk:Gauss map - Wikipedia

    en.wikipedia.org/wiki/Talk:Gauss_map

    1 The range of the Gauss map. 1 comment. 2 Grassmannian. 3 Generalizations. 4 radial of a curve. 1 comment. 5 Degree of a Gauss map. 1 comment. Toggle the table of ...

  7. How drinking too much water can be dangerous, even deadly - AOL

    www.aol.com/lifestyle/drinking-too-much-water...

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  8. Feigenbaum constants - Wikipedia

    en.wikipedia.org/wiki/Feigenbaum_constants

    To see how this number arises, consider the real one-parameter map =.Here a is the bifurcation parameter, x is the variable. The values of a for which the period doubles (e.g. the largest value for a with no period-2 orbit, or the largest a with no period-4 orbit), are a 1, a 2 etc.

  9. Gauss map - Wikipedia

    en.wikipedia.org/wiki/Gauss_Map

    The Gauss map can always be defined locally (i.e. on a small piece of the surface). The Jacobian determinant of the Gauss map is equal to Gaussian curvature, and the differential of the Gauss map is called the shape operator. Gauss first wrote a draft on the topic in 1825 and published in 1827. [1] [citation needed] There is also a Gauss map ...