maths at deer park

@mathsatdeerpark

High School Mathematics Teacher, Theoretical Computer Science Grad Student, BA Mathematics, BS Economics, Retired Army, USMC

Rocklin, CA
Vrijeme pridruživanja: svibanj 2019.

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    An in-depth look at pluggable exception handlers.

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  2. The Deer represents conditional branching.

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  4. returns to 0, where 0 is not nothing: It is a mechanical zero. Mathematically (simply) you can think of the xy cartesian 2d graph. More complex, centering or balancing a machine to its original form or stable state.

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  5. Initial automata are arrays and therefore the initial Deer Park is in Turing Tape form •[][][]... The Deer |||(/) is the Artificial Life and its Capital Test is binary, If 2, then 0: Meaning, the theoretical machine processes two functions at each step ->

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  6. (foraging, division of labor, corpse clustering, larval sorting, nest building, and cooperative transport): the example is described, modeled (when a model exists), and used as a metaphor to design an algorithm, a multiagent system, or a group of robots.”

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  7. “a biological example ... — Swarm Intelligence: From Natural to Artificial Systems (Santa Fe Institute Studies on the Sciences of Complexity) by Eric Bonabeau, Marco Dorigo, et al.

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    682009

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  10. SOUPS {Set, Object, Unit, Prime, Substrate}

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  11. What amounts to the [][][] Automata -> Theoretical Integrated Machine Economy -> “Deer Park”s -> Terrains can find numerical simulations in simple form leading up to more complex automata and Lotka-Volterra type diffeqs.

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  12. Conway’s Game of Life as Basis for Future Cellular Automata Rule Sets – The Wang Wei Observatory

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  13. Wang Wei as a Meditation on Alignment Theory – The Wang Wei Observatory

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    【オリジナル問題】4 図のような、半径が3cmの扇型AOBがあり、2点P、Qは弧AB上の点である。色を塗った部分の面積は[ ]cm^2である。

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    This Roman die comes from Villas de Boscoreale, where many artifacts and buildings were preserved after the eruption of Mount Vesuvius in 79 AD. It's made of bone; what a shape for a die! British Museum collection

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    681971

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    If f(z) is an entire function and f(z) goes to infinity along every path going to infinity, f is a polynomial.

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    681997

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