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Anisomorphism
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→Algebraic Geometry of Computing
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== Algebraic Geometry of Computing == | == Algebraic Geometry of Computing == | ||
Finite state machines appear in a variety of instantiations: mechanical, electronic, fluidic. The physical mechanisms involve necessitate that the design is described by differential equations, but ultimately the manipulation of abstracted "logical" states is the final goal. Thus we can describe the architecture of a general finite state machine with $$\mathbb{Z}/2\mathbb{Z}$$ algebra (or other finite rings too). | |||
== Read prototype == | == Read prototype == | ||