indistinguishable
31Topological indistinguishability — In topology, two points of a topological space X are topologically indistinguishable if they have exactly the same neighborhoods. That is, if x and y are points in X, and A is the set of all neighborhoods which contain x, and B is the set of all… …
32Identical particles — Statistical mechanics Thermodynamics · …
33Philosophical zombie — A philosophical zombie or p zombie in the philosophy of mind and perception is a hypothetical being that is indistinguishable from a normal human being except in that it lacks conscious experience, qualia, or sentience.[1] When a zombie is poked… …
34Gibbs paradox — In statistical mechanics, a semi classical derivation of the entropy that doesn t take into account the indistinguishability of particles, yields an expression for the entropy which is not extensive (is not proportional to the amount of substance …
35Dying Earth subgenre — The Dying Earth subgenre is a sub category of science fantasy which takes place at the end of Time, when the Sun slowly fades and the laws of the universe themselves fail, with science becoming indistinguishable from magic.Fact|date=June 2008… …
36Quasi-set theory — is a formal mathematical theory of collections of indistinguishable objects, mainly motivated by the assumption that certain objects treated in quantum physics are indistinguishable. Quasi set theory is closely related to, yet distinct from,… …
37Maxwell–Boltzmann statistics — Statistical mechanics Thermodynamics · …
38Supervenience — In philosophy, supervenience is a kind of dependency relationship, typically held to obtain between sets of properties. According to one standard definition, a set of properties A supervenes on a set of properties B, if and only if any two… …
39Zoonosis — A zoonosis (pronEng|ˌzoʊəˈnoʊsɨs) or zoonose is any infectious disease that is able to be transmitted (by a vector) from other animals, both wild and domestic, to humans or from humans to animals (the latter is sometimes called reverse zoonosis) …
40T1 space — In topology and related branches of mathematics, T1 spaces and R0 spaces are particular kinds of topological spaces.The T1 and R0 properties are examples of separation axioms. Definitions Let X be a topological space and let x and y be points in… …
