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einducts

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There are 8 letters in EINDUCTS ( C3D2E1I1N1S1T1U1 )

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Einducts might refer to
In mathematics,
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* -induction (Epsilon-induction) is a variant of transfinite induction that can be used in set theory to prove that all sets satisfy a given property P[x]. If the truth of the property for x follows from its truth for all elements of x, for every set x, then the property is true of all sets. In symbols:*
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* {\displaystyle \forall x{\Big (}\forall y(y\in x\rightarrow P[y])\rightarrow P[x]{\Big )}\rightarrow \forall x\,P[x]}
* This principle, sometimes called the axiom of induction (in set theory), is equivalent to the axiom of regularity given the other ZF axioms.
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* -induction is a special case of well-founded induction. The Axiom of Foundation (regularity) implies epsilon-induction.
* The name is most often pronounced "epsilon-induction", because the set membership symbol
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* historically developed from the Greek letter
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