Property: polynomial identity
Definition: There exists an element of $\mathbb Z\langle x_1,\ldots x_n\rangle$ for which any set of $n$ ring elements satisfies the polynomials
Reference(s):
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Metaproperties:
This property has the following metaproperties
- passes to subrings
- passes to quotient rings
- stable under finite products
- passes to the center