integral element
(algebra, commutative algebra, ring theory) Given a commutative unital ring R with extension ring S (i.e., that is a subring of S), any element s ∈ S that is a root of some monic polynomial with coefficients in R.
A reduced amount of osmoregulation
Alternative form of eclecticist
Third-person singular simple present indicative form of blurt out
S の R 上の整元とは、係数が R である首係数が1の多項式の根となる S の元のことです。
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