# Pages with the fewest revisions

Showing below up to **50** results in range #**1** to #**50**.

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- Integral domain satisfying ACCP that is not a field has either infinitely many units or infinitely many associate classes of irreducibles (1 revision)
- Every binomial polynomial is irreducible but not prime in the ring of integer-valued polynomials over rational integers (1 revision)
- Formal power series ring (1 revision)
- Ring of rational integers is Euclidean with norm equal to binary logarithm of absolute value (1 revision)
- Unique factorization and Dedekind iff principal ideal (1 revision)
- CM ring (1 revision - redirect page)
- Injective resolution (1 revision)
- Dedekind-Hasse norm implies principal ideal ring (1 revision)
- Associate implies same orbit under multiplication by group of units in integral domain (1 revision)
- Ring of integer-valued polynomials over normal domain is normal (1 revision)
- Equivalence of definitions of Cohen-Macaulay (1 revision - redirect page)
- Local (1 revision - redirect page)
- Euclidean norm on a commutative unital ring (1 revision - redirect page)
- Polynomial ring over a field is uniquely Euclidean with norm equal to degree (1 revision)
- Minimum over principal ideal of Euclidean norm is a smaller multiplicatively monotone Euclidean norm (1 revision)
- Irreducible not implies universal side divisor (1 revision)
- Z (1 revision - redirect page)
- Euclidean implies Dedekind-Hasse (1 revision)
- Filtrative norm (1 revision)
- Euclideanness is quotient-closed (1 revision)
- Normality is polynomial-closed (1 revision)
- Content of a polynomial (1 revision)
- Greatest common divisor (1 revision)
- Euclideanness is localization-closed (1 revision)
- Strictly multiplicatively monotone norm (1 revision)
- Polynomial ring over integrally closed subring is integrally closed in polynomial ring (1 revision)
- Ring of Gaussian integers (1 revision)
- Algebraic norm in a number field (1 revision)
- Natural map from topological space to max-spectrum of ring of continuous real-valued functions is an injection iff the space is Urysohn (1 revision)
- Strictly multiplicatively monotone norm on Bezout domain is a Dedekind-Hasse norm (1 revision)
- Linearly closed subring (1 revision)
- Ring over which nonzero polynomials define nonzero functions (1 revision)
- Nonnegative norm (1 revision)
- Urysohn space (1 revision)
- Length of irreducible factorization is strictly multiplicatively monotone on unique factorization domain (1 revision)
- Proper integrally closed subring has infinite index (1 revision)
- Irreducible element property is not determined by quotient ring (1 revision)
- Multiplicative norm (1 revision)
- Ring of functions from a ring to itself (1 revision)
- Unique factorization and Bezout iff principal ideal (1 revision)
- PID implies one-dimensional (1 revision)
- Ideal generated by an irreducible element (1 revision)
- Number field with positive algebraic norm (1 revision)
- Ring of trigonometric polynomials (1 revision)
- Integral domain in which every irreducible is prime (1 revision)
- Principal ideal ring implies one-dimensional (1 revision)
- Ring over which every monic polynomial has finitely many roots (1 revision)
- Ring of integers is Euclidean with norm equal to absolute value (1 revision - redirect page)
- Ring of rational integers is an interpolation domain (1 revision)
- Subadditive Euclidean norm (1 revision)