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If R[x] is a P.I.D. and R commutative, then R is a field

  • Post published:June 27, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingIf R[x] is a P.I.D. and R commutative, then R is a field

A subring R of the PID R[x] is an integral domain

  • Post published:June 23, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingA subring R of the PID R[x] is an integral domain

Any two nonzero elements of a principal ideal domain have a least common multiple

  • Post published:June 21, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingAny two nonzero elements of a principal ideal domain have a least common multiple

Two ideals (a) and (b) in PID are comaximal iff gcd(a,b) = 1

  • Post published:June 19, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingTwo ideals (a) and (b) in PID are comaximal iff gcd(a,b) = 1

A quotient of a principal ideal domain by a prime is again a P.I.D.

  • Post published:June 15, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingA quotient of a principal ideal domain by a prime is again a P.I.D.

Every nonzero prime ideal in a P.I.D. is a maximal ideal

  • Post published:June 13, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingEvery nonzero prime ideal in a P.I.D. is a maximal ideal
Read more about the article Derivative of sin^4(x)
Derivative of sin^4(x)

Derivative of sin^4(x)

  • Post published:June 9, 2023
  • Post category:Calculus/Mathematics
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Continue ReadingDerivative of sin^4(x)

An element of minimum norm in Euclidean Domain is a unit

  • Post published:June 7, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingAn element of minimum norm in Euclidean Domain is a unit
Read more about the article Integral of 1/(x^2 – a^2)
integral of 1/(x^2 - a^2)

Integral of 1/(x^2 – a^2)

  • Post published:June 5, 2023
  • Post category:Calculus/Mathematics
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Continue ReadingIntegral of 1/(x^2 – a^2)

If R is a Euclidean domain, then there are universal side divisors in R

  • Post published:June 2, 2023
  • Post category:Mathematics/Ring Theory
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Continue ReadingIf R is a Euclidean domain, then there are universal side divisors in R
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