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In mathematics, a Weierstrass ring, named by Nagata after Karl Weierstrass, is a commutative local ring that is Henselian, pseudo-geometric, and such that any quotient ring by a prime ideal is a finite extension of a regular local ring.

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  • In mathematics, a Weierstrass ring, named by Nagata after Karl Weierstrass, is a commutative local ring that is Henselian, pseudo-geometric, and such that any quotient ring by a prime ideal is a finite extension of a regular local ring. (en)
  • Inom matematiken är en Weierstrassring, uppkallad av , section 45) efter Karl Weierstrass, en kommutativ som är , och så att varje kvotring med ett primideal är en av en . (sv)
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  • V. I. (en)
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  • W/w097500 (en)
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  • Danilov (en)
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  • In mathematics, a Weierstrass ring, named by Nagata after Karl Weierstrass, is a commutative local ring that is Henselian, pseudo-geometric, and such that any quotient ring by a prime ideal is a finite extension of a regular local ring. (en)
  • Inom matematiken är en Weierstrassring, uppkallad av , section 45) efter Karl Weierstrass, en kommutativ som är , och så att varje kvotring med ett primideal är en av en . (sv)
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  • Weierstrass ring (en)
  • Weierstrassring (sv)
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