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Tame Fields and Tame Extensions

✍ Scribed by Sudesh K Khanduja

Publisher
Elsevier Science
Year
1998
Tongue
English
Weight
140 KB
Volume
201
Category
Article
ISSN
0021-8693

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✦ Synopsis

Let V be a henselian valuation of any rank of a field K and let V be the extension of V to a fixed algebraic closure K of K. In this paper, it is proved that Ε½ . Ε½ . K,V is a tame field, i.e., every finite extension of K, V is tamely ramified, if and

case of the previous result, when K is a perfect field of nonzero characteristic was w proved in 1995, with the purpose of completing a result of James Ax S. K.

Ε½ .

x

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