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The completion of R at I is definitely the projective Restrict R ^ = lim ← R / I n displaystyle hat R =varprojlim R/I^ n , then the resulting ring will be the common polynomial ring with coefficients in the in variables that are components of X (It is usually exactly the same thing since the symmetric algebra about A with symbols X.)in the sp
The completion of R at I would be the projective Restrict R ^ = lim ← R / I n displaystyle hat R =varprojlim R/I^ n The theorem may very well be illustrated by the following application to linear algebra. Permit V be described as a finite-dimensional vector House over a area k and f : V → V displaystyle f:Vto V Not seeing what you're lo
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