[PDF] The SFT property does not imply finite dimension for power series

The ring R is called an SFT ring if every ideal in R (respectively every prime ideal in R) has the SFT property It was shown in [1] that if R is not SFT, then dim(R❏t 



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4 oct 2011 · A preliminary version of this paper appears in the the Proceedings of Eurocrypt 2012 This is the full version Standard Security Does Not Imply 



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The SFT property does not imply finite dimension for power series

The ring R is called an SFT ring if every ideal in R (respectively every prime ideal in R) has the SFT property It was shown in [1] that if R is not SFT, then dim(R❏t 



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