proof-reading

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2018-04-13 18:52:15 +02:00
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@ -56,7 +56,7 @@ The details of this proof is given in \cref{sse:stern-abstraction}, but it can b
Ling, Nguyen, Stehlé and Wang~\cite{LNSW13} noticed that the \textsf{ZKAoK} of \cref{le:zk-ktx} straightforwardly works to prove knowledge of a vector in $\nbit^m$.
A technique to relax the constraints on the \textsf{ZKAoK} of \cref{le:zk-ktx} is the so-called ``Decomposition-Extension'' technique~\cite{LNSW13}\cite{LSS14,ELL+15,LLNW16} as explained in the introduction of this Section (\ref{sse:stern}).
%A method to relax the constraints on the \textsf{ZKAoK} of \cref{le:zk-ktx} is the so-called ``Decomposition-Extension'' technique~\cite{LNSW13,LSS14,ELL+15,LLNW16} as explained in the introduction of this Section (\cref{sse:stern}).
\index{Lattices!Inhomogeneous \SIS}
To prove the knowledge of an \ISIS preimage, i.e.