  The present study further strengthens the use of the Keedwell CIPQ against
attack on a system by the use of the Smarandache Keedwell CIPQ for cryptography
in a similar spirit in which the cross inverse property has been used by
Keedwell. This is done as follows. By constructing two S-isotopic
S-quasigroups(loops) $U$ and $V$ such that their Smarandache automorphism
groups are not trivial, it is shown that $U$ is a SCIPQ(SCIPL) if and only if
$V$ is a SCIPQ(SCIPL). Explanations and procedures are given on how these
SCIPQs can be used to double encrypt information.
