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Published online by Cambridge University Press: 20 November 2018
Using the Dadarlat isomorphism, we give a characterization for the Kasparov product of ${{C}^{*}}$-algebra extensions. A certain relation between
$KK\left( A,\,Q\left( B \right) \right)$ and
$KK\left( A,\,Q\left( KB \right) \right)$ is also considered when
$B$ is not stable, and it is proved that
$KK\left( A,\,Q\left( B \right) \right)$ and
$KK\left( A,\,Q\left( KB \right) \right)$ are not isomorphic in general.