  In this paper, we mainly investigate the quotient spaces G/H when G is a
strongly topological gyrogroup and H is a strong subgyrogroup of G. It is shown
that if G is a strongly topological gyrogroup, H is a closed strong
subgyrogroup of G and H is inner neutral, then the quotient space G/H is
first-countable if and only if G/H is a bisequential space if and only if G/H
is a weakly first-countable space if and only if G/H is a csf-countable and
sequential a7-space. Moreover, it is shown that if H is a locally compact
metrizable strong subgyrogroup of G and the quotient space G/H is sequential,
then G is also sequential; if H is a closed first-countable and separable
strong subgyrogroup of G, the quotient space G/H is a cosmic space, then G is
also a cosmic space; if the quotient space G/H has a star-countable cs-network
or star-countable wcs*-network, then G also has a star-countable cs-network or
star-countable wcs*-network, respectively.
