In previous papers, it is proved, among other things, that every infinite dimensional sigma-Dedekind complete Banach lattice has a separable quotient. It has come to my attention that L. Weis proved this result without assuming sigma-Dedekind completeness; the proof is based, however, on the deep theorem of J. Hagler and W.B. Johnson concerning the structure of dual balls of Banach spaces and therefore cannot be applied simply to the case of locally convex solid topologically complete Riesz spaces.
@article{urn:eudml:doc:42718,
title = {Acknowledgement of priority: Separable quotients of Banach spaces.},
journal = {Collectanea Mathematica},
volume = {49},
year = {1998},
pages = {133-133},
zbl = {0936.46020},
mrnumber = {MR1629774},
language = {en},
url = {http://dml.mathdoc.fr/item/urn:eudml:doc:42718}
}
Wójtowicz, Marek. Acknowledgement of priority: Separable quotients of Banach spaces.. Collectanea Mathematica, Tome 49 (1998) p. 133. http://gdmltest.u-ga.fr/item/urn:eudml:doc:42718/