A compact Fréchet space whose square is not Fréchet

 Access to full text

 Full (PDF)

1. T. K. BOEHME M. ROSENFELD, An example of two compact Fréchet Hausdorff spaces, whose product is not Fréchet, J. London Math. Soc. 8 (1974), 339-344. (1974) MR0343242
2. J. DOČKÁLKOVÁ, Almost disjoint refinement of families of subsets of natural and real numbers, (in Czech), Rigorosní práce, ČKD Praha, závod Polovodiče, Praha 1980. (1980) 
3. V. I. MALYCHIN, O sekvencial'nycn i Freše-Urysona bikompaktach, Vestnik Moskov. Univ. 5 (1976), 42-47. (1976) MR0487955
4. E. MICHAEL, A quintuple quotient quest, Gen. Top. and Appl. 2 (1972), 91-138. (1972) Zbl0238.54009MR0309045
5. A. R. D. MATHIAS, Happy families, Ann. Math. Logic 12 (1977) 59-111. (1977) Zbl0369.02041MR0491197
6. R. C. OLSON, Bi-quotient maps, countable bi-sequential spaces and related topics, Gen. Top. and Appl. 4 (1974), 1-28. (1974) MR0365463

1. János Gerlits, Zsigmond Nagy, Products of convergence properties
2. Chuan Liu, On weakly bisequential spaces
3. Tsugunori Nogura, Products of sequential convergence properties
4. Josef Novák, Double convergence and products of Fréchet spaces
5. Josef Novák, A note on products of Fréchet spaces
6. Oleg Okunev, Fréchet property in compact spaces is not preserved by $M$-equivalence
7. Camillo Costantini, On a problem of Nogura about the product of Fréchet-Urysohn $\langle {\alpha }_4\rangle$-spaces
8. Michael Hrušák, Paul J. Szeptycki, Artur Hideyuki Tomita, Selections on $\Psi$-spaces
9. Alexander Shibakov, Examples of sequential topological groups under the continuum hypothesis
10. Petr Simon, Completely regular modification and products