Normed versus topological groups: Dichotomy and duality

144 N. H. Bingham and A. J. Ostaszewskisembles et les fonctions convexes), Mat. Lapok 9 (1958), 273-282.[Dal]H. G. Dales, Automatic continuity: a survey, Bull. London Math. Soc.10 no. 2 (1978), 129–183.[Dar] G. Darboux, Sur la composition des forces en statiques, Bull. des Sci.Math. (1) 9 (1875) 281-288.[D]E. B. Davies, One-parameter semigroups, London Mathematical SocietyMonographs, 15. Academic Press, 1980.[RODav] R. O. Davies, Subsets of finite measure in analytic sets, Nederl. Akad.Wetensch. Proc. Ser. A. 55 = Indagationes Math. 14, (1952), 488–489.[dGMc] J. de Groot and R.H. McDowell, Extension of mappings on metric spaces,Fund. Math. 48 (1959-60), 252-263.[Del1] C. Dellacherie, Capacités et processus stochastiques, Ergeb. Math. Grenzgebiete67, Springer, 1972.[Del2] C. Dellacherie, Un cours sure les ensembles analytiques, Part II (p. 183-316) [Rog2].[Den] A. Denjoy, Sur les fonctions dérivées sommable, Bull. Soc. Math. France43 (1915), 161-248.[DDD] E. Deza, M.M. Deza, and M. Deza, Dictionary of Distances, Elsevier,2006.[Dij]J. J. Dijkstra, On homeomorphism groups and the compact-open topology,Amer. Math. Monthly 112 (2005), no. 10, 910–912.[Dug] J. Dugundji, Topology, Allyn and Bacon, Inc., Boston, Mass. 1966.[Eb]W. F. Eberlein, Closure, convexity, and linearity in Banach spaces, Ann.Math. 47 (1946), p. 691.[Eff] E. G. Effros, Transformation groups and C ∗ -algebras. Ann. of Math. (2)81 1965 38–55.[Ell1] R. Ellis, Continuity and homeomorphism groups, Proc. Amer. Math. Soc.4 (1953), 969-973.[Ell2] R. Ellis, A note on the continuity of the inverse, Proc. Amer. Math. Soc.8 (1957), 372–373.[EH]H. W. Ellis, and I. Halperin, Function spaces determined by a levellinglength function, Canadian J. Math. 5, (1953). 576–592.[EFK] A. Emeryk, R. Frankiewicz, W. Kulpa, On functions having the Baireproperty. Bull. Acad. Polon. Sci. Sér. Sci. Math. 27 (1979), no. 6, 489–491.[Eng] R. Engelking, General topology, Heldermann Verlag, 1989.[EKR] P. Erdös, H. Kestelman and C. A. Rogers, An intersection property ofsets with positive measure, Coll. Math. 11(1963), 75-80.[FaSol] I. Farah and S. Solecki, Borel subgroups of Polish groups, Adv. Math.199 (2006), 499-541.[Far] D. R. Farkas, The algebra of norms and expanding maps on groups, J.Algebra, 133.2 (1994), 386-403.[Fol]E. Følner, Generalization of a theorem of Bogoliouboff to topological