Geodesic
A note on Saleh's paper ‘Almost continuity implies closure continuity’†
Glasgow mathematical journal, Tome 40 (1998) no. 3, p. 473

Voir la notice de l'article provenant de la source Cambridge University Press

Recently, Saleh [3] claimed to have solved ‘a long standing open question’ in topology; namely, he proved that every almost continuous function is clousure continuous (= θ = continuous). Unforunately, this problem was settled long time ago and even a better result is known. Consider the following implications: Cont. ⇒ Almost cont. ⇒ Almost α-cont.⇒ η-cont. ⇒.θ-cont. ⇒ Weakley cont. 
Dontchev, Julian; Noiri, Takashi. A note on Saleh's paper ‘Almost continuity implies closure continuity’†. Glasgow mathematical journal, Tome 40 (1998) no. 3, p. 473. doi: 10.1017/S0017089500032808
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[1] 1.Dickman, R.F. Jr, Porter, J.R. and Rubin, L.R., Completely regular absolutes and projective objects, Pacific J. Math., 94 (1981), 277–295. Google Scholar | DOI

[2] 2.Noiri, T., Almost a-continuous functions, Kyungpook Math. J., 28 (1988), 71–77. Google Scholar

[3] 3.Seleh, M., Almost continuity implies closure continuity, Glasgow Math. J., 40 (1998), 263–264. Google Scholar | DOI

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