On a problem of Tamas Varga

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1. [1] ERDÖS (P.), RÉVÉSZ (P.). — On a problem of Tamás Varga (in Hungarian, Mat. Lapok, t. 24, 1973, p. 273-282. Zbl0373.60035
2. [2] ERDÖS (P.), RÉVÉSZ (P.). — On the length of the longest head-run, Topics in information theory, Keszthely (Hungary), Colloq. Math. Soc. János Bolyai, t. 16, 1975, p. 219-228. Zbl0362.60044MR57 #17788
3. [3] ERDÖS (P.), RÉNYI (A.). — On a new law of large numbers, J. Analyse Math., t. 22, 1970, p. 103-111. Zbl0225.60015MR42 #6907
4. [4] JOÓ (I.). — On Riesz bases, Ann. Univ. Sci. Budapest Sect. Math., t. 31, 1988, p. 141-153. Zbl0674.46006MR90i:42045
5. [5] ERDÖS (P.), HORVÁTH (M.) and JOÓ (I.). — On the uniqueness of the expansion 1 = ∑ q-ni, Acta Math. Hungar., t. 58, 3-4, 1991. Zbl0747.11005
6. [6] ERDÖS (P.), JOÓ (I.) and KOMORNIK (V.). — Characterization of the unique expansion 1 = ∑ q-ni and related problems, Bull. Soc. Math. France, t. 118, 1990, p. 377-390. Zbl0721.11005
7. [7] JOÓ (I.) and JOÓ (M.). — On an arithmetical property of √2, Publ. Math., t. 39/1-2, 1991, p. 87-89. Zbl0766.11006MR92j:11067
8. [8] ERDÖS (P.) and JOÓ (I.). — On the expansion 1 = ∑qni, Period. Math. Hungar., t. 23, 1, 1991, p. 27-30. Zbl0747.11006
9. [9] FROUGNY (Ch.). — Representation of numbers and finite automata. - Math. Systems Theory, to appear. 
10. [10] FROUGNY (Ch.). — On the expansion of integers in non-integer basis. - Manuscript, 1991. 
11. [11] RAUZY (G.). — Sur le développement en base non entière. - Colloque de Théorie des Nombres, Alger, 1989. 
12. [12] BOGMÉR (A.), HORVÁTH (M.) and SÖVEGJÁRTÓ (A.). — On some problems of I. Joó, Acta Math. Hung., t. 58, 1-2, 1991. Zbl0766.11004MR92m:11008
13. [13] RÉNYI (A.). — Representation for real numbers and their ergodic properties, Acta Math. Acad. Sci. Hungar., t. 8, 1957, p. 173-179. Zbl0079.08901MR20 #3843
14. [14] ERDÖS (P.) and JOÓ (I.). — On the number of expansions 1 = ∑qni, Preprint of the Math. Inst. of the Hung. Acad. of Sci., n° 30, 1991. 

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