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Addendum to: "Sequences of 0's and 1's" (Studia Math. 149 (2002), 75-99)

100%

Boos J., Leiger T.

Studia Mathematica

2005

tom 171

nr 3

305-309

There is a nontrivial gap in the proof of Theorem 5.2 of [2] which is one of the main results of that paper and has been applied three times (cf. [2, Theorem 5.3, (G) in Section 6, Theorem 6.4]). Till now neither the gap has been closed nor a counterexample found. The aim of this paper is to give, by means of some general results, a better understanding of the gap. The proofs that the applications hold will be given elsewhere.

Sequences of 0's and 1's

81%

Bennett G., Boos J., Leiger T.

Studia Mathematica

2002

tom 149

nr 1

75-99

We investigate the extent to which sequence spaces are determined by the sequences of 0's and 1's that they contain.

General theorems of Mazur-Orlicz type

50%

Boos J., Leiger T.

Studia Mathematica

1989

tom 92

nr 1

1-19

Sätze vom Mazur-Orlicz-Typ

41%

Boos J., Leiger T.

Studia Mathematica

1985

tom 81

nr 2

197-211

Ograniczanie wyników

4 Studia Mathematica

4 Boos J.

4 Leiger T.

1 Bennett G.

1 2005

1 2002

1 1989

1 1985

Wyniki wyszukiwania

Addendum to: "Sequences of 0's and 1's" (Studia Math. 149 (2002), 75-99)

Sequences of 0's and 1's

General theorems of Mazur-Orlicz type

Sätze vom Mazur-Orlicz-Typ