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Homeomorphisms of products of subsets of the Cantor discontinuum

100%

Trnková V.

Instytut Matematyczny Polskiej Akademii Nauk

CONTENTS I. Introduction and the Main Theorem................................................5 II. The basic construction and the scheme of the proof.....................8 III. The construction of the spaces $X_{k}$, k ∈ ω..........................13 IV. The operations σ, m, i for products of spaces............................18 V. The recognizing of A from the topology of Y(A)...........................26 VI. Concluding remarks...................................................................34 References.....................................................................................36

$X^m$ is homeomorphic to $X^n$ iff m ~ n where ~ is a congruence on natural numbers

48%

Trnková V.

Fundamenta Mathematicae

1973

tom 80

nr 1

51-56

Homeomorphisms of products of Boolean separable spaces

37%

Trnková V.

Fundamenta Mathematicae

1985-1986

tom 126

nr 1

45-61

Ograniczanie wyników

2 Fundamenta Mathematicae

3 Trnková V.

1 1988

1 1985

1 1973

Wyniki wyszukiwania

Homeomorphisms of products of subsets of the Cantor discontinuum

$X^m$ is homeomorphic to $X^n$ iff m ~ n where ~ is a congruence on natural numbers

Homeomorphisms of products of Boolean separable spaces