Wyniki wyszukiwania

1

An example of a non-topologizable algebra

100%

Frankiewicz R., Plebanek G.

Studia Mathematica

|

1995

|

tom 116

|

nr 1

85-87

EN

We present an example of an algebra that is generated by $ω_1$ elements, and cannot be made a topological algebra. This answers a problem posed by W. Żelazko.

2

Artykuł dostępny w postaci pełnego tekstu - kliknij by otworzyć plik

Assertion Q distinguishes topologically ω* and ${\germ m}$ when ${\germ m}$ regular and ${\germ m}>ω$

99%

Frankiewicz R.

Colloquium Mathematicum

|

1977-1978

|

tom 38

|

nr 2

175-177

3

Embedding of Boolean algebras in Ρ(ω)/fin

70%

Baumgartner J., Frankiewicz R., Zbierski P.

Fundamenta Mathematicae

|

1990

|

tom 136

|

nr 3

187-192

4

On partitioner-representability of Boolean algebras

60%

Frankiewicz R., Zbierski P.

Fundamenta Mathematicae

|

1990

|

tom 135

|

nr 1

25-35

5

On a theorem of Baumgartner and Weese

50%

Frankiewicz R., Zbierski P.

Fundamenta Mathematicae

|

1991

|

tom 139

|

nr 3

167-175

6

Strongly discrete subsets in ω*

50%

Frankiewicz R., Zbierski P.

Fundamenta Mathematicae

|

1988

|

tom 129

|

nr 3

173-180

Ograniczanie wyników

4 Fundamenta Mathematicae

1 Colloquium Mathematicum

1 Studia Mathematica

6 Frankiewicz R.

4 Zbierski P.

1 Baumgartner J.

1 Plebanek G.

1 1995

1 1991

2 1990

1 1988

1 1978

An example of a non-topologizable algebra

Assertion Q distinguishes topologically ω* and ${\germ m}$ when ${\germ m}$ regular and ${\germ m}>ω$

Embedding of Boolean algebras in Ρ(ω)/fin

On partitioner-representability of Boolean algebras

On a theorem of Baumgartner and Weese

Strongly discrete subsets in ω*