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(a,b)-chain compact
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(a,b)-chain compact をテンプレートにして作成
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開始行:
*Name [#o20f7663]
[a,b]-chain compact
*Definition [#t4aca64c]
a and b denote infinite cardinals.
A topological space is called [a,b]-chain compact if every [[chain net]] with the cardinality from a to b (note that the cardinal may be equal to a or b) has a convergent cofinal subnet.
*Reference [#hcabe943]
J. E. Vaughan, ''Products of [a, b]-Chain Compact Spaces, Society of Czechoslovak Mathematicians and Physicist'', Praha, 1977. 473–476.
終了行:
*Name [#o20f7663]
[a,b]-chain compact
*Definition [#t4aca64c]
a and b denote infinite cardinals.
A topological space is called [a,b]-chain compact if every [[chain net]] with the cardinality from a to b (note that the cardinal may be equal to a or b) has a convergent cofinal subnet.
*Reference [#hcabe943]
J. E. Vaughan, ''Products of [a, b]-Chain Compact Spaces, Society of Czechoslovak Mathematicians and Physicist'', Praha, 1977. 473–476.
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