uncountable cardinal number造句
造句与例句手机版
- Aleph-? is the first uncountable cardinal number that can be demonstrated within Zermelo Fraenkel set theory " not " to be equal to the cardinality of the set of all real numbers; for any positive integer n we can consistently assume that 2 ^ { \ aleph _ 0 } = \ aleph _ n, and moreover it is possible to assume 2 ^ { \ aleph _ 0 } is as large as we like.
- It's difficult to see uncountable cardinal number in a sentence. 用uncountable cardinal number造句挺难的
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