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finite cardinal造句

"finite cardinal"是什么意思   

例句與造句

  1. Natural numbers can be considered either as finite ordinals or finite cardinals.
  2. For finite cardinals, this definition coincides with the standard definition of the binomial coefficient.
  3. Here consider them as finite cardinal numbers.
  4. It can also be seen directly to be regular, as the cardinal sum of a finite number of finite cardinal numbers is itself finite.
  5. Or more loosely but more intuitively, " n " is an integer iff at least one of the numbers " n " and  " " n " is a natural number / a finite cardinal / a finite ordinal.
  6. It's difficult to find finite cardinal in a sentence. 用finite cardinal造句挺難的
  7. Below are some examples . ( Note : some authors, arguing that " there are no finite cardinal numbers in general topology ", prefer to define the cardinal functions listed below so that they never take on finite cardinal numbers as values; this requires modifying some of the definitions given below, e . g . by adding " \; \; + \; \ aleph _ 0 " to the right-hand side of the definitions, etc .)
  8. Below are some examples . ( Note : some authors, arguing that " there are no finite cardinal numbers in general topology ", prefer to define the cardinal functions listed below so that they never take on finite cardinal numbers as values; this requires modifying some of the definitions given below, e . g . by adding " \; \; + \; \ aleph _ 0 " to the right-hand side of the definitions, etc .)
  9. Below are some examples . ( Note : some authors, arguing that " there are no finite cardinal numbers in general topology ", prefer to define the cardinal functions listed below so that they never taken on finite cardinal numbers as values; this requires modifying some of the definitions given below, e . g . by adding " \; \; + \; \ aleph _ 0 " to the right-hand side of the definitions, etc .)
  10. Below are some examples . ( Note : some authors, arguing that " there are no finite cardinal numbers in general topology ", prefer to define the cardinal functions listed below so that they never taken on finite cardinal numbers as values; this requires modifying some of the definitions given below, e . g . by adding " \; \; + \; \ aleph _ 0 " to the right-hand side of the definitions, etc .)
  11. If the axiom of choice holds, every cardinal ? has a successor ? + > ?, and there are no cardinals between ? and its successor . ( Without the axiom of choice, using Hartogs'theorem, it can be shown that, for any cardinal number ?, there is a minimal cardinal ? +, so that + ? ? .-- > \ kappa ^ + \ nleq \ kappa . ) For finite cardinals, the successor is simply ? + 1.

相鄰詞匯

  1. "finite beam"造句
  2. "finite boundary"造句
  3. "finite branch"造句
  4. "finite bypass"造句
  5. "finite capacity scheduling"造句
  6. "finite cardinal number"造句
  7. "finite cardinality"造句
  8. "finite cavity"造句
  9. "finite cell complex"造句
  10. "finite chain"造句
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