transfinite numbers造句
例句與造句
- Hilbert adopted and warmly defended Georg Cantor's set theory and transfinite numbers.
- Consideration of the natural numbers also leads to the transfinite numbers, which formalize the concept of " infinity ".
- The paradox of Hilbert's Grand Hotel can be understood by using Cantor's theory of transfinite numbers.
- Although Schultz was unsuccessful in this entry, the essay preceded certain features of Georg Cantors Theory of Transfinite numbers.
- The concept of transfinite numbers, however, was first considered by Indian Jaina mathematicians as far back as 400 BC.
- It's difficult to find transfinite numbers in a sentence. 用transfinite numbers造句挺難的
- It contained Cantor's reply to his critics and showed how the transfinite numbers were a systematic extension of the natural numbers.
- where ? is a transfinite number greater than all integers and ? is an infinitesimal greater than 0 but less than any positive real number.
- Of these transfinite numbers, perhaps the most extraordinary, and arguably, if they exist, " largest ", are the large cardinals.
- :Or you could start, less ambitiously, by looking at extensions to the integers-see transfinite number, ordinal number and cardinal number.
- What's the name of a transfinite number that can have any finite number subtracted from or added to it, with the result being different than the original number?
- Cantor observed this property as early as 1882 / 83 during his studies in set theory and transfinite numbers and was therefore ( implicitly ) relying on the Axiom of Choice.
- Some suspect that this value is a fundamental universal constant, others propose that it may depend on cultural and psychological factors, while still others believe that it is a transfinite number.
- Carvalho accused Georg Cantor of confusing " numbers with their mere symbols " in his works about transfinite numbers, and calls his math a " play on words " and a " false logic ".
- The name of the company takes inspiration from the surname of Georg Cantor, the creator of the theory of transfinite numbers, a fundamental theory in the transformation of mathematical study in the late nineteenth century.
- But the next major advance in the theory was made by Georg Cantor; in 1895 he published a book about his new set theory, introducing, among other things, transfinite numbers and formulating the continuum hypothesis.
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