hyperreal numbers造句
例句与造句
- The following is an intuitive way of understanding the hyperreal numbers.
- The system of hyperreal numbers represents a rigorous method of treating the ideas about Leibniz.
- See the article on hyperreal numbers for a discussion of some of the relevant ideas.
- For example, any field of hyperreal numbers is real closed and non-Archimedean.
- Elements of are called hyperreal numbers.
- It's difficult to find hyperreal numbers in a sentence. 用hyperreal numbers造句挺难的
- In 1955, Jerzy Ao [ proved the transfer principle for any hyperreal number system.
- The hyperreal numbers, an ultrapower of the real numbers, are a special case of this.
- Joseph Dauben ( 1995 ) attributes the ultrapower construction of the hyperreal numbers to Luxemburg in 1962.
- The set of hyperreal numbers satisfies the same first order sentences as "'R " '.
- A . H . Lightstone developed a decimal expansion for hyperreal numbers in ( 0, 1 ) ".
- The application of hyperreal numbers and in particular the transfer principle to problems of analysis is called non-standard analysis.
- A mathematical implementation of the law of continuity is provided by the transfer principle in the context of the hyperreal numbers.
- Some examples are the field of real numbers, the field of real algebraic numbers, and the field of hyperreal numbers.
- Every real number " x " is surrounded by an infinitesimal " cloud " of hyperreal numbers infinitely close to it.
- The resulting numbers are called hyperreal numbers, and they can be used to give a Leibniz-like development of the usual rules of calculus.
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