constructible number造句
例句與造句
- The set of constructible numbers can be completely algebra.
- Constructible number : A number representing a length that can be constructed using a compass and straightedge.
- Specific varieties of definable numbers include the constructible numbers of geometry, the algebraic numbers, and the computable numbers.
- The real constructible numbers form the least Euclidean field, and the Euclidean fields are precisely the ordered extensions thereof.
- Both trisecting the general angle and doubling the cube require taking cube roots, which are not constructible numbers by compass and straightedge.
- It's difficult to find constructible number in a sentence. 用constructible number造句挺難的
- *PM : theorem on constructible numbers, id = 9614 new !-- WP guess : theorem on constructible numbers-- Status:
- *PM : theorem on constructible numbers, id = 9614 new !-- WP guess : theorem on constructible numbers-- Status:
- You might have been thinking of constructible numbers which form a subfield, not computable numbers . talk ) 20 : 55, 7 September 2012 ( UTC)
- They were unable to solve this problem, and in 1837 Pierre Wantzel proved it to be impossible because the cube root of 2 is not a constructible number.
- These facts can be used to characterize the field of constructible numbers, because, in essence, the equations defining lines and circles are no worse than quadratic.
- *PM : motivation of definition of constructible numbers, id = 9607 new !-- WP guess : motivation of definition of constructible numbers-- Status:
- *PM : motivation of definition of constructible numbers, id = 9607 new !-- WP guess : motivation of definition of constructible numbers-- Status:
- A complex number is a "'constructible number "'if its corresponding point in the Euclidean plane is constructible from the usual-and-coordinate axes.
- In terms of algebra, a length is constructible if and only if it represents a constructible number, and an angle is constructible if and only if its cosine is a constructible number.
- In terms of algebra, a length is constructible if and only if it represents a constructible number, and an angle is constructible if and only if its cosine is a constructible number.
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