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Squares 1 2 ,2 2 ,…,(p-1/2) 2 Modulo a Prime p 正方形 1 2 ,2 2 ,...,(p-1/2)2 个质数 p 的模数
Pub Date : 2023-12-11 DOI: 10.1080/07468342.2023.2286201
Kang-Ju Lee
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引用次数: 0
An Explicit Version of Saidak’s Argument for the Infinitude of Primes 赛达克素数无穷论证的明确版本
Pub Date : 2023-11-27 DOI: 10.1080/07468342.2023.2282928
Sarmad Abbasi
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引用次数: 0
A Two-for-One Deal on Rational Triangles 有理三角形的 "二选一 "交易
Pub Date : 2023-11-27 DOI: 10.1080/07468342.2023.2282345
Ricardo E. Rojas
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引用次数: 0
Cutting the Möbius Strip 切割莫比乌斯带
Pub Date : 2023-11-21 DOI: 10.1080/07468342.2023.2271827
Cooper Young
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引用次数: 0
A Modern Spin on Archimedes’ Quadrature of the Parabola 阿基米德抛物线二次曲的现代演绎
Pub Date : 2023-11-20 DOI: 10.1080/07468342.2023.2278998
Jason Snyder
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引用次数: 0
Pentagons with Permutable Angles 可对角五边形
Pub Date : 2023-11-15 DOI: 10.1080/07468342.2023.2279459
Todd G. Will
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引用次数: 0
REFEREES IN 2023 2023 年的裁判员
Pub Date : 2023-10-20 DOI: 10.1080/07468342.2023.2264744
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引用次数: 0
Uniform Continuity: Another Way to Approach This Concept in the Classroom 统一连续性:在课堂上实现这一概念的另一种方式
Pub Date : 2019-01-01 DOI: 10.1080/07468342.2019.1535208
César A. Hernández Melo, Fernanda D. de Melo Hernández
Let f be a continuous function defined on an interval J . We say that a function δ from J × R+ to R+ is a delta-epsilon function for f on J , if for all p ∈ J and > 0, the number δ(p, ) satisfies the epsilon-delta definition of continuity of f at p for that . More precisely, δ(p, ) is such that for all x ∈ J with |x − p| < δ(p, ), then |f (x) − f (p)| < . Next, we provide necessary and sufficient conditions to analyze the uniform continuity of the function f based on the behavior of the function η : R+ → [0, ∞) given by
设f是在区间J上定义的连续函数。我们说一个函数δ从J × R+到R+是f在J上的一个函数,如果对于所有p∈J且> 0,数δ(p,)满足f在p上连续性的定义。更准确地说,δ(p,)是这样的:对于所有x∈J,且|x−p| < δ(p,),则|f (x)−f (p)| <。其次,根据式给出的函数η: R+→[0,∞)的性质,给出了分析函数f一致连续性的充分必要条件
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引用次数: 0
Was Calculus Invented In India? 微积分是在印度发明的吗?
Pub Date : 2002-01-01 DOI: 10.1080/07468342.2002.11921911
D. Bressoud
(2002). Was Calculus Invented In India? The College Mathematics Journal: Vol. 33, No. 1, pp. 2-13.
(2002)。微积分是在印度发明的吗?《大学数学学报》,第33卷第1期,第2-13页。
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引用次数: 9
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The College Mathematics Journal
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