"함수"의 두 판 사이의 차이

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<h5>메모</h5>
 
<h5>메모</h5>
  
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Early attempts to define a function were made by James Gregory (1687), Euler<br> (1748), and, later in the 18th century, by La Croix, Lagrange, and d'Alembert. All<br> these attemptsw ere intuitive,r ough-and-readayf fairsa nd none gained acceptance.<br> Fourier and Cauchy, both around 1820, offered improved versions; finally Dirichlet in<br> 1837 identifiedt he essentialp ropertyo f uniqueness": y is a functiono f x whent o each<br> valueo f x in a given intervalt herec orrespondas uniquev alueo f y" [5, p. 950].<br> This is not quite the end of the story,o f course;i n time it became apparentt.
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Early attempts to define a function were made by James Gregory (1687), Euler<br> (1748), and, later in the 18th century, by La Croix, Lagrange, and d'Alembert. All<br> these attempts were intuitive, rough-and-readayf fairsa nd none gained acceptance.<br> Fourier and Cauchy, both around 1820, offered improved versions; finally Dirichlet in<br> 1837 identifiedt he essentialp ropertyo f uniqueness": y is a functiono f x whent o each<br> valueo f x in a given intervalt herec orrespondas uniquev alueo f y" [5, p. 950].<br> This is not quite the end of the story,o f course;i n time it became apparentt.
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* '''[Atkinson2002]'''
  
 
 
 
 
67번째 줄: 69번째 줄:
 
<h5>관련논문</h5>
 
<h5>관련논문</h5>
  
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* [http://www.jstor.org/stable/1558992 Where Do Functions Come from?]<br>
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* '''[Atkinson2002]'''[http://www.jstor.org/stable/1558992 Where Do Functions Come from?]<br>
 
** Leigh Atkinson, <cite>The College Mathematics Journal</cite>, Vol. 33, No. 2 (Mar., 2002), pp. 107-112
 
** Leigh Atkinson, <cite>The College Mathematics Journal</cite>, Vol. 33, No. 2 (Mar., 2002), pp. 107-112
  

2011년 11월 6일 (일) 09:30 판

간단한 요약
  • 함수와 관련된 기본적인 개념과 수학에서 가장 기본적인 함수 몇가지를 배움.
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중요한 개념 및 정리

 

 

중요한 함수의 예

 

 

재미있는 문제

 

 

관련된 개념 및 나중에 더 배우게 되는 것들

 

 

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관련된 대학교 수학

 

 

메모

Early attempts to define a function were made by James Gregory (1687), Euler
(1748), and, later in the 18th century, by La Croix, Lagrange, and d'Alembert. All
these attempts were intuitive, rough-and-readayf fairsa nd none gained acceptance.
Fourier and Cauchy, both around 1820, offered improved versions; finally Dirichlet in
1837 identifiedt he essentialp ropertyo f uniqueness": y is a functiono f x whent o each
valueo f x in a given intervalt herec orrespondas uniquev alueo f y" [5, p. 950].
This is not quite the end of the story,o f course;i n time it became apparentt.

  • [Atkinson2002]

 

 

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