Integration Of The Greatest Integer Function | Zendy

Steve Ligh | Zendy; D. T.-F. Fung | Zendy

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Integration Of The Greatest Integer Function

Author(s) -

Steve Ligh,

D. T.-F. Fung

Publication year - 2020

Publication title -

papers on engineering education repository (american society for engineering education)

Language(s) - English

Resource type - Conference proceedings

DOI - 10.18260/1-2--6134

Subject(s) - integer (computer science) , function (biology) , trigonometric functions , mathematics , trigonometry , discrete mathematics , algebra over a field , combinatorics , computer science , pure mathematics , programming language , mathematical analysis , geometry , evolutionary biology , biology

There have been much discussions in recent years about the teaching of calculus. Among the various directions in the reform movement is the Consortium based at Harvard University. The text [2] for this project begins with a discussion of a library of functions. We introduced in our first semester calculus class several functions that are applicable to students’ environment. The postage stamp function and the grading function are examples of step functions, such as the greatest integer function.

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