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Functions

f ( ) =. A. B. Functions. This Lecture. We will define a function formally, and then in the next lecture we will use this concept in counting. We will also study the pigeonhole principle and its applications. Examples and definitions (injection, surjection, bijection)

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Sets and Functions

f ( ) =. A. B. Sets and Functions. Lecture 4: Sep 12. (based on slides in MIT 6.042). Sets. Informally : A set is a collection of mathematical objects, with the collection treated as a single mathematical object. Examples:. real numbers, ? complex numbers, C

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Functions

f ( ) =. A. B. Functions. Lecture 12. Functions. function, f , from set A to set B associates an element , with an element. The domain of f is A. The codomain of f is B. For every input there is exactly one output. Functions. Functions. f(S) = |S|.

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146 views • 14 slides

Functions

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232 views • 13 slides

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Jection iff - PowerPoint PPT Presentation

Functions

Sets and Functions

Functions

Functions