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10.1: Basics
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Function(working definition): a rule which assigns to each input element from a set A a single output element from a set B
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10.2: Properties of Functions
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Surjective Function: a function whose image is all of its codomain — that is, every element of the codomain is an output for the function;
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10.3: Important Examples
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identity function (on a set A ): the function A→A defined by a↦a
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10.4: Composition of functions
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Composite Function: a function A→C created from given functions f:A→B and g:B→C by a↦g(f(a))
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10.5: Inverses
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Suppose f:A→B is a function. By definition, f associates an element of B to each element of A. Sometimes we want to reverse this process: given an element b∈B, can we determine an element a∈A such that f(a)=b?
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10.6: Activities
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10.7: Exercises
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