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PDF Mathematics for Computer Science Eric Lehman and Tom Leighton

Mathematics for Computer Science is a comprehensive textbook that covers the essential mathematical foundations of computer science such as logic sets relations functions graphs and algorithms Written by Eric Lehman and Tom Leighton two renowned professors at Princeton University this book offers a rigorous and engaging introduction to the field for students and professionals

PDF Mathematics for Computer Science

Mathematics has its own specific notion of “proof ” Definition A mathematical proof of a proposition is a chain of logical deductions leading to the proposition from a base set of axioms The three key ideas in this definition are highlighted: proposition logical deduc-tion and axiom

  • Why Bring Up Infinity in a mathematics for computer science text?

    Wait a minute! Why bring up infinity in a Mathematics for Computer Science text? After all, any data set in a computer is limited by the size of the computer’s memory, and there is a bound on the possible size of computer memory, for the simple reason that the universe is (or at least appears to be) bounded.

  • What are some mathematical problems that make approximation on a computer difficult?

    In general, some mathematical problems of this form are very sensitive to small deviations in the input data, in which case there are a variety of problems (such as rounding in input data) which make accurate approximation on a computer difficult.

  • What is error analysis in computational mathematics?

    In doing error analysis, we will often run into one of the following situations in computational mathematics: The algorithm may contain one or more “avoidable” steps that each greatly amplify errors. The algorithm may propagate initially small errors such that the error is amplified without bound in many small steps.

Maths for Programmers Tutorial

Maths for Programmers Tutorial

Mathematics for Computer Science (Full Course)

Mathematics for Computer Science (Full Course)

Introduction to Computing Mathematics Lecture 1

Introduction to Computing Mathematics Lecture 1

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