Media Summary: This is an introduction to the material in This is an introduction to a sequence of videos for the Spring 2012 offering of A worked example of a rounding error analysis.

Cs 3220 Why Take This Class - Detailed Analysis & Overview

This is an introduction to the material in This is an introduction to a sequence of videos for the Spring 2012 offering of A worked example of a rounding error analysis. This is a discussion of basic concepts of absolute and relative error and conditioning, recorded for An on-the-fly demonstration of solving the roots of a cubic using bisection and Newton's method. A description of the basics of IEEE floating point representations and arithmetic.

A few descriptions of ways in which the differences between floating point and real arithmetic can cause surprising errors, and ... Having solved an example equation by bisection and Newton iteration, let's now do the computation using the secant method.

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CS 3220: Why take this class?
CS 3220: Introductory video
Final CS 3220
CS 3220: A cautionary tale
CS 3220: Basic error analysis
CS 3220: Solving a cubic equation
CS 3220: IEEE floating point
CS 3220: Floating point failures and fixes
CS 3220 Sample Midterm Solution
CS 3220: Solving a cubic by secant iteration
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CS 3220: Why take this class?

CS 3220: Why take this class?

This is an introduction to the material in

CS 3220: Introductory video

CS 3220: Introductory video

This is an introduction to a sequence of videos for the Spring 2012 offering of

Final CS 3220

Final CS 3220

Hi this was my final for my

CS 3220: A cautionary tale

CS 3220: A cautionary tale

A worked example of a rounding error analysis.

CS 3220: Basic error analysis

CS 3220: Basic error analysis

This is a discussion of basic concepts of absolute and relative error and conditioning, recorded for

Sponsored
CS 3220: Solving a cubic equation

CS 3220: Solving a cubic equation

An on-the-fly demonstration of solving the roots of a cubic using bisection and Newton's method.

CS 3220: IEEE floating point

CS 3220: IEEE floating point

A description of the basics of IEEE floating point representations and arithmetic.

CS 3220: Floating point failures and fixes

CS 3220: Floating point failures and fixes

A few descriptions of ways in which the differences between floating point and real arithmetic can cause surprising errors, and ...

CS 3220 Sample Midterm Solution

CS 3220 Sample Midterm Solution

Is to create the model

CS 3220: Solving a cubic by secant iteration

CS 3220: Solving a cubic by secant iteration

Having solved an example equation by bisection and Newton iteration, let's now do the computation using the secant method.