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A Method of Visual Interactive Regression
Abstract
The process behind the least-squares method, minimizing the sum of the deviations squared, is made visible, interactive, and dynamic by allowing the user to adjust heights in a bar graph.
Keywords (Audience):
First-Year Undergraduate / GeneralKeywords (Domain):
DemonstrationsKeywords (Feature):
JCE WebWare: Web-Based Learning AidsKeywords (Pedagogy):
Computer-Based LearningKeywords (Subject):
KineticsCiting Articles
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This article has been cited by 4 ACS Journal articles (4 most recent appear below).

Reply to Visualizing Statistical Concepts: Including or Not Including an Origin Point (0,0) in a Regression Analysis for Building a Standard Curve
Myung-Hoon Kim and Maureen BurkartJournal of Chemical Education2008 85 (5), 635Reply to Visualizing Statistical Concepts: Including or Not Including an Origin Point (0,0) in a Regression Analysis for Building a Standard Curve
Myung-Hoon Kim and Maureen BurkartJournal of Chemical Education2008 85 (5), 635In the letter concerning our article "A Method of Visual Interactive Regression," Robert de Levie outlines several points concerning the accuracy of our model and the data generated.Contrary to his claim, we would like to emphasize that our analysis is ...

Visualizing Statistical Concepts
Robert de LevieJournal of Chemical Education2008 85 (5), 635Visualizing Statistical Concepts
Robert de LevieJournal of Chemical Education2008 85 (5), 635Because statistical concepts such as least-squares fitting are often experienced as abstract, their visualization can be a helpful didactic tool, provided that this is done correctly. Unfortunately, the example in Figure 1 on page 1884 of the December ...

Reply to Visualizing Statistical Concepts: Response from the JCE WebWare Feature Editor
William F. ColemanJournal of Chemical Education2008 85 (5), 637Reply to Visualizing Statistical Concepts: Response from the JCE WebWare Feature Editor
William F. ColemanJournal of Chemical Education2008 85 (5), 637While certainly containing accurate descriptions of least-squares analysis, de Levie's letter misses the point of the visualization, which is to see how minimizing the sum of the squares of the deviations leads to the best least-squares line.

Dealing with Outliers: Robust, Resistant Regression
Leslie GlasserJournal of Chemical Education2007 84 (3), 533Dealing with Outliers: Robust, Resistant Regression
Leslie GlasserJournal of Chemical Education2007 84 (3), 533Least-squares linear regression is the best of statistics and it is the worst of statistics. The reasons for this paradoxical claim, arising from possible inapplicability of the method and the excessive influence of "outliers", are discussed and ...
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History
- Received: August 03, 2009
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