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Six Sigma Basics: Correlation & Regression

Six Sigma Basics: Correlation & Regression banner
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Six Sigma Basics: Correlation & Regression

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Prasenjit Guru
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Why enroll

- You will learn to establish Y= f(x1, x2,...) association between input and output variables. This topic will help participants understanding and optimizing of product or process parameters and predicting output.

Is this course for you?

You should take this if

  • You prefer live, instructor-led training with Q&A

You should skip if

  • You need fully self-paced, on-demand content

Training details

This is a live course that has a scheduled start date.

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Questions and Answers

A: 50 N·m is the hard boundary. A slope that small across the full span hints the x-axis is scaled in a smaller unit, a classic vendor paste error when lbf·in data gets relabeled as SI. Physics doesn't force zero intercept once bias exists, R² thresholds aren't mandated, and heteroscedasticity needs context before killing a startup.

A: Cause-and-effect is the boundary. ISO 13053 frames improvement around CTQs and verified relationships, not just numerical association. There’s no universal r threshold, scope exclusions like that don’t exist, and p-values alone don’t show causality.

A: n=8 is the number that bites. At that size, leverage is high and slope stability is poor, making it unsuitable for decisions tied to safety. R² and range help but don't fix sensitivity to single points.

A: Three points is the trigger engineers watch. A short run trending the wrong way suggests process shift not yet breaching limits. Specs alone lag behavior, while knee‑jerk shutdowns or cherry-picking data miss the signal.