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Distributions: Overview with Matt Hansen at StatStuff
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A review of distributions and how they can be formed using dotplots and histograms.
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Distributions: Overview with Matt Hansen at StatStuff
1.
Section & Lesson
#: Pre-Requisite Lessons: Complex Tools + Clear Teaching = Powerful Results Distributions: Overview Six Sigma-Measure – Lesson 8 A review of distributions and how they can be formed using dotplots and histograms. Six Sigma-Measure #07 – Data Types Copyright © 2011-2019 by Matthew J. Hansen. All Rights Reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted by any means (electronic, mechanical, photographic, photocopying, recording or otherwise) without prior permission in writing by the author and/or publisher.
2.
Building Distributions with
Dotplots o What is a distribution? • A distribution is created by plotting or distributing a set of data along a scale. • The more data that’s plotted, the more of a shape those data points display. o See the Dotplot examples at right: To build it in Minitab, go to Graphs > Dotplots… Copyright © 2011-2019 by Matthew J. Hansen. All Rights Reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted by any means (electronic, mechanical, photographic, photocopying, recording or otherwise) without prior permission in writing by the author and/or publisher. As more data points are included, the columns of plotted data points become larger. When you have enough data, it begins to take on the shape of a bell curve, like a distribution.
3.
Distributions displayed in
Histograms o Limitations of Dot Plots • Not all data points necessarily stack so neatly into columns like in the dotplot example. • Since continuous data can be infinite in scale or divisibility, when there are more than 50 continuous data points, a Dot Plot can become less practical at displaying the values. Instead, use a histogram. o What is a histogram? • A histogram can take the same kind of data (and a lot more of it) and group the values into “bins”. In Minitab, go to Graph > Histogram… Copyright © 2011-2019 by Matthew J. Hansen. All Rights Reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted by any means (electronic, mechanical, photographic, photocopying, recording or otherwise) without prior permission in writing by the author and/or publisher. 3 Vertical axis reflects the frequency or percent of data points in each bin Each bin includes all data points that fall within a specified range Horizontal axis reflects the scale for all data points being plotted. Minitab tries to fit a line to describe the relative shape of the data
4.
The Shape of
Distributions o The shape of distributions are influenced by 2 characteristics: • Central Tendency Refers to the location on the scale where the majority of data points are concentrated or centralized. For normal distributions, the mean (or average) is the measurement for central tendency. • Variation or Spread Refers to how dispersed the data points are spread across the scale. For normal distributions, the standard deviation is the measurement for variation. o What is kurtosis? • It’s a measure of the shape of the peak near the mean of the distribution. A distribution with high or positive kurtosis (leptokurtic) has a sharp peak near the mean. A distribution with low or negative kurtosis (platykurtic) appear flat with no peak near the mean. • Which distribution above appears leptokurtic? Which appears more platykurtic? Copyright © 2011-2019 by Matthew J. Hansen. All Rights Reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted by any means (electronic, mechanical, photographic, photocopying, recording or otherwise) without prior permission in writing by the author and/or publisher. 4 Central Tendency Variation or Spread
5.
Practical Application o Open
the “Minitab Sample Data.MPJ” file and try to do the following: • Create a Dotplot each for Metric A and Metric B. • Create a Histogram each for Metric A and Metric B. • Which metric appears is more leptokurtic and which is more platykurtic? o Next, pull some historical data for at least 2 metrics used by your organization and try following the same steps described above. Copyright © 2011-2019 by Matthew J. Hansen. All Rights Reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted by any means (electronic, mechanical, photographic, photocopying, recording or otherwise) without prior permission in writing by the author and/or publisher. 5