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CRE Preparation Notes

Prep notes for ASQ Certified Reliability Engineer exam ISSN 2165-8633


The idea of the CRE Preparation Notes series is to provide you short practical tutorials on all the elements that make up the ASQ CRE body of knowledge. The articles provide introductionary material, basics, how-to’s, examples, and practical use guidance for the full range of reliability engineering concepts, terms, tools, and practices.


Keep your knowledge fresh with regular review of topics and tools that make up reliability engineering.


Sign up for the CRE Preparation Notes email list to receive weekly reliability engineering short tutorials.


- Improve your reliability engineering skills

- Learn about the wide range of tools available

- Enhance your resume with the ASQ CRE


You will find the most recent tutorials in reverse chronological order below. Below each article is the section and specific clause of the CRE Body of Knowledge that tutorial addresses. Click on those tags to find other articles on the same topic. To the right on the sidebar, there is a listing of the 7 major categories in the body of knowledge - it's a quick way to find groups of articles on each specific area. You can also use the search function to locate articles, podcasts, or tutorials on specific topics.

by Fred Schenkelberg 5 Comments

Contingency Coefficient

Contingency Coefficient

A contingency table, as in the chi-squared test of independence, reveals if two sets of data or groups are independent or not. It does not reveal the strength of the dependence. The contingency coefficient is a non-parametric measure of the association for cross-classification data. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg 2 Comments

Chi-Square Test of Independence

Chi-Square Test of Independence

The chi-square ( $- \chi^2 -$) test provides a means to determine independence between two or more variables. In this case, it works for count data.

Contingency table or row and column (r x c) analysis are other common names for this analysis. It is useful when comparing results from different treatments or processes. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg 2 Comments

Kaplan-Meier Reliability Estimator

Kaplan-Meier Reliability Estimator

Here’s an overview of a distribution-free approach commonly called the Kaplan-Meier (K-M) Product Limit Reliability Estimator.

There are no assumptions about underlying distributions. And, K-M works with datasets with or without censored data. We do need to know when failures or losses (items removed from the evaluation or test other than as a failure. Censored items). [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg Leave a Comment

CRE Prep course

Just opened registration for a CRE preparation course. http://fmsrel.com/1hW57Yt

Starting in August and running through September. All online.

Filed Under: Articles, CRE Prep, CRE Preparation Notes

by Fred Schenkelberg 2 Comments

The Value of a CRE Certification

The Value of a CRE Certification

Recently I participated in an ASQ CRE focus group with a few of our peers. The ASQ facilitator prompted each of use to answer a few questions. Then she asked each of us to contribute to a “Start, Stop, Change” exercise focused on the CRE exam.

It appears ASQ is starting another round of reviews and possible updates to the CRE Body of Knowledge and exam process. That is good. [Read more…]

Filed Under: Articles, CRE Prep, CRE Preparation Notes Tagged With: CRE

by Fred Schenkelberg 1 Comment

Kruskal-Wallis Test

Kruskal-Wallis Test

This is a non-parametric test to compare ranked data from three or more groups or treatments. The basic idea is to compare the mean value of the rank values and test if the samples could are from the same distribution or if at least one is not.

The null hypothesis is the data from each group would receive about the same mean rank score. We are comparing rank values, not the actual values. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg Leave a Comment

Spearman Rank Correlation Coefficient

Spearman Rank Correlation Coefficient

This non-parametric analysis tool provides a way to compare two sets of ordinal data (data that can be rank ordered in a meaningful manner). The result, rs, is a measure of the association between two datasets.

You may want to know if two reviewers have similar ratings for movies, or if two assessment techniques provide similar results. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg 13 Comments

Kendall Coefficient of Concordance

Kendall Coefficient of Concordance

Comparisons for agreement

Let’s say we have data that is only rank order from two or more evaluators (people, algorithms, etc.) and we want to determine if the evaluators agree or not.

The agreement here meaning the results from one person or another are in agreement, or they are concordant. This is typically done with this non-parametric method for 3 or more evaluators. For a comparison of two evaluators consider using Cohen’s Kappa or Spearman’s correlation coefficient as they are more appropriate. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Hypothesis Testing (parametric and non-parametric), Non-parametric statistical methods

by Fred Schenkelberg Leave a Comment

Three Considerations for Sample Size

Three Considerations for Sample Size

Detecting a change or difference is often the aim of an experiment or set of measurements. We want to learn which vendor, process, or design provides a better result.

When we use a sample to estimate a statistic for a population we take the risk that the sample provides values that are not representative of the population. For example, if we use a professional basketball team to sample men’s height. We may conclude that the height of men in the general population is taller than the true population value. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: sample size, Sample Size Determination

by Fred Schenkelberg 2 Comments

Mann-Whitney U Test

Mann-Whitney U Test

The U test permits the comparison of two samples to determine if they came from the same population or not. This non-parametric test can use ordinal data, meaning it is in some rank order without containing information about relative distances between ranks. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Non-parametric statistical methods

by Fred Schenkelberg Leave a Comment

Laplace’s Trend Test

Laplace’s Trend Test

A test to determine if the homogeneous Poisson model (HPP) is applicable given the data from an individual system is subject to the non-homogeneous Poisson model (NHPP).

This is an alternative test to using the Kendall-Mann Reverse Arrangement Test. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability Tagged With: Poisson process models

by Fred Schenkelberg Leave a Comment

Failure Modes and Mechanisms

Failure Modes and Mechanisms

When something fails, what should we do?

A natural question when something fails is

Why did it fail?

The answer is not always obvious or easy to sort out.

One of my favorite examples was on a circuit board that had a small burn mark where a component exploded off the board. The customer didn’t notice that missing part, our engineering team did that. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Probability and Statistics for Reliability, Reliability Management Tagged With: Discrete and continuous probability distributions, Reliability Terminology

by Fred Schenkelberg Leave a Comment

3 Steps NRTL Use for Product Safety

3 Steps NRTL Use for Product Safety

With any product development, there is a risk the features (benefit) come along with inherent dangers (risk). For example, a desktop computer includes the need for electrical power. Done improperly a person exposed to wall current and voltage could be seriously harmed. While unlikely the risk exists. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Reliability Management Tagged With: Safety System

by Fred Schenkelberg 2 Comments

Reliability Growth Testing

Reliability Growth Testing

One approach for reliability improvement is to find the weaknesses or faults, then fix them.

This is best done before shipping to the customer.

You may hear this called the Test, Analyze, and Fix Method (TAAF). Or, you may have heard of it called a Reliability Growth Test program (RGT). Either way, the essence is evaluating prototypes to find specific faults. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Reliability Testing Tagged With: Reliability Growth Testing

by Fred Schenkelberg 1 Comment

Discovery Testing

Discovery Testing

Testing a new design is expensive and takes time to accomplish. During the design, process engineers make assumptions across many decisions. Unknown interactions and unanticipated events may lead to product failure.

Finding design weaknesses early in the design process permits the team to address and correct problems. [Read more…]

Filed Under: Articles, CRE Preparation Notes, Reliability Testing Tagged With: Discovery Testing

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CRE Preparation Notes

Articles by Fred Schenkelberg

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