Denise L Seman City of Youngstown

Similar documents
Chapter 5: Methods and Philosophy of Statistical Process Control

5.1 Introduction. Learning Objectives

Quality Assurance Charting for QC Data

Warm-up. Make a bar graph to display these data. What additional information do you need to make a pie chart?

Controls and Control Charting

STAT 155 Introductory Statistics. Lecture 2-2: Displaying Distributions with Graphs

TG GUIDELINES CONCERNING CALIBRATION INTERVALS AND RECALIBRATION

To help us make good management decisions in the way we react to that variation. To understand the variation that lives within our data

Importance of Wave Height Measurement in Wave Solder Process Control

Statistical Process Control Basics. LeanSix LLC

Some information on Statistical Process Control (SPC) c charts that may be useful for clinical teams

CHM Introductory Laboratory Experiment (r17sd) 1/13

Navigator 600 Silica analyzers

Analysis of Highland Lakes Inflows Using Process Behavior Charts Dr. William McNeese, Ph.D. Revised: Sept. 4,

Technical Report. 5th Round Robin Test for Multi-Capillary Ventilation Calibration Standards (2016/2017)

Laboratory Hardware. Custom Gas Chromatography Solutions WASSON - ECE INSTRUMENTATION. Engineered Solutions, Guaranteed Results.

Spatial Methods for Road Course Measurement

SURFLINE TEAHUPOO, TAHITI SURF REPORT

CORESTA RECOMMENDED METHOD N 6

Stats 2002: Probabilities for Wins and Losses of Online Gambling

Smart Water Application Technologies (SWAT)

Proficiency Testing Corrective Action Checklist: PT PROVIDER: PT EVENT: TEST:

100-Meter Dash Olympic Winning Times: Will Women Be As Fast As Men?

VIROLOGY QUALITY ASSURANCE PROGRAM STATISTICAL CENTER

INTERNATIONAL STANDARD

Inquiry Module 1: Checking the calibration of a micropipette

save percentages? (Name) (University)

Characterizers for control loops

March Madness Basketball Tournament

PROTOCOL FOR COMPRESSED AIR PROFICIENCY TESTING (CAPT) PROGRAM SAMPLE ANALYSIS

Equine Cannon Angle System

TECHNICAL ADVISORY Helium Enhanced Oxygen Monitoring Aberration Phenomena July 20, 2001

Equation 1: F spring = kx. Where F is the force of the spring, k is the spring constant and x is the displacement of the spring. Equation 2: F = mg

COMPARISON OF DIFFERENTIAL PRESSURE SENSING TECHNOLOGIES IN HOSPITAL ISOLATION ROOMS AND OTHER CRITICAL ENVIRONMENT APPLICATIONS

CHAPTER 1 ORGANIZATION OF DATA SETS

PUBLISHED PROJECT REPORT PPR850. Optimisation of water flow depth for SCRIM. S Brittain, P Sanders and H Viner

Evaluation of the Mass Technology Precision Mass Measurement System on Bulk Field-Constructed Tanks (120,000 Gallon Vertical Tank Evaluation)

Introduction. Seafood HACCP Alliance Training Course 8-1

March Madness Basketball Tournament

1wsSMAM 319 Some Examples of Graphical Display of Data

Statistical Analysis of PGA Tour Skill Rankings USGA Research and Test Center June 1, 2007

PRECISION ESTIMATES OF AASHTO T324, HAMBURG WHEEL-TRACK TESTING OFCOMPACTED HOT MIX ASPHALT (HMA) APPENDICES FOR FINAL REPORT

VIROLOGY QUALITY ASSURANCE PROGRAM STATISTICAL CENTER

If a fair coin is tossed 10 times, what will we see? 24.61% 20.51% 20.51% 11.72% 11.72% 4.39% 4.39% 0.98% 0.98% 0.098% 0.098%

Quantos Automated Dosing Solution Preparation Precise concentrations Process compliance Minimize out-of-specs

Standard Operating Procedure. Air Displacement Pipette Calibration

TPM TIP. Oil Viscosity

Chapter 2: Modeling Distributions of Data

An Assessment of Quality in Underwater Archaeological Surveys Using Tape Measurements

Discussion on the Selection of the Recommended Fish Passage Design Discharge

Grade: 8. Author(s): Hope Phillips

The use of the analytical balance, and the buret.

Psychology - Mr. Callaway/Mundy s Mill HS Unit Research Methods - Statistics

Annex 9 Processes Quality Control. Introduction

extraction of EG and DEG from the matrix. However, the addition of all diluent at once resulted in poor recoveries.

Improve Process Reliability

Determining Occurrence in FMEA Using Hazard Function

Applying Hooke s Law to Multiple Bungee Cords. Introduction

CALIBRATION OF TONOMETERS*

Running head: DATA ANALYSIS AND INTERPRETATION 1

bespoke In general health and rehabilitation Breath-by-breath multi-functional respiratory gas analyser In human performance

Today s plan: Section 4.2: Normal Distribution

Training for Proofmaster M/S/Automat. Functional principle for airtightness testing

Exploring the relationship between the pressure of the ball and coefficient of restitution.

LABORATORY EXERCISE 1 CONTROL VALVE CHARACTERISTICS

Was John Adams more consistent his Junior or Senior year of High School Wrestling?

Validation of Measurements from a ZephIR Lidar

Assessment of correlations between NDE parameters and tube structural integrity for PWSCC at U-bends

Statistical Process Control Lab

Real Time Water Quality Report Main River at Paradise Pool

Internet Technology Fundamentals. To use a passing score at the percentiles listed below:

DO YOU KNOW WHO THE BEST BASEBALL HITTER OF ALL TIMES IS?...YOUR JOB IS TO FIND OUT.

UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS General Certificate of Education Ordinary Level

Gait Analyser. Description of Walking Performance

Atomspheric Waves at the 500hPa Level

STD-3-V1M4_1.7.1_AND_ /15/2015 page 1 of 6. TNI Standard. EL-V1M4 Sections and September 2015

Procedia Engineering Procedia Engineering 2 (2010)

Policy Management: How data and information impacts the ability to make policy decisions:

API 10A Cooperative Testing Report Austin, TX January 2017

Journal of Emerging Trends in Computing and Information Sciences

BIOL 101L: Principles of Biology Laboratory

Pitching Performance and Age

Additional Reading General, Organic and Biological Chemistry, by Timberlake, chapter 8.

RELIABILITY-CENTERED MAINTENANCE (RCM) EVALUATION IN THE INDUSTRY APPLICATION, CASE STUDY: FERTILIZER COMPANY, INDONESIA

ATION TITLE. Survey QC, Decision Making, and a Modest Proposal for Error Models. Marc Willerth, MagVAR

Understanding Winter Road Conditions in Yellowstone National Park Using Cumulative Sum Control Charts

MEMORANDUM. Investigation of Variability of Bourdon Gauge Sets in the Chemical Engineering Transport Laboratory

Best Practice for Calibrating LTH Conductivity Instruments

QUESTIONS and ANSWERS WHY TEST KONGSBERGS

Calculation of Trail Usage from Counter Data

Bhagwant N. Persaud* Richard A. Retting Craig Lyon* Anne T. McCartt. May *Consultant to the Insurance Institute for Highway Safety

Boyle s Law: Pressure-Volume Relationship in Gases. PRELAB QUESTIONS (Answer on your own notebook paper)

The Rise in Infield Hits

Site Summary. Wind Resource Summary. Wind Resource Assessment For King Cove Date Last Modified: 8/6/2013 By: Rich Stromberg & Holly Ganser

INFLUENCE OF MEASURING PROCESS AUTOMATION ON UNCERTAINTY OF MASS STANDARD AND WEIGHTS CALIBRATION.

Laboratory Hardware. Custom Gas Chromatography Solutions WASSON - ECE INSTRUMENTATION. Custom solutions for your analytical needs.

12. School travel Introduction. Part III Chapter 12. School travel

Exploring the relationship between the pressure of the ball and coefficient of restitution.

Exemplar for Internal Assessment Resource Geography Level 3. Resource title: The Coastal Environment Kaikoura

Appendix E Mangaone Stream at Ratanui Hydrological Gauging Station Influence of IPO on Stream Flow

Transcription:

Denise L Seman City of Youngstown

The control chart is one of the most important tools of quality control for laboratory data.

A control chart is a specific kind of run chart that allows unusual change to be differentiated from the normal variability that can routinely occur with the method

A control chart gives you a visual display of method stability or instability over a period of time.

Every method has normal variation.

Some variation is simply the result of numerous, ever-present differences in the method. This is common cause variation.

Chance occurrences Random issues that can t be controlled

Some variation may be the result of causes which are not normally present in the method. This could be special cause variation.

Incorrect reagents Expired reagents Inaccurate measurements Dirty glassware

Control Charts differentiate between these two types of variation. A corrective action investigation will isolate the possible special causes of a set of data

Control charts, also known as Shewhart charts, are tools used to determine whether or not an analytical process is in a state of statistical control, or stability.

Stability is defined as the state in which a method has displayed a degree of consistency in the past and is expected to continue to do so in the future.

This consistency is demonstrated by a stream of data falling within control limits based on plus or minus 3 standard deviations of the calculated centerline

Control charts help monitor the method over time to allow you to determine if the method is in control or not.

If analysis of the control chart indicates that the method is currently under control then data from the method can be reported with reasonable certainty.

If the chart indicates that the method is not in control, a corrective action investigation can be conducted to determine the source of error and correct it.

The control chart is part of an objective and disciplined approach that enables correct decisions regarding control of the method, including whether or not to report the data generated.

Control chart parameters should never be adjusted to generate data, as this will result in incorrect or skewed results (reporting false data to the regulatory agency)

Chart Construction

Points representing the statistic Mean of the data Center line Standard deviation of the data Control limits Warning limits Chart Zones

measurements of a quality characteristic in samples taken from the process at different times [the data] Should be a minimum of 20 data points

-57.5-58.8-54.7-59.2-60.0-60.5-58.8-60.0-59.7-58.3-58.7-59.8-56.0-58.5-56.7-61.0-58.4-60.0-58.6-62.6 Slope for Ammonia samples, Multiple Known Additions using Ion Selective Electrode

The mean of the specific parameter using all the samples is calculated

Add up the data points and divide by the number of points used to find the mean (average) -58.89 Slope for Ammonia samples, Multiple Known Additions using Ion Selective Electrode

The standard error (e.g., standard deviation) for the mean) of the parameter is also calculated using all the samples

Upper and lower control limits that indicate the threshold at which the method result is considered statistically 'unlikely' are drawn typically at 3 standard errors from the center line

Upper and lower warning limits, drawn as separate lines, typically two standard errors above and below the center line

Plot the data on a graph Draw the Center Line (mean) Draw in the Warning limits Draw in the Control limits

Slope for Ammonia samples, Multiple Known Additions using Ion Selective Electrode

Inside the warning limits means the method is running well

Between the warning limits and the control limits means check for possible problems

Outside the control limits means the parameter is out of control

Set up the chart with zones based on the calculated std deviations These will be used to test the data for outliers later.

Zone A is between 2 and 3 std deviations Zone B is between 1 and 2 std deviations Zone C is +/- 1 std deviation

Slope for Ammonia samples, Multiple Known Additions using Ion Selective Electrode

Ideally, charts should be continuous for the method, adding the data to the existing stream already plotted.

The more points included in the evaluation, the more realistic the results will be

New charts should be started for new methods, or for current methods that undergo a significant change in equipment or method modification.

Add data points to the plotting system as they accumulate Update charts no more often than when 20 new data points have been added.

All data points should be included in the initial charts. Data that is affected by normal variability should be left in use.

Data should ideally only be excluded if and when it can be linked to a specific cause variability.

Specific cause variability would be something linked directly to an error in the method: Incorrect reagents Dirty glassware Poor technique

There are other factors, or trends, that must be taken into consideration as well as whether the data is inside or outside the control limits to determine if a method/ data is in control:

look for systematic patterns of points (e.g., means) across samples, because such patterns may indicate that the process average has shifted.

A run of 9 consecutive points on the same side of the mean indicates the method is out of control probability of this happening statistically is.00195 same probability that a point will fall outside the 3 std deviation line

9 points in Zone C or beyond (on one side of central line). if this pattern is detected, then chances are the average has probably changed.

Successive samples with lessthan-average variability may be worth investigating, since they may provide hints on how to decrease the variation in the method.

Note that it is assumed that the distribution of the data points will be symmetrical around the mean.

6 points in a row steadily increasing or decreasing. This also signals a drift in the average.

Often, such drift can be the result of equipment wear, deteriorating maintenance, improvement in skill, etc. (Nelson, 1985).

14 points in a row alternating up and down. If this trend is present, it indicates that two systematically alternating causes are producing different results.

2 out of 3 points in a row in Zone A or beyond. This provides an "early warning" of a process shift.

15 points in a row in Zone C (above and below the center line). This test indicates a smaller variability than is expected (based on the current control limits).

8 points in a row in Zone B, A, or beyond, on either side of the center line (without points in Zone C). This indicates that different samples are affected by different factors, resulting in a bimodal distribution of means.

This may happen, for example, if different samples were processed by two different techs, where one follows good measurement protocol and the other doesn t.

When evaluating the run, look at the QC from that run as it relates to the parameters generated from the control chart

If the data is in control, report the results If a data point is out of control, look for special causes and reanalyze the sample(s) affected

If comparing results from 2 different labs, review all of the QC generated in comparison to their control charts Select the data from the most reliable QC source

If the lab can not provide QC results, and their control charts consider the data invalid until it can be proven otherwise

Good data is data that is accurate and precise and can be documented to demonstrate those characteristics.

Original mean was -58.89 Warning limits were: -55.348 and -62.432

Points eliminated from original chart were: -56 and -62.6 because they were outside the warning limits -60.5 because there 4 out 5 successive points outside 1 std dev -54.7 because there were 2 out of 3 successive points outside of 2 std dev

Last mean was at -59.021 Warning limits were at -56.691 and - 61.352

Additional points that were eliminated were: -56.7 because there were 2 out of 3 successive points outside the new 2 std dev -61 because it was outside the new warning limits -59.8 because there were 4 out of 5 successive points outside the new 1 std dev

If you continue to eliminate points like this without confirming there was special cause for them to occur, you will eventually end up with a control chart so tight you will almost always be out

The more points you incorporate, the more realistic the control parameters

Questions? Contact info: Denise Seman City of Youngstown DSeman@CityofYoungstownOH.com