NR 422 Quality Control Jim Graham Spring 2009. Staircase of Knowledge Increasing Subjectivity Human value added Observation And Measurement Data Information.

Slides:



Advertisements
Similar presentations

Advertisements

Welcome to PHYS 225a Lab Introduction, class rules, error analysis Julia Velkovska.
1 Chapter 2: Measurement Errors  Gross Errors or Human Errors –Resulting from carelessness, e.g. misreading, incorrectly recording.
Errors & Uncertainties Confidence Interval. Random – Statistical Error From:
Physics Rules for using Significant Figures. Rules for Averaging Trials Determine the average of the trials using a calculator Determine the uncertainty.
Measurement System Evaluation pp Needed because total variance of process recorded is the sum of process variation and measurement variation.
L Berkley Davis Copyright 2009 MER301: Engineering Reliability Lecture 16 1 MER301: Engineering Reliability LECTURE 17: Measurement System Analysis and.
Topics: Inferential Statistics
PPA 415 – Research Methods in Public Administration Lecture 5 – Normal Curve, Sampling, and Estimation.
CE 498/698 and ERS 685 (Spring 2004) Lecture 181 Lecture 18: The Modeling Environment CE 498/698 and ERS 485 Principles of Water Quality Modeling.
BHS Methods in Behavioral Sciences I
of Experimental Density Data Purpose of the Experiment
Monitoring and Pollutant Load Estimation. Load = the mass or weight of pollutant that passes a cross-section of the river in a specific amount of time.
Types of Errors Difference between measured result and true value. u Illegitimate errors u Blunders resulting from mistakes in procedure. You must be careful.
8-1 Introduction In the previous chapter we illustrated how a parameter can be estimated from sample data. However, it is important to understand how.
STATISTICAL PROCESS CONTROL SPC. PROCESS IN A STATE OF STATISTICAL CONTROL.
UNIVERSITY OF HOUSTON - CLEAR LAKE Quality product (or service) as one that is free of defects and performs those functions for which it was designed.
Chemometrics Method comparison
Managing Uncertainty Geo580, Jim Graham. Topic: Uncertainty Why it’s important: –How to keep from being “wrong” Definitions: –Gross errors, accuracy (bias),
Unit #7 - Basic Quality Control for the Clinical Laboratory
V. Rouillard  Introduction to measurement and statistical analysis ASSESSING EXPERIMENTAL DATA : ERRORS Remember: no measurement is perfect – errors.
Respected Professor Kihyeon Cho
Reliability of Measurements
Sampling : Error and bias. Sampling definitions  Sampling universe  Sampling frame  Sampling unit  Basic sampling unit or elementary unit  Sampling.
Sampling January 9, Cardinal Rule of Sampling Never sample on the dependent variable! –Example: if you are interested in studying factors that lead.
Sampling: Theory and Methods
Topic 11: Measurement and Data Processing
PARAMETRIC STATISTICAL INFERENCE
Precision, Error and Accuracy Physics 12 Adv. Measurement  When taking measurements, it is important to note that no measurement can be taken exactly.
Accuracy and Precision
Metrology Adapted from Introduction to Metrology from the Madison Area Technical College, Biotechnology Project (Lisa Seidman)
Significant Figures What do you write?
CHAPTER 1 LESSON 3 Math in Science.
Generic Approaches to Model Validation Presented at Growth Model User’s Group August 10, 2005 David K. Walters.
© 2013 Cengage Learning. All Rights Reserved. May not be scanned, copied or duplicated, or posted to a publicly accessible website, in whole or in part.
The Semivariogram in Remote Sensing: An Introduction P. J. Curran, Remote Sensing of Environment 24: (1988). Presented by Dahl Winters Geog 577,
Uncertainty How “certain” of the data are we? How much “error” does it contain? Also known as: –Quality Assurance / Quality Control –QAQC.
Uncertainty in Measurement
Summary Part 1 Measured Value = True Value + Errors = True Value + Errors Errors = Random Errors + Systematic Errors How to minimize RE and SE: (a)RE –
Error, Accuracy, Deviation, and Precision in Lab data.
Chapter 10 Sampling: Theories, Designs and Plans.
How to describe Accuracy And why does it matter Jon Proctor, PhotoTopo GIS In The Rockies: October 10, 2013.
 Math and Measurements:  Chemistry math is different from regular math in that in chemistry we use measurements and in math we use exact numbers. Because.
Significant Figures and Scientific Notation. What is a Significant Figure? There are 2 kinds of numbers:  Exact: the amount of money in your account.
Precision, Error and Accuracy Physics 12. Measurement  When taking measurements, it is important to note that no measurement can be taken exactly  Therefore,
Uncertainty2 Types of Uncertainties Random Uncertainties: result from the randomness of measuring instruments. They can be dealt with by making repeated.
Module 11 Module I: Terminology— Data Quality Indicators (DQIs) Melinda Ronca-Battista ITEP Catherine Brown U.S. EPA.
Chapter 11: Measurement and data processing Objectives: 11.1 Uncertainty and error in measurement 11.2 Uncertainties in calculated results 11.3 Graphical.
Chapter 3.1 Accuracy and Precision Significant Figures.
Science, Measurement, Uncertainty and Error1 Science, Measurements, Uncertainty and Error.
1 DATA ANALYSIS, ERROR ESTIMATION & TREATMENT Errors (or “uncertainty”) are the inevitable consequence of making measurements. They are divided into three.
Home Reading Skoog et al. Fundamental of Analytical Chemistry. Chapters 5 and 6.
MATH Section 7.2.
MEASUREMENT AND DATA PROCESSING UNCERTAINTY AND ERROR IN MEASUREMENT Measurement involves comparing to a standard Base units MeasurementUnitSymbol.
Uncertainties in Measurement Laboratory investigations involve taking measurements of physical quantities. All measurements will involve some degree of.
WHY DO SCIENTISTS TAKE MEASUREMENTS ?
Introduction, class rules, error analysis Julia Velkovska
First… ArcMap is really picky If you’re having problems with a CSV:
Accuracy and Precision
This teaching material has been made freely available by the KEMRI-Wellcome Trust (Kilifi, Kenya). You can freely download,
Managing Uncertainty Geo580, Jim Graham.
WHY DO SCIENTISTS TAKE MEASUREMENTS ?
Section 2 Measurement: Errors, Accuracy, and Precision
Accuracy and Precision
Topic 11: Measurement and Data Processing
First… ArcMap is really picky If you’re having problems with a CSV:
TOPIC: Significant Figures in calculations AIM: How do we add, subtract, multiply and divide measurement in significant figures? DO NOW: ( 5.
Accuracy and Precision
Precision & Uncertainties
Accuracy and Precision
Presentation transcript:

NR 422 Quality Control Jim Graham Spring 2009

Staircase of Knowledge Increasing Subjectivity Human value added Observation And Measurement Data Information Knowledge Understanding Wisdom Organization Interpretation Verification Selection Testing Comprehension Integration Judgment Environmental Monitoring and Characterization, Aritola, Pepper, and Brusseau

Error Data does not match reality (ever) Gross errors Accuracy (bias): distance from truth –| Measurement mean – Truth | Precision: variance within the data –Standard Deviation (stddev) Measurement Limits

Accuracy and Precision High Accuracy Low Precision Low Accuracy High Precision

Bias (Accuracy) Bias = Distance from truth TruthMean Bias

Standard Deviation (Precision) Each band represents one standard deviation Source: Wikipedia

Other Approaches Confidence Intervals +- Some range (suspect)

Sources of Error Measurement Error –Protocol –User –Instrument Processing Errors –Procedure –User –Instrument Data Errors –Age –Metadata/Documentation

Protocol Rule #1: Have one! Step by step instructions on how to collect the data –Calibration –Equipment required –Training required –Steps –QAQC See Globe Protocols: –

Protocol Error Is there a protocol? What is being measured? Is it complete: How large? How small? Unexpected circumstances (illness, weather, accidents, equipment failures, changing ecosystems)

User Measurement Errors Wrong Datum Data in wrong field/attribute Missing data Gross errors Precision and Accuracy Observer error: expertise and “drift”

Instrument Errors Calibration Drift Humans as instruments: –DBH –Weight –Humans are almost always involved! –Fortunately we can be calibrated and have our drift measured

Calibration Sample a portion of the study area repeatedly and/or with higher precision –GPS: benchmarks, higher resolution –Measurements: lasers, known distances –Identifications: experts, known samples Use bias and stddev throughout study Also provides an estimate for min/max

Flow of error Capture error during data collection Determine error of other datasets –If unavailable, estimate the error Maintain error throughout processing –Error will increase Document final error in reports and metadata

Processing Error Error changes with processing The change depends on the operation and the type of error: –Min/Max –Average Error –Standard Error of the Mean –Standard Deviation –Confidence Intervals

Combing Bias Add/Subtraction: –Bias (Bias1+Bias2)= T- (Mean1*Num1+Mean2*Num2)/(Num1*Num2) Simplified: (|Bias1|+|Bias2|)/2 Multiply Divide: –Bias (Bias1*Bias2)= T- (Mean1*Mean2) Simplified: |Bias1|*|Bias2| Derived by Jim Graham

Combining Standard Deviation Add/Subtract: –StdDev=sqrt(StdDev1^2+StdDev2^2) Multiply/Divide: –StdDev= sqrt((StdDev1/Mean1)^2+(StdDev2/Mean2)^2)

Exact numbers Adding/Subtracting: –Error does not change Multiplying: – Multiply the error by the same number

Significant Digits (Figures) How many significant digits are in: –12 –12.00 – –12000 – – – Only applies to measured values, not exact values (i.e. 2 oranges)

Significant Digits Cannot create precision: –1.0 * 2.0 = 2.0 –12 * 11 = 130 (not 131) –12.0 * 11 = 130 (still not 131) –12.0 * 11.0 = 131 Can keep digits for calculations, report with appropriate significant digits

Rounding If you have 2 significant digits: –1.11 -> ? –1.19 -> ? –1.14 -> ? –1.16 -> ? –1.15 -> ? –1.99 -> ? – > ?

Quality Control/Assurance Calibrate “Instruments” Perform random checks on data Watch for “drift” Document all errors in Metadata!

Design of Sampling Random Stratified random Clustered Systematic Iterative

Number of Samples 30? Figure 2.7 from Environmental Monitoring and Characterization

Statistical Studies Is the sampling really random or uniform? –Bias –“Most data is collect near a road, a porta- poty, and a restaurant!” – Tom Stohlgren

Plots in RMNP

Plots in GSENM

Spatial Autocorrelation Used to determine type of sampling

Rounding If you have 2 significant digits: –1.11 -> 1.1 –1.19 -> 1.2 –1.14 -> 1.1 –1.16 -> 1.2 –1.15 -> 1.1 –1.99 -> 2.0 – > 1.5