Introduction ofThomas H. Taylor, Jr., PE.ppt
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1、Introduction of Thomas H. Taylor, Jr., PE,Georgia Institute of Technology, BS Applied Mathematics, 1975 Georgia State University, MS Decision Sciences, Statistics Concentration, 1985 Registered Professional Engineer, Industrial 25 years in private-sector energy industry + 8 years in micro-biology an
2、d public health, in federal government Senior Executive in utility consulting industry Senior federal employee, well published in scientific journals. Holder of Methods Patent for new computational approach and associated SASTM-based software for series-dilution bioassays Career conclusions: Modelin
3、g (and much of statistics in general) is transferable across sectors, industries, and disciplines. The jargon varies across sectors, industries, and disciplines,Presentation Outline,Introduction of T. Taylor Regression Modeling Motivation Implicit in the development of a real-world model is the expe
4、ctation that it be used for decision making. The decision-making is the guiding principle for model development. Modeling Examples Course of Disease response decisions Epidemiological, Chronic policy and treatment decisions Epidemiological, Outbreak announcements & recalls Software for modeling SAST
5、M is superior to ExcelTM in modeling situations, due to documentation, reproducibility, and audit-worthiness. Regression modeling in the real world is not as clean as it is in many textbooks,Decision-making and Risk,Implicit in decision making is the minimization of risk Risk = probability (event) X
6、 loss function (event) Loss functions are different in different industries and sectors “Risk” is used incorrectly in some sectors and industries. Government decision criteria are considerably different from private sector Public welfare is not expected to be cost-effective Epidemiology Objective: R
7、educe burden of disease or rate of mortality Intervention: Vaccine introduction; educational campaigns, e.g. hand-washing; avoidance of specific behaviors; food and drug recalls Energy Objective: reduce energy use, or re-arrange energy use Actions: green marketing; efficiency mandates; development o
8、f alternatives Classic Marketing Objective: increase sales; maximize profit; minimize risk Decisions: pricing, product/service choice; R&D,exposure,Individual tolerance,spores,Spore eqiuvalent of toxin level,y=x,sick,not sick,Decision/Outcome Criterion,Exposure=Personal Tolerance,Fulminant Stage,Pro
9、dromal Stage,Exposure Personal Tolerance,Fulminant Stage,exposure,Individual tolerance,10-11 days to peak toxin level (asymptomatic),Not sick,10-11 days to prodromal disease,6-7 days till prodromal,4-5 days till prodromal,2-3 days,3 hrs.,600,50,000,100,000,600,50,000,100,000,Decision Timepoints (fro
10、m Model!),Popular Regression Models,Time series Simple Trends, e.g. energy increase per year Application-specific functions, e.g. sigmoidal ARIMA et al “Causal” not really: association cause Energy End-use: BTU=f(appliance stock, efficiency) Econometric: BTU=f(cost of energy, income, inflation) Epid
11、emiological Case-status=f(age, sex, race, genetic factors) Case-status=f(exposure1, exposure2,) “Survival” (Time-to-Event) models,SASTM Regression Procedures,General Regression: The REG Procedure Nonlinear Regression: The NLIN Procedure Response Surface Regression: The RSREG Procedure Partial Least
12、Squares Regression: The PLS Procedure Regression for Ill-conditioned Data: The ORTHOREG Procedure Local Regression: The LOESS Procedure Robust Regression: The ROBUSTREG Procedure Logistic Regression: The LOGISTIC Procedure Regression with Transformations: The TRANSREG Procedure Regression Using the
13、GLM, CATMOD, LOGISTIC, PROBIT, and LIFEREG Procedures Interactive Features in the CATMOD, GLM, and REG Procedureshttp:/ Regression Help (1),CATMOD analyzes data that can be represented by a contingency table. PROC CATMOD fits linear models to functions of response frequencies, and it can be used for
14、 linear and logistic regression. The CATMOD procedure is discussed in detail in Chapter 5, “Introduction to Categorical Data Analysis Procedures.“ GENMOD fits generalized linear models. PROC GENMOD is especially suited for responses with discrete outcomes, and it performs logistic regression and Poi
15、sson regression as well as fitting Generalized Estimating Equations for repeated measures data. See Chapter 5, “Introduction to Categorical Data Analysis Procedures,“ and Chapter 29, “The GENMOD Procedure,“ for more information. GLM uses the method of least squares to fit general linear models. In a
16、ddition to many other analyses, PROC GLM can perform simple, multiple, polynomial, and weighted regression. PROC GLM has many of the same input/output capabilities as PROC REG, but it does not provide as many diagnostic tools or allow interactive changes in the model or data. See Chapter 4, “Introdu
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