SAS/QC(R) 9.2 User's Guide
Acknowledgments- What's New in SAS/QC
- Using This Book
- Part 1 General Information
- Components of SAS/QC Software
- Overview
- ADX Interface for Design of Experiments
- SQC Menu System for Statistical Quality Control
- Procedures for Design of Experiments
- Procedures for Control Chart Analysis
- Procedure for Process Capability Analysis
- Procedures for Basic Quality Problem Solving
- Procedure for Reliability Analysis
- Procedure for Analysis of Means
- SAS/QC Graphics
- Part 2 The ANOM Procedure
Part 3 The CAPABILITY Procedure- Introduction
- PROC CAPABILITY and General Statements
- CDFPLOT Statement
- COMPHISTOGRAM Statement
- HISTOGRAM Statement
- Overview
- Getting Started
- Syntax
- Details
- Examples
- Example 12.1: Fitting a Beta Curve
- Example 12.2: Fitting Lognormal, Weibull, and Gamma Curves
- Example 12.3: Comparing Goodness-of-Fit Tests
- Example 12.4: Computing Capability Indices for Nonnormal Distributions
- Example 12.5: Computing Kernel Density Estimates
- Example 12.6: Fitting a Three-Parameter Lognormal Curve
- Example 12.7: Annotating a Folded Normal Curve
- INSET Statement
- INTERVALS Statement
- OUTPUT Statement
- PPPLOT Statement
- PROBPLOT Statement
- QQPLOT Statement
- Dictionary of Common Options
- References
- Part 4 The CUSUM Procedure
- Introduction
- PROC CUSUM Statement
- XCHART Statement
- Overview
- Getting Started
- Syntax
- Details
- Basic Notation for Cusum Charts
- Formulas for Cumulative Sums
- Defining the Decision Interval for a One-Sided Cusum Scheme
- Defining the V-Mask for a Two-Sided Cusum Scheme
- Designing a Cusum Scheme
- Cusum Charts Compared with Shewhart Charts
- Methods for Estimating the Standard Deviation
- Output Data Sets
- ODS Tables
- ODS Graphics - Experimental
- Input Data Sets
- Missing Values
- Examples
- INSET Statement
- References
- Part 5 The FACTEX Procedure
- Introduction to the FACTEX Procedure
- Details of the FACTEX Procedure
- Syntax
- Statement Descriptions
- Advanced Examples
- Example 24.1: Completely Randomized Design
- Example 24.2: Resolution IV Augmented Design
- Example 24.3: Factorial Design with Center Points
- Example 24.4: Fold-Over Design
- Example 24.5: Randomized Complete Block Design
- Example 24.6: Two-Level Design with Design Replication and Point Replication
- Example 24.7: Mixed-Level Design Using Design Replication and Point Replication
- Example 24.8: Mixed-Level Design Using Pseudo-factors
- Example 24.9: Mixed-Level Design by Collapsing Factors
- Example 24.10: Hyper-Graeco-Latin Square Design
- Example 24.11: Resolution IV Design with Minimum Aberration
- Example 24.12: Replicated Blocked Design with Partial Confounding
- Example 24.13: Incomplete Block Design
- Example 24.14: Design with Inner Array and Outer Array
- Example 24.15: Fractional Factorial Split-Plot Designs
- Example 24.16: Design and Analysis of a Complete Factorial Experiment
- Computational Details
- Statistical Details
- Output
- ODS Tables
- Theory of Orthogonal Designs
- References
- Part 6 The ISHIKAWA Procedure
- Introduction to the ISHIKAWA Environment
- Details of the ISHIKAWA Environment
- Summary of Operations
- Operations
- Adding Arrows
- Labeling Arrows
- Moving Arrows
- Deleting Arrows
- Resizing Arrows
- Swapping Arrows
- Balancing Arrows
- Notepads
- Managing Complexity
- Zooming Arrows
- Isolating Arrows
- Merging Diagrams
- Creating Graphics Output Using SAS/GRAPH Software
- Creating Bitmap Graphics Output
- Modifying Fonts
- Modifying Box Colors
- Modifying Arrow Colors and Line Styles
- Modifying Text Colors
- Modifying Arrow Heads
- Modifying Environmental Attributes
- Saving an Ishikawa Diagram for Future Editing
- Reading an Existing Ishikawa Diagram
- Displaying Multiple Ishikawa Diagrams
- Input and Output Data Sets
- Syntax
- Examples
- References
- Part 7 The MACONTROL Procedure
- Introduction
- PROC MACONTROL Statement
- EWMACHART Statement
- Overview
- Getting Started
- Syntax
- Details
- Examples
- Example 29.1: Specifying Standard Values for the Process Mean and Process Standard Deviation
- Example 29.2: Displaying Limits Based on Asymptotic Values
- Example 29.3: Working with Unequal Subgroup Sample Sizes
- Example 29.4: Displaying Individual Measurements on an EWMA Chart
- Example 29.5: Computing Average Run Lengths
- MACHART Statement
- INSET Statement
- References
- Part 8 The OPTEX Procedure
- Introduction to the OPTEX Procedure
- Details of the OPTEX Procedure
- Syntax
- Statement Descriptions
- Advanced Examples
- Example 33.1: Nonstandard Linear Model
- Example 33.2: Comparing Fedorov Algorithm to Sequential Algorithm
- Example 33.3: Using an Initial Design to Search an Optimal Design
- Example 33.4: Optimal Design Using an Augmented Best Design
- Example 33.5: Optimal Design Using a Small Candidate Set
- Example 33.6: Bayesian Optimal Design
- Example 33.7: Balanced Incomplete Block Design
- Example 33.8: Optimal Design with Fixed Covariates
- Example 33.9: Optimal Design in the Presence of Covariance
- Example 33.10: Adding Space-Filling Points to a Design
- Data Details
- Computational Details
- References
- Part 9 The PARETO Procedure
- Introduction
- PROC PARETO Statement
- VBAR Statement
- HBAR Statement
- INSET Statement
- Details and Examples
- Details
- Examples
- Example 38.1: Creating Before-and-After Pareto Charts
- Example 38.2: Creating Two-Way Comparative Pareto Charts
- Example 38.3: Highlighting the ``Vital Few''
- Example 38.4: Highlighting Combinations of Categories
- Example 38.5: Highlighting Combinations of Cells
- Example 38.6: Ordering Rows and Columns in a Comparative Pareto Chart
- Example 38.7: Merging Columns in a Comparative Pareto Chart
- Example 38.8: Creating Weighted Pareto Charts
- References
- Part 10 The RELIABILITY Procedure
- The RELIABILITY Procedure
- Overview
- Getting Started
- Analysis of Right-Censored Data from a Single Population
- Weibull Analysis Comparing Groups of Data
- Analysis of Accelerated Life Test Data
- Weibull Analysis of Interval Data with Common Inspection Schedule
- Lognormal Analysis with Arbitrary Censoring
- Regression Modeling
- Regression Model with Nonconstant Scale
- Regression Model with Two Independent Variables
- Weibull Probability Plot for Two Combined Failure Modes
- Analysis of Recurrence Data on Repairs
- Comparison of Two Samples of Repair Data
- Analysis of Interval Age Recurrence Data
- Analysis of Binomial Data
- Syntax
- Primary Statements
- Secondary Statements
- Graphical Enhancement Statements
- PROC RELIABILITY Statement
- ANALYZE Statement
- BY Statement
- CLASS Statement
- DISTRIBUTION Statement
- FMODE Statement
- FREQ Statement
- INSET Statement
- LOGSCALE Statement
- MAKE Statement
- MCFPLOT Statement
- MODEL Statement
- NENTER Statement
- PROBPLOT Statement
- RELATIONPLOT Statement
- UNITID Statement
- Details
- Abbreviations and Notation
- Types of Lifetime Data
- Probability Distributions
- Probability Plotting
- Nonparametric Confidence Intervals for Cumulative Failure Probabilities
- Parameter Estimation and Confidence Intervals
- Regression Model Observation-wise Statistics
- Recurrence Data from Repairable Systems
- ODS Table Names
- ODS Graph Names - Experimental
- References
- Part 11 The SHEWHART Procedure
- Introduction
- PROC SHEWHART and General Statements
- BOXCHART Statement
- Overview
- Getting Started
- Syntax
- Details
- Examples
- Example 41.1: Using Box Charts to Compare Subgroups
- Example 41.2: Creating Various Styles of Box-and-Whisker Plots
- Example 41.3: Creating Notched Box-and-Whisker Plots
- Example 41.4: Creating Box-and-Whisker Plots with Varying Widths
- Example 41.5: Creating Box-and-Whisker Plots with Different Line Styles and Colors
- Example 41.6: Computing the Control Limits for Subgroup Maximums
- Example 41.7: Constructing Multi-Vari Charts
- CCHART Statement
- IRCHART Statement
- MCHART Statement
- MRCHART Statement
- NPCHART Statement
- PCHART Statement
- RCHART Statement
- SCHART Statement
- UCHART Statement
- XCHART Statement
- XRCHART Statement