Exam Revision Deck Flashcards
Common Cause Failure The Poisson process is the simplest process with • \_\_\_\_\_ Shocks • \_\_\_\_\_ distributed shocks • Uses \_\_\_\_\_\_
Common Cause Failure The Poisson process is the simplest process with • COMMON Shocks • EXPONENTIAL distributed shocks • Uses SUPERPOSITION
Common Cause Failure
The Beta Factor process focuses on proportions, with
• _____ Shocks which affect all components
• _____ Shocks
• β is the _______ of Common shock failures
Common Cause Failure
The Beta Factor process focuses on proportions, with
• COMMON Shocks which affect all components
• INDEPENDENT Shocks
• β is the PROPORTION of Common shock failures
Common Cause Failure The Binomial process uses • \_\_\_\_\_ Shocks (μ) • \_\_\_\_\_ Shocks (λ) • \_\_\_\_\_ Failures (p)
Common Cause Failure The Binomial process uses • COMMON Shocks (μ) • INDEPENDENT Shocks (λ) • INDEPENDENT Failures (p)
Common Cause Failure The Alpha process depends on group size, and has • Fewer \_\_\_\_\_ • \_\_\_\_\_ Probability (α) • Group size (\_\_) • Overall \_\_\_\_ rate (λ)
Common Cause Failure The Alpha process depends on group size, and has • Fewer PARAMETERS • FAILURE Probability (α) • Group size (n) • Overall FAILURE rate (λ)
Bayesian Belief Networks
Mathematically → ______
Bayesian Belief Networks
Mathematically → CONDITIONAL INDEPENDECE
Bayesian Belief Networks
Practically → ______
Bayesian Belief Networks
Practically → PERCEIVED RELATIONSHIP
Confidence Intervals (Estimated Variance) • The T-Distribution is widely used in statistical \_\_\_\_\_ • DF = \_\_\_\_\_ • Mean = \_\_\_\_\_ • Variance = \_\_\_\_\_\_
Confidence Intervals (Estimated Variance) • The T-Distribution is widely used in statistical INFERENCE • DF = n-1 • Mean = 0 • Variance = n/(n-2)
Confidence Intervals (Estimated Variance) The χ distribution is a \_\_\_\_\_ distribution, with • Mean = \_\_\_\_\_ • Variance = \_\_\_\_\_\_
Confidence Intervals (Estimated Variance) The χ distribution is a GAMMA distribution, with • Mean = n • Variance = 2n
Confidence Intervals (Central Limit) • Uses \_\_\_\_\_\_\_ distribution
Confidence Intervals (Central Limit) • Uses BINOMIAL distribution
Confidence Intervals (Poisson) • Uses \_\_\_\_\_\_\_ DF
Confidence Intervals (Poisson) • Uses 2(n+1) DF
Confidence Intervals (Exponential) • Uses \_\_\_\_\_\_\_ DF
Confidence Intervals (Exponential) • Uses 2n DF
Thurstone Model (\_\_\_\_\_ Comparison) • Normally \_\_\_\_\_\_ • Mean = \_\_\_\_\_ • Uses constant expert \_\_\_\_\_ \_\_\_\_\_\_ • Expert assessment is \_\_\_\_\_\_\_ • Uses \_\_\_\_ values for calibration
Thurstone Model (PAIRED Comparison) • Normally DISTRIBUTED • Mean = TRUE VALUE • Uses constant expert STANDARD DEVIATIONS • Expert assessment is UNCORRELATED • Uses 2 values for calibration
Bradley-Terry Model (_____ Comparison)
• Requires a _____ factor
• Used in customer ____ applications
• Uses ____ values for calibration
Bradley-Terry Model (PAIRED Comparison)
• Requires a SCALING factor
• Used in customer CONFIDENCE applications
• Uses 1 value for calibration
Apost-Mosleh Model (Bayesian)
• Each expert answers X = ______
• Mean is a measurement of _____
• Standard Dev is a measure of _____
Apost-Mosleh Model (Bayesian)
• Each expert answers X = x+ε
• Mean is a measurement of BIAS
• Standard Dev is a measure of ACCURACY
Cooke's Method (Classical) • Satisfies 5 requirements (\_\_\_\_\_\_) • Calibrations reflects \_\_\_\_\_ • Information reflects \_\_\_\_\_ • Global Weight → f(\_\_\_\_\_ information) • Item Weight → f(\_\_\_\_\_ information)
Cooke's Method (Classical) • Satisfies 5 requirements (FERNA) • Calibrations reflects ACCURACY • Information reflects UNCERTAINTY BOUNDS • Global Weight → f(AVERAGE information) • Item Weight → f(ITEM information)