Exam Revision Deck Flashcards

1
Q
Common Cause Failure
The Poisson process is the simplest process with
• \_\_\_\_\_ Shocks
• \_\_\_\_\_ distributed shocks
• Uses \_\_\_\_\_\_
A
Common Cause Failure
The Poisson process is the simplest process with
• COMMON Shocks
• EXPONENTIAL distributed shocks
• Uses SUPERPOSITION
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2
Q

Common Cause Failure
The Beta Factor process focuses on proportions, with
• _____ Shocks which affect all components
• _____ Shocks
• β is the _______ of Common shock failures

A

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

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3
Q
Common Cause Failure
The Binomial process uses
• \_\_\_\_\_ Shocks (μ)
• \_\_\_\_\_ Shocks (λ)
• \_\_\_\_\_ Failures (p)
A
Common Cause Failure
The Binomial process uses
• COMMON Shocks (μ)
• INDEPENDENT Shocks (λ)
• INDEPENDENT Failures (p)
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4
Q
Common Cause Failure
The Alpha process depends on group size, and has
• Fewer \_\_\_\_\_
• \_\_\_\_\_ Probability (α)
• Group size (\_\_)
• Overall \_\_\_\_ rate (λ)
A
Common Cause Failure
The Alpha process depends on group size, and has
• Fewer PARAMETERS
• FAILURE Probability (α)
• Group size (n)
• Overall FAILURE rate (λ)
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5
Q

Bayesian Belief Networks

Mathematically → ______

A

Bayesian Belief Networks

Mathematically → CONDITIONAL INDEPENDECE

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6
Q

Bayesian Belief Networks

Practically → ______

A

Bayesian Belief Networks

Practically → PERCEIVED RELATIONSHIP

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7
Q
Confidence Intervals (Estimated Variance)
• The T-Distribution is widely used in statistical \_\_\_\_\_
• DF = \_\_\_\_\_
• Mean = \_\_\_\_\_
• Variance = \_\_\_\_\_\_
A
Confidence Intervals (Estimated Variance)
• The T-Distribution is widely used in statistical INFERENCE
• DF = n-1
• Mean = 0
• Variance = n/(n-2)
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8
Q
Confidence Intervals (Estimated Variance)
The χ distribution is a \_\_\_\_\_ distribution, with
• Mean = \_\_\_\_\_
• Variance = \_\_\_\_\_\_
A
Confidence Intervals (Estimated Variance)
The χ distribution is a GAMMA distribution, with
• Mean = n
• Variance = 2n
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9
Q
Confidence Intervals (Central Limit)
• Uses \_\_\_\_\_\_\_ distribution
A
Confidence Intervals (Central Limit)
• Uses BINOMIAL distribution
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10
Q
Confidence Intervals (Poisson)
• Uses \_\_\_\_\_\_\_ DF
A
Confidence Intervals (Poisson)
• Uses 2(n+1) DF
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11
Q
Confidence Intervals (Exponential)
• Uses \_\_\_\_\_\_\_ DF
A
Confidence Intervals (Exponential)
• Uses 2n DF
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12
Q
Thurstone Model (\_\_\_\_\_ Comparison)
• Normally \_\_\_\_\_\_
• Mean = \_\_\_\_\_
• Uses constant expert \_\_\_\_\_ \_\_\_\_\_\_
• Expert assessment is \_\_\_\_\_\_\_
• Uses \_\_\_\_ values for calibration
A
Thurstone Model (PAIRED Comparison)
• Normally DISTRIBUTED
• Mean = TRUE VALUE
• Uses constant expert STANDARD DEVIATIONS
• Expert assessment is UNCORRELATED
• Uses 2 values for calibration
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13
Q

Bradley-Terry Model (_____ Comparison)
• Requires a _____ factor
• Used in customer ____ applications
• Uses ____ values for calibration

A

Bradley-Terry Model (PAIRED Comparison)
• Requires a SCALING factor
• Used in customer CONFIDENCE applications
• Uses 1 value for calibration

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14
Q

Apost-Mosleh Model (Bayesian)
• Each expert answers X = ______
• Mean is a measurement of _____
• Standard Dev is a measure of _____

A

Apost-Mosleh Model (Bayesian)
• Each expert answers X = x+ε
• Mean is a measurement of BIAS
• Standard Dev is a measure of ACCURACY

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15
Q
Cooke's Method (Classical)
• Satisfies 5 requirements (\_\_\_\_\_\_)
• Calibrations reflects \_\_\_\_\_
• Information reflects \_\_\_\_\_
• Global Weight → f(\_\_\_\_\_ information)
• Item Weight → f(\_\_\_\_\_ information)
A
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)
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16
Q

Judging Probabilities
Normalised Geometric takes the ______ of each event then _______.
It satisfies the ______ property requirement

A

Judging Probabilities
Normalised Geometric takes the WEIGHTED MEAN of each event then NORMALISES.
It satisfies the INDEPENDENCE property requirement

17
Q

Judging Probabilities
Arithmetic takes ____ arithmetic probabilities as the weighted mean
It satisfies the ______ property requirement

A

Judging Probabilities
Arithmetic takes COMBINED arithmetic probabilities as the weighted mean
It satisfies the MARGINALISATION property requirement

18
Q

Monte Carlo
The repeated simulation of ____ _____ quantities.
_____ errors will always remain.

Takes a ______ → through the model → gives ______ on output

A

Monte Carlo
The repeated simulation of INDEPENDENT RANDOM quantities.
SAMPLING errors will always remain.

Takes a PROBABILITY→ through the model → gives UNCERTAINTY on the outputs

19
Q

Monte Carlo

Uses ______ to generate pseudo random numbers, in addition to _____ reduction.

A

Monte Carlo

Uses MIXED CONGRUENTIAL to generate pseudo random numbers, in addition to VARIANCE reduction.

20
Q

Sensitivity Analyses quantify the _____ of input towards uncertainty

A

Sensitivity Analyses quantify the CONTRIBUTION of input towards uncertainty