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Questions and Answers
Which inspector has greater sensitivity (i.e., is better able to detect a flaw in the weld)?
Which inspector has greater sensitivity (i.e., is better able to detect a flaw in the weld)?
Inspector Morse has a neutral criterion, and Inspector Clouseau has a liberal criterion. Draw and label a vertical line representing the criterion in each graph. For which inspector is (\beta < 1)?
Inspector Morse has a neutral criterion, and Inspector Clouseau has a liberal criterion. Draw and label a vertical line representing the criterion in each graph. For which inspector is (\beta < 1)?
Inspector Clouseau has (\beta < 1)
If Inspector Clouseau had a miss rate of .20 and a correct rejection rate of .80, what would his d' value be? (Hint: may use attached d' table, Wickens)
If Inspector Clouseau had a miss rate of .20 and a correct rejection rate of .80, what would his d' value be? (Hint: may use attached d' table, Wickens)
d' = 1.28
Construct an ROC curve for each observer (plot both curves on the same axes). Label the axes.
Construct an ROC curve for each observer (plot both curves on the same axes). Label the axes.
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Were both observers affected by the payoffs the same amount, or was one observer more affected by the payoffs? Explain.
Were both observers affected by the payoffs the same amount, or was one observer more affected by the payoffs? Explain.
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The performance of a third inspector, Inspector Smith, was also monitored under different payoff conditions. His standardized ROC curve, plotted on normal probability paper, had a shallow slope (less than 45 degrees). How would you choose to quantify this inspector's sensitivity, and why?
The performance of a third inspector, Inspector Smith, was also monitored under different payoff conditions. His standardized ROC curve, plotted on normal probability paper, had a shallow slope (less than 45 degrees). How would you choose to quantify this inspector's sensitivity, and why?
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If Inspector Morse was paid $10 for every hit, but charged $1 for every false alarm, compute the optimal (\beta ) value for this inspector. (a) Assume P(N)/P(S)=1 (1 pt).
If Inspector Morse was paid $10 for every hit, but charged $1 for every false alarm, compute the optimal (\beta ) value for this inspector. (a) Assume P(N)/P(S)=1 (1 pt).
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Flashcards
Sensitivity
Sensitivity
The ability to detect a true signal amid noise.
Inspector Clouseau
Inspector Clouseau
An inspector with a liberal criterion for detecting weld flaws.
Inspector Morse
Inspector Morse
An inspector with a neutral criterion for detecting weld flaws.
Criterion
Criterion
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d' (d prime)
d' (d prime)
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Miss Rate
Miss Rate
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Correct Rejection Rate
Correct Rejection Rate
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ROC Curve
ROC Curve
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Hit Rate
Hit Rate
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False Alarm Rate
False Alarm Rate
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Payoff Conditions
Payoff Conditions
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Session One Rates
Session One Rates
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Session Two Rates
Session Two Rates
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Session Three Rates
Session Three Rates
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Quantifying Sensitivity
Quantifying Sensitivity
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Optimal b value
Optimal b value
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P(N)/P(S)
P(N)/P(S)
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Performance Monitoring
Performance Monitoring
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False Alarm
False Alarm
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Wickens Table
Wickens Table
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Session Effects
Session Effects
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Inspector Smith
Inspector Smith
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Standardized ROC Curve
Standardized ROC Curve
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Shallow Slope
Shallow Slope
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Positive Rate
Positive Rate
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Negative Rate
Negative Rate
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Dynamic Adjustment
Dynamic Adjustment
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Detection Theory
Detection Theory
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Cognitive Bias
Cognitive Bias
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Signal Detection
Signal Detection
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Study Notes
Human Machine Systems Assignment
- Inspectors Clouseau and Morse monitor weld quality.
- Clouseau's neural activity distributions are shown for noise and signal+noise.
- Morse's neural activity distributions are also shown.
- Sensitivity: Clouseau is better at detecting flaws than Morse.
- Criteria:
- Morse has a neutral criterion.
- Clouseau has a liberal criterion.
- β < 1: This occurs for Morse, with β representing the criterion in their respective ROC graphs.
- Clouseau's d' value: If miss rate = 0.20 and correct rejection rate = 0.80, Clouseau’s d' value can be determined using the formula or a table.
- Payoff Conditions:
- Inspectors' performance was evaluated in three sessions with different reward structures.
- Session 1: $1 for each correct detection.
- Session 2: $1 for each correct detection, but a $1 penalty for false alarms.
- Session 3: Nothing for correct detection, but $1 penalty for false alarms.
- ROC Curves:
- Create ROC curves plotting sensitivity (hit rate) against false alarm rate for each session.
- All curves should be plotted on the same axes.
- Observer Effect of Payoffs: How much the two observers' performance was affected by the different reward structures.
- Quantifying Inspector Smith's Sensitivity: Given that Inspector Smith's ROC curve on normal probability paper has a slope of less than 45 degrees, sensitivity is quantified by measuring the area under the ROC curve; a shallow slope signals less sensitivity.
- Optimal β Value for Morse: Calculation of the optimal beta value (β) if paid $10 for every hit, and charged $1 for each false alarm.
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Description
This assignment focuses on the analysis of weld quality monitoring by inspectors Clouseau and Morse. It includes discussions on their neural activity distributions, sensitivity in flaw detection, and various payoff conditions that affected their performance. Dive into the nuances of signal detection theory and the evaluation of ROC graphs.