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Choose an option to check your answer.
A.
Anomalies are isolated with fewer random partitioning steps
B.
Anomalies have the largest class priors
C.
Anomalies form the deepest clusters
D.
Anomalies maximize association support
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Correct Answer: A. Anomalies are isolated with fewer random partitioning steps
Explanation:
Rare, extreme points tend to separate early in random trees.
Short average path length becomes an anomaly score.
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A.
Distances cannot be computed
B.
Dense regions contain no anomalies
C.
All points have equal distance
D.
Normal points in sparse regions may look anomalous
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Correct Answer: D. Normal points in sparse regions may look anomalous
Explanation:
One global cutoff assumes comparable density everywhere.
Local methods better distinguish sparse normal clusters from true outliers.
Choose an option to check your answer.
A.
Its class probability with the global mean
B.
Its support with confidence
C.
A point's local density with the densities of its neighbors
D.
Its tree depth with sample size
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Correct Answer: C. A point's local density with the densities of its neighbors
Explanation:
A point is suspicious when it lies in a much sparser neighborhood than nearby points.
LOF adapts to regions with different densities.
Choose an option to check your answer.
A.
It flags points with common labels
B.
It flags points far from their neighbors
C.
It uses rule confidence only
D.
It finds the deepest tree leaves
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Correct Answer: B. It flags points far from their neighbors
Explanation:
Anomalies often occupy isolated regions of feature space.
Distance thresholds or k-neighbor distances quantify isolation.
Choose an option to check your answer.
A.
Mostly or exclusively normal examples
B.
Only labeled anomalies
C.
No data at all
D.
Frequent itemsets only
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Correct Answer: A. Mostly or exclusively normal examples
Explanation:
The model learns the normal region and flags departures.
One-class SVM is a common example.
Choose an option to check your answer.
A.
Predicting known anomaly classes
B.
Using a balanced labeled set
C.
Removing all low-frequency values
D.
Identifying rare or structurally unusual observations without anomaly labels
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Correct Answer: D. Identifying rare or structurally unusual observations without anomaly labels
Explanation:
Unsupervised methods assume anomalies differ from dominant data structure.
Rare does not always mean harmful, so results require investigation.
Choose an option to check your answer.
A.
Clustering entirely unlabeled data
B.
Using only frequent items
C.
Learning from examples labeled normal and anomalous
D.
Detecting anomalies without features
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Correct Answer: C. Learning from examples labeled normal and anomalous
Explanation:
The task becomes an imbalanced classification problem when labels are available.
The main challenge is often scarce and changing anomaly examples.
Choose an option to check your answer.
A.
A single extreme numeric value
B.
A group of observations whose combined pattern is abnormal
C.
The largest cluster
D.
A missing transaction
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Correct Answer: B. A group of observations whose combined pattern is abnormal
Explanation:
Individual members may appear normal in isolation.
Their sequence or joint configuration creates the anomaly.
Choose an option to check your answer.
A.
An observation abnormal only under a particular context
B.
An observation abnormal in every dataset
C.
A duplicated normal record
D.
A class centroid
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Correct Answer: A. An observation abnormal only under a particular context
Explanation:
Context may include time, location, season, or user group.
A high temperature may be normal in summer but anomalous in winter.
Choose an option to check your answer.
A.
A normal observation in a rare class
B.
A missing attribute name
C.
A frequent itemset
D.
A single observation that is unusual relative to the rest of the data
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Correct Answer: D. A single observation that is unusual relative to the rest of the data
Explanation:
Point anomalies are individually abnormal without needing additional context.
An extreme fraudulent transaction is a common example.
Choose an option to check your answer.
A.
SOM cannot use numeric features
B.
Every unit must contain one class
C.
The low-dimensional layout can distort some high-dimensional relationships
D.
SOM always returns a linear boundary
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Correct Answer: C. The low-dimensional layout can distort some high-dimensional relationships
Explanation:
No low-dimensional projection preserves every distance and neighborhood perfectly.
Interpretation should be supported by quantitative diagnostics.
Choose an option to check your answer.
A.
The number of mislabeled classes
B.
The average distance from inputs to their best matching units
C.
The support lost during pruning
D.
The variance of grid coordinates only
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Correct Answer: B. The average distance from inputs to their best matching units
Explanation:
Quantization error measures how well prototypes represent the observations.
Lower values indicate closer representation, though map complexity also matters.