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Before measuring similarity, each data item is first converted into a:
What is the Euclidean distance between the points (1, 2) and (4, 5)?
For categorical features with m matches out of p features, the proximity distance is:
Which similarity measure is preferred for high-dimensional, sparse, unstructured data?
A cosine similarity value close to 1 means the two items are:
Feature discretization converts:
To impute a missing CATEGORICAL attribute value, you typically use the:
Why is normalization important for distance-based algorithms?
Which normalization is preferred when min/max are unknown or outliers dominate?
A collection of related points that is anomalous, though its individual points are not, is a:
Similarity between two data items is a real-valued score.
Euclidean distance is the straight-line distance between two points.
Cosine similarity is strongly affected by document length (vector magnitude).
Unstructured-data feature vectors are usually sparse with many zeros.
Discretization maps each interval of a continuous feature to a categorical value.
The median is good against noise when imputing numeric missing values.
An attribute with a larger range can drift/dominate the similarity measure.
Min-max normalization rescales values into a fixed range such as [0,1].
A contextual outlier is anomalous only within a certain context.
In distance-based detection, outliers have a dense neighborhood.
Match each numeric distance/measure.
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Match each feature type with its similarity approach.
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Match each preprocessing step.
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Match each normalization method.
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Match each outlier concept.
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