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rarubbb rarubbb
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Posts: 349
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6 years ago
A(n) __________ matrix displays a model's correct and incorrect classification.
 a. cumulative lift
  b. classification confusion
  c. decile-wise lift chart
  d. ROC curve

Q. 2

Euclidean distance can be used to measure the distance between________________ in cluster analysis.
 a. objects
  b. clusters
  c. observations
  d. ward

Q. 3

Misclassifying an actual ______ observation as a(n) ______ observation is known as a false positive.
 a. Class 0, Class 1
  b. Class 1, Class 0
  c. error, accuracy
  d. false, true

Q. 4

A method for modifying variables that reduces bias prior to cluster analysis is
 a. standardization.
 
  b. weighting.
 
  c. removing outliers.
  d. randomizing.

Q. 5

__________is one minus the Class 0 error rate.
 a. Sensitivity
  b. Specificity
  c. Accuracy
  d. Cutoff value

Q. 6

When clustering only by dummy variables that represent categorical variables, the simplest measure of similarity between two observations is called the
 a. matching coefficient.
  b. Jaccard's coefficient.
  c. Euclidean distance.
  d. antecedent.
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3 Replies

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Replies
wrote...
6 years ago
Ans. #1

b
RATIONALE: A classification confusion matrix displays a model's correct and incorrect classification.

Ans. #2

c
RATIONALE: Euclidean distance is a geometric measure of dissimilarity between observations based on Pythagorean Theorem.

Ans. #3

a
RATIONALE: Misclassifying an actual Class 1observation as a Class 0 observation is known as a false positive.

Ans. #4

a
RATIONALE: The conversion to z-scores makes it easier to identify outlier measurements, which can distort the Euclidean distance between observations. Standardizing (or normalizing) observations removes bias due to the difference in measurement units, and variable weighting allows the analyst to introduce appropriate bias based on the business context.

Ans. #5

b
RATIONALE: Specificity is one minus the Class 0 error rate.

Ans. #6

a
RATIONALE: When clustering observations sole on the basis of categorical variables encoded as 0-1 (or dummy variables), a better measure of similarity between two observations can be achieved by counting the number of variables with matching values. The simplest overlap measure is called the matching coefficient. To avoid misstating similarity due to the absence of a feature, a similarity measure called Jaccard's coefficient does not count matching zero entries.
rarubbb Author
wrote...
6 years ago
All correct!
wrote...
6 years ago
Happy to help
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