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User:Indon/GATemplate - Wikipedia, the free encyclopedia

User:Indon/GATemplate

From Wikipedia, the free encyclopedia

[edit] Basic Concept

Terminology and derivations
from a confusion matrix
true positive (TP)
eqv. with hit
true negative (TN)
eqv. with correct rejection
false positive (FP)
eqv. with false alarm, Type I error
false negative (FN)
eqv. with miss, Type II error
true positive rate (TPR)
eqv. with hit rate, recall, sensitivity
TPR = TP / P = TP / (TP + FN)
false positive rate (FPR)
eqv. with false alarm rate
FPR = FP / N = FP / (FP + TN)
accuracy (ACC)
ACC = (TP + TN) / (P + N)
specificity (SPC)
SPC = TN / (FP + TN) = 1 − FPR
positive predictive value (PPV)
eqv. with precision
PPV = TP / (TP + FP)
negative predictive value (NPV)
NPV = TN / (TN + FN)
See also: Type I and type II errors

A classification model (classifier or diagnosis) is a mapping instances into a certain class/group. The classifier or diagnosis result can be in a real value (continuous output) in which the classifier boundary between classes must be determined by a threshold value, for instance to determine whether a person has a hypertension based on blood pressure measure, or it can be in a discrete class label indicating one of the classes.

Let us consider a two-class prediction problem (binary classification), in which the outcomes are labelled either as positive (p) or negative (n) class. There are four possible outcomes from a binary classifier. If the outcome from a prediction is p and the actual value is also p, then it is called a true positive (TP); however if the actual value is n then it is said a false positive (FP). Conversely, a true negative is occured when both the prediction outcome and the actual value are n, and false negative is when the prediction outcome is N while the actual value is p.

To get an appropriate example in a real-world problem, consider a diagnostic test whether a person is positive or negative to have a certain disease. A false positive in this case is occured when the patient is tested with positive, but actually she/he does not have the disease. A false negative, on the other hand, is occured when the person is tested as healthy while he/she is actually not.

Let define an experiment from P positive instances and N negative instances. The four outcomes can be formulated in a 2×2 confusion matrix or contigency table, as follows:

  actual value
  p n total
prediction
outcome
p' True
Positive
False
Positive
P'
n' False
Negative
True
Negative
N'
total P N

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