Sociology Index

# TYPE ERROR

The terms Type I error and Type II error are
used to describe possible errors made in a statistical decision process. Jerzy Neyman and
Egon Pearson theorized the problems associated with "deciding whether or not a
particular sample may be judged as likely to have been randomly drawn from a certain
population" and identified "two sources of error", Type Error I : reject the null hypothesis
when the null hypothesis is true, and
Type Error II : fail to reject the null hypothesis when the null hypothesis is false.

Type I Error in inferential reasoning or statistics, is
rejecting a hypothesis when it is true and should be accepted. The probability of making
such a mistake is indicated by the level of significance used, so the probability of this
Type 1 error can be controlled by altering the level of significance.

Type I error and Type II error are linked, however, so
that reducing one increases the other. Researcher will try to achieve some balance between
Type I error and type II error or alter the balance to meet the needs of a specific
situation.

Type II error in inferential reasoning or statistics, is
accepting a hypothesis when it is false and should be rejected. Also known as false positive.

**Examples of Type I error and Type II error: **

With any decision there are two possible mistakes that
can be made. The first mistake is called the Type I error and is described as the
situation where one would use a product that does not provide a response above breakeven.
The second mistake is called type 2 error and is the situation where the decision maker
fails to use a product that would provide a response above breakeven.

In general, there are two different types of error that
can occur when making a decision: the first kind (Type I error) are those errors which
occur when we reject the null hypothesis although the null hypothesis is true. The second
kind (Type II error) of errors arise when we accept the null hypothesis although the
alternative hypothesis is true.