Dodatkowe przykłady dopasowywane są do haseł w zautomatyzowany sposób - nie gwarantujemy ich poprawności.
This is a chi-squared distribution with one degree of freedom.
Typically the square of the difference is compared to a chi-squared distribution.
This is a special case of the generalized chi-squared distribution.
This is an important intuition for understanding the chi-squared distribution.
Generate having a chi-squared distribution with 2P + 2 degrees of freedom.
Then T has a chi-squared distribution with n 1 degrees of freedom.
The following are proofs of several characteristics related to the chi-squared distribution.
To derive the chi-squared distribution with 2 degrees of freedom, there could be several methods.
The distribution of X is a chi-squared distribution for the following reason.
One formulation of the generalized chi-squared distribution is as follows.
The resulting value can be compared to the chi-squared distribution to determine the goodness of fit.
This has approximately a chi-squared distribution with k 1 df.
Moreover, tables for the normal, Student's t and chi-squared distributions are given as well.
It can therefore be regarded as a generalized chi-squared distribution, for even degrees of freedom.
The approximation to the chi-squared distribution breaks down if expected frequencies are too low.
Following are some of the most common situations in which the chi-squared distribution arises from a Gaussian-distributed sample.
A chi-squared distribution shows many low bids but few high bids.
Then should be rejected with significance if the value is greater than the critical value of the appropriate chi-squared distribution.
Further properties of the chi-squared distribution can be found in the box at the upper right corner of this article.
"A modified score test statistic having chi-squared distribution to order ", Biometrika, 1991.
The estimator s will be proportional to the chi-squared distribution:
But if n is small, then the probabilities based on chi-squared distributions may not be very close approximations.
If estimates with no bias, then the noncentrality is zero and follows a central chi-squared distribution.
This is again a scaled inverse chi-squared distribution, with parameters and .
The square of a standard normal random variable has a chi-squared distribution with one degree of freedom.