I have a vector of observed values and a vector of values calculated with the model:
real & lt; -c (1411,439,214,100,62,38,29,64) expected & lt; -c (1425.339 9.5,201.6,116.9,72.2,46.3,30.4,64.8) Now I'm using Chi-square goodness of fit testing to see that my model How well does it perform I have written the following:
chisq.test (expected, actual) but it does not work. Can you help me with this?
X ^ 2 = 10.2 From 7 degrees of independence, you get an AP ~ 0.18.
& gt; You must pass the required values under the argument p . Make sure that you measure your values for the sum of 1. & gt; Chisketast (genuine, p = expected / sum (expected)) Che-squared test for probability data given: Actual X-squared = 10.2581, df = 7, p-value = 0.1744 What is testing X ^ 2 about this, you give the function a model ( required ) and ask - how likely is it that my viewed data Came from the population that "generated" required ?
Comments
Post a Comment