Can someone assist with STATA White test for heteroskedasticity?

Can someone assist with STATA White test for heteroskedasticity?

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I did some STATA White tests for heteroskedasticity on a set of 37 data points. The main null hypothesis that the error terms were not normally distributed was rejected by a significance level of only 5%. I did a t-test to test the homoskedasticity assumption, and the results are as follows: t-value = 1.99, df = 37, p-value = 0.006 The t-value is larger than the significance level, and there is a 6%

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Sure, please feel free to get in touch with me to discuss this topic and any related questions you might have. Feel free to send me an email, and I will get back to you promptly with any necessary information. click site Your assignment is unique and I will be happy to help you find a solution. Also, if you have any doubts or concerns, don’t hesitate to contact me. The STATA White test is a statistical method used to assess heteroskedasticity in heteroskedasticity-consistent estimators, a widely used estimation method in non

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The White test for homoskedasticity is a standard test for homoskedasticity in a linear regression, and its results should reflect the homoskedasticity of the errors. If it does not, then it is likely that the errors have heteroskedasticity. The main problem with the White test is that it only checks the significance of the residuals but not the heteroskedasticity of the errors. This means that the test can miss the heteroskedasticity of errors, leading to erroneous conclusions. In contrast, a White test of

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STATA White test for heteroskedasticity White test for heteroskedasticity (Heteroskedasticity) refers to the lack of normality in a dataset, as explained by Kendall (2004). This can affect the statistical model used to predict a result, such as regressions and ANOVA, as the null hypothesis does not hold when this happens. In our sample of data we found that our dataset was heteroskedastic. The normal distribution assumption is important in most statistical models, including regression models (i.

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