In Table S2 of their Appendix, Villa et al. fit the eight-dimensional factorial model host:sex:time to the

Question:

In Table S2 of their Appendix, Villa et al. fit the eight-dimensional factorial model host:sex:time to the first principal component values on 3096 lice. Show that this is equivalent to fitting four separate linear regressions \(E\left(Y_{u}ight)=\alpha+\beta t_{u}\), with one intercept and one slope for each of the disjoint subgroups, Fer.F, Fer.M, Gr.F, Gr.M. Feral and female are the reference levels, so \(\operatorname{sex}_{u}=1\) is the indicator vector for males. Deduce that the host:time coefficient is equal to the slope difference \(\beta_{\text {Gr.F }}-\beta_{\text {Fer.F }}\) restricted to female lice. The fitted value is 0.009 . What is the fitted slope difference for male lice?

image text in transcribed

Fantastic news! We've Found the answer you've been seeking!

Step by Step Answer:

Related Book For  book-img-for-question
Question Posted: