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problem with nested mixed model
2 messages · Érika Tsuda, Seth Bigelow
Well, if it were me, I would begin with the simplest reasonable model: M1 <- lme(altura~ vegetation*bromeliad, random=~1|site) (You don't have to put vegetation + bromeliad + vegetation*bromeliad, just vegetation*bromeliad will do) Then also do the more complicated model: M2 <- lme(altura ~ vegetation*bromeliad, random=~1|vegetation/site)... (I think this is better syntax than the way you had it before) ...and do a likelihood ratio test to see if there is an improvement in fit by nesting site within vegetation. anova(M1,M2) You should be checking residuals for these models -- Chapter 1 in Pinheiro & Bates has all this. The quantiles of your residuals look rather unbalanced, some kind of transformation may be necessary Boa sorte -Seth -----Original Message----- From: r-sig-mixed-models-bounces at r-project.org [mailto:r-sig-mixed-models-bounces at r-project.org] On Behalf Of ?rika Tsuda Sent: Friday, April 19, 2013 11:53 AM To: r-sig-mixed-models at r-project.org Subject: [R-sig-ME] problem with nested mixed model Hi guys, I am trying to fit a nested mixed model using the lme function but not sure on how to state a random factor is nested within another factor. Here is my sampling design: I measured height of seedlings (my response variable called height) in two different vegetation strata (herbaceous and shrubby), this is my factor vegetation, which I believe is fixed. At each strata I collected in three different site, this is my factor site, which I believe is random and nested whithin vegetation. Also, at each vegetation strata I collected seedlings inside and outside bromeliads, this is my factor bromeliad, which I believe is fixed and orthogonal to vegetation. So, I tried to model this using the function lme as follows: model<- lme(height~vegetation+bromeliad+vegetation*bromeliad+(vegetation/site), ~1|site, data=altura) Resulting in: Linear mixed-effects model fit by REML Data: altura AIC BIC logLik 13290.98 13342.81 -6635.491 Random effects: Formula: ~1 | site (Intercept) Residual StdDev: 4.682701 36.8902 Fixed effects: height ~ vegetation + bromeliad + vegetation * bromeliad + (vegetation/site) Value Std.Error DF t-value p-value (Intercept) 57.37983 5.856448 1314 9.797718 0.0000 vegetationHERB -21.48592 4.363718 1314 -4.923764 0.0000 bromeliadBRO 6.73168 2.441297 1314 2.757421 0.0059 vegetationHERB:bromeliadBRO 12.72138 5.274164 1314 2.412019 0.0160 vegetationARB:sitea2 5.41959 7.776715 1314 0.696900 0.4860 vegetationHERB:sitea2 0.05141 9.265842 1314 0.005549 0.9956 vegetationARB:sitea3 1.69237 7.570281 1314 0.223555 0.8231 vegetationHERB:sitea3 -14.65097 7.692126 1314 -1.904672 0.0570 Correlation: (Intr) vgHERB brmBRO vHERB:B vARB:2 vHERB:2 vARB:3 vegetationHERB -0.484 bromeliadBRO -0.202 0.271 vegetationHERB:bromeliadBRO 0.093 -0.282 -0.463 vegetationARB:sitea2 -0.722 0.323 -0.002 0.001 vegetationHERB:sitea2 -0.404 -0.144 0.000 -0.032 0.609 vegetationARB:sitea3 -0.742 0.332 -0.001 0.000 0.559 0.313 vegetationHERB:sitea3 -0.487 -0.176 0.000 -0.024 0.367 0.394 0.753 Standardized Within-Group Residuals: Min Q1 Med Q3 Max -1.7492750 -0.5854722 -0.2114832 0.3335703 7.7013967 Number of Observations: 1324 Number of Groups: 3 When I ask the anova table, I get: numDF denDF F-value p-value (Intercept) 1 1314 350.5013 <.0001 vegetation 1 1314 155.3877 <.0001 bromeliad 1 1314 18.7275 <.0001 vegetation:bromeliad 1 1314 5.3803 0.0205 vegetation:site 4 1314 2.6398 0.0325 Based on this results I guess the analysis is right, however I am not sure if I assigned the random and fixed factors properly. Also, I am not sure if the factor sites is nested whithin vegetation. Another thing I dont know is what does the number 1 in ~1|sitemeans, since when I changed for 0 the results is the same, but the models fails if I remove this number. Sorry by the big message, and thank you very much for your attention. ----Irika Tiemi Tsuda Bisloga, MSc. em Ecologia Laboratsrio de Ecologia Vegetal Universidade Federal de Santa Catarina (48) 9165-8822/ (48) 3721-5520