urquhart.feedlot | R Documentation |
Weight gain calves in a feedlot, given three different diets.
data("urquhart.feedlot")
A data frame with 67 observations on the following 5 variables.
animal
animal ID
herd
herd ID
diet
diet: Low, Medium, High
weight1
initial weight
weight2
slaughter weight
Calves born in 1975 in 11 different herds entered a feedlot as yearlings. Each animal was fed one of three diets with low, medium, or high energy. The original sources explored the use of some contrasts for comparing breeds.
Herd | Breed |
9 | New Mexico Herefords |
16 | New Mexico Herefords |
3 | Utah State University Herefords |
32 | Angus |
24 | Angus x Hereford (cross) |
31 | Charolais x Hereford |
19 | Charolais x Hereford |
36 | Charolais x Hereford |
34 | Brangus |
35 | Brangus |
33 | Southern Select |
N. Scott Urquhart (1982). Adjustment in Covariance when One Factor Affects the Covariate Biometrics, 38, 651-660. Table 4, p. 659. https://doi.org/10.2307/2530046
N. Scott Urquhart and David L. Weeks (1978). Linear Models in Messy Data: Some Problems and Alternatives Biometrics, 34, 696-705. https://doi.org/10.2307/2530391
Also available in the 'emmeans' package as the 'feedlot' data.
## Not run:
library(agridat)
data(urquhart.feedlot)
dat <- urquhart.feedlot
libs(reshape2)
d2 <- melt(dat, id.vars=c('animal','herd','diet'))
libs(latticeExtra)
useOuterStrips(xyplot(value ~ variable|diet*herd, data=d2, group=animal,
type='l',
xlab="Initial & slaughter timepoint for each diet",
ylab="Weight for each herd",
main="urquhart.feedlot - weight gain by animal"))
# simple fixed-effects model
dat <- transform(dat, animal = factor(animal), herd=factor(herd))
m1 <- lm(weight2 ~ weight1 + herd*diet, data = dat)
coef(m1) # weight1 = 1.1373 match Urquhart table 5 common slope
# random-effects model might be better, for example
# libs(lme4)
# m1 <- lmer(weight2 ~ -1 + diet + weight1 + (1|herd), data=dat)
# summary(m1) # weight1 = 1.2269
## End(Not run)
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