Formulas are a very useful feature of R's statistical and graphical functions. Like everyone, I am a user of these functions. However, I have never written a function that takes a formula object as an argument. I was wondering if someone could help me, by either linking to a readable introduction to this side of R programming, or by giving a self-contained example.
公式是R统计和图形函数的一个非常有用的特性。像所有人一样,我是这些功能的用户。但是,我从未编写过将公式对象作为参数的函数。我想知道是否有人可以通过链接到R编程的这一方面的可读介绍,或通过提供一个自包含的示例来帮助我。
1 个解决方案
#1
6
You can use model.matrix()
and model.frame()
to evaluate the formula:
您可以使用model.matrix()和model.frame()来评估公式:
lm1 <- lm(log(Volume) ~ log(Girth) + log(Height), data=trees)
print(lm1)
form <- log(Volume) ~ log(Girth) + log(Height)
# use model.matrix
mm <- model.matrix(form, trees)
lm2 <- lm.fit(as.matrix(mm), log(trees[,"Volume"]))
print(coefficients(lm2))
# use model.frame, need to add intercept by hand
mf <- model.frame(form, trees)
lm3 <- lm.fit(as.matrix(data.frame("Intercept"=1, mf[,-1])), mf[,1])
print(coefficients(lm3))
which yields
产量
Call: lm(formula = log(Volume) ~ log(Girth) + log(Height), data = trees)
Coefficients: (Intercept) log(Girth) log(Height)
-6.63 1.98 1.12
(Intercept) log(Girth) log(Height)
-6.632 1.983 1.117
Intercept log.Girth. log.Height.
-6.632 1.983 1.117
#1
6
You can use model.matrix()
and model.frame()
to evaluate the formula:
您可以使用model.matrix()和model.frame()来评估公式:
lm1 <- lm(log(Volume) ~ log(Girth) + log(Height), data=trees)
print(lm1)
form <- log(Volume) ~ log(Girth) + log(Height)
# use model.matrix
mm <- model.matrix(form, trees)
lm2 <- lm.fit(as.matrix(mm), log(trees[,"Volume"]))
print(coefficients(lm2))
# use model.frame, need to add intercept by hand
mf <- model.frame(form, trees)
lm3 <- lm.fit(as.matrix(data.frame("Intercept"=1, mf[,-1])), mf[,1])
print(coefficients(lm3))
which yields
产量
Call: lm(formula = log(Volume) ~ log(Girth) + log(Height), data = trees)
Coefficients: (Intercept) log(Girth) log(Height)
-6.63 1.98 1.12
(Intercept) log(Girth) log(Height)
-6.632 1.983 1.117
Intercept log.Girth. log.Height.
-6.632 1.983 1.117