This function performs linear linear regression analysis.
linear.linear(
trat,
resp,
middle = 1,
CI = FALSE,
bootstrap.samples = 1000,
sig.level = 0.05,
error = "SE",
ylab = "Dependent",
xlab = "Independent",
theme = theme_classic(),
point = "all",
width.bar = NA,
legend.position = "top",
textsize = 12,
pointsize = 4.5,
linesize = 0.8,
linetype = 1,
pointshape = 21,
fillshape = "gray",
colorline = "black",
round = NA,
xname.formula = "x",
yname.formula = "y",
comment = NA,
fontfamily = "sans"
)
The function returns a list containing the coefficients and their respective values of p; statistical parameters such as AIC, BIC, pseudo-R2, RMSE (root mean square error); breakpoint and the graph using ggplot2 with the equation automatically.
Numeric vector with dependent variable.
Numeric vector with independent variable.
A scalar in [0,1]. This represents the range that the change-point can occur in. 0 means the change-point must occur at the middle of the range of x-values. 1 means that the change-point can occur anywhere along the range of the x-values.
Whether or not a bootstrap confidence interval should be calculated. Defaults to FALSE because the interval takes a non-trivial amount of time to calculate
The number of bootstrap samples to take when calculating the CI.
What significance level to use for the confidence intervals.
Error bar (It can be SE - default, SD or FALSE)
Variable response name (Accepts the expression() function)
treatments name (Accepts the expression() function)
ggplot2 theme (default is theme_classic())
defines whether you want to plot all points ("all") or only the mean ("mean")
Bar width
legend position (default is "top")
Font size
shape size
line size
line type
format point (default is 21)
Fill shape
Color lines
round equation
Name of x in the equation
Name of y in the equation
Add text after equation
Font family
Model imported from the SiZer package
Gabriel Danilo Shimizu
Leandro Simoes Azeredo Goncalves
The linear-linear model is defined by: First curve: $$y = \beta_0 + \beta_1 \times x (x < breakpoint)$$
Second curve: $$y = \beta_0 + \beta_1 \times breakpoint + w \times x (x > breakpoint)$$
Chiu, G. S., R. Lockhart, and R. Routledge. 2006. Bent-cable regression theory and applications. Journal of the American Statistical Association 101:542-553.
Toms, J. D., and M. L. Lesperance. 2003. Piecewise regression: a tool for identifying ecological thresholds. Ecology 84:2034-2041.
quadratic.plateau, linear.plateau
library(AgroReg)
data("granada")
attach(granada)
linear.linear(time,WL)
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