abline {graphics} | R Documentation |
This function adds one or more straight lines through the current plot.
abline(a = NULL, b = NULL, h = NULL, v = NULL, reg = NULL,
coef = NULL, untf = FALSE, ...)
a , b |
the intercept and slope, single values. |
untf |
logical asking whether to untransform. See ‘Details’. |
h |
the y-value(s) for horizontal line(s). |
v |
the x-value(s) for vertical line(s). |
coef |
a vector of length two giving the intercept and slope. |
reg |
an object with a |
... |
graphical parameters such as
|
Typical usages are
abline(a, b, untf = FALSE, \dots) abline(h=, untf = FALSE, \dots) abline(v=, untf = FALSE, \dots) abline(coef=, untf = FALSE, \dots) abline(reg=, untf = FALSE, \dots)
The first form specifies the line in intercept/slope form
(alternatively a
can be specified on its own and is taken to
contain the slope and intercept in vector form).
The h=
and v=
forms draw horizontal and vertical lines
at the specified coordinates.
The coef
form specifies the line by a vector containing the
slope and intercept.
reg
is a regression object with a coef
method.
If this returns a vector of length 1 then the value is taken to be the
slope of a line through the origin, otherwise, the first 2 values are
taken to be the intercept and slope.
If untf
is true, and one or both axes are log-transformed, then
a curve is drawn corresponding to a line in original coordinates,
otherwise a line is drawn in the transformed coordinate system. The
h
and v
parameters always refer to original coordinates.
The graphical parameters col
, lty
and lwd
can be specified; see par
for details. For the
h=
and v=
usages they can be vectors of length greater
than one, recycled as necessary.
Becker, R. A., Chambers, J. M. and Wilks, A. R. (1988) The New S Language. Wadsworth & Brooks/Cole.
Murrell, P. (2005) R Graphics. Chapman & Hall/CRC Press.
lines
and segments
for connected and
arbitrary lines given by their endpoints.
par
.
## Setup up coordinate system (with x==y aspect ratio):
plot(c(-2,3), c(-1,5), type = "n", xlab="x", ylab="y", asp = 1)
## the x- and y-axis, and an integer grid
abline(h=0, v=0, col = "gray60")
text(1,0, "abline( h = 0 )", col = "gray60", adj = c(0, -.1))
abline(h = -1:5, v = -2:3, col = "lightgray", lty=3)
abline(a=1, b=2, col = 2)
text(1,3, "abline( 1, 2 )", col=2, adj=c(-.1,-.1))
## Simple Regression Lines:
require(stats)
sale5 <- c(6, 4, 9, 7, 6, 12, 8, 10, 9, 13)
plot(sale5)
abline(lsfit(1:10,sale5))
abline(lsfit(1:10,sale5, intercept = FALSE), col= 4) # less fitting
z <- lm(dist ~ speed, data = cars)
plot(cars)
abline(z) # equivalent to abline(reg = z) or
abline(coef = coef(z))
## trivial intercept model
abline(mC <- lm(dist ~ 1, data = cars)) ## the same as
abline(a = coef(mC), b = 0, col = "blue")