plottol {tolerance} | R Documentation |
Plotting Capabilities for Tolerance Intervals
Description
Provides control charts and/or histograms for tolerance bounds on continuous data as well as tolerance ellipses for data distributed according to bivariate and trivariate normal distributions. Scatterplots with regression tolerance bounds and interval plots for ANOVA tolerance intervals may also be produced.
Usage
plottol(tol.out, x, y = NULL, y.hat = NULL,
side = c("two", "upper", "lower"),
plot.type = c("control", "hist", "both"),
x.lab = NULL, y.lab = NULL, z.lab = NULL, ...)
Arguments
tol.out |
Output from any continuous (including ANOVA) tolerance interval procedure or from a regression tolerance bound procedure. |
x |
Either data from a continuous distribution or the predictors for a regression model. If this is a design matrix
for a linear regression model, then it must be in matrix form AND include a column of 1's if there is to be an intercept. Note
that multiple predictors are only allowed if considering polynomial regression. If the output for |
y |
The response vector for a regression setting. Leave as |
y.hat |
The fitted values from a nonparametric smoothing routine if plotting nonparametric regression tolerance bounds. Otherwise,
leave as |
side |
|
plot.type |
|
x.lab |
Specify the label for the x-axis. |
y.lab |
Specify the label for the y-axis. |
z.lab |
Specify the label for the z-axis. |
... |
Additional arguments passed to the plotting function used for the control charts or regression scatterplots. |
Value
plottol
can return a control chart, histogram, or both for continuous data along with the calculated tolerance intervals.
For regression data, plottol
returns a scatterplot along with the regression tolerance bounds. For ANOVA output, plottol
returns an interval plot for each factor.
References
Montgomery, D. C. (2005), Introduction to Statistical Quality Control, Fifth Edition, John Wiley & Sons, Inc.
Examples
## 90%/90% 1-sided Weibull tolerance intervals for a sample
## of size 150.
set.seed(100)
x <- rweibull(150, 3, 75)
out <- exttol.int(x = x, alpha = 0.15, P = 0.90,
dist = "Weibull")
out
plottol(out, x, plot.type = "both", side = "lower",
x.lab = "Weibull Data")
## 90%/90% trivariate normal tolerance region.
set.seed(100)
x1 <- rnorm(100, 0, 0.2)
x2 <- rnorm(100, 0, 0.5)
x3 <- rnorm(100, 5, 1)
x <- cbind(x1, x2, x3)
mvtol.region(x = x, alpha = c(0.10, 0.05, 0.01),
P = c(0.90, 0.95, 0.99), B = 1000)
out2 <- mvtol.region(x = x, alpha = 0.10, P = 0.90, B = 1000)
out2
plottol(out2, x)
## 95%/95% 2-sided linear regression tolerance bounds
## for a sample of size 100.
set.seed(100)
x <- runif(100, 0, 10)
y <- 20 + 5*x + rnorm(100, 0, 3)
out3 <- regtol.int(reg = lm(y ~ x), new.x = data.frame(x = c(3, 6, 9)),
side = 2, alpha = 0.05, P = 0.95)
plottol(out3, x = cbind(1, x), y = y, side = "two", x.lab = "X",
y.lab = "Y")