Description Usage Arguments Details Value Author(s) References See Also Examples
This is the generic definition for generating objects of
class "monte." There are currently several methods corresponding to this
generic whose documentation may be found in monte-methods
.
1 |
object |
Signature argument, which differs for each method. This specifies the population from which samples will be drawn. |
... |
See methods. |
The methods associated with this generic should be used to
construct objects of class "monte
." These objects
are specifically designed to hold information about Monte Carlo
experiments where one resamples from a known population to infer
efficiency and perhaps locate any bias in different sampling
estimators. The constructor methods can be used to look at traditional
normal theory and bootstrap confidence intervals in terms of nominal
catch rates for the population mean.
A valid object of class "monte
."
Jeffrey H. Gove
The ‘“monte”: When is n Sufficiently Large?’ vignette.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 | #
# these examples are commented-out because they consume
# cpu time when checking the package--just copy and paste
# them if you want to try them out...
#
# from a sampSurf object...
#
## Not run:
smTract = Tract(c(x=30,y=30), cellSize=0.5)
smbuffTr = bufferedTract(8,smTract)
ss.sa = sampSurf(10, smbuffTr, 'sausageIZ', plotRadius=3, estimate='Length')
m.sa = monte(ss.sa, n=c(10,20))
hist(m.sa)
## End(Not run)
#
# simple population...
#
## Not run:
mp = montePop(rnorm(100), n=c(10,30))
mt = monte(mp, mcSamples=250, R=150) #takes n from mp object
mt
## End(Not run)
|
Loading required package: sp
Loading required package: raster
Loading required package: rasterVis
Loading required package: lattice
Loading required package: latticeExtra
Loading required package: RColorBrewer
Loading required package: boot
Attaching package: 'boot'
The following object is masked from 'package:lattice':
melanoma
sampSurf version 0.7-3 (2015-04-14)
Number of logs in collection = 10
Heaping log: 1,2,3,4,5,6,7,8,9,10,
Estimate attribute = NA
Population...
Mean = 0.07615892
Variance = 0.9692357
Standard Deviation = 0.9844977
Total = 7.615892
Size (N) = 100
Zero-truncated = FALSE
Sample sizes (n) = 10, 30
Finite population corrections = 0.9, 0.7
Variance of the mean = 0.08723121, 0.0226155
Standard error of the mean = 0.2953493, 0.1503845
Normal theory results...
Number of Monte Carlo samples = 250
Sample sizes: n = 10, 30
Sample summary statistics (mean values)...
n.10 n.30
mean 0.09925229 0.07770412
var 0.92624171 0.95105161
stDev 0.94074848 0.96854912
VarMean 0.08336175 0.02219120
stErr 0.28222454 0.14794832
lowerCI -0.53918399 -0.22488417
upperCI 0.73768856 0.38029241
Percentage of confidence intervals (95%) that caught the population mean...
n.10 n.30
92.4 91.6
Bootstrap results...
Number of bootstrap samples = 150
Number of Monte Carlo samples = 250
Sample sizes: n = 10, 30
Sample summary statistics (mean values)...
n.10 n.30
mean 0.07042534 0.08920588
var 0.98961541 0.97497794
stDev 0.97362650 0.98179008
varMean 0.08906539 0.02274949
stErr 0.29208795 0.14997091
lowerCI -0.52228790 -0.26590135
upperCI 0.67317306 0.44468066
Percentage of confidence intervals (95%) that caught the population mean...
n.10 n.30
90.0 95.6
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.