Description Usage Arguments Details Author(s) References See Also Examples
This function uses the output from MakeAnglers
and GetTotalValues
to conduct a busroute or traditional access
point creel survey of the population of anglers from MakeAnglers
and provide clerkobserved counts of anglers and their effort.
1 2  SimulateBusRoute(startTime, waitTime, nanglers, nsites, samplingProb = 1,
meanCatchRate, ...)

startTime 
The start time of the surveyor at each site. This can be a vector of
start times to simulate a bus route or one 
waitTime 
The wait time of the surveyor at each site. This can be a vector
of wait times to simulate a bus route or one 
nanglers 
The number of anglers at each site, either a vector or a single number. 
nsites 
How many sites are being visited? 
samplingProb 
What is the sampling probability for the survey? If
all sites will be visited during the first or second half
of the fishing day, 
meanCatchRate 
The mean catch rate for the fishery. 
... 
Arguments to be passed to other subfunctions, specifically to the

Effort and catch are estimated from the the Bus Route Estimator equation in Robson and Jones (1989), Jones and Robson (1991) and Pollock et al. 1994. Catch rate is calculated from the Ratio of Means equation (see Malvestuto (1996) and Jones and Pollock (2012) for discussions). The Ratio of means is calculated by
\widehat{R_1} = \frac{∑\limits_{i=1}^n{c_i/n}}{∑\limits_{i=1}^n{L_i/n}}
where c_i is the catch for the i^{th} sampling unit and L_i is the length of the fishing trip at the time of the interview. For incomplete surveys, L_i represents in incomplete trip. The bus route estimator is
\widehat{E} = T∑\limits_{i=1}^n{\frac{1}{w_{i}}}∑\limits_{j=1}^m{\frac{e_{ij}}{π_{j}}}
where E = estimated total partyhours of effort; T = total time to complete a full circuit of the route, including travelling and waiting; w_i = waiting time at the i^{th} site (where i = 1, ..., n sites); e_{ij} = total time that the j^{th} car is parked at the i^{th} site while the agent is at that site (where j = 1, ..., n sites).
Steven Ranney
Jones, C. M., and D. Robson. 1991. Improving precision in angler surveys: traditional access design versus bus route design. American Fisheries Society Symposium 12:177188. Jones, C. M., and K. H. Pollock. 2012. Recreational survey methods: estimation of effort, harvest, and released catch. Pages 883919 in A. V. Zale, D. L. Parrish, and T. M. Sutton, editors. Fisheries Techniques, 3rd edition. American Fisheries Society, Bethesda, Maryland. Malvestuto, S. P. 1996. Sampling the recreational creel. Pages 591623 in B. R. Murphy and D. W. Willis, editors. Fisheries techniques, 2nd edition. American Fisheries Society, Bethesda, Maryland. Pollock, K. H., C. M. Jones, and T. L. Brown. 1994. Angler survey methods and their applications in fisheries management. American Fisheries Society, Special Publication 25, Bethesda, Maryland. Robson, D., and C. M. Jones. 1989. The theoretical basis of an access site angler survey design. Biometrics 45:8398.
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 26 27 28 29 30 31  # To simulate one bus route survey that takes place in the morning, these values are used
#start time at access sites
startTimeAM < c(1, 2,3,4,5)
#wait time at access sites
waitTimeAM < c(.5, .5, .5, .5, 2)
#the number of anglers that will visit access site throughout the day
nanglersAM < c(10,10,10,10,50)
# the number of sites to be visited
nsitesAM < 5
# the sampling probability. Here it is .5 because we are only conducting this
# survey during the first 50% of the fishing day
samplingProb < .5
# the mean catch rate. Here it is 2.5 which equals 2.5 fish/hour
meanCatchRate < 2.5
SimulateBusRoute(startTimeAM, waitTimeAM, nanglersAM, nsitesAM, samplingProb,
meanCatchRate)
# To simulate one traditional access point survey where the creel clerk arrives,
# counts anglers, and interviews anglers that have completed their trips
startTime = 0.001
waitTime = 8
#nanglers can be informed by previouslycollected data
nanglers = 1000
nsites = 1
# sampling probability here is 8/12 because we are staying at the access site
# for 8 hours of a 12hour fishing day. To adjust the fishing day length, an
# additional 'fishingDayLength' argument needs to be passed to this function.
samplingProb < (8/12)
# the mean catch rate.
meanCatchRate < 5
SimulateBusRoute(startTime, waitTime, nanglers, nsites, samplingProb, meanCatchRate)

Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.