View source: R/hzTransitionProbabilities.R
hzTransitionProbabilities | R Documentation |
Functions for creating and working with horizon (sequence) transition probability matrices.
See the following tutorials for some ideas:
hzTransitionProbabilities(
x,
name = GHL(x, required = TRUE),
loopTerminalStates = FALSE
)
mostLikelyHzSequence(mc, t0, maxIterations = 10)
x |
a |
name |
A horizon level attribute in |
loopTerminalStates |
should terminal states loop back to themselves? This is useful when the transition probability matrix will be used to
initialize a |
mc |
Passed to |
t0 |
Passed to |
maxIterations |
Maximum number of iterations. Default: |
A square matrix of transition probabilities. See examples.
The function genhzTableToAdjMat()
returns a square adjacency matrix.
See examples.
The function mostLikelyHzSequence()
returns the most likely sequence of
horizons, given a markovchain
object initialized from horizon
transition probabilities and an initial state, t0
. See examples.
These functions are still experimental and subject to change.
D.E. Beaudette
generalize.hz()
data(sp4)
depths(sp4) <- id ~ top + bottom
# horizon transition probabilities: row -> col transitions
(tp <- hzTransitionProbabilities(sp4, 'name'))
## Not run:
## plot TP matrix with functions from sharpshootR package
library(sharpshootR)
par(mar=c(0,0,0,0), mfcol=c(1,2))
plotSPC(sp4, name = 'name', name.style = 'center-center')
plotSoilRelationGraph(tp, graph.mode = 'directed', edge.arrow.size=0.5)
## demonstrate genhzTableToAdjMat usage
data(loafercreek, package='soilDB')
# convert contingency table -> adj matrix / TP matrix
tab <- table(loafercreek$hzname, loafercreek$genhz)
m <- genhzTableToAdjMat(tab)
# plot
par(mar=c(0,0,0,0), mfcol=c(1,1))
plotSoilRelationGraph(m, graph.mode = 'directed', edge.arrow.size=0.5)
## demonstrate markovchain integration
library(markovchain)
tp.loops <- hzTransitionProbabilities(sp4, 'name', loopTerminalStates = TRUE)
# init new markovchain from TP matrix
mc <- new("markovchain", states=dimnames(tp.loops)[[1]], transitionMatrix = tp.loops)
# simple plot
plot(mc, edge.arrow.size=0.5)
# check absorbing states
absorbingStates(mc)
# steady-state:
steadyStates(mc)
## End(Not run)
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