Description Usage Arguments Details Examples
A set of prior distributions is characterized as an imprecise prior for inference. See ‘Details’.
1 | iprior(ui, ci, pmat)
|
ui |
constraint matrix (k x p), see below. |
ci |
constrain vector of length k, see below. |
pmat |
matrix (k x p) containig coordinate information in d-dimensions. |
A convex set of hyperparameters is charcterized using a set of linear inequalities. grDevices::chull
and geometry::convhulln
functions are used to search for extreme points of this convex set.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 | ## 2-dims (xi2=0, xi1, xi0)
lc0 <- list(lhs=rbind(diag(2), -diag(2)), rhs=c(0,0,-1,-1))
op <- iprior(ui=rbind(diag(2), -diag(2)), ci=c(0,0,-1,-1))
op <- iprior(ui=rbind(c(1,0),c(0,1),c(-1,-1)), ci=c(0,0,-5))
op <- iprior(ui=rbind(c(1,0),c(0,1),c(0,-1),c(1,1),c(-2,-1)),
ci=c(1,2,-8,5,-14)) # (3,8),(1,8), (1,4),(3,2)(6,2)
## 3-dimes (xi2, xi1, xi0)
op <- iprior(ui=rbind(c(1,0,0), c(-1,0,0), c(0,1,0), c(0,-1,0), c(0,0,1)),
ci=c(-0.5, -1, -2, -2, 0))
op <- iprior(ui=rbind(c(1,0), c(-1,0), c(0,1), c(0,-1)),
ci=c(0.5, -1, -2, -2))
lc0 <- cbind(rbind(c(1,0,0), c(-1,0,0), c(0,1,0), c(0,-1,0), c(0,0,1),
c(0,0,-1)), c(0.5, -1, -2, -2,0,-1))
iprior(pmat=lc0)
lc0 <- rbind(c(-2,1,0), c(2,1,0), c(-2,0.5,0), c(2,0.5,0))
lc0 <- rbind(c(1,2,0), c(1,-2,0), c(0.5,-2,0), c(0.5,2,0))
iprior(pmat=lc0)
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