pcds (version 0.1.8)

centersMc: Parameterized centers of intervals

Description

Returns the centers of the intervals based on 1D points in Yp parameterized by $c\in (0,1)$ so that $100c$ % of the length of interval is to the left of $M_c$ and $100(1-c)$ % of the length of the interval is to the right of $M_c$. That is, for an interval $(a,b)$, the parameterized center is $M_c=a+c(b-a)$ Yp is a vector of 1D points, not necessarily sorted.

See also (ceyhan:metrika-2012,ceyhan:revstat-2016;textualpcds).

Usage

centersMc(Yp, c = 0.5)

Value

(parameterized) centers of the intervals based on Yp points as a vector

Arguments

Yp

A vector real numbers that constitute the end points of intervals.

c

A positive real number in $(0,1)$ parameterizing the centers inside the intervals with the default c=.5. For the interval, int$=(a,b)$, the parameterized center is $M_c=a+c(b-a)$.

Author

Elvan Ceyhan

References

See Also

centerMc

Examples

# \donttest{
n<-10
c<-.4  #try also c<-runif(1)
Yp<-runif(n)
centersMc(Yp,c)

c<-.3  #try also c<-runif(1)
Yp<-runif(n,0,10)
centersMc(Yp,c)
# }