Calculator.LR.FNs (version 1.3)

messages: messages

Description

The purpose of this function is supporting the functions of this package (by introducing some nested "if-else" conditions) from all possible messages which are defined in functions of this package. The "messages" function is used in most of functions of this package.

Usage

messages(M)

Arguments

M

A L, LR or RL fuzzy number

Value

Some special messages like: "NOT additive", "NOT productive", .... If any message is not necessary for this function, then the value 1 will be return by this function which is used in the text and the body of other functions.

Examples

Run this code
# NOT RUN {
messages("NOT additive")
messages( LR(3,1,1) )

## The function is currently defined as
function (M) 
{
    options(warn = -1)
    if (M[1] == "Addition has NOT a closed form of a LR fuzzy number") {
        return(noquote(paste0("Addition has NOT a closed form of a LR fuzzy number")))
    }
    else if (M[1] == "Subtraction has NOT a closed form of a LR fuzzy number") {
        return(noquote(paste0("Subtraction has NOT a closed form of a LR fuzzy number")))
    }
    else if (M[1] == "Production has NOT a closed form of a LR fuzzy number") {
        return(noquote(paste0("Production has NOT a closed form of a LR fuzzy number")))
    }
    else if (M[1] == "Division has NOT a closed form of a LR fuzzy number") {
        return(noquote(paste0("Division has NOT a closed form of a LR fuzzy number")))
    }
    else if (M[1] == " The fourth element of each LR fuzzy number must be 0 or 0.5 or 1! ") {
     return(noquote(paste0(" The fourth element of each LR fuzzy number must be 0 or 0.5 or 1! ")))
    }
    else if (M[1] == " The scalar multiplication is not defined for zero ") {
        return(noquote(paste0(" The scalar multiplication is not defined for zero ")))
    }
    else if (M[1] == 
"A regular approxi. is not defined for multiplication since at least one of FNs is non + and non -"
         ) {
        return(noquote(paste0(
"A regular approxi. is not defined for multiplication since at least one of FNs is non + and non -"
               )))
    }
    else if (M[1] == 
"A regular approximation is not defined for division since at least one of LR FNs is not positive"
         ) {
        return(noquote(paste0(
"A regular approximation is not defined for division since at least one of LR FNs is not positive"
               )))
    }
    else {
        return(1)
    }
  }
# }

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