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  \item{\code{\%notin\%}:}{A logical vector, simply the negation of the
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  \item{\code{\%notin\%}:}{A logical vector, simply the negation of the
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    corresponding \code{\%in\%} call.}
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    corresponding \code{\%in\%} call.}
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  }
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  }
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}
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}
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\details{
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\details{
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  \code{\%in\%} is currently defined as \cr
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  \code{\%in\%} is currently defined as
- 
 
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\preformatted{
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  \code{`\%in\%` <- function(x, table) match(x, table, nomatch = 0L) > 0L}
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  `\%in\%` <- function(x, table) match(x, table, nomatch = 0L) > 0L
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}
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  \code{\%notin\%} could succinctly be defined as \code{\link{Negate}(`\%in\%`)},
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  \code{\%notin\%} could succinctly be defined as \code{\link{Negate}(`\%in\%`)},
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  but for symmetry and efficiency is \cr
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  but for symmetry and efficiency is
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\preformatted{
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  \code{`\%notin\%` <- function(x, table) match(x, table, nomatch = 0L) == 0L}
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  `\%notin\%` <- function(x, table) match(x, table, nomatch = 0L) == 0L
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}
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  Factors, raw vectors and lists are converted to character vectors,
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  Factors, raw vectors and lists are converted to character vectors,
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  internally classed objects are transformed via \code{\link{mtfrm}}, and
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  internally classed objects are transformed via \code{\link{mtfrm}}, and
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  then \code{x} and \code{table} are coerced to a common type (the later
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  then \code{x} and \code{table} are coerced to a common type (the later
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  of the two types in \R's ordering, logical < integer < numeric <
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  of the two types in \R's ordering, logical < integer < numeric <
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  complex < character) before matching.  If \code{incomparables} has
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  complex < character) before matching.  If \code{incomparables} has