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A set expression has the following syntax:
set_elem :: atom ;; a symbolic constant | number ;; a numeric constant set_expr :: "{" set_elem "," ... "," set_elem "}" ;; set definition | simple_expr "in
" simple_expr ;; set inclusion predicate | simple_expr "union
" simple_expr ;; set union
A set can be defined by enumerating its elements inside
curly braces `{...}
'. The elements of the set can be
numbers or symbolic constants. The inclusion operator `in
'
tests a value for membership in a set. The union operator
`union
' takes the union of two sets. If either argument is a
number or a symbolic value instead of a set, it is coerced to a
singleton set.