new_infixl_definition : string * term * int -> thm
Let v_1 and v_2 be tuples of distinct variables, containing the variables x_1,...,x_m. Evaluating new_infix_definition (name, ix v_1 v_2 = t) declares the sequent ({},\v_1 v_2. t) to be a definition in the current theory, and declares ix to be a new constant in the current theory with this definition as its specification. This constant specification is returned as a theorem with the form
|- !x_1 ... x_m. v_1 ix v_2 = t
- new_infix_definition ("nand", “$nand in_1 in_2 = ~(in_1 /\ in_2)”, 500);; > val it = |- !in_1 in_2. in_1 nand in_2 = ~(in_1 /\ in_2) : thm
new_infixl_definition("ix_DEF", Term `$ix m n = ... `)
In releases of hol98 past Taupo 1, new_infixl_definition and its sister new_infixr_definition replace the old new_infix_definition, which has been superseded. Its behaviour was to define a right associative infix, so can be freely replaced by new_infixr_definition.