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        Word: pei'e'a [jbovlaste]
        Type: experimental cmavo (YOU RISK BEING MISUNDERSTOOD IF YOU USE THIS WORD)
  Gloss Word: exponent of factors
  Gloss Word: integer exponent
     selma'o: VUhU
  Definition: at-most-3-ary mekso operator: "integer exponent" for X1 divided
       by X2 in algebraic structure X3
       Notes: Produces the maximum integer $n$ such that $X_2 ^n | X_1$
       in/according to the rules of X3. X1 and X2 each must be nonzero
       and not units. Context or explicit specification elsewhere may
       make X3 unnecessary. For natural numbers, the Wolfram Language
       calls this "IntegerExponent" (if we ignore the arity and the
       default specifications; but the argument order is preserved).
       In this case ($X_3 = (N, +, *)$, where "$N $" denotes the set
       of all natural numbers (positive integers)), this function can
       be usefully restricted to $f:(N$ Exclude Set$(1))$ Union $P ->
       N$ Union Set$(0),$ $(r,p) -> $max$($ Set$(n$ in $N$ Union
       Set$(0): p^n$ divides $r$ in $N))$, where "P" denotes the set
       of primes in the unique factorization domain of integers.