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authorelioat <elioat@tilde.institute>2023-12-28 18:11:21 -0500
committerelioat <elioat@tilde.institute>2023-12-28 18:11:21 -0500
commit2768352165dea9aa273a500885d4cea71becbdcd (patch)
tree25b2c620f8f7b3b1010969ca123cc2ffca6d3b9a /uxntal/primes.tal
parentc49f8d5dde2cc34036be6ee953ffef92a688fd28 (diff)
downloadtour-2768352165dea9aa273a500885d4cea71becbdcd.tar.gz
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; To demonstrate generic functions, we'll construct a factorial function with
; separate base and recursive clauses. Compare factorial.mu.

; factorial n = n*factorial(n-1)
(function factorial [
  (default-space:space-address <- new space:literal 30:literal)
  (n:integer <- input 0:literal)
  (x:integer <- subtract n:integer 1:literal)
  (subresult:integer <- factorial x:integer)
  (result:integer <- multiply subresult:integer n:integer)
  (reply result:integer)
])

; factorial 0 = 1
(function factorial [
  (default-space:space-address <- new space:literal 30:literal)
  (n:integer <- input 0:literal)
  { begin
    (zero?:boolean <- equal n:integer 0:literal)
    (break-unless zero?:boolean)
    (reply 1:literal)
  }
])

(function main [
  (1:integer <- factorial 5:literal)
  ($print (("result: " literal)))
  (print-integer nil:literal/terminal 1:integer)
  ($print (("\n" literal)))
])