Hi there,
  
  Grab a pencil and paper and get ready for some serious number crunching.
  
  I was poking around my system for something new and came across a
  scripting language presumably launched by the FSF.  As you might guess,
  anything out of FSF has to have RMS's blessings to be a success.  This
  one undoubtadly was inspired by GNU Emacs, and is built as a replacement
  (or work along-side) for the common scripting languages such as Perl,
  Python, Tcl, and even bash.
  
  It's called Guile.  Like the Info page says:
  
       "Guile" (which can stand for _GNU Ubiquitous Intelligent Language
       Extension_) is the GNU extension language.  It started out as an
       embeddable Scheme interpreter, and has rapidly evolved into a
       kitchen-sink package including a standalone Scheme interpreter, an
       embeddable Scheme interpreter, several graphics options, other
       languages that can be used along with Scheme (for now just _ctax_
       and _Tcl_), and hooks for much more.
  
  Now, Scheme is a dialect of Lisp.  What's Lisp famous for?  Recursion.
  I coded a simple factorial program (this one comes with the Tutorial).
  
  Note: `=>' denotes return value in Lisp lingo, and `-|' denotes messages
  printed other than the output.
  
  (define (fact n)
    (if (zero? n)
        1
        (* n (fact (- n 1)))))
  => fact
  
  OK, everything went well and I got the answer as the tutorial said:
  
  (fact 5)
  => 120
  
  A bigger number was met with an error message:
  
  (fact 500)
  -|
  ERROR: Stack overflow
  ABORT: (stack-overflow)
  
  
  But what surprised me was when the tutorial gave another factorial
  example.  Its called "Tail Recursive Factorization":
  
  (define (nfact n)
    (define (loop k l)
      (if (zero? k) l
           (loop (- k 1) (* k l))))
    (loop n 1))
  => nfact
  
  (nfact 500)
  =>1220136825991110068701238785423046926253574342803192842192413588385845
  373153881997605496447502203281863013616477148203584163378722078177200480
  785205159329285477907571939330603772960859086270429174547882424912726344
  305670173270769461062802310452644218878789465754777149863494367781037644
  274033827365397471386477878495438489595537537990423241061271326984327745
  715546309977202781014561081188373709531016356324432987029563896628911658
  974769572087926928871281780070265174507768410719624390394322536422605234
  945850129918571501248706961568141625359056693423813008856249246891564126
  775654481886506593847951775360894005745238940335798476363944905313062323
  749066445048824665075946735862074637925184200459369692981022263971952597
  190945217823331756934581508552332820762820023402626907898342451712006207
  714640979456116127629145951237229913340169552363850942885592018727433795
  173014586357570828355780158735432768888680120399882384702151467605445407
  663535984174430480128938313896881639487469658817504506926365338175055478
  128640000000000000000000000000000000000000000000000000000000000000000000
  000000000000000000000000000000000000000000000000000000000
  
  (Numbers are broken at 72 column width for formating.)
  
  My box is a Celeron 634MHz, 2 x 64MB RAM.
  
  Now any one with a common sense and basic machine architecture knowledge
  knows that after a certain limit any variable used for numerical purpose
  has a tendancy to overflow. How can a 32-bit machine handle such a big
  number escapes me.  That too, prints the result in less than
  half-a-second!!
  
  Or is it that Stallman really *IS* God???  Gosh! Now I'm starting to
  believe that GNU/Linux _is_ the next best thing since sliced bread.
  
  To double check (whether this is a unique feature of Lisp) I immediatly
  converted the program to the easily accesible Lisp machine I had -- GNU
  Emacs.  Note: Emacs Lisp is another dialect with slight syntax change.
  
  (defun fact (n)
    (if (zerop n)
        1
      (* n (fact (- n 1)))))
  => fact
  
  (fact 10)
  => 3628800
  
  Yup, everything went well.  Now the other loop.
  
  (defun nfact (n)
    (defun loop (k l)
      (if (zerop k)
      l
        (loop (- k 1) (* k l))))
    (loop n 1))
  => fact
  
  (nfact 10)
  => 3628800
  
  (nfact 500)
  
  Oh no, that horrible hairy Emacs debugger chased me away with a stack
  overflow error.  Ok, so this ain't a Lisp feature. It's unique to
  Scheme/Guile.
  
  
  Dear fellow Linux hackers (esp. Lisp hackers),
  
  Could you please please enlighten this GNUbie as to what makes this
  miracle.  I am a Lisp novice, but this clearly fascinates me.  I would
  like to have some logical explanation.
  
  Revelation: I remember reading somewhere that a tail recursion is
  nothing but a `goto' that can return values.  That isn't helping me
  either.
  
  Any help would be very much appreciated.
  
  Regards,
  Mahesh Aravind.
  
  --
  And the Grand Finale.
  
  (nfact 5000)
  =>4228577926605543522201064200233584405390786674626646748849782402181358
  052708108200690899047871706387537084746657300685445878486066683812736337
  210893772787631279390363058462160643904478986982239871929708896211612652
  968321775500399242196837031469072644728787897904047548841622152266719284
  109692369104495659717363529484002238403811206448202308576711045023061748
  947554283097617817240408053248099278093287840554861993645482912118762582
  488021891739779000502132125980436392446264607705113588465951086754705858
  339246552255890354744359883473831789880346330084586315102090915099356538
  200109330479657425567419309170551728052002360750859911976352287559079020
  433697431235069168312119244959715562674075214621989862330886259983028598
  648575787494459631152869708867100462684236481789899054546908613916132183
  441741488071862344481148312094903611965468727677556178868287202691048140
  924564103418359756042764581615131785759016610717825441569808833593727299
  956033713712004710494376562911424886053352994996423006999722049181201008
  190594391406750532650047755338508990979451015510914869070044071195723360
  262433681323302187092876991968066565697527904222582678415610833764257810
  326292026872110702746813943511286015023261906499591718973641763784364912
  197091098409445148953589591038041769419566578348220717491055127526391483
  811720526048269651626427100949193933326610301043605304591170145572095847
  143537219482466867934673759048722681334102078609036571088063766162497495
  074131070774016821805859455264451714092774692300626975113460441745679467
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