Import Debian changes 2c7-1debian/2c7-1

slib (2c7-1) unstable; urgency=low

  * New upstream.
  * Add slibconfig back in.

slib (2c6-2) unstable; urgency=low

  * Remove the slib$(VERSION).info file.  Cut the diff back down to
    size. 

slib (2c6-1) unstable; urgency=low

  * New upstream.
  * Move docs to /usr/share. Up standards version. add /usr/doc symlink.
    Move info files.  Remove undocumented link.

slib (2c5-6) unstable; urgency=low

  * Lowercase two vars in yasyn.scm (Fixes bug #37222)

slib (2c5-5) unstable; urgency=low

  * Fix it so string-index isn't defined (now there is a
    strsrch:string-index) (Fixes #38812)

slib (2c5-4) unstable; urgency=low

  * Don't run slibconfig in postinst.  (Fixes bug #38253, #37733, #37715,
    #37746,  #37809, #37917, #38123, #38462)

slib (2c5-3) unstable; urgency=low

  * Run slibconfig in postinst.  It was commented out there, but I don't
    see any old bug reports on why it was commented out, so let's try
    again. :)  (Fixes bug #37221)

slib (2c5-2) unstable; urgency=low

  * Link mklibcat.scm to mklibcat.  Fixes a problem with using slib with
    guile. 

slib (2c5-1) unstable; urgency=low

  * New upstream.

slib (2c3-4) unstable; urgency=low

  * New maintainer.

1 files changed, 63 insertions, 33 deletions

diff --git a/randinex.scm b/randinex.scm
index e6dc48b..8a0afd1 100644
--- a/randinex.scm
+++ b/randinex.scm
@@ -1,5 +1,5 @@
 ;;;"randinex.scm" Pseudo-Random inexact real numbers for scheme.
-;;; Copyright (C) 1991, 1993 Aubrey Jaffer.
+;;; Copyright (C) 1991, 1993, 1999 Aubrey Jaffer.
 ;
 ;Permission to copy this software, to redistribute it, and to use it
 ;for any purpose is granted, subject to the following restrictions and
@@ -20,28 +20,49 @@
 ;This file is loaded by random.scm if inexact numbers are supported by
 ;the implementation.
 
-;;; Fixed sphere and normal functions from: Harald Hanche-Olsen
+;;; Sphere and normal functions corrections from: Harald Hanche-Olsen
 
 ;;; Generate an inexact real between 0 and 1.
-(define random:uniform
-  (letrec ((random:chunks/float		; how many chunks fill an inexact?
-	    (letrec ((random:size-float
-		      (lambda (l x)
-			(cond ((= 1.0 (+ 1 x)) l)
-			      ((= 4 l) l)
-			      (else (random:size-float (+ l 1) (/ x 256.0)))))))
-	      (random:size-float 0 1.0)))
-
-	   (random:uniform-chunk
-	    (lambda (n state)
-	      (if (= 1 n)
-		  (/ (exact->inexact (random:chunk state))
-		     256.0)
-		  (/ (+ (random:uniform-chunk (- n 1) state)
-			(exact->inexact (random:chunk state)))
-		     256.0)))))
-    (lambda (state)
-      (random:uniform-chunk random:chunks/float state))))
+(define random:uniform1
+					; how many chunks fill an inexact?
+  (do ((random:chunks/float 0 (+ 1 random:chunks/float))
+       (smidgen 1.0 (/ smidgen 256.0)))
+      ((or (= 1.0 (+ 1 smidgen)) (= 4 random:chunks/float))
+       (lambda (state)
+	 (do ((cnt random:chunks/float (+ -1 cnt))
+	      (uni (/ (random:chunk state) 256.0)
+		   (/ (+ uni (random:chunk state)) 256.0)))
+	     ((= 1 cnt) uni))))))
+
+
+;;@args
+;;@args state
+;;Returns an uniformly distributed inexact real random number in the
+;;range between 0 and 1.
+(define (random:uniform . args)
+  (random:uniform1 (if (null? args) *random-state* (car args))))
+
+
+;;@args
+;;@args state
+;;Returns an inexact real in an exponential distribution with mean 1.  For
+;;an exponential distribution with mean @var{u} use
+;;@w{@code{(* @var{u} (random:exp))}}.
+(define (random:exp . args)
+  (- (log (random:uniform1 (if (null? args) *random-state* (car args))))))
+
+
+;;@args
+;;@args state
+;;Returns an inexact real in a normal distribution with mean 0 and
+;;standard deviation 1.  For a normal distribution with mean @var{m} and
+;;standard deviation @var{d} use
+;;@w{@code{(+ @var{m} (* @var{d} (random:normal)))}}.
+(define (random:normal . args)
+  (let ((vect (make-vector 1)))
+    (apply random:normal-vector! vect args)
+    (vector-ref vect 0)))
+
 
 ;;; If x and y are independent standard normal variables, then with
 ;;; x=r*cos(t), y=r*sin(t), we find that t is uniformly distributed
@@ -49,6 +70,10 @@
 ;;; 1-exp(-r^2/2).  This latter means that u=exp(-r^2/2) is uniformly
 ;;; distributed on [0,1], so r=sqrt(-2 log u) can be used to generate r.
 
+;;@args vect
+;;@args vect state
+;;Fills @1 with inexact real random numbers which are independent
+;;and standard normally distributed (i.e., with mean 0 and variance 1).
 (define (random:normal-vector! vect . args)
   (let ((state (if (null? args) *random-state* (car args)))
 	(sum2 0))
@@ -57,39 +82,44 @@
 		 (set! sum2 (+ sum2 (* x x))))))
       (do ((n (- (vector-length vect) 1) (- n 2)))
 	  ((negative? n) sum2)
-	(let ((t (* 6.28318530717958 (random:uniform state)))
-	      (r (sqrt (* -2 (log (random:uniform state))))))
+	(let ((t (* 6.28318530717958 (random:uniform1 state)))
+	      (r (sqrt (* -2 (log (random:uniform1 state))))))
 	  (do! n (* r (cos t)))
 	  (if (positive? n) (do! (- n 1) (* r (sin t)))))))))
 
-(define random:normal
-  (let ((vect (make-vector 1)))
-    (lambda args 
-      (apply random:normal-vector! vect args)
-      (vector-ref vect 0))))
 
 ;;; For the uniform distibution on the hollow sphere, pick a normal
 ;;; family and scale.
 
+;;@args vect
+;;@args vect state
+;;Fills @1 with inexact real random numbers the sum of whose
+;;squares is less than 1.0.  Thinking of @1 as coordinates in
+;;space of dimension @var{n} = @code{(vector-length @1)}, the
+;;coordinates are uniformly distributed within the unit @var{n}-shere.
+;;The sum of the squares of the numbers is returned.
 (define (random:hollow-sphere! vect . args)
   (let ((ms (sqrt (apply random:normal-vector! vect args))))
     (do ((n (- (vector-length vect) 1) (- n 1)))
 	((negative? n))
       (vector-set! vect n (/ (vector-ref vect n) ms)))))
 
+
 ;;; For the uniform distribution on the solid sphere, note that in
 ;;; this distribution the length r of the vector has cumulative
 ;;; distribution r^n; i.e., u=r^n is uniform [0,1], so r can be
 ;;; generated as r=u^(1/n).
 
+;;@args vect
+;;@args vect state
+;;Fills @1 with inexact real random numbers the sum of whose
+;;squares is equal to 1.0.  Thinking of @1 as coordinates in space
+;;of dimension n = @code{(vector-length @1)}, the coordinates are
+;;uniformly distributed over the surface of the unit n-shere.
 (define (random:solid-sphere! vect . args)
   (apply random:hollow-sphere! vect args)
-  (let ((r (expt (random:uniform (if (null? args) *random-state* (car args)))
+  (let ((r (expt (random:uniform1 (if (null? args) *random-state* (car args)))
 		 (/ (vector-length vect)))))
     (do ((n (- (vector-length vect) 1) (- n 1)))
 	((negative? n))
       (vector-set! vect n (* r (vector-ref vect n))))))
-
-(define (random:exp . args)
-  (let ((state (if (null? args) *random-state* (car args))))
-    (- (log (random:uniform state)))))