#| -*-Scheme-*-

$Id: instr1.scm,v 1.10 2007/01/05 21:19:22 cph Exp $

Copyright (C) 1986, 1987, 1988, 1989, 1990, 1991, 1992, 1993, 1994,
    1995, 1996, 1997, 1998, 1999, 2000, 2001, 2002, 2003, 2004, 2005,
    2006, 2007 Massachusetts Institute of Technology

This file is part of MIT/GNU Scheme.

MIT/GNU Scheme is free software; you can redistribute it and/or modify
it under the terms of the GNU General Public License as published by
the Free Software Foundation; either version 2 of the License, or (at
your option) any later version.

MIT/GNU Scheme is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the GNU
General Public License for more details.

You should have received a copy of the GNU General Public License
along with MIT/GNU Scheme; if not, write to the Free Software
Foundation, Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301,
USA.

|#

;;;; HP Spectrum instruction utilities
;;; Originally from Walt Hill, who did the hard part.
;;; package: (compiler lap-syntaxer)

(declare (usual-integrations))

(define-transformer complx
  (lambda (completer)
    (vector (encode-S/SM completer)
	    (cc-val completer)
	    (m-val completer))))

(define-transformer compls
  (lambda (completer)
    (vector (encode-MB completer)
	    (cc-val completer)
	    (m-val completer))))

(define-transformer compledb
  (lambda (completer)
    (cons (encode-n completer)
	  (extract-deposit-condition completer))))

(define-transformer compled
  (lambda (completer)
    (extract-deposit-condition completer)))

(define-transformer complalb
  (lambda (completer)
    (cons (encode-n completer)
	  (arith-log-condition completer))))

(define-transformer complaltfb
  (lambda (completer)
    (list (encode-n completer)
	  (let ((val (arith-log-condition completer)))
	    (if (not (zero? (cadr val)))
		(error "complaltfb: Bad completer" completer)
		(car val))))))

(define-transformer complal
  (lambda (completer)
    (arith-log-condition completer)))

(define-transformer complaltf
  (lambda (completer)
    (let ((val (arith-log-condition completer)))
      (if (not (zero? (cadr val)))
	  (error "complaltf: Bad completer" completer)
	  val))))

(define-transformer fpformat
  (lambda (completer)
    (encode-fpformat completer)))

(define-transformer fpcond
  (lambda (completer)
    (encode-fpcond completer)))

(define-transformer sr3
  (lambda (value)
    (let ((place (assq value '((0 . 0) (1 . 2) (2 . 4) (3 . 6)
			       (4 . 1) (5 . 3) (6 . 5) (7 . 7)))))
      (if place
	  (cdr place)
	  (error "sr3: Invalid space register descriptor" value)))))

;;;; Utilities

(define-integrable (branch-extend-pco disp nullify?)
  (if (and (= nullify? 1)
	   (negative? disp))
      4
      0))

(define-integrable (branch-extend-nullify disp nullify?)
  (if (and (= nullify? 1)
	  (not (negative? disp)))
      1
      0))

(define-integrable (branch-extend-disp disp)
  (- disp 4))

(define-integrable (branch-extend-edcc cc)
  (remainder (+ cc 4) 8))

(define-integrable (encode-N completers)
  (if (memq 'N completers)
      1
      0))

(define-integrable (encode-S/SM completers)
  (if (or (memq 'S completers) (memq 'SM completers))
      1
      0))

(define-integrable (encode-MB completers)
  (if (memq 'MB completers)
      1
      0))

(define-integrable (m-val compl-list)
  (if (or (memq 'M compl-list)
	  (memq 'SM compl-list)
	  (memq 'MA compl-list)
	  (memq 'MB compl-list))
      1
      0))

(define-integrable (cc-val compl-list)
  (cond ((memq 'P compl-list) 3)
	((memq 'Q compl-list) 2)
	((memq 'C compl-list) 1)
	(else 0)))

(define (extract-deposit-condition compl)
  (cond ((or (null? compl) (memq 'NV compl)) 0)
	((or (memq 'EQ compl) (memq '= compl)) 1)
	((or (memq 'LT compl) (memq '< compl)) 2)
	((memq 'OD compl) 3)
	((memq 'TR compl) 4)
	((or (memq 'LTGT compl) (memq '<> compl)) 5)
	((or (memq 'GTEQ compl) (memq '>= compl)) 6)
	((memq 'EV compl) 7)
	(else
	 ;; This should really error out, but it's hard to
	 ;; arrange given that the compl includes other
	 ;; fields.
	 0)))

(define-integrable (encode-fpformat compl)
  (case compl
    ((DBL) 1)
    ((SGL) 0)
    ((QUAD) 3)
    (else
     (error "Missing Floating Point Format" compl))))

(define-integrable (encode-fpcond fpcond)
  (let ((place (assq fpcond float-condition-table)))
    (if place
	(cadr place)
	(error "encode-fpcond: Unknown condition" fpcond))))

(define float-condition-table
  '((false?	0)
    (false	1)
    (?		2)
    (!<=>	3)
    (=		4)
    (=T		5)
    (?=		6)
    (!<>	7)
    (!?>=	8)
    (<		9)
    (?<		10)
    (!>=	11)
    (!?>	12)
    (<=		13)
    (?<=	14)
    (!>		15)
    (!?<=	16)
    (>		17)
    (?>		18)
    (!<=	19)
    (!?<	20)
    (>=		21)
    (?>=	22)
    (!<		23)
    (!?=	24)
    (<>		25)
    (!=		26)
    (!=T	27)
    (!?		28)
    (<=>	29)
    (true?	30)
    (true	31)))
    
(define (arith-log-condition compl-list)
  ;; Returns (c f)
  (let loop ((compl-list compl-list))
    (if (null? compl-list)
	'(0 0)
	(let ((val (assq (car compl-list) arith-log-condition-table)))
	  (if val
	      (cadr val)
	      (loop (cdr compl-list)))))))

(define arith-log-condition-table
  '((NV      (0 0))
    (EQ      (1 0))
    (=       (1 0))
    (LT      (2 0))
    (<       (2 0))
    (SBZ     (2 0))
    (LTEQ    (3 0))
    (<=      (3 0))
    (SHZ     (3 0))
    (LTLT    (4 0))
    (<<      (4 0))
    (NUV     (4 0))
    (SDC     (4 0))
    (LTLTEQ  (5 0))
    (<<=     (5 0))
    (ZNV     (5 0))
    (SV      (6 0))
    (SBC     (6 0))
    (OD      (7 0))
    (SHC     (7 0))
    (TR      (0 1))
    (LTGT    (1 1))
    (<>      (1 1))
    (GTEQ    (2 1))
    (>=      (2 1))
    (NBZ     (2 1))
    (GT      (3 1))
    (>       (3 1))
    (NHZ     (3 1))
    (GTGTEQ  (4 1))
    (>>=     (4 1))
    (UV      (4 1))
    (NDC     (4 1))
    (GTGT    (5 1))
    (>>      (5 1))
    (VNZ     (5 1))
    (NSV     (6 1))
    (NBC     (6 1))
    (EV      (7 1))
    (NHC     (7 1))))

(define-integrable (tf-adjust opcode condition)
  (+ opcode (* 2 (cadr condition))))

(define (tf-adjust-inverted opcode condition)
  (+ opcode (* 2 (- 1 (cadr condition)))))

(define (make-operator name handler)
  (lambda (value)
    (if (exact-integer? value)
	(handler value)
	`(,name ,value))))	

(let-syntax ((define-operator
	       (sc-macro-transformer
		(lambda (form environment)
		  `(DEFINE ,(cadr form)
		     (MAKE-operator ',(cadr form)
				    ,(close-syntax (caddr form)
						   environment)))))))

  (define-operator LEFT
    (lambda (number)
      (bit-string->signed-integer
       (bit-substring (signed-integer->bit-string 32 number) 11 32))))

  (define-operator RIGHT
    (lambda (number)
      (bit-string->unsigned-integer
       (bit-substring (signed-integer->bit-string 32 number) 0 11)))))