Annotation of gforth/test/gforth.fs, revision 1.9
1.1 anton 1: \ test some gforth extension words
2:
1.8 anton 3: \ Copyright (C) 2003,2004,2005 Free Software Foundation, Inc.
1.1 anton 4:
5: \ This file is part of Gforth.
6:
7: \ Gforth is free software; you can redistribute it and/or
8: \ modify it under the terms of the GNU General Public License
9: \ as published by the Free Software Foundation; either version 2
10: \ of the License, or (at your option) any later version.
11:
12: \ This program is distributed in the hope that it will be useful,
13: \ but WITHOUT ANY WARRANTY; without even the implied warranty of
14: \ MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
15: \ GNU General Public License for more details.
16:
17: \ You should have received a copy of the GNU General Public License
18: \ along with this program; if not, write to the Free Software
19: \ Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111, USA.
20:
21: require ./tester.fs
1.9 ! anton 22: decimal
1.1 anton 23:
24: \ f>str-rdp (then f.rdp and f>buf-rdb should also be ok)
25:
26: { 12.3456789e 7 3 1 f>str-rdp s" 12.346" str= -> true }
27: { 12.3456789e 7 4 1 f>str-rdp s" 12.3457" str= -> true }
28: { -12.3456789e 7 4 1 f>str-rdp s" -1.23E1" str= -> true }
29: { 0.0996e 7 3 1 f>str-rdp s" 0.100" str= -> true }
30: { 0.0996e 7 3 3 f>str-rdp s" 9.96E-2" str= -> true }
31: { 999.9994e 7 3 1 f>str-rdp s" 999.999" str= -> true }
32: { 999.9996e 7 3 1 f>str-rdp s" 1.000E3" str= -> true }
1.2 anton 33: { -1e-20 5 2 1 f>str-rdp s" *****" str= -> true }
1.3 anton 34:
35: \ 0x hex number conversion, or not
36:
37: decimal
38: { 0x10 -> 16 }
39: { 0X10 -> 16 }
40: 36 base !
41: { 0x10 -> x10 }
42: decimal
1.4 anton 43: { 'a' -> 97 }
44: { 'A -> 65 }
1.7 anton 45: { 1. '1 -> 1. 49 }
1.6 anton 46:
47: \ represent has no trailing 0s even for inf and nan
48:
49: { 1e 0e f/ pad 16 represent drop 2drop pad 15 + c@ '0 = -> false }
50: { 0e 0e f/ pad 16 represent drop 2drop pad 15 + c@ '0 = -> false }
51: { -1e 0e f/ pad 16 represent drop 2drop pad 15 + c@ '0 = -> false }
1.9 ! anton 52:
! 53: \ gforth now guarantees exceptions in division errors
! 54:
! 55: \ division by zero
! 56: { 1 0 ' / catch -> 1 0 -10 }
! 57: { 1 0 ' mod catch -> 1 0 -10 }
! 58: { 1 0 ' /mod catch -> 1 0 -10 }
! 59: { 1 1 0 ' */mod catch -> 1 1 0 -10 }
! 60: { 1 1 0 ' */ catch -> 1 1 0 -10 }
! 61: { 1. 0 ' fm/mod catch -> 1. 0 -10 }
! 62: { 1. 0 ' sm/rem catch -> 1. 0 -10 }
! 63: { 1. 0 ' um/mod catch -> 1. 0 -10 }
! 64:
! 65: \ division overflows (might come out as "division by zero" or "overflow")
! 66: environment-wordlist >order
! 67: { max-n invert -1 ' / catch 0= -> max-n invert -1 false }
! 68: { max-n invert -1 ' mod catch 0= -> max-n invert -1 false }
! 69: { max-n invert -1 ' /mod catch 0= -> max-n invert -1 false }
! 70: { 1 max-n invert -1 ' */ catch 0= -> 1 max-n invert -1 false }
! 71: { 1 max-n invert -1 ' */mod catch 0= -> 1 max-n invert -1 false }
! 72: { max-n invert s>d -1 ' fm/mod catch 0= -> max-n invert s>d -1 false }
! 73: { max-n invert s>d -1 ' sm/rem catch 0= -> max-n invert s>d -1 false }
! 74:
! 75: { 2 max-n 2/ 1+ 1 ' */ catch 0= -> 2 max-n 2/ 1+ 1 false }
! 76: { 2 max-n 2/ 1+ 1 ' */mod catch 0= -> 2 max-n 2/ 1+ 1 false }
! 77: { max-n 0 1. d+ 1 ' fm/mod catch 0= -> max-n 0 1. d+ 1 false }
! 78: { max-n 0 1. d+ 1 ' sm/rem catch 0= -> max-n 0 1. d+ 1 false }
! 79: { max-u 0 1. d+ 1 ' um/mod catch 0= -> max-u 0 1. d+ 1 false }
! 80:
! 81: { 1 1 dnegate 2 ' fm/mod catch 0= -> max-u 0 2. d+ dnegate 2 false }
! 82: { 1 1 dnegate 2 ' sm/rem catch 0= -> -1 max-n invert true }
! 83:
! 84: { 1 1 -2 ' fm/mod catch 0= -> 1 1 -2 false }
! 85: { 1 1 -2 ' sm/rem catch 0= -> 1 max-n invert true }
! 86:
! 87: { max-u max-n 2/ max-n invert ' fm/mod catch -> -1 max-n invert 0 }
! 88: { max-u max-n 2/ max-n invert ' sm/rem catch -> max-n max-n negate 0 }
! 89:
! 90: { 0 max-n 2/ 1+ max-n invert ' fm/mod catch -> 0 max-n invert 0 }
! 91: { 0 max-n 2/ 1+ max-n invert ' sm/rem catch -> 0 max-n invert 0 }
! 92:
! 93: { 1 max-n 2/ 1+ max-n invert ' fm/mod catch 0= -> 1 max-n 2/ 1+ max-n invert false }
! 94: { 1 max-n 2/ 1+ max-n invert ' sm/rem catch 0= -> 1 max-n invert true }
! 95:
! 96: { 0 max-u -1. d+ max-u ' um/mod catch 0= -> max-u 1- max-u true }
! 97: { 0 max-u max-u ' um/mod catch 0= -> 0 max-u max-u false }
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