[Python-checkins] python/nondist/sandbox/decimal/tests trim.decTest,NONE,1.1 testall.decTest,NONE,1.1 subtract.decTest,NONE,1.1 squareroot.decTest,NONE,1.1 rounding.decTest,NONE,1.1 rescale.decTest,NONE,1.1 remainderNear.decTest,NONE,1.1 remainder.decTest,NONE,1.1 randoms.decTest,NONE,1.1 randomBound32.decTest,NONE,1.1 power.decTest,NONE,1.1 plus.decTest,NONE,1.1 normalize.decTest,NONE,1.1 multiply.decTest,NONE,1.1 minus.decTest,NONE,1.1 min.decTest,NONE,1.1 max.decTest,NONE,1.1 integer.decTest,NONE,1.1 inexact.decTest,NONE,1.1 divideint.decTest,NONE,1.1 divide.decTest,NONE,1.1 decimal64.decTest,NONE,1.1 compare.decTest,NONE,1.1 clamp.decTest,NONE,1.1 base.decTest,NONE,1.1 add.decTest,NONE,1.1 abs.decTest,NONE,1.1
jhylton@users.sourceforge.net
jhylton@users.sourceforge.net
Fri, 02 May 2003 16:07:38 -0700
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Update of /cvsroot/python/python/nondist/sandbox/decimal/tests
In directory sc8-pr-cvs1:/tmp/cvs-serv11296/tests
Added Files:
trim.decTest testall.decTest subtract.decTest
squareroot.decTest rounding.decTest rescale.decTest
remainderNear.decTest remainder.decTest randoms.decTest
randomBound32.decTest power.decTest plus.decTest
normalize.decTest multiply.decTest minus.decTest min.decTest
max.decTest integer.decTest inexact.decTest divideint.decTest
divide.decTest decimal64.decTest compare.decTest clamp.decTest
base.decTest add.decTest abs.decTest
Log Message:
Add tests code from IBM web page,
http://www2.hursley.ibm.com/decimal/
--- NEW FILE: trim.decTest ---
------------------------------------------------------------------------
-- trim.decTest -- remove insignificant trailing zeros --
-- Copyright (c) IBM Corporation, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
trmx001 trim '1' -> '1'
trmx002 trim '-1' -> '-1'
trmx003 trim '1.00' -> '1'
trmx004 trim '-1.00' -> '-1'
trmx005 trim '0' -> '0'
trmx006 trim '0.00' -> '0'
trmx007 trim '00.0' -> '0'
trmx008 trim '00.00' -> '0'
trmx009 trim '00' -> '0'
trmx010 trim '-2' -> '-2'
trmx011 trim '2' -> '2'
trmx012 trim '-2.00' -> '-2'
trmx013 trim '2.00' -> '2'
trmx014 trim '-0' -> '-0'
trmx015 trim '-0.00' -> '-0'
trmx016 trim '-00.0' -> '-0'
trmx017 trim '-00.00' -> '-0'
trmx018 trim '-00' -> '-0'
trmx019 trim '0E+5' -> '0'
trmx020 trim '-0E+1' -> '-0'
trmx030 trim '+0.1' -> '0.1'
trmx031 trim '-0.1' -> '-0.1'
trmx032 trim '+0.01' -> '0.01'
trmx033 trim '-0.01' -> '-0.01'
trmx034 trim '+0.001' -> '0.001'
trmx035 trim '-0.001' -> '-0.001'
trmx036 trim '+0.000001' -> '0.000001'
trmx037 trim '-0.000001' -> '-0.000001'
trmx038 trim '+0.000000000001' -> '1E-12'
trmx039 trim '-0.000000000001' -> '-1E-12'
trmx041 trim 1.1 -> 1.1
trmx042 trim 1.10 -> 1.1
trmx043 trim 1.100 -> 1.1
trmx044 trim 1.110 -> 1.11
trmx045 trim -1.1 -> -1.1
trmx046 trim -1.10 -> -1.1
trmx047 trim -1.100 -> -1.1
trmx048 trim -1.110 -> -1.11
trmx049 trim 9.9 -> 9.9
trmx050 trim 9.90 -> 9.9
trmx051 trim 9.900 -> 9.9
trmx052 trim 9.990 -> 9.99
trmx053 trim -9.9 -> -9.9
trmx054 trim -9.90 -> -9.9
trmx055 trim -9.900 -> -9.9
trmx056 trim -9.990 -> -9.99
-- some insignificant trailing fractional zeros
trmx060 trim 10.0 -> 10
trmx061 trim 10.00 -> 10
trmx062 trim 100.0 -> 100
trmx063 trim 100.00 -> 100
trmx064 trim 1.1000E+3 -> 1100
trmx065 trim 1.10000E+3 -> 1100
trmx066 trim -10.0 -> -10
trmx067 trim -10.00 -> -10
trmx068 trim -100.0 -> -100
trmx069 trim -100.00 -> -100
trmx070 trim -1.1000E+3 -> -1100
trmx071 trim -1.10000E+3 -> -1100
-- some insignificant trailing zeros with positive exponent
trmx080 trim 10E+1 -> 1E+2
trmx081 trim 100E+1 -> 1E+3
trmx082 trim 1.0E+2 -> 1E+2
trmx083 trim 1.0E+3 -> 1E+3
trmx084 trim 1.1E+3 -> 1.1E+3
trmx085 trim 1.00E+3 -> 1E+3
trmx086 trim 1.10E+3 -> 1.1E+3
trmx087 trim -10E+1 -> -1E+2
trmx088 trim -100E+1 -> -1E+3
trmx089 trim -1.0E+2 -> -1E+2
trmx090 trim -1.0E+3 -> -1E+3
trmx091 trim -1.1E+3 -> -1.1E+3
trmx092 trim -1.00E+3 -> -1E+3
trmx093 trim -1.10E+3 -> -1.1E+3
-- some significant trailing zeros
trmx100 trim 11 -> 11
trmx101 trim 10 -> 10
trmx102 trim 10. -> 10
trmx103 trim 1.1E+1 -> 11
trmx104 trim 1.0E+1 -> 10
trmx105 trim 1.10E+2 -> 110
trmx106 trim 1.00E+2 -> 100
trmx107 trim 1.100E+3 -> 1100
trmx108 trim 1.000E+3 -> 1000
trmx109 trim 1.000000E+6 -> 1000000
trmx110 trim -11 -> -11
trmx111 trim -10 -> -10
trmx112 trim -10. -> -10
trmx113 trim -1.1E+1 -> -11
trmx114 trim -1.0E+1 -> -10
trmx115 trim -1.10E+2 -> -110
trmx116 trim -1.00E+2 -> -100
trmx117 trim -1.100E+3 -> -1100
trmx118 trim -1.000E+3 -> -1000
trmx119 trim -1.00000E+5 -> -100000
trmx120 trim -1.000000E+6 -> -1000000
-- examples from decArith
trmx140 trim '2.1' -> '2.1'
trmx141 trim '-2.0' -> '-2'
trmx142 trim '1.200' -> '1.2'
trmx143 trim '-120' -> '-120'
trmx144 trim '120.00' -> '120'
trmx145 trim '0.00' -> '0'
-- utilities pass through specials without raising exceptions
trmx320 trim 'Inf' -> 'Infinity'
trmx321 trim '-Inf' -> '-Infinity'
trmx322 trim NaN -> NaN
trmx323 trim sNaN -> sNaN
-- Null test
trmx900 trim # -> NaN Invalid_operation
--- NEW FILE: testall.decTest ---
------------------------------------------------------------------------
-- testall.decTest -- run all general decimal arithmetic testcases --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- core tests (using Extended: 1) --------------------------------------
dectest: base
dectest: abs
dectest: add
dectest: clamp
dectest: compare
dectest: divide
dectest: divideint
dectest: inexact
dectest: integer
dectest: max
dectest: min
dectest: minus
dectest: multiply
dectest: normalize
dectest: plus
dectest: power
dectest: randoms
dectest: remainder
dectest: remaindernear
dectest: rescale
dectest: rounding
dectest: squareroot
dectest: subtract
dectest: trim
-- The next are for the Strawman 4d concrete representations
dectest: decimal32
dectest: decimal64
dectest: decimal128
-- General 31->33-digit boundary tests
dectest: randomBound32
--- NEW FILE: subtract.decTest ---
------------------------------------------------------------------------
-- subtract.decTest -- decimal subtraction --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- [first group are 'quick confidence check']
subx001 subtract 0 0 -> '0'
subx002 subtract 1 1 -> '0'
subx003 subtract 1 2 -> '-1'
subx004 subtract 2 1 -> '1'
subx005 subtract 2 2 -> '0'
subx006 subtract 3 2 -> '1'
subx007 subtract 2 3 -> '-1'
subx011 subtract -0 0 -> '-0'
subx012 subtract -1 1 -> '-2'
subx013 subtract -1 2 -> '-3'
subx014 subtract -2 1 -> '-3'
subx015 subtract -2 2 -> '-4'
subx016 subtract -3 2 -> '-5'
subx017 subtract -2 3 -> '-5'
subx021 subtract 0 -0 -> '0'
subx022 subtract 1 -1 -> '2'
subx023 subtract 1 -2 -> '3'
subx024 subtract 2 -1 -> '3'
subx025 subtract 2 -2 -> '4'
subx026 subtract 3 -2 -> '5'
subx027 subtract 2 -3 -> '5'
subx030 subtract 11 1 -> 10
subx031 subtract 10 1 -> 9
subx032 subtract 9 1 -> 8
subx033 subtract 1 1 -> 0
subx034 subtract 0 1 -> -1
subx035 subtract -1 1 -> -2
subx036 subtract -9 1 -> -10
subx037 subtract -10 1 -> -11
subx038 subtract -11 1 -> -12
subx040 subtract '5.75' '3.3' -> '2.45'
subx041 subtract '5' '-3' -> '8'
subx042 subtract '-5' '-3' -> '-2'
subx043 subtract '-7' '2.5' -> '-9.5'
subx044 subtract '0.7' '0.3' -> '0.4'
subx045 subtract '1.3' '0.3' -> '1.0'
subx046 subtract '1.25' '1.25' -> '0.00'
subx050 subtract '1.23456789' '1.00000000' -> '0.23456789'
subx051 subtract '1.23456789' '1.00000089' -> '0.23456700'
subx052 subtract '0.5555555559' '0.0000000001' -> '0.555555556' Inexact Rounded
subx053 subtract '0.5555555559' '0.0000000005' -> '0.555555555' Inexact Rounded
subx054 subtract '0.4444444444' '0.1111111111' -> '0.333333333' Inexact Rounded
subx055 subtract '1.0000000000' '0.00000001' -> '0.999999990' Rounded
subx056 subtract '0.4444444444999' '0' -> '0.444444444' Inexact Rounded
subx057 subtract '0.4444444445000' '0' -> '0.444444445' Inexact Rounded
subx060 subtract '70' '10000e+9' -> '-1.00000000E+13' Inexact Rounded
subx061 subtract '700' '10000e+9' -> '-1.00000000E+13' Inexact Rounded
subx062 subtract '7000' '10000e+9' -> '-9.99999999E+12' Inexact Rounded
subx063 subtract '70000' '10000e+9' -> '-9.99999993E+12' Rounded
subx064 subtract '700000' '10000e+9' -> '-9.99999930E+12' Rounded
-- symmetry:
subx065 subtract '10000e+9' '70' -> '1.00000000E+13' Inexact Rounded
subx066 subtract '10000e+9' '700' -> '1.00000000E+13' Inexact Rounded
subx067 subtract '10000e+9' '7000' -> '9.99999999E+12' Inexact Rounded
subx068 subtract '10000e+9' '70000' -> '9.99999993E+12' Rounded
subx069 subtract '10000e+9' '700000' -> '9.99999930E+12' Rounded
-- change precision
subx080 subtract '10000e+9' '70000' -> '9.99999993E+12' Rounded
precision: 6
subx081 subtract '10000e+9' '70000' -> '1.00000E+13' Inexact Rounded
precision: 9
-- some of the next group are really constructor tests
subx090 subtract '00.0' '0.0' -> '0.0'
subx091 subtract '00.0' '0.00' -> '0.00'
subx092 subtract '0.00' '00.0' -> '0.00'
subx093 subtract '00.0' '0.00' -> '0.00'
subx094 subtract '0.00' '00.0' -> '0.00'
subx095 subtract '3' '.3' -> '2.7'
subx096 subtract '3.' '.3' -> '2.7'
subx097 subtract '3.0' '.3' -> '2.7'
subx098 subtract '3.00' '.3' -> '2.70'
subx099 subtract '3' '3' -> '0'
subx100 subtract '3' '+3' -> '0'
subx101 subtract '3' '-3' -> '6'
subx102 subtract '3' '0.3' -> '2.7'
subx103 subtract '3.' '0.3' -> '2.7'
subx104 subtract '3.0' '0.3' -> '2.7'
subx105 subtract '3.00' '0.3' -> '2.70'
subx106 subtract '3' '3.0' -> '0.0'
subx107 subtract '3' '+3.0' -> '0.0'
subx108 subtract '3' '-3.0' -> '6.0'
-- the above all from add; massaged and extended. Now some new ones...
-- [particularly important for comparisons]
-- NB: -xE-8 below were non-exponents pre-ANSI X3-274, and -1E-7 or 0E-7
-- with input rounding.
subx120 subtract '10.23456784' '10.23456789' -> '-5E-8'
subx121 subtract '10.23456785' '10.23456789' -> '-4E-8'
subx122 subtract '10.23456786' '10.23456789' -> '-3E-8'
subx123 subtract '10.23456787' '10.23456789' -> '-2E-8'
subx124 subtract '10.23456788' '10.23456789' -> '-1E-8'
subx125 subtract '10.23456789' '10.23456789' -> '0E-8'
subx126 subtract '10.23456790' '10.23456789' -> '1E-8'
subx127 subtract '10.23456791' '10.23456789' -> '2E-8'
subx128 subtract '10.23456792' '10.23456789' -> '3E-8'
subx129 subtract '10.23456793' '10.23456789' -> '4E-8'
subx130 subtract '10.23456794' '10.23456789' -> '5E-8'
subx131 subtract '10.23456781' '10.23456786' -> '-5E-8'
subx132 subtract '10.23456782' '10.23456786' -> '-4E-8'
subx133 subtract '10.23456783' '10.23456786' -> '-3E-8'
subx134 subtract '10.23456784' '10.23456786' -> '-2E-8'
subx135 subtract '10.23456785' '10.23456786' -> '-1E-8'
subx136 subtract '10.23456786' '10.23456786' -> '0E-8'
subx137 subtract '10.23456787' '10.23456786' -> '1E-8'
subx138 subtract '10.23456788' '10.23456786' -> '2E-8'
subx139 subtract '10.23456789' '10.23456786' -> '3E-8'
subx140 subtract '10.23456790' '10.23456786' -> '4E-8'
subx141 subtract '10.23456791' '10.23456786' -> '5E-8'
subx142 subtract '1' '0.999999999' -> '1E-9'
subx143 subtract '0.999999999' '1' -> '-1E-9'
subx144 subtract '-10.23456780' '-10.23456786' -> '6E-8'
subx145 subtract '-10.23456790' '-10.23456786' -> '-4E-8'
subx146 subtract '-10.23456791' '-10.23456786' -> '-5E-8'
precision: 3
subx150 subtract '12345678900000' '9999999999999' -> 2.35E+12 Inexact Rounded
subx151 subtract '9999999999999' '12345678900000' -> -2.35E+12 Inexact Rounded
precision: 6
subx152 subtract '12345678900000' '9999999999999' -> 2.34568E+12 Inexact Rounded
subx153 subtract '9999999999999' '12345678900000' -> -2.34568E+12 Inexact Rounded
precision: 9
subx154 subtract '12345678900000' '9999999999999' -> 2.34567890E+12 Inexact Rounded
subx155 subtract '9999999999999' '12345678900000' -> -2.34567890E+12 Inexact Rounded
precision: 12
subx156 subtract '12345678900000' '9999999999999' -> 2.34567890000E+12 Inexact Rounded
subx157 subtract '9999999999999' '12345678900000' -> -2.34567890000E+12 Inexact Rounded
precision: 15
subx158 subtract '12345678900000' '9999999999999' -> 2345678900001
subx159 subtract '9999999999999' '12345678900000' -> -2345678900001
precision: 9
-- additional scaled arithmetic tests [0.97 problem]
subx160 subtract '0' '.1' -> '-0.1'
subx161 subtract '00' '.97983' -> '-0.97983'
subx162 subtract '0' '.9' -> '-0.9'
subx163 subtract '0' '0.102' -> '-0.102'
subx164 subtract '0' '.4' -> '-0.4'
subx165 subtract '0' '.307' -> '-0.307'
subx166 subtract '0' '.43822' -> '-0.43822'
subx167 subtract '0' '.911' -> '-0.911'
subx168 subtract '.0' '.02' -> '-0.02'
subx169 subtract '00' '.392' -> '-0.392'
subx170 subtract '0' '.26' -> '-0.26'
subx171 subtract '0' '0.51' -> '-0.51'
subx172 subtract '0' '.2234' -> '-0.2234'
subx173 subtract '0' '.2' -> '-0.2'
subx174 subtract '.0' '.0008' -> '-0.0008'
-- 0. on left
subx180 subtract '0.0' '-.1' -> '0.1'
subx181 subtract '0.00' '-.97983' -> '0.97983'
subx182 subtract '0.0' '-.9' -> '0.9'
subx183 subtract '0.0' '-0.102' -> '0.102'
subx184 subtract '0.0' '-.4' -> '0.4'
subx185 subtract '0.0' '-.307' -> '0.307'
subx186 subtract '0.0' '-.43822' -> '0.43822'
subx187 subtract '0.0' '-.911' -> '0.911'
subx188 subtract '0.0' '-.02' -> '0.02'
subx189 subtract '0.00' '-.392' -> '0.392'
subx190 subtract '0.0' '-.26' -> '0.26'
subx191 subtract '0.0' '-0.51' -> '0.51'
subx192 subtract '0.0' '-.2234' -> '0.2234'
subx193 subtract '0.0' '-.2' -> '0.2'
subx194 subtract '0.0' '-.0008' -> '0.0008'
-- negatives of same
subx200 subtract '0' '-.1' -> '0.1'
subx201 subtract '00' '-.97983' -> '0.97983'
subx202 subtract '0' '-.9' -> '0.9'
subx203 subtract '0' '-0.102' -> '0.102'
subx204 subtract '0' '-.4' -> '0.4'
subx205 subtract '0' '-.307' -> '0.307'
subx206 subtract '0' '-.43822' -> '0.43822'
subx207 subtract '0' '-.911' -> '0.911'
subx208 subtract '.0' '-.02' -> '0.02'
subx209 subtract '00' '-.392' -> '0.392'
subx210 subtract '0' '-.26' -> '0.26'
subx211 subtract '0' '-0.51' -> '0.51'
subx212 subtract '0' '-.2234' -> '0.2234'
subx213 subtract '0' '-.2' -> '0.2'
subx214 subtract '.0' '-.0008' -> '0.0008'
-- more fixed, LHS swaps [really the same as testcases under add]
subx220 subtract '-56267E-12' 0 -> '-5.6267E-8'
subx221 subtract '-56267E-11' 0 -> '-5.6267E-7'
subx222 subtract '-56267E-10' 0 -> '-0.0000056267'
subx223 subtract '-56267E-9' 0 -> '-0.000056267'
subx224 subtract '-56267E-8' 0 -> '-0.00056267'
subx225 subtract '-56267E-7' 0 -> '-0.0056267'
subx226 subtract '-56267E-6' 0 -> '-0.056267'
subx227 subtract '-56267E-5' 0 -> '-0.56267'
subx228 subtract '-56267E-2' 0 -> '-562.67'
subx229 subtract '-56267E-1' 0 -> '-5626.7'
subx230 subtract '-56267E-0' 0 -> '-56267'
-- symmetry ...
subx240 subtract 0 '-56267E-12' -> '5.6267E-8'
subx241 subtract 0 '-56267E-11' -> '5.6267E-7'
subx242 subtract 0 '-56267E-10' -> '0.0000056267'
subx243 subtract 0 '-56267E-9' -> '0.000056267'
subx244 subtract 0 '-56267E-8' -> '0.00056267'
subx245 subtract 0 '-56267E-7' -> '0.0056267'
subx246 subtract 0 '-56267E-6' -> '0.056267'
subx247 subtract 0 '-56267E-5' -> '0.56267'
subx248 subtract 0 '-56267E-2' -> '562.67'
subx249 subtract 0 '-56267E-1' -> '5626.7'
subx250 subtract 0 '-56267E-0' -> '56267'
-- now some more from the 'new' add
precision: 9
subx301 subtract '1.23456789' '1.00000000' -> '0.23456789'
subx302 subtract '1.23456789' '1.00000011' -> '0.23456778'
subx311 subtract '0.4444444444' '0.5555555555' -> '-0.111111111' Inexact Rounded
subx312 subtract '0.4444444440' '0.5555555555' -> '-0.111111112' Inexact Rounded
subx313 subtract '0.4444444444' '0.5555555550' -> '-0.111111111' Inexact Rounded
subx314 subtract '0.44444444449' '0' -> '0.444444444' Inexact Rounded
subx315 subtract '0.444444444499' '0' -> '0.444444444' Inexact Rounded
subx316 subtract '0.4444444444999' '0' -> '0.444444444' Inexact Rounded
subx317 subtract '0.4444444445000' '0' -> '0.444444445' Inexact Rounded
subx318 subtract '0.4444444445001' '0' -> '0.444444445' Inexact Rounded
subx319 subtract '0.444444444501' '0' -> '0.444444445' Inexact Rounded
subx320 subtract '0.44444444451' '0' -> '0.444444445' Inexact Rounded
-- some carrying effects
subx321 subtract '0.9998' '0.0000' -> '0.9998'
subx322 subtract '0.9998' '0.0001' -> '0.9997'
subx323 subtract '0.9998' '0.0002' -> '0.9996'
subx324 subtract '0.9998' '0.0003' -> '0.9995'
subx325 subtract '0.9998' '-0.0000' -> '0.9998'
subx326 subtract '0.9998' '-0.0001' -> '0.9999'
subx327 subtract '0.9998' '-0.0002' -> '1.0000'
subx328 subtract '0.9998' '-0.0003' -> '1.0001'
subx330 subtract '70' '10000e+9' -> '-1.00000000E+13' Inexact Rounded
subx331 subtract '700' '10000e+9' -> '-1.00000000E+13' Inexact Rounded
subx332 subtract '7000' '10000e+9' -> '-9.99999999E+12' Inexact Rounded
subx333 subtract '70000' '10000e+9' -> '-9.99999993E+12' Rounded
subx334 subtract '700000' '10000e+9' -> '-9.99999930E+12' Rounded
subx335 subtract '7000000' '10000e+9' -> '-9.99999300E+12' Rounded
-- symmetry:
subx340 subtract '10000e+9' '70' -> '1.00000000E+13' Inexact Rounded
subx341 subtract '10000e+9' '700' -> '1.00000000E+13' Inexact Rounded
subx342 subtract '10000e+9' '7000' -> '9.99999999E+12' Inexact Rounded
subx343 subtract '10000e+9' '70000' -> '9.99999993E+12' Rounded
subx344 subtract '10000e+9' '700000' -> '9.99999930E+12' Rounded
subx345 subtract '10000e+9' '7000000' -> '9.99999300E+12' Rounded
-- same, higher precision
precision: 15
subx346 subtract '10000e+9' '7' -> '9999999999993'
subx347 subtract '10000e+9' '70' -> '9999999999930'
subx348 subtract '10000e+9' '700' -> '9999999999300'
subx349 subtract '10000e+9' '7000' -> '9999999993000'
subx350 subtract '10000e+9' '70000' -> '9999999930000'
subx351 subtract '10000e+9' '700000' -> '9999999300000'
subx352 subtract '7' '10000e+9' -> '-9999999999993'
subx353 subtract '70' '10000e+9' -> '-9999999999930'
subx354 subtract '700' '10000e+9' -> '-9999999999300'
subx355 subtract '7000' '10000e+9' -> '-9999999993000'
subx356 subtract '70000' '10000e+9' -> '-9999999930000'
subx357 subtract '700000' '10000e+9' -> '-9999999300000'
-- zero preservation
precision: 6
subx360 subtract '10000e+9' '70000' -> '1.00000E+13' Inexact Rounded
subx361 subtract 1 '0.0001' -> '0.9999'
subx362 subtract 1 '0.00001' -> '0.99999'
subx363 subtract 1 '0.000001' -> '0.999999'
subx364 subtract 1 '0.0000001' -> '1.00000' Inexact Rounded
subx365 subtract 1 '0.00000001' -> '1.00000' Inexact Rounded
-- some funny zeros [in case of bad signum]
subx370 subtract 1 0 -> 1
subx371 subtract 1 0. -> 1
subx372 subtract 1 .0 -> 1.0
subx373 subtract 1 0.0 -> 1.0
subx374 subtract 0 1 -> -1
subx375 subtract 0. 1 -> -1
subx376 subtract .0 1 -> -1.0
subx377 subtract 0.0 1 -> -1.0
precision: 9
-- leading 0 digit before round
subx910 subtract -103519362 -51897955.3 -> -51621406.7
subx911 subtract 159579.444 89827.5229 -> 69751.9211
subx920 subtract 333.123456 33.1234566 -> 299.999999 Inexact Rounded
subx921 subtract 333.123456 33.1234565 -> 300.000000 Inexact Rounded
subx922 subtract 133.123456 33.1234565 -> 99.9999995
subx923 subtract 133.123456 33.1234564 -> 99.9999996
subx924 subtract 133.123456 33.1234540 -> 100.000002 Rounded
subx925 subtract 133.123456 43.1234560 -> 90.0000000
subx926 subtract 133.123456 43.1234561 -> 89.9999999
subx927 subtract 133.123456 43.1234566 -> 89.9999994
subx928 subtract 101.123456 91.1234566 -> 9.9999994
subx929 subtract 101.123456 99.1234566 -> 1.9999994
-- more of the same; probe for cluster boundary problems
precision: 1
subx930 subtract 11 2 -> 9
precision: 2
subx932 subtract 101 2 -> 99
precision: 3
subx934 subtract 101 2.1 -> 98.9
subx935 subtract 101 92.01 -> 8.99
precision: 4
subx936 subtract 101 2.01 -> 98.99
subx937 subtract 101 92.01 -> 8.99
subx938 subtract 101 92.006 -> 8.994
precision: 5
subx939 subtract 101 2.001 -> 98.999
subx940 subtract 101 92.001 -> 8.999
subx941 subtract 101 92.0006 -> 8.9994
precision: 6
subx942 subtract 101 2.0001 -> 98.9999
subx943 subtract 101 92.0001 -> 8.9999
subx944 subtract 101 92.00006 -> 8.99994
precision: 7
subx945 subtract 101 2.00001 -> 98.99999
subx946 subtract 101 92.00001 -> 8.99999
subx947 subtract 101 92.000006 -> 8.999994
precision: 8
subx948 subtract 101 2.000001 -> 98.999999
subx949 subtract 101 92.000001 -> 8.999999
subx950 subtract 101 92.0000006 -> 8.9999994
precision: 9
subx951 subtract 101 2.0000001 -> 98.9999999
subx952 subtract 101 92.0000001 -> 8.9999999
subx953 subtract 101 92.00000006 -> 8.99999994
precision: 9
-- more LHS swaps [were fixed]
subx390 subtract '-56267E-10' 0 -> '-0.0000056267'
subx391 subtract '-56267E-6' 0 -> '-0.056267'
subx392 subtract '-56267E-5' 0 -> '-0.56267'
subx393 subtract '-56267E-4' 0 -> '-5.6267'
subx394 subtract '-56267E-3' 0 -> '-56.267'
subx395 subtract '-56267E-2' 0 -> '-562.67'
subx396 subtract '-56267E-1' 0 -> '-5626.7'
subx397 subtract '-56267E-0' 0 -> '-56267'
subx398 subtract '-5E-10' 0 -> '-5E-10'
subx399 subtract '-5E-7' 0 -> '-5E-7'
subx400 subtract '-5E-6' 0 -> '-0.000005'
subx401 subtract '-5E-5' 0 -> '-0.00005'
subx402 subtract '-5E-4' 0 -> '-0.0005'
subx403 subtract '-5E-1' 0 -> '-0.5'
subx404 subtract '-5E0' 0 -> '-5'
subx405 subtract '-5E1' 0 -> '-50'
subx406 subtract '-5E5' 0 -> '-500000'
subx407 subtract '-5E8' 0 -> '-500000000'
subx408 subtract '-5E9' 0 -> '-5.00000000E+9' Rounded
subx409 subtract '-5E10' 0 -> '-5.00000000E+10' Rounded
subx410 subtract '-5E11' 0 -> '-5.00000000E+11' Rounded
subx411 subtract '-5E100' 0 -> '-5.00000000E+100' Rounded
-- more RHS swaps [were fixed]
subx420 subtract 0 '-56267E-10' -> '0.0000056267'
subx421 subtract 0 '-56267E-6' -> '0.056267'
subx422 subtract 0 '-56267E-5' -> '0.56267'
subx423 subtract 0 '-56267E-4' -> '5.6267'
subx424 subtract 0 '-56267E-3' -> '56.267'
subx425 subtract 0 '-56267E-2' -> '562.67'
subx426 subtract 0 '-56267E-1' -> '5626.7'
subx427 subtract 0 '-56267E-0' -> '56267'
subx428 subtract 0 '-5E-10' -> '5E-10'
subx429 subtract 0 '-5E-7' -> '5E-7'
subx430 subtract 0 '-5E-6' -> '0.000005'
subx431 subtract 0 '-5E-5' -> '0.00005'
subx432 subtract 0 '-5E-4' -> '0.0005'
subx433 subtract 0 '-5E-1' -> '0.5'
subx434 subtract 0 '-5E0' -> '5'
subx435 subtract 0 '-5E1' -> '50'
subx436 subtract 0 '-5E5' -> '500000'
subx437 subtract 0 '-5E8' -> '500000000'
subx438 subtract 0 '-5E9' -> '5.00000000E+9' Rounded
subx439 subtract 0 '-5E10' -> '5.00000000E+10' Rounded
subx440 subtract 0 '-5E11' -> '5.00000000E+11' Rounded
subx441 subtract 0 '-5E100' -> '5.00000000E+100' Rounded
-- try borderline precision, with carries, etc.
precision: 15
subx461 subtract '1E+12' '1' -> '999999999999'
subx462 subtract '1E+12' '-1.11' -> '1000000000001.11'
subx463 subtract '1.11' '-1E+12' -> '1000000000001.11'
subx464 subtract '-1' '-1E+12' -> '999999999999'
subx465 subtract '7E+12' '1' -> '6999999999999'
subx466 subtract '7E+12' '-1.11' -> '7000000000001.11'
subx467 subtract '1.11' '-7E+12' -> '7000000000001.11'
subx468 subtract '-1' '-7E+12' -> '6999999999999'
-- 123456789012345 123456789012345 1 23456789012345
subx470 subtract '0.444444444444444' '-0.555555555555563' -> '1.00000000000001' Inexact Rounded
subx471 subtract '0.444444444444444' '-0.555555555555562' -> '1.00000000000001' Inexact Rounded
subx472 subtract '0.444444444444444' '-0.555555555555561' -> '1.00000000000001' Inexact Rounded
subx473 subtract '0.444444444444444' '-0.555555555555560' -> '1.00000000000000' Inexact Rounded
subx474 subtract '0.444444444444444' '-0.555555555555559' -> '1.00000000000000' Inexact Rounded
subx475 subtract '0.444444444444444' '-0.555555555555558' -> '1.00000000000000' Inexact Rounded
subx476 subtract '0.444444444444444' '-0.555555555555557' -> '1.00000000000000' Inexact Rounded
subx477 subtract '0.444444444444444' '-0.555555555555556' -> '1.00000000000000' Rounded
subx478 subtract '0.444444444444444' '-0.555555555555555' -> '0.999999999999999'
subx479 subtract '0.444444444444444' '-0.555555555555554' -> '0.999999999999998'
subx480 subtract '0.444444444444444' '-0.555555555555553' -> '0.999999999999997'
subx481 subtract '0.444444444444444' '-0.555555555555552' -> '0.999999999999996'
subx482 subtract '0.444444444444444' '-0.555555555555551' -> '0.999999999999995'
subx483 subtract '0.444444444444444' '-0.555555555555550' -> '0.999999999999994'
-- and some more, including residue effects and different roundings
precision: 9
rounding: half_up
subx500 subtract '123456789' 0 -> '123456789'
subx501 subtract '123456789' 0.000000001 -> '123456789' Inexact Rounded
subx502 subtract '123456789' 0.000001 -> '123456789' Inexact Rounded
subx503 subtract '123456789' 0.1 -> '123456789' Inexact Rounded
subx504 subtract '123456789' 0.4 -> '123456789' Inexact Rounded
subx505 subtract '123456789' 0.49 -> '123456789' Inexact Rounded
subx506 subtract '123456789' 0.499999 -> '123456789' Inexact Rounded
subx507 subtract '123456789' 0.499999999 -> '123456789' Inexact Rounded
subx508 subtract '123456789' 0.5 -> '123456789' Inexact Rounded
subx509 subtract '123456789' 0.500000001 -> '123456788' Inexact Rounded
subx510 subtract '123456789' 0.500001 -> '123456788' Inexact Rounded
subx511 subtract '123456789' 0.51 -> '123456788' Inexact Rounded
subx512 subtract '123456789' 0.6 -> '123456788' Inexact Rounded
subx513 subtract '123456789' 0.9 -> '123456788' Inexact Rounded
subx514 subtract '123456789' 0.99999 -> '123456788' Inexact Rounded
subx515 subtract '123456789' 0.999999999 -> '123456788' Inexact Rounded
subx516 subtract '123456789' 1 -> '123456788'
subx517 subtract '123456789' 1.000000001 -> '123456788' Inexact Rounded
subx518 subtract '123456789' 1.00001 -> '123456788' Inexact Rounded
subx519 subtract '123456789' 1.1 -> '123456788' Inexact Rounded
rounding: half_even
subx520 subtract '123456789' 0 -> '123456789'
subx521 subtract '123456789' 0.000000001 -> '123456789' Inexact Rounded
subx522 subtract '123456789' 0.000001 -> '123456789' Inexact Rounded
subx523 subtract '123456789' 0.1 -> '123456789' Inexact Rounded
subx524 subtract '123456789' 0.4 -> '123456789' Inexact Rounded
subx525 subtract '123456789' 0.49 -> '123456789' Inexact Rounded
subx526 subtract '123456789' 0.499999 -> '123456789' Inexact Rounded
subx527 subtract '123456789' 0.499999999 -> '123456789' Inexact Rounded
subx528 subtract '123456789' 0.5 -> '123456788' Inexact Rounded
subx529 subtract '123456789' 0.500000001 -> '123456788' Inexact Rounded
subx530 subtract '123456789' 0.500001 -> '123456788' Inexact Rounded
subx531 subtract '123456789' 0.51 -> '123456788' Inexact Rounded
subx532 subtract '123456789' 0.6 -> '123456788' Inexact Rounded
subx533 subtract '123456789' 0.9 -> '123456788' Inexact Rounded
subx534 subtract '123456789' 0.99999 -> '123456788' Inexact Rounded
subx535 subtract '123456789' 0.999999999 -> '123456788' Inexact Rounded
subx536 subtract '123456789' 1 -> '123456788'
subx537 subtract '123456789' 1.00000001 -> '123456788' Inexact Rounded
subx538 subtract '123456789' 1.00001 -> '123456788' Inexact Rounded
subx539 subtract '123456789' 1.1 -> '123456788' Inexact Rounded
-- critical few with even bottom digit...
subx540 subtract '123456788' 0.499999999 -> '123456788' Inexact Rounded
subx541 subtract '123456788' 0.5 -> '123456788' Inexact Rounded
subx542 subtract '123456788' 0.500000001 -> '123456787' Inexact Rounded
rounding: down
subx550 subtract '123456789' 0 -> '123456789'
subx551 subtract '123456789' 0.000000001 -> '123456788' Inexact Rounded
subx552 subtract '123456789' 0.000001 -> '123456788' Inexact Rounded
subx553 subtract '123456789' 0.1 -> '123456788' Inexact Rounded
subx554 subtract '123456789' 0.4 -> '123456788' Inexact Rounded
subx555 subtract '123456789' 0.49 -> '123456788' Inexact Rounded
subx556 subtract '123456789' 0.499999 -> '123456788' Inexact Rounded
subx557 subtract '123456789' 0.499999999 -> '123456788' Inexact Rounded
subx558 subtract '123456789' 0.5 -> '123456788' Inexact Rounded
subx559 subtract '123456789' 0.500000001 -> '123456788' Inexact Rounded
subx560 subtract '123456789' 0.500001 -> '123456788' Inexact Rounded
subx561 subtract '123456789' 0.51 -> '123456788' Inexact Rounded
subx562 subtract '123456789' 0.6 -> '123456788' Inexact Rounded
subx563 subtract '123456789' 0.9 -> '123456788' Inexact Rounded
subx564 subtract '123456789' 0.99999 -> '123456788' Inexact Rounded
subx565 subtract '123456789' 0.999999999 -> '123456788' Inexact Rounded
subx566 subtract '123456789' 1 -> '123456788'
subx567 subtract '123456789' 1.00000001 -> '123456787' Inexact Rounded
subx568 subtract '123456789' 1.00001 -> '123456787' Inexact Rounded
subx569 subtract '123456789' 1.1 -> '123456787' Inexact Rounded
-- symmetry...
rounding: half_up
subx600 subtract 0 '123456789' -> '-123456789'
subx601 subtract 0.000000001 '123456789' -> '-123456789' Inexact Rounded
subx602 subtract 0.000001 '123456789' -> '-123456789' Inexact Rounded
subx603 subtract 0.1 '123456789' -> '-123456789' Inexact Rounded
subx604 subtract 0.4 '123456789' -> '-123456789' Inexact Rounded
subx605 subtract 0.49 '123456789' -> '-123456789' Inexact Rounded
subx606 subtract 0.499999 '123456789' -> '-123456789' Inexact Rounded
subx607 subtract 0.499999999 '123456789' -> '-123456789' Inexact Rounded
subx608 subtract 0.5 '123456789' -> '-123456789' Inexact Rounded
subx609 subtract 0.500000001 '123456789' -> '-123456788' Inexact Rounded
subx610 subtract 0.500001 '123456789' -> '-123456788' Inexact Rounded
subx611 subtract 0.51 '123456789' -> '-123456788' Inexact Rounded
subx612 subtract 0.6 '123456789' -> '-123456788' Inexact Rounded
subx613 subtract 0.9 '123456789' -> '-123456788' Inexact Rounded
subx614 subtract 0.99999 '123456789' -> '-123456788' Inexact Rounded
subx615 subtract 0.999999999 '123456789' -> '-123456788' Inexact Rounded
subx616 subtract 1 '123456789' -> '-123456788'
subx617 subtract 1.000000001 '123456789' -> '-123456788' Inexact Rounded
subx618 subtract 1.00001 '123456789' -> '-123456788' Inexact Rounded
subx619 subtract 1.1 '123456789' -> '-123456788' Inexact Rounded
rounding: half_even
subx620 subtract 0 '123456789' -> '-123456789'
subx621 subtract 0.000000001 '123456789' -> '-123456789' Inexact Rounded
subx622 subtract 0.000001 '123456789' -> '-123456789' Inexact Rounded
subx623 subtract 0.1 '123456789' -> '-123456789' Inexact Rounded
subx624 subtract 0.4 '123456789' -> '-123456789' Inexact Rounded
subx625 subtract 0.49 '123456789' -> '-123456789' Inexact Rounded
subx626 subtract 0.499999 '123456789' -> '-123456789' Inexact Rounded
subx627 subtract 0.499999999 '123456789' -> '-123456789' Inexact Rounded
subx628 subtract 0.5 '123456789' -> '-123456788' Inexact Rounded
subx629 subtract 0.500000001 '123456789' -> '-123456788' Inexact Rounded
subx630 subtract 0.500001 '123456789' -> '-123456788' Inexact Rounded
subx631 subtract 0.51 '123456789' -> '-123456788' Inexact Rounded
subx632 subtract 0.6 '123456789' -> '-123456788' Inexact Rounded
subx633 subtract 0.9 '123456789' -> '-123456788' Inexact Rounded
subx634 subtract 0.99999 '123456789' -> '-123456788' Inexact Rounded
subx635 subtract 0.999999999 '123456789' -> '-123456788' Inexact Rounded
subx636 subtract 1 '123456789' -> '-123456788'
subx637 subtract 1.00000001 '123456789' -> '-123456788' Inexact Rounded
subx638 subtract 1.00001 '123456789' -> '-123456788' Inexact Rounded
subx639 subtract 1.1 '123456789' -> '-123456788' Inexact Rounded
-- critical few with even bottom digit...
subx640 subtract 0.499999999 '123456788' -> '-123456788' Inexact Rounded
subx641 subtract 0.5 '123456788' -> '-123456788' Inexact Rounded
subx642 subtract 0.500000001 '123456788' -> '-123456787' Inexact Rounded
rounding: down
subx650 subtract 0 '123456789' -> '-123456789'
subx651 subtract 0.000000001 '123456789' -> '-123456788' Inexact Rounded
subx652 subtract 0.000001 '123456789' -> '-123456788' Inexact Rounded
subx653 subtract 0.1 '123456789' -> '-123456788' Inexact Rounded
subx654 subtract 0.4 '123456789' -> '-123456788' Inexact Rounded
subx655 subtract 0.49 '123456789' -> '-123456788' Inexact Rounded
subx656 subtract 0.499999 '123456789' -> '-123456788' Inexact Rounded
subx657 subtract 0.499999999 '123456789' -> '-123456788' Inexact Rounded
subx658 subtract 0.5 '123456789' -> '-123456788' Inexact Rounded
subx659 subtract 0.500000001 '123456789' -> '-123456788' Inexact Rounded
subx660 subtract 0.500001 '123456789' -> '-123456788' Inexact Rounded
subx661 subtract 0.51 '123456789' -> '-123456788' Inexact Rounded
subx662 subtract 0.6 '123456789' -> '-123456788' Inexact Rounded
subx663 subtract 0.9 '123456789' -> '-123456788' Inexact Rounded
subx664 subtract 0.99999 '123456789' -> '-123456788' Inexact Rounded
subx665 subtract 0.999999999 '123456789' -> '-123456788' Inexact Rounded
subx666 subtract 1 '123456789' -> '-123456788'
subx667 subtract 1.00000001 '123456789' -> '-123456787' Inexact Rounded
subx668 subtract 1.00001 '123456789' -> '-123456787' Inexact Rounded
subx669 subtract 1.1 '123456789' -> '-123456787' Inexact Rounded
-- lots of leading zeros in intermediate result, and showing effects of
-- input rounding would have affected the following
precision: 9
rounding: half_up
subx670 subtract '123456789' '123456788.1' -> 0.9
subx671 subtract '123456789' '123456788.9' -> 0.1
subx672 subtract '123456789' '123456789.1' -> -0.1
subx673 subtract '123456789' '123456789.5' -> -0.5
subx674 subtract '123456789' '123456789.9' -> -0.9
rounding: half_even
subx680 subtract '123456789' '123456788.1' -> 0.9
subx681 subtract '123456789' '123456788.9' -> 0.1
subx682 subtract '123456789' '123456789.1' -> -0.1
subx683 subtract '123456789' '123456789.5' -> -0.5
subx684 subtract '123456789' '123456789.9' -> -0.9
subx685 subtract '123456788' '123456787.1' -> 0.9
subx686 subtract '123456788' '123456787.9' -> 0.1
subx687 subtract '123456788' '123456788.1' -> -0.1
subx688 subtract '123456788' '123456788.5' -> -0.5
subx689 subtract '123456788' '123456788.9' -> -0.9
rounding: down
subx690 subtract '123456789' '123456788.1' -> 0.9
subx691 subtract '123456789' '123456788.9' -> 0.1
subx692 subtract '123456789' '123456789.1' -> -0.1
subx693 subtract '123456789' '123456789.5' -> -0.5
subx694 subtract '123456789' '123456789.9' -> -0.9
-- input preparation tests
rounding: half_up
precision: 3
subx700 subtract '12345678900000' -9999999999999 -> '2.23E+13' Inexact Rounded
subx701 subtract '9999999999999' -12345678900000 -> '2.23E+13' Inexact Rounded
subx702 subtract '12E+3' '-3456' -> '1.55E+4' Inexact Rounded
subx703 subtract '12E+3' '-3446' -> '1.54E+4' Inexact Rounded
subx704 subtract '12E+3' '-3454' -> '1.55E+4' Inexact Rounded
subx705 subtract '12E+3' '-3444' -> '1.54E+4' Inexact Rounded
subx706 subtract '3456' '-12E+3' -> '1.55E+4' Inexact Rounded
subx707 subtract '3446' '-12E+3' -> '1.54E+4' Inexact Rounded
subx708 subtract '3454' '-12E+3' -> '1.55E+4' Inexact Rounded
subx709 subtract '3444' '-12E+3' -> '1.54E+4' Inexact Rounded
-- overflow and underflow tests [subnormals now possible]
maxexponent: 999999999
minexponent: -999999999
precision: 9
rounding: down
subx710 subtract 1E+999999999 -9E+999999999 -> 9.99999999E+999999999 Overflow Inexact Rounded
subx711 subtract 9E+999999999 -1E+999999999 -> 9.99999999E+999999999 Overflow Inexact Rounded
rounding: half_up
subx712 subtract 1E+999999999 -9E+999999999 -> Infinity Overflow Inexact Rounded
subx713 subtract 9E+999999999 -1E+999999999 -> Infinity Overflow Inexact Rounded
subx714 subtract -1.1E-999999999 -1E-999999999 -> -1E-1000000000 Subnormal
subx715 subtract 1E-999999999 +1.1e-999999999 -> -1E-1000000000 Subnormal
subx716 subtract -1E+999999999 +9E+999999999 -> -Infinity Overflow Inexact Rounded
subx717 subtract -9E+999999999 +1E+999999999 -> -Infinity Overflow Inexact Rounded
subx718 subtract +1.1E-999999999 +1E-999999999 -> 1E-1000000000 Subnormal
subx719 subtract -1E-999999999 -1.1e-999999999 -> 1E-1000000000 Subnormal
precision: 3
subx720 subtract 1 9.999E+999999999 -> -Infinity Inexact Overflow Rounded
subx721 subtract 1 -9.999E+999999999 -> Infinity Inexact Overflow Rounded
subx722 subtract 9.999E+999999999 1 -> Infinity Inexact Overflow Rounded
subx723 subtract -9.999E+999999999 1 -> -Infinity Inexact Overflow Rounded
subx724 subtract 1 9.999E+999999999 -> -Infinity Inexact Overflow Rounded
subx725 subtract 1 -9.999E+999999999 -> Infinity Inexact Overflow Rounded
subx726 subtract 9.999E+999999999 1 -> Infinity Inexact Overflow Rounded
subx727 subtract -9.999E+999999999 1 -> -Infinity Inexact Overflow Rounded
-- [more below]
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
sub731 subtract 12345678000 0 -> 1.23456780E+10 Rounded
sub732 subtract 0 12345678000 -> -1.23456780E+10 Rounded
sub733 subtract 1234567800 0 -> 1.23456780E+9 Rounded
sub734 subtract 0 1234567800 -> -1.23456780E+9 Rounded
sub735 subtract 1234567890 0 -> 1.23456789E+9 Rounded
sub736 subtract 0 1234567890 -> -1.23456789E+9 Rounded
sub737 subtract 1234567891 0 -> 1.23456789E+9 Inexact Rounded
sub738 subtract 0 1234567891 -> -1.23456789E+9 Inexact Rounded
sub739 subtract 12345678901 0 -> 1.23456789E+10 Inexact Rounded
sub740 subtract 0 12345678901 -> -1.23456789E+10 Inexact Rounded
sub741 subtract 1234567896 0 -> 1.23456790E+9 Inexact Rounded
sub742 subtract 0 1234567896 -> -1.23456790E+9 Inexact Rounded
precision: 15
sub751 subtract 12345678000 0 -> 12345678000
sub752 subtract 0 12345678000 -> -12345678000
sub753 subtract 1234567800 0 -> 1234567800
sub754 subtract 0 1234567800 -> -1234567800
sub755 subtract 1234567890 0 -> 1234567890
sub756 subtract 0 1234567890 -> -1234567890
sub757 subtract 1234567891 0 -> 1234567891
sub758 subtract 0 1234567891 -> -1234567891
sub759 subtract 12345678901 0 -> 12345678901
sub760 subtract 0 12345678901 -> -12345678901
sub761 subtract 1234567896 0 -> 1234567896
sub762 subtract 0 1234567896 -> -1234567896
-- Specials
subx780 subtract -Inf Inf -> -Infinity
subx781 subtract -Inf 1000 -> -Infinity
subx782 subtract -Inf 1 -> -Infinity
subx783 subtract -Inf -0 -> -Infinity
subx784 subtract -Inf -1 -> -Infinity
subx785 subtract -Inf -1000 -> -Infinity
subx787 subtract -1000 Inf -> -Infinity
subx788 subtract -Inf Inf -> -Infinity
subx789 subtract -1 Inf -> -Infinity
subx790 subtract 0 Inf -> -Infinity
subx791 subtract 1 Inf -> -Infinity
subx792 subtract 1000 Inf -> -Infinity
subx800 subtract Inf Inf -> NaN Invalid_operation
subx801 subtract Inf 1000 -> Infinity
subx802 subtract Inf 1 -> Infinity
subx803 subtract Inf 0 -> Infinity
subx804 subtract Inf -0 -> Infinity
subx805 subtract Inf -1 -> Infinity
subx806 subtract Inf -1000 -> Infinity
subx807 subtract Inf -Inf -> Infinity
subx808 subtract -1000 -Inf -> Infinity
subx809 subtract -Inf -Inf -> NaN Invalid_operation
subx810 subtract -1 -Inf -> Infinity
subx811 subtract -0 -Inf -> Infinity
subx812 subtract 0 -Inf -> Infinity
subx813 subtract 1 -Inf -> Infinity
subx814 subtract 1000 -Inf -> Infinity
subx815 subtract Inf -Inf -> Infinity
subx821 subtract NaN Inf -> NaN
subx822 subtract NaN 1000 -> NaN
subx823 subtract NaN 1 -> NaN
subx824 subtract NaN 0 -> NaN
subx825 subtract NaN -0 -> NaN
subx826 subtract NaN -1 -> NaN
subx827 subtract NaN -1000 -> NaN
subx828 subtract NaN -Inf -> NaN
subx829 subtract NaN NaN -> NaN
subx830 subtract -Inf NaN -> NaN
subx831 subtract -1000 NaN -> NaN
subx832 subtract -1 NaN -> NaN
subx833 subtract -0 NaN -> NaN
subx834 subtract 0 NaN -> NaN
subx835 subtract 1 NaN -> NaN
subx836 subtract 1000 NaN -> NaN
subx837 subtract Inf NaN -> NaN
subx841 subtract sNaN Inf -> NaN Invalid_operation
subx842 subtract sNaN 1000 -> NaN Invalid_operation
subx843 subtract sNaN 1 -> NaN Invalid_operation
subx844 subtract sNaN 0 -> NaN Invalid_operation
subx845 subtract sNaN -0 -> NaN Invalid_operation
subx846 subtract sNaN -1 -> NaN Invalid_operation
subx847 subtract sNaN -1000 -> NaN Invalid_operation
subx848 subtract sNaN NaN -> NaN Invalid_operation
subx849 subtract sNaN sNaN -> NaN Invalid_operation
subx850 subtract NaN sNaN -> NaN Invalid_operation
subx851 subtract -Inf sNaN -> NaN Invalid_operation
subx852 subtract -1000 sNaN -> NaN Invalid_operation
subx853 subtract -1 sNaN -> NaN Invalid_operation
subx854 subtract -0 sNaN -> NaN Invalid_operation
subx855 subtract 0 sNaN -> NaN Invalid_operation
subx856 subtract 1 sNaN -> NaN Invalid_operation
subx857 subtract 1000 sNaN -> NaN Invalid_operation
subx858 subtract Inf sNaN -> NaN Invalid_operation
subx859 subtract NaN sNaN -> NaN Invalid_operation
-- subnormals and underflows
precision: 3
maxexponent: 999
minexponent: -999
subx1010 subtract 0 1.00E-999 -> -1.00E-999
subx1011 subtract 0 0.1E-999 -> -1E-1000 Subnormal
subx1012 subtract 0 0.10E-999 -> -1.0E-1000 Subnormal
subx1013 subtract 0 0.100E-999 -> -1.0E-1000 Subnormal Rounded
subx1014 subtract 0 0.01E-999 -> -1E-1001 Subnormal
-- next is rounded to Emin
subx1015 subtract 0 0.999E-999 -> -1.00E-999 Inexact Rounded Subnormal Underflow
subx1016 subtract 0 0.099E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
subx1017 subtract 0 0.009E-999 -> -1E-1001 Inexact Rounded Subnormal Underflow
subx1018 subtract 0 0.001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
subx1019 subtract 0 0.0009E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
subx1020 subtract 0 0.0001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
subx1030 subtract 0 -1.00E-999 -> 1.00E-999
subx1031 subtract 0 -0.1E-999 -> 1E-1000 Subnormal
subx1032 subtract 0 -0.10E-999 -> 1.0E-1000 Subnormal
subx1033 subtract 0 -0.100E-999 -> 1.0E-1000 Subnormal Rounded
subx1034 subtract 0 -0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
subx1035 subtract 0 -0.999E-999 -> 1.00E-999 Inexact Rounded Subnormal Underflow
subx1036 subtract 0 -0.099E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
subx1037 subtract 0 -0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
subx1038 subtract 0 -0.001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
subx1039 subtract 0 -0.0009E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
subx1040 subtract 0 -0.0001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
-- some non-zero subnormal subtracts
-- subx1056 is a tricky case
rounding: half_up
subx1050 subtract 1.00E-999 0.1E-999 -> 9.0E-1000 Subnormal
subx1051 subtract 0.1E-999 0.1E-999 -> 0E-1000
subx1052 subtract 0.10E-999 0.1E-999 -> 0E-1001
subx1053 subtract 0.100E-999 0.1E-999 -> 0E-1001 Clamped
subx1054 subtract 0.01E-999 0.1E-999 -> -9E-1001 Subnormal
subx1055 subtract 0.999E-999 0.1E-999 -> 9.0E-1000 Inexact Rounded Subnormal Underflow
subx1056 subtract 0.099E-999 0.1E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
subx1057 subtract 0.009E-999 0.1E-999 -> -9E-1001 Inexact Rounded Subnormal Underflow
subx1058 subtract 0.001E-999 0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
subx1059 subtract 0.0009E-999 0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
subx1060 subtract 0.0001E-999 0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
subx1101 subtract 0 1.52444E-80 -> -1.524E-80 Inexact Rounded Subnormal Underflow
subx1102 subtract 0 1.52445E-80 -> -1.524E-80 Inexact Rounded Subnormal Underflow
subx1103 subtract 0 1.52446E-80 -> -1.524E-80 Inexact Rounded Subnormal Underflow
subx1104 subtract 1.52444E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
subx1105 subtract 1.52445E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
subx1106 subtract 1.52446E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
subx1111 subtract 1.2345678E-80 1.2345671E-80 -> 0E-83 Inexact Rounded Subnormal Underflow
subx1112 subtract 1.2345678E-80 1.2345618E-80 -> 0E-83 Inexact Rounded Subnormal Underflow
subx1113 subtract 1.2345678E-80 1.2345178E-80 -> 0E-83 Inexact Rounded Subnormal Underflow
subx1114 subtract 1.2345678E-80 1.2341678E-80 -> 0E-83 Inexact Rounded Subnormal Underflow
subx1115 subtract 1.2345678E-80 1.2315678E-80 -> 3E-83 Rounded Subnormal
subx1116 subtract 1.2345678E-80 1.2145678E-80 -> 2.0E-82 Rounded Subnormal
subx1117 subtract 1.2345678E-80 1.1345678E-80 -> 1.00E-81 Rounded Subnormal
subx1118 subtract 1.2345678E-80 0.2345678E-80 -> 1.000E-80 Rounded Subnormal
-- Null tests
subx9990 subtract 10 # -> NaN Invalid_operation
subx9991 subtract # 10 -> NaN Invalid_operation
--- NEW FILE: squareroot.decTest ---
------------------------------------------------------------------------
-- squareroot.decTest -- decimal square root --
-- Copyright (c) IBM Corporation, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
[...2891 lines suppressed...]
precision: 13 -- Etiny=-21
sqtx808 squareroot 1E-21 -> 3.1622776602E-11 Underflow Subnormal Inexact Rounded
sqtx809 squareroot 10E-21 -> 1E-10 Subnormal Rounded
precision: 14 -- Etiny=-22
sqtx810 squareroot 1E-21 -> 3.16227766017E-11 Underflow Subnormal Inexact Rounded
sqtx811 squareroot 10E-22 -> 3.16227766017E-11 Underflow Subnormal Inexact Rounded
sqtx812 squareroot 1E-22 -> 1E-11 Subnormal -- Exact Subnormal case
-- special values
maxexponent: 999
minexponent: -999
sqtx820 squareroot Inf -> Infinity
sqtx821 squareroot -Inf -> NaN Invalid_operation
sqtx822 squareroot NaN -> NaN
sqtx823 squareroot sNaN -> NaN Invalid_operation
-- Null test
sqtx900 squareroot # -> NaN Invalid_operation
--- NEW FILE: rounding.decTest ---
------------------------------------------------------------------------
-- rounding.decTest -- decimal rounding modes testcases --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
[...1040 lines suppressed...]
rmex401 multiply 9.999E+999999999 10 -> Infinity Overflow Inexact Rounded
rounding: half_down
rmex402 multiply -9.999E+999999999 10 -> -Infinity Overflow Inexact Rounded
rmex403 multiply 9.999E+999999999 10 -> Infinity Overflow Inexact Rounded
rounding: half_even
rmex404 multiply -9.999E+999999999 10 -> -Infinity Overflow Inexact Rounded
rmex405 multiply 9.999E+999999999 10 -> Infinity Overflow Inexact Rounded
rounding: floor
rmex406 multiply -9.999E+999999999 10 -> -Infinity Overflow Inexact Rounded
rmex407 multiply 9.999E+999999999 10 -> 9.99999999E+999999999 Overflow Inexact Rounded
rounding: ceiling
rmex408 multiply -9.999E+999999999 10 -> -9.99999999E+999999999 Overflow Inexact Rounded
rmex409 multiply 9.999E+999999999 10 -> Infinity Overflow Inexact Rounded
rounding: up
rmex410 multiply -9.999E+999999999 10 -> -Infinity Overflow Inexact Rounded
rmex411 multiply 9.999E+999999999 10 -> Infinity Overflow Inexact Rounded
rounding: down
rmex412 multiply -9.999E+999999999 10 -> -9.99999999E+999999999 Overflow Inexact Rounded
rmex413 multiply 9.999E+999999999 10 -> 9.99999999E+999999999 Overflow Inexact Rounded
--- NEW FILE: rescale.decTest ---
------------------------------------------------------------------------
-- rescale.decTest -- decimal rescale operation --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks (as base, above)
resx001 rescale 0 0 -> 0
resx002 rescale 1 0 -> 1
resx003 rescale 0.1 +2 -> 0E+2 Inexact Rounded
resx005 rescale 0.1 +1 -> 0E+1 Inexact Rounded
resx006 rescale 0.1 0 -> 0 Inexact Rounded
resx007 rescale 0.1 -1 -> 0.1
resx008 rescale 0.1 -2 -> 0.10
resx009 rescale 0.1 -3 -> 0.100
resx010 rescale 0.9 +2 -> 0E+2 Inexact Rounded
resx011 rescale 0.9 +1 -> 0E+1 Inexact Rounded
resx012 rescale 0.9 +0 -> 1 Inexact Rounded
resx013 rescale 0.9 -1 -> 0.9
resx014 rescale 0.9 -2 -> 0.90
resx015 rescale 0.9 -3 -> 0.900
-- negatives
resx021 rescale -0 0 -> -0
resx022 rescale -1 0 -> -1
resx023 rescale -0.1 +2 -> -0E+2 Inexact Rounded
resx025 rescale -0.1 +1 -> -0E+1 Inexact Rounded
resx026 rescale -0.1 0 -> -0 Inexact Rounded
resx027 rescale -0.1 -1 -> -0.1
resx028 rescale -0.1 -2 -> -0.10
resx029 rescale -0.1 -3 -> -0.100
resx030 rescale -0.9 +2 -> -0E+2 Inexact Rounded
resx031 rescale -0.9 +1 -> -0E+1 Inexact Rounded
resx032 rescale -0.9 +0 -> -1 Inexact Rounded
resx033 rescale -0.9 -1 -> -0.9
resx034 rescale -0.9 -2 -> -0.90
resx035 rescale -0.9 -3 -> -0.900
resx036 rescale -0.5 +2 -> -0E+2 Inexact Rounded
resx037 rescale -0.5 +1 -> -0E+1 Inexact Rounded
resx038 rescale -0.5 +0 -> -1 Inexact Rounded
resx039 rescale -0.5 -1 -> -0.5
resx040 rescale -0.5 -2 -> -0.50
resx041 rescale -0.5 -3 -> -0.500
resx042 rescale -0.9 +2 -> -0E+2 Inexact Rounded
resx043 rescale -0.9 +1 -> -0E+1 Inexact Rounded
resx044 rescale -0.9 +0 -> -1 Inexact Rounded
resx045 rescale -0.9 -1 -> -0.9
resx046 rescale -0.9 -2 -> -0.90
resx047 rescale -0.9 -3 -> -0.900
-- examples from Specification
resx060 rescale 2.17 -3 -> 2.170
resx061 rescale 2.17 -2 -> 2.17
resx062 rescale 2.17 -1 -> 2.2 Inexact Rounded
resx063 rescale 2.17 0 -> 2 Inexact Rounded
resx064 rescale 2.17 +1 -> 0E+1 Inexact Rounded
resx065 rescale 2 Inf -> NaN Invalid_operation
resx066 rescale -0.1 0 -> -0 Inexact Rounded
resx067 rescale -0 5 -> -0E+5
resx068 rescale +35236450.6 -2 -> Infinity Overflow Inexact Rounded
resx069 rescale -35236450.6 -2 -> -Infinity Overflow Inexact Rounded
resx070 rescale 217 -1 -> 217.0
resx071 rescale 217 0 -> 217
resx072 rescale 217 +1 -> 2.2E+2 Inexact Rounded
resx073 rescale 217 +2 -> 2E+2 Inexact Rounded
-- general tests ..
resx089 rescale 12 +4 -> 0E+4 Inexact Rounded
resx090 rescale 12 +3 -> 0E+3 Inexact Rounded
resx091 rescale 12 +2 -> 0E+2 Inexact Rounded
resx092 rescale 12 +1 -> 1E+1 Inexact Rounded
resx093 rescale 1.2345 -2 -> 1.23 Inexact Rounded
resx094 rescale 1.2355 -2 -> 1.24 Inexact Rounded
resx095 rescale 1.2345 -6 -> 1.234500
resx096 rescale 9.9999 -2 -> 10.00 Inexact Rounded
resx097 rescale 0.0001 -2 -> 0.00 Inexact Rounded
resx098 rescale 0.001 -2 -> 0.00 Inexact Rounded
resx099 rescale 0.009 -2 -> 0.01 Inexact Rounded
resx100 rescale 92 +2 -> 1E+2 Inexact Rounded
resx101 rescale -1 0 -> -1
resx102 rescale -1 -1 -> -1.0
resx103 rescale -1 -2 -> -1.00
resx104 rescale 0 0 -> 0
resx105 rescale 0 -1 -> 0.0
resx106 rescale 0 -2 -> 0.00
resx107 rescale 0.00 0 -> 0
resx108 rescale 0 +1 -> 0E+1
resx109 rescale 0 +2 -> 0E+2
resx110 rescale +1 0 -> 1
resx111 rescale +1 -1 -> 1.0
resx112 rescale +1 -2 -> 1.00
resx120 rescale 1.04 -3 -> 1.040
resx121 rescale 1.04 -2 -> 1.04
resx122 rescale 1.04 -1 -> 1.0 Inexact Rounded
resx123 rescale 1.04 0 -> 1 Inexact Rounded
resx124 rescale 1.05 -3 -> 1.050
resx125 rescale 1.05 -2 -> 1.05
resx126 rescale 1.05 -1 -> 1.1 Inexact Rounded
resx127 rescale 1.05 0 -> 1 Inexact Rounded
resx128 rescale 1.05 -3 -> 1.050
resx129 rescale 1.05 -2 -> 1.05
resx130 rescale 1.05 -1 -> 1.1 Inexact Rounded
resx131 rescale 1.05 0 -> 1 Inexact Rounded
resx132 rescale 1.06 -3 -> 1.060
resx133 rescale 1.06 -2 -> 1.06
resx134 rescale 1.06 -1 -> 1.1 Inexact Rounded
resx135 rescale 1.06 0 -> 1 Inexact Rounded
resx140 rescale -10 -2 -> -10.00
resx141 rescale +1 -2 -> 1.00
resx142 rescale +10 -2 -> 10.00
resx143 rescale 1E+10 -2 -> Infinity Overflow Inexact Rounded
resx144 rescale 1E-10 -2 -> 0.00 Inexact Rounded
resx145 rescale 1E-3 -2 -> 0.00 Inexact Rounded
resx146 rescale 1E-2 -2 -> 0.01
resx147 rescale 1E-1 -2 -> 0.10
resx148 rescale 0E-10 -2 -> 0.00
resx150 rescale 1.0600 -5 -> 1.06000
resx151 rescale 1.0600 -4 -> 1.0600
resx152 rescale 1.0600 -3 -> 1.060 Rounded
resx153 rescale 1.0600 -2 -> 1.06 Rounded
resx154 rescale 1.0600 -1 -> 1.1 Inexact Rounded
resx155 rescale 1.0600 0 -> 1 Inexact Rounded
-- +ve exponents ..
resx201 rescale -1 +0 -> -1
resx202 rescale -1 +1 -> -0E+1 Inexact Rounded
resx203 rescale -1 +2 -> -0E+2 Inexact Rounded
resx204 rescale 0 +0 -> 0
resx205 rescale 0 +1 -> 0E+1
resx206 rescale 0 +2 -> 0E+2
resx207 rescale +1 +0 -> 1
resx208 rescale +1 +1 -> 0E+1 Inexact Rounded
resx209 rescale +1 +2 -> 0E+2 Inexact Rounded
resx220 rescale 1.04 +3 -> 0E+3 Inexact Rounded
resx221 rescale 1.04 +2 -> 0E+2 Inexact Rounded
resx222 rescale 1.04 +1 -> 0E+1 Inexact Rounded
resx223 rescale 1.04 +0 -> 1 Inexact Rounded
resx224 rescale 1.05 +3 -> 0E+3 Inexact Rounded
resx225 rescale 1.05 +2 -> 0E+2 Inexact Rounded
resx226 rescale 1.05 +1 -> 0E+1 Inexact Rounded
resx227 rescale 1.05 +0 -> 1 Inexact Rounded
resx228 rescale 1.05 +3 -> 0E+3 Inexact Rounded
resx229 rescale 1.05 +2 -> 0E+2 Inexact Rounded
resx230 rescale 1.05 +1 -> 0E+1 Inexact Rounded
resx231 rescale 1.05 +0 -> 1 Inexact Rounded
resx232 rescale 1.06 +3 -> 0E+3 Inexact Rounded
resx233 rescale 1.06 +2 -> 0E+2 Inexact Rounded
resx234 rescale 1.06 +1 -> 0E+1 Inexact Rounded
resx235 rescale 1.06 +0 -> 1 Inexact Rounded
resx240 rescale -10 +1 -> -1E+1 Rounded
resx241 rescale +1 +1 -> 0E+1 Inexact Rounded
resx242 rescale +10 +1 -> 1E+1 Rounded
resx243 rescale 1E+1 +1 -> 1E+1 -- underneath this is E+1
resx244 rescale 1E+2 +1 -> 1.0E+2 -- underneath this is E+1
resx245 rescale 1E+3 +1 -> 1.00E+3 -- underneath this is E+1
resx246 rescale 1E+4 +1 -> 1.000E+4 -- underneath this is E+1
resx247 rescale 1E+5 +1 -> 1.0000E+5 -- underneath this is E+1
resx248 rescale 1E+6 +1 -> 1.00000E+6 -- underneath this is E+1
resx249 rescale 1E+7 +1 -> 1.000000E+7 -- underneath this is E+1
resx250 rescale 1E+8 +1 -> 1.0000000E+8 -- underneath this is E+1
resx251 rescale 1E+9 +1 -> 1.00000000E+9 -- underneath this is E+1
-- next one tries to add 9 zeros
resx252 rescale 1E+10 +1 -> Infinity Overflow Inexact Rounded
resx253 rescale 1E-10 +1 -> 0E+1 Inexact Rounded
resx254 rescale 1E-2 +1 -> 0E+1 Inexact Rounded
resx255 rescale 0E-10 +1 -> 0E+1
resx256 rescale -0E-10 +1 -> -0E+1
resx257 rescale -0E-1 +1 -> -0E+1
resx258 rescale -0 +1 -> -0E+1
resx259 rescale -0E+1 +1 -> -0E+1
resx260 rescale -10 +2 -> -0E+2 Inexact Rounded
resx261 rescale +1 +2 -> 0E+2 Inexact Rounded
resx262 rescale +10 +2 -> 0E+2 Inexact Rounded
resx263 rescale 1E+1 +2 -> 0E+2 Inexact Rounded
resx264 rescale 1E+2 +2 -> 1E+2
resx265 rescale 1E+3 +2 -> 1.0E+3
resx266 rescale 1E+4 +2 -> 1.00E+4
resx267 rescale 1E+5 +2 -> 1.000E+5
resx268 rescale 1E+6 +2 -> 1.0000E+6
resx269 rescale 1E+7 +2 -> 1.00000E+7
resx270 rescale 1E+8 +2 -> 1.000000E+8
resx271 rescale 1E+9 +2 -> 1.0000000E+9
resx272 rescale 1E+10 +2 -> 1.00000000E+10
resx273 rescale 1E-10 +2 -> 0E+2 Inexact Rounded
resx274 rescale 1E-2 +2 -> 0E+2 Inexact Rounded
resx275 rescale 0E-10 +2 -> 0E+2
resx280 rescale -10 +3 -> -0E+3 Inexact Rounded
resx281 rescale +1 +3 -> 0E+3 Inexact Rounded
resx282 rescale +10 +3 -> 0E+3 Inexact Rounded
resx283 rescale 1E+1 +3 -> 0E+3 Inexact Rounded
resx284 rescale 1E+2 +3 -> 0E+3 Inexact Rounded
resx285 rescale 1E+3 +3 -> 1E+3
resx286 rescale 1E+4 +3 -> 1.0E+4
resx287 rescale 1E+5 +3 -> 1.00E+5
resx288 rescale 1E+6 +3 -> 1.000E+6
resx289 rescale 1E+7 +3 -> 1.0000E+7
resx290 rescale 1E+8 +3 -> 1.00000E+8
resx291 rescale 1E+9 +3 -> 1.000000E+9
resx292 rescale 1E+10 +3 -> 1.0000000E+10
resx293 rescale 1E-10 +3 -> 0E+3 Inexact Rounded
resx294 rescale 1E-2 +3 -> 0E+3 Inexact Rounded
resx295 rescale 0E-10 +3 -> 0E+3
-- round up from below [sign wrong in JIT compiler once]
resx300 rescale 0.0078 -5 -> 0.00780
resx301 rescale 0.0078 -4 -> 0.0078
resx302 rescale 0.0078 -3 -> 0.008 Inexact Rounded
resx303 rescale 0.0078 -2 -> 0.01 Inexact Rounded
resx304 rescale 0.0078 -1 -> 0.0 Inexact Rounded
resx305 rescale 0.0078 0 -> 0 Inexact Rounded
resx306 rescale 0.0078 +1 -> 0E+1 Inexact Rounded
resx307 rescale 0.0078 +2 -> 0E+2 Inexact Rounded
resx310 rescale -0.0078 -5 -> -0.00780
resx311 rescale -0.0078 -4 -> -0.0078
resx312 rescale -0.0078 -3 -> -0.008 Inexact Rounded
resx313 rescale -0.0078 -2 -> -0.01 Inexact Rounded
resx314 rescale -0.0078 -1 -> -0.0 Inexact Rounded
resx315 rescale -0.0078 0 -> -0 Inexact Rounded
resx316 rescale -0.0078 +1 -> -0E+1 Inexact Rounded
resx317 rescale -0.0078 +2 -> -0E+2 Inexact Rounded
resx320 rescale 0.078 -5 -> 0.07800
resx321 rescale 0.078 -4 -> 0.0780
resx322 rescale 0.078 -3 -> 0.078
resx323 rescale 0.078 -2 -> 0.08 Inexact Rounded
resx324 rescale 0.078 -1 -> 0.1 Inexact Rounded
resx325 rescale 0.078 0 -> 0 Inexact Rounded
resx326 rescale 0.078 +1 -> 0E+1 Inexact Rounded
resx327 rescale 0.078 +2 -> 0E+2 Inexact Rounded
resx330 rescale -0.078 -5 -> -0.07800
resx331 rescale -0.078 -4 -> -0.0780
resx332 rescale -0.078 -3 -> -0.078
resx333 rescale -0.078 -2 -> -0.08 Inexact Rounded
resx334 rescale -0.078 -1 -> -0.1 Inexact Rounded
resx335 rescale -0.078 0 -> -0 Inexact Rounded
resx336 rescale -0.078 +1 -> -0E+1 Inexact Rounded
resx337 rescale -0.078 +2 -> -0E+2 Inexact Rounded
resx340 rescale 0.78 -5 -> 0.78000
resx341 rescale 0.78 -4 -> 0.7800
resx342 rescale 0.78 -3 -> 0.780
resx343 rescale 0.78 -2 -> 0.78
resx344 rescale 0.78 -1 -> 0.8 Inexact Rounded
resx345 rescale 0.78 0 -> 1 Inexact Rounded
resx346 rescale 0.78 +1 -> 0E+1 Inexact Rounded
resx347 rescale 0.78 +2 -> 0E+2 Inexact Rounded
resx350 rescale -0.78 -5 -> -0.78000
resx351 rescale -0.78 -4 -> -0.7800
resx352 rescale -0.78 -3 -> -0.780
resx353 rescale -0.78 -2 -> -0.78
resx354 rescale -0.78 -1 -> -0.8 Inexact Rounded
resx355 rescale -0.78 0 -> -1 Inexact Rounded
resx356 rescale -0.78 +1 -> -0E+1 Inexact Rounded
resx357 rescale -0.78 +2 -> -0E+2 Inexact Rounded
resx360 rescale 7.8 -5 -> 7.80000
resx361 rescale 7.8 -4 -> 7.8000
resx362 rescale 7.8 -3 -> 7.800
resx363 rescale 7.8 -2 -> 7.80
resx364 rescale 7.8 -1 -> 7.8
resx365 rescale 7.8 0 -> 8 Inexact Rounded
resx366 rescale 7.8 +1 -> 1E+1 Inexact Rounded
resx367 rescale 7.8 +2 -> 0E+2 Inexact Rounded
resx368 rescale 7.8 +3 -> 0E+3 Inexact Rounded
resx370 rescale -7.8 -5 -> -7.80000
resx371 rescale -7.8 -4 -> -7.8000
resx372 rescale -7.8 -3 -> -7.800
resx373 rescale -7.8 -2 -> -7.80
resx374 rescale -7.8 -1 -> -7.8
resx375 rescale -7.8 0 -> -8 Inexact Rounded
resx376 rescale -7.8 +1 -> -1E+1 Inexact Rounded
resx377 rescale -7.8 +2 -> -0E+2 Inexact Rounded
resx378 rescale -7.8 +3 -> -0E+3 Inexact Rounded
-- some individuals
precision: 9
resx380 rescale 352364.506 -2 -> 352364.51 Inexact Rounded
resx381 rescale 3523645.06 -2 -> 3523645.06
resx382 rescale 35236450.6 -2 -> Infinity Overflow Inexact Rounded
resx383 rescale 352364506 -2 -> Infinity Overflow Inexact Rounded
resx384 rescale -352364.506 -2 -> -352364.51 Inexact Rounded
resx385 rescale -3523645.06 -2 -> -3523645.06
resx386 rescale -35236450.6 -2 -> -Infinity Overflow Inexact Rounded
resx387 rescale -352364506 -2 -> -Infinity Overflow Inexact Rounded
-- some 9999 round-up cases
resx400 rescale 9.999 -5 -> 9.99900
resx401 rescale 9.999 -4 -> 9.9990
resx402 rescale 9.999 -3 -> 9.999
resx403 rescale 9.999 -2 -> 10.00 Inexact Rounded
resx404 rescale 9.999 -1 -> 10.0 Inexact Rounded
resx405 rescale 9.999 0 -> 10 Inexact Rounded
resx406 rescale 9.999 1 -> 1E+1 Inexact Rounded
resx407 rescale 9.999 2 -> 0E+2 Inexact Rounded
resx410 rescale 0.999 -5 -> 0.99900
resx411 rescale 0.999 -4 -> 0.9990
resx412 rescale 0.999 -3 -> 0.999
resx413 rescale 0.999 -2 -> 1.00 Inexact Rounded
resx414 rescale 0.999 -1 -> 1.0 Inexact Rounded
resx415 rescale 0.999 0 -> 1 Inexact Rounded
resx416 rescale 0.999 1 -> 0E+1 Inexact Rounded
resx420 rescale 0.0999 -5 -> 0.09990
resx421 rescale 0.0999 -4 -> 0.0999
resx422 rescale 0.0999 -3 -> 0.100 Inexact Rounded
resx423 rescale 0.0999 -2 -> 0.10 Inexact Rounded
resx424 rescale 0.0999 -1 -> 0.1 Inexact Rounded
resx425 rescale 0.0999 0 -> 0 Inexact Rounded
resx426 rescale 0.0999 1 -> 0E+1 Inexact Rounded
resx430 rescale 0.00999 -5 -> 0.00999
resx431 rescale 0.00999 -4 -> 0.0100 Inexact Rounded
resx432 rescale 0.00999 -3 -> 0.010 Inexact Rounded
resx433 rescale 0.00999 -2 -> 0.01 Inexact Rounded
resx434 rescale 0.00999 -1 -> 0.0 Inexact Rounded
resx435 rescale 0.00999 0 -> 0 Inexact Rounded
resx436 rescale 0.00999 1 -> 0E+1 Inexact Rounded
resx440 rescale 0.000999 -5 -> 0.00100 Inexact Rounded
resx441 rescale 0.000999 -4 -> 0.0010 Inexact Rounded
resx442 rescale 0.000999 -3 -> 0.001 Inexact Rounded
resx443 rescale 0.000999 -2 -> 0.00 Inexact Rounded
resx444 rescale 0.000999 -1 -> 0.0 Inexact Rounded
resx445 rescale 0.000999 0 -> 0 Inexact Rounded
resx446 rescale 0.000999 1 -> 0E+1 Inexact Rounded
precision: 8
resx449 rescale 9.999E-15 -23 -> Infinity Inexact Rounded Overflow
resx450 rescale 9.999E-15 -22 -> 9.9990000E-15
resx451 rescale 9.999E-15 -21 -> 9.999000E-15
resx452 rescale 9.999E-15 -20 -> 9.99900E-15
resx453 rescale 9.999E-15 -19 -> 9.9990E-15
resx454 rescale 9.999E-15 -18 -> 9.999E-15
resx455 rescale 9.999E-15 -17 -> 1.000E-14 Inexact Rounded
resx456 rescale 9.999E-15 -16 -> 1.00E-14 Inexact Rounded
resx457 rescale 9.999E-15 -15 -> 1.0E-14 Inexact Rounded
resx458 rescale 9.999E-15 -14 -> 1E-14 Inexact Rounded
resx459 rescale 9.999E-15 -13 -> 0E-13 Inexact Rounded
resx460 rescale 9.999E-15 -12 -> 0E-12 Inexact Rounded
resx461 rescale 9.999E-15 -11 -> 0E-11 Inexact Rounded
resx462 rescale 9.999E-15 -10 -> 0E-10 Inexact Rounded
resx463 rescale 9.999E-15 -9 -> 0E-9 Inexact Rounded
resx464 rescale 9.999E-15 -8 -> 0E-8 Inexact Rounded
resx465 rescale 9.999E-15 -7 -> 0E-7 Inexact Rounded
resx466 rescale 9.999E-15 -6 -> 0.000000 Inexact Rounded
resx467 rescale 9.999E-15 -5 -> 0.00000 Inexact Rounded
resx468 rescale 9.999E-15 -4 -> 0.0000 Inexact Rounded
resx469 rescale 9.999E-15 -3 -> 0.000 Inexact Rounded
resx470 rescale 9.999E-15 -2 -> 0.00 Inexact Rounded
resx471 rescale 9.999E-15 -1 -> 0.0 Inexact Rounded
resx472 rescale 9.999E-15 0 -> 0 Inexact Rounded
resx473 rescale 9.999E-15 1 -> 0E+1 Inexact Rounded
-- long operand checks [rhs checks removed]
maxexponent: 999
minexponent: -999
precision: 9
resx481 rescale 12345678000 +3 -> 1.2345678E+10 Rounded
resx482 rescale 1234567800 +1 -> 1.23456780E+9 Rounded
resx483 rescale 1234567890 +1 -> 1.23456789E+9 Rounded
resx484 rescale 1234567891 +1 -> 1.23456789E+9 Inexact Rounded
resx485 rescale 12345678901 +2 -> 1.23456789E+10 Inexact Rounded
resx486 rescale 1234567896 +1 -> 1.23456790E+9 Inexact Rounded
-- a potential double-round
resx487 rescale 1234.987643 -4 -> 1234.9876 Inexact Rounded
resx488 rescale 1234.987647 -4 -> 1234.9876 Inexact Rounded
precision: 15
resx491 rescale 12345678000 +3 -> 1.2345678E+10 Rounded
resx492 rescale 1234567800 +1 -> 1.23456780E+9 Rounded
resx493 rescale 1234567890 +1 -> 1.23456789E+9 Rounded
resx494 rescale 1234567891 +1 -> 1.23456789E+9 Inexact Rounded
resx495 rescale 12345678901 +2 -> 1.23456789E+10 Inexact Rounded
resx496 rescale 1234567896 +1 -> 1.23456790E+9 Inexact Rounded
resx497 rescale 1234.987643 -4 -> 1234.9876 Inexact Rounded
resx498 rescale 1234.987647 -4 -> 1234.9876 Inexact Rounded
-- Zeros
resx500 rescale 0 1 -> 0E+1
resx501 rescale 0 0 -> 0
resx502 rescale 0 -1 -> 0.0
resx503 rescale 0.0 -1 -> 0.0
resx504 rescale 0.0 0 -> 0
resx505 rescale 0.0 +1 -> 0E+1
resx506 rescale 0E+1 -1 -> 0.0
resx507 rescale 0E+1 0 -> 0
resx508 rescale 0E+1 +1 -> 0E+1
resx509 rescale -0 1 -> -0E+1
resx510 rescale -0 0 -> -0
resx511 rescale -0 -1 -> -0.0
resx512 rescale -0.0 -1 -> -0.0
resx513 rescale -0.0 0 -> -0
resx514 rescale -0.0 +1 -> -0E+1
resx515 rescale -0E+1 -1 -> -0.0
resx516 rescale -0E+1 0 -> -0
resx517 rescale -0E+1 +1 -> -0E+1
-- Suspicious RHS values
maxexponent: 999999999
minexponent: -999999999
precision: 15
resx521 rescale 1.234 999999E+3 -> 0E+999999000 Inexact Rounded
resx522 rescale 123.456 999999E+3 -> 0E+999999000 Inexact Rounded
resx523 rescale 1.234 999999999 -> 0E+999999999 Inexact Rounded
resx524 rescale 123.456 999999999 -> 0E+999999999 Inexact Rounded
resx525 rescale 123.456 1000000000 -> NaN Invalid_operation
resx526 rescale 123.456 12345678903 -> NaN Invalid_operation
-- next four are "won't fit" overflows
resx527 rescale 1.234 -999999E+3 -> Infinity Overflow Inexact Rounded
resx528 rescale 123.456 -999999E+3 -> Infinity Overflow Inexact Rounded
resx529 rescale 1.234 -999999999 -> Infinity Overflow Inexact Rounded
resx530 rescale 123.456 -999999999 -> Infinity Overflow Inexact Rounded
resx531 rescale 123.456 -1000000014 -> NaN Invalid_operation
resx532 rescale 123.456 -12345678903 -> NaN Invalid_operation
maxexponent: 999
minexponent: -999
precision: 15
resx540 rescale 1.234E+999 999 -> 1E+999 Inexact Rounded
resx541 rescale 1.234E+998 999 -> 0E+999 Inexact Rounded
resx542 rescale 1.234 999 -> 0E+999 Inexact Rounded
resx543 rescale 1.234 1000 -> NaN Invalid_operation
resx544 rescale 1.234 5000 -> NaN Invalid_operation
resx545 rescale 0 -999 -> 0E-999
-- next two are "won't fit" overflows
resx546 rescale 1.234 -999 -> Infinity Overflow Inexact Rounded
resx547 rescale 1.234 -1000 -> Infinity Overflow Inexact Rounded
resx548 rescale 1.234 -5000 -> NaN Invalid_operation
-- [more below]
-- fractional RHS, some good and some bad
precision: 9
resx549 rescale 222 +2.0 -> 2E+2 Inexact Rounded
resx550 rescale 222 +2.00000000 -> 2E+2 Inexact Rounded
resx551 rescale 222 +2.00100000000 -> NaN Invalid_operation
resx552 rescale 222 +2.000001 -> NaN Invalid_operation
resx553 rescale 222 +2.000000001 -> NaN Invalid_operation
resx554 rescale 222 +2.0000000001 -> NaN Invalid_operation
resx555 rescale 222 +2.00000000001 -> NaN Invalid_operation
resx556 rescale 222 +2.99999999999 -> NaN Invalid_operation
resx557 rescale 222 -2.00000000 -> 222.00
resx558 rescale 222 -2.00100000000 -> NaN Invalid_operation
resx559 rescale 222 -2.0000001000 -> NaN Invalid_operation
resx560 rescale 222 -2.00000000001 -> NaN Invalid_operation
resx561 rescale 222 -2.99999999999 -> NaN Invalid_operation
-- Specials
resx580 rescale Inf -Inf -> NaN Invalid_operation
resx581 rescale Inf -1000 -> Infinity
resx582 rescale Inf -1 -> Infinity
resx583 rescale Inf 0 -> Infinity
resx584 rescale Inf 1 -> Infinity
resx585 rescale Inf 1000 -> Infinity
resx586 rescale Inf Inf -> NaN Invalid_operation
resx587 rescale -1000 Inf -> NaN Invalid_operation
resx588 rescale -Inf Inf -> NaN Invalid_operation
resx589 rescale -1 Inf -> NaN Invalid_operation
resx590 rescale 0 Inf -> NaN Invalid_operation
resx591 rescale 1 Inf -> NaN Invalid_operation
resx592 rescale 1000 Inf -> NaN Invalid_operation
resx593 rescale Inf Inf -> NaN Invalid_operation
resx594 rescale Inf -0 -> Infinity
resx595 rescale -0 Inf -> NaN Invalid_operation
resx600 rescale -Inf -Inf -> NaN Invalid_operation
resx601 rescale -Inf -1000 -> -Infinity
resx602 rescale -Inf -1 -> -Infinity
resx603 rescale -Inf 0 -> -Infinity
resx604 rescale -Inf 1 -> -Infinity
resx605 rescale -Inf 1000 -> -Infinity
resx606 rescale -Inf Inf -> NaN Invalid_operation
resx607 rescale -1000 Inf -> NaN Invalid_operation
resx608 rescale -Inf -Inf -> NaN Invalid_operation
resx609 rescale -1 -Inf -> NaN Invalid_operation
resx610 rescale 0 -Inf -> NaN Invalid_operation
resx611 rescale 1 -Inf -> NaN Invalid_operation
resx612 rescale 1000 -Inf -> NaN Invalid_operation
resx613 rescale Inf -Inf -> NaN Invalid_operation
resx614 rescale -Inf -0 -> -Infinity
resx615 rescale -0 -Inf -> NaN Invalid_operation
resx621 rescale NaN -Inf -> NaN Invalid_operation
resx622 rescale NaN -1000 -> NaN
resx623 rescale NaN -1 -> NaN
resx624 rescale NaN 0 -> NaN
resx625 rescale NaN 1 -> NaN
resx626 rescale NaN 1000 -> NaN
resx627 rescale NaN Inf -> NaN Invalid_operation
resx628 rescale NaN NaN -> NaN
resx629 rescale -Inf NaN -> NaN
resx630 rescale -1000 NaN -> NaN
resx631 rescale -1 NaN -> NaN
resx632 rescale 0 NaN -> NaN
resx633 rescale 1 NaN -> NaN
resx634 rescale 1000 NaN -> NaN
resx635 rescale Inf NaN -> NaN
resx636 rescale NaN -0 -> NaN
resx637 rescale -0 NaN -> NaN
resx641 rescale sNaN -Inf -> NaN Invalid_operation
resx642 rescale sNaN -1000 -> NaN Invalid_operation
resx643 rescale sNaN -1 -> NaN Invalid_operation
resx644 rescale sNaN 0 -> NaN Invalid_operation
resx645 rescale sNaN 1 -> NaN Invalid_operation
resx646 rescale sNaN 1000 -> NaN Invalid_operation
resx647 rescale sNaN NaN -> NaN Invalid_operation
resx648 rescale sNaN sNaN -> NaN Invalid_operation
resx649 rescale NaN sNaN -> NaN Invalid_operation
resx650 rescale -Inf sNaN -> NaN Invalid_operation
resx651 rescale -1000 sNaN -> NaN Invalid_operation
resx652 rescale -1 sNaN -> NaN Invalid_operation
resx653 rescale 0 sNaN -> NaN Invalid_operation
resx654 rescale 1 sNaN -> NaN Invalid_operation
resx655 rescale 1000 sNaN -> NaN Invalid_operation
resx656 rescale Inf sNaN -> NaN Invalid_operation
resx657 rescale NaN sNaN -> NaN Invalid_operation
resx658 rescale sNaN -0 -> NaN Invalid_operation
resx659 rescale -0 sNaN -> NaN Invalid_operation
-- subnormals and underflow
precision: 4
maxexponent: 999
minexponent: -999
resx710 rescale 1.00E-999 -999 -> 1E-999 Rounded
resx711 rescale 0.1E-999 -1000 -> 1E-1000 Subnormal
resx712 rescale 0.10E-999 -1000 -> 1E-1000 Subnormal Rounded
resx713 rescale 0.100E-999 -1000 -> 1E-1000 Subnormal Rounded
resx714 rescale 0.01E-999 -1001 -> 1E-1001 Subnormal
-- next is rounded to Emin
resx715 rescale 0.999E-999 -999 -> 1E-999 Inexact Rounded
resx716 rescale 0.099E-999 -1000 -> 1E-1000 Inexact Rounded Subnormal Underflow
resx717 rescale 0.009E-999 -1001 -> 1E-1001 Inexact Rounded Subnormal Underflow
resx718 rescale 0.001E-999 -1001 -> 0E-1001 Inexact Rounded
resx719 rescale 0.0009E-999 -1001 -> 0E-1001 Inexact Rounded
resx720 rescale 0.0001E-999 -1001 -> 0E-1001 Inexact Rounded
resx730 rescale -1.00E-999 -999 -> -1E-999 Rounded
resx731 rescale -0.1E-999 -999 -> -0E-999 Rounded Inexact
resx732 rescale -0.10E-999 -999 -> -0E-999 Rounded Inexact
resx733 rescale -0.100E-999 -999 -> -0E-999 Rounded Inexact
resx734 rescale -0.01E-999 -999 -> -0E-999 Inexact Rounded
-- next is rounded to Emin
resx735 rescale -0.999E-999 -999 -> -1E-999 Inexact Rounded
resx736 rescale -0.099E-999 -999 -> -0E-999 Inexact Rounded
resx737 rescale -0.009E-999 -999 -> -0E-999 Inexact Rounded
resx738 rescale -0.001E-999 -999 -> -0E-999 Inexact Rounded
resx739 rescale -0.0001E-999 -999 -> -0E-999 Inexact Rounded
resx740 rescale -1.00E-999 -1000 -> -1.0E-999 Rounded
resx741 rescale -0.1E-999 -1000 -> -1E-1000 Subnormal
resx742 rescale -0.10E-999 -1000 -> -1E-1000 Subnormal Rounded
resx743 rescale -0.100E-999 -1000 -> -1E-1000 Subnormal Rounded
resx744 rescale -0.01E-999 -1000 -> -0E-1000 Inexact Rounded
-- next is rounded to Emin
resx745 rescale -0.999E-999 -1000 -> -1.0E-999 Inexact Rounded
resx746 rescale -0.099E-999 -1000 -> -1E-1000 Inexact Rounded Subnormal Underflow
resx747 rescale -0.009E-999 -1000 -> -0E-1000 Inexact Rounded
resx748 rescale -0.001E-999 -1000 -> -0E-1000 Inexact Rounded
resx749 rescale -0.0001E-999 -1000 -> -0E-1000 Inexact Rounded
resx750 rescale -1.00E-999 -1001 -> -1.00E-999
resx751 rescale -0.1E-999 -1001 -> -1.0E-1000 Subnormal
resx752 rescale -0.10E-999 -1001 -> -1.0E-1000 Subnormal
resx753 rescale -0.100E-999 -1001 -> -1.0E-1000 Subnormal Rounded
resx754 rescale -0.01E-999 -1001 -> -1E-1001 Subnormal
-- next is rounded to Emin
resx755 rescale -0.999E-999 -1001 -> -1.00E-999 Inexact Rounded
resx756 rescale -0.099E-999 -1001 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
resx757 rescale -0.009E-999 -1001 -> -1E-1001 Inexact Rounded Subnormal Underflow
resx758 rescale -0.001E-999 -1001 -> -0E-1001 Inexact Rounded
resx759 rescale -0.0001E-999 -1001 -> -0E-1001 Inexact Rounded
resx760 rescale -1.00E-999 -1002 -> -1.000E-999
resx761 rescale -0.1E-999 -1002 -> -1.00E-1000 Subnormal
resx762 rescale -0.10E-999 -1002 -> -1.00E-1000 Subnormal
resx763 rescale -0.100E-999 -1002 -> -1.00E-1000 Subnormal
resx764 rescale -0.01E-999 -1002 -> -1.0E-1001 Subnormal
resx765 rescale -0.999E-999 -1002 -> -9.99E-1000 Subnormal
resx766 rescale -0.099E-999 -1002 -> -9.9E-1001 Subnormal
resx767 rescale -0.009E-999 -1002 -> -9E-1002 Subnormal
resx768 rescale -0.001E-999 -1002 -> -1E-1002 Subnormal
resx769 rescale -0.0001E-999 -1002 -> -0E-1002 Inexact Rounded
-- rhs must be no less than Etiny
resx770 rescale -1.00E-999 -1003 -> NaN Invalid_operation
resx771 rescale -0.1E-999 -1003 -> NaN Invalid_operation
resx772 rescale -0.10E-999 -1003 -> NaN Invalid_operation
resx773 rescale -0.100E-999 -1003 -> NaN Invalid_operation
resx774 rescale -0.01E-999 -1003 -> NaN Invalid_operation
resx775 rescale -0.999E-999 -1003 -> NaN Invalid_operation
resx776 rescale -0.099E-999 -1003 -> NaN Invalid_operation
resx777 rescale -0.009E-999 -1003 -> NaN Invalid_operation
resx778 rescale -0.001E-999 -1003 -> NaN Invalid_operation
resx779 rescale -0.0001E-999 -1003 -> NaN Invalid_operation
precision: 9
maxExponent: 999999999
minexponent: -999999999
-- getInt worries
resx801 rescale 0 1000000000 -> NaN Invalid_operation
resx802 rescale 0 -1000000000 -> 0E-1000000000
resx803 rescale 0 2000000000 -> NaN Invalid_operation
resx804 rescale 0 -2000000000 -> NaN Invalid_operation
resx805 rescale 0 3000000000 -> NaN Invalid_operation
resx806 rescale 0 -3000000000 -> NaN Invalid_operation
resx807 rescale 0 4000000000 -> NaN Invalid_operation
resx808 rescale 0 -4000000000 -> NaN Invalid_operation
resx809 rescale 0 5000000000 -> NaN Invalid_operation
resx810 rescale 0 -5000000000 -> NaN Invalid_operation
resx811 rescale 0 6000000000 -> NaN Invalid_operation
resx812 rescale 0 -6000000000 -> NaN Invalid_operation
resx813 rescale 0 7000000000 -> NaN Invalid_operation
resx814 rescale 0 -7000000000 -> NaN Invalid_operation
resx815 rescale 0 8000000000 -> NaN Invalid_operation
resx816 rescale 0 -8000000000 -> NaN Invalid_operation
resx817 rescale 0 9000000000 -> NaN Invalid_operation
resx818 rescale 0 -9000000000 -> NaN Invalid_operation
resx819 rescale 0 9999999999 -> NaN Invalid_operation
resx820 rescale 0 -9999999999 -> NaN Invalid_operation
resx821 rescale 0 10000000000 -> NaN Invalid_operation
resx822 rescale 0 -10000000000 -> NaN Invalid_operation
resx831 rescale 1 0E-1 -> 1
resx832 rescale 1 0E-2 -> 1
resx833 rescale 1 0E-3 -> 1
resx834 rescale 1 0E-4 -> 1
resx835 rescale 1 0E-100 -> 1
resx836 rescale 1 0E-100000 -> 1
resx837 rescale 1 0E+100 -> 1
resx838 rescale 1 0E+100000 -> 1
resx841 rescale 0 5E-1000000 -> NaN Invalid_operation
resx842 rescale 0 5E-1000000 -> NaN Invalid_operation
resx843 rescale 0 999999999 -> 0E+999999999
resx844 rescale 0 1000000000 -> NaN Invalid_operation
resx845 rescale 0 -999999999 -> 0E-999999999
resx846 rescale 0 -1000000000 -> 0E-1000000000
resx847 rescale 0 -1000000001 -> 0E-1000000001
resx848 rescale 0 -1000000002 -> 0E-1000000002
resx849 rescale 0 -1000000003 -> 0E-1000000003
resx850 rescale 0 -1000000004 -> 0E-1000000004
resx851 rescale 0 -1000000005 -> 0E-1000000005
resx852 rescale 0 -1000000006 -> 0E-1000000006
resx853 rescale 0 -1000000007 -> 0E-1000000007
resx854 rescale 0 -1000000008 -> NaN Invalid_operation
resx861 rescale 1 +2147483649 -> NaN Invalid_operation
resx862 rescale 1 +2147483648 -> NaN Invalid_operation
resx863 rescale 1 +2147483647 -> NaN Invalid_operation
resx864 rescale 1 -2147483647 -> NaN Invalid_operation
resx865 rescale 1 -2147483648 -> NaN Invalid_operation
resx866 rescale 1 -2147483649 -> NaN Invalid_operation
-- Null tests
res900 rescale 10 # -> NaN Invalid_operation
res901 rescale # 10 -> NaN Invalid_operation
--- NEW FILE: remainderNear.decTest ---
------------------------------------------------------------------------
-- remainderNear.decTest -- decimal remainder-near (IEEE remainder) --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
rmnx001 remaindernear 1 1 -> 0
rmnx002 remaindernear 2 1 -> 0
rmnx003 remaindernear 1 2 -> 1
rmnx004 remaindernear 2 2 -> 0
rmnx005 remaindernear 0 1 -> 0
rmnx006 remaindernear 0 2 -> 0
rmnx007 remaindernear 1 3 -> 1
rmnx008 remaindernear 2 3 -> -1
rmnx009 remaindernear 3 3 -> 0
rmnx010 remaindernear 2.4 1 -> 0.4
rmnx011 remaindernear 2.4 -1 -> 0.4
rmnx012 remaindernear -2.4 1 -> -0.4
rmnx013 remaindernear -2.4 -1 -> -0.4
rmnx014 remaindernear 2.40 1 -> 0.40
rmnx015 remaindernear 2.400 1 -> 0.400
rmnx016 remaindernear 2.4 2 -> 0.4
rmnx017 remaindernear 2.400 2 -> 0.400
rmnx018 remaindernear 2. 2 -> 0
rmnx019 remaindernear 20 20 -> 0
rmnx020 remaindernear 187 187 -> 0
rmnx021 remaindernear 5 2 -> 1
rmnx022 remaindernear 5 2.0 -> 1.0
rmnx023 remaindernear 5 2.000 -> 1.000
rmnx024 remaindernear 5 0.200 -> 0
rmnx025 remaindernear 5 0.200 -> 0
rmnx030 remaindernear 1 2 -> 1
rmnx031 remaindernear 1 4 -> 1
rmnx032 remaindernear 1 8 -> 1
rmnx033 remaindernear 1 16 -> 1
rmnx034 remaindernear 1 32 -> 1
rmnx035 remaindernear 1 64 -> 1
rmnx040 remaindernear 1 -2 -> 1
rmnx041 remaindernear 1 -4 -> 1
rmnx042 remaindernear 1 -8 -> 1
rmnx043 remaindernear 1 -16 -> 1
rmnx044 remaindernear 1 -32 -> 1
rmnx045 remaindernear 1 -64 -> 1
rmnx050 remaindernear -1 2 -> -1
rmnx051 remaindernear -1 4 -> -1
rmnx052 remaindernear -1 8 -> -1
rmnx053 remaindernear -1 16 -> -1
rmnx054 remaindernear -1 32 -> -1
rmnx055 remaindernear -1 64 -> -1
rmnx060 remaindernear -1 -2 -> -1
rmnx061 remaindernear -1 -4 -> -1
rmnx062 remaindernear -1 -8 -> -1
rmnx063 remaindernear -1 -16 -> -1
rmnx064 remaindernear -1 -32 -> -1
rmnx065 remaindernear -1 -64 -> -1
rmnx066 remaindernear 999999997 1 -> 0
rmnx067 remaindernear 999999997.4 1 -> 0.4
rmnx068 remaindernear 999999997.5 1 -> -0.5
rmnx069 remaindernear 999999997.9 1 -> -0.1
rmnx070 remaindernear 999999997.999 1 -> -0.001
rmnx071 remaindernear 999999998 1 -> 0
rmnx072 remaindernear 999999998.4 1 -> 0.4
rmnx073 remaindernear 999999998.5 1 -> 0.5
rmnx074 remaindernear 999999998.9 1 -> -0.1
rmnx075 remaindernear 999999998.999 1 -> -0.001
rmnx076 remaindernear 999999999 1 -> 0
rmnx077 remaindernear 999999999.4 1 -> 0.4
rmnx078 remaindernear 999999999.5 1 -> NaN Division_impossible
rmnx079 remaindernear 999999999.9 1 -> NaN Division_impossible
rmnx080 remaindernear 999999999.999 1 -> NaN Division_impossible
precision: 6
rmnx081 remaindernear 999999999 1 -> NaN Division_impossible
rmnx082 remaindernear 99999999 1 -> NaN Division_impossible
rmnx083 remaindernear 9999999 1 -> NaN Division_impossible
rmnx084 remaindernear 999999 1 -> 0
rmnx085 remaindernear 99999 1 -> 0
rmnx086 remaindernear 9999 1 -> 0
rmnx087 remaindernear 999 1 -> 0
rmnx088 remaindernear 99 1 -> 0
rmnx089 remaindernear 9 1 -> 0
precision: 9
rmnx090 remaindernear 0. 1 -> 0
rmnx091 remaindernear .0 1 -> 0.0
rmnx092 remaindernear 0.00 1 -> 0.00
rmnx093 remaindernear 0.00E+9 1 -> 0
rmnx094 remaindernear 0.0000E-50 1 -> 0E-54
-- Various flavours of remaindernear by 0
precision: 9
maxexponent: 999999999
minexponent: -999999999
rmnx101 remaindernear 0 0 -> NaN Division_undefined
rmnx102 remaindernear 0 -0 -> NaN Division_undefined
rmnx103 remaindernear -0 0 -> NaN Division_undefined
rmnx104 remaindernear -0 -0 -> NaN Division_undefined
rmnx105 remaindernear 0.0E5 0 -> NaN Division_undefined
rmnx106 remaindernear 0.000 0 -> NaN Division_undefined
-- [Some think this next group should be Division_by_zero exception,
-- but IEEE 854 is explicit that it is Invalid operation .. for
-- remaindernear-near, anyway]
rmnx107 remaindernear 0.0001 0 -> NaN Invalid_operation
rmnx108 remaindernear 0.01 0 -> NaN Invalid_operation
rmnx109 remaindernear 0.1 0 -> NaN Invalid_operation
rmnx110 remaindernear 1 0 -> NaN Invalid_operation
rmnx111 remaindernear 1 0.0 -> NaN Invalid_operation
rmnx112 remaindernear 10 0.0 -> NaN Invalid_operation
rmnx113 remaindernear 1E+100 0.0 -> NaN Invalid_operation
rmnx114 remaindernear 1E+1000 0 -> NaN Invalid_operation
rmnx115 remaindernear 0.0001 -0 -> NaN Invalid_operation
rmnx116 remaindernear 0.01 -0 -> NaN Invalid_operation
rmnx119 remaindernear 0.1 -0 -> NaN Invalid_operation
rmnx120 remaindernear 1 -0 -> NaN Invalid_operation
rmnx121 remaindernear 1 -0.0 -> NaN Invalid_operation
rmnx122 remaindernear 10 -0.0 -> NaN Invalid_operation
rmnx123 remaindernear 1E+100 -0.0 -> NaN Invalid_operation
rmnx124 remaindernear 1E+1000 -0 -> NaN Invalid_operation
-- and zeros on left
rmnx130 remaindernear 0 1 -> 0
rmnx131 remaindernear 0 -1 -> 0
rmnx132 remaindernear 0.0 1 -> 0.0
rmnx133 remaindernear 0.0 -1 -> 0.0
rmnx134 remaindernear -0 1 -> -0
rmnx135 remaindernear -0 -1 -> -0
rmnx136 remaindernear -0.0 1 -> -0.0
rmnx137 remaindernear -0.0 -1 -> -0.0
-- 0.5ers
rmmx143 remaindernear 0.5 2 -> 0.5
rmmx144 remaindernear 0.5 2.1 -> 0.5
rmmx145 remaindernear 0.5 2.01 -> 0.5
rmmx146 remaindernear 0.5 2.001 -> 0.5
rmmx147 remaindernear 0.50 2 -> 0.50
rmmx148 remaindernear 0.50 2.01 -> 0.50
rmmx149 remaindernear 0.50 2.001 -> 0.50
-- some differences from remainder
rmnx150 remaindernear 0.4 1.020 -> 0.4
rmnx151 remaindernear 0.50 1.020 -> 0.50
rmnx152 remaindernear 0.51 1.020 -> 0.51
rmnx153 remaindernear 0.52 1.020 -> -0.500
rmnx154 remaindernear 0.6 1.020 -> -0.420
rmnx155 remaindernear 0.49 1 -> 0.49
rmnx156 remaindernear 0.50 1 -> 0.50
rmnx157 remaindernear 1.50 1 -> -0.50
rmnx158 remaindernear 2.50 1 -> 0.50
rmnx159 remaindernear 9.50 1 -> -0.50
rmnx160 remaindernear 0.51 1 -> -0.49
-- the nasty division-by-1 cases
rmnx161 remaindernear 0.4 1 -> 0.4
rmnx162 remaindernear 0.45 1 -> 0.45
rmnx163 remaindernear 0.455 1 -> 0.455
rmnx164 remaindernear 0.4555 1 -> 0.4555
rmnx165 remaindernear 0.45555 1 -> 0.45555
rmnx166 remaindernear 0.455555 1 -> 0.455555
rmnx167 remaindernear 0.4555555 1 -> 0.4555555
rmnx168 remaindernear 0.45555555 1 -> 0.45555555
rmnx169 remaindernear 0.455555555 1 -> 0.455555555
-- with spill...
rmnx171 remaindernear 0.5 1 -> 0.5
rmnx172 remaindernear 0.55 1 -> -0.45
rmnx173 remaindernear 0.555 1 -> -0.445
rmnx174 remaindernear 0.5555 1 -> -0.4445
rmnx175 remaindernear 0.55555 1 -> -0.44445
rmnx176 remaindernear 0.555555 1 -> -0.444445
rmnx177 remaindernear 0.5555555 1 -> -0.4444445
rmnx178 remaindernear 0.55555555 1 -> -0.44444445
rmnx179 remaindernear 0.555555555 1 -> -0.444444445
-- progression
rmnx180 remaindernear 1 1 -> 0
rmnx181 remaindernear 1 2 -> 1
rmnx182 remaindernear 1 3 -> 1
rmnx183 remaindernear 1 4 -> 1
rmnx184 remaindernear 1 5 -> 1
rmnx185 remaindernear 1 6 -> 1
rmnx186 remaindernear 1 7 -> 1
rmnx187 remaindernear 1 8 -> 1
rmnx188 remaindernear 1 9 -> 1
rmnx189 remaindernear 1 10 -> 1
rmnx190 remaindernear 1 1 -> 0
rmnx191 remaindernear 2 1 -> 0
rmnx192 remaindernear 3 1 -> 0
rmnx193 remaindernear 4 1 -> 0
rmnx194 remaindernear 5 1 -> 0
rmnx195 remaindernear 6 1 -> 0
rmnx196 remaindernear 7 1 -> 0
rmnx197 remaindernear 8 1 -> 0
rmnx198 remaindernear 9 1 -> 0
rmnx199 remaindernear 10 1 -> 0
-- Various flavours of remaindernear by 0
maxexponent: 999999999
minexponent: -999999999
rmnx201 remaindernear 0 0 -> NaN Division_undefined
rmnx202 remaindernear 0.0E5 0 -> NaN Division_undefined
rmnx203 remaindernear 0.000 0 -> NaN Division_undefined
rmnx204 remaindernear 0.0001 0 -> NaN Invalid_operation
rmnx205 remaindernear 0.01 0 -> NaN Invalid_operation
rmnx206 remaindernear 0.1 0 -> NaN Invalid_operation
rmnx207 remaindernear 1 0 -> NaN Invalid_operation
rmnx208 remaindernear 1 0.0 -> NaN Invalid_operation
rmnx209 remaindernear 10 0.0 -> NaN Invalid_operation
rmnx210 remaindernear 1E+100 0.0 -> NaN Invalid_operation
rmnx211 remaindernear 1E+1000 0 -> NaN Invalid_operation
-- tests from the extended specification
rmnx221 remaindernear 2.1 3 -> -0.9
rmnx222 remaindernear 10 6 -> -2
rmnx223 remaindernear 10 3 -> 1
rmnx224 remaindernear -10 3 -> -1
rmnx225 remaindernear 10.2 1 -> 0.2
rmnx226 remaindernear 10 0.3 -> 0.1
rmnx227 remaindernear 3.6 1.3 -> -0.3
-- some differences from remainder
rmnx231 remaindernear 0.4 1.020 -> 0.4
rmnx232 remaindernear 0.50 1.020 -> 0.50
rmnx233 remaindernear 0.51 1.020 -> 0.51
rmnx234 remaindernear 0.52 1.020 -> -0.500
rmnx235 remaindernear 0.6 1.020 -> -0.420
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
rmnx270 remaindernear 1 1e999999999 -> 1
rmnx271 remaindernear 1 0.9e999999999 -> 1
rmnx272 remaindernear 1 0.99e999999999 -> 1
rmnx273 remaindernear 1 0.999999999e999999999 -> 1
rmnx274 remaindernear 9e999999999 1 -> NaN Division_impossible
rmnx275 remaindernear 9.9e999999999 1 -> NaN Division_impossible
rmnx276 remaindernear 9.99e999999999 1 -> NaN Division_impossible
rmnx277 remaindernear 9.99999999e999999999 1 -> NaN Division_impossible
rmnx280 remaindernear 0.1 9e-999999999 -> NaN Division_impossible
rmnx281 remaindernear 0.1 99e-999999999 -> NaN Division_impossible
rmnx282 remaindernear 0.1 999e-999999999 -> NaN Division_impossible
rmnx283 remaindernear 0.1 9e-999999998 -> NaN Division_impossible
rmnx284 remaindernear 0.1 99e-999999998 -> NaN Division_impossible
rmnx285 remaindernear 0.1 999e-999999998 -> NaN Division_impossible
rmnx286 remaindernear 0.1 999e-999999997 -> NaN Division_impossible
rmnx287 remaindernear 0.1 9999e-999999997 -> NaN Division_impossible
rmnx288 remaindernear 0.1 99999e-999999997 -> NaN Division_impossible
-- rmnx3xx are from DiagBigDecimal
rmnx301 remaindernear 1 3 -> 1
rmnx302 remaindernear 5 5 -> 0
rmnx303 remaindernear 13 10 -> 3
rmnx304 remaindernear 13 50 -> 13
rmnx305 remaindernear 13 100 -> 13
rmnx306 remaindernear 13 1000 -> 13
rmnx307 remaindernear .13 1 -> 0.13
rmnx308 remaindernear 0.133 1 -> 0.133
rmnx309 remaindernear 0.1033 1 -> 0.1033
rmnx310 remaindernear 1.033 1 -> 0.033
rmnx311 remaindernear 10.33 1 -> 0.33
rmnx312 remaindernear 10.33 10 -> 0.33
rmnx313 remaindernear 103.3 1 -> 0.3
rmnx314 remaindernear 133 10 -> 3
rmnx315 remaindernear 1033 10 -> 3
rmnx316 remaindernear 1033 50 -> -17
rmnx317 remaindernear 101.0 3 -> -1.0
rmnx318 remaindernear 102.0 3 -> 0
rmnx319 remaindernear 103.0 3 -> 1.0
rmnx320 remaindernear 2.40 1 -> 0.40
rmnx321 remaindernear 2.400 1 -> 0.400
rmnx322 remaindernear 2.4 1 -> 0.4
rmnx323 remaindernear 2.4 2 -> 0.4
rmnx324 remaindernear 2.400 2 -> 0.400
rmnx325 remaindernear 1 0.3 -> 0.1
rmnx326 remaindernear 1 0.30 -> 0.10
rmnx327 remaindernear 1 0.300 -> 0.100
rmnx328 remaindernear 1 0.3000 -> 0.1000
rmnx329 remaindernear 1.0 0.3 -> 0.1
rmnx330 remaindernear 1.00 0.3 -> 0.10
rmnx331 remaindernear 1.000 0.3 -> 0.100
rmnx332 remaindernear 1.0000 0.3 -> 0.1000
rmnx333 remaindernear 0.5 2 -> 0.5
rmnx334 remaindernear 0.5 2.1 -> 0.5
rmnx335 remaindernear 0.5 2.01 -> 0.5
rmnx336 remaindernear 0.5 2.001 -> 0.5
rmnx337 remaindernear 0.50 2 -> 0.50
rmnx338 remaindernear 0.50 2.01 -> 0.50
rmnx339 remaindernear 0.50 2.001 -> 0.50
rmnx340 remaindernear 0.5 0.5000001 -> -1E-7
rmnx341 remaindernear 0.5 0.50000001 -> -1E-8
rmnx342 remaindernear 0.5 0.500000001 -> -1E-9
rmnx343 remaindernear 0.5 0.5000000001 -> -1E-10
rmnx344 remaindernear 0.5 0.50000000001 -> -1E-11
rmnx345 remaindernear 0.5 0.4999999 -> 1E-7
rmnx346 remaindernear 0.5 0.49999999 -> 1E-8
rmnx347 remaindernear 0.5 0.499999999 -> 1E-9
rmnx348 remaindernear 0.5 0.4999999999 -> 1E-10
rmnx349 remaindernear 0.5 0.49999999999 -> 1E-11
rmnx350 remaindernear 0.03 7 -> 0.03
rmnx351 remaindernear 5 2 -> 1
rmnx352 remaindernear 4.1 2 -> 0.1
rmnx353 remaindernear 4.01 2 -> 0.01
rmnx354 remaindernear 4.001 2 -> 0.001
rmnx355 remaindernear 4.0001 2 -> 0.0001
rmnx356 remaindernear 4.00001 2 -> 0.00001
rmnx357 remaindernear 4.000001 2 -> 0.000001
rmnx358 remaindernear 4.0000001 2 -> 1E-7
rmnx360 remaindernear 1.2 0.7345 -> -0.2690
rmnx361 remaindernear 0.8 12 -> 0.8
rmnx362 remaindernear 0.8 0.2 -> 0
rmnx363 remaindernear 0.8 0.3 -> -0.1
rmnx364 remaindernear 0.800 12 -> 0.800
rmnx365 remaindernear 0.800 1.7 -> 0.800
rmnx366 remaindernear 2.400 2 -> 0.400
precision: 6
rmnx371 remaindernear 2.400 2 -> 0.400
precision: 3
rmnx372 remaindernear 12345678900000 12e+12 -> 3.46E+11 Inexact Rounded
precision: 5
rmnx381 remaindernear 12345 1 -> 0
rmnx382 remaindernear 12345 1.0001 -> -0.2344
rmnx383 remaindernear 12345 1.001 -> -0.333
rmnx384 remaindernear 12345 1.01 -> -0.23
rmnx385 remaindernear 12345 1.1 -> -0.3
rmnx386 remaindernear 12355 4 -> -1
rmnx387 remaindernear 12345 4 -> 1
rmnx388 remaindernear 12355 4.0001 -> -1.3089
rmnx389 remaindernear 12345 4.0001 -> 0.6914
rmnx390 remaindernear 12345 4.9 -> 1.9
rmnx391 remaindernear 12345 4.99 -> -0.26
rmnx392 remaindernear 12345 4.999 -> 2.469
rmnx393 remaindernear 12345 4.9999 -> 0.2469
rmnx394 remaindernear 12345 5 -> 0
rmnx395 remaindernear 12345 5.0001 -> -0.2469
rmnx396 remaindernear 12345 5.001 -> -2.469
rmnx397 remaindernear 12345 5.01 -> 0.36
rmnx398 remaindernear 12345 5.1 -> -2.1
precision: 9
-- some nasty division-by-1 cases [some similar above]
rmnx401 remaindernear 0.4 1 -> 0.4
rmnx402 remaindernear 0.45 1 -> 0.45
rmnx403 remaindernear 0.455 1 -> 0.455
rmnx404 remaindernear 0.4555 1 -> 0.4555
rmnx405 remaindernear 0.45555 1 -> 0.45555
rmnx406 remaindernear 0.455555 1 -> 0.455555
rmnx407 remaindernear 0.4555555 1 -> 0.4555555
rmnx408 remaindernear 0.45555555 1 -> 0.45555555
rmnx409 remaindernear 0.455555555 1 -> 0.455555555
-- some tricky LHSs
rmnx420 remaindernear 99999999.999999999 1E+8 -> -1E-9
rmnx421 remaindernear 999999999.999999999 1E+9 -> -1E-9
precision: 9
rmnx430 remaindernear 0.455555555 1 -> 0.455555555
precision: 8
rmnx431 remaindernear 0.455555555 1 -> 0.45555556 Inexact Rounded
precision: 7
rmnx432 remaindernear 0.455555555 1 -> 0.4555556 Inexact Rounded
precision: 6
rmnx433 remaindernear 0.455555555 1 -> 0.455556 Inexact Rounded
precision: 5
rmnx434 remaindernear 0.455555555 1 -> 0.45556 Inexact Rounded
precision: 4
rmnx435 remaindernear 0.455555555 1 -> 0.4556 Inexact Rounded
precision: 3
rmnx436 remaindernear 0.455555555 1 -> 0.456 Inexact Rounded
precision: 2
rmnx437 remaindernear 0.455555555 1 -> 0.46 Inexact Rounded
precision: 1
rmnx438 remaindernear 0.455555555 1 -> 0.5 Inexact Rounded
-- early tests; from text descriptions
precision: 9
rmnx601 remaindernear 10 6 -> -2
rmnx602 remaindernear -10 6 -> 2
rmnx603 remaindernear 11 3 -> -1
rmnx604 remaindernear 11 5 -> 1
rmnx605 remaindernear 7.7 8 -> -0.3
rmnx606 remaindernear 31.5 3 -> 1.5 -- i=10
rmnx607 remaindernear 34.5 3 -> -1.5 -- i=11
-- Specials
rmnx680 remaindernear Inf -Inf -> NaN Invalid_operation
rmnx681 remaindernear Inf -1000 -> NaN Invalid_operation
rmnx682 remaindernear Inf -1 -> NaN Invalid_operation
rmnx683 remaindernear Inf 0 -> NaN Invalid_operation
rmnx684 remaindernear Inf -0 -> NaN Invalid_operation
rmnx685 remaindernear Inf 1 -> NaN Invalid_operation
rmnx686 remaindernear Inf 1000 -> NaN Invalid_operation
rmnx687 remaindernear Inf Inf -> NaN Invalid_operation
rmnx688 remaindernear -1000 Inf -> -1000
rmnx689 remaindernear -Inf Inf -> NaN Invalid_operation
rmnx691 remaindernear -1 Inf -> -1
rmnx692 remaindernear 0 Inf -> 0
rmnx693 remaindernear -0 Inf -> -0
rmnx694 remaindernear 1 Inf -> 1
rmnx695 remaindernear 1000 Inf -> 1000
rmnx696 remaindernear Inf Inf -> NaN Invalid_operation
rmnx700 remaindernear -Inf -Inf -> NaN Invalid_operation
rmnx701 remaindernear -Inf -1000 -> NaN Invalid_operation
rmnx702 remaindernear -Inf -1 -> NaN Invalid_operation
rmnx703 remaindernear -Inf -0 -> NaN Invalid_operation
rmnx704 remaindernear -Inf 0 -> NaN Invalid_operation
rmnx705 remaindernear -Inf 1 -> NaN Invalid_operation
rmnx706 remaindernear -Inf 1000 -> NaN Invalid_operation
rmnx707 remaindernear -Inf Inf -> NaN Invalid_operation
rmnx708 remaindernear -Inf -Inf -> NaN Invalid_operation
rmnx709 remaindernear -1000 Inf -> -1000
rmnx710 remaindernear -1 -Inf -> -1
rmnx711 remaindernear -0 -Inf -> -0
rmnx712 remaindernear 0 -Inf -> 0
rmnx713 remaindernear 1 -Inf -> 1
rmnx714 remaindernear 1000 -Inf -> 1000
rmnx715 remaindernear Inf -Inf -> NaN Invalid_operation
rmnx721 remaindernear NaN -Inf -> NaN
rmnx722 remaindernear NaN -1000 -> NaN
rmnx723 remaindernear NaN -1 -> NaN
rmnx724 remaindernear NaN -0 -> NaN
rmnx725 remaindernear NaN 0 -> NaN
rmnx726 remaindernear NaN 1 -> NaN
rmnx727 remaindernear NaN 1000 -> NaN
rmnx728 remaindernear NaN Inf -> NaN
rmnx729 remaindernear NaN NaN -> NaN
rmnx730 remaindernear -Inf NaN -> NaN
rmnx731 remaindernear -1000 NaN -> NaN
rmnx732 remaindernear -1 NaN -> NaN
rmnx733 remaindernear -0 NaN -> NaN
rmnx734 remaindernear 0 NaN -> NaN
rmnx735 remaindernear 1 NaN -> NaN
rmnx736 remaindernear 1000 NaN -> NaN
rmnx737 remaindernear Inf NaN -> NaN
rmnx741 remaindernear sNaN -Inf -> NaN Invalid_operation
rmnx742 remaindernear sNaN -1000 -> NaN Invalid_operation
rmnx743 remaindernear sNaN -1 -> NaN Invalid_operation
rmnx744 remaindernear sNaN -0 -> NaN Invalid_operation
rmnx745 remaindernear sNaN 0 -> NaN Invalid_operation
rmnx746 remaindernear sNaN 1 -> NaN Invalid_operation
rmnx747 remaindernear sNaN 1000 -> NaN Invalid_operation
rmnx749 remaindernear sNaN NaN -> NaN Invalid_operation
rmnx750 remaindernear sNaN sNaN -> NaN Invalid_operation
rmnx751 remaindernear NaN sNaN -> NaN Invalid_operation
rmnx752 remaindernear -Inf sNaN -> NaN Invalid_operation
rmnx753 remaindernear -1000 sNaN -> NaN Invalid_operation
rmnx754 remaindernear -1 sNaN -> NaN Invalid_operation
rmnx755 remaindernear -0 sNaN -> NaN Invalid_operation
rmnx756 remaindernear 0 sNaN -> NaN Invalid_operation
rmnx757 remaindernear 1 sNaN -> NaN Invalid_operation
rmnx758 remaindernear 1000 sNaN -> NaN Invalid_operation
rmnx759 remaindernear Inf sNaN -> NaN Invalid_operation
rmnx760 remaindernear NaN sNaN -> NaN Invalid_operation
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
rmnx770 remaindernear 1 1e999999999 -> 1
rmnx771 remaindernear 1 0.9e999999999 -> 1
rmnx772 remaindernear 1 0.99e999999999 -> 1
rmnx773 remaindernear 1 0.999999999e999999999 -> 1
rmnx774 remaindernear 9e999999999 1 -> NaN Division_impossible
rmnx775 remaindernear 9.9e999999999 1 -> NaN Division_impossible
rmnx776 remaindernear 9.99e999999999 1 -> NaN Division_impossible
rmnx777 remaindernear 9.99999999e999999999 1 -> NaN Division_impossible
-- overflow and underflow tests [from divide]
precision: 9
maxexponent: 999999999
minexponent: -999999999
rmnx780 remaindernear +1.23456789012345E-0 9E+999999999 -> 1.23456789 Inexact Rounded
rmnx781 remaindernear 9E+999999999 +0.23456789012345E-0 -> NaN Division_impossible
rmnx782 remaindernear +0.100 9E+999999999 -> 0.100
rmnx783 remaindernear 9E-999999999 +9.100 -> 9E-999999999
rmnx785 remaindernear -1.23456789012345E-0 9E+999999999 -> -1.23456789 Inexact Rounded
rmnx786 remaindernear 9E+999999999 -0.83456789012345E-0 -> NaN Division_impossible
rmnx787 remaindernear -0.100 9E+999999999 -> -0.100
rmnx788 remaindernear 9E-999999999 -9.100 -> 9E-999999999
-- long operands checks
maxexponent: 999
minexponent: -999
precision: 9
rmnx801 remaindernear 12345678000 100 -> 0
rmnx802 remaindernear 1 12345678000 -> 1
rmnx803 remaindernear 1234567800 10 -> 0
rmnx804 remaindernear 1 1234567800 -> 1
rmnx805 remaindernear 1234567890 10 -> 0
rmnx806 remaindernear 1 1234567890 -> 1
rmnx807 remaindernear 1234567891 10 -> 1
rmnx808 remaindernear 1 1234567891 -> 1
rmnx809 remaindernear 12345678901 100 -> 1
rmnx810 remaindernear 1 12345678901 -> 1
rmnx811 remaindernear 1234567896 10 -> -4
rmnx812 remaindernear 1 1234567896 -> 1
precision: 15
rmnx841 remaindernear 12345678000 100 -> 0
rmnx842 remaindernear 1 12345678000 -> 1
rmnx843 remaindernear 1234567800 10 -> 0
rmnx844 remaindernear 1 1234567800 -> 1
rmnx845 remaindernear 1234567890 10 -> 0
rmnx846 remaindernear 1 1234567890 -> 1
rmnx847 remaindernear 1234567891 10 -> 1
rmnx848 remaindernear 1 1234567891 -> 1
rmnx849 remaindernear 12345678901 100 -> 1
rmnx850 remaindernear 1 12345678901 -> 1
rmnx851 remaindernear 1234567896 10 -> -4
rmnx852 remaindernear 1 1234567896 -> 1
-- Null tests
rmnx900 remaindernear 10 # -> NaN Invalid_operation
rmnx901 remaindernear # 10 -> NaN Invalid_operation
--- NEW FILE: remainder.decTest ---
------------------------------------------------------------------------
-- remainder.decTest -- decimal remainder --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks (as base, above)
remx001 remainder 1 1 -> 0
remx002 remainder 2 1 -> 0
remx003 remainder 1 2 -> 1
remx004 remainder 2 2 -> 0
remx005 remainder 0 1 -> 0
remx006 remainder 0 2 -> 0
remx007 remainder 1 3 -> 1
remx008 remainder 2 3 -> 2
remx009 remainder 3 3 -> 0
remx010 remainder 2.4 1 -> 0.4
remx011 remainder 2.4 -1 -> 0.4
remx012 remainder -2.4 1 -> -0.4
remx013 remainder -2.4 -1 -> -0.4
remx014 remainder 2.40 1 -> 0.40
remx015 remainder 2.400 1 -> 0.400
remx016 remainder 2.4 2 -> 0.4
remx017 remainder 2.400 2 -> 0.400
remx018 remainder 2. 2 -> 0
remx019 remainder 20 20 -> 0
remx020 remainder 187 187 -> 0
remx021 remainder 5 2 -> 1
remx022 remainder 5 2.0 -> 1.0
remx023 remainder 5 2.000 -> 1.000
remx024 remainder 5 0.200 -> 0
remx025 remainder 5 0.200 -> 0
remx030 remainder 1 2 -> 1
remx031 remainder 1 4 -> 1
remx032 remainder 1 8 -> 1
remx033 remainder 1 16 -> 1
remx034 remainder 1 32 -> 1
remx035 remainder 1 64 -> 1
remx040 remainder 1 -2 -> 1
remx041 remainder 1 -4 -> 1
remx042 remainder 1 -8 -> 1
remx043 remainder 1 -16 -> 1
remx044 remainder 1 -32 -> 1
remx045 remainder 1 -64 -> 1
remx050 remainder -1 2 -> -1
remx051 remainder -1 4 -> -1
remx052 remainder -1 8 -> -1
remx053 remainder -1 16 -> -1
remx054 remainder -1 32 -> -1
remx055 remainder -1 64 -> -1
remx060 remainder -1 -2 -> -1
remx061 remainder -1 -4 -> -1
remx062 remainder -1 -8 -> -1
remx063 remainder -1 -16 -> -1
remx064 remainder -1 -32 -> -1
remx065 remainder -1 -64 -> -1
remx066 remainder 999999999 1 -> 0
remx067 remainder 999999999.4 1 -> 0.4
remx068 remainder 999999999.5 1 -> 0.5
remx069 remainder 999999999.9 1 -> 0.9
remx070 remainder 999999999.999 1 -> 0.999
precision: 6
remx071 remainder 999999999 1 -> NaN Division_impossible
remx072 remainder 99999999 1 -> NaN Division_impossible
remx073 remainder 9999999 1 -> NaN Division_impossible
remx074 remainder 999999 1 -> 0
remx075 remainder 99999 1 -> 0
remx076 remainder 9999 1 -> 0
remx077 remainder 999 1 -> 0
remx078 remainder 99 1 -> 0
remx079 remainder 9 1 -> 0
precision: 9
remx080 remainder 0. 1 -> 0
remx081 remainder .0 1 -> 0.0
remx082 remainder 0.00 1 -> 0.00
remx083 remainder 0.00E+9 1 -> 0
remx084 remainder 0.00E+3 1 -> 0
remx085 remainder 0.00E+2 1 -> 0
remx086 remainder 0.00E+1 1 -> 0.0
remx087 remainder 0.00E+0 1 -> 0.00
remx088 remainder 0.00E-0 1 -> 0.00
remx089 remainder 0.00E-1 1 -> 0.000
remx090 remainder 0.00E-2 1 -> 0.0000
remx091 remainder 0.00E-3 1 -> 0.00000
remx092 remainder 0.00E-4 1 -> 0.000000
remx093 remainder 0.00E-5 1 -> 0E-7
remx094 remainder 0.00E-6 1 -> 0E-8
remx095 remainder 0.0000E-50 1 -> 0E-54
-- Various flavours of remainder by 0
precision: 9
maxexponent: 999999999
minexponent: -999999999
remx101 remainder 0 0 -> NaN Division_undefined
remx102 remainder 0 -0 -> NaN Division_undefined
remx103 remainder -0 0 -> NaN Division_undefined
remx104 remainder -0 -0 -> NaN Division_undefined
remx105 remainder 0.0E5 0 -> NaN Division_undefined
remx106 remainder 0.000 0 -> NaN Division_undefined
-- [Some think this next group should be Division_by_zero exception, but
-- IEEE 854 is explicit that it is Invalid operation .. for
-- remainder-near, anyway]
remx107 remainder 0.0001 0 -> NaN Invalid_operation
remx108 remainder 0.01 0 -> NaN Invalid_operation
remx109 remainder 0.1 0 -> NaN Invalid_operation
remx110 remainder 1 0 -> NaN Invalid_operation
remx111 remainder 1 0.0 -> NaN Invalid_operation
remx112 remainder 10 0.0 -> NaN Invalid_operation
remx113 remainder 1E+100 0.0 -> NaN Invalid_operation
remx114 remainder 1E+1000 0 -> NaN Invalid_operation
remx115 remainder 0.0001 -0 -> NaN Invalid_operation
remx116 remainder 0.01 -0 -> NaN Invalid_operation
remx119 remainder 0.1 -0 -> NaN Invalid_operation
remx120 remainder 1 -0 -> NaN Invalid_operation
remx121 remainder 1 -0.0 -> NaN Invalid_operation
remx122 remainder 10 -0.0 -> NaN Invalid_operation
remx123 remainder 1E+100 -0.0 -> NaN Invalid_operation
remx124 remainder 1E+1000 -0 -> NaN Invalid_operation
-- and zeros on left
remx130 remainder 0 1 -> 0
remx131 remainder 0 -1 -> 0
remx132 remainder 0.0 1 -> 0.0
remx133 remainder 0.0 -1 -> 0.0
remx134 remainder -0 1 -> -0
remx135 remainder -0 -1 -> -0
remx136 remainder -0.0 1 -> -0.0
remx137 remainder -0.0 -1 -> -0.0
-- 0.5ers
remx143 remainder 0.5 2 -> 0.5
remx144 remainder 0.5 2.1 -> 0.5
remx145 remainder 0.5 2.01 -> 0.5
remx146 remainder 0.5 2.001 -> 0.5
remx147 remainder 0.50 2 -> 0.50
remx148 remainder 0.50 2.01 -> 0.50
remx149 remainder 0.50 2.001 -> 0.50
-- steadies
remx150 remainder 1 1 -> 0
remx151 remainder 1 2 -> 1
remx152 remainder 1 3 -> 1
remx153 remainder 1 4 -> 1
remx154 remainder 1 5 -> 1
remx155 remainder 1 6 -> 1
remx156 remainder 1 7 -> 1
remx157 remainder 1 8 -> 1
remx158 remainder 1 9 -> 1
remx159 remainder 1 10 -> 1
remx160 remainder 1 1 -> 0
remx161 remainder 2 1 -> 0
remx162 remainder 3 1 -> 0
remx163 remainder 4 1 -> 0
remx164 remainder 5 1 -> 0
remx165 remainder 6 1 -> 0
remx166 remainder 7 1 -> 0
remx167 remainder 8 1 -> 0
remx168 remainder 9 1 -> 0
remx169 remainder 10 1 -> 0
-- some differences from remainderNear
remx171 remainder 0.4 1.020 -> 0.4
remx172 remainder 0.50 1.020 -> 0.50
remx173 remainder 0.51 1.020 -> 0.51
remx174 remainder 0.52 1.020 -> 0.52
remx175 remainder 0.6 1.020 -> 0.6
-- More flavours of remainder by 0
maxexponent: 999999999
minexponent: -999999999
remx201 remainder 0 0 -> NaN Division_undefined
remx202 remainder 0.0E5 0 -> NaN Division_undefined
remx203 remainder 0.000 0 -> NaN Division_undefined
remx204 remainder 0.0001 0 -> NaN Invalid_operation
remx205 remainder 0.01 0 -> NaN Invalid_operation
remx206 remainder 0.1 0 -> NaN Invalid_operation
remx207 remainder 1 0 -> NaN Invalid_operation
remx208 remainder 1 0.0 -> NaN Invalid_operation
remx209 remainder 10 0.0 -> NaN Invalid_operation
remx210 remainder 1E+100 0.0 -> NaN Invalid_operation
remx211 remainder 1E+1000 0 -> NaN Invalid_operation
-- some differences from remainderNear
remx231 remainder 0.4 1.020 -> 0.4
remx232 remainder 0.50 1.020 -> 0.50
remx233 remainder 0.51 1.020 -> 0.51
remx234 remainder 0.52 1.020 -> 0.52
remx235 remainder 0.6 1.020 -> 0.6
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
remx270 remainder 1 1e999999999 -> 1
remx271 remainder 1 0.9e999999999 -> 1
remx272 remainder 1 0.99e999999999 -> 1
remx273 remainder 1 0.999999999e999999999 -> 1
remx274 remainder 9e999999999 1 -> NaN Division_impossible
remx275 remainder 9.9e999999999 1 -> NaN Division_impossible
remx276 remainder 9.99e999999999 1 -> NaN Division_impossible
remx277 remainder 9.99999999e999999999 1 -> NaN Division_impossible
remx280 remainder 0.1 9e-999999999 -> NaN Division_impossible
remx281 remainder 0.1 99e-999999999 -> NaN Division_impossible
remx282 remainder 0.1 999e-999999999 -> NaN Division_impossible
remx283 remainder 0.1 9e-999999998 -> NaN Division_impossible
remx284 remainder 0.1 99e-999999998 -> NaN Division_impossible
remx285 remainder 0.1 999e-999999998 -> NaN Division_impossible
remx286 remainder 0.1 999e-999999997 -> NaN Division_impossible
remx287 remainder 0.1 9999e-999999997 -> NaN Division_impossible
remx288 remainder 0.1 99999e-999999997 -> NaN Division_impossible
-- remx3xx are from DiagBigDecimal
remx301 remainder 1 3 -> 1
remx302 remainder 5 5 -> 0
remx303 remainder 13 10 -> 3
remx304 remainder 13 50 -> 13
remx305 remainder 13 100 -> 13
remx306 remainder 13 1000 -> 13
remx307 remainder .13 1 -> 0.13
remx308 remainder 0.133 1 -> 0.133
remx309 remainder 0.1033 1 -> 0.1033
remx310 remainder 1.033 1 -> 0.033
remx311 remainder 10.33 1 -> 0.33
remx312 remainder 10.33 10 -> 0.33
remx313 remainder 103.3 1 -> 0.3
remx314 remainder 133 10 -> 3
remx315 remainder 1033 10 -> 3
remx316 remainder 1033 50 -> 33
remx317 remainder 101.0 3 -> 2.0
remx318 remainder 102.0 3 -> 0
remx319 remainder 103.0 3 -> 1.0
remx320 remainder 2.40 1 -> 0.40
remx321 remainder 2.400 1 -> 0.400
remx322 remainder 2.4 1 -> 0.4
remx323 remainder 2.4 2 -> 0.4
remx324 remainder 2.400 2 -> 0.400
remx325 remainder 1 0.3 -> 0.1
remx326 remainder 1 0.30 -> 0.10
remx327 remainder 1 0.300 -> 0.100
remx328 remainder 1 0.3000 -> 0.1000
remx329 remainder 1.0 0.3 -> 0.1
remx330 remainder 1.00 0.3 -> 0.10
remx331 remainder 1.000 0.3 -> 0.100
remx332 remainder 1.0000 0.3 -> 0.1000
remx333 remainder 0.5 2 -> 0.5
remx334 remainder 0.5 2.1 -> 0.5
remx335 remainder 0.5 2.01 -> 0.5
remx336 remainder 0.5 2.001 -> 0.5
remx337 remainder 0.50 2 -> 0.50
remx338 remainder 0.50 2.01 -> 0.50
remx339 remainder 0.50 2.001 -> 0.50
remx340 remainder 0.5 0.5000001 -> 0.5
remx341 remainder 0.5 0.50000001 -> 0.5
remx342 remainder 0.5 0.500000001 -> 0.5
remx343 remainder 0.5 0.5000000001 -> 0.5
remx344 remainder 0.5 0.50000000001 -> 0.5
remx345 remainder 0.5 0.4999999 -> 1E-7
remx346 remainder 0.5 0.49999999 -> 1E-8
remx347 remainder 0.5 0.499999999 -> 1E-9
remx348 remainder 0.5 0.4999999999 -> 1E-10
remx349 remainder 0.5 0.49999999999 -> 1E-11
remx350 remainder 0.5 0.499999999999 -> 1E-12
remx351 remainder 0.03 7 -> 0.03
remx352 remainder 5 2 -> 1
remx353 remainder 4.1 2 -> 0.1
remx354 remainder 4.01 2 -> 0.01
remx355 remainder 4.001 2 -> 0.001
remx356 remainder 4.0001 2 -> 0.0001
remx357 remainder 4.00001 2 -> 0.00001
remx358 remainder 4.000001 2 -> 0.000001
remx359 remainder 4.0000001 2 -> 1E-7
remx360 remainder 1.2 0.7345 -> 0.4655
remx361 remainder 0.8 12 -> 0.8
remx362 remainder 0.8 0.2 -> 0
remx363 remainder 0.8 0.3 -> 0.2
remx364 remainder 0.800 12 -> 0.800
remx365 remainder 0.800 1.7 -> 0.800
remx366 remainder 2.400 2 -> 0.400
precision: 6
remx371 remainder 2.400 2 -> 0.400
precision: 3
-- long operand case
remx372 remainder 12345678900000 12e+12 -> 3.46E+11 Inexact Rounded
precision: 5
remx381 remainder 12345 1 -> 0
remx382 remainder 12345 1.0001 -> 0.7657
remx383 remainder 12345 1.001 -> 0.668
remx384 remainder 12345 1.01 -> 0.78
remx385 remainder 12345 1.1 -> 0.8
remx386 remainder 12355 4 -> 3
remx387 remainder 12345 4 -> 1
remx388 remainder 12355 4.0001 -> 2.6912
remx389 remainder 12345 4.0001 -> 0.6914
remx390 remainder 12345 4.9 -> 1.9
remx391 remainder 12345 4.99 -> 4.73
remx392 remainder 12345 4.999 -> 2.469
remx393 remainder 12345 4.9999 -> 0.2469
remx394 remainder 12345 5 -> 0
remx395 remainder 12345 5.0001 -> 4.7532
remx396 remainder 12345 5.001 -> 2.532
remx397 remainder 12345 5.01 -> 0.36
remx398 remainder 12345 5.1 -> 3.0
precision: 9
-- the nasty division-by-1 cases
remx401 remainder 0.5 1 -> 0.5
remx402 remainder 0.55 1 -> 0.55
remx403 remainder 0.555 1 -> 0.555
remx404 remainder 0.5555 1 -> 0.5555
remx405 remainder 0.55555 1 -> 0.55555
remx406 remainder 0.555555 1 -> 0.555555
remx407 remainder 0.5555555 1 -> 0.5555555
remx408 remainder 0.55555555 1 -> 0.55555555
remx409 remainder 0.555555555 1 -> 0.555555555
-- Specials
remx680 remainder Inf -Inf -> NaN Invalid_operation
remx681 remainder Inf -1000 -> NaN Invalid_operation
remx682 remainder Inf -1 -> NaN Invalid_operation
remx683 remainder Inf 0 -> NaN Invalid_operation
remx684 remainder Inf -0 -> NaN Invalid_operation
remx685 remainder Inf 1 -> NaN Invalid_operation
remx686 remainder Inf 1000 -> NaN Invalid_operation
remx687 remainder Inf Inf -> NaN Invalid_operation
remx688 remainder -1000 Inf -> -1000
remx689 remainder -Inf Inf -> NaN Invalid_operation
remx691 remainder -1 Inf -> -1
remx692 remainder 0 Inf -> 0
remx693 remainder -0 Inf -> -0
remx694 remainder 1 Inf -> 1
remx695 remainder 1000 Inf -> 1000
remx696 remainder Inf Inf -> NaN Invalid_operation
remx700 remainder -Inf -Inf -> NaN Invalid_operation
remx701 remainder -Inf -1000 -> NaN Invalid_operation
remx702 remainder -Inf -1 -> NaN Invalid_operation
remx703 remainder -Inf -0 -> NaN Invalid_operation
remx704 remainder -Inf 0 -> NaN Invalid_operation
remx705 remainder -Inf 1 -> NaN Invalid_operation
remx706 remainder -Inf 1000 -> NaN Invalid_operation
remx707 remainder -Inf Inf -> NaN Invalid_operation
remx708 remainder -Inf -Inf -> NaN Invalid_operation
remx709 remainder -1000 Inf -> -1000
remx710 remainder -1 -Inf -> -1
remx711 remainder -0 -Inf -> -0
remx712 remainder 0 -Inf -> 0
remx713 remainder 1 -Inf -> 1
remx714 remainder 1000 -Inf -> 1000
remx715 remainder Inf -Inf -> NaN Invalid_operation
remx721 remainder NaN -Inf -> NaN
remx722 remainder NaN -1000 -> NaN
remx723 remainder NaN -1 -> NaN
remx724 remainder NaN -0 -> NaN
remx725 remainder NaN 0 -> NaN
remx726 remainder NaN 1 -> NaN
remx727 remainder NaN 1000 -> NaN
remx728 remainder NaN Inf -> NaN
remx729 remainder NaN NaN -> NaN
remx730 remainder -Inf NaN -> NaN
remx731 remainder -1000 NaN -> NaN
remx732 remainder -1 NaN -> NaN
remx733 remainder -0 NaN -> NaN
remx734 remainder 0 NaN -> NaN
remx735 remainder 1 NaN -> NaN
remx736 remainder 1000 NaN -> NaN
remx737 remainder Inf NaN -> NaN
remx741 remainder sNaN -Inf -> NaN Invalid_operation
remx742 remainder sNaN -1000 -> NaN Invalid_operation
remx743 remainder sNaN -1 -> NaN Invalid_operation
remx744 remainder sNaN -0 -> NaN Invalid_operation
remx745 remainder sNaN 0 -> NaN Invalid_operation
remx746 remainder sNaN 1 -> NaN Invalid_operation
remx747 remainder sNaN 1000 -> NaN Invalid_operation
remx749 remainder sNaN NaN -> NaN Invalid_operation
remx750 remainder sNaN sNaN -> NaN Invalid_operation
remx751 remainder NaN sNaN -> NaN Invalid_operation
remx752 remainder -Inf sNaN -> NaN Invalid_operation
remx753 remainder -1000 sNaN -> NaN Invalid_operation
remx754 remainder -1 sNaN -> NaN Invalid_operation
remx755 remainder -0 sNaN -> NaN Invalid_operation
remx756 remainder 0 sNaN -> NaN Invalid_operation
remx757 remainder 1 sNaN -> NaN Invalid_operation
remx758 remainder 1000 sNaN -> NaN Invalid_operation
remx759 remainder Inf sNaN -> NaN Invalid_operation
remx760 remainder NaN sNaN -> NaN Invalid_operation
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
remx770 remainder 1 1e999999999 -> 1
remx771 remainder 1 0.9e999999999 -> 1
remx772 remainder 1 0.99e999999999 -> 1
remx773 remainder 1 0.999999999e999999999 -> 1
remx774 remainder 9e999999999 1 -> NaN Division_impossible
remx775 remainder 9.9e999999999 1 -> NaN Division_impossible
remx776 remainder 9.99e999999999 1 -> NaN Division_impossible
remx777 remainder 9.99999999e999999999 1 -> NaN Division_impossible
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
remx801 remainder 12345678000 100 -> 0
remx802 remainder 1 12345678000 -> 1
remx803 remainder 1234567800 10 -> 0
remx804 remainder 1 1234567800 -> 1
remx805 remainder 1234567890 10 -> 0
remx806 remainder 1 1234567890 -> 1
remx807 remainder 1234567891 10 -> 1
remx808 remainder 1 1234567891 -> 1
remx809 remainder 12345678901 100 -> 1
remx810 remainder 1 12345678901 -> 1
remx811 remainder 1234567896 10 -> 6
remx812 remainder 1 1234567896 -> 1
precision: 15
remx821 remainder 12345678000 100 -> 0
remx822 remainder 1 12345678000 -> 1
remx823 remainder 1234567800 10 -> 0
remx824 remainder 1 1234567800 -> 1
remx825 remainder 1234567890 10 -> 0
remx826 remainder 1 1234567890 -> 1
remx827 remainder 1234567891 10 -> 1
remx828 remainder 1 1234567891 -> 1
remx829 remainder 12345678901 100 -> 1
remx830 remainder 1 12345678901 -> 1
remx831 remainder 1234567896 10 -> 6
remx832 remainder 1 1234567896 -> 1
-- worries from divideint
precision: 8
dvix660 remainder 100000000.0 1 -> NaN Division_impossible
dvix661 remainder 100000000.4 1 -> NaN Division_impossible
dvix662 remainder 100000000.5 1 -> NaN Division_impossible
dvix663 remainder 100000000.9 1 -> NaN Division_impossible
dvix664 remainder 100000000.999 1 -> NaN Division_impossible
precision: 6
dvix690 remainder 100000003 5 -> NaN Division_impossible
dvix691 remainder 10000003 5 -> NaN Division_impossible
dvix692 remainder 1000003 5 -> 3
dvix693 remainder 100003 5 -> 3
dvix694 remainder 10003 5 -> 3
dvix695 remainder 1003 5 -> 3
dvix696 remainder 103 5 -> 3
dvix697 remainder 13 5 -> 3
dvix698 remainder 1 5 -> 1
-- overflow and underflow tests [from divide]
precision: 9
maxexponent: 999999999
minexponent: -999999999
remx890 remainder +1.23456789012345E-0 9E+999999999 -> 1.23456789 Inexact Rounded
remx891 remainder 9E+999999999 +0.23456789012345E-0 -> NaN Division_impossible
remx892 remainder +0.100 9E+999999999 -> 0.100
remx893 remainder 9E-999999999 +9.100 -> 9E-999999999
remx895 remainder -1.23456789012345E-0 9E+999999999 -> -1.23456789 Inexact Rounded
remx896 remainder 9E+999999999 -0.83456789012345E-0 -> NaN Division_impossible
remx897 remainder -0.100 9E+999999999 -> -0.100
remx898 remainder 9E-999999999 -9.100 -> 9E-999999999
-- Null tests
rem900 remainder 10 # -> NaN Invalid_operation
rem901 remainder # 10 -> NaN Invalid_operation
--- NEW FILE: randoms.decTest ---
------------------------------------------------------------------------
-- randoms.decTest -- decimal random testcases --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
[...3990 lines suppressed...]
xmul498 multiply -7.27403536 -481469656E-835183700 -> 3.50222730E-835183691 Inexact Rounded
xpow498 power -7.27403536 -5 -> -0.0000491046885 Inexact Rounded
xrem498 remainder -7.27403536 -481469656E-835183700 -> NaN Division_impossible
xsub498 subtract -7.27403536 -481469656E-835183700 -> -7.27403536 Inexact Rounded
xadd499 add -6157.74292 -94075286.2E+92555877 -> -9.40752862E+92555884 Inexact Rounded
xcom499 compare -6157.74292 -94075286.2E+92555877 -> 1
xdiv499 divide -6157.74292 -94075286.2E+92555877 -> 6.54554790E-92555882 Inexact Rounded
xdvi499 divideint -6157.74292 -94075286.2E+92555877 -> 0
xmul499 multiply -6157.74292 -94075286.2E+92555877 -> 5.79291428E+92555888 Inexact Rounded
xpow499 power -6157.74292 -9 -> -7.85608218E-35 Inexact Rounded
xrem499 remainder -6157.74292 -94075286.2E+92555877 -> -6157.74292
xsub499 subtract -6157.74292 -94075286.2E+92555877 -> 9.40752862E+92555884 Inexact Rounded
xadd500 add -525445087.E+231529167 188227460 -> -5.25445087E+231529175 Inexact Rounded
xcom500 compare -525445087.E+231529167 188227460 -> -1
xdiv500 divide -525445087.E+231529167 188227460 -> -2.79154321E+231529167 Inexact Rounded
xdvi500 divideint -525445087.E+231529167 188227460 -> NaN Division_impossible
xmul500 multiply -525445087.E+231529167 188227460 -> -9.89031941E+231529183 Inexact Rounded
xpow500 power -525445087.E+231529167 188227460 -> Infinity Overflow Inexact Rounded
xrem500 remainder -525445087.E+231529167 188227460 -> NaN Division_impossible
xsub500 subtract -525445087.E+231529167 188227460 -> -5.25445087E+231529175 Inexact Rounded
--- NEW FILE: randomBound32.decTest ---
------------------------------------------------------------------------
-- randomBound32.decTest -- decimal testcases -- boundaries near 32 --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
[...2404 lines suppressed...]
mulx3498 multiply 91936087917435.5974889495278215874 -67080823344.8903392584327136082486E-757 -> -6.16714847260980448099292763939423E-733 Inexact Rounded
powx3498 power 91936087917435.5974889495278215874 -7 -> 1.80134899939035708719659065082630E-98 Inexact Rounded
remx3498 remainder 91936087917435.5974889495278215874 -67080823344.8903392584327136082486E-757 -> NaN Division_impossible
subx3498 subtract 91936087917435.5974889495278215874 -67080823344.8903392584327136082486E-757 -> 91936087917435.5974889495278215874 Inexact Rounded
addx3499 add -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> -7.34564225185285561365214172598110E-597 Inexact Rounded
comx3499 compare -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> -1
divx3499 divide -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> -1.78342822299163842247184303878022E+159 Inexact Rounded
dvix3499 divideint -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> NaN Division_impossible
mulx3499 multiply -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> -3.02554705575380338274126867655676E-1352 Inexact Rounded
powx3499 power -07345.6422518528556136521417259811E-600 4 -> 2.91151541552217582082937236255996E-2385 Inexact Rounded
remx3499 remainder -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> NaN Division_impossible
subx3499 subtract -07345.6422518528556136521417259811E-600 41188325.7041362608934957584583381E-763 -> -7.34564225185285561365214172598110E-597 Inexact Rounded
addx3500 add -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> 6.16988426425908872398170896375634E+401 Inexact Rounded
comx3500 compare -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -1
divx3500 divide -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -4.10511306357337753351655511866170E-394 Inexact Rounded
dvix3500 divideint -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -0
mulx3500 multiply -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -1.56271275924409657991913620522315E+410 Inexact Rounded
powx3500 power -253280724.939458021588167965038184 6 -> 2.64005420221406808782284459794424E+50 Inexact Rounded
remx3500 remainder -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -253280724.939458021588167965038184
subx3500 subtract -253280724.939458021588167965038184 616988.426425908872398170896375634E+396 -> -6.16988426425908872398170896375634E+401 Inexact Rounded
--- NEW FILE: power.decTest ---
----------------------------------------------------------------------
-- power.decTest -- decimal exponentiation --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of testcases tests raising numbers to an integer power only.
-- If arbitrary powers were supported, 1 ulp differences would be
-- permitted.
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- base checks. Note 0**0 is an error.
powx001 power '0' '0' -> NaN Invalid_operation
powx002 power '0' '1' -> '0'
powx003 power '0' '2' -> '0'
powx004 power '1' '0' -> '1'
powx005 power '1' '1' -> '1'
powx006 power '1' '2' -> '1'
powx010 power '2' '0' -> '1'
powx011 power '2' '1' -> '2'
powx012 power '2' '2' -> '4'
powx013 power '2' '3' -> '8'
powx014 power '2' '4' -> '16'
powx015 power '2' '5' -> '32'
powx016 power '2' '6' -> '64'
powx017 power '2' '7' -> '128'
powx018 power '2' '8' -> '256'
powx019 power '2' '9' -> '512'
powx020 power '2' '10' -> '1024'
powx021 power '2' '11' -> '2048'
powx022 power '2' '12' -> '4096'
powx023 power '2' '15' -> '32768'
powx024 power '2' '16' -> '65536'
powx025 power '2' '31' -> '2.14748365E+9' Inexact Rounded
-- NB 0 not stripped in next
powx026 power '2' '32' -> '4.29496730E+9' Inexact Rounded
precision: 10
powx027 power '2' '31' -> '2147483648'
powx028 power '2' '32' -> '4294967296'
precision: 9
powx030 power '3' '2' -> 9
powx031 power '4' '2' -> 16
powx032 power '5' '2' -> 25
powx033 power '6' '2' -> 36
powx034 power '7' '2' -> 49
powx035 power '8' '2' -> 64
powx036 power '9' '2' -> 81
powx037 power '10' '2' -> 100
powx038 power '11' '2' -> 121
powx039 power '12' '2' -> 144
powx040 power '3' '3' -> 27
powx041 power '4' '3' -> 64
powx042 power '5' '3' -> 125
powx043 power '6' '3' -> 216
powx044 power '7' '3' -> 343
powx050 power '10' '0' -> 1
powx051 power '10' '1' -> 10
powx052 power '10' '2' -> 100
powx053 power '10' '3' -> 1000
powx054 power '10' '4' -> 10000
powx055 power '10' '5' -> 100000
powx056 power '10' '6' -> 1000000
powx057 power '10' '7' -> 10000000
powx058 power '10' '8' -> 100000000
powx059 power '10' '9' -> 1.00000000E+9 Rounded
powx060 power '10' '22' -> 1.00000000E+22 Rounded
powx061 power '10' '77' -> 1.00000000E+77 Rounded
powx062 power '10' '99' -> 1.00000000E+99 Rounded
maxexponent: 999999999
minexponent: -999999999
powx063 power '10' '999999999' -> '1.00000000E+999999999' Rounded
powx064 power '10' '999999998' -> '1.00000000E+999999998' Rounded
powx065 power '10' '999999997' -> '1.00000000E+999999997' Rounded
powx066 power '10' '333333333' -> '1.00000000E+333333333' Rounded
powx070 power '0.3' '0' -> '1'
powx071 power '0.3' '1' -> '0.3'
powx072 power '0.3' '1.00' -> '0.3'
powx073 power '0.3' '2.00' -> '0.09'
powx074 power '0.3' '2.000000000' -> '0.09'
powx075 power '6.0' '1' -> '6.0' -- NB zeros not stripped
powx076 power '6.0' '2' -> '36.00' -- ..
powx077 power '-3' '2' -> '9' -- from NetRexx book
powx078 power '4' '3' -> '64' -- .. (sort of)
powx080 power 0.1 0 -> 1
powx081 power 0.1 1 -> 0.1
powx082 power 0.1 2 -> 0.01
powx083 power 0.1 3 -> 0.001
powx084 power 0.1 4 -> 0.0001
powx085 power 0.1 5 -> 0.00001
powx086 power 0.1 6 -> 0.000001
powx087 power 0.1 7 -> 1E-7
powx088 power 0.1 8 -> 1E-8
powx089 power 0.1 9 -> 1E-9
powx090 power 101 2 -> 10201
powx091 power 101 3 -> 1030301
powx092 power 101 4 -> 104060401
powx093 power 101 5 -> 1.05101005E+10 Inexact Rounded
powx094 power 101 6 -> 1.06152015E+12 Inexact Rounded
powx095 power 101 7 -> 1.07213535E+14 Inexact Rounded
-- negative powers
powx101 power '2' '-1' -> 0.5
powx102 power '2' '-2' -> 0.25
powx103 power '2' '-4' -> 0.0625
powx104 power '2' '-8' -> 0.00390625
powx105 power '2' '-16' -> 0.0000152587891 Inexact Rounded
powx106 power '2' '-32' -> 2.32830644E-10 Inexact Rounded
powx108 power '2' '-64' -> 5.42101086E-20 Inexact Rounded
powx110 power '10' '-8' -> 1E-8
powx111 power '10' '-7' -> 1E-7
powx112 power '10' '-6' -> 0.000001
powx113 power '10' '-5' -> 0.00001
powx114 power '10' '-4' -> 0.0001
powx115 power '10' '-3' -> 0.001
powx116 power '10' '-2' -> 0.01
powx117 power '10' '-1' -> 0.1
powx118 power '10' '-333333333' -> 1E-333333333
powx119 power '10' '-999999998' -> 1E-999999998
powx120 power '10' '-999999999' -> 1E-999999999
powx121 power '10' '-77' -> '1E-77'
powx122 power '10' '-22' -> '1E-22'
powx123 power '2' '-1' -> '0.5'
powx124 power '2' '-2' -> '0.25'
powx125 power '2' '-4' -> '0.0625'
powx126 power '0' '-1' -> Infinity Division_by_zero
powx127 power '0' '-2' -> Infinity Division_by_zero
powx128 power -0 '-1' -> -Infinity Division_by_zero
powx129 power -0 '-2' -> Infinity Division_by_zero
-- out-of-range edge cases
powx181 power '7' '999999998' -> 2.10892313E+845098038 Inexact Rounded
powx182 power '7' '999999999' -> 1.47624619E+845098039 Inexact Rounded
powx183 power '7' '1000000000' -> NaN Invalid_operation
powx184 power '7' '1000000001' -> NaN Invalid_operation
powx185 power '7' '10000000000' -> NaN Invalid_operation
powx186 power '7' '-1000000001' -> NaN Invalid_operation
powx187 power '7' '-1000000000' -> NaN Invalid_operation
powx189 power '7' '-999999999' -> 6.77393787E-845098040 Inexact Rounded
powx190 power '7' '-999999998' -> 4.74175651E-845098039 Inexact Rounded
-- some baddies [more below]
powx191 power '2' '2.000001' -> NaN Invalid_operation
powx192 power '2' '2.00000000' -> 4
powx193 power '2' '2.000000001' -> NaN Invalid_operation
powx194 power '2' '2.0000000001' -> NaN Invalid_operation
-- "0.5" tests from original Rexx diagnostics [loop unrolled]
powx200 power 0.5 0 -> 1
powx201 power 0.5 1 -> 0.5
powx202 power 0.5 2 -> 0.25
powx203 power 0.5 3 -> 0.125
powx204 power 0.5 4 -> 0.0625
powx205 power 0.5 5 -> 0.03125
powx206 power 0.5 6 -> 0.015625
powx207 power 0.5 7 -> 0.0078125
powx208 power 0.5 8 -> 0.00390625
powx209 power 0.5 9 -> 0.001953125
powx210 power 0.5 10 -> 0.0009765625
-- A (rare) case where the last digit is not within 0.5 ULP
precision: 9
powx215 power "-21971575.0E+31454441" "-7" -> "-4.04549503E-220181139" Inexact Rounded
precision: 20
powx216 power "-21971575.0E+31454441" "-7" -> "-4.0454950249324891788E-220181139" Inexact Rounded
-- The Vienna case. Checks both setup and 1/acc working precision
-- Modified 1998.12.14 as RHS no longer rounded before use (must fit)
-- Modified 1990.02.04 as LHS is now rounded (instead of truncated to guard)
-- '123456789E+10' -- lhs .. rounded to 1.23E+18
-- '-1.23000e+2' -- rhs .. [was: -1.23455e+2, rounds to -123]
-- Modified 2002.10.06 -- finally, no input rounding
-- With input rounding, result would be 8.74E-2226
precision: 3
powx219 power '123456789E+10' '-1.23000e+2' -> '5.54E-2226' Inexact Rounded
-- whole number checks
precision: 9
powx221 power 1 1234 -> 1
precision: 4
powx222 power 1 1234 -> 1
precision: 3
powx223 power 1 1234 -> 1
powx224 power 1 12.34e+2 -> 1
powx225 power 1 12.3 -> NaN Invalid_operation
powx226 power 1 12.0 -> 1
powx227 power 1 1.01 -> NaN Invalid_operation
powx228 power 2 1.00 -> 2
powx229 power 2 2.00 -> 4
precision: 9
powx230 power 1 1.0001 -> NaN Invalid_operation
powx231 power 1 1.0000001 -> NaN Invalid_operation
powx232 power 1 1.0000000001 -> NaN Invalid_operation
powx233 power 1 1.0000000000001 -> NaN Invalid_operation
precision: 5
powx234 power 1 1.0001 -> NaN Invalid_operation
powx235 power 1 1.0000001 -> NaN Invalid_operation
powx236 power 1 1.0000000001 -> NaN Invalid_operation
powx237 power 1 1.0000000000001 -> NaN Invalid_operation
powx238 power 1 1.0000000000001 -> NaN Invalid_operation
maxexponent: 999999999
minexponent: -999999999
powx239 power 1 5.67E-987654321 -> NaN Invalid_operation
powx240 power 1 100000000 -> 1
powx241 power 1 999999998 -> 1
powx242 power 1 999999999 -> 1
powx243 power 1 1000000000 -> NaN Invalid_operation
powx244 power 1 9999999999 -> NaN Invalid_operation
-- Checks for 'Too much precision needed'
-- For x^12, digits+elength+1 = digits+3
precision: 999999999
powx249 add 1 1 -> 2 -- check basic operation at this precision
powx250 power 2 12 -> Infinity Overflow
precision: 999999998
powx251 power 2 12 -> Infinity Overflow
precision: 999999997
powx252 power 2 12 -> Infinity Overflow
precision: 999999996
powx253 power 2 12 -> 4096
precision: 999999995
powx254 power 2 12 -> 4096
-- overflow and underflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 9
powx280 power 9 999999999 -> 3.05550054E+954242508 Inexact Rounded
powx281 power 10 999999999 -> 1.00000000E+999999999 Rounded
powx282 power 10.0001 999999999 -> Infinity Overflow Inexact Rounded
powx283 power 10.1 999999999 -> Infinity Overflow Inexact Rounded
powx284 power 11 999999999 -> Infinity Overflow Inexact Rounded
powx285 power 12 999999999 -> Infinity Overflow Inexact Rounded
powx286 power 999 999999999 -> Infinity Overflow Inexact Rounded
powx287 power 999999 999999999 -> Infinity Overflow Inexact Rounded
powx288 power 999999999 999999999 -> Infinity Overflow Inexact Rounded
powx289 power 9.9E999999999 999999999 -> Infinity Overflow Inexact Rounded
powx290 power 0.5 999999999 -> 4.33559594E-301029996 Inexact Rounded
powx291 power 0.1 999999999 -> 1E-999999999 -- unrounded
powx292 power 0.09 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx293 power 0.05 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx294 power 0.01 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx295 power 0.0001 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx297 power 0.0000001 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx298 power 0.0000000001 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx299 power 1E-999999999 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx310 power -9 999999999 -> -3.05550054E+954242508 Inexact Rounded
powx311 power -10 999999999 -> -1.00000000E+999999999 Rounded
powx312 power -10.0001 999999999 -> -Infinity Overflow Inexact Rounded
powx313 power -10.1 999999999 -> -Infinity Overflow Inexact Rounded
powx314 power -11 999999999 -> -Infinity Overflow Inexact Rounded
powx315 power -12 999999999 -> -Infinity Overflow Inexact Rounded
powx316 power -999 999999999 -> -Infinity Overflow Inexact Rounded
powx317 power -999999 999999999 -> -Infinity Overflow Inexact Rounded
powx318 power -999999999 999999999 -> -Infinity Overflow Inexact Rounded
powx319 power -9.9E999999999 999999999 -> -Infinity Overflow Inexact Rounded
powx320 power -0.5 999999999 -> -4.33559594E-301029996 Inexact Rounded
powx321 power -0.1 999999999 -> -1E-999999999
powx322 power -0.09 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx323 power -0.05 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx324 power -0.01 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx325 power -0.0001 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx327 power -0.0000001 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx328 power -0.0000000001 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx329 power -1E-999999999 999999999 -> -0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
-- note no trim of next result
powx330 power -9 999999998 -> 3.39500060E+954242507 Inexact Rounded
powx331 power -10 999999998 -> 1.00000000E+999999998 Rounded
powx332 power -10.0001 999999998 -> Infinity Overflow Inexact Rounded
powx333 power -10.1 999999998 -> Infinity Overflow Inexact Rounded
powx334 power -11 999999998 -> Infinity Overflow Inexact Rounded
powx335 power -12 999999998 -> Infinity Overflow Inexact Rounded
powx336 power -999 999999998 -> Infinity Overflow Inexact Rounded
powx337 power -999999 999999998 -> Infinity Overflow Inexact Rounded
powx338 power -999999999 999999998 -> Infinity Overflow Inexact Rounded
powx339 power -9.9E999999999 999999998 -> Infinity Overflow Inexact Rounded
powx340 power -0.5 999999998 -> 8.67119187E-301029996 Inexact Rounded
powx341 power -0.1 999999998 -> 1E-999999998 -- NB exact unrounded
powx342 power -0.09 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx343 power -0.05 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx344 power -0.01 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx345 power -0.0001 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx347 power -0.0000001 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx348 power -0.0000000001 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx349 power -1E-999999999 999999998 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
-- some subnormals
precision: 9
-- [precision is 9, so smallest exponent is -1000000007
powx350 power 1e-1 500000000 -> 1E-500000000
powx351 power 1e-2 999999999 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
powx352 power 1e-2 500000000 -> 1E-1000000000 Subnormal
powx353 power 1e-2 500000001 -> 1E-1000000002 Subnormal
powx354 power 1e-2 500000002 -> 1E-1000000004 Subnormal
powx355 power 1e-2 500000003 -> 1E-1000000006 Subnormal
powx356 power 1e-2 500000004 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
powx360 power 0.010001 500000000 -> 4.34941988E-999978287 Inexact Rounded
powx361 power 0.010000001 500000000 -> 5.18469257E-999999979 Inexact Rounded
powx362 power 0.010000001 500000001 -> 5.18469309E-999999981 Inexact Rounded
powx363 power 0.0100000009 500000000 -> 3.49342003E-999999981 Inexact Rounded
powx364 power 0.0100000001 500000000 -> 1.48413155E-999999998 Inexact Rounded
powx365 power 0.01 500000000 -> 1E-1000000000 Subnormal
powx366 power 0.0099999999 500000000 -> 6.7379E-1000000003 Underflow Subnormal Inexact Rounded
powx367 power 0.0099999998 500000000 -> 4.54E-1000000005 Underflow Subnormal Inexact Rounded
powx368 power 0.0099999997 500000000 -> 3E-1000000007 Underflow Subnormal Inexact Rounded
powx369 power 0.0099999996 500000000 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
powx370 power 0.009 500000000 -> 0E-1000000007 Underflow Subnormal Inexact Rounded Clamped
-- 1/subnormal -> overflow
powx371 power 1e-1 -500000000 -> 1E+500000000
powx372 power 1e-2 -999999999 -> Infinity Overflow Inexact Rounded
powx373 power 1e-2 -500000000 -> Infinity Overflow Inexact Rounded
powx374 power 1e-2 -500000001 -> Infinity Overflow Inexact Rounded
powx375 power 1e-2 -500000002 -> Infinity Overflow Inexact Rounded
powx376 power 1e-2 -500000003 -> Infinity Overflow Inexact Rounded
powx377 power 1e-2 -500000004 -> Infinity Overflow Inexact Rounded
powx381 power 0.010001 -500000000 -> 2.29915719E+999978286 Inexact Rounded
powx382 power 0.010000001 -500000000 -> 1.92875467E+999999978 Inexact Rounded
powx383 power 0.010000001 -500000001 -> 1.92875448E+999999980 Inexact Rounded
powx384 power 0.0100000009 -500000000 -> 2.86252438E+999999980 Inexact Rounded
powx385 power 0.0100000001 -500000000 -> 6.73794717E+999999997 Inexact Rounded
powx386 power 0.01 -500000000 -> Infinity Overflow Inexact Rounded
powx387 power 0.009999 -500000000 -> Infinity Overflow Inexact Rounded
-- negative power giving subnormal
powx388 power 100.000001 -500000000 -> 6.7379E-1000000003 Underflow Subnormal Inexact Rounded
-- some more edge cases
precision: 15
maxExponent: 999
minexponent: -999
powx391 power 0.1 999 -> 1E-999
powx392 power 0.099 999 -> 4.360732062E-1004 Underflow Subnormal Inexact Rounded
powx393 power 0.098 999 -> 1.71731E-1008 Underflow Subnormal Inexact Rounded
powx394 power 0.097 999 -> 6E-1013 Underflow Subnormal Inexact Rounded
powx395 power 0.096 999 -> 0E-1013 Underflow Subnormal Inexact Rounded
powx396 power 0.01 999 -> 0E-1013 Underflow Subnormal Inexact Rounded Clamped
-- multiply tests are here to aid checking and test for consistent handling
-- of underflow
precision: 5
maxexponent: 999
minexponent: -999
-- squares
mulx400 multiply 1E-502 1e-502 -> 0E-1003 Subnormal Inexact Underflow Rounded
mulx401 multiply 1E-501 1e-501 -> 1E-1002 Subnormal
mulx402 multiply 2E-501 2e-501 -> 4E-1002 Subnormal
mulx403 multiply 4E-501 4e-501 -> 1.6E-1001 Subnormal
mulx404 multiply 10E-501 10e-501 -> 1.00E-1000 Subnormal
mulx405 multiply 30E-501 30e-501 -> 9.00E-1000 Subnormal
mulx406 multiply 40E-501 40e-501 -> 1.600E-999
powx400 power 1E-502 2 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx401 power 1E-501 2 -> 1E-1002 Subnormal
powx402 power 2E-501 2 -> 4E-1002 Subnormal
powx403 power 4E-501 2 -> 1.6E-1001 Subnormal
powx404 power 10E-501 2 -> 1.00E-1000 Subnormal
powx405 power 30E-501 2 -> 9.00E-1000 Subnormal
powx406 power 40E-501 2 -> 1.600E-999
-- cubes
mulx410 multiply 1E-670 1e-335 -> 0E-1003 Underflow Subnormal Inexact Rounded
mulx411 multiply 1E-668 1e-334 -> 1E-1002 Subnormal
mulx412 multiply 4E-668 2e-334 -> 8E-1002 Subnormal
mulx413 multiply 9E-668 3e-334 -> 2.7E-1001 Subnormal
mulx414 multiply 16E-668 4e-334 -> 6.4E-1001 Subnormal
mulx415 multiply 25E-668 5e-334 -> 1.25E-1000 Subnormal
mulx416 multiply 10E-668 100e-334 -> 1.000E-999
powx410 power 1E-335 3 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx411 power 1E-334 3 -> 1E-1002 Subnormal
powx412 power 2E-334 3 -> 8E-1002 Subnormal
powx413 power 3E-334 3 -> 2.7E-1001 Subnormal
powx414 power 4E-334 3 -> 6.4E-1001 Subnormal
powx415 power 5E-334 3 -> 1.25E-1000 Subnormal
powx416 power 10E-334 3 -> 1.000E-999
-- negative powers, testing subnormals
precision: 5
maxExponent: 999
minexponent: -999
powx421 power 2.5E-501 -2 -> Infinity Overflow Inexact Rounded
powx422 power 2.5E-500 -2 -> 1.6E+999
powx423 power 2.5E+499 -2 -> 1.6E-999
powx424 power 2.5E+500 -2 -> 1.6E-1001 Subnormal
powx425 power 2.5E+501 -2 -> 2E-1003 Underflow Subnormal Inexact Rounded
powx426 power 2.5E+502 -2 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx427 power 0.25E+499 -2 -> 1.6E-997
powx428 power 0.25E+500 -2 -> 1.6E-999
powx429 power 0.25E+501 -2 -> 1.6E-1001 Subnormal
powx430 power 0.25E+502 -2 -> 2E-1003 Underflow Subnormal Inexact Rounded
powx431 power 0.25E+503 -2 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx432 power 0.04E+499 -2 -> 6.25E-996
powx433 power 0.04E+500 -2 -> 6.25E-998
powx434 power 0.04E+501 -2 -> 6.25E-1000 Subnormal
powx435 power 0.04E+502 -2 -> 6.3E-1002 Underflow Subnormal Inexact Rounded
powx436 power 0.04E+503 -2 -> 1E-1003 Underflow Subnormal Inexact Rounded
powx437 power 0.04E+504 -2 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx441 power 0.04E+334 -3 -> 1.5625E-998
powx442 power 0.04E+335 -3 -> 1.56E-1001 Underflow Subnormal Inexact Rounded
powx443 power 0.04E+336 -3 -> 0E-1003 Underflow Subnormal Inexact Rounded
powx444 power 0.25E+333 -3 -> 6.4E-998
powx445 power 0.25E+334 -3 -> 6.4E-1001 Subnormal
powx446 power 0.25E+335 -3 -> 1E-1003 Underflow Subnormal Inexact Rounded
powx447 power 0.25E+336 -3 -> 0E-1003 Underflow Subnormal Inexact Rounded Clamped
-- check sign for cubes and a few squares
powx448 power -0.04E+334 -3 -> -1.5625E-998
powx449 power -0.04E+335 -3 -> -1.56E-1001 Underflow Subnormal Inexact Rounded
powx450 power -0.04E+336 -3 -> -0E-1003 Underflow Subnormal Inexact Rounded
powx451 power -0.25E+333 -3 -> -6.4E-998
powx452 power -0.25E+334 -3 -> -6.4E-1001 Subnormal
powx453 power -0.25E+335 -3 -> -1E-1003 Underflow Subnormal Inexact Rounded
powx454 power -0.25E+336 -3 -> -0E-1003 Underflow Subnormal Inexact Rounded Clamped
powx455 power -0.04E+499 -2 -> 6.25E-996
powx456 power -0.04E+500 -2 -> 6.25E-998
powx457 power -0.04E+501 -2 -> 6.25E-1000 Subnormal
powx458 power -0.04E+502 -2 -> 6.3E-1002 Underflow Subnormal Inexact Rounded
-- test -0s
precision: 9
powx560 power 0 0 -> NaN Invalid_operation
powx561 power 0 -0 -> NaN Invalid_operation
powx562 power -0 0 -> NaN Invalid_operation
powx563 power -0 -0 -> NaN Invalid_operation
powx564 power 1 0 -> 1
powx565 power 1 -0 -> 1
powx566 power -1 0 -> 1
powx567 power -1 -0 -> 1
powx568 power 0 1 -> 0
powx569 power 0 -1 -> Infinity Division_by_zero
powx570 power -0 1 -> -0
powx571 power -0 -1 -> -Infinity Division_by_zero
powx572 power 0 2 -> 0
powx573 power 0 -2 -> Infinity Division_by_zero
powx574 power -0 2 -> 0
powx575 power -0 -2 -> Infinity Division_by_zero
powx576 power 0 3 -> 0
powx577 power 0 -3 -> Infinity Division_by_zero
powx578 power -0 3 -> -0
powx579 power -0 -3 -> -Infinity Division_by_zero
-- Specials
powx580 power Inf -Inf -> NaN Invalid_operation
powx581 power Inf -1000 -> 0
powx582 power Inf -1 -> 0
powx583 power Inf -0 -> 1
powx584 power Inf 0 -> 1
powx585 power Inf 1 -> Infinity
powx586 power Inf 1000 -> Infinity
powx587 power Inf Inf -> NaN Invalid_operation
powx588 power -1000 Inf -> NaN Invalid_operation
powx589 power -Inf Inf -> NaN Invalid_operation
powx590 power -1 Inf -> NaN Invalid_operation
powx591 power -0 Inf -> NaN Invalid_operation
powx592 power 0 Inf -> NaN Invalid_operation
powx593 power 1 Inf -> NaN Invalid_operation
powx594 power 1000 Inf -> NaN Invalid_operation
powx595 power Inf Inf -> NaN Invalid_operation
powx600 power -Inf -Inf -> NaN Invalid_operation
powx601 power -Inf -1000 -> 0
powx602 power -Inf -1 -> -0
powx603 power -Inf -0 -> 1
powx604 power -Inf 0 -> 1
powx605 power -Inf 1 -> -Infinity
powx606 power -Inf 1000 -> Infinity
powx607 power -Inf Inf -> NaN Invalid_operation
powx608 power -1000 Inf -> NaN Invalid_operation
powx609 power -Inf -Inf -> NaN Invalid_operation
powx610 power -1 -Inf -> NaN Invalid_operation
powx611 power -0 -Inf -> NaN Invalid_operation
powx612 power 0 -Inf -> NaN Invalid_operation
powx613 power 1 -Inf -> NaN Invalid_operation
powx614 power 1000 -Inf -> NaN Invalid_operation
powx615 power Inf -Inf -> NaN Invalid_operation
powx621 power NaN -Inf -> NaN Invalid_operation
powx622 power NaN -1000 -> NaN
powx623 power NaN -1 -> NaN
powx624 power NaN -0 -> NaN
powx625 power NaN 0 -> NaN
powx626 power NaN 1 -> NaN
powx627 power NaN 1000 -> NaN
powx628 power NaN Inf -> NaN Invalid_operation
powx629 power NaN NaN -> NaN
powx630 power -Inf NaN -> NaN
powx631 power -1000 NaN -> NaN
powx632 power -1 NaN -> NaN
powx633 power -0 NaN -> NaN
powx634 power 0 NaN -> NaN
powx635 power 1 NaN -> NaN
powx636 power 1000 NaN -> NaN
powx637 power Inf NaN -> NaN
powx641 power sNaN -Inf -> NaN Invalid_operation
powx642 power sNaN -1000 -> NaN Invalid_operation
powx643 power sNaN -1 -> NaN Invalid_operation
powx644 power sNaN -0 -> NaN Invalid_operation
powx645 power sNaN 0 -> NaN Invalid_operation
powx646 power sNaN 1 -> NaN Invalid_operation
powx647 power sNaN 1000 -> NaN Invalid_operation
powx648 power sNaN NaN -> NaN Invalid_operation
powx649 power sNaN sNaN -> NaN Invalid_operation
powx650 power NaN sNaN -> NaN Invalid_operation
powx651 power -Inf sNaN -> NaN Invalid_operation
powx652 power -1000 sNaN -> NaN Invalid_operation
powx653 power -1 sNaN -> NaN Invalid_operation
powx654 power -0 sNaN -> NaN Invalid_operation
powx655 power 0 sNaN -> NaN Invalid_operation
powx656 power 1 sNaN -> NaN Invalid_operation
powx657 power 1000 sNaN -> NaN Invalid_operation
powx658 power Inf sNaN -> NaN Invalid_operation
powx659 power NaN sNaN -> NaN Invalid_operation
-- Examples from extended specification
powx660 power Inf -2 -> 0
powx661 power Inf -1 -> 0
powx662 power Inf 0 -> 1
powx663 power Inf 1 -> Infinity
powx664 power Inf 2 -> Infinity
powx665 power -Inf -2 -> 0
powx666 power -Inf -1 -> -0
powx667 power -Inf 0 -> 1
powx668 power -Inf 1 -> -Infinity
powx669 power -Inf 2 -> Infinity
powx670 power 0 0 -> NaN Invalid_operation
-- long operand and RHS range checks
maxexponent: 999
minexponent: -999
precision: 9
powx701 power 12345678000 1 -> 1.23456780E+10 Rounded
powx702 power 1234567800 1 -> 1.23456780E+9 Rounded
powx703 power 1234567890 1 -> 1.23456789E+9 Rounded
powx704 power 1234567891 1 -> 1.23456789E+9 Inexact Rounded
powx705 power 12345678901 1 -> 1.23456789E+10 Inexact Rounded
powx706 power 1234567896 1 -> 1.23456790E+9 Inexact Rounded
powx707 power 1 12345678000 -> NaN Invalid_operation
powx708 power 1 1234567800 -> NaN Invalid_operation
powx709 power 1 1234567890 -> NaN Invalid_operation
powx710 power 1 11234567891 -> NaN Invalid_operation
powx711 power 1 12345678901 -> NaN Invalid_operation
powx712 power 1 1234567896 -> NaN Invalid_operation
powx713 power 1 -1234567896 -> NaN Invalid_operation
powx714 power 1 1000000000 -> NaN Invalid_operation
powx715 power 1 -1000000000 -> NaN Invalid_operation
precision: 15
-- still checking
powx741 power 12345678000 1 -> 12345678000
powx742 power 1234567800 1 -> 1234567800
powx743 power 1234567890 1 -> 1234567890
powx744 power 1234567891 1 -> 1234567891
powx745 power 12345678901 1 -> 12345678901
powx746 power 1234567896 1 -> 1234567896
powx747 power 1 12345678000 -> NaN Invalid_operation
powx748 power 1 -1234567896 -> NaN Invalid_operation
powx749 power 1 1000000000 -> NaN Invalid_operation
powx740 power 1 -1000000000 -> NaN Invalid_operation
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
powx750 power 1.2347E-40 2 -> 1.524E-80 Inexact Rounded Subnormal Underflow
-- Null tests
powx900 power 1 # -> NaN Invalid_operation
powx901 power # 1 -> NaN Invalid_operation
--- NEW FILE: plus.decTest ---
------------------------------------------------------------------------
-- plus.decTest -- decimal monadic addition --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests primarily tests the existence of the operator.
-- Addition and rounding, and most overflows, are tested elsewhere.
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
plux001 plus '1' -> '1'
plux002 plus '-1' -> '-1'
plux003 plus '1.00' -> '1.00'
plux004 plus '-1.00' -> '-1.00'
plux005 plus '0' -> '0'
plux006 plus '0.00' -> '0.00'
plux007 plus '00.0' -> '0.0'
plux008 plus '00.00' -> '0.00'
plux009 plus '00' -> '0'
plux010 plus '-2' -> '-2'
plux011 plus '2' -> '2'
plux012 plus '-2.00' -> '-2.00'
plux013 plus '2.00' -> '2.00'
plux014 plus '-0' -> '0'
plux015 plus '-0.00' -> '0.00'
plux016 plus '-00.0' -> '0.0'
plux017 plus '-00.00' -> '0.00'
plux018 plus '-00' -> '0'
plux020 plus '-2000000' -> '-2000000'
plux021 plus '2000000' -> '2000000'
precision: 7
plux022 plus '-2000000' -> '-2000000'
plux023 plus '2000000' -> '2000000'
precision: 6
plux024 plus '-2000000' -> '-2.00000E+6' Rounded
plux025 plus '2000000' -> '2.00000E+6' Rounded
precision: 3
plux026 plus '-2000000' -> '-2.00E+6' Rounded
plux027 plus '2000000' -> '2.00E+6' Rounded
-- more fixed, potential LHS swaps if done by add 0
precision: 9
plux060 plus '56267E-10' -> '0.0000056267'
plux061 plus '56267E-5' -> '0.56267'
plux062 plus '56267E-2' -> '562.67'
plux063 plus '56267E-1' -> '5626.7'
plux065 plus '56267E-0' -> '56267'
plux066 plus '56267E+0' -> '56267'
plux067 plus '56267E+1' -> '5.6267E+5'
plux068 plus '56267E+2' -> '5.6267E+6'
plux069 plus '56267E+3' -> '5.6267E+7'
plux070 plus '56267E+4' -> '5.6267E+8'
plux071 plus '56267E+5' -> '5.6267E+9'
plux072 plus '56267E+6' -> '5.6267E+10'
plux080 plus '-56267E-10' -> '-0.0000056267'
plux081 plus '-56267E-5' -> '-0.56267'
plux082 plus '-56267E-2' -> '-562.67'
plux083 plus '-56267E-1' -> '-5626.7'
plux085 plus '-56267E-0' -> '-56267'
plux086 plus '-56267E+0' -> '-56267'
plux087 plus '-56267E+1' -> '-5.6267E+5'
plux088 plus '-56267E+2' -> '-5.6267E+6'
plux089 plus '-56267E+3' -> '-5.6267E+7'
plux090 plus '-56267E+4' -> '-5.6267E+8'
plux091 plus '-56267E+5' -> '-5.6267E+9'
plux092 plus '-56267E+6' -> '-5.6267E+10'
-- "lhs" zeros in plus and minus have exponent = operand
plux120 plus '-0E3' -> '0E+3'
plux121 plus '-0E2' -> '0E+2'
plux122 plus '-0E1' -> '0E+1'
plux123 plus '-0E0' -> '0'
plux124 plus '+0E0' -> '0'
plux125 plus '+0E1' -> '0E+1'
plux126 plus '+0E2' -> '0E+2'
plux127 plus '+0E3' -> '0E+3'
plux130 plus '-5E3' -> '-5E+3'
plux131 plus '-5E8' -> '-5E+8'
plux132 plus '-5E13' -> '-5E+13'
plux133 plus '-5E18' -> '-5E+18'
plux134 plus '+5E3' -> '5E+3'
plux135 plus '+5E8' -> '5E+8'
plux136 plus '+5E13' -> '5E+13'
plux137 plus '+5E18' -> '5E+18'
-- specials
plux150 plus 'Inf' -> 'Infinity'
plux151 plus '-Inf' -> '-Infinity'
plux152 plus NaN -> NaN
plux153 plus sNaN -> NaN Invalid_operation
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
plux160 plus 9.999E+999999999 -> Infinity Inexact Overflow Rounded
plux161 plus -9.999E+999999999 -> -Infinity Inexact Overflow Rounded
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
plux210 plus 1.00E-999 -> 1.00E-999
plux211 plus 0.1E-999 -> 1E-1000 Subnormal
plux212 plus 0.10E-999 -> 1.0E-1000 Subnormal
plux213 plus 0.100E-999 -> 1.0E-1000 Subnormal Rounded
plux214 plus 0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
plux215 plus 0.999E-999 -> 1.00E-999 Inexact Rounded Subnormal Underflow
plux216 plus 0.099E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
plux217 plus 0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
plux218 plus 0.001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
plux219 plus 0.0009E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
plux220 plus 0.0001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
plux230 plus -1.00E-999 -> -1.00E-999
plux231 plus -0.1E-999 -> -1E-1000 Subnormal
plux232 plus -0.10E-999 -> -1.0E-1000 Subnormal
plux233 plus -0.100E-999 -> -1.0E-1000 Subnormal Rounded
plux234 plus -0.01E-999 -> -1E-1001 Subnormal
-- next is rounded to Emin
plux235 plus -0.999E-999 -> -1.00E-999 Inexact Rounded Subnormal Underflow
plux236 plus -0.099E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
plux237 plus -0.009E-999 -> -1E-1001 Inexact Rounded Subnormal Underflow
plux238 plus -0.001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
plux239 plus -0.0009E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
plux240 plus -0.0001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
plux301 plus 12345678000 -> 1.23456780E+10 Rounded
plux302 plus 1234567800 -> 1.23456780E+9 Rounded
plux303 plus 1234567890 -> 1.23456789E+9 Rounded
plux304 plus 1234567891 -> 1.23456789E+9 Inexact Rounded
plux305 plus 12345678901 -> 1.23456789E+10 Inexact Rounded
plux306 plus 1234567896 -> 1.23456790E+9 Inexact Rounded
-- still checking
precision: 15
plux321 plus 12345678000 -> 12345678000
plux322 plus 1234567800 -> 1234567800
plux323 plus 1234567890 -> 1234567890
plux324 plus 1234567891 -> 1234567891
plux325 plus 12345678901 -> 12345678901
plux326 plus 1234567896 -> 1234567896
precision: 9
-- Null tests
plu900 plus # -> NaN Invalid_operation
--- NEW FILE: normalize.decTest ---
------------------------------------------------------------------------
-- normalize.decTest -- remove trailing zeros --
-- Copyright (c) IBM Corporation, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
nrmx001 normalize '1' -> '1'
nrmx002 normalize '-1' -> '-1'
nrmx003 normalize '1.00' -> '1'
nrmx004 normalize '-1.00' -> '-1'
nrmx005 normalize '0' -> '0'
nrmx006 normalize '0.00' -> '0'
nrmx007 normalize '00.0' -> '0'
nrmx008 normalize '00.00' -> '0'
nrmx009 normalize '00' -> '0'
nrmx010 normalize '0E+1' -> '0'
nrmx011 normalize '0E+5' -> '0'
nrmx012 normalize '-2' -> '-2'
nrmx013 normalize '2' -> '2'
nrmx014 normalize '-2.00' -> '-2'
nrmx015 normalize '2.00' -> '2'
nrmx016 normalize '-0' -> '-0'
nrmx017 normalize '-0.00' -> '-0'
nrmx018 normalize '-00.0' -> '-0'
nrmx019 normalize '-00.00' -> '-0'
nrmx020 normalize '-00' -> '-0'
nrmx021 normalize '-0E+5' -> '-0'
nrmx022 normalize '-0E+1' -> '-0'
nrmx030 normalize '+0.1' -> '0.1'
nrmx031 normalize '-0.1' -> '-0.1'
nrmx032 normalize '+0.01' -> '0.01'
nrmx033 normalize '-0.01' -> '-0.01'
nrmx034 normalize '+0.001' -> '0.001'
nrmx035 normalize '-0.001' -> '-0.001'
nrmx036 normalize '+0.000001' -> '0.000001'
nrmx037 normalize '-0.000001' -> '-0.000001'
nrmx038 normalize '+0.000000000001' -> '1E-12'
nrmx039 normalize '-0.000000000001' -> '-1E-12'
nrmx041 normalize 1.1 -> 1.1
nrmx042 normalize 1.10 -> 1.1
nrmx043 normalize 1.100 -> 1.1
nrmx044 normalize 1.110 -> 1.11
nrmx045 normalize -1.1 -> -1.1
nrmx046 normalize -1.10 -> -1.1
nrmx047 normalize -1.100 -> -1.1
nrmx048 normalize -1.110 -> -1.11
nrmx049 normalize 9.9 -> 9.9
nrmx050 normalize 9.90 -> 9.9
nrmx051 normalize 9.900 -> 9.9
nrmx052 normalize 9.990 -> 9.99
nrmx053 normalize -9.9 -> -9.9
nrmx054 normalize -9.90 -> -9.9
nrmx055 normalize -9.900 -> -9.9
nrmx056 normalize -9.990 -> -9.99
-- some trailing fractional zeros with zeros in units
nrmx060 normalize 10.0 -> 1E+1
nrmx061 normalize 10.00 -> 1E+1
nrmx062 normalize 100.0 -> 1E+2
nrmx063 normalize 100.00 -> 1E+2
nrmx064 normalize 1.1000E+3 -> 1.1E+3
nrmx065 normalize 1.10000E+3 -> 1.1E+3
nrmx066 normalize -10.0 -> -1E+1
nrmx067 normalize -10.00 -> -1E+1
nrmx068 normalize -100.0 -> -1E+2
nrmx069 normalize -100.00 -> -1E+2
nrmx070 normalize -1.1000E+3 -> -1.1E+3
nrmx071 normalize -1.10000E+3 -> -1.1E+3
-- some insignificant trailing zeros with positive exponent
nrmx080 normalize 10E+1 -> 1E+2
nrmx081 normalize 100E+1 -> 1E+3
nrmx082 normalize 1.0E+2 -> 1E+2
nrmx083 normalize 1.0E+3 -> 1E+3
nrmx084 normalize 1.1E+3 -> 1.1E+3
nrmx085 normalize 1.00E+3 -> 1E+3
nrmx086 normalize 1.10E+3 -> 1.1E+3
nrmx087 normalize -10E+1 -> -1E+2
nrmx088 normalize -100E+1 -> -1E+3
nrmx089 normalize -1.0E+2 -> -1E+2
nrmx090 normalize -1.0E+3 -> -1E+3
nrmx091 normalize -1.1E+3 -> -1.1E+3
nrmx092 normalize -1.00E+3 -> -1E+3
nrmx093 normalize -1.10E+3 -> -1.1E+3
-- some significant trailing zeros, were we to be trimming
nrmx100 normalize 11 -> 11
nrmx101 normalize 10 -> 1E+1
nrmx102 normalize 10. -> 1E+1
nrmx103 normalize 1.1E+1 -> 11
nrmx104 normalize 1.0E+1 -> 1E+1
nrmx105 normalize 1.10E+2 -> 1.1E+2
nrmx106 normalize 1.00E+2 -> 1E+2
nrmx107 normalize 1.100E+3 -> 1.1E+3
nrmx108 normalize 1.000E+3 -> 1E+3
nrmx109 normalize 1.000000E+6 -> 1E+6
nrmx110 normalize -11 -> -11
nrmx111 normalize -10 -> -1E+1
nrmx112 normalize -10. -> -1E+1
nrmx113 normalize -1.1E+1 -> -11
nrmx114 normalize -1.0E+1 -> -1E+1
nrmx115 normalize -1.10E+2 -> -1.1E+2
nrmx116 normalize -1.00E+2 -> -1E+2
nrmx117 normalize -1.100E+3 -> -1.1E+3
nrmx118 normalize -1.000E+3 -> -1E+3
nrmx119 normalize -1.00000E+5 -> -1E+5
nrmx120 normalize -1.000000E+6 -> -1E+6
nrmx121 normalize -10.00000E+6 -> -1E+7
nrmx122 normalize -100.0000E+6 -> -1E+8
nrmx123 normalize -1000.000E+6 -> -1E+9
nrmx124 normalize -10000.00E+6 -> -1E+10
nrmx125 normalize -100000.0E+6 -> -1E+11
nrmx126 normalize -1000000.E+6 -> -1E+12
-- examples from decArith
nrmx140 normalize '2.1' -> '2.1'
nrmx141 normalize '-2.0' -> '-2'
nrmx142 normalize '1.200' -> '1.2'
nrmx143 normalize '-120' -> '-1.2E+2'
nrmx144 normalize '120.00' -> '1.2E+2'
nrmx145 normalize '0.00' -> '0'
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
nrmx160 normalize 9.999E+999999999 -> Infinity Inexact Overflow Rounded
nrmx161 normalize -9.999E+999999999 -> -Infinity Inexact Overflow Rounded
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
nrmx210 normalize 1.00E-999 -> 1E-999
nrmx211 normalize 0.1E-999 -> 1E-1000 Subnormal
nrmx212 normalize 0.10E-999 -> 1E-1000 Subnormal
nrmx213 normalize 0.100E-999 -> 1E-1000 Subnormal Rounded
nrmx214 normalize 0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
nrmx215 normalize 0.999E-999 -> 1E-999 Inexact Rounded Subnormal Underflow
nrmx216 normalize 0.099E-999 -> 1E-1000 Inexact Rounded Subnormal Underflow
nrmx217 normalize 0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
nrmx218 normalize 0.001E-999 -> 0 Inexact Rounded Subnormal Underflow
nrmx219 normalize 0.0009E-999 -> 0 Inexact Rounded Subnormal Underflow
nrmx220 normalize 0.0001E-999 -> 0 Inexact Rounded Subnormal Underflow
nrmx230 normalize -1.00E-999 -> -1E-999
nrmx231 normalize -0.1E-999 -> -1E-1000 Subnormal
nrmx232 normalize -0.10E-999 -> -1E-1000 Subnormal
nrmx233 normalize -0.100E-999 -> -1E-1000 Subnormal Rounded
nrmx234 normalize -0.01E-999 -> -1E-1001 Subnormal
-- next is rounded to Emin
nrmx235 normalize -0.999E-999 -> -1E-999 Inexact Rounded Subnormal Underflow
nrmx236 normalize -0.099E-999 -> -1E-1000 Inexact Rounded Subnormal Underflow
nrmx237 normalize -0.009E-999 -> -1E-1001 Inexact Rounded Subnormal Underflow
nrmx238 normalize -0.001E-999 -> -0 Inexact Rounded Subnormal Underflow
nrmx239 normalize -0.0009E-999 -> -0 Inexact Rounded Subnormal Underflow
nrmx240 normalize -0.0001E-999 -> -0 Inexact Rounded Subnormal Underflow
-- more reshaping
precision: 9
nrmx260 normalize '56260E-10' -> '0.000005626'
nrmx261 normalize '56260E-5' -> '0.5626'
nrmx262 normalize '56260E-2' -> '562.6'
nrmx263 normalize '56260E-1' -> '5626'
nrmx265 normalize '56260E-0' -> '5.626E+4'
nrmx266 normalize '56260E+0' -> '5.626E+4'
nrmx267 normalize '56260E+1' -> '5.626E+5'
nrmx268 normalize '56260E+2' -> '5.626E+6'
nrmx269 normalize '56260E+3' -> '5.626E+7'
nrmx270 normalize '56260E+4' -> '5.626E+8'
nrmx271 normalize '56260E+5' -> '5.626E+9'
nrmx272 normalize '56260E+6' -> '5.626E+10'
nrmx280 normalize '-56260E-10' -> '-0.000005626'
nrmx281 normalize '-56260E-5' -> '-0.5626'
nrmx282 normalize '-56260E-2' -> '-562.6'
nrmx283 normalize '-56260E-1' -> '-5626'
nrmx285 normalize '-56260E-0' -> '-5.626E+4'
nrmx286 normalize '-56260E+0' -> '-5.626E+4'
nrmx287 normalize '-56260E+1' -> '-5.626E+5'
nrmx288 normalize '-56260E+2' -> '-5.626E+6'
nrmx289 normalize '-56260E+3' -> '-5.626E+7'
nrmx290 normalize '-56260E+4' -> '-5.626E+8'
nrmx291 normalize '-56260E+5' -> '-5.626E+9'
nrmx292 normalize '-56260E+6' -> '-5.626E+10'
-- specials
nrmx820 normalize 'Inf' -> 'Infinity'
nrmx821 normalize '-Inf' -> '-Infinity'
nrmx822 normalize NaN -> NaN
nrmx823 normalize sNaN -> NaN Invalid_operation
-- Null test
nrmx900 normalize # -> NaN Invalid_operation
--- NEW FILE: multiply.decTest ---
------------------------------------------------------------------------
-- multiply.decTest -- decimal multiplication --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks (as base, above)
mulx000 multiply 2 2 -> 4
mulx001 multiply 2 3 -> 6
mulx002 multiply 5 1 -> 5
mulx003 multiply 5 2 -> 10
mulx004 multiply 1.20 2 -> 2.40
mulx005 multiply 1.20 0 -> 0.00
mulx006 multiply 1.20 -2 -> -2.40
mulx007 multiply -1.20 2 -> -2.40
mulx008 multiply -1.20 0 -> -0.00
mulx009 multiply -1.20 -2 -> 2.40
mulx010 multiply 5.09 7.1 -> 36.139
mulx011 multiply 2.5 4 -> 10.0
mulx012 multiply 2.50 4 -> 10.00
mulx013 multiply 1.23456789 1.00000000 -> 1.23456789 Rounded
mulx014 multiply 9.999999999 9.999999999 -> 100.000000 Inexact Rounded
mulx015 multiply 2.50 4 -> 10.00
precision: 6
mulx016 multiply 2.50 4 -> 10.00
mulx017 multiply 9.999999999 9.999999999 -> 100.000 Inexact Rounded
-- 1999.12.21: next one is a edge case if intermediate longs are used
precision: 15
mulx019 multiply 999999999999 9765625 -> 9.76562499999023E+18 Inexact Rounded
precision: 30
mulx160 multiply 999999999999 9765625 -> 9765624999990234375
precision: 9
-----
-- zeros, etc.
mulx020 multiply 0 0 -> 0
mulx021 multiply 0 -0 -> -0
mulx022 multiply -0 0 -> -0
mulx023 multiply -0 -0 -> 0
mulx030 multiply 5.00 1E-3 -> 0.00500
mulx031 multiply 00.00 0.000 -> 0.00000
mulx032 multiply 00.00 0E-3 -> 0.00000 -- rhs is 0
mulx033 multiply 0E-3 00.00 -> 0.00000 -- lhs is 0
mulx034 multiply -5.00 1E-3 -> -0.00500
mulx035 multiply -00.00 0.000 -> -0.00000
mulx036 multiply -00.00 0E-3 -> -0.00000 -- rhs is 0
mulx037 multiply -0E-3 00.00 -> -0.00000 -- lhs is 0
mulx038 multiply 5.00 -1E-3 -> -0.00500
mulx039 multiply 00.00 -0.000 -> -0.00000
mulx040 multiply 00.00 -0E-3 -> -0.00000 -- rhs is 0
mulx041 multiply 0E-3 -00.00 -> -0.00000 -- lhs is 0
mulx042 multiply -5.00 -1E-3 -> 0.00500
mulx043 multiply -00.00 -0.000 -> 0.00000
mulx044 multiply -00.00 -0E-3 -> 0.00000 -- rhs is 0
mulx045 multiply -0E-3 -00.00 -> 0.00000 -- lhs is 0
-- examples from decarith
mulx050 multiply 1.20 3 -> 3.60
mulx051 multiply 7 3 -> 21
mulx052 multiply 0.9 0.8 -> 0.72
mulx053 multiply 0.9 -0 -> -0.0
mulx054 multiply 654321 654321 -> 4.28135971E+11 Inexact Rounded
mulx060 multiply 123.45 1e7 -> 1.2345E+9
mulx061 multiply 123.45 1e8 -> 1.2345E+10
mulx062 multiply 123.45 1e+9 -> 1.2345E+11
mulx063 multiply 123.45 1e10 -> 1.2345E+12
mulx064 multiply 123.45 1e11 -> 1.2345E+13
mulx065 multiply 123.45 1e12 -> 1.2345E+14
mulx066 multiply 123.45 1e13 -> 1.2345E+15
-- test some intermediate lengths
precision: 9
mulx080 multiply 0.1 123456789 -> 12345678.9
mulx081 multiply 0.1 1234567891 -> 123456789 Inexact Rounded
mulx082 multiply 0.1 12345678912 -> 1.23456789E+9 Inexact Rounded
mulx083 multiply 0.1 12345678912345 -> 1.23456789E+12 Inexact Rounded
mulx084 multiply 0.1 123456789 -> 12345678.9
precision: 8
mulx085 multiply 0.1 12345678912 -> 1.2345679E+9 Inexact Rounded
mulx086 multiply 0.1 12345678912345 -> 1.2345679E+12 Inexact Rounded
precision: 7
mulx087 multiply 0.1 12345678912 -> 1.234568E+9 Inexact Rounded
mulx088 multiply 0.1 12345678912345 -> 1.234568E+12 Inexact Rounded
precision: 9
mulx090 multiply 123456789 0.1 -> 12345678.9
mulx091 multiply 1234567891 0.1 -> 123456789 Inexact Rounded
mulx092 multiply 12345678912 0.1 -> 1.23456789E+9 Inexact Rounded
mulx093 multiply 12345678912345 0.1 -> 1.23456789E+12 Inexact Rounded
mulx094 multiply 123456789 0.1 -> 12345678.9
precision: 8
mulx095 multiply 12345678912 0.1 -> 1.2345679E+9 Inexact Rounded
mulx096 multiply 12345678912345 0.1 -> 1.2345679E+12 Inexact Rounded
precision: 7
mulx097 multiply 12345678912 0.1 -> 1.234568E+9 Inexact Rounded
mulx098 multiply 12345678912345 0.1 -> 1.234568E+12 Inexact Rounded
-- test some more edge cases and carries
maxexponent: 9999
minexponent: -9999
precision: 33
mulx101 multiply 9 9 -> 81
mulx102 multiply 9 90 -> 810
mulx103 multiply 9 900 -> 8100
mulx104 multiply 9 9000 -> 81000
mulx105 multiply 9 90000 -> 810000
mulx106 multiply 9 900000 -> 8100000
mulx107 multiply 9 9000000 -> 81000000
mulx108 multiply 9 90000000 -> 810000000
mulx109 multiply 9 900000000 -> 8100000000
mulx110 multiply 9 9000000000 -> 81000000000
mulx111 multiply 9 90000000000 -> 810000000000
mulx112 multiply 9 900000000000 -> 8100000000000
mulx113 multiply 9 9000000000000 -> 81000000000000
mulx114 multiply 9 90000000000000 -> 810000000000000
mulx115 multiply 9 900000000000000 -> 8100000000000000
mulx116 multiply 9 9000000000000000 -> 81000000000000000
mulx117 multiply 9 90000000000000000 -> 810000000000000000
mulx118 multiply 9 900000000000000000 -> 8100000000000000000
mulx119 multiply 9 9000000000000000000 -> 81000000000000000000
mulx120 multiply 9 90000000000000000000 -> 810000000000000000000
mulx121 multiply 9 900000000000000000000 -> 8100000000000000000000
mulx122 multiply 9 9000000000000000000000 -> 81000000000000000000000
mulx123 multiply 9 90000000000000000000000 -> 810000000000000000000000
-- test some more edge cases without carries
mulx131 multiply 3 3 -> 9
mulx132 multiply 3 30 -> 90
mulx133 multiply 3 300 -> 900
mulx134 multiply 3 3000 -> 9000
mulx135 multiply 3 30000 -> 90000
mulx136 multiply 3 300000 -> 900000
mulx137 multiply 3 3000000 -> 9000000
mulx138 multiply 3 30000000 -> 90000000
mulx139 multiply 3 300000000 -> 900000000
mulx140 multiply 3 3000000000 -> 9000000000
mulx141 multiply 3 30000000000 -> 90000000000
mulx142 multiply 3 300000000000 -> 900000000000
mulx143 multiply 3 3000000000000 -> 9000000000000
mulx144 multiply 3 30000000000000 -> 90000000000000
mulx145 multiply 3 300000000000000 -> 900000000000000
mulx146 multiply 3 3000000000000000 -> 9000000000000000
mulx147 multiply 3 30000000000000000 -> 90000000000000000
mulx148 multiply 3 300000000000000000 -> 900000000000000000
mulx149 multiply 3 3000000000000000000 -> 9000000000000000000
mulx150 multiply 3 30000000000000000000 -> 90000000000000000000
mulx151 multiply 3 300000000000000000000 -> 900000000000000000000
mulx152 multiply 3 3000000000000000000000 -> 9000000000000000000000
mulx153 multiply 3 30000000000000000000000 -> 90000000000000000000000
maxexponent: 999999999
minexponent: -999999999
precision: 9
-- test some cases that are close to exponent overflow/underflow
mulx170 multiply 1 9e999999999 -> 9E+999999999
mulx171 multiply 1 9.9e999999999 -> 9.9E+999999999
mulx172 multiply 1 9.99e999999999 -> 9.99E+999999999
mulx173 multiply 9e999999999 1 -> 9E+999999999
mulx174 multiply 9.9e999999999 1 -> 9.9E+999999999
mulx176 multiply 9.99e999999999 1 -> 9.99E+999999999
mulx177 multiply 1 9.99999999e999999999 -> 9.99999999E+999999999
mulx178 multiply 9.99999999e999999999 1 -> 9.99999999E+999999999
mulx180 multiply 0.1 9e-999999998 -> 9E-999999999
mulx181 multiply 0.1 99e-999999998 -> 9.9E-999999998
mulx182 multiply 0.1 999e-999999998 -> 9.99E-999999997
mulx183 multiply 0.1 9e-999999998 -> 9E-999999999
mulx184 multiply 0.1 99e-999999998 -> 9.9E-999999998
mulx185 multiply 0.1 999e-999999998 -> 9.99E-999999997
mulx186 multiply 0.1 999e-999999997 -> 9.99E-999999996
mulx187 multiply 0.1 9999e-999999997 -> 9.999E-999999995
mulx188 multiply 0.1 99999e-999999997 -> 9.9999E-999999994
mulx190 multiply 1 9e-999999998 -> 9E-999999998
mulx191 multiply 1 99e-999999998 -> 9.9E-999999997
mulx192 multiply 1 999e-999999998 -> 9.99E-999999996
mulx193 multiply 9e-999999998 1 -> 9E-999999998
mulx194 multiply 99e-999999998 1 -> 9.9E-999999997
mulx195 multiply 999e-999999998 1 -> 9.99E-999999996
mulx196 multiply 1e-599999999 1e-400000000 -> 1E-999999999
mulx197 multiply 1e-600000000 1e-399999999 -> 1E-999999999
mulx198 multiply 1.2e-599999999 1.2e-400000000 -> 1.44E-999999999
mulx199 multiply 1.2e-600000000 1.2e-399999999 -> 1.44E-999999999
mulx201 multiply 1e599999999 1e400000000 -> 1E+999999999
mulx202 multiply 1e600000000 1e399999999 -> 1E+999999999
mulx203 multiply 1.2e599999999 1.2e400000000 -> 1.44E+999999999
mulx204 multiply 1.2e600000000 1.2e399999999 -> 1.44E+999999999
-- long operand triangle
precision: 33
mulx246 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193369671916511992830 Inexact Rounded
precision: 32
mulx247 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119336967191651199283 Inexact Rounded
precision: 31
mulx248 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011933696719165119928 Inexact Rounded
precision: 30
mulx249 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193369671916511993 Inexact Rounded
precision: 29
mulx250 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119336967191651199 Inexact Rounded
precision: 28
mulx251 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011933696719165120 Inexact Rounded
precision: 27
mulx252 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193369671916512 Inexact Rounded
precision: 26
mulx253 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119336967191651 Inexact Rounded
precision: 25
mulx254 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011933696719165 Inexact Rounded
precision: 24
mulx255 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193369671917 Inexact Rounded
precision: 23
mulx256 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119336967192 Inexact Rounded
precision: 22
mulx257 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011933696719 Inexact Rounded
precision: 21
mulx258 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193369672 Inexact Rounded
precision: 20
mulx259 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119336967 Inexact Rounded
precision: 19
mulx260 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011933697 Inexact Rounded
precision: 18
mulx261 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193370 Inexact Rounded
precision: 17
mulx262 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119337 Inexact Rounded
precision: 16
mulx263 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908011934 Inexact Rounded
precision: 15
mulx264 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801193 Inexact Rounded
precision: 14
mulx265 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080119 Inexact Rounded
precision: 13
mulx266 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908012 Inexact Rounded
precision: 12
mulx267 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.290801 Inexact Rounded
precision: 11
mulx268 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29080 Inexact Rounded
precision: 10
mulx269 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.2908 Inexact Rounded
precision: 9
mulx270 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.291 Inexact Rounded
precision: 8
mulx271 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.29 Inexact Rounded
precision: 7
mulx272 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433.3 Inexact Rounded
precision: 6
mulx273 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 145433 Inexact Rounded
precision: 5
mulx274 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 1.4543E+5 Inexact Rounded
precision: 4
mulx275 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 1.454E+5 Inexact Rounded
precision: 3
mulx276 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 1.45E+5 Inexact Rounded
precision: 2
mulx277 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 1.5E+5 Inexact Rounded
precision: 1
mulx278 multiply 30269.587755640502150977251770554 4.8046009735990873395936309640543 -> 1E+5 Inexact Rounded
-- tryzeros cases
precision: 7
rounding: half_up
maxExponent: 92
minexponent: -92
mulx504 multiply 0E-60 1000E-60 -> 0E-98 Clamped
mulx505 multiply 100E+60 0E+60 -> 0E+92 Clamped
-- mixed with zeros
maxexponent: 999999999
minexponent: -999999999
precision: 9
mulx541 multiply 0 -1 -> -0
mulx542 multiply -0 -1 -> 0
mulx543 multiply 0 1 -> 0
mulx544 multiply -0 1 -> -0
mulx545 multiply -1 0 -> -0
mulx546 multiply -1 -0 -> 0
mulx547 multiply 1 0 -> 0
mulx548 multiply 1 -0 -> -0
mulx551 multiply 0.0 -1 -> -0.0
mulx552 multiply -0.0 -1 -> 0.0
mulx553 multiply 0.0 1 -> 0.0
mulx554 multiply -0.0 1 -> -0.0
mulx555 multiply -1.0 0 -> -0.0
mulx556 multiply -1.0 -0 -> 0.0
mulx557 multiply 1.0 0 -> 0.0
mulx558 multiply 1.0 -0 -> -0.0
mulx561 multiply 0 -1.0 -> -0.0
mulx562 multiply -0 -1.0 -> 0.0
mulx563 multiply 0 1.0 -> 0.0
mulx564 multiply -0 1.0 -> -0.0
mulx565 multiply -1 0.0 -> -0.0
mulx566 multiply -1 -0.0 -> 0.0
mulx567 multiply 1 0.0 -> 0.0
mulx568 multiply 1 -0.0 -> -0.0
mulx571 multiply 0.0 -1.0 -> -0.00
mulx572 multiply -0.0 -1.0 -> 0.00
mulx573 multiply 0.0 1.0 -> 0.00
mulx574 multiply -0.0 1.0 -> -0.00
mulx575 multiply -1.0 0.0 -> -0.00
mulx576 multiply -1.0 -0.0 -> 0.00
mulx577 multiply 1.0 0.0 -> 0.00
mulx578 multiply 1.0 -0.0 -> -0.00
-- Specials
mulx580 multiply Inf -Inf -> -Infinity
mulx581 multiply Inf -1000 -> -Infinity
mulx582 multiply Inf -1 -> -Infinity
mulx583 multiply Inf -0 -> NaN Invalid_operation
mulx584 multiply Inf 0 -> NaN Invalid_operation
mulx585 multiply Inf 1 -> Infinity
mulx586 multiply Inf 1000 -> Infinity
mulx587 multiply Inf Inf -> Infinity
mulx588 multiply -1000 Inf -> -Infinity
mulx589 multiply -Inf Inf -> -Infinity
mulx590 multiply -1 Inf -> -Infinity
mulx591 multiply -0 Inf -> NaN Invalid_operation
mulx592 multiply 0 Inf -> NaN Invalid_operation
mulx593 multiply 1 Inf -> Infinity
mulx594 multiply 1000 Inf -> Infinity
mulx595 multiply Inf Inf -> Infinity
mulx600 multiply -Inf -Inf -> Infinity
mulx601 multiply -Inf -1000 -> Infinity
mulx602 multiply -Inf -1 -> Infinity
mulx603 multiply -Inf -0 -> NaN Invalid_operation
mulx604 multiply -Inf 0 -> NaN Invalid_operation
mulx605 multiply -Inf 1 -> -Infinity
mulx606 multiply -Inf 1000 -> -Infinity
mulx607 multiply -Inf Inf -> -Infinity
mulx608 multiply -1000 Inf -> -Infinity
mulx609 multiply -Inf -Inf -> Infinity
mulx610 multiply -1 -Inf -> Infinity
mulx611 multiply -0 -Inf -> NaN Invalid_operation
mulx612 multiply 0 -Inf -> NaN Invalid_operation
mulx613 multiply 1 -Inf -> -Infinity
mulx614 multiply 1000 -Inf -> -Infinity
mulx615 multiply Inf -Inf -> -Infinity
mulx621 multiply NaN -Inf -> NaN
mulx622 multiply NaN -1000 -> NaN
mulx623 multiply NaN -1 -> NaN
mulx624 multiply NaN -0 -> NaN
mulx625 multiply NaN 0 -> NaN
mulx626 multiply NaN 1 -> NaN
mulx627 multiply NaN 1000 -> NaN
mulx628 multiply NaN Inf -> NaN
mulx629 multiply NaN NaN -> NaN
mulx630 multiply -Inf NaN -> NaN
mulx631 multiply -1000 NaN -> NaN
mulx632 multiply -1 NaN -> NaN
mulx633 multiply -0 NaN -> NaN
mulx634 multiply 0 NaN -> NaN
mulx635 multiply 1 NaN -> NaN
mulx636 multiply 1000 NaN -> NaN
mulx637 multiply Inf NaN -> NaN
mulx641 multiply sNaN -Inf -> NaN Invalid_operation
mulx642 multiply sNaN -1000 -> NaN Invalid_operation
mulx643 multiply sNaN -1 -> NaN Invalid_operation
mulx644 multiply sNaN -0 -> NaN Invalid_operation
mulx645 multiply sNaN 0 -> NaN Invalid_operation
mulx646 multiply sNaN 1 -> NaN Invalid_operation
mulx647 multiply sNaN 1000 -> NaN Invalid_operation
mulx648 multiply sNaN NaN -> NaN Invalid_operation
mulx649 multiply sNaN sNaN -> NaN Invalid_operation
mulx650 multiply NaN sNaN -> NaN Invalid_operation
mulx651 multiply -Inf sNaN -> NaN Invalid_operation
mulx652 multiply -1000 sNaN -> NaN Invalid_operation
mulx653 multiply -1 sNaN -> NaN Invalid_operation
mulx654 multiply -0 sNaN -> NaN Invalid_operation
mulx655 multiply 0 sNaN -> NaN Invalid_operation
mulx656 multiply 1 sNaN -> NaN Invalid_operation
mulx657 multiply 1000 sNaN -> NaN Invalid_operation
mulx658 multiply Inf sNaN -> NaN Invalid_operation
mulx659 multiply NaN sNaN -> NaN Invalid_operation
-- overflow and underflow tests .. note subnormal results
maxexponent: 999999999
minexponent: -999999999
mulx730 multiply +1.23456789012345E-0 9E+999999999 -> Infinity Inexact Overflow Rounded
mulx731 multiply 9E+999999999 +1.23456789012345E-0 -> Infinity Inexact Overflow Rounded
mulx732 multiply +0.100 9E-999999999 -> 9.00E-1000000000 Subnormal
mulx733 multiply 9E-999999999 +0.100 -> 9.00E-1000000000 Subnormal
mulx735 multiply -1.23456789012345E-0 9E+999999999 -> -Infinity Inexact Overflow Rounded
mulx736 multiply 9E+999999999 -1.23456789012345E-0 -> -Infinity Inexact Overflow Rounded
mulx737 multiply -0.100 9E-999999999 -> -9.00E-1000000000 Subnormal
mulx738 multiply 9E-999999999 -0.100 -> -9.00E-1000000000 Subnormal
mulx739 multiply 1e-599999999 1e-400000001 -> 1E-1000000000 Subnormal
mulx740 multiply 1e-599999999 1e-400000000 -> 1E-999999999
mulx741 multiply 1e-600000000 1e-400000000 -> 1E-1000000000 Subnormal
mulx742 multiply 9e-999999998 0.01 -> 9E-1000000000 Subnormal
mulx743 multiply 9e-999999998 0.1 -> 9E-999999999
mulx744 multiply 0.01 9e-999999998 -> 9E-1000000000 Subnormal
mulx745 multiply 1e599999999 1e400000001 -> Infinity Overflow Inexact Rounded
mulx746 multiply 1e599999999 1e400000000 -> 1E+999999999
mulx747 multiply 1e600000000 1e400000000 -> Infinity Overflow Inexact Rounded
mulx748 multiply 9e999999998 100 -> Infinity Overflow Inexact Rounded
mulx749 multiply 9e999999998 10 -> 9.0E+999999999
mulx750 multiply 100 9e999999998 -> Infinity Overflow Inexact Rounded
-- signs
mulx751 multiply 1e+777777777 1e+411111111 -> Infinity Overflow Inexact Rounded
mulx752 multiply 1e+777777777 -1e+411111111 -> -Infinity Overflow Inexact Rounded
mulx753 multiply -1e+777777777 1e+411111111 -> -Infinity Overflow Inexact Rounded
mulx754 multiply -1e+777777777 -1e+411111111 -> Infinity Overflow Inexact Rounded
mulx755 multiply 1e-777777777 1e-411111111 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
mulx756 multiply 1e-777777777 -1e-411111111 -> -0E-1000000007 Underflow Subnormal Inexact Rounded
mulx757 multiply -1e-777777777 1e-411111111 -> -0E-1000000007 Underflow Subnormal Inexact Rounded
mulx758 multiply -1e-777777777 -1e-411111111 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
-- 'subnormal' boundary (all hard underflow or overflow in base arithemtic)
precision: 9
mulx760 multiply 1e-600000000 1e-400000001 -> 1E-1000000001 Subnormal
mulx761 multiply 1e-600000000 1e-400000002 -> 1E-1000000002 Subnormal
mulx762 multiply 1e-600000000 1e-400000003 -> 1E-1000000003 Subnormal
mulx763 multiply 1e-600000000 1e-400000004 -> 1E-1000000004 Subnormal
mulx764 multiply 1e-600000000 1e-400000005 -> 1E-1000000005 Subnormal
mulx765 multiply 1e-600000000 1e-400000006 -> 1E-1000000006 Subnormal
mulx766 multiply 1e-600000000 1e-400000007 -> 1E-1000000007 Subnormal
mulx767 multiply 1e-600000000 1e-400000008 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
mulx768 multiply 1e-600000000 1e-400000009 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
mulx769 multiply 1e-600000000 1e-400000010 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
-- [no equivalent of 'subnormal' for overflow]
mulx770 multiply 1e+600000000 1e+400000001 -> Infinity Overflow Inexact Rounded
mulx771 multiply 1e+600000000 1e+400000002 -> Infinity Overflow Inexact Rounded
mulx772 multiply 1e+600000000 1e+400000003 -> Infinity Overflow Inexact Rounded
mulx773 multiply 1e+600000000 1e+400000004 -> Infinity Overflow Inexact Rounded
mulx774 multiply 1e+600000000 1e+400000005 -> Infinity Overflow Inexact Rounded
mulx775 multiply 1e+600000000 1e+400000006 -> Infinity Overflow Inexact Rounded
mulx776 multiply 1e+600000000 1e+400000007 -> Infinity Overflow Inexact Rounded
mulx777 multiply 1e+600000000 1e+400000008 -> Infinity Overflow Inexact Rounded
mulx778 multiply 1e+600000000 1e+400000009 -> Infinity Overflow Inexact Rounded
mulx779 multiply 1e+600000000 1e+400000010 -> Infinity Overflow Inexact Rounded
-- 'subnormal' test edge condition at higher precisions
precision: 99
mulx780 multiply 1e-600000000 1e-400000007 -> 1E-1000000007 Subnormal
mulx781 multiply 1e-600000000 1e-400000008 -> 1E-1000000008 Subnormal
mulx782 multiply 1e-600000000 1e-400000097 -> 1E-1000000097 Subnormal
mulx783 multiply 1e-600000000 1e-400000098 -> 0E-1000000097 Underflow Subnormal Inexact Rounded
precision: 999
mulx784 multiply 1e-600000000 1e-400000997 -> 1E-1000000997 Subnormal
mulx785 multiply 1e-600000000 1e-400000998 -> 0E-1000000997 Underflow Subnormal Inexact Rounded
-- following testcases [through mulx800] not yet run against code
precision: 9999
mulx786 multiply 1e-600000000 1e-400009997 -> 1E-1000009997 Subnormal
mulx787 multiply 1e-600000000 1e-400009998 -> 0E-1000009997 Underflow Subnormal Inexact Rounded
precision: 99999
mulx788 multiply 1e-600000000 1e-400099997 -> 1E-1000099997 Subnormal
mulx789 multiply 1e-600000000 1e-400099998 -> 0E-1000099997 Underflow Subnormal Inexact Rounded
precision: 999999
mulx790 multiply 1e-600000000 1e-400999997 -> 1E-1000999997 Subnormal
mulx791 multiply 1e-600000000 1e-400999998 -> 0E-1000999997 Underflow Subnormal Inexact Rounded
precision: 9999999
mulx792 multiply 1e-600000000 1e-409999997 -> 1E-1009999997 Subnormal
mulx793 multiply 1e-600000000 1e-409999998 -> 0E-1009999997 Underflow Subnormal Inexact Rounded
precision: 99999999
mulx794 multiply 1e-600000000 1e-499999997 -> 1E-1099999997 Subnormal
mulx795 multiply 1e-600000000 1e-499999998 -> 0E-1099999997 Underflow Subnormal Inexact Rounded
precision: 999999999
mulx796 multiply 1e-999999999 1e-999999997 -> 1E-1999999996 Subnormal
mulx797 multiply 1e-999999999 1e-999999998 -> 1E-1999999997 Subnormal
mulx798 multiply 1e-999999999 1e-999999999 -> 0E-1999999997 Underflow Subnormal Inexact Rounded
mulx799 multiply 1e-600000000 1e-400000007 -> 1E-1000000007 Subnormal
mulx800 multiply 1e-600000000 1e-400000008 -> 1E-1000000008 Subnormal
-- test subnormals rounding
precision: 5
maxExponent: 999
minexponent: -999
rounding: half_even
mulx801 multiply 1.0000E-999 1 -> 1.0000E-999
mulx802 multiply 1.000E-999 1e-1 -> 1.000E-1000 Subnormal
mulx803 multiply 1.00E-999 1e-2 -> 1.00E-1001 Subnormal
mulx804 multiply 1.0E-999 1e-3 -> 1.0E-1002 Subnormal
mulx805 multiply 1.0E-999 1e-4 -> 1E-1003 Subnormal Rounded
mulx806 multiply 1.3E-999 1e-4 -> 1E-1003 Underflow Subnormal Inexact Rounded
mulx807 multiply 1.5E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx808 multiply 1.7E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx809 multiply 2.3E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx810 multiply 2.5E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx811 multiply 2.7E-999 1e-4 -> 3E-1003 Underflow Subnormal Inexact Rounded
mulx812 multiply 1.49E-999 1e-4 -> 1E-1003 Underflow Subnormal Inexact Rounded
mulx813 multiply 1.50E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx814 multiply 1.51E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx815 multiply 2.49E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx816 multiply 2.50E-999 1e-4 -> 2E-1003 Underflow Subnormal Inexact Rounded
mulx817 multiply 2.51E-999 1e-4 -> 3E-1003 Underflow Subnormal Inexact Rounded
mulx818 multiply 1E-999 1e-4 -> 1E-1003 Subnormal
mulx819 multiply 3E-999 1e-5 -> 0E-1003 Underflow Subnormal Inexact Rounded
mulx820 multiply 5E-999 1e-5 -> 0E-1003 Underflow Subnormal Inexact Rounded
mulx821 multiply 7E-999 1e-5 -> 1E-1003 Underflow Subnormal Inexact Rounded
mulx822 multiply 9E-999 1e-5 -> 1E-1003 Underflow Subnormal Inexact Rounded
mulx823 multiply 9.9E-999 1e-5 -> 1E-1003 Underflow Subnormal Inexact Rounded
mulx824 multiply 1E-999 -1e-4 -> -1E-1003 Subnormal
mulx825 multiply 3E-999 -1e-5 -> -0E-1003 Underflow Subnormal Inexact Rounded
mulx826 multiply -5E-999 1e-5 -> -0E-1003 Underflow Subnormal Inexact Rounded
mulx827 multiply 7E-999 -1e-5 -> -1E-1003 Underflow Subnormal Inexact Rounded
mulx828 multiply -9E-999 1e-5 -> -1E-1003 Underflow Subnormal Inexact Rounded
mulx829 multiply 9.9E-999 -1e-5 -> -1E-1003 Underflow Subnormal Inexact Rounded
mulx830 multiply 3.0E-999 -1e-5 -> -0E-1003 Underflow Subnormal Inexact Rounded
mulx831 multiply 1.0E-501 1e-501 -> 1.0E-1002 Subnormal
mulx832 multiply 2.0E-501 2e-501 -> 4.0E-1002 Subnormal
mulx833 multiply 4.0E-501 4e-501 -> 1.60E-1001 Subnormal
mulx834 multiply 10.0E-501 10e-501 -> 1.000E-1000 Subnormal
mulx835 multiply 30.0E-501 30e-501 -> 9.000E-1000 Subnormal
mulx836 multiply 40.0E-501 40e-501 -> 1.6000E-999
-- squares
mulx840 multiply 1E-502 1e-502 -> 0E-1003 Underflow Subnormal Inexact Rounded
mulx841 multiply 1E-501 1e-501 -> 1E-1002 Subnormal
mulx842 multiply 2E-501 2e-501 -> 4E-1002 Subnormal
mulx843 multiply 4E-501 4e-501 -> 1.6E-1001 Subnormal
mulx844 multiply 10E-501 10e-501 -> 1.00E-1000 Subnormal
mulx845 multiply 30E-501 30e-501 -> 9.00E-1000 Subnormal
mulx846 multiply 40E-501 40e-501 -> 1.600E-999
-- cubes
mulx850 multiply 1E-670 1e-335 -> 0E-1003 Underflow Subnormal Inexact Rounded
mulx851 multiply 1E-668 1e-334 -> 1E-1002 Subnormal
mulx852 multiply 4E-668 2e-334 -> 8E-1002 Subnormal
mulx853 multiply 9E-668 3e-334 -> 2.7E-1001 Subnormal
mulx854 multiply 16E-668 4e-334 -> 6.4E-1001 Subnormal
mulx855 multiply 25E-668 5e-334 -> 1.25E-1000 Subnormal
mulx856 multiply 10E-668 100e-334 -> 1.000E-999
-- test from 0.099 ** 999 at 15 digits
precision: 19
mulx860 multiply 6636851557994578716E-520 6636851557994578716E-520 -> 4.40477986028551E-1003 Underflow Subnormal Inexact Rounded
-- Long operand overflow may be a different path
precision: 3
maxExponent: 999999999
minexponent: -999999999
mulx870 multiply 1 9.999E+999999999 -> Infinity Inexact Overflow Rounded
mulx871 multiply 1 -9.999E+999999999 -> -Infinity Inexact Overflow Rounded
mulx872 multiply 9.999E+999999999 1 -> Infinity Inexact Overflow Rounded
mulx873 multiply -9.999E+999999999 1 -> -Infinity Inexact Overflow Rounded
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
mulx881 multiply 1.2347E-40 1.2347E-40 -> 1.524E-80 Inexact Rounded Subnormal Underflow
mulx882 multiply 1.234E-40 1.234E-40 -> 1.523E-80 Inexact Rounded Subnormal Underflow
mulx883 multiply 1.23E-40 1.23E-40 -> 1.513E-80 Inexact Rounded Subnormal Underflow
mulx884 multiply 1.2E-40 1.2E-40 -> 1.44E-80 Subnormal
mulx885 multiply 1.2E-40 1.2E-41 -> 1.44E-81 Subnormal
mulx886 multiply 1.2E-40 1.2E-42 -> 1.4E-82 Subnormal Inexact Rounded Underflow
mulx887 multiply 1.2E-40 1.3E-42 -> 1.6E-82 Subnormal Inexact Rounded Underflow
mulx888 multiply 1.3E-40 1.3E-42 -> 1.7E-82 Subnormal Inexact Rounded Underflow
mulx891 multiply 1.2345E-39 1.234E-40 -> 1.5234E-79 Inexact Rounded
mulx892 multiply 1.23456E-39 1.234E-40 -> 1.5234E-79 Inexact Rounded
mulx893 multiply 1.2345E-40 1.234E-40 -> 1.523E-80 Inexact Rounded Subnormal Underflow
mulx894 multiply 1.23456E-40 1.234E-40 -> 1.523E-80 Inexact Rounded Subnormal Underflow
mulx895 multiply 1.2345E-41 1.234E-40 -> 1.52E-81 Inexact Rounded Subnormal Underflow
mulx896 multiply 1.23456E-41 1.234E-40 -> 1.52E-81 Inexact Rounded Subnormal Underflow
-- Null tests
mulx900 multiply 10 # -> NaN Invalid_operation
mulx901 multiply # 10 -> NaN Invalid_operation
--- NEW FILE: minus.decTest ---
------------------------------------------------------------------------
-- minus.decTest -- decimal negation --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests primarily tests the existence of the operator.
-- Subtraction, rounding, and more overflows are tested elsewhere.
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
minx001 minus '1' -> '-1'
minx002 minus '-1' -> '1'
minx003 minus '1.00' -> '-1.00'
minx004 minus '-1.00' -> '1.00'
minx005 minus '0' -> '0'
minx006 minus '0.00' -> '0.00'
minx007 minus '00.0' -> '0.0'
minx008 minus '00.00' -> '0.00'
minx009 minus '00' -> '0'
minx010 minus '-2' -> '2'
minx011 minus '2' -> '-2'
minx012 minus '-2.00' -> '2.00'
minx013 minus '2.00' -> '-2.00'
minx014 minus '-0' -> '0'
minx015 minus '-0.00' -> '0.00'
minx016 minus '-00.0' -> '0.0'
minx017 minus '-00.00' -> '0.00'
minx018 minus '-00' -> '0'
-- "lhs" zeros in plus and minus have exponent = operand
minx020 minus '-0E3' -> '0E+3'
minx021 minus '-0E2' -> '0E+2'
minx022 minus '-0E1' -> '0E+1'
minx023 minus '-0E0' -> '0'
minx024 minus '+0E0' -> '0'
minx025 minus '+0E1' -> '0E+1'
minx026 minus '+0E2' -> '0E+2'
minx027 minus '+0E3' -> '0E+3'
minx030 minus '-5E3' -> '5E+3'
minx031 minus '-5E8' -> '5E+8'
minx032 minus '-5E13' -> '5E+13'
minx033 minus '-5E18' -> '5E+18'
minx034 minus '+5E3' -> '-5E+3'
minx035 minus '+5E8' -> '-5E+8'
minx036 minus '+5E13' -> '-5E+13'
minx037 minus '+5E18' -> '-5E+18'
minx050 minus '-2000000' -> '2000000'
minx051 minus '2000000' -> '-2000000'
precision: 7
minx052 minus '-2000000' -> '2000000'
minx053 minus '2000000' -> '-2000000'
precision: 6
minx054 minus '-2000000' -> '2.00000E+6' Rounded
minx055 minus '2000000' -> '-2.00000E+6' Rounded
precision: 3
minx056 minus '-2000000' -> '2.00E+6' Rounded
minx057 minus '2000000' -> '-2.00E+6' Rounded
-- more fixed, potential LHS swaps/overlays if done by 0 subtract x
precision: 9
minx060 minus '56267E-10' -> '-0.0000056267'
minx061 minus '56267E-5' -> '-0.56267'
minx062 minus '56267E-2' -> '-562.67'
minx063 minus '56267E-1' -> '-5626.7'
minx065 minus '56267E-0' -> '-56267'
minx066 minus '56267E+0' -> '-56267'
minx067 minus '56267E+1' -> '-5.6267E+5'
minx068 minus '56267E+2' -> '-5.6267E+6'
minx069 minus '56267E+3' -> '-5.6267E+7'
minx070 minus '56267E+4' -> '-5.6267E+8'
minx071 minus '56267E+5' -> '-5.6267E+9'
minx072 minus '56267E+6' -> '-5.6267E+10'
minx080 minus '-56267E-10' -> '0.0000056267'
minx081 minus '-56267E-5' -> '0.56267'
minx082 minus '-56267E-2' -> '562.67'
minx083 minus '-56267E-1' -> '5626.7'
minx085 minus '-56267E-0' -> '56267'
minx086 minus '-56267E+0' -> '56267'
minx087 minus '-56267E+1' -> '5.6267E+5'
minx088 minus '-56267E+2' -> '5.6267E+6'
minx089 minus '-56267E+3' -> '5.6267E+7'
minx090 minus '-56267E+4' -> '5.6267E+8'
minx091 minus '-56267E+5' -> '5.6267E+9'
minx092 minus '-56267E+6' -> '5.6267E+10'
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
minx100 minus 9.999E+999999999 -> -Infinity Inexact Overflow Rounded
minx101 minus -9.999E+999999999 -> Infinity Inexact Overflow Rounded
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
minx110 minus 1.00E-999 -> -1.00E-999
minx111 minus 0.1E-999 -> -1E-1000 Subnormal
minx112 minus 0.10E-999 -> -1.0E-1000 Subnormal
minx113 minus 0.100E-999 -> -1.0E-1000 Subnormal Rounded
minx114 minus 0.01E-999 -> -1E-1001 Subnormal
-- next is rounded to Emin
minx115 minus 0.999E-999 -> -1.00E-999 Inexact Rounded Subnormal Underflow
minx116 minus 0.099E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
minx117 minus 0.009E-999 -> -1E-1001 Inexact Rounded Subnormal Underflow
minx118 minus 0.001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
minx119 minus 0.0009E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
minx120 minus 0.0001E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
minx130 minus -1.00E-999 -> 1.00E-999
minx131 minus -0.1E-999 -> 1E-1000 Subnormal
minx132 minus -0.10E-999 -> 1.0E-1000 Subnormal
minx133 minus -0.100E-999 -> 1.0E-1000 Subnormal Rounded
minx134 minus -0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
minx135 minus -0.999E-999 -> 1.00E-999 Inexact Rounded Subnormal Underflow
minx136 minus -0.099E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
minx137 minus -0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
minx138 minus -0.001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
minx139 minus -0.0009E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
minx140 minus -0.0001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
minx301 minus 12345678000 -> -1.23456780E+10 Rounded
minx302 minus 1234567800 -> -1.23456780E+9 Rounded
minx303 minus 1234567890 -> -1.23456789E+9 Rounded
minx304 minus 1234567891 -> -1.23456789E+9 Inexact Rounded
minx305 minus 12345678901 -> -1.23456789E+10 Inexact Rounded
minx306 minus 1234567896 -> -1.23456790E+9 Inexact Rounded
precision: 15
-- still checking
minx321 minus 12345678000 -> -12345678000
minx322 minus 1234567800 -> -1234567800
minx323 minus 1234567890 -> -1234567890
minx324 minus 1234567891 -> -1234567891
minx325 minus 12345678901 -> -12345678901
minx326 minus 1234567896 -> -1234567896
-- specials
minx420 minus 'Inf' -> '-Infinity'
minx421 minus '-Inf' -> 'Infinity'
minx422 minus NaN -> NaN
minx423 minus sNaN -> NaN Invalid_operation
-- Null tests
minx900 minus # -> NaN Invalid_operation
--- NEW FILE: min.decTest ---
------------------------------------------------------------------------
-- min.decTest -- decimal minimum --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- we assume that base comparison is tested in compare.decTest, so
-- these mainly cover special cases and rounding
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks
mnmx001 min -2 -2 -> -2
mnmx002 min -2 -1 -> -2
mnmx003 min -2 0 -> -2
mnmx004 min -2 1 -> -2
mnmx005 min -2 2 -> -2
mnmx006 min -1 -2 -> -2
mnmx007 min -1 -1 -> -1
mnmx008 min -1 0 -> -1
mnmx009 min -1 1 -> -1
mnmx010 min -1 2 -> -1
mnmx011 min 0 -2 -> -2
mnmx012 min 0 -1 -> -1
mnmx013 min 0 0 -> 0
mnmx014 min 0 1 -> 0
mnmx015 min 0 2 -> 0
mnmx016 min 1 -2 -> -2
mnmx017 min 1 -1 -> -1
mnmx018 min 1 0 -> 0
mnmx019 min 1 1 -> 1
mnmx020 min 1 2 -> 1
mnmx021 min 2 -2 -> -2
mnmx022 min 2 -1 -> -1
mnmx023 min 2 0 -> 0
mnmx025 min 2 1 -> 1
mnmx026 min 2 2 -> 2
-- extended zeros
mnmx030 min 0 0 -> 0
mnmx031 min 0 -0 -> 0
mnmx032 min 0 -0.0 -> 0
mnmx033 min 0 0.0 -> 0
mnmx034 min -0 0 -> -0
mnmx035 min -0 -0 -> -0
mnmx036 min -0 -0.0 -> -0
mnmx037 min -0 0.0 -> -0
mnmx038 min 0.0 0 -> 0.0
mnmx039 min 0.0 -0 -> 0.0
mnmx040 min 0.0 -0.0 -> 0.0
mnmx041 min 0.0 0.0 -> 0.0
mnmx042 min -0.0 0 -> -0.0
mnmx043 min -0.0 -0 -> -0.0
mnmx044 min -0.0 -0.0 -> -0.0
mnmx045 min -0.0 0.0 -> -0.0
mnmx046 min -0E1 0E2 -> -0E+1
mnmx047 min 0E2 0E1 -> 0E+2
mnmx048 min 0E1 0E2 -> 0E+1
mnmx049 min -0E3 -0E2 -> -0E+3
-- Specials
precision: 9
mnmx090 min Inf -Inf -> -Infinity
mnmx091 min Inf -1000 -> -1000
mnmx092 min Inf -1 -> -1
mnmx093 min Inf -0 -> -0
mnmx094 min Inf 0 -> 0
mnmx095 min Inf 1 -> 1
mnmx096 min Inf 1000 -> 1000
mnmx097 min Inf Inf -> Infinity
mnmx098 min -1000 Inf -> -1000
mnmx099 min -Inf Inf -> -Infinity
mnmx100 min -1 Inf -> -1
mnmx101 min -0 Inf -> -0
mnmx102 min 0 Inf -> 0
mnmx103 min 1 Inf -> 1
mnmx104 min 1000 Inf -> 1000
mnmx105 min Inf Inf -> Infinity
mnmx120 min -Inf -Inf -> -Infinity
mnmx121 min -Inf -1000 -> -Infinity
mnmx122 min -Inf -1 -> -Infinity
mnmx123 min -Inf -0 -> -Infinity
mnmx124 min -Inf 0 -> -Infinity
mnmx125 min -Inf 1 -> -Infinity
mnmx126 min -Inf 1000 -> -Infinity
mnmx127 min -Inf Inf -> -Infinity
mnmx128 min -Inf -Inf -> -Infinity
mnmx129 min -1000 -Inf -> -Infinity
mnmx130 min -1 -Inf -> -Infinity
mnmx131 min -0 -Inf -> -Infinity
mnmx132 min 0 -Inf -> -Infinity
mnmx133 min 1 -Inf -> -Infinity
mnmx134 min 1000 -Inf -> -Infinity
mnmx135 min Inf -Inf -> -Infinity
mnmx141 min NaN -Inf -> NaN
mnmx142 min NaN -1000 -> NaN
mnmx143 min NaN -1 -> NaN
mnmx144 min NaN -0 -> NaN
mnmx145 min NaN 0 -> NaN
mnmx146 min NaN 1 -> NaN
mnmx147 min NaN 1000 -> NaN
mnmx148 min NaN Inf -> NaN
mnmx149 min NaN NaN -> NaN
mnmx150 min -Inf NaN -> NaN
mnmx151 min -1000 NaN -> NaN
mnmx152 min -1 NaN -> NaN
mnmx153 min -0 NaN -> NaN
mnmx154 min 0 NaN -> NaN
mnmx155 min 1 NaN -> NaN
mnmx156 min 1000 NaN -> NaN
mnmx157 min Inf NaN -> NaN
mnmx161 min sNaN -Inf -> NaN Invalid_operation
mnmx162 min sNaN -1000 -> NaN Invalid_operation
mnmx163 min sNaN -1 -> NaN Invalid_operation
mnmx164 min sNaN -0 -> NaN Invalid_operation
mnmx165 min sNaN 0 -> NaN Invalid_operation
mnmx166 min sNaN 1 -> NaN Invalid_operation
mnmx167 min sNaN 1000 -> NaN Invalid_operation
mnmx168 min sNaN NaN -> NaN Invalid_operation
mnmx169 min sNaN sNaN -> NaN Invalid_operation
mnmx170 min NaN sNaN -> NaN Invalid_operation
mnmx171 min -Inf sNaN -> NaN Invalid_operation
mnmx172 min -1000 sNaN -> NaN Invalid_operation
mnmx173 min -1 sNaN -> NaN Invalid_operation
mnmx174 min -0 sNaN -> NaN Invalid_operation
mnmx175 min 0 sNaN -> NaN Invalid_operation
mnmx176 min 1 sNaN -> NaN Invalid_operation
mnmx177 min 1000 sNaN -> NaN Invalid_operation
mnmx178 min Inf sNaN -> NaN Invalid_operation
mnmx179 min NaN sNaN -> NaN Invalid_operation
-- from examples
mnmx180 min '3' '2' -> '2'
mnmx181 min '-10' '3' -> '-10'
mnmx182 min '1.0' '1' -> '1.0'
mnmx183 min '1' '1.0' -> '1'
-- rounding checks -- chosen is rounded, or not
maxExponent: 999
minexponent: -999
precision: 9
mnmx201 min -12345678000 1 -> -1.23456780E+10 Rounded
mnmx202 min 1 -12345678000 -> -1.23456780E+10 Rounded
mnmx203 min -1234567800 1 -> -1.23456780E+9 Rounded
mnmx204 min 1 -1234567800 -> -1.23456780E+9 Rounded
mnmx205 min -1234567890 1 -> -1.23456789E+9 Rounded
mnmx206 min 1 -1234567890 -> -1.23456789E+9 Rounded
mnmx207 min -1234567891 1 -> -1.23456789E+9 Inexact Rounded
mnmx208 min 1 -1234567891 -> -1.23456789E+9 Inexact Rounded
mnmx209 min -12345678901 1 -> -1.23456789E+10 Inexact Rounded
mnmx210 min 1 -12345678901 -> -1.23456789E+10 Inexact Rounded
mnmx211 min -1234567896 1 -> -1.23456790E+9 Inexact Rounded
mnmx212 min 1 -1234567896 -> -1.23456790E+9 Inexact Rounded
mnmx213 min 1234567891 1 -> 1
mnmx214 min 1 1234567891 -> 1
mnmx215 min 12345678901 1 -> 1
mnmx216 min 1 12345678901 -> 1
mnmx217 min 1234567896 1 -> 1
mnmx218 min 1 1234567896 -> 1
precision: 15
mnmx221 min -12345678000 1 -> -12345678000
mnmx222 min 1 -12345678000 -> -12345678000
mnmx223 min -1234567800 1 -> -1234567800
mnmx224 min 1 -1234567800 -> -1234567800
mnmx225 min -1234567890 1 -> -1234567890
mnmx226 min 1 -1234567890 -> -1234567890
mnmx227 min -1234567891 1 -> -1234567891
mnmx228 min 1 -1234567891 -> -1234567891
mnmx229 min -12345678901 1 -> -12345678901
mnmx230 min 1 -12345678901 -> -12345678901
mnmx231 min -1234567896 1 -> -1234567896
mnmx232 min 1 -1234567896 -> -1234567896
mnmx233 min 1234567891 1 -> 1
mnmx234 min 1 1234567891 -> 1
mnmx235 min 12345678901 1 -> 1
mnmx236 min 1 12345678901 -> 1
mnmx237 min 1234567896 1 -> 1
mnmx238 min 1 1234567896 -> 1
-- overflow and underflow tests .. subnormal results [inputs] now allowed
maxExponent: 999999999
minexponent: -999999999
mnmx330 min -1.23456789012345E-0 -9E+999999999 -> -9E+999999999
mnmx331 min -9E+999999999 -1.23456789012345E-0 -> -9E+999999999
mnmx332 min -0.100 -9E-999999999 -> -0.100
mnmx333 min -9E-999999999 -0.100 -> -0.100
mnmx335 min +1.23456789012345E-0 -9E+999999999 -> -9E+999999999
mnmx336 min -9E+999999999 1.23456789012345E-0 -> -9E+999999999
mnmx337 min +0.100 -9E-999999999 -> -9E-999999999
mnmx338 min -9E-999999999 0.100 -> -9E-999999999
mnmx339 min -1e-599999999 -1e-400000001 -> -1E-400000001
mnmx340 min -1e-599999999 -1e-400000000 -> -1E-400000000
mnmx341 min -1e-600000000 -1e-400000000 -> -1E-400000000
mnmx342 min -9e-999999998 -0.01 -> -0.01
mnmx343 min -9e-999999998 -0.1 -> -0.1
mnmx344 min -0.01 -9e-999999998 -> -0.01
mnmx345 min -1e599999999 -1e400000001 -> -1E+599999999
mnmx346 min -1e599999999 -1e400000000 -> -1E+599999999
mnmx347 min -1e600000000 -1e400000000 -> -1E+600000000
mnmx348 min -9e999999998 -100 -> -9E+999999998
mnmx349 min -9e999999998 -10 -> -9E+999999998
mnmx350 min -100 -9e999999998 -> -9E+999999998
-- signs
mnmx351 min -1e+777777777 -1e+411111111 -> -1E+777777777
mnmx352 min -1e+777777777 +1e+411111111 -> -1E+777777777
mnmx353 min +1e+777777777 -1e+411111111 -> -1E+411111111
mnmx354 min +1e+777777777 +1e+411111111 -> 1E+411111111
mnmx355 min -1e-777777777 -1e-411111111 -> -1E-411111111
mnmx356 min -1e-777777777 +1e-411111111 -> -1E-777777777
mnmx357 min +1e-777777777 -1e-411111111 -> -1E-411111111
mnmx358 min +1e-777777777 +1e-411111111 -> 1E-777777777
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
mnmx400 min 9.999E+999999999 0 -> 0
mnmx401 min -9.999E+999999999 0 -> -Infinity Inexact Overflow Rounded
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
mnmx410 min 1.00E-999 0 -> 0
mnmx411 min 0.1E-999 0 -> 0
mnmx412 min 0.10E-999 0 -> 0
mnmx413 min 0.100E-999 0 -> 0
mnmx414 min 0.01E-999 0 -> 0
mnmx415 min 0.999E-999 0 -> 0
mnmx416 min 0.099E-999 0 -> 0
mnmx417 min 0.009E-999 0 -> 0
mnmx418 min 0.001E-999 0 -> 0
mnmx419 min 0.0009E-999 0 -> 0
mnmx420 min 0.0001E-999 0 -> 0
mnmx430 min -1.00E-999 0 -> -1.00E-999
mnmx431 min -0.1E-999 0 -> -1E-1000 Subnormal
mnmx432 min -0.10E-999 0 -> -1.0E-1000 Subnormal
mnmx433 min -0.100E-999 0 -> -1.0E-1000 Subnormal Rounded
mnmx434 min -0.01E-999 0 -> -1E-1001 Subnormal
-- next is rounded to Emin
mnmx435 min -0.999E-999 0 -> -1.00E-999 Inexact Rounded Subnormal Underflow
mnmx436 min -0.099E-999 0 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
mnmx437 min -0.009E-999 0 -> -1E-1001 Inexact Rounded Subnormal Underflow
mnmx438 min -0.001E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
mnmx439 min -0.0009E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
mnmx440 min -0.0001E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
-- Null tests
mnm900 min 10 # -> NaN Invalid_operation
mnm901 min # 10 -> NaN Invalid_operation
--- NEW FILE: max.decTest ---
------------------------------------------------------------------------
-- max.decTest -- decimal maximum --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- we assume that base comparison is tested in compare.decTest, so
-- these mainly cover special cases and rounding
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks
maxx001 max -2 -2 -> -2
maxx002 max -2 -1 -> -1
maxx003 max -2 0 -> 0
maxx004 max -2 1 -> 1
maxx005 max -2 2 -> 2
maxx006 max -1 -2 -> -1
maxx007 max -1 -1 -> -1
maxx008 max -1 0 -> 0
maxx009 max -1 1 -> 1
maxx010 max -1 2 -> 2
maxx011 max 0 -2 -> 0
maxx012 max 0 -1 -> 0
maxx013 max 0 0 -> 0
maxx014 max 0 1 -> 1
maxx015 max 0 2 -> 2
maxx016 max 1 -2 -> 1
maxx017 max 1 -1 -> 1
maxx018 max 1 0 -> 1
maxx019 max 1 1 -> 1
maxx020 max 1 2 -> 2
maxx021 max 2 -2 -> 2
maxx022 max 2 -1 -> 2
maxx023 max 2 0 -> 2
maxx025 max 2 1 -> 2
maxx026 max 2 2 -> 2
-- extended zeros
maxx030 max 0 0 -> 0
maxx031 max 0 -0 -> 0
maxx032 max 0 -0.0 -> 0
maxx033 max 0 0.0 -> 0
maxx034 max -0 0 -> -0 -- note: -0 = 0
maxx035 max -0 -0 -> -0
maxx036 max -0 -0.0 -> -0
maxx037 max -0 0.0 -> -0
maxx038 max 0.0 0 -> 0.0
maxx039 max 0.0 -0 -> 0.0
maxx040 max 0.0 -0.0 -> 0.0
maxx041 max 0.0 0.0 -> 0.0
maxx042 max -0.0 0 -> -0.0
maxx043 max -0.0 -0 -> -0.0
maxx044 max -0.0 -0.0 -> -0.0
maxx045 max -0.0 0.0 -> -0.0
maxx046 max -0E1 0E2 -> -0E+1
maxx047 max 0E2 0E1 -> 0E+2
maxx048 max 0E1 0E2 -> 0E+1
maxx049 max -0E3 -0E2 -> -0E+3
-- Specials
precision: 9
maxx090 max Inf -Inf -> Infinity
maxx091 max Inf -1000 -> Infinity
maxx092 max Inf -1 -> Infinity
maxx093 max Inf -0 -> Infinity
maxx094 max Inf 0 -> Infinity
maxx095 max Inf 1 -> Infinity
maxx096 max Inf 1000 -> Infinity
maxx097 max Inf Inf -> Infinity
maxx098 max -1000 Inf -> Infinity
maxx099 max -Inf Inf -> Infinity
maxx100 max -1 Inf -> Infinity
maxx101 max -0 Inf -> Infinity
maxx102 max 0 Inf -> Infinity
maxx103 max 1 Inf -> Infinity
maxx104 max 1000 Inf -> Infinity
maxx105 max Inf Inf -> Infinity
maxx120 max -Inf -Inf -> -Infinity
maxx121 max -Inf -1000 -> -1000
maxx122 max -Inf -1 -> -1
maxx123 max -Inf -0 -> -0
maxx124 max -Inf 0 -> 0
maxx125 max -Inf 1 -> 1
maxx126 max -Inf 1000 -> 1000
maxx127 max -Inf Inf -> Infinity
maxx128 max -Inf -Inf -> -Infinity
maxx129 max -1000 -Inf -> -1000
maxx130 max -1 -Inf -> -1
maxx131 max -0 -Inf -> -0
maxx132 max 0 -Inf -> 0
maxx133 max 1 -Inf -> 1
maxx134 max 1000 -Inf -> 1000
maxx135 max Inf -Inf -> Infinity
maxx141 max NaN -Inf -> NaN
maxx142 max NaN -1000 -> NaN
maxx143 max NaN -1 -> NaN
maxx144 max NaN -0 -> NaN
maxx145 max NaN 0 -> NaN
maxx146 max NaN 1 -> NaN
maxx147 max NaN 1000 -> NaN
maxx148 max NaN Inf -> NaN
maxx149 max NaN NaN -> NaN
maxx150 max -Inf NaN -> NaN
maxx151 max -1000 NaN -> NaN
maxx152 max -1 NaN -> NaN
maxx153 max -0 NaN -> NaN
maxx154 max 0 NaN -> NaN
maxx155 max 1 NaN -> NaN
maxx156 max 1000 NaN -> NaN
maxx157 max Inf NaN -> NaN
maxx161 max sNaN -Inf -> NaN Invalid_operation
maxx162 max sNaN -1000 -> NaN Invalid_operation
maxx163 max sNaN -1 -> NaN Invalid_operation
maxx164 max sNaN -0 -> NaN Invalid_operation
maxx165 max sNaN 0 -> NaN Invalid_operation
maxx166 max sNaN 1 -> NaN Invalid_operation
maxx167 max sNaN 1000 -> NaN Invalid_operation
maxx168 max sNaN NaN -> NaN Invalid_operation
maxx169 max sNaN sNaN -> NaN Invalid_operation
maxx170 max NaN sNaN -> NaN Invalid_operation
maxx171 max -Inf sNaN -> NaN Invalid_operation
maxx172 max -1000 sNaN -> NaN Invalid_operation
maxx173 max -1 sNaN -> NaN Invalid_operation
maxx174 max -0 sNaN -> NaN Invalid_operation
maxx175 max 0 sNaN -> NaN Invalid_operation
maxx176 max 1 sNaN -> NaN Invalid_operation
maxx177 max 1000 sNaN -> NaN Invalid_operation
maxx178 max Inf sNaN -> NaN Invalid_operation
maxx179 max NaN sNaN -> NaN Invalid_operation
-- from examples
maxx180 max '3' '2' -> '3'
maxx181 max '-10' '3' -> '3'
maxx182 max '1.0' '1' -> '1.0'
maxx183 max '1' '1.0' -> '1'
-- rounding checks
maxexponent: 999
minexponent: -999
precision: 9
maxx201 max 12345678000 1 -> 1.23456780E+10 Rounded
maxx202 max 1 12345678000 -> 1.23456780E+10 Rounded
maxx203 max 1234567800 1 -> 1.23456780E+9 Rounded
maxx204 max 1 1234567800 -> 1.23456780E+9 Rounded
maxx205 max 1234567890 1 -> 1.23456789E+9 Rounded
maxx206 max 1 1234567890 -> 1.23456789E+9 Rounded
maxx207 max 1234567891 1 -> 1.23456789E+9 Inexact Rounded
maxx208 max 1 1234567891 -> 1.23456789E+9 Inexact Rounded
maxx209 max 12345678901 1 -> 1.23456789E+10 Inexact Rounded
maxx210 max 1 12345678901 -> 1.23456789E+10 Inexact Rounded
maxx211 max 1234567896 1 -> 1.23456790E+9 Inexact Rounded
maxx212 max 1 1234567896 -> 1.23456790E+9 Inexact Rounded
maxx213 max -1234567891 1 -> 1
maxx214 max 1 -1234567891 -> 1
maxx215 max -12345678901 1 -> 1
maxx216 max 1 -12345678901 -> 1
maxx217 max -1234567896 1 -> 1
maxx218 max 1 -1234567896 -> 1
precision: 15
maxx221 max 12345678000 1 -> 12345678000
maxx222 max 1 12345678000 -> 12345678000
maxx223 max 1234567800 1 -> 1234567800
maxx224 max 1 1234567800 -> 1234567800
maxx225 max 1234567890 1 -> 1234567890
maxx226 max 1 1234567890 -> 1234567890
maxx227 max 1234567891 1 -> 1234567891
maxx228 max 1 1234567891 -> 1234567891
maxx229 max 12345678901 1 -> 12345678901
maxx230 max 1 12345678901 -> 12345678901
maxx231 max 1234567896 1 -> 1234567896
maxx232 max 1 1234567896 -> 1234567896
maxx233 max -1234567891 1 -> 1
maxx234 max 1 -1234567891 -> 1
maxx235 max -12345678901 1 -> 1
maxx236 max 1 -12345678901 -> 1
maxx237 max -1234567896 1 -> 1
maxx238 max 1 -1234567896 -> 1
-- overflow and underflow tests ...
maxExponent: 999999999
minexponent: -999999999
maxx330 max +1.23456789012345E-0 9E+999999999 -> 9E+999999999
maxx331 max 9E+999999999 +1.23456789012345E-0 -> 9E+999999999
maxx332 max +0.100 9E-999999999 -> 0.100
maxx333 max 9E-999999999 +0.100 -> 0.100
maxx335 max -1.23456789012345E-0 9E+999999999 -> 9E+999999999
maxx336 max 9E+999999999 -1.23456789012345E-0 -> 9E+999999999
maxx337 max -0.100 9E-999999999 -> 9E-999999999
maxx338 max 9E-999999999 -0.100 -> 9E-999999999
maxx339 max 1e-599999999 1e-400000001 -> 1E-400000001
maxx340 max 1e-599999999 1e-400000000 -> 1E-400000000
maxx341 max 1e-600000000 1e-400000000 -> 1E-400000000
maxx342 max 9e-999999998 0.01 -> 0.01
maxx343 max 9e-999999998 0.1 -> 0.1
maxx344 max 0.01 9e-999999998 -> 0.01
maxx345 max 1e599999999 1e400000001 -> 1E+599999999
maxx346 max 1e599999999 1e400000000 -> 1E+599999999
maxx347 max 1e600000000 1e400000000 -> 1E+600000000
maxx348 max 9e999999998 100 -> 9E+999999998
maxx349 max 9e999999998 10 -> 9E+999999998
maxx350 max 100 9e999999998 -> 9E+999999998
-- signs
maxx351 max 1e+777777777 1e+411111111 -> 1E+777777777
maxx352 max 1e+777777777 -1e+411111111 -> 1E+777777777
maxx353 max -1e+777777777 1e+411111111 -> 1E+411111111
maxx354 max -1e+777777777 -1e+411111111 -> -1E+411111111
maxx355 max 1e-777777777 1e-411111111 -> 1E-411111111
maxx356 max 1e-777777777 -1e-411111111 -> 1E-777777777
maxx357 max -1e-777777777 1e-411111111 -> 1E-411111111
maxx358 max -1e-777777777 -1e-411111111 -> -1E-777777777
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
maxx400 max 9.999E+999999999 0 -> Infinity Inexact Overflow Rounded
maxx401 max -9.999E+999999999 0 -> 0
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
maxx410 max 1.00E-999 0 -> 1.00E-999
maxx411 max 0.1E-999 0 -> 1E-1000 Subnormal
maxx412 max 0.10E-999 0 -> 1.0E-1000 Subnormal
maxx413 max 0.100E-999 0 -> 1.0E-1000 Subnormal Rounded
maxx414 max 0.01E-999 0 -> 1E-1001 Subnormal
-- next is rounded to Emin
maxx415 max 0.999E-999 0 -> 1.00E-999 Inexact Rounded Subnormal Underflow
maxx416 max 0.099E-999 0 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
maxx417 max 0.009E-999 0 -> 1E-1001 Inexact Rounded Subnormal Underflow
maxx418 max 0.001E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
maxx419 max 0.0009E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
maxx420 max 0.0001E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
maxx430 max -1.00E-999 0 -> 0
maxx431 max -0.1E-999 0 -> 0
maxx432 max -0.10E-999 0 -> 0
maxx433 max -0.100E-999 0 -> 0
maxx434 max -0.01E-999 0 -> 0
maxx435 max -0.999E-999 0 -> 0
maxx436 max -0.099E-999 0 -> 0
maxx437 max -0.009E-999 0 -> 0
maxx438 max -0.001E-999 0 -> 0
maxx439 max -0.0009E-999 0 -> 0
maxx440 max -0.0001E-999 0 -> 0
-- Null tests
maxx900 max 10 # -> NaN Invalid_operation
maxx901 max # 10 -> NaN Invalid_operation
--- NEW FILE: integer.decTest ---
------------------------------------------------------------------------
-- integer.decTest -- round decimal to integer --
-- Copyright (c) IBM Corporation, 2001, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests tests the extended specification 'round-to-integer'
-- operation (from IEEE 854). All non-zero results are defined as
-- being those from either plus or rescale, so those are assumed to have
-- been tested.
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minExponent: -999
intx001 integer 0 -> 0
intx002 integer 0.0 -> 0
intx003 integer 0.1 -> 0 Rounded Inexact
intx004 integer 0.2 -> 0 Rounded Inexact
intx005 integer 0.3 -> 0 Rounded Inexact
intx006 integer 0.4 -> 0 Rounded Inexact
intx007 integer 0.5 -> 1 Rounded Inexact
intx008 integer 0.6 -> 1 Rounded Inexact
intx009 integer 0.7 -> 1 Rounded Inexact
intx010 integer 0.8 -> 1 Rounded Inexact
intx011 integer 0.9 -> 1 Rounded Inexact
intx012 integer 1 -> 1
intx013 integer 1.0 -> 1 Rounded
intx014 integer 1.1 -> 1 Rounded Inexact
intx015 integer 1.2 -> 1 Rounded Inexact
intx016 integer 1.3 -> 1 Rounded Inexact
intx017 integer 1.4 -> 1 Rounded Inexact
intx018 integer 1.5 -> 2 Rounded Inexact
intx019 integer 1.6 -> 2 Rounded Inexact
intx020 integer 1.7 -> 2 Rounded Inexact
intx021 integer 1.8 -> 2 Rounded Inexact
intx022 integer 1.9 -> 2 Rounded Inexact
-- negatives
intx031 integer -0 -> -0
intx032 integer -0.0 -> -0
intx033 integer -0.1 -> -0 Rounded Inexact
intx034 integer -0.2 -> -0 Rounded Inexact
intx035 integer -0.3 -> -0 Rounded Inexact
intx036 integer -0.4 -> -0 Rounded Inexact
intx037 integer -0.5 -> -1 Rounded Inexact
intx038 integer -0.6 -> -1 Rounded Inexact
intx039 integer -0.7 -> -1 Rounded Inexact
intx040 integer -0.8 -> -1 Rounded Inexact
intx041 integer -0.9 -> -1 Rounded Inexact
intx042 integer -1 -> -1
intx043 integer -1.0 -> -1 Rounded
intx044 integer -1.1 -> -1 Rounded Inexact
intx045 integer -1.2 -> -1 Rounded Inexact
intx046 integer -1.3 -> -1 Rounded Inexact
intx047 integer -1.4 -> -1 Rounded Inexact
intx048 integer -1.5 -> -2 Rounded Inexact
intx049 integer -1.6 -> -2 Rounded Inexact
intx050 integer -1.7 -> -2 Rounded Inexact
intx051 integer -1.8 -> -2 Rounded Inexact
intx052 integer -1.9 -> -2 Rounded Inexact
-- numbers around precision
precision: 9
intx060 integer '56267E-10' -> '0' Inexact Rounded
intx061 integer '56267E-5' -> '1' Inexact Rounded
intx062 integer '56267E-2' -> '563' Inexact Rounded
intx063 integer '56267E-1' -> '5627' Inexact Rounded
intx065 integer '56267E-0' -> '56267'
intx066 integer '56267E+0' -> '56267'
intx067 integer '56267E+1' -> '562670'
intx068 integer '56267E+2' -> '5626700'
intx069 integer '56267E+3' -> '56267000'
intx070 integer '56267E+4' -> '562670000'
intx071 integer '56267E+5' -> Infinity Overflow Inexact Rounded
intx072 integer '56267E+6' -> Infinity Overflow Inexact Rounded
intx080 integer '-56267E-10' -> '-0' Inexact Rounded
intx081 integer '-56267E-5' -> '-1' Inexact Rounded
intx082 integer '-56267E-2' -> '-563' Inexact Rounded
intx083 integer '-56267E-1' -> '-5627' Inexact Rounded
intx085 integer '-56267E-0' -> '-56267'
intx086 integer '-56267E+0' -> '-56267'
intx087 integer '-56267E+1' -> '-562670'
intx088 integer '-56267E+2' -> '-5626700'
intx089 integer '-56267E+3' -> '-56267000'
intx090 integer '-56267E+4' -> '-562670000'
intx091 integer '-56267E+5' -> -Infinity Overflow Inexact Rounded
intx092 integer '-56267E+6' -> -Infinity Overflow Inexact Rounded
-- specials and zeros
intx120 integer 'Inf' -> 'Infinity'
intx121 integer '-Inf' -> '-Infinity'
intx122 integer NaN -> NaN
intx123 integer sNaN -> NaN Invalid_operation
intx124 integer 0 -> 0
intx125 integer -0 -> -0
intx126 integer 0.000 -> 0
intx127 integer 0.00 -> 0
intx128 integer 0.0 -> 0
intx129 integer 0 -> 0
intx130 integer 0E-3 -> 0
intx131 integer 0E-2 -> 0
intx132 integer 0E-1 -> 0
intx133 integer 0E-0 -> 0
intx134 integer 0E+1 -> 0
intx135 integer 0E+2 -> 0
intx136 integer 0E+3 -> 0
intx137 integer 0E+4 -> 0
intx138 integer 0E+5 -> 0
intx139 integer -0.000 -> -0
intx140 integer -0.00 -> -0
intx141 integer -0.0 -> -0
intx142 integer -0 -> -0
intx143 integer -0E-3 -> -0
intx144 integer -0E-2 -> -0
intx145 integer -0E-1 -> -0
intx146 integer -0E-0 -> -0
intx147 integer -0E+1 -> -0
intx148 integer -0E+2 -> -0
intx149 integer -0E+3 -> -0
intx150 integer -0E+4 -> -0
intx151 integer -0E+5 -> -0
-- examples
rounding: half_up
precision: 9
intx200 integer 2.1 -> 2 Rounded Inexact
intx201 integer 100 -> 100
intx202 integer 100.0 -> 100 Rounded
intx203 integer 101.5 -> 102 Rounded Inexact
intx204 integer -101.5 -> -102 Rounded Inexact
intx205 integer 10E+5 -> 1000000
--- NEW FILE: inexact.decTest ---
------------------------------------------------------------------------
-- inexact.decTest -- decimal inexact and rounded edge cases --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
inx001 add 1 1 -> 2
inx002 add 123456789 0 -> 123456789
inx003 add 123456789 0.0 -> 123456789 Rounded
inx004 add 123456789 0.00 -> 123456789 Rounded
inx005 add 123456789 1 -> 123456790
inx006 add 123456789 0.1 -> 123456789 Inexact Rounded
inx007 add 123456789 0.01 -> 123456789 Inexact Rounded
inx008 add 123456789 0.001 -> 123456789 Inexact Rounded
inx009 add 123456789 0.000001 -> 123456789 Inexact Rounded
inx010 add 123456789 0.000000001 -> 123456789 Inexact Rounded
inx011 add 123456789 0.000000000001 -> 123456789 Inexact Rounded
inx012 add 123456789 0.9 -> 123456790 Inexact Rounded
inx013 add 123456789 0.09 -> 123456789 Inexact Rounded
inx014 add 123456789 0.009 -> 123456789 Inexact Rounded
inx015 add 123456789 0.000009 -> 123456789 Inexact Rounded
inx016 add 123456789 0.000000009 -> 123456789 Inexact Rounded
inx017 add 123456789 0.000000000009 -> 123456789 Inexact Rounded
inx021 add 1 -1 -> 0
inx022 add 123456789 -0 -> 123456789
inx023 add 123456789 -0.0 -> 123456789 Rounded
inx024 add 123456789 -0.00 -> 123456789 Rounded
inx025 add 123456789 -1 -> 123456788
inx026 add 123456789 -0.1 -> 123456789 Inexact Rounded
inx027 add 123456789 -0.01 -> 123456789 Inexact Rounded
inx028 add 123456789 -0.001 -> 123456789 Inexact Rounded
inx029 add 123456789 -0.000001 -> 123456789 Inexact Rounded
inx030 add 123456789 -0.000000001 -> 123456789 Inexact Rounded
inx031 add 123456789 -0.000000000001 -> 123456789 Inexact Rounded
inx032 add 123456789 -0.9 -> 123456788 Inexact Rounded
inx033 add 123456789 -0.09 -> 123456789 Inexact Rounded
inx034 add 123456789 -0.009 -> 123456789 Inexact Rounded
inx035 add 123456789 -0.000009 -> 123456789 Inexact Rounded
inx036 add 123456789 -0.000000009 -> 123456789 Inexact Rounded
inx037 add 123456789 -0.000000000009 -> 123456789 Inexact Rounded
inx042 add 0 123456789 -> 123456789
inx043 add 0.0 123456789 -> 123456789 Rounded
inx044 add 0.00 123456789 -> 123456789 Rounded
inx045 add 1 123456789 -> 123456790
inx046 add 0.1 123456789 -> 123456789 Inexact Rounded
inx047 add 0.01 123456789 -> 123456789 Inexact Rounded
inx048 add 0.001 123456789 -> 123456789 Inexact Rounded
inx049 add 0.000001 123456789 -> 123456789 Inexact Rounded
inx050 add 0.000000001 123456789 -> 123456789 Inexact Rounded
inx051 add 0.000000000001 123456789 -> 123456789 Inexact Rounded
inx052 add 0.9 123456789 -> 123456790 Inexact Rounded
inx053 add 0.09 123456789 -> 123456789 Inexact Rounded
inx054 add 0.009 123456789 -> 123456789 Inexact Rounded
inx055 add 0.000009 123456789 -> 123456789 Inexact Rounded
inx056 add 0.000000009 123456789 -> 123456789 Inexact Rounded
inx057 add 0.000000000009 123456789 -> 123456789 Inexact Rounded
inx062 add -0 123456789 -> 123456789
inx063 add -0.0 123456789 -> 123456789 Rounded
inx064 add -0.00 123456789 -> 123456789 Rounded
inx065 add -1 123456789 -> 123456788
inx066 add -0.1 123456789 -> 123456789 Inexact Rounded
inx067 add -0.01 123456789 -> 123456789 Inexact Rounded
inx068 add -0.001 123456789 -> 123456789 Inexact Rounded
inx069 add -0.000001 123456789 -> 123456789 Inexact Rounded
inx070 add -0.000000001 123456789 -> 123456789 Inexact Rounded
inx071 add -0.000000000001 123456789 -> 123456789 Inexact Rounded
inx072 add -0.9 123456789 -> 123456788 Inexact Rounded
inx073 add -0.09 123456789 -> 123456789 Inexact Rounded
inx074 add -0.009 123456789 -> 123456789 Inexact Rounded
inx075 add -0.000009 123456789 -> 123456789 Inexact Rounded
inx076 add -0.000000009 123456789 -> 123456789 Inexact Rounded
inx077 add -0.000000000009 123456789 -> 123456789 Inexact Rounded
-- some boundaries
inx081 add 999999999 0 -> 999999999
inx082 add 0.999999999 0.000000000 -> 0.999999999
inx083 add 999999999 1 -> 1.00000000E+9 Rounded
inx084 add 0.999999999 0.000000001 -> 1.00000000 Rounded
inx085 add 999999999 2 -> 1.00000000E+9 Inexact Rounded
inx086 add 0.999999999 0.000000002 -> 1.00000000 Inexact Rounded
inx087 add 999999999 3 -> 1.00000000E+9 Inexact Rounded
inx089 add 0.999999999 0.000000003 -> 1.00000000 Inexact Rounded
-- minus, plus, and subtract all assumed to work like add.
-- multiply
precision: 8
inx101 multiply 1000 1000 -> 1000000
inx102 multiply 9000 9000 -> 81000000
inx103 multiply 9999 9999 -> 99980001
inx104 multiply 1000 10000 -> 10000000
inx105 multiply 10000 10000 -> 1.0000000E+8 Rounded
inx106 multiply 10001 10000 -> 1.0001000E+8 Rounded
inx107 multiply 10001 10001 -> 1.0002000E+8 Inexact Rounded
inx108 multiply 10101 10001 -> 1.0102010E+8 Inexact Rounded
inx109 multiply 10001 10101 -> 1.0102010E+8 Inexact Rounded
-- divide
precision: 4
inx201 divide 1000 1000 -> 1
inx202 divide 1000 1 -> 1000
inx203 divide 1000 2 -> 500
inx204 divide 1000 3 -> 333.3 Inexact Rounded
inx205 divide 1000 4 -> 250
inx206 divide 1000 5 -> 200
inx207 divide 1000 6 -> 166.7 Inexact Rounded
inx208 divide 1000 7 -> 142.9 Inexact Rounded
inx209 divide 1000 8 -> 125
inx210 divide 1000 9 -> 111.1 Inexact Rounded
inx211 divide 1000 10 -> 100
inx220 divide 1 1 -> 1
inx221 divide 1 2 -> 0.5
inx222 divide 1 4 -> 0.25
inx223 divide 1 8 -> 0.125
inx224 divide 1 16 -> 0.0625
inx225 divide 1 32 -> 0.03125
inx226 divide 1 64 -> 0.01563 Inexact Rounded
inx227 divide 1 128 -> 0.007813 Inexact Rounded
precision: 5
inx230 divide 1 1 -> 1
inx231 divide 1 2 -> 0.5
inx232 divide 1 4 -> 0.25
inx233 divide 1 8 -> 0.125
inx234 divide 1 16 -> 0.0625
inx235 divide 1 32 -> 0.03125
inx236 divide 1 64 -> 0.015625
inx237 divide 1 128 -> 0.0078125
precision: 3
inx240 divide 1 1 -> 1
inx241 divide 1 2 -> 0.5
inx242 divide 1 4 -> 0.25
inx243 divide 1 8 -> 0.125
inx244 divide 1 16 -> 0.0625
inx245 divide 1 32 -> 0.0313 Inexact Rounded
inx246 divide 1 64 -> 0.0156 Inexact Rounded
inx247 divide 1 128 -> 0.00781 Inexact Rounded
precision: 2
inx250 divide 1 1 -> 1
inx251 divide 1 2 -> 0.5
inx252 divide 1 4 -> 0.25
inx253 divide 1 8 -> 0.13 Inexact Rounded
inx254 divide 1 16 -> 0.063 Inexact Rounded
inx255 divide 1 32 -> 0.031 Inexact Rounded
inx256 divide 1 64 -> 0.016 Inexact Rounded
inx257 divide 1 128 -> 0.0078 Inexact Rounded
precision: 1
inx260 divide 1 1 -> 1
inx261 divide 1 2 -> 0.5
inx262 divide 1 4 -> 0.3 Inexact Rounded
inx263 divide 1 8 -> 0.1 Inexact Rounded
inx264 divide 1 16 -> 0.06 Inexact Rounded
inx265 divide 1 32 -> 0.03 Inexact Rounded
inx266 divide 1 64 -> 0.02 Inexact Rounded
inx267 divide 1 128 -> 0.008 Inexact Rounded
-- power
precision: 4
inx301 power 0.5 2 -> 0.25
inx302 power 0.5 4 -> 0.0625
inx303 power 0.5 8 -> 0.003906 Inexact Rounded
inx304 power 0.5 16 -> 0.00001526 Inexact Rounded
inx305 power 0.5 32 -> 2.328E-10 Inexact Rounded
-- compare, divideInteger, and remainder are always exact
-- rescale
precision: 4
inx401 rescale 0 0 -> 0
inx402 rescale 1 0 -> 1
inx403 rescale 0.1 +2 -> 0E+2 Inexact Rounded
inx404 rescale 0.1 +1 -> 0E+1 Inexact Rounded
inx405 rescale 0.1 0 -> 0 Inexact Rounded
inx406 rescale 0.1 -1 -> 0.1
inx407 rescale 0.1 -2 -> 0.10
-- long operands cause rounding too
precision: 9
inx801 plus 123456789 -> 123456789
inx802 plus 1234567890 -> 1.23456789E+9 Rounded
inx803 plus 1234567891 -> 1.23456789E+9 Inexact Rounded
inx804 plus 1234567892 -> 1.23456789E+9 Inexact Rounded
inx805 plus 1234567899 -> 1.23456790E+9 Inexact Rounded
inx806 plus 1234567900 -> 1.23456790E+9 Rounded
--- NEW FILE: divideint.decTest ---
------------------------------------------------------------------------
-- divideint.decTest -- decimal integer division --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
dvix001 divideint 1 1 -> 1
dvix002 divideint 2 1 -> 2
dvix003 divideint 1 2 -> 0
dvix004 divideint 2 2 -> 1
dvix005 divideint 0 1 -> 0
dvix006 divideint 0 2 -> 0
dvix007 divideint 1 3 -> 0
dvix008 divideint 2 3 -> 0
dvix009 divideint 3 3 -> 1
dvix010 divideint 2.4 1 -> 2
dvix011 divideint 2.4 -1 -> -2
dvix012 divideint -2.4 1 -> -2
dvix013 divideint -2.4 -1 -> 2
dvix014 divideint 2.40 1 -> 2
dvix015 divideint 2.400 1 -> 2
dvix016 divideint 2.4 2 -> 1
dvix017 divideint 2.400 2 -> 1
dvix018 divideint 2. 2 -> 1
dvix019 divideint 20 20 -> 1
dvix020 divideint 187 187 -> 1
dvix021 divideint 5 2 -> 2
dvix022 divideint 5 2.0 -> 2
dvix023 divideint 5 2.000 -> 2
dvix024 divideint 5 0.200 -> 25
dvix025 divideint 5 0.200 -> 25
dvix030 divideint 1 2 -> 0
dvix031 divideint 1 4 -> 0
dvix032 divideint 1 8 -> 0
dvix033 divideint 1 16 -> 0
dvix034 divideint 1 32 -> 0
dvix035 divideint 1 64 -> 0
dvix040 divideint 1 -2 -> -0
dvix041 divideint 1 -4 -> -0
dvix042 divideint 1 -8 -> -0
dvix043 divideint 1 -16 -> -0
dvix044 divideint 1 -32 -> -0
dvix045 divideint 1 -64 -> -0
dvix050 divideint -1 2 -> -0
dvix051 divideint -1 4 -> -0
dvix052 divideint -1 8 -> -0
dvix053 divideint -1 16 -> -0
dvix054 divideint -1 32 -> -0
dvix055 divideint -1 64 -> -0
dvix060 divideint -1 -2 -> 0
dvix061 divideint -1 -4 -> 0
dvix062 divideint -1 -8 -> 0
dvix063 divideint -1 -16 -> 0
dvix064 divideint -1 -32 -> 0
dvix065 divideint -1 -64 -> 0
-- similar with powers of ten
dvix160 divideint 1 1 -> 1
dvix161 divideint 1 10 -> 0
dvix162 divideint 1 100 -> 0
dvix163 divideint 1 1000 -> 0
dvix164 divideint 1 10000 -> 0
dvix165 divideint 1 100000 -> 0
dvix166 divideint 1 1000000 -> 0
dvix167 divideint 1 10000000 -> 0
dvix168 divideint 1 100000000 -> 0
dvix170 divideint 1 -1 -> -1
dvix171 divideint 1 -10 -> -0
dvix172 divideint 1 -100 -> -0
dvix173 divideint 1 -1000 -> -0
dvix174 divideint 1 -10000 -> -0
dvix175 divideint 1 -100000 -> -0
dvix176 divideint 1 -1000000 -> -0
dvix177 divideint 1 -10000000 -> -0
dvix178 divideint 1 -100000000 -> -0
dvix180 divideint -1 1 -> -1
dvix181 divideint -1 10 -> -0
dvix182 divideint -1 100 -> -0
dvix183 divideint -1 1000 -> -0
dvix184 divideint -1 10000 -> -0
dvix185 divideint -1 100000 -> -0
dvix186 divideint -1 1000000 -> -0
dvix187 divideint -1 10000000 -> -0
dvix188 divideint -1 100000000 -> -0
dvix190 divideint -1 -1 -> 1
dvix191 divideint -1 -10 -> 0
dvix192 divideint -1 -100 -> 0
dvix193 divideint -1 -1000 -> 0
dvix194 divideint -1 -10000 -> 0
dvix195 divideint -1 -100000 -> 0
dvix196 divideint -1 -1000000 -> 0
dvix197 divideint -1 -10000000 -> 0
dvix198 divideint -1 -100000000 -> 0
-- some long operand cases here
dvix070 divideint 999999999 1 -> 999999999
dvix071 divideint 999999999.4 1 -> 999999999
dvix072 divideint 999999999.5 1 -> 999999999
dvix073 divideint 999999999.9 1 -> 999999999
dvix074 divideint 999999999.999 1 -> 999999999
precision: 6
dvix080 divideint 999999999 1 -> NaN Division_impossible
dvix081 divideint 99999999 1 -> NaN Division_impossible
dvix082 divideint 9999999 1 -> NaN Division_impossible
dvix083 divideint 999999 1 -> 999999
dvix084 divideint 99999 1 -> 99999
dvix085 divideint 9999 1 -> 9999
dvix086 divideint 999 1 -> 999
dvix087 divideint 99 1 -> 99
dvix088 divideint 9 1 -> 9
precision: 9
dvix090 divideint 0. 1 -> 0
dvix091 divideint .0 1 -> 0
dvix092 divideint 0.00 1 -> 0
dvix093 divideint 0.00E+9 1 -> 0
dvix094 divideint 0.0000E-50 1 -> 0
dvix100 divideint 1 1 -> 1
dvix101 divideint 1 2 -> 0
dvix102 divideint 1 3 -> 0
dvix103 divideint 1 4 -> 0
dvix104 divideint 1 5 -> 0
dvix105 divideint 1 6 -> 0
dvix106 divideint 1 7 -> 0
dvix107 divideint 1 8 -> 0
dvix108 divideint 1 9 -> 0
dvix109 divideint 1 10 -> 0
dvix110 divideint 1 1 -> 1
dvix111 divideint 2 1 -> 2
dvix112 divideint 3 1 -> 3
dvix113 divideint 4 1 -> 4
dvix114 divideint 5 1 -> 5
dvix115 divideint 6 1 -> 6
dvix116 divideint 7 1 -> 7
dvix117 divideint 8 1 -> 8
dvix118 divideint 9 1 -> 9
dvix119 divideint 10 1 -> 10
-- from DiagBigDecimal
dvix131 divideint 101.3 1 -> 101
dvix132 divideint 101.0 1 -> 101
dvix133 divideint 101.3 3 -> 33
dvix134 divideint 101.0 3 -> 33
dvix135 divideint 2.4 1 -> 2
dvix136 divideint 2.400 1 -> 2
dvix137 divideint 18 18 -> 1
dvix138 divideint 1120 1000 -> 1
dvix139 divideint 2.4 2 -> 1
dvix140 divideint 2.400 2 -> 1
dvix141 divideint 0.5 2.000 -> 0
dvix142 divideint 8.005 7 -> 1
dvix143 divideint 5 2 -> 2
dvix144 divideint 0 2 -> 0
dvix145 divideint 0.00 2 -> 0
-- Others
dvix150 divideint 12345 4.999 -> 2469
dvix151 divideint 12345 4.99 -> 2473
dvix152 divideint 12345 4.9 -> 2519
dvix153 divideint 12345 5 -> 2469
dvix154 divideint 12345 5.1 -> 2420
dvix155 divideint 12345 5.01 -> 2464
dvix156 divideint 12345 5.001 -> 2468
dvix157 divideint 101 7.6 -> 13
-- Various flavours of divideint by 0
maxexponent: 999999999
minexponent: -999999999
dvix201 divideint 0 0 -> NaN Division_undefined
dvix202 divideint 0.0E5 0 -> NaN Division_undefined
dvix203 divideint 0.000 0 -> NaN Division_undefined
dvix204 divideint 0.0001 0 -> Infinity Division_by_zero
dvix205 divideint 0.01 0 -> Infinity Division_by_zero
dvix206 divideint 0.1 0 -> Infinity Division_by_zero
dvix207 divideint 1 0 -> Infinity Division_by_zero
dvix208 divideint 1 0.0 -> Infinity Division_by_zero
dvix209 divideint 10 0.0 -> Infinity Division_by_zero
dvix210 divideint 1E+100 0.0 -> Infinity Division_by_zero
dvix211 divideint 1E+1000 0 -> Infinity Division_by_zero
dvix214 divideint -0.0001 0 -> -Infinity Division_by_zero
dvix215 divideint -0.01 0 -> -Infinity Division_by_zero
dvix216 divideint -0.1 0 -> -Infinity Division_by_zero
dvix217 divideint -1 0 -> -Infinity Division_by_zero
dvix218 divideint -1 0.0 -> -Infinity Division_by_zero
dvix219 divideint -10 0.0 -> -Infinity Division_by_zero
dvix220 divideint -1E+100 0.0 -> -Infinity Division_by_zero
dvix221 divideint -1E+1000 0 -> -Infinity Division_by_zero
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
dvix270 divideint 1 1e999999999 -> 0
dvix271 divideint 1 0.9e999999999 -> 0
dvix272 divideint 1 0.99e999999999 -> 0
dvix273 divideint 1 0.999999999e999999999 -> 0
dvix274 divideint 9e999999999 1 -> NaN Division_impossible
dvix275 divideint 9.9e999999999 1 -> NaN Division_impossible
dvix276 divideint 9.99e999999999 1 -> NaN Division_impossible
dvix277 divideint 9.99999999e999999999 1 -> NaN Division_impossible
dvix280 divideint 0.1 9e-999999999 -> NaN Division_impossible
dvix281 divideint 0.1 99e-999999999 -> NaN Division_impossible
dvix282 divideint 0.1 999e-999999999 -> NaN Division_impossible
dvix283 divideint 0.1 9e-999999998 -> NaN Division_impossible
dvix284 divideint 0.1 99e-999999998 -> NaN Division_impossible
dvix285 divideint 0.1 999e-999999998 -> NaN Division_impossible
dvix286 divideint 0.1 999e-999999997 -> NaN Division_impossible
dvix287 divideint 0.1 9999e-999999997 -> NaN Division_impossible
dvix288 divideint 0.1 99999e-999999997 -> NaN Division_impossible
-- overflow and underflow tests [from divide]
maxexponent: 999999999
minexponent: -999999999
dvix330 divideint +1.23456789012345E-0 9E+999999999 -> 0
dvix331 divideint 9E+999999999 +0.23456789012345E-0 -> NaN Division_impossible
dvix332 divideint +0.100 9E+999999999 -> 0
dvix333 divideint 9E-999999999 +9.100 -> 0
dvix335 divideint -1.23456789012345E-0 9E+999999999 -> -0
dvix336 divideint 9E+999999999 -0.83456789012345E-0 -> NaN Division_impossible
dvix337 divideint -0.100 9E+999999999 -> -0
dvix338 divideint 9E-999999999 -9.100 -> -0
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
dvix401 divideint 12345678000 100 -> 123456780
dvix402 divideint 1 12345678000 -> 0
dvix403 divideint 1234567800 10 -> 123456780
dvix404 divideint 1 1234567800 -> 0
dvix405 divideint 1234567890 10 -> 123456789
dvix406 divideint 1 1234567890 -> 0
dvix407 divideint 1234567891 10 -> 123456789
dvix408 divideint 1 1234567891 -> 0
dvix409 divideint 12345678901 100 -> 123456789
dvix410 divideint 1 12345678901 -> 0
dvix411 divideint 1234567896 10 -> 123456789
dvix412 divideint 1 1234567896 -> 0
dvix413 divideint 12345678948 100 -> 123456789
dvix414 divideint 12345678949 100 -> 123456789
dvix415 divideint 12345678950 100 -> 123456789
dvix416 divideint 12345678951 100 -> 123456789
dvix417 divideint 12345678999 100 -> 123456789
precision: 15
dvix441 divideint 12345678000 1 -> 12345678000
dvix442 divideint 1 12345678000 -> 0
dvix443 divideint 1234567800 1 -> 1234567800
dvix444 divideint 1 1234567800 -> 0
dvix445 divideint 1234567890 1 -> 1234567890
dvix446 divideint 1 1234567890 -> 0
dvix447 divideint 1234567891 1 -> 1234567891
dvix448 divideint 1 1234567891 -> 0
dvix449 divideint 12345678901 1 -> 12345678901
dvix450 divideint 1 12345678901 -> 0
dvix451 divideint 1234567896 1 -> 1234567896
dvix452 divideint 1 1234567896 -> 0
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- more zeros, etc.
dvix531 divideint 5.00 1E-3 -> 5000
dvix532 divideint 00.00 0.000 -> NaN Division_undefined
dvix533 divideint 00.00 0E-3 -> NaN Division_undefined
dvix534 divideint 0 -0 -> NaN Division_undefined
dvix535 divideint -0 0 -> NaN Division_undefined
dvix536 divideint -0 -0 -> NaN Division_undefined
dvix541 divideint 0 -1 -> -0
dvix542 divideint -0 -1 -> 0
dvix543 divideint 0 1 -> 0
dvix544 divideint -0 1 -> -0
dvix545 divideint -1 0 -> -Infinity Division_by_zero
dvix546 divideint -1 -0 -> Infinity Division_by_zero
dvix547 divideint 1 0 -> Infinity Division_by_zero
dvix548 divideint 1 -0 -> -Infinity Division_by_zero
dvix551 divideint 0.0 -1 -> -0
dvix552 divideint -0.0 -1 -> 0
dvix553 divideint 0.0 1 -> 0
dvix554 divideint -0.0 1 -> -0
dvix555 divideint -1.0 0 -> -Infinity Division_by_zero
dvix556 divideint -1.0 -0 -> Infinity Division_by_zero
dvix557 divideint 1.0 0 -> Infinity Division_by_zero
dvix558 divideint 1.0 -0 -> -Infinity Division_by_zero
dvix561 divideint 0 -1.0 -> -0
dvix562 divideint -0 -1.0 -> 0
dvix563 divideint 0 1.0 -> 0
dvix564 divideint -0 1.0 -> -0
dvix565 divideint -1 0.0 -> -Infinity Division_by_zero
dvix566 divideint -1 -0.0 -> Infinity Division_by_zero
dvix567 divideint 1 0.0 -> Infinity Division_by_zero
dvix568 divideint 1 -0.0 -> -Infinity Division_by_zero
dvix571 divideint 0.0 -1.0 -> -0
dvix572 divideint -0.0 -1.0 -> 0
dvix573 divideint 0.0 1.0 -> 0
dvix574 divideint -0.0 1.0 -> -0
dvix575 divideint -1.0 0.0 -> -Infinity Division_by_zero
dvix576 divideint -1.0 -0.0 -> Infinity Division_by_zero
dvix577 divideint 1.0 0.0 -> Infinity Division_by_zero
dvix578 divideint 1.0 -0.0 -> -Infinity Division_by_zero
-- Specials
dvix580 divideint Inf -Inf -> NaN Invalid_operation
dvix581 divideint Inf -1000 -> -Infinity
dvix582 divideint Inf -1 -> -Infinity
dvix583 divideint Inf -0 -> -Infinity Division_by_zero
dvix584 divideint Inf 0 -> Infinity Division_by_zero
dvix585 divideint Inf 1 -> Infinity
dvix586 divideint Inf 1000 -> Infinity
dvix587 divideint Inf Inf -> NaN Invalid_operation
dvix588 divideint -1000 Inf -> -0
dvix589 divideint -Inf Inf -> NaN Invalid_operation
dvix590 divideint -1 Inf -> -0
dvix591 divideint -0 Inf -> -0
dvix592 divideint 0 Inf -> 0
dvix593 divideint 1 Inf -> 0
dvix594 divideint 1000 Inf -> 0
dvix595 divideint Inf Inf -> NaN Invalid_operation
dvix600 divideint -Inf -Inf -> NaN Invalid_operation
dvix601 divideint -Inf -1000 -> Infinity
dvix602 divideint -Inf -1 -> Infinity
dvix603 divideint -Inf -0 -> Infinity Division_by_zero
dvix604 divideint -Inf 0 -> -Infinity Division_by_zero
dvix605 divideint -Inf 1 -> -Infinity
dvix606 divideint -Inf 1000 -> -Infinity
dvix607 divideint -Inf Inf -> NaN Invalid_operation
dvix608 divideint -1000 Inf -> -0
dvix609 divideint -Inf -Inf -> NaN Invalid_operation
dvix610 divideint -1 -Inf -> 0
dvix611 divideint -0 -Inf -> 0
dvix612 divideint 0 -Inf -> -0
dvix613 divideint 1 -Inf -> -0
dvix614 divideint 1000 -Inf -> -0
dvix615 divideint Inf -Inf -> NaN Invalid_operation
dvix621 divideint NaN -Inf -> NaN
dvix622 divideint NaN -1000 -> NaN
dvix623 divideint NaN -1 -> NaN
dvix624 divideint NaN -0 -> NaN
dvix625 divideint NaN 0 -> NaN
dvix626 divideint NaN 1 -> NaN
dvix627 divideint NaN 1000 -> NaN
dvix628 divideint NaN Inf -> NaN
dvix629 divideint NaN NaN -> NaN
dvix630 divideint -Inf NaN -> NaN
dvix631 divideint -1000 NaN -> NaN
dvix632 divideint -1 NaN -> NaN
dvix633 divideint -0 NaN -> NaN
dvix634 divideint 0 NaN -> NaN
dvix635 divideint 1 NaN -> NaN
dvix636 divideint 1000 NaN -> NaN
dvix637 divideint Inf NaN -> NaN
dvix641 divideint sNaN -Inf -> NaN Invalid_operation
dvix642 divideint sNaN -1000 -> NaN Invalid_operation
dvix643 divideint sNaN -1 -> NaN Invalid_operation
dvix644 divideint sNaN -0 -> NaN Invalid_operation
dvix645 divideint sNaN 0 -> NaN Invalid_operation
dvix646 divideint sNaN 1 -> NaN Invalid_operation
dvix647 divideint sNaN 1000 -> NaN Invalid_operation
dvix648 divideint sNaN NaN -> NaN Invalid_operation
dvix649 divideint sNaN sNaN -> NaN Invalid_operation
dvix650 divideint NaN sNaN -> NaN Invalid_operation
dvix651 divideint -Inf sNaN -> NaN Invalid_operation
dvix652 divideint -1000 sNaN -> NaN Invalid_operation
dvix653 divideint -1 sNaN -> NaN Invalid_operation
dvix654 divideint -0 sNaN -> NaN Invalid_operation
dvix655 divideint 0 sNaN -> NaN Invalid_operation
dvix656 divideint 1 sNaN -> NaN Invalid_operation
dvix657 divideint 1000 sNaN -> NaN Invalid_operation
dvix658 divideint Inf sNaN -> NaN Invalid_operation
dvix659 divideint NaN sNaN -> NaN Invalid_operation
-- some long operand cases again
precision: 8
dvix660 divideint 100000001 1 -> NaN Division_impossible
dvix661 divideint 100000000.4 1 -> NaN Division_impossible
dvix662 divideint 100000000.5 1 -> NaN Division_impossible
dvix663 divideint 100000000.9 1 -> NaN Division_impossible
dvix664 divideint 100000000.999 1 -> NaN Division_impossible
precision: 6
dvix690 divideint 100000000 1 -> NaN Division_impossible
dvix691 divideint 10000000 1 -> NaN Division_impossible
dvix692 divideint 1000000 1 -> NaN Division_impossible
dvix693 divideint 100000 1 -> 100000
dvix694 divideint 10000 1 -> 10000
dvix695 divideint 1000 1 -> 1000
dvix696 divideint 100 1 -> 100
dvix697 divideint 10 1 -> 10
dvix698 divideint 1 1 -> 1
precision: 9
maxexponent: 999999999
minexponent: -999999999
dvix672 divideint 1 0.99e999999999 -> 0
dvix673 divideint 1 0.999999999e999999999 -> 0
dvix674 divideint 9e999999999 1 -> NaN Division_impossible
dvix675 divideint 9.9e999999999 1 -> NaN Division_impossible
dvix676 divideint 9.99e999999999 1 -> NaN Division_impossible
dvix677 divideint 9.99999999e999999999 1 -> NaN Division_impossible
dvix680 divideint 0.1 9e-999999999 -> NaN Division_impossible
dvix681 divideint 0.1 99e-999999999 -> NaN Division_impossible
dvix682 divideint 0.1 999e-999999999 -> NaN Division_impossible
dvix683 divideint 0.1 9e-999999998 -> NaN Division_impossible
dvix684 divideint 0.1 99e-999999998 -> NaN Division_impossible
dvix685 divideint 0.1 999e-999999998 -> NaN Division_impossible
dvix686 divideint 0.1 999e-999999997 -> NaN Division_impossible
dvix687 divideint 0.1 9999e-999999997 -> NaN Division_impossible
dvix688 divideint 0.1 99999e-999999997 -> NaN Division_impossible
-- Null tests
dvix900 divideint 10 # -> NaN Invalid_operation
dvix901 divideint # 10 -> NaN Invalid_operation
--- NEW FILE: divide.decTest ---
------------------------------------------------------------------------
-- divide.decTest -- decimal division --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks
divx001 divide 1 1 -> 1
divx002 divide 2 1 -> 2
divx003 divide 1 2 -> 0.5
divx004 divide 2 2 -> 1
divx005 divide 0 1 -> 0
divx006 divide 0 2 -> 0
divx007 divide 1 3 -> 0.333333333 Inexact Rounded
divx008 divide 2 3 -> 0.666666667 Inexact Rounded
divx009 divide 3 3 -> 1
divx010 divide 2.4 1 -> 2.4
divx011 divide 2.4 -1 -> -2.4
divx012 divide -2.4 1 -> -2.4
divx013 divide -2.4 -1 -> 2.4
divx014 divide 2.40 1 -> 2.40
divx015 divide 2.400 1 -> 2.400
divx016 divide 2.4 2 -> 1.2
divx017 divide 2.400 2 -> 1.200
divx018 divide 2. 2 -> 1
divx019 divide 20 20 -> 1
divx020 divide 187 187 -> 1
divx021 divide 5 2 -> 2.5
divx022 divide 5 2.0 -> 2.5
divx023 divide 5 2.000 -> 2.5
divx024 divide 5 0.20 -> 25
divx025 divide 5 0.200 -> 25
divx026 divide 10 1 -> 10
divx027 divide 100 1 -> 100
divx028 divide 1000 1 -> 1000
divx029 divide 1000 100 -> 10
divx030 divide 1 2 -> 0.5
divx031 divide 1 4 -> 0.25
divx032 divide 1 8 -> 0.125
divx033 divide 1 16 -> 0.0625
divx034 divide 1 32 -> 0.03125
divx035 divide 1 64 -> 0.015625
divx040 divide 1 -2 -> -0.5
divx041 divide 1 -4 -> -0.25
divx042 divide 1 -8 -> -0.125
divx043 divide 1 -16 -> -0.0625
divx044 divide 1 -32 -> -0.03125
divx045 divide 1 -64 -> -0.015625
divx050 divide -1 2 -> -0.5
divx051 divide -1 4 -> -0.25
divx052 divide -1 8 -> -0.125
divx053 divide -1 16 -> -0.0625
divx054 divide -1 32 -> -0.03125
divx055 divide -1 64 -> -0.015625
divx060 divide -1 -2 -> 0.5
divx061 divide -1 -4 -> 0.25
divx062 divide -1 -8 -> 0.125
divx063 divide -1 -16 -> 0.0625
divx064 divide -1 -32 -> 0.03125
divx065 divide -1 -64 -> 0.015625
divx070 divide 999999999 1 -> 999999999
divx071 divide 999999999.4 1 -> 999999999 Inexact Rounded
divx072 divide 999999999.5 1 -> 1.00000000E+9 Inexact Rounded
divx073 divide 999999999.9 1 -> 1.00000000E+9 Inexact Rounded
divx074 divide 999999999.999 1 -> 1.00000000E+9 Inexact Rounded
precision: 6
divx080 divide 999999999 1 -> 1.00000E+9 Inexact Rounded
divx081 divide 99999999 1 -> 1.00000E+8 Inexact Rounded
divx082 divide 9999999 1 -> 1.00000E+7 Inexact Rounded
divx083 divide 999999 1 -> 999999
divx084 divide 99999 1 -> 99999
divx085 divide 9999 1 -> 9999
divx086 divide 999 1 -> 999
divx087 divide 99 1 -> 99
divx088 divide 9 1 -> 9
precision: 9
divx090 divide 0. 1 -> 0
divx091 divide .0 1 -> 0.0
divx092 divide 0.00 1 -> 0.00
divx093 divide 0.00E+9 1 -> 0E+7
divx094 divide 0.0000E-50 1 -> 0E-54
divx095 divide 1 1E-8 -> 1E+8
divx096 divide 1 1E-9 -> 1E+9
divx097 divide 1 1E-10 -> 1E+10
divx098 divide 1 1E-11 -> 1E+11
divx099 divide 1 1E-12 -> 1E+12
divx100 divide 1 1 -> 1
divx101 divide 1 2 -> 0.5
divx102 divide 1 3 -> 0.333333333 Inexact Rounded
divx103 divide 1 4 -> 0.25
divx104 divide 1 5 -> 0.2
divx105 divide 1 6 -> 0.166666667 Inexact Rounded
divx106 divide 1 7 -> 0.142857143 Inexact Rounded
divx107 divide 1 8 -> 0.125
divx108 divide 1 9 -> 0.111111111 Inexact Rounded
divx109 divide 1 10 -> 0.1
divx110 divide 1 1 -> 1
divx111 divide 2 1 -> 2
divx112 divide 3 1 -> 3
divx113 divide 4 1 -> 4
divx114 divide 5 1 -> 5
divx115 divide 6 1 -> 6
divx116 divide 7 1 -> 7
divx117 divide 8 1 -> 8
divx118 divide 9 1 -> 9
divx119 divide 10 1 -> 10
divx130 divide 12345 4.999 -> 2469.49390 Inexact Rounded
divx131 divide 12345 4.99 -> 2473.94790 Inexact Rounded
divx132 divide 12345 4.9 -> 2519.38776 Inexact Rounded
divx133 divide 12345 5 -> 2469
divx134 divide 12345 5.1 -> 2420.58824 Inexact Rounded
divx135 divide 12345 5.01 -> 2464.07186 Inexact Rounded
divx136 divide 12345 5.001 -> 2468.50630 Inexact Rounded
precision: 9
maxexponent: 999999999
minexponent: -999999999
-- test possibly imprecise results
divx220 divide 391 597 -> 0.654941374 Inexact Rounded
divx221 divide 391 -597 -> -0.654941374 Inexact Rounded
divx222 divide -391 597 -> -0.654941374 Inexact Rounded
divx223 divide -391 -597 -> 0.654941374 Inexact Rounded
-- test some cases that are close to exponent overflow
maxexponent: 999999999
minexponent: -999999999
divx270 divide 1 1e999999999 -> 1E-999999999
divx271 divide 1 0.9e999999999 -> 1.11111111E-999999999 Inexact Rounded
divx272 divide 1 0.99e999999999 -> 1.01010101E-999999999 Inexact Rounded
divx273 divide 1 0.999999999e999999999 -> 1.00000000E-999999999 Inexact Rounded
divx274 divide 9e999999999 1 -> 9E+999999999
divx275 divide 9.9e999999999 1 -> 9.9E+999999999
divx276 divide 9.99e999999999 1 -> 9.99E+999999999
divx277 divide 9.99999999e999999999 1 -> 9.99999999E+999999999
divx280 divide 0.1 9e-999999999 -> 1.11111111E+999999997 Inexact Rounded
divx281 divide 0.1 99e-999999999 -> 1.01010101E+999999996 Inexact Rounded
divx282 divide 0.1 999e-999999999 -> 1.00100100E+999999995 Inexact Rounded
divx283 divide 0.1 9e-999999998 -> 1.11111111E+999999996 Inexact Rounded
divx284 divide 0.1 99e-999999998 -> 1.01010101E+999999995 Inexact Rounded
divx285 divide 0.1 999e-999999998 -> 1.00100100E+999999994 Inexact Rounded
divx286 divide 0.1 999e-999999997 -> 1.00100100E+999999993 Inexact Rounded
divx287 divide 0.1 9999e-999999997 -> 1.00010001E+999999992 Inexact Rounded
divx288 divide 0.1 99999e-999999997 -> 1.00001000E+999999991 Inexact Rounded
-- Divide into 0 tests
divx301 divide 0 7 -> 0
divx302 divide 0 7E-5 -> 0E+5
divx303 divide 0 7E-1 -> 0E+1
divx304 divide 0 7E+1 -> 0.0
divx305 divide 0 7E+5 -> 0.00000
divx306 divide 0 7E+6 -> 0.000000
divx307 divide 0 7E+7 -> 0E-7
divx308 divide 0 70E-5 -> 0E+4
divx309 divide 0 70E-1 -> 0
divx310 divide 0 70E+0 -> 0.0
divx311 divide 0 70E+1 -> 0.00
divx312 divide 0 70E+5 -> 0.000000
divx313 divide 0 70E+6 -> 0E-7
divx314 divide 0 70E+7 -> 0E-8
divx315 divide 0 700E-5 -> 0E+3
divx316 divide 0 700E-1 -> 0.0
divx317 divide 0 700E+0 -> 0.00
divx318 divide 0 700E+1 -> 0.000
divx319 divide 0 700E+5 -> 0E-7
divx320 divide 0 700E+6 -> 0E-8
divx321 divide 0 700E+7 -> 0E-9
divx331 divide 0E-3 7E-5 -> 0E+2
divx332 divide 0E-3 7E-1 -> 0.00
divx333 divide 0E-3 7E+1 -> 0.0000
divx334 divide 0E-3 7E+5 -> 0E-8
divx335 divide 0E-1 7E-5 -> 0E+4
divx336 divide 0E-1 7E-1 -> 0
divx337 divide 0E-1 7E+1 -> 0.00
divx338 divide 0E-1 7E+5 -> 0.000000
divx339 divide 0E+1 7E-5 -> 0E+6
divx340 divide 0E+1 7E-1 -> 0E+2
divx341 divide 0E+1 7E+1 -> 0
divx342 divide 0E+1 7E+5 -> 0.0000
divx343 divide 0E+3 7E-5 -> 0E+8
divx344 divide 0E+3 7E-1 -> 0E+4
divx345 divide 0E+3 7E+1 -> 0E+2
divx346 divide 0E+3 7E+5 -> 0.00
maxexponent: 92
minexponent: -92
precision: 7
divx351 divide 0E-92 7E-1 -> 0E-91
divx352 divide 0E-92 7E+1 -> 0E-93
divx353 divide 0E-92 7E+5 -> 0E-97
divx354 divide 0E-92 7E+6 -> 0E-98
divx355 divide 0E-92 7E+7 -> 0E-98 Clamped
divx356 divide 0E-92 777E-1 -> 0E-93
divx357 divide 0E-92 777E+1 -> 0E-95
divx358 divide 0E-92 777E+3 -> 0E-97
divx359 divide 0E-92 777E+4 -> 0E-98
divx360 divide 0E-92 777E+5 -> 0E-98 Clamped
divx361 divide 0E+92 7E+1 -> 0E+91
divx362 divide 0E+92 7E+0 -> 0E+92
divx363 divide 0E+92 7E-1 -> 0E+92 Clamped
divx364 divide 0E+92 777E+1 -> 0E+89
divx365 divide 0E+92 777E-1 -> 0E+91
divx366 divide 0E+92 777E-2 -> 0E+92
divx367 divide 0E+92 777E-3 -> 0E+92 Clamped
divx368 divide 0E+92 777E-4 -> 0E+92 Clamped
-- input rounding checks
maxexponent: 999
minexponent: -999
precision: 9
divx401 divide 12345678000 1 -> 1.23456780E+10 Rounded
divx402 divide 1 12345678000 -> 8.10000066E-11 Inexact Rounded
divx403 divide 1234567800 1 -> 1.23456780E+9 Rounded
divx404 divide 1 1234567800 -> 8.10000066E-10 Inexact Rounded
divx405 divide 1234567890 1 -> 1.23456789E+9 Rounded
divx406 divide 1 1234567890 -> 8.10000007E-10 Inexact Rounded
divx407 divide 1234567891 1 -> 1.23456789E+9 Inexact Rounded
divx408 divide 1 1234567891 -> 8.10000007E-10 Inexact Rounded
divx409 divide 12345678901 1 -> 1.23456789E+10 Inexact Rounded
divx410 divide 1 12345678901 -> 8.10000007E-11 Inexact Rounded
divx411 divide 1234567896 1 -> 1.23456790E+9 Inexact Rounded
divx412 divide 1 1234567896 -> 8.10000003E-10 Inexact Rounded
divx413 divide 1 1234567897 -> 8.10000003E-10 Inexact Rounded
divx414 divide 1 1234567898 -> 8.10000002E-10 Inexact Rounded
divx415 divide 1 1234567899 -> 8.10000001E-10 Inexact Rounded
divx416 divide 1 1234567900 -> 8.10000001E-10 Inexact Rounded
divx417 divide 1 1234567901 -> 8.10000000E-10 Inexact Rounded
divx418 divide 1 1234567902 -> 8.09999999E-10 Inexact Rounded
-- some longies
divx421 divide 1234567896.000000000000 1 -> 1.23456790E+9 Inexact Rounded
divx422 divide 1 1234567896.000000000000 -> 8.10000003E-10 Inexact Rounded
divx423 divide 1234567896.000000000001 1 -> 1.23456790E+9 Inexact Rounded
divx424 divide 1 1234567896.000000000001 -> 8.10000003E-10 Inexact Rounded
divx425 divide 1234567896.000000000000000000000000000000000000000009 1 -> 1.23456790E+9 Inexact Rounded
divx426 divide 1 1234567896.000000000000000000000000000000000000000009 -> 8.10000003E-10 Inexact Rounded
divx427 divide 1234567897.900010000000000000000000000000000000000009 1 -> 1.23456790E+9 Inexact Rounded
divx428 divide 1 1234567897.900010000000000000000000000000000000000009 -> 8.10000002E-10 Inexact Rounded
precision: 15
-- still checking...
divx441 divide 12345678000 1 -> 12345678000
divx442 divide 1 12345678000 -> 8.10000066420005E-11 Inexact Rounded
divx443 divide 1234567800 1 -> 1234567800
divx444 divide 1 1234567800 -> 8.10000066420005E-10 Inexact Rounded
divx445 divide 1234567890 1 -> 1234567890
divx446 divide 1 1234567890 -> 8.10000007371000E-10 Inexact Rounded
divx447 divide 1234567891 1 -> 1234567891
divx448 divide 1 1234567891 -> 8.10000006714900E-10 Inexact Rounded
divx449 divide 12345678901 1 -> 12345678901
divx450 divide 1 12345678901 -> 8.10000007305390E-11 Inexact Rounded
divx451 divide 1234567896 1 -> 1234567896
divx452 divide 1 1234567896 -> 8.10000003434400E-10 Inexact Rounded
-- some suggested by Dan Zuras
divx460 divide 3e0 2e0 -> 1.5
divx461 divide 30e-1 2e0 -> 1.5
divx462 divide 300e-2 2e0 -> 1.50
divx464 divide 3000e-3 2e0 -> 1.500
divx465 divide 3e0 20e-1 -> 1.5
divx466 divide 30e-1 20e-1 -> 1.5
divx467 divide 300e-2 20e-1 -> 1.5
divx468 divide 3000e-3 20e-1 -> 1.50
divx469 divide 3e0 200e-2 -> 1.5
divx470 divide 30e-1 200e-2 -> 1.5
divx471 divide 300e-2 200e-2 -> 1.5
divx472 divide 3000e-3 200e-2 -> 1.5
divx473 divide 3e0 2000e-3 -> 1.5
divx474 divide 30e-1 2000e-3 -> 1.5
divx475 divide 300e-2 2000e-3 -> 1.5
divx476 divide 3000e-3 2000e-3 -> 1.5
-- some reciprocals
divx480 divide 1 1.0E+33 -> 1E-33
divx481 divide 1 10E+33 -> 1E-34
divx482 divide 1 1.0E-33 -> 1E+33
divx483 divide 1 10E-33 -> 1E+32
-- tryzeros cases
precision: 7
rounding: half_up
maxExponent: 92
minexponent: -92
divx496 divide 0E+86 1000E-13 -> 0E+92 Clamped
divx497 divide 0E-98 1000E+13 -> 0E-98 Clamped
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- focus on trailing zeros issues
precision: 9
divx500 divide 1 9.9 -> 0.101010101 Inexact Rounded
precision: 8
divx501 divide 1 9.9 -> 0.10101010 Inexact Rounded
precision: 7
divx502 divide 1 9.9 -> 0.1010101 Inexact Rounded
precision: 6
divx503 divide 1 9.9 -> 0.101010 Inexact Rounded
precision: 9
divx531 divide 1 2 -> 0.5
divx532 divide 1.0 2 -> 0.5
divx533 divide 1.00 2 -> 0.50
divx534 divide 1.000 2 -> 0.500
divx535 divide 1.0000 2 -> 0.5000
divx536 divide 1.00000 2 -> 0.50000
divx537 divide 1.000000 2 -> 0.500000
divx538 divide 1.0000000 2 -> 0.5000000
divx539 divide 1.00 2.00 -> 0.5
divx541 divide 2 1 -> 2
divx542 divide 2 1.0 -> 2
divx543 divide 2 1.00 -> 2
divx544 divide 2 1.000 -> 2
divx545 divide 2 1.0000 -> 2
divx546 divide 2 1.00000 -> 2
divx547 divide 2 1.000000 -> 2
divx548 divide 2 1.0000000 -> 2
divx549 divide 2.00 1.00 -> 2
divx550 divide 2.40 2 -> 1.20
divx551 divide 2.40 4 -> 0.60
divx552 divide 2.40 10 -> 0.24
divx553 divide 2.40 2.0 -> 1.2
divx554 divide 2.40 4.0 -> 0.6
divx555 divide 2.40 10.0 -> 0.24
divx556 divide 2.40 2.00 -> 1.2
divx557 divide 2.40 4.00 -> 0.6
divx558 divide 2.40 10.00 -> 0.24
divx559 divide 0.9 0.1 -> 9
divx560 divide 0.9 0.01 -> 9E+1
divx561 divide 0.9 0.001 -> 9E+2
divx562 divide 5 2 -> 2.5
divx563 divide 5 2.0 -> 2.5
divx564 divide 5 2.00 -> 2.5
divx565 divide 5 20 -> 0.25
divx566 divide 5 20.0 -> 0.25
divx567 divide 2.400 2 -> 1.200
divx568 divide 2.400 2.0 -> 1.20
divx569 divide 2.400 2.400 -> 1
-- +ve exponent
precision: 5
divx570 divide 2.4E+6 2 -> 1.2E+6
divx571 divide 2.40E+6 2 -> 1.20E+6
divx572 divide 2.400E+6 2 -> 1.200E+6
divx573 divide 2.4000E+6 2 -> 1.2000E+6
divx574 divide 24E+5 2 -> 1.2E+6
divx575 divide 240E+4 2 -> 1.20E+6
divx576 divide 2400E+3 2 -> 1.200E+6
divx577 divide 24000E+2 2 -> 1.2000E+6
precision: 6
divx580 divide 2.4E+6 2 -> 1.2E+6
divx581 divide 2.40E+6 2 -> 1.20E+6
divx582 divide 2.400E+6 2 -> 1.200E+6
divx583 divide 2.4000E+6 2 -> 1.2000E+6
divx584 divide 24E+5 2 -> 1.2E+6
divx585 divide 240E+4 2 -> 1.20E+6
divx586 divide 2400E+3 2 -> 1.200E+6
divx587 divide 24000E+2 2 -> 1.2000E+6
precision: 7
divx590 divide 2.4E+6 2 -> 1.2E+6
divx591 divide 2.40E+6 2 -> 1.20E+6
divx592 divide 2.400E+6 2 -> 1.200E+6
divx593 divide 2.4000E+6 2 -> 1.2000E+6
divx594 divide 24E+5 2 -> 1.2E+6
divx595 divide 240E+4 2 -> 1.20E+6
divx596 divide 2400E+3 2 -> 1.200E+6
divx597 divide 24000E+2 2 -> 1.2000E+6
precision: 9
divx600 divide 2.4E+9 2 -> 1.2E+9
divx601 divide 2.40E+9 2 -> 1.20E+9
divx602 divide 2.400E+9 2 -> 1.200E+9
divx603 divide 2.4000E+9 2 -> 1.2000E+9
divx604 divide 24E+8 2 -> 1.2E+9
divx605 divide 240E+7 2 -> 1.20E+9
divx606 divide 2400E+6 2 -> 1.200E+9
divx607 divide 24000E+5 2 -> 1.2000E+9
-- long operand triangle
precision: 33
divx610 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.8131097703792 Inexact Rounded
precision: 32
divx611 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.813109770379 Inexact Rounded
precision: 31
divx612 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.81310977038 Inexact Rounded
precision: 30
divx613 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.8131097704 Inexact Rounded
precision: 29
divx614 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.813109770 Inexact Rounded
precision: 28
divx615 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.81310977 Inexact Rounded
precision: 27
divx616 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.8131098 Inexact Rounded
precision: 26
divx617 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.813110 Inexact Rounded
precision: 25
divx618 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.81311 Inexact Rounded
precision: 24
divx619 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.8131 Inexact Rounded
precision: 23
divx620 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.813 Inexact Rounded
precision: 22
divx621 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.81 Inexact Rounded
precision: 21
divx622 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817797.8 Inexact Rounded
precision: 20
divx623 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -41011408883796817798 Inexact Rounded
precision: 19
divx624 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101140888379681780E+19 Inexact Rounded
precision: 18
divx625 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10114088837968178E+19 Inexact Rounded
precision: 17
divx626 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1011408883796818E+19 Inexact Rounded
precision: 16
divx627 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101140888379682E+19 Inexact Rounded
precision: 15
divx628 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10114088837968E+19 Inexact Rounded
precision: 14
divx629 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1011408883797E+19 Inexact Rounded
precision: 13
divx630 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101140888380E+19 Inexact Rounded
precision: 12
divx631 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10114088838E+19 Inexact Rounded
precision: 11
divx632 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1011408884E+19 Inexact Rounded
precision: 10
divx633 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101140888E+19 Inexact Rounded
precision: 9
divx634 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10114089E+19 Inexact Rounded
precision: 8
divx635 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1011409E+19 Inexact Rounded
precision: 7
divx636 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101141E+19 Inexact Rounded
precision: 6
divx637 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10114E+19 Inexact Rounded
precision: 5
divx638 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1011E+19 Inexact Rounded
precision: 4
divx639 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.101E+19 Inexact Rounded
precision: 3
divx640 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.10E+19 Inexact Rounded
precision: 2
divx641 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4.1E+19 Inexact Rounded
precision: 1
divx642 divide -3374988581607586061255542201048 82293895124.90045271504836568681 -> -4E+19 Inexact Rounded
-- more zeros, etc.
precision: 9
divx731 divide 5.00 1E-3 -> 5.00E+3
divx732 divide 00.00 0.000 -> NaN Division_undefined
divx733 divide 00.00 0E-3 -> NaN Division_undefined
divx734 divide 0 -0 -> NaN Division_undefined
divx735 divide -0 0 -> NaN Division_undefined
divx736 divide -0 -0 -> NaN Division_undefined
divx741 divide 0 -1 -> -0
divx742 divide -0 -1 -> 0
divx743 divide 0 1 -> 0
divx744 divide -0 1 -> -0
divx745 divide -1 0 -> -Infinity Division_by_zero
divx746 divide -1 -0 -> Infinity Division_by_zero
divx747 divide 1 0 -> Infinity Division_by_zero
divx748 divide 1 -0 -> -Infinity Division_by_zero
divx751 divide 0.0 -1 -> -0.0
divx752 divide -0.0 -1 -> 0.0
divx753 divide 0.0 1 -> 0.0
divx754 divide -0.0 1 -> -0.0
divx755 divide -1.0 0 -> -Infinity Division_by_zero
divx756 divide -1.0 -0 -> Infinity Division_by_zero
divx757 divide 1.0 0 -> Infinity Division_by_zero
divx758 divide 1.0 -0 -> -Infinity Division_by_zero
divx761 divide 0 -1.0 -> -0
divx762 divide -0 -1.0 -> 0
divx763 divide 0 1.0 -> 0
divx764 divide -0 1.0 -> -0
divx765 divide -1 0.0 -> -Infinity Division_by_zero
divx766 divide -1 -0.0 -> Infinity Division_by_zero
divx767 divide 1 0.0 -> Infinity Division_by_zero
divx768 divide 1 -0.0 -> -Infinity Division_by_zero
divx771 divide 0.0 -1.0 -> -0.0
divx772 divide -0.0 -1.0 -> 0.0
divx773 divide 0.0 1.0 -> 0.0
divx774 divide -0.0 1.0 -> -0.0
divx775 divide -1.0 0.0 -> -Infinity Division_by_zero
divx776 divide -1.0 -0.0 -> Infinity Division_by_zero
divx777 divide 1.0 0.0 -> Infinity Division_by_zero
divx778 divide 1.0 -0.0 -> -Infinity Division_by_zero
-- Specials
divx780 divide Inf -Inf -> NaN Invalid_operation
divx781 divide Inf -1000 -> -Infinity
divx782 divide Inf -1 -> -Infinity
divx783 divide Inf -0 -> -Infinity Division_by_zero
divx784 divide Inf 0 -> Infinity Division_by_zero
divx785 divide Inf 1 -> Infinity
divx786 divide Inf 1000 -> Infinity
divx787 divide Inf Inf -> NaN Invalid_operation
divx788 divide -1000 Inf -> -0
divx789 divide -Inf Inf -> NaN Invalid_operation
divx790 divide -1 Inf -> -0
divx791 divide -0 Inf -> -0
divx792 divide 0 Inf -> 0
divx793 divide 1 Inf -> 0
divx794 divide 1000 Inf -> 0
divx795 divide Inf Inf -> NaN Invalid_operation
divx800 divide -Inf -Inf -> NaN Invalid_operation
divx801 divide -Inf -1000 -> Infinity
divx802 divide -Inf -1 -> Infinity
divx803 divide -Inf -0 -> Infinity Division_by_zero
divx804 divide -Inf 0 -> -Infinity Division_by_zero
divx805 divide -Inf 1 -> -Infinity
divx806 divide -Inf 1000 -> -Infinity
divx807 divide -Inf Inf -> NaN Invalid_operation
divx808 divide -1000 Inf -> -0
divx809 divide -Inf -Inf -> NaN Invalid_operation
divx810 divide -1 -Inf -> 0
divx811 divide -0 -Inf -> 0
divx812 divide 0 -Inf -> -0
divx813 divide 1 -Inf -> -0
divx814 divide 1000 -Inf -> -0
divx815 divide Inf -Inf -> NaN Invalid_operation
divx821 divide NaN -Inf -> NaN
divx822 divide NaN -1000 -> NaN
divx823 divide NaN -1 -> NaN
divx824 divide NaN -0 -> NaN
divx825 divide NaN 0 -> NaN
divx826 divide NaN 1 -> NaN
divx827 divide NaN 1000 -> NaN
divx828 divide NaN Inf -> NaN
divx829 divide NaN NaN -> NaN
divx830 divide -Inf NaN -> NaN
divx831 divide -1000 NaN -> NaN
divx832 divide -1 NaN -> NaN
divx833 divide -0 NaN -> NaN
divx834 divide 0 NaN -> NaN
divx835 divide 1 NaN -> NaN
divx836 divide 1000 NaN -> NaN
divx837 divide Inf NaN -> NaN
divx841 divide sNaN -Inf -> NaN Invalid_operation
divx842 divide sNaN -1000 -> NaN Invalid_operation
divx843 divide sNaN -1 -> NaN Invalid_operation
divx844 divide sNaN -0 -> NaN Invalid_operation
divx845 divide sNaN 0 -> NaN Invalid_operation
divx846 divide sNaN 1 -> NaN Invalid_operation
divx847 divide sNaN 1000 -> NaN Invalid_operation
divx848 divide sNaN NaN -> NaN Invalid_operation
divx849 divide sNaN sNaN -> NaN Invalid_operation
divx850 divide NaN sNaN -> NaN Invalid_operation
divx851 divide -Inf sNaN -> NaN Invalid_operation
divx852 divide -1000 sNaN -> NaN Invalid_operation
divx853 divide -1 sNaN -> NaN Invalid_operation
divx854 divide -0 sNaN -> NaN Invalid_operation
divx855 divide 0 sNaN -> NaN Invalid_operation
divx856 divide 1 sNaN -> NaN Invalid_operation
divx857 divide 1000 sNaN -> NaN Invalid_operation
divx858 divide Inf sNaN -> NaN Invalid_operation
divx859 divide NaN sNaN -> NaN Invalid_operation
maxexponent: 999999999
minexponent: -999999999
-- Various flavours of divide by 0
divx901 divide 0 0 -> NaN Division_undefined
divx902 divide 0.0E5 0 -> NaN Division_undefined
divx903 divide 0.000 0 -> NaN Division_undefined
divx904 divide 0.0001 0 -> Infinity Division_by_zero
divx905 divide 0.01 0 -> Infinity Division_by_zero
divx906 divide 0.1 0 -> Infinity Division_by_zero
divx907 divide 1 0 -> Infinity Division_by_zero
divx908 divide 1 0.0 -> Infinity Division_by_zero
divx909 divide 10 0.0 -> Infinity Division_by_zero
divx910 divide 1E+100 0.0 -> Infinity Division_by_zero
divx911 divide 1E+1000 0 -> Infinity Division_by_zero
divx921 divide -0.0001 0 -> -Infinity Division_by_zero
divx922 divide -0.01 0 -> -Infinity Division_by_zero
divx923 divide -0.1 0 -> -Infinity Division_by_zero
divx924 divide -1 0 -> -Infinity Division_by_zero
divx925 divide -1 0.0 -> -Infinity Division_by_zero
divx926 divide -10 0.0 -> -Infinity Division_by_zero
divx927 divide -1E+100 0.0 -> -Infinity Division_by_zero
divx928 divide -1E+1000 0 -> -Infinity Division_by_zero
divx931 divide 0.0001 -0 -> -Infinity Division_by_zero
divx932 divide 0.01 -0 -> -Infinity Division_by_zero
divx933 divide 0.1 -0 -> -Infinity Division_by_zero
divx934 divide 1 -0 -> -Infinity Division_by_zero
divx935 divide 1 -0.0 -> -Infinity Division_by_zero
divx936 divide 10 -0.0 -> -Infinity Division_by_zero
divx937 divide 1E+100 -0.0 -> -Infinity Division_by_zero
divx938 divide 1E+1000 -0 -> -Infinity Division_by_zero
divx941 divide -0.0001 -0 -> Infinity Division_by_zero
divx942 divide -0.01 -0 -> Infinity Division_by_zero
divx943 divide -0.1 -0 -> Infinity Division_by_zero
divx944 divide -1 -0 -> Infinity Division_by_zero
divx945 divide -1 -0.0 -> Infinity Division_by_zero
divx946 divide -10 -0.0 -> Infinity Division_by_zero
divx947 divide -1E+100 -0.0 -> Infinity Division_by_zero
divx948 divide -1E+1000 -0 -> Infinity Division_by_zero
-- overflow and underflow tests
maxexponent: 999999999
minexponent: -999999999
divx951 divide 9E+999999999 +0.23456789012345E-0 -> Infinity Inexact Overflow Rounded
divx952 divide +0.100 9E+999999999 -> 1.111111E-1000000001 Inexact Rounded Underflow Subnormal
divx953 divide 9E-999999999 +9.100 -> 9.8901099E-1000000000 Inexact Rounded Underflow Subnormal
divx954 divide -1.23456789 9E+999999999 -> -1.3717421E-1000000000 Subnormal
divx955 divide -1.23456789012345E-0 9E+999999999 -> -1.3717421E-1000000000 Underflow Subnormal Rounded Inexact
divx956 divide -1.23456789012345E-0 7E+999999999 -> -1.7636684E-1000000000 Inexact Rounded Underflow Subnormal
divx957 divide 9E+999999999 -0.83456789012345E-0 -> -Infinity Inexact Overflow Rounded
divx958 divide -0.100 9E+999999999 -> -1.111111E-1000000001 Subnormal Inexact Rounded Underflow
divx959 divide 9E-999999999 -9.100 -> -9.8901099E-1000000000 Inexact Rounded Underflow Subnormal
-- overflow and underflow (additional edge tests in multiply.decTest)
-- 'subnormal' results now possible (all hard underflow or overflow in
-- base arithemtic)
divx960 divide 1e-600000000 1e+400000001 -> 1E-1000000001 Subnormal
divx961 divide 1e-600000000 1e+400000002 -> 1E-1000000002 Subnormal
divx962 divide 1e-600000000 1e+400000003 -> 1E-1000000003 Subnormal
divx963 divide 1e-600000000 1e+400000004 -> 1E-1000000004 Subnormal
divx964 divide 1e-600000000 1e+400000005 -> 1E-1000000005 Subnormal
divx965 divide 1e-600000000 1e+400000006 -> 1E-1000000006 Subnormal
divx966 divide 1e-600000000 1e+400000007 -> 1E-1000000007 Subnormal
divx967 divide 1e-600000000 1e+400000008 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
divx968 divide 1e-600000000 1e+400000009 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
divx969 divide 1e-600000000 1e+400000010 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
-- [no equivalent of 'subnormal' for overflow]
divx970 divide 1e+600000000 1e-400000001 -> Infinity Overflow Inexact Rounded
divx971 divide 1e+600000000 1e-400000002 -> Infinity Overflow Inexact Rounded
divx972 divide 1e+600000000 1e-400000003 -> Infinity Overflow Inexact Rounded
divx973 divide 1e+600000000 1e-400000004 -> Infinity Overflow Inexact Rounded
divx974 divide 1e+600000000 1e-400000005 -> Infinity Overflow Inexact Rounded
divx975 divide 1e+600000000 1e-400000006 -> Infinity Overflow Inexact Rounded
divx976 divide 1e+600000000 1e-400000007 -> Infinity Overflow Inexact Rounded
divx977 divide 1e+600000000 1e-400000008 -> Infinity Overflow Inexact Rounded
divx978 divide 1e+600000000 1e-400000009 -> Infinity Overflow Inexact Rounded
divx979 divide 1e+600000000 1e-400000010 -> Infinity Overflow Inexact Rounded
-- Sign after overflow and underflow
divx980 divide 1e-600000000 1e+400000009 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
divx981 divide 1e-600000000 -1e+400000009 -> -0E-1000000007 Underflow Subnormal Inexact Rounded
divx982 divide -1e-600000000 1e+400000009 -> -0E-1000000007 Underflow Subnormal Inexact Rounded
divx983 divide -1e-600000000 -1e+400000009 -> 0E-1000000007 Underflow Subnormal Inexact Rounded
divx984 divide 1e+600000000 1e-400000009 -> Infinity Overflow Inexact Rounded
divx985 divide 1e+600000000 -1e-400000009 -> -Infinity Overflow Inexact Rounded
divx986 divide -1e+600000000 1e-400000009 -> -Infinity Overflow Inexact Rounded
divx987 divide -1e+600000000 -1e-400000009 -> Infinity Overflow Inexact Rounded
-- Long operand overflow may be a different path
precision: 3
divx990 divide 1000 9.999E-999999999 -> Infinity Inexact Overflow Rounded
divx991 divide 1000 -9.999E-999999999 -> -Infinity Inexact Overflow Rounded
divx992 divide 9.999E+999999999 0.01 -> Infinity Inexact Overflow Rounded
divx993 divide -9.999E+999999999 0.01 -> -Infinity Inexact Overflow Rounded
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
divx1001 divide 1.52444E-80 1 -> 1.524E-80 Inexact Rounded Subnormal Underflow
divx1002 divide 1.52445E-80 1 -> 1.524E-80 Inexact Rounded Subnormal Underflow
divx1003 divide 1.52446E-80 1 -> 1.524E-80 Inexact Rounded Subnormal Underflow
-- Null tests
divx9998 divide 10 # -> NaN Invalid_operation
divx9999 divide # 10 -> NaN Invalid_operation
--- NEW FILE: decimal64.decTest ---
------------------------------------------------------------------------
-- decimal64.decTest -- decimal eight-byte format testcases --
-- Copyright (c) IBM Corporation, 2000, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests is for the eight-byte concrete representation.
-- Its characteristics are:
--
-- 1 bit sign
-- 5 bits combination field
-- 8 bits exponent continuation
-- 50 bits coefficient continuation
--
-- Total exponent length 10 bits
-- Total coefficient length 54 bits (16 digits)
--
-- Elimit = 767 (maximum encoded exponent)
-- Emax = 384 (largest exponent value)
-- Emin = -383 (smallest exponent value)
-- bias = 398 (subtracted from encoded exponent) = -Etiny
extended: 1
precision: 16
rounding: half_up
maxExponent: 384
minExponent: -383
-- General testcases
-- (mostly derived from the Strawman 4 document and examples)
dece001 apply #A2300000000003D0 -> -7.50
dece002 apply -7.50 -> #A2300000000003D0
-- Normality
dece010 apply 1234567890123456 -> #263934b9c1e28e56
dece011 apply 1234567890123456.0 -> #263934b9c1e28e56 Rounded
dece012 apply 1234567890123456.1 -> #263934b9c1e28e56 Rounded Inexact
dece013 apply -1234567890123456 -> #a63934b9c1e28e56
dece014 apply -1234567890123456.0 -> #a63934b9c1e28e56 Rounded
dece015 apply -1234567890123456.1 -> #a63934b9c1e28e56 Rounded Inexact
-- Nmax and similar
dece022 apply 9.999999999999999E+384 -> #77fcff3fcff3fcff
dece023 apply #77fcff3fcff3fcff -> 9.999999999999999E+384
dece024 apply 1.234567890123456E+384 -> #47fd34b9c1e28e56
dece025 apply #47fd34b9c1e28e56 -> 1.234567890123456E+384
-- fold-downs (more below)
dece030 apply 1.23E+384 -> #47fd300000000000 Clamped
dece031 apply #47fd300000000000 -> 1.230000000000000E+384
dece032 apply 1E+384 -> #47fc000000000000 Clamped
dece033 apply #47fc000000000000 -> 1.000000000000000E+384
-- overflows
maxExponent: 999 -- set high so conversion causes the overflow
minExponent: -999
dece040 apply 10E+384 -> #7800000000000000 Overflow Rounded Inexact
dece041 apply 1.000000000000000E+385 -> #7800000000000000 Overflow Rounded Inexact
maxExponent: 384
minExponent: -383
dece051 apply 12345 -> #22380000000049c5
dece052 apply #22380000000049c5 -> 12345
dece053 apply 1234 -> #2238000000000534
dece054 apply #2238000000000534 -> 1234
dece055 apply 123 -> #22380000000000a3
dece056 apply #22380000000000a3 -> 123
dece057 apply 12 -> #2238000000000012
dece058 apply #2238000000000012 -> 12
dece059 apply 1 -> #2238000000000001
dece060 apply #2238000000000001 -> 1
dece061 apply 1.23 -> #22300000000000a3
dece062 apply #22300000000000a3 -> 1.23
dece063 apply 123.45 -> #22300000000049c5
dece064 apply #22300000000049c5 -> 123.45
-- Nmin and below
dece071 apply 1E-383 -> #003c000000000001
dece072 apply #003c000000000001 -> 1E-383
dece073 apply 1.000000000000000E-383 -> #0400000000000000
dece074 apply #0400000000000000 -> 1.000000000000000E-383
dece075 apply 1.000000000000001E-383 -> #0400000000000001
dece076 apply #0400000000000001 -> 1.000000000000001E-383
dece077 apply 0.100000000000000E-383 -> #0000800000000000 Subnormal
dece078 apply #0000800000000000 -> 1.00000000000000E-384 Subnormal
dece079 apply 0.000000000000010E-383 -> #0000000000000010 Subnormal
dece080 apply #0000000000000010 -> 1.0E-397 Subnormal
dece081 apply 0.00000000000001E-383 -> #0004000000000001 Subnormal
dece082 apply #0004000000000001 -> 1E-397 Subnormal
dece083 apply 0.000000000000001E-383 -> #0000000000000001 Subnormal
dece084 apply #0000000000000001 -> 1E-398 Subnormal
-- underflows
dece090 apply 1e-398 -> #0000000000000001 Subnormal
dece091 apply 1.9e-398 -> #0000000000000002 Subnormal Underflow Inexact Rounded
dece092 apply 1.1e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
dece093 apply 1.00000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
dece094 apply 1.00000000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
dece095 apply 1.000000000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
dece096 apply 0.1e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
dece097 apply 0.00000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
dece098 apply 0.00000000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
dece099 apply 0.000000000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
-- Same again, negatives
-- Nmax and similar
dece122 apply -9.999999999999999E+384 -> #f7fcff3fcff3fcff
dece123 apply #f7fcff3fcff3fcff -> -9.999999999999999E+384
dece124 apply -1.234567890123456E+384 -> #c7fd34b9c1e28e56
dece125 apply #c7fd34b9c1e28e56 -> -1.234567890123456E+384
-- fold-downs (more below)
dece130 apply -1.23E+384 -> #c7fd300000000000 Clamped
dece131 apply #c7fd300000000000 -> -1.230000000000000E+384
dece132 apply -1E+384 -> #c7fc000000000000 Clamped
dece133 apply #c7fc000000000000 -> -1.000000000000000E+384
-- overflows
maxExponent: 999 -- set high so conversion causes the overflow
minExponent: -999
dece140 apply -10E+384 -> #f800000000000000 Overflow Rounded Inexact
dece141 apply -1.000000000000000E+385 -> #f800000000000000 Overflow Rounded Inexact
maxExponent: 384
minExponent: -383
dece151 apply -12345 -> #a2380000000049c5
dece152 apply #a2380000000049c5 -> -12345
dece153 apply -1234 -> #a238000000000534
dece154 apply #a238000000000534 -> -1234
dece155 apply -123 -> #a2380000000000a3
dece156 apply #a2380000000000a3 -> -123
dece157 apply -12 -> #a238000000000012
dece158 apply #a238000000000012 -> -12
dece159 apply -1 -> #a238000000000001
dece160 apply #a238000000000001 -> -1
dece161 apply -1.23 -> #a2300000000000a3
dece162 apply #a2300000000000a3 -> -1.23
dece163 apply -123.45 -> #a2300000000049c5
dece164 apply #a2300000000049c5 -> -123.45
-- Nmin and below
dece171 apply -1E-383 -> #803c000000000001
dece172 apply #803c000000000001 -> -1E-383
dece173 apply -1.000000000000000E-383 -> #8400000000000000
dece174 apply #8400000000000000 -> -1.000000000000000E-383
dece175 apply -1.000000000000001E-383 -> #8400000000000001
dece176 apply #8400000000000001 -> -1.000000000000001E-383
dece177 apply -0.100000000000000E-383 -> #8000800000000000 Subnormal
dece178 apply #8000800000000000 -> -1.00000000000000E-384 Subnormal
dece179 apply -0.000000000000010E-383 -> #8000000000000010 Subnormal
dece180 apply #8000000000000010 -> -1.0E-397 Subnormal
dece181 apply -0.00000000000001E-383 -> #8004000000000001 Subnormal
dece182 apply #8004000000000001 -> -1E-397 Subnormal
dece183 apply -0.000000000000001E-383 -> #8000000000000001 Subnormal
dece184 apply #8000000000000001 -> -1E-398 Subnormal
-- underflows
dece189 apply -1e-398 -> #8000000000000001 Subnormal
dece190 apply -1.0e-398 -> #8000000000000001 Subnormal Rounded
dece191 apply -1.9e-398 -> #8000000000000002 Subnormal Underflow Inexact Rounded
dece192 apply -1.1e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
dece193 apply -1.00000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
dece194 apply -1.00000000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
dece195 apply -1.000000000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
dece196 apply -0.1e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
dece197 apply -0.00000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
dece198 apply -0.00000000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
dece199 apply -0.000000000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
-- zeros
dece401 apply 0E-500 -> #0000000000000000 Clamped
dece402 apply 0E-400 -> #0000000000000000 Clamped
dece403 apply 0E-398 -> #0000000000000000
dece404 apply #0000000000000000 -> 0E-398
dece405 apply 0.000000000000000E-383 -> #0000000000000000
dece406 apply #0000000000000000 -> 0E-398
dece407 apply 0E-2 -> #2230000000000000
dece408 apply #2230000000000000 -> 0.00
dece409 apply 0 -> #2238000000000000
dece410 apply #2238000000000000 -> 0
dece411 apply 0E+3 -> #2244000000000000
dece412 apply #2244000000000000 -> 0E+3
dece413 apply 0E+369 -> #43fc000000000000
dece414 apply #43fc000000000000 -> 0E+369
-- clamped zeros...
dece415 apply 0E+370 -> #43fc000000000000 Clamped
dece416 apply #43fc000000000000 -> 0E+369
dece417 apply 0E+384 -> #43fc000000000000 Clamped
dece418 apply #43fc000000000000 -> 0E+369
dece419 apply 0E+400 -> #43fc000000000000 Clamped
dece420 apply #43fc000000000000 -> 0E+369
dece421 apply 0E+500 -> #43fc000000000000 Clamped
dece422 apply #43fc000000000000 -> 0E+369
-- negative zeros
dece431 apply -0E-400 -> #8000000000000000 Clamped
dece432 apply -0E-400 -> #8000000000000000 Clamped
dece433 apply -0E-398 -> #8000000000000000
dece434 apply #8000000000000000 -> -0E-398
dece435 apply -0.000000000000000E-383 -> #8000000000000000
dece436 apply #8000000000000000 -> -0E-398
dece437 apply -0E-2 -> #a230000000000000
dece438 apply #a230000000000000 -> -0.00
dece439 apply -0 -> #a238000000000000
dece440 apply #a238000000000000 -> -0
dece441 apply -0E+3 -> #a244000000000000
dece442 apply #a244000000000000 -> -0E+3
dece443 apply -0E+369 -> #c3fc000000000000
dece444 apply #c3fc000000000000 -> -0E+369
-- clamped zeros...
dece445 apply -0E+370 -> #c3fc000000000000 Clamped
dece446 apply #c3fc000000000000 -> -0E+369
dece447 apply -0E+384 -> #c3fc000000000000 Clamped
dece448 apply #c3fc000000000000 -> -0E+369
dece449 apply -0E+400 -> #c3fc000000000000 Clamped
dece450 apply #c3fc000000000000 -> -0E+369
dece451 apply -0E+500 -> #c3fc000000000000 Clamped
dece452 apply #c3fc000000000000 -> -0E+369
-- Specials
dece501 apply #7878787878787878 -> #7800000000000000
dece502 apply #7800000000000000 -> Infinity
dece503 apply #7979797979797979 -> #7800000000000000
dece504 apply #7900000000000000 -> Infinity
dece505 apply #7a7a7a7a7a7a7a7a -> #7800000000000000
dece506 apply #7a00000000000000 -> Infinity
dece507 apply #7b7b7b7b7b7b7b7b -> #7800000000000000
dece508 apply #7b00000000000000 -> Infinity
dece509 apply #7c7c7c7c7c7c7c7c -> #7dffffffffffffff
dece510 apply #7c00000000000000 -> NaN
dece511 apply #7d7d7d7d7d7d7d7d -> #7dffffffffffffff
dece512 apply #7d00000000000000 -> NaN
dece513 apply #7e7e7e7e7e7e7e7e -> #7fffffffffffffff
dece514 apply #7e00000000000000 -> sNaN
dece515 apply #7f7f7f7f7f7f7f7f -> #7fffffffffffffff
dece516 apply #7f00000000000000 -> sNaN
dece521 apply #f878787878787878 -> #f800000000000000
dece522 apply #f800000000000000 -> -Infinity
dece523 apply #f979797979797979 -> #f800000000000000
dece524 apply #f900000000000000 -> -Infinity
dece525 apply #fa7a7a7a7a7a7a7a -> #f800000000000000
dece526 apply #fa00000000000000 -> -Infinity
dece527 apply #fb7b7b7b7b7b7b7b -> #f800000000000000
dece528 apply #fb00000000000000 -> -Infinity
dece529 apply #fc7c7c7c7c7c7c7c -> #7dffffffffffffff
dece530 apply #fc00000000000000 -> NaN
dece531 apply #fd7d7d7d7d7d7d7d -> #7dffffffffffffff
dece532 apply #fd00000000000000 -> NaN
dece533 apply #fe7e7e7e7e7e7e7e -> #7fffffffffffffff
dece534 apply #fe00000000000000 -> sNaN
dece535 apply #ff7f7f7f7f7f7f7f -> #7fffffffffffffff
dece536 apply #ff00000000000000 -> sNaN
-- fold-down full sequence
dece601 apply 1E+384 -> #47fc000000000000 Clamped
dece602 apply #47fc000000000000 -> 1.000000000000000E+384
dece603 apply 1E+383 -> #43fc800000000000 Clamped
dece604 apply #43fc800000000000 -> 1.00000000000000E+383
dece605 apply 1E+382 -> #43fc100000000000 Clamped
dece606 apply #43fc100000000000 -> 1.0000000000000E+382
dece607 apply 1E+381 -> #43fc010000000000 Clamped
dece608 apply #43fc010000000000 -> 1.000000000000E+381
dece609 apply 1E+380 -> #43fc002000000000 Clamped
dece610 apply #43fc002000000000 -> 1.00000000000E+380
dece611 apply 1E+379 -> #43fc000400000000 Clamped
dece612 apply #43fc000400000000 -> 1.0000000000E+379
dece613 apply 1E+378 -> #43fc000040000000 Clamped
dece614 apply #43fc000040000000 -> 1.000000000E+378
dece615 apply 1E+377 -> #43fc000008000000 Clamped
dece616 apply #43fc000008000000 -> 1.00000000E+377
dece617 apply 1E+376 -> #43fc000001000000 Clamped
dece618 apply #43fc000001000000 -> 1.0000000E+376
dece619 apply 1E+375 -> #43fc000000100000 Clamped
dece620 apply #43fc000000100000 -> 1.000000E+375
dece621 apply 1E+374 -> #43fc000000020000 Clamped
dece622 apply #43fc000000020000 -> 1.00000E+374
dece623 apply 1E+373 -> #43fc000000004000 Clamped
dece624 apply #43fc000000004000 -> 1.0000E+373
dece625 apply 1E+372 -> #43fc000000000400 Clamped
dece626 apply #43fc000000000400 -> 1.000E+372
dece627 apply 1E+371 -> #43fc000000000080 Clamped
dece628 apply #43fc000000000080 -> 1.00E+371
dece629 apply 1E+370 -> #43fc000000000010 Clamped
dece630 apply #43fc000000000010 -> 1.0E+370
dece631 apply 1E+369 -> #43fc000000000001
dece632 apply #43fc000000000001 -> 1E+369
dece633 apply 1E+368 -> #43f8000000000001
dece634 apply #43f8000000000001 -> 1E+368
-- same with 9s
dece641 apply 9E+384 -> #77fc000000000000 Clamped
dece642 apply #77fc000000000000 -> 9.000000000000000E+384
dece643 apply 9E+383 -> #43fc8c0000000000 Clamped
dece644 apply #43fc8c0000000000 -> 9.00000000000000E+383
dece645 apply 9E+382 -> #43fc1a0000000000 Clamped
dece646 apply #43fc1a0000000000 -> 9.0000000000000E+382
dece647 apply 9E+381 -> #43fc090000000000 Clamped
dece648 apply #43fc090000000000 -> 9.000000000000E+381
dece649 apply 9E+380 -> #43fc002300000000 Clamped
dece650 apply #43fc002300000000 -> 9.00000000000E+380
dece651 apply 9E+379 -> #43fc000680000000 Clamped
dece652 apply #43fc000680000000 -> 9.0000000000E+379
dece653 apply 9E+378 -> #43fc000240000000 Clamped
dece654 apply #43fc000240000000 -> 9.000000000E+378
dece655 apply 9E+377 -> #43fc000008c00000 Clamped
dece656 apply #43fc000008c00000 -> 9.00000000E+377
dece657 apply 9E+376 -> #43fc000001a00000 Clamped
dece658 apply #43fc000001a00000 -> 9.0000000E+376
dece659 apply 9E+375 -> #43fc000000900000 Clamped
dece660 apply #43fc000000900000 -> 9.000000E+375
dece661 apply 9E+374 -> #43fc000000023000 Clamped
dece662 apply #43fc000000023000 -> 9.00000E+374
dece663 apply 9E+373 -> #43fc000000006800 Clamped
dece664 apply #43fc000000006800 -> 9.0000E+373
dece665 apply 9E+372 -> #43fc000000002400 Clamped
dece666 apply #43fc000000002400 -> 9.000E+372
dece667 apply 9E+371 -> #43fc00000000008c Clamped
dece668 apply #43fc00000000008c -> 9.00E+371
dece669 apply 9E+370 -> #43fc00000000001a Clamped
dece670 apply #43fc00000000001a -> 9.0E+370
dece671 apply 9E+369 -> #43fc000000000009
dece672 apply #43fc000000000009 -> 9E+369
dece673 apply 9E+368 -> #43f8000000000009
dece674 apply #43f8000000000009 -> 9E+368
-- Selected DPD codes
dece700 apply #2238000000000000 -> 0
dece701 apply #2238000000000009 -> 9
dece702 apply #2238000000000010 -> 10
dece703 apply #2238000000000019 -> 19
dece704 apply #2238000000000020 -> 20
dece705 apply #2238000000000029 -> 29
dece706 apply #2238000000000030 -> 30
dece707 apply #2238000000000039 -> 39
dece708 apply #2238000000000040 -> 40
dece709 apply #2238000000000049 -> 49
dece710 apply #2238000000000050 -> 50
dece711 apply #2238000000000059 -> 59
dece712 apply #2238000000000060 -> 60
dece713 apply #2238000000000069 -> 69
dece714 apply #2238000000000070 -> 70
dece715 apply #2238000000000071 -> 71
dece716 apply #2238000000000072 -> 72
dece717 apply #2238000000000073 -> 73
dece718 apply #2238000000000074 -> 74
dece719 apply #2238000000000075 -> 75
dece720 apply #2238000000000076 -> 76
dece721 apply #2238000000000077 -> 77
dece722 apply #2238000000000078 -> 78
dece723 apply #2238000000000079 -> 79
dece730 apply #223800000000029e -> 994
dece731 apply #223800000000029f -> 995
dece732 apply #22380000000002a0 -> 520
dece733 apply #22380000000002a1 -> 521
-- DPD: one of each of the huffman groups
dece740 apply #22380000000003f7 -> 777
dece741 apply #22380000000003f8 -> 778
dece742 apply #22380000000003eb -> 787
dece743 apply #223800000000037d -> 877
dece744 apply #223800000000039f -> 997
dece745 apply #22380000000003bf -> 979
dece746 apply #22380000000003df -> 799
dece747 apply #223800000000006e -> 888
-- DPD all-highs cases (includes the 24 redundant codes)
dece750 apply #223800000000006e -> 888
dece751 apply #223800000000016e -> 888
dece752 apply #223800000000026e -> 888
dece753 apply #223800000000036e -> 888
dece754 apply #223800000000006f -> 889
dece755 apply #223800000000016f -> 889
dece756 apply #223800000000026f -> 889
dece757 apply #223800000000036f -> 889
dece760 apply #223800000000007e -> 898
dece761 apply #223800000000017e -> 898
dece762 apply #223800000000027e -> 898
dece763 apply #223800000000037e -> 898
dece764 apply #223800000000007f -> 899
dece765 apply #223800000000017f -> 899
dece766 apply #223800000000027f -> 899
dece767 apply #223800000000037f -> 899
dece770 apply #22380000000000ee -> 988
dece771 apply #22380000000001ee -> 988
dece772 apply #22380000000002ee -> 988
dece773 apply #22380000000003ee -> 988
dece774 apply #22380000000000ef -> 989
dece775 apply #22380000000001ef -> 989
dece776 apply #22380000000002ef -> 989
dece777 apply #22380000000003ef -> 989
dece780 apply #22380000000000fe -> 998
dece781 apply #22380000000001fe -> 998
dece782 apply #22380000000002fe -> 998
dece783 apply #22380000000003fe -> 998
dece784 apply #22380000000000ff -> 999
dece785 apply #22380000000001ff -> 999
dece786 apply #22380000000002ff -> 999
dece787 apply #22380000000003ff -> 999
--- NEW FILE: compare.decTest ---
------------------------------------------------------------------------
-- compare.decTest -- decimal comparison --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- Note that we cannot assume add/subtract tests cover paths adequately,
-- here, because the code might be quite different (comparison cannot
-- overflow or underflow, so actual subtractions are not necesary).
extended: 1
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
-- sanity checks
comx001 compare -2 -2 -> 0
comx002 compare -2 -1 -> -1
comx003 compare -2 0 -> -1
comx004 compare -2 1 -> -1
comx005 compare -2 2 -> -1
comx006 compare -1 -2 -> 1
comx007 compare -1 -1 -> 0
comx008 compare -1 0 -> -1
comx009 compare -1 1 -> -1
comx010 compare -1 2 -> -1
comx011 compare 0 -2 -> 1
comx012 compare 0 -1 -> 1
comx013 compare 0 0 -> 0
comx014 compare 0 1 -> -1
comx015 compare 0 2 -> -1
comx016 compare 1 -2 -> 1
comx017 compare 1 -1 -> 1
comx018 compare 1 0 -> 1
comx019 compare 1 1 -> 0
comx020 compare 1 2 -> -1
comx021 compare 2 -2 -> 1
comx022 compare 2 -1 -> 1
comx023 compare 2 0 -> 1
comx025 compare 2 1 -> 1
comx026 compare 2 2 -> 0
comx031 compare -20 -20 -> 0
comx032 compare -20 -10 -> -1
comx033 compare -20 00 -> -1
comx034 compare -20 10 -> -1
comx035 compare -20 20 -> -1
comx036 compare -10 -20 -> 1
comx037 compare -10 -10 -> 0
comx038 compare -10 00 -> -1
comx039 compare -10 10 -> -1
comx040 compare -10 20 -> -1
comx041 compare 00 -20 -> 1
comx042 compare 00 -10 -> 1
comx043 compare 00 00 -> 0
comx044 compare 00 10 -> -1
comx045 compare 00 20 -> -1
comx046 compare 10 -20 -> 1
comx047 compare 10 -10 -> 1
comx048 compare 10 00 -> 1
comx049 compare 10 10 -> 0
comx050 compare 10 20 -> -1
comx051 compare 20 -20 -> 1
comx052 compare 20 -10 -> 1
comx053 compare 20 00 -> 1
comx055 compare 20 10 -> 1
comx056 compare 20 20 -> 0
comx061 compare -2.0 -2.0 -> 0
comx062 compare -2.0 -1.0 -> -1
comx063 compare -2.0 0.0 -> -1
comx064 compare -2.0 1.0 -> -1
comx065 compare -2.0 2.0 -> -1
comx066 compare -1.0 -2.0 -> 1
comx067 compare -1.0 -1.0 -> 0
comx068 compare -1.0 0.0 -> -1
comx069 compare -1.0 1.0 -> -1
comx070 compare -1.0 2.0 -> -1
comx071 compare 0.0 -2.0 -> 1
comx072 compare 0.0 -1.0 -> 1
comx073 compare 0.0 0.0 -> 0
comx074 compare 0.0 1.0 -> -1
comx075 compare 0.0 2.0 -> -1
comx076 compare 1.0 -2.0 -> 1
comx077 compare 1.0 -1.0 -> 1
comx078 compare 1.0 0.0 -> 1
comx079 compare 1.0 1.0 -> 0
comx080 compare 1.0 2.0 -> -1
comx081 compare 2.0 -2.0 -> 1
comx082 compare 2.0 -1.0 -> 1
comx083 compare 2.0 0.0 -> 1
comx085 compare 2.0 1.0 -> 1
comx086 compare 2.0 2.0 -> 0
-- now some cases which might overflow if subtract were used
maxexponent: 999999999
minexponent: -999999999
comx090 compare 9.99999999E+999999999 9.99999999E+999999999 -> 0
comx091 compare -9.99999999E+999999999 9.99999999E+999999999 -> -1
comx092 compare 9.99999999E+999999999 -9.99999999E+999999999 -> 1
comx093 compare -9.99999999E+999999999 -9.99999999E+999999999 -> 0
-- some differing length/exponent cases
comx100 compare 7.0 7.0 -> 0
comx101 compare 7.0 7 -> 0
comx102 compare 7 7.0 -> 0
comx103 compare 7E+0 7.0 -> 0
comx104 compare 70E-1 7.0 -> 0
comx105 compare 0.7E+1 7 -> 0
comx106 compare 70E-1 7 -> 0
comx107 compare 7.0 7E+0 -> 0
comx108 compare 7.0 70E-1 -> 0
comx109 compare 7 0.7E+1 -> 0
comx110 compare 7 70E-1 -> 0
comx120 compare 8.0 7.0 -> 1
comx121 compare 8.0 7 -> 1
comx122 compare 8 7.0 -> 1
comx123 compare 8E+0 7.0 -> 1
comx124 compare 80E-1 7.0 -> 1
comx125 compare 0.8E+1 7 -> 1
comx126 compare 80E-1 7 -> 1
comx127 compare 8.0 7E+0 -> 1
comx128 compare 8.0 70E-1 -> 1
comx129 compare 8 0.7E+1 -> 1
comx130 compare 8 70E-1 -> 1
comx140 compare 8.0 9.0 -> -1
comx141 compare 8.0 9 -> -1
comx142 compare 8 9.0 -> -1
comx143 compare 8E+0 9.0 -> -1
comx144 compare 80E-1 9.0 -> -1
comx145 compare 0.8E+1 9 -> -1
comx146 compare 80E-1 9 -> -1
comx147 compare 8.0 9E+0 -> -1
comx148 compare 8.0 90E-1 -> -1
comx149 compare 8 0.9E+1 -> -1
comx150 compare 8 90E-1 -> -1
-- and again, with sign changes -+ ..
comx200 compare -7.0 7.0 -> -1
comx201 compare -7.0 7 -> -1
comx202 compare -7 7.0 -> -1
comx203 compare -7E+0 7.0 -> -1
comx204 compare -70E-1 7.0 -> -1
comx205 compare -0.7E+1 7 -> -1
comx206 compare -70E-1 7 -> -1
comx207 compare -7.0 7E+0 -> -1
comx208 compare -7.0 70E-1 -> -1
comx209 compare -7 0.7E+1 -> -1
comx210 compare -7 70E-1 -> -1
comx220 compare -8.0 7.0 -> -1
comx221 compare -8.0 7 -> -1
comx222 compare -8 7.0 -> -1
comx223 compare -8E+0 7.0 -> -1
comx224 compare -80E-1 7.0 -> -1
comx225 compare -0.8E+1 7 -> -1
comx226 compare -80E-1 7 -> -1
comx227 compare -8.0 7E+0 -> -1
comx228 compare -8.0 70E-1 -> -1
comx229 compare -8 0.7E+1 -> -1
comx230 compare -8 70E-1 -> -1
comx240 compare -8.0 9.0 -> -1
comx241 compare -8.0 9 -> -1
comx242 compare -8 9.0 -> -1
comx243 compare -8E+0 9.0 -> -1
comx244 compare -80E-1 9.0 -> -1
comx245 compare -0.8E+1 9 -> -1
comx246 compare -80E-1 9 -> -1
comx247 compare -8.0 9E+0 -> -1
comx248 compare -8.0 90E-1 -> -1
comx249 compare -8 0.9E+1 -> -1
comx250 compare -8 90E-1 -> -1
-- and again, with sign changes +- ..
comx300 compare 7.0 -7.0 -> 1
comx301 compare 7.0 -7 -> 1
comx302 compare 7 -7.0 -> 1
comx303 compare 7E+0 -7.0 -> 1
comx304 compare 70E-1 -7.0 -> 1
comx305 compare .7E+1 -7 -> 1
comx306 compare 70E-1 -7 -> 1
comx307 compare 7.0 -7E+0 -> 1
comx308 compare 7.0 -70E-1 -> 1
comx309 compare 7 -.7E+1 -> 1
comx310 compare 7 -70E-1 -> 1
comx320 compare 8.0 -7.0 -> 1
comx321 compare 8.0 -7 -> 1
comx322 compare 8 -7.0 -> 1
comx323 compare 8E+0 -7.0 -> 1
comx324 compare 80E-1 -7.0 -> 1
comx325 compare .8E+1 -7 -> 1
comx326 compare 80E-1 -7 -> 1
comx327 compare 8.0 -7E+0 -> 1
comx328 compare 8.0 -70E-1 -> 1
comx329 compare 8 -.7E+1 -> 1
comx330 compare 8 -70E-1 -> 1
comx340 compare 8.0 -9.0 -> 1
comx341 compare 8.0 -9 -> 1
comx342 compare 8 -9.0 -> 1
comx343 compare 8E+0 -9.0 -> 1
comx344 compare 80E-1 -9.0 -> 1
comx345 compare .8E+1 -9 -> 1
comx346 compare 80E-1 -9 -> 1
comx347 compare 8.0 -9E+0 -> 1
comx348 compare 8.0 -90E-1 -> 1
comx349 compare 8 -.9E+1 -> 1
comx350 compare 8 -90E-1 -> 1
-- and again, with sign changes -- ..
comx400 compare -7.0 -7.0 -> 0
comx401 compare -7.0 -7 -> 0
comx402 compare -7 -7.0 -> 0
comx403 compare -7E+0 -7.0 -> 0
comx404 compare -70E-1 -7.0 -> 0
comx405 compare -.7E+1 -7 -> 0
comx406 compare -70E-1 -7 -> 0
comx407 compare -7.0 -7E+0 -> 0
comx408 compare -7.0 -70E-1 -> 0
comx409 compare -7 -.7E+1 -> 0
comx410 compare -7 -70E-1 -> 0
comx420 compare -8.0 -7.0 -> -1
comx421 compare -8.0 -7 -> -1
comx422 compare -8 -7.0 -> -1
comx423 compare -8E+0 -7.0 -> -1
comx424 compare -80E-1 -7.0 -> -1
comx425 compare -.8E+1 -7 -> -1
comx426 compare -80E-1 -7 -> -1
comx427 compare -8.0 -7E+0 -> -1
comx428 compare -8.0 -70E-1 -> -1
comx429 compare -8 -.7E+1 -> -1
comx430 compare -8 -70E-1 -> -1
comx440 compare -8.0 -9.0 -> 1
comx441 compare -8.0 -9 -> 1
comx442 compare -8 -9.0 -> 1
comx443 compare -8E+0 -9.0 -> 1
comx444 compare -80E-1 -9.0 -> 1
comx445 compare -.8E+1 -9 -> 1
comx446 compare -80E-1 -9 -> 1
comx447 compare -8.0 -9E+0 -> 1
comx448 compare -8.0 -90E-1 -> 1
comx449 compare -8 -.9E+1 -> 1
comx450 compare -8 -90E-1 -> 1
-- testcases that subtract to lots of zeros at boundaries [pgr]
precision: 40
comx470 compare 123.4560000000000000E789 123.456E789 -> 0
comx471 compare 123.456000000000000E-89 123.456E-89 -> 0
comx472 compare 123.45600000000000E789 123.456E789 -> 0
comx473 compare 123.4560000000000E-89 123.456E-89 -> 0
comx474 compare 123.456000000000E789 123.456E789 -> 0
comx475 compare 123.45600000000E-89 123.456E-89 -> 0
comx476 compare 123.4560000000E789 123.456E789 -> 0
comx477 compare 123.456000000E-89 123.456E-89 -> 0
comx478 compare 123.45600000E789 123.456E789 -> 0
comx479 compare 123.4560000E-89 123.456E-89 -> 0
comx480 compare 123.456000E789 123.456E789 -> 0
comx481 compare 123.45600E-89 123.456E-89 -> 0
comx482 compare 123.4560E789 123.456E789 -> 0
comx483 compare 123.456E-89 123.456E-89 -> 0
comx484 compare 123.456E-89 123.4560000000000000E-89 -> 0
comx485 compare 123.456E789 123.456000000000000E789 -> 0
comx486 compare 123.456E-89 123.45600000000000E-89 -> 0
comx487 compare 123.456E789 123.4560000000000E789 -> 0
comx488 compare 123.456E-89 123.456000000000E-89 -> 0
comx489 compare 123.456E789 123.45600000000E789 -> 0
comx490 compare 123.456E-89 123.4560000000E-89 -> 0
comx491 compare 123.456E789 123.456000000E789 -> 0
comx492 compare 123.456E-89 123.45600000E-89 -> 0
comx493 compare 123.456E789 123.4560000E789 -> 0
comx494 compare 123.456E-89 123.456000E-89 -> 0
comx495 compare 123.456E789 123.45600E789 -> 0
comx496 compare 123.456E-89 123.4560E-89 -> 0
comx497 compare 123.456E789 123.456E789 -> 0
-- wide-ranging, around precision; signs equal
precision: 9
comx500 compare 1 1E-15 -> 1
comx501 compare 1 1E-14 -> 1
comx502 compare 1 1E-13 -> 1
comx503 compare 1 1E-12 -> 1
comx504 compare 1 1E-11 -> 1
comx505 compare 1 1E-10 -> 1
comx506 compare 1 1E-9 -> 1
comx507 compare 1 1E-8 -> 1
comx508 compare 1 1E-7 -> 1
comx509 compare 1 1E-6 -> 1
comx510 compare 1 1E-5 -> 1
comx511 compare 1 1E-4 -> 1
comx512 compare 1 1E-3 -> 1
comx513 compare 1 1E-2 -> 1
comx514 compare 1 1E-1 -> 1
comx515 compare 1 1E-0 -> 0
comx516 compare 1 1E+1 -> -1
comx517 compare 1 1E+2 -> -1
comx518 compare 1 1E+3 -> -1
comx519 compare 1 1E+4 -> -1
comx521 compare 1 1E+5 -> -1
comx522 compare 1 1E+6 -> -1
comx523 compare 1 1E+7 -> -1
comx524 compare 1 1E+8 -> -1
comx525 compare 1 1E+9 -> -1
comx526 compare 1 1E+10 -> -1
comx527 compare 1 1E+11 -> -1
comx528 compare 1 1E+12 -> -1
comx529 compare 1 1E+13 -> -1
comx530 compare 1 1E+14 -> -1
comx531 compare 1 1E+15 -> -1
-- LR swap
comx540 compare 1E-15 1 -> -1
comx541 compare 1E-14 1 -> -1
comx542 compare 1E-13 1 -> -1
comx543 compare 1E-12 1 -> -1
comx544 compare 1E-11 1 -> -1
comx545 compare 1E-10 1 -> -1
comx546 compare 1E-9 1 -> -1
comx547 compare 1E-8 1 -> -1
comx548 compare 1E-7 1 -> -1
comx549 compare 1E-6 1 -> -1
comx550 compare 1E-5 1 -> -1
comx551 compare 1E-4 1 -> -1
comx552 compare 1E-3 1 -> -1
comx553 compare 1E-2 1 -> -1
comx554 compare 1E-1 1 -> -1
comx555 compare 1E-0 1 -> 0
comx556 compare 1E+1 1 -> 1
comx557 compare 1E+2 1 -> 1
comx558 compare 1E+3 1 -> 1
comx559 compare 1E+4 1 -> 1
comx561 compare 1E+5 1 -> 1
comx562 compare 1E+6 1 -> 1
comx563 compare 1E+7 1 -> 1
comx564 compare 1E+8 1 -> 1
comx565 compare 1E+9 1 -> 1
comx566 compare 1E+10 1 -> 1
comx567 compare 1E+11 1 -> 1
comx568 compare 1E+12 1 -> 1
comx569 compare 1E+13 1 -> 1
comx570 compare 1E+14 1 -> 1
comx571 compare 1E+15 1 -> 1
-- similar with an useful coefficient, one side only
comx580 compare 0.000000987654321 1E-15 -> 1
comx581 compare 0.000000987654321 1E-14 -> 1
comx582 compare 0.000000987654321 1E-13 -> 1
comx583 compare 0.000000987654321 1E-12 -> 1
comx584 compare 0.000000987654321 1E-11 -> 1
comx585 compare 0.000000987654321 1E-10 -> 1
comx586 compare 0.000000987654321 1E-9 -> 1
comx587 compare 0.000000987654321 1E-8 -> 1
comx588 compare 0.000000987654321 1E-7 -> 1
comx589 compare 0.000000987654321 1E-6 -> -1
comx590 compare 0.000000987654321 1E-5 -> -1
comx591 compare 0.000000987654321 1E-4 -> -1
comx592 compare 0.000000987654321 1E-3 -> -1
comx593 compare 0.000000987654321 1E-2 -> -1
comx594 compare 0.000000987654321 1E-1 -> -1
comx595 compare 0.000000987654321 1E-0 -> -1
comx596 compare 0.000000987654321 1E+1 -> -1
comx597 compare 0.000000987654321 1E+2 -> -1
comx598 compare 0.000000987654321 1E+3 -> -1
comx599 compare 0.000000987654321 1E+4 -> -1
-- check some unit-y traps
precision: 20
comx600 compare 12 12.2345 -> -1
comx601 compare 12.0 12.2345 -> -1
comx602 compare 12.00 12.2345 -> -1
comx603 compare 12.000 12.2345 -> -1
comx604 compare 12.0000 12.2345 -> -1
comx605 compare 12.00000 12.2345 -> -1
comx606 compare 12.000000 12.2345 -> -1
comx607 compare 12.0000000 12.2345 -> -1
comx608 compare 12.00000000 12.2345 -> -1
comx609 compare 12.000000000 12.2345 -> -1
comx610 compare 12.1234 12 -> 1
comx611 compare 12.1234 12.0 -> 1
comx612 compare 12.1234 12.00 -> 1
comx613 compare 12.1234 12.000 -> 1
comx614 compare 12.1234 12.0000 -> 1
comx615 compare 12.1234 12.00000 -> 1
comx616 compare 12.1234 12.000000 -> 1
comx617 compare 12.1234 12.0000000 -> 1
comx618 compare 12.1234 12.00000000 -> 1
comx619 compare 12.1234 12.000000000 -> 1
comx620 compare -12 -12.2345 -> 1
comx621 compare -12.0 -12.2345 -> 1
comx622 compare -12.00 -12.2345 -> 1
comx623 compare -12.000 -12.2345 -> 1
comx624 compare -12.0000 -12.2345 -> 1
comx625 compare -12.00000 -12.2345 -> 1
comx626 compare -12.000000 -12.2345 -> 1
comx627 compare -12.0000000 -12.2345 -> 1
comx628 compare -12.00000000 -12.2345 -> 1
comx629 compare -12.000000000 -12.2345 -> 1
comx630 compare -12.1234 -12 -> -1
comx631 compare -12.1234 -12.0 -> -1
comx632 compare -12.1234 -12.00 -> -1
comx633 compare -12.1234 -12.000 -> -1
comx634 compare -12.1234 -12.0000 -> -1
comx635 compare -12.1234 -12.00000 -> -1
comx636 compare -12.1234 -12.000000 -> -1
comx637 compare -12.1234 -12.0000000 -> -1
comx638 compare -12.1234 -12.00000000 -> -1
comx639 compare -12.1234 -12.000000000 -> -1
precision: 9
-- extended zeros
comx640 compare 0 0 -> 0
comx641 compare 0 -0 -> 0
comx642 compare 0 -0.0 -> 0
comx643 compare 0 0.0 -> 0
comx644 compare -0 0 -> 0
comx645 compare -0 -0 -> 0
comx646 compare -0 -0.0 -> 0
comx647 compare -0 0.0 -> 0
comx648 compare 0.0 0 -> 0
comx649 compare 0.0 -0 -> 0
comx650 compare 0.0 -0.0 -> 0
comx651 compare 0.0 0.0 -> 0
comx652 compare -0.0 0 -> 0
comx653 compare -0.0 -0 -> 0
comx654 compare -0.0 -0.0 -> 0
comx655 compare -0.0 0.0 -> 0
comx656 compare -0E1 0.0 -> 0
comx657 compare -0E2 0.0 -> 0
comx658 compare 0E1 0.0 -> 0
comx659 compare 0E2 0.0 -> 0
comx660 compare -0E1 0 -> 0
comx661 compare -0E2 0 -> 0
comx662 compare 0E1 0 -> 0
comx663 compare 0E2 0 -> 0
comx664 compare -0E1 -0E1 -> 0
comx665 compare -0E2 -0E1 -> 0
comx666 compare 0E1 -0E1 -> 0
comx667 compare 0E2 -0E1 -> 0
comx668 compare -0E1 -0E2 -> 0
comx669 compare -0E2 -0E2 -> 0
comx670 compare 0E1 -0E2 -> 0
comx671 compare 0E2 -0E2 -> 0
comx672 compare -0E1 0E1 -> 0
comx673 compare -0E2 0E1 -> 0
comx674 compare 0E1 0E1 -> 0
comx675 compare 0E2 0E1 -> 0
comx676 compare -0E1 0E2 -> 0
comx677 compare -0E2 0E2 -> 0
comx678 compare 0E1 0E2 -> 0
comx679 compare 0E2 0E2 -> 0
-- trailing zeros; unit-y
precision: 20
comx680 compare 12 12 -> 0
comx681 compare 12 12.0 -> 0
comx682 compare 12 12.00 -> 0
comx683 compare 12 12.000 -> 0
comx684 compare 12 12.0000 -> 0
comx685 compare 12 12.00000 -> 0
comx686 compare 12 12.000000 -> 0
comx687 compare 12 12.0000000 -> 0
comx688 compare 12 12.00000000 -> 0
comx689 compare 12 12.000000000 -> 0
comx690 compare 12 12 -> 0
comx691 compare 12.0 12 -> 0
comx692 compare 12.00 12 -> 0
comx693 compare 12.000 12 -> 0
comx694 compare 12.0000 12 -> 0
comx695 compare 12.00000 12 -> 0
comx696 compare 12.000000 12 -> 0
comx697 compare 12.0000000 12 -> 0
comx698 compare 12.00000000 12 -> 0
comx699 compare 12.000000000 12 -> 0
-- long operand checks
maxexponent: 999
minexponent: -999
precision: 9
comx701 compare 12345678000 1 -> 1
comx702 compare 1 12345678000 -> -1
comx703 compare 1234567800 1 -> 1
comx704 compare 1 1234567800 -> -1
comx705 compare 1234567890 1 -> 1
comx706 compare 1 1234567890 -> -1
comx707 compare 1234567891 1 -> 1
comx708 compare 1 1234567891 -> -1
comx709 compare 12345678901 1 -> 1
comx710 compare 1 12345678901 -> -1
comx711 compare 1234567896 1 -> 1
comx712 compare 1 1234567896 -> -1
comx713 compare -1234567891 1 -> -1
comx714 compare 1 -1234567891 -> 1
comx715 compare -12345678901 1 -> -1
comx716 compare 1 -12345678901 -> 1
comx717 compare -1234567896 1 -> -1
comx718 compare 1 -1234567896 -> 1
precision: 15
-- same with plenty of precision
comx721 compare 12345678000 1 -> 1
comx722 compare 1 12345678000 -> -1
comx723 compare 1234567800 1 -> 1
comx724 compare 1 1234567800 -> -1
comx725 compare 1234567890 1 -> 1
comx726 compare 1 1234567890 -> -1
comx727 compare 1234567891 1 -> 1
comx728 compare 1 1234567891 -> -1
comx729 compare 12345678901 1 -> 1
comx730 compare 1 12345678901 -> -1
comx731 compare 1234567896 1 -> 1
comx732 compare 1 1234567896 -> -1
-- residue cases
precision: 5
comx740 compare 1 0.9999999 -> 1
comx741 compare 1 0.999999 -> 1
comx742 compare 1 0.99999 -> 1
comx743 compare 1 1.0000 -> 0
comx744 compare 1 1.00001 -> -1
comx745 compare 1 1.000001 -> -1
comx746 compare 1 1.0000001 -> -1
comx750 compare 0.9999999 1 -> -1
comx751 compare 0.999999 1 -> -1
comx752 compare 0.99999 1 -> -1
comx753 compare 1.0000 1 -> 0
comx754 compare 1.00001 1 -> 1
comx755 compare 1.000001 1 -> 1
comx756 compare 1.0000001 1 -> 1
-- a selection of longies
comx760 compare -36852134.84194296250843579428931 -5830629.8347085025808756560357940 -> -1
comx761 compare -36852134.84194296250843579428931 -36852134.84194296250843579428931 -> 0
comx762 compare -36852134.94194296250843579428931 -36852134.84194296250843579428931 -> -1
comx763 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
-- precisions above or below the difference should have no effect
precision: 11
comx764 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 10
comx765 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 9
comx766 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 8
comx767 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 7
comx768 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 6
comx769 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 5
comx770 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 4
comx771 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 3
comx772 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 2
comx773 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
precision: 1
comx774 compare -36852134.84194296250843579428931 -36852134.94194296250843579428931 -> 1
-- Specials
precision: 9
comx780 compare Inf -Inf -> 1
comx781 compare Inf -1000 -> 1
comx782 compare Inf -1 -> 1
comx783 compare Inf -0 -> 1
comx784 compare Inf 0 -> 1
comx785 compare Inf 1 -> 1
comx786 compare Inf 1000 -> 1
comx787 compare Inf Inf -> 0
comx788 compare -1000 Inf -> -1
comx789 compare -Inf Inf -> -1
comx790 compare -1 Inf -> -1
comx791 compare -0 Inf -> -1
comx792 compare 0 Inf -> -1
comx793 compare 1 Inf -> -1
comx794 compare 1000 Inf -> -1
comx795 compare Inf Inf -> 0
comx800 compare -Inf -Inf -> 0
comx801 compare -Inf -1000 -> -1
comx802 compare -Inf -1 -> -1
comx803 compare -Inf -0 -> -1
comx804 compare -Inf 0 -> -1
comx805 compare -Inf 1 -> -1
comx806 compare -Inf 1000 -> -1
comx807 compare -Inf Inf -> -1
comx808 compare -Inf -Inf -> 0
comx809 compare -1000 -Inf -> 1
comx810 compare -1 -Inf -> 1
comx811 compare -0 -Inf -> 1
comx812 compare 0 -Inf -> 1
comx813 compare 1 -Inf -> 1
comx814 compare 1000 -Inf -> 1
comx815 compare Inf -Inf -> 1
comx821 compare NaN -Inf -> NaN
comx822 compare NaN -1000 -> NaN
comx823 compare NaN -1 -> NaN
comx824 compare NaN -0 -> NaN
comx825 compare NaN 0 -> NaN
comx826 compare NaN 1 -> NaN
comx827 compare NaN 1000 -> NaN
comx828 compare NaN Inf -> NaN
comx829 compare NaN NaN -> NaN
comx830 compare -Inf NaN -> NaN
comx831 compare -1000 NaN -> NaN
comx832 compare -1 NaN -> NaN
comx833 compare -0 NaN -> NaN
comx834 compare 0 NaN -> NaN
comx835 compare 1 NaN -> NaN
comx836 compare 1000 NaN -> NaN
comx837 compare Inf NaN -> NaN
comx841 compare sNaN -Inf -> NaN Invalid_operation
comx842 compare sNaN -1000 -> NaN Invalid_operation
comx843 compare sNaN -1 -> NaN Invalid_operation
comx844 compare sNaN -0 -> NaN Invalid_operation
comx845 compare sNaN 0 -> NaN Invalid_operation
comx846 compare sNaN 1 -> NaN Invalid_operation
comx847 compare sNaN 1000 -> NaN Invalid_operation
comx848 compare sNaN NaN -> NaN Invalid_operation
comx849 compare sNaN sNaN -> NaN Invalid_operation
comx850 compare NaN sNaN -> NaN Invalid_operation
comx851 compare -Inf sNaN -> NaN Invalid_operation
comx852 compare -1000 sNaN -> NaN Invalid_operation
comx853 compare -1 sNaN -> NaN Invalid_operation
comx854 compare -0 sNaN -> NaN Invalid_operation
comx855 compare 0 sNaN -> NaN Invalid_operation
comx856 compare 1 sNaN -> NaN Invalid_operation
comx857 compare 1000 sNaN -> NaN Invalid_operation
comx858 compare Inf sNaN -> NaN Invalid_operation
comx859 compare NaN sNaN -> NaN Invalid_operation
-- overflow and underflow tests .. subnormal results now allowed
maxExponent: 999999999
minexponent: -999999999
comx860 compare +1.23456789012345E-0 9E+999999999 -> -1
comx861 compare 9E+999999999 +1.23456789012345E-0 -> 1
comx862 compare +0.100 9E-999999999 -> 1
comx863 compare 9E-999999999 +0.100 -> -1
comx865 compare -1.23456789012345E-0 9E+999999999 -> -1
comx866 compare 9E+999999999 -1.23456789012345E-0 -> 1
comx867 compare -0.100 9E-999999999 -> -1
comx868 compare 9E-999999999 -0.100 -> 1
comx869 compare 1e-599999999 1e-400000001 -> -1
comx870 compare 1e-599999999 1e-400000000 -> -1
comx871 compare 1e-600000000 1e-400000000 -> -1
comx872 compare 9e-999999998 0.01 -> -1
comx873 compare 9e-999999998 0.1 -> -1
comx874 compare 0.01 9e-999999998 -> 1
comx875 compare 1e599999999 1e400000001 -> 1
comx876 compare 1e599999999 1e400000000 -> 1
comx877 compare 1e600000000 1e400000000 -> 1
comx878 compare 9e999999998 100 -> 1
comx879 compare 9e999999998 10 -> 1
comx880 compare 100 9e999999998 -> -1
-- signs
comx881 compare 1e+777777777 1e+411111111 -> 1
comx882 compare 1e+777777777 -1e+411111111 -> 1
comx883 compare -1e+777777777 1e+411111111 -> -1
comx884 compare -1e+777777777 -1e+411111111 -> -1
comx885 compare 1e-777777777 1e-411111111 -> -1
comx886 compare 1e-777777777 -1e-411111111 -> 1
comx887 compare -1e-777777777 1e-411111111 -> -1
comx888 compare -1e-777777777 -1e-411111111 -> 1
-- Null tests
comx900 compare 10 # -> NaN Invalid_operation
comx901 compare # 10 -> NaN Invalid_operation
--- NEW FILE: clamp.decTest ---
------------------------------------------------------------------------
-- clamp.decTest -- clamped exponent tests (format-independent) --
-- Copyright (c) IBM Corporation, 2000, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests uses the same limits as the 8-byte concrete
-- representation, but applies clamping without using format-specific
-- conversions.
extended: 1
precision: 16
rounding: half_even
maxExponent: 384
minExponent: -383
clamp: 1
-- General testcases
-- Normality
clam010 apply 1234567890123456 -> 1234567890123456
clam011 apply 1234567890123456.0 -> 1234567890123456 Rounded
clam012 apply 1234567890123456.1 -> 1234567890123456 Rounded Inexact
clam013 apply -1234567890123456 -> -1234567890123456
clam014 apply -1234567890123456.0 -> -1234567890123456 Rounded
clam015 apply -1234567890123456.1 -> -1234567890123456 Rounded Inexact
-- Nmax and similar
clam022 apply 9.999999999999999E+384 -> 9.999999999999999E+384
clam024 apply 1.234567890123456E+384 -> 1.234567890123456E+384
-- fold-downs (more below)
clam030 apply 1.23E+384 -> 1.230000000000000E+384 Clamped
clam032 apply 1E+384 -> 1.000000000000000E+384 Clamped
clam051 apply 12345 -> 12345
clam053 apply 1234 -> 1234
clam055 apply 123 -> 123
clam057 apply 12 -> 12
clam059 apply 1 -> 1
clam061 apply 1.23 -> 1.23
clam063 apply 123.45 -> 123.45
-- Nmin and below
clam071 apply 1E-383 -> 1E-383
clam073 apply 1.000000000000000E-383 -> 1.000000000000000E-383
clam075 apply 1.000000000000001E-383 -> 1.000000000000001E-383
clam077 apply 0.100000000000000E-383 -> 1.00000000000000E-384 Subnormal
clam079 apply 0.000000000000010E-383 -> 1.0E-397 Subnormal
clam081 apply 0.00000000000001E-383 -> 1E-397 Subnormal
clam083 apply 0.000000000000001E-383 -> 1E-398 Subnormal
-- underflows
clam090 apply 1e-398 -> #0000000000000001 Subnormal
clam091 apply 1.9e-398 -> #0000000000000002 Subnormal Underflow Inexact Rounded
clam092 apply 1.1e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
clam093 apply 1.00000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
clam094 apply 1.00000000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
clam095 apply 1.000000000000001e-398 -> #0000000000000001 Subnormal Underflow Inexact Rounded
clam096 apply 0.1e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
clam097 apply 0.00000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
clam098 apply 0.00000000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
clam099 apply 0.000000000000001e-398 -> #0000000000000000 Subnormal Underflow Inexact Rounded
-- Same again, negatives
-- Nmax and similar
clam122 apply -9.999999999999999E+384 -> -9.999999999999999E+384
clam124 apply -1.234567890123456E+384 -> -1.234567890123456E+384
-- fold-downs (more below)
clam130 apply -1.23E+384 -> -1.230000000000000E+384 Clamped
clam132 apply -1E+384 -> -1.000000000000000E+384 Clamped
clam151 apply -12345 -> -12345
clam153 apply -1234 -> -1234
clam155 apply -123 -> -123
clam157 apply -12 -> -12
clam159 apply -1 -> -1
clam161 apply -1.23 -> -1.23
clam163 apply -123.45 -> -123.45
-- Nmin and below
clam171 apply -1E-383 -> -1E-383
clam173 apply -1.000000000000000E-383 -> -1.000000000000000E-383
clam175 apply -1.000000000000001E-383 -> -1.000000000000001E-383
clam177 apply -0.100000000000000E-383 -> -1.00000000000000E-384 Subnormal
clam179 apply -0.000000000000010E-383 -> -1.0E-397 Subnormal
clam181 apply -0.00000000000001E-383 -> -1E-397 Subnormal
clam183 apply -0.000000000000001E-383 -> -1E-398 Subnormal
-- underflows
clam189 apply -1e-398 -> #8000000000000001 Subnormal
clam190 apply -1.0e-398 -> #8000000000000001 Subnormal Rounded
clam191 apply -1.9e-398 -> #8000000000000002 Subnormal Underflow Inexact Rounded
clam192 apply -1.1e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
clam193 apply -1.00000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
clam194 apply -1.00000000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
clam195 apply -1.000000000000001e-398 -> #8000000000000001 Subnormal Underflow Inexact Rounded
clam196 apply -0.1e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
clam197 apply -0.00000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
clam198 apply -0.00000000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
clam199 apply -0.000000000000001e-398 -> #8000000000000000 Subnormal Underflow Inexact Rounded
-- zeros
clam401 apply 0E-500 -> 0E-398 Clamped
clam402 apply 0E-400 -> 0E-398 Clamped
clam403 apply 0E-398 -> 0E-398
clam404 apply 0.000000000000000E-383 -> 0E-398
clam405 apply 0E-2 -> 0.00
clam406 apply 0 -> 0
clam407 apply 0E+3 -> 0E+3
clam408 apply 0E+369 -> 0E+369
-- clamped zeros...
clam410 apply 0E+370 -> 0E+369 Clamped
clam411 apply 0E+384 -> 0E+369 Clamped
clam412 apply 0E+400 -> 0E+369 Clamped
clam413 apply 0E+500 -> 0E+369 Clamped
-- negative zeros
clam420 apply -0E-500 -> -0E-398 Clamped
clam421 apply -0E-400 -> -0E-398 Clamped
clam422 apply -0E-398 -> -0E-398
clam423 apply -0.000000000000000E-383 -> -0E-398
clam424 apply -0E-2 -> -0.00
clam425 apply -0 -> -0
clam426 apply -0E+3 -> -0E+3
clam427 apply -0E+369 -> -0E+369
-- clamped zeros...
clam431 apply -0E+370 -> -0E+369 Clamped
clam432 apply -0E+384 -> -0E+369 Clamped
clam433 apply -0E+400 -> -0E+369 Clamped
clam434 apply -0E+500 -> -0E+369 Clamped
-- fold-down full sequence
clam601 apply 1E+384 -> 1.000000000000000E+384 Clamped
clam603 apply 1E+383 -> 1.00000000000000E+383 Clamped
clam605 apply 1E+382 -> 1.0000000000000E+382 Clamped
clam607 apply 1E+381 -> 1.000000000000E+381 Clamped
clam609 apply 1E+380 -> 1.00000000000E+380 Clamped
clam611 apply 1E+379 -> 1.0000000000E+379 Clamped
clam613 apply 1E+378 -> 1.000000000E+378 Clamped
clam615 apply 1E+377 -> 1.00000000E+377 Clamped
clam617 apply 1E+376 -> 1.0000000E+376 Clamped
clam619 apply 1E+375 -> 1.000000E+375 Clamped
clam621 apply 1E+374 -> 1.00000E+374 Clamped
clam623 apply 1E+373 -> 1.0000E+373 Clamped
clam625 apply 1E+372 -> 1.000E+372 Clamped
clam627 apply 1E+371 -> 1.00E+371 Clamped
clam629 apply 1E+370 -> 1.0E+370 Clamped
clam631 apply 1E+369 -> 1E+369
clam633 apply 1E+368 -> 1E+368
-- same with 9s
clam641 apply 9E+384 -> 9.000000000000000E+384 Clamped
clam643 apply 9E+383 -> 9.00000000000000E+383 Clamped
clam645 apply 9E+382 -> 9.0000000000000E+382 Clamped
clam647 apply 9E+381 -> 9.000000000000E+381 Clamped
clam649 apply 9E+380 -> 9.00000000000E+380 Clamped
clam651 apply 9E+379 -> 9.0000000000E+379 Clamped
clam653 apply 9E+378 -> 9.000000000E+378 Clamped
clam655 apply 9E+377 -> 9.00000000E+377 Clamped
clam657 apply 9E+376 -> 9.0000000E+376 Clamped
clam659 apply 9E+375 -> 9.000000E+375 Clamped
clam661 apply 9E+374 -> 9.00000E+374 Clamped
clam663 apply 9E+373 -> 9.0000E+373 Clamped
clam665 apply 9E+372 -> 9.000E+372 Clamped
clam667 apply 9E+371 -> 9.00E+371 Clamped
clam669 apply 9E+370 -> 9.0E+370 Clamped
clam671 apply 9E+369 -> 9E+369
clam673 apply 9E+368 -> 9E+368
-- example from documentation
precision: 7
rounding: half_even
maxExponent: +96
minExponent: -95
clamp: 0
clam700 apply 1.23E+96 -> 1.23E+96
clamp: 1
clam701 apply 1.23E+96 -> 1.230000E+96 Clamped
--- NEW FILE: base.decTest ---
------------------------------------------------------------------------
-- base.decTest -- base decimal <--> string conversions --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
[...1173 lines suppressed...]
basx1001 toSci 1e999999999 -> 1E+999999999
basx1002 toSci 1e0999999999 -> 1E+999999999
basx1003 toSci 1e00999999999 -> 1E+999999999
basx1004 toSci 1e000999999999 -> 1E+999999999
basx1005 toSci 1e000000000000999999999 -> 1E+999999999
basx1006 toSci 1e000000000001000000007 -> Infinity Overflow Inexact Rounded
basx1007 toSci 1e-999999999 -> 1E-999999999
basx1008 toSci 1e-0999999999 -> 1E-999999999
basx1009 toSci 1e-00999999999 -> 1E-999999999
basx1010 toSci 1e-000999999999 -> 1E-999999999
basx1011 toSci 1e-000000000000999999999 -> 1E-999999999
basx1012 toSci 1e-000000000001000000007 -> 1E-1000000007 Subnormal
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
basx1021 toSci 1.52444E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
basx1022 toSci 1.52445E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
basx1023 toSci 1.52446E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
--- NEW FILE: add.decTest ---
------------------------------------------------------------------------
-- add.decTest -- decimal addition --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
extended: 1
-- [first group are 'quick confidence check']
addx001 add 1 1 -> 2
addx002 add 2 3 -> 5
addx003 add '5.75' '3.3' -> 9.05
addx004 add '5' '-3' -> 2
addx005 add '-5' '-3' -> -8
addx006 add '-7' '2.5' -> -4.5
addx007 add '0.7' '0.3' -> 1.0
addx008 add '1.25' '1.25' -> 2.50
addx009 add '1.23456789' '1.00000000' -> '2.23456789'
addx010 add '1.23456789' '1.00000011' -> '2.23456800'
addx011 add '0.4444444444' '0.5555555555' -> '1.00000000' Inexact Rounded
addx012 add '0.4444444440' '0.5555555555' -> '1.00000000' Inexact Rounded
addx013 add '0.4444444444' '0.5555555550' -> '0.999999999' Inexact Rounded
addx014 add '0.44444444449' '0' -> '0.444444444' Inexact Rounded
addx015 add '0.444444444499' '0' -> '0.444444444' Inexact Rounded
addx016 add '0.4444444444999' '0' -> '0.444444444' Inexact Rounded
addx017 add '0.4444444445000' '0' -> '0.444444445' Inexact Rounded
addx018 add '0.4444444445001' '0' -> '0.444444445' Inexact Rounded
addx019 add '0.444444444501' '0' -> '0.444444445' Inexact Rounded
addx020 add '0.44444444451' '0' -> '0.444444445' Inexact Rounded
addx021 add 0 1 -> 1
addx022 add 1 1 -> 2
addx023 add 2 1 -> 3
addx024 add 3 1 -> 4
addx025 add 4 1 -> 5
addx026 add 5 1 -> 6
addx027 add 6 1 -> 7
addx028 add 7 1 -> 8
addx029 add 8 1 -> 9
addx030 add 9 1 -> 10
-- some carrying effects
addx031 add '0.9998' '0.0000' -> '0.9998'
addx032 add '0.9998' '0.0001' -> '0.9999'
addx033 add '0.9998' '0.0002' -> '1.0000'
addx034 add '0.9998' '0.0003' -> '1.0001'
addx035 add '70' '10000e+9' -> '1.00000000E+13' Inexact Rounded
addx036 add '700' '10000e+9' -> '1.00000000E+13' Inexact Rounded
addx037 add '7000' '10000e+9' -> '1.00000000E+13' Inexact Rounded
addx038 add '70000' '10000e+9' -> '1.00000001E+13' Inexact Rounded
addx039 add '700000' '10000e+9' -> '1.00000007E+13' Rounded
-- symmetry:
addx040 add '10000e+9' '70' -> '1.00000000E+13' Inexact Rounded
addx041 add '10000e+9' '700' -> '1.00000000E+13' Inexact Rounded
addx042 add '10000e+9' '7000' -> '1.00000000E+13' Inexact Rounded
addx044 add '10000e+9' '70000' -> '1.00000001E+13' Inexact Rounded
addx045 add '10000e+9' '700000' -> '1.00000007E+13' Rounded
-- same, higher precision
precision: 15
addx046 add '10000e+9' '7' -> '10000000000007'
addx047 add '10000e+9' '70' -> '10000000000070'
addx048 add '10000e+9' '700' -> '10000000000700'
addx049 add '10000e+9' '7000' -> '10000000007000'
addx050 add '10000e+9' '70000' -> '10000000070000'
addx051 add '10000e+9' '700000' -> '10000000700000'
-- examples from decarith
addx053 add '12' '7.00' -> '19.00'
addx054 add '1.3' '-1.07' -> '0.23'
addx055 add '1.3' '-1.30' -> '0.00'
addx056 add '1.3' '-2.07' -> '-0.77'
addx057 add '1E+2' '1E+4' -> '1.01E+4'
-- zero preservation
precision: 6
addx060 add '10000e+9' '70000' -> '1.00000E+13' Inexact Rounded
addx061 add 1 '0.0001' -> '1.0001'
addx062 add 1 '0.00001' -> '1.00001'
addx063 add 1 '0.000001' -> '1.00000' Inexact Rounded
addx064 add 1 '0.0000001' -> '1.00000' Inexact Rounded
addx065 add 1 '0.00000001' -> '1.00000' Inexact Rounded
-- some funny zeros [in case of bad signum]
addx070 add 1 0 -> 1
addx071 add 1 0. -> 1
addx072 add 1 .0 -> 1.0
addx073 add 1 0.0 -> 1.0
addx074 add 1 0.00 -> 1.00
addx075 add 0 1 -> 1
addx076 add 0. 1 -> 1
addx077 add .0 1 -> 1.0
addx078 add 0.0 1 -> 1.0
addx079 add 0.00 1 -> 1.00
precision: 9
-- some carries
addx080 add 999999998 1 -> 999999999
addx081 add 999999999 1 -> 1.00000000E+9 Rounded
addx082 add 99999999 1 -> 100000000
addx083 add 9999999 1 -> 10000000
addx084 add 999999 1 -> 1000000
addx085 add 99999 1 -> 100000
addx086 add 9999 1 -> 10000
addx087 add 999 1 -> 1000
addx088 add 99 1 -> 100
addx089 add 9 1 -> 10
-- more LHS swaps
addx090 add '-56267E-10' 0 -> '-0.0000056267'
addx091 add '-56267E-6' 0 -> '-0.056267'
addx092 add '-56267E-5' 0 -> '-0.56267'
addx093 add '-56267E-4' 0 -> '-5.6267'
addx094 add '-56267E-3' 0 -> '-56.267'
addx095 add '-56267E-2' 0 -> '-562.67'
addx096 add '-56267E-1' 0 -> '-5626.7'
addx097 add '-56267E-0' 0 -> '-56267'
addx098 add '-5E-10' 0 -> '-5E-10'
addx099 add '-5E-7' 0 -> '-5E-7'
addx100 add '-5E-6' 0 -> '-0.000005'
addx101 add '-5E-5' 0 -> '-0.00005'
addx102 add '-5E-4' 0 -> '-0.0005'
addx103 add '-5E-1' 0 -> '-0.5'
addx104 add '-5E0' 0 -> '-5'
addx105 add '-5E1' 0 -> '-50'
addx106 add '-5E5' 0 -> '-500000'
addx107 add '-5E8' 0 -> '-500000000'
addx108 add '-5E9' 0 -> '-5.00000000E+9' Rounded
addx109 add '-5E10' 0 -> '-5.00000000E+10' Rounded
addx110 add '-5E11' 0 -> '-5.00000000E+11' Rounded
addx111 add '-5E100' 0 -> '-5.00000000E+100' Rounded
-- more RHS swaps
addx113 add 0 '-56267E-10' -> '-0.0000056267'
addx114 add 0 '-56267E-6' -> '-0.056267'
addx116 add 0 '-56267E-5' -> '-0.56267'
addx117 add 0 '-56267E-4' -> '-5.6267'
addx119 add 0 '-56267E-3' -> '-56.267'
addx120 add 0 '-56267E-2' -> '-562.67'
addx121 add 0 '-56267E-1' -> '-5626.7'
addx122 add 0 '-56267E-0' -> '-56267'
addx123 add 0 '-5E-10' -> '-5E-10'
addx124 add 0 '-5E-7' -> '-5E-7'
addx125 add 0 '-5E-6' -> '-0.000005'
addx126 add 0 '-5E-5' -> '-0.00005'
addx127 add 0 '-5E-4' -> '-0.0005'
addx128 add 0 '-5E-1' -> '-0.5'
addx129 add 0 '-5E0' -> '-5'
addx130 add 0 '-5E1' -> '-50'
addx131 add 0 '-5E5' -> '-500000'
addx132 add 0 '-5E8' -> '-500000000'
addx133 add 0 '-5E9' -> '-5.00000000E+9' Rounded
addx134 add 0 '-5E10' -> '-5.00000000E+10' Rounded
addx135 add 0 '-5E11' -> '-5.00000000E+11' Rounded
addx136 add 0 '-5E100' -> '-5.00000000E+100' Rounded
-- related
addx137 add 1 '0E-12' -> '1.00000000' Rounded
addx138 add -1 '0E-12' -> '-1.00000000' Rounded
addx139 add '0E-12' 1 -> '1.00000000' Rounded
addx140 add '0E-12' -1 -> '-1.00000000' Rounded
addx141 add 1E+4 0.0000 -> '10000.0000'
addx142 add 1E+4 0.00000 -> '10000.0000' Rounded
addx143 add 0.000 1E+5 -> '100000.000'
addx144 add 0.0000 1E+5 -> '100000.000' Rounded
-- [some of the next group are really constructor tests]
addx146 add '00.0' 0 -> '0.0'
addx147 add '0.00' 0 -> '0.00'
addx148 add 0 '0.00' -> '0.00'
addx149 add 0 '00.0' -> '0.0'
addx150 add '00.0' '0.00' -> '0.00'
addx151 add '0.00' '00.0' -> '0.00'
addx152 add '3' '.3' -> '3.3'
addx153 add '3.' '.3' -> '3.3'
addx154 add '3.0' '.3' -> '3.3'
addx155 add '3.00' '.3' -> '3.30'
addx156 add '3' '3' -> '6'
addx157 add '3' '+3' -> '6'
addx158 add '3' '-3' -> '0'
addx159 add '0.3' '-0.3' -> '0.0'
addx160 add '0.03' '-0.03' -> '0.00'
-- try borderline precision, with carries, etc.
precision: 15
addx161 add '1E+12' '-1' -> '999999999999'
addx162 add '1E+12' '1.11' -> '1000000000001.11'
addx163 add '1.11' '1E+12' -> '1000000000001.11'
addx164 add '-1' '1E+12' -> '999999999999'
addx165 add '7E+12' '-1' -> '6999999999999'
addx166 add '7E+12' '1.11' -> '7000000000001.11'
addx167 add '1.11' '7E+12' -> '7000000000001.11'
addx168 add '-1' '7E+12' -> '6999999999999'
-- 123456789012345 123456789012345 1 23456789012345
addx170 add '0.444444444444444' '0.555555555555563' -> '1.00000000000001' Inexact Rounded
addx171 add '0.444444444444444' '0.555555555555562' -> '1.00000000000001' Inexact Rounded
addx172 add '0.444444444444444' '0.555555555555561' -> '1.00000000000001' Inexact Rounded
addx173 add '0.444444444444444' '0.555555555555560' -> '1.00000000000000' Inexact Rounded
addx174 add '0.444444444444444' '0.555555555555559' -> '1.00000000000000' Inexact Rounded
addx175 add '0.444444444444444' '0.555555555555558' -> '1.00000000000000' Inexact Rounded
addx176 add '0.444444444444444' '0.555555555555557' -> '1.00000000000000' Inexact Rounded
addx177 add '0.444444444444444' '0.555555555555556' -> '1.00000000000000' Rounded
addx178 add '0.444444444444444' '0.555555555555555' -> '0.999999999999999'
addx179 add '0.444444444444444' '0.555555555555554' -> '0.999999999999998'
addx180 add '0.444444444444444' '0.555555555555553' -> '0.999999999999997'
addx181 add '0.444444444444444' '0.555555555555552' -> '0.999999999999996'
addx182 add '0.444444444444444' '0.555555555555551' -> '0.999999999999995'
addx183 add '0.444444444444444' '0.555555555555550' -> '0.999999999999994'
-- and some more, including residue effects and different roundings
precision: 9
rounding: half_up
addx200 add '123456789' 0 -> '123456789'
addx201 add '123456789' 0.000000001 -> '123456789' Inexact Rounded
addx202 add '123456789' 0.000001 -> '123456789' Inexact Rounded
addx203 add '123456789' 0.1 -> '123456789' Inexact Rounded
addx204 add '123456789' 0.4 -> '123456789' Inexact Rounded
addx205 add '123456789' 0.49 -> '123456789' Inexact Rounded
addx206 add '123456789' 0.499999 -> '123456789' Inexact Rounded
addx207 add '123456789' 0.499999999 -> '123456789' Inexact Rounded
addx208 add '123456789' 0.5 -> '123456790' Inexact Rounded
addx209 add '123456789' 0.500000001 -> '123456790' Inexact Rounded
addx210 add '123456789' 0.500001 -> '123456790' Inexact Rounded
addx211 add '123456789' 0.51 -> '123456790' Inexact Rounded
addx212 add '123456789' 0.6 -> '123456790' Inexact Rounded
addx213 add '123456789' 0.9 -> '123456790' Inexact Rounded
addx214 add '123456789' 0.99999 -> '123456790' Inexact Rounded
addx215 add '123456789' 0.999999999 -> '123456790' Inexact Rounded
addx216 add '123456789' 1 -> '123456790'
addx217 add '123456789' 1.000000001 -> '123456790' Inexact Rounded
addx218 add '123456789' 1.00001 -> '123456790' Inexact Rounded
addx219 add '123456789' 1.1 -> '123456790' Inexact Rounded
rounding: half_even
addx220 add '123456789' 0 -> '123456789'
addx221 add '123456789' 0.000000001 -> '123456789' Inexact Rounded
addx222 add '123456789' 0.000001 -> '123456789' Inexact Rounded
addx223 add '123456789' 0.1 -> '123456789' Inexact Rounded
addx224 add '123456789' 0.4 -> '123456789' Inexact Rounded
addx225 add '123456789' 0.49 -> '123456789' Inexact Rounded
addx226 add '123456789' 0.499999 -> '123456789' Inexact Rounded
addx227 add '123456789' 0.499999999 -> '123456789' Inexact Rounded
addx228 add '123456789' 0.5 -> '123456790' Inexact Rounded
addx229 add '123456789' 0.500000001 -> '123456790' Inexact Rounded
addx230 add '123456789' 0.500001 -> '123456790' Inexact Rounded
addx231 add '123456789' 0.51 -> '123456790' Inexact Rounded
addx232 add '123456789' 0.6 -> '123456790' Inexact Rounded
addx233 add '123456789' 0.9 -> '123456790' Inexact Rounded
addx234 add '123456789' 0.99999 -> '123456790' Inexact Rounded
addx235 add '123456789' 0.999999999 -> '123456790' Inexact Rounded
addx236 add '123456789' 1 -> '123456790'
addx237 add '123456789' 1.00000001 -> '123456790' Inexact Rounded
addx238 add '123456789' 1.00001 -> '123456790' Inexact Rounded
addx239 add '123456789' 1.1 -> '123456790' Inexact Rounded
-- critical few with even bottom digit...
addx240 add '123456788' 0.499999999 -> '123456788' Inexact Rounded
addx241 add '123456788' 0.5 -> '123456788' Inexact Rounded
addx242 add '123456788' 0.500000001 -> '123456789' Inexact Rounded
rounding: down
addx250 add '123456789' 0 -> '123456789'
addx251 add '123456789' 0.000000001 -> '123456789' Inexact Rounded
addx252 add '123456789' 0.000001 -> '123456789' Inexact Rounded
addx253 add '123456789' 0.1 -> '123456789' Inexact Rounded
addx254 add '123456789' 0.4 -> '123456789' Inexact Rounded
addx255 add '123456789' 0.49 -> '123456789' Inexact Rounded
addx256 add '123456789' 0.499999 -> '123456789' Inexact Rounded
addx257 add '123456789' 0.499999999 -> '123456789' Inexact Rounded
addx258 add '123456789' 0.5 -> '123456789' Inexact Rounded
addx259 add '123456789' 0.500000001 -> '123456789' Inexact Rounded
addx260 add '123456789' 0.500001 -> '123456789' Inexact Rounded
addx261 add '123456789' 0.51 -> '123456789' Inexact Rounded
addx262 add '123456789' 0.6 -> '123456789' Inexact Rounded
addx263 add '123456789' 0.9 -> '123456789' Inexact Rounded
addx264 add '123456789' 0.99999 -> '123456789' Inexact Rounded
addx265 add '123456789' 0.999999999 -> '123456789' Inexact Rounded
addx266 add '123456789' 1 -> '123456790'
addx267 add '123456789' 1.00000001 -> '123456790' Inexact Rounded
addx268 add '123456789' 1.00001 -> '123456790' Inexact Rounded
addx269 add '123456789' 1.1 -> '123456790' Inexact Rounded
rounding: half_up
-- input preparation tests (operands should not be rounded)
precision: 3
rounding: half_up
addx270 add '12345678900000' 9999999999999 -> '2.23E+13' Inexact Rounded
addx271 add '9999999999999' 12345678900000 -> '2.23E+13' Inexact Rounded
addx272 add '12E+3' '3444' -> '1.54E+4' Inexact Rounded
addx273 add '12E+3' '3446' -> '1.54E+4' Inexact Rounded
addx274 add '12E+3' '3449.9' -> '1.54E+4' Inexact Rounded
addx275 add '12E+3' '3450.0' -> '1.55E+4' Inexact Rounded
addx276 add '12E+3' '3450.1' -> '1.55E+4' Inexact Rounded
addx277 add '12E+3' '3454' -> '1.55E+4' Inexact Rounded
addx278 add '12E+3' '3456' -> '1.55E+4' Inexact Rounded
addx281 add '3444' '12E+3' -> '1.54E+4' Inexact Rounded
addx282 add '3446' '12E+3' -> '1.54E+4' Inexact Rounded
addx283 add '3449.9' '12E+3' -> '1.54E+4' Inexact Rounded
addx284 add '3450.0' '12E+3' -> '1.55E+4' Inexact Rounded
addx285 add '3450.1' '12E+3' -> '1.55E+4' Inexact Rounded
addx286 add '3454' '12E+3' -> '1.55E+4' Inexact Rounded
addx287 add '3456' '12E+3' -> '1.55E+4' Inexact Rounded
rounding: half_down
addx291 add '3444' '12E+3' -> '1.54E+4' Inexact Rounded
addx292 add '3446' '12E+3' -> '1.54E+4' Inexact Rounded
addx293 add '3449.9' '12E+3' -> '1.54E+4' Inexact Rounded
addx294 add '3450.0' '12E+3' -> '1.54E+4' Inexact Rounded
addx295 add '3450.1' '12E+3' -> '1.55E+4' Inexact Rounded
addx296 add '3454' '12E+3' -> '1.55E+4' Inexact Rounded
addx297 add '3456' '12E+3' -> '1.55E+4' Inexact Rounded
-- 1 in last place tests
rounding: half_up
addx301 add -1 1 -> 0
addx302 add 0 1 -> 1
addx303 add 1 1 -> 2
addx304 add 12 1 -> 13
addx305 add 98 1 -> 99
addx306 add 99 1 -> 100
addx307 add 100 1 -> 101
addx308 add 101 1 -> 102
addx309 add -1 -1 -> -2
addx310 add 0 -1 -> -1
addx311 add 1 -1 -> 0
addx312 add 12 -1 -> 11
addx313 add 98 -1 -> 97
addx314 add 99 -1 -> 98
addx315 add 100 -1 -> 99
addx316 add 101 -1 -> 100
addx321 add -0.01 0.01 -> 0.00
addx322 add 0.00 0.01 -> 0.01
addx323 add 0.01 0.01 -> 0.02
addx324 add 0.12 0.01 -> 0.13
addx325 add 0.98 0.01 -> 0.99
addx326 add 0.99 0.01 -> 1.00
addx327 add 1.00 0.01 -> 1.01
addx328 add 1.01 0.01 -> 1.02
addx329 add -0.01 -0.01 -> -0.02
addx330 add 0.00 -0.01 -> -0.01
addx331 add 0.01 -0.01 -> 0.00
addx332 add 0.12 -0.01 -> 0.11
addx333 add 0.98 -0.01 -> 0.97
addx334 add 0.99 -0.01 -> 0.98
addx335 add 1.00 -0.01 -> 0.99
addx336 add 1.01 -0.01 -> 1.00
-- some more cases where adding 0 affects the coefficient
precision: 9
addx340 add 1E+3 0 -> 1000
addx341 add 1E+8 0 -> 100000000
addx342 add 1E+9 0 -> 1.00000000E+9 Rounded
addx343 add 1E+10 0 -> 1.00000000E+10 Rounded
-- which simply follow from these cases ...
addx344 add 1E+3 1 -> 1001
addx345 add 1E+8 1 -> 100000001
addx346 add 1E+9 1 -> 1.00000000E+9 Inexact Rounded
addx347 add 1E+10 1 -> 1.00000000E+10 Inexact Rounded
addx348 add 1E+3 7 -> 1007
addx349 add 1E+8 7 -> 100000007
addx350 add 1E+9 7 -> 1.00000001E+9 Inexact Rounded
addx351 add 1E+10 7 -> 1.00000000E+10 Inexact Rounded
-- tryzeros cases
precision: 7
rounding: half_up
maxExponent: 92
minexponent: -92
addx361 add 0E+50 10000E+1 -> 1.0000E+5
addx362 add 10000E+1 0E-50 -> 100000.0 Rounded
addx363 add 10000E+1 10000E-50 -> 100000.0 Rounded Inexact
-- ulp replacement tests
precision: 9
maxexponent: 999999999
minexponent: -999999999
addx400 add 1 77e-7 -> 1.0000077
addx401 add 1 77e-8 -> 1.00000077
addx402 add 1 77e-9 -> 1.00000008 Inexact Rounded
addx403 add 1 77e-10 -> 1.00000001 Inexact Rounded
addx404 add 1 77e-11 -> 1.00000000 Inexact Rounded
addx405 add 1 77e-12 -> 1.00000000 Inexact Rounded
addx406 add 1 77e-999 -> 1.00000000 Inexact Rounded
addx407 add 1 77e-9999999 -> 1.00000000 Inexact Rounded
addx410 add 10 77e-7 -> 10.0000077
addx411 add 10 77e-8 -> 10.0000008 Inexact Rounded
addx412 add 10 77e-9 -> 10.0000001 Inexact Rounded
addx413 add 10 77e-10 -> 10.0000000 Inexact Rounded
addx414 add 10 77e-11 -> 10.0000000 Inexact Rounded
addx415 add 10 77e-12 -> 10.0000000 Inexact Rounded
addx416 add 10 77e-999 -> 10.0000000 Inexact Rounded
addx417 add 10 77e-9999999 -> 10.0000000 Inexact Rounded
addx420 add 77e-7 1 -> 1.0000077
addx421 add 77e-8 1 -> 1.00000077
addx422 add 77e-9 1 -> 1.00000008 Inexact Rounded
addx423 add 77e-10 1 -> 1.00000001 Inexact Rounded
addx424 add 77e-11 1 -> 1.00000000 Inexact Rounded
addx425 add 77e-12 1 -> 1.00000000 Inexact Rounded
addx426 add 77e-999 1 -> 1.00000000 Inexact Rounded
addx427 add 77e-9999999 1 -> 1.00000000 Inexact Rounded
addx430 add 77e-7 10 -> 10.0000077
addx431 add 77e-8 10 -> 10.0000008 Inexact Rounded
addx432 add 77e-9 10 -> 10.0000001 Inexact Rounded
addx433 add 77e-10 10 -> 10.0000000 Inexact Rounded
addx434 add 77e-11 10 -> 10.0000000 Inexact Rounded
addx435 add 77e-12 10 -> 10.0000000 Inexact Rounded
addx436 add 77e-999 10 -> 10.0000000 Inexact Rounded
addx437 add 77e-9999999 10 -> 10.0000000 Inexact Rounded
-- negative ulps
addx440 add 1 -77e-7 -> 0.9999923
addx441 add 1 -77e-8 -> 0.99999923
addx442 add 1 -77e-9 -> 0.999999923
addx443 add 1 -77e-10 -> 0.999999992 Inexact Rounded
addx444 add 1 -77e-11 -> 0.999999999 Inexact Rounded
addx445 add 1 -77e-12 -> 1.00000000 Inexact Rounded
addx446 add 1 -77e-999 -> 1.00000000 Inexact Rounded
addx447 add 1 -77e-9999999 -> 1.00000000 Inexact Rounded
addx450 add 10 -77e-7 -> 9.9999923
addx451 add 10 -77e-8 -> 9.99999923
addx452 add 10 -77e-9 -> 9.99999992 Inexact Rounded
addx453 add 10 -77e-10 -> 9.99999999 Inexact Rounded
addx454 add 10 -77e-11 -> 10.0000000 Inexact Rounded
addx455 add 10 -77e-12 -> 10.0000000 Inexact Rounded
addx456 add 10 -77e-999 -> 10.0000000 Inexact Rounded
addx457 add 10 -77e-9999999 -> 10.0000000 Inexact Rounded
addx460 add -77e-7 1 -> 0.9999923
addx461 add -77e-8 1 -> 0.99999923
addx462 add -77e-9 1 -> 0.999999923
addx463 add -77e-10 1 -> 0.999999992 Inexact Rounded
addx464 add -77e-11 1 -> 0.999999999 Inexact Rounded
addx465 add -77e-12 1 -> 1.00000000 Inexact Rounded
addx466 add -77e-999 1 -> 1.00000000 Inexact Rounded
addx467 add -77e-9999999 1 -> 1.00000000 Inexact Rounded
addx470 add -77e-7 10 -> 9.9999923
addx471 add -77e-8 10 -> 9.99999923
addx472 add -77e-9 10 -> 9.99999992 Inexact Rounded
addx473 add -77e-10 10 -> 9.99999999 Inexact Rounded
addx474 add -77e-11 10 -> 10.0000000 Inexact Rounded
addx475 add -77e-12 10 -> 10.0000000 Inexact Rounded
addx476 add -77e-999 10 -> 10.0000000 Inexact Rounded
addx477 add -77e-9999999 10 -> 10.0000000 Inexact Rounded
-- negative ulps
addx480 add -1 77e-7 -> -0.9999923
addx481 add -1 77e-8 -> -0.99999923
addx482 add -1 77e-9 -> -0.999999923
addx483 add -1 77e-10 -> -0.999999992 Inexact Rounded
addx484 add -1 77e-11 -> -0.999999999 Inexact Rounded
addx485 add -1 77e-12 -> -1.00000000 Inexact Rounded
addx486 add -1 77e-999 -> -1.00000000 Inexact Rounded
addx487 add -1 77e-9999999 -> -1.00000000 Inexact Rounded
addx490 add -10 77e-7 -> -9.9999923
addx491 add -10 77e-8 -> -9.99999923
addx492 add -10 77e-9 -> -9.99999992 Inexact Rounded
addx493 add -10 77e-10 -> -9.99999999 Inexact Rounded
addx494 add -10 77e-11 -> -10.0000000 Inexact Rounded
addx495 add -10 77e-12 -> -10.0000000 Inexact Rounded
addx496 add -10 77e-999 -> -10.0000000 Inexact Rounded
addx497 add -10 77e-9999999 -> -10.0000000 Inexact Rounded
addx500 add 77e-7 -1 -> -0.9999923
addx501 add 77e-8 -1 -> -0.99999923
addx502 add 77e-9 -1 -> -0.999999923
addx503 add 77e-10 -1 -> -0.999999992 Inexact Rounded
addx504 add 77e-11 -1 -> -0.999999999 Inexact Rounded
addx505 add 77e-12 -1 -> -1.00000000 Inexact Rounded
addx506 add 77e-999 -1 -> -1.00000000 Inexact Rounded
addx507 add 77e-9999999 -1 -> -1.00000000 Inexact Rounded
addx510 add 77e-7 -10 -> -9.9999923
addx511 add 77e-8 -10 -> -9.99999923
addx512 add 77e-9 -10 -> -9.99999992 Inexact Rounded
addx513 add 77e-10 -10 -> -9.99999999 Inexact Rounded
addx514 add 77e-11 -10 -> -10.0000000 Inexact Rounded
addx515 add 77e-12 -10 -> -10.0000000 Inexact Rounded
addx516 add 77e-999 -10 -> -10.0000000 Inexact Rounded
addx517 add 77e-9999999 -10 -> -10.0000000 Inexact Rounded
-- long operands
maxexponent: 999
minexponent: -999
precision: 9
addx521 add 12345678000 0 -> 1.23456780E+10 Rounded
addx522 add 0 12345678000 -> 1.23456780E+10 Rounded
addx523 add 1234567800 0 -> 1.23456780E+9 Rounded
addx524 add 0 1234567800 -> 1.23456780E+9 Rounded
addx525 add 1234567890 0 -> 1.23456789E+9 Rounded
addx526 add 0 1234567890 -> 1.23456789E+9 Rounded
addx527 add 1234567891 0 -> 1.23456789E+9 Inexact Rounded
addx528 add 0 1234567891 -> 1.23456789E+9 Inexact Rounded
addx529 add 12345678901 0 -> 1.23456789E+10 Inexact Rounded
addx530 add 0 12345678901 -> 1.23456789E+10 Inexact Rounded
addx531 add 1234567896 0 -> 1.23456790E+9 Inexact Rounded
addx532 add 0 1234567896 -> 1.23456790E+9 Inexact Rounded
precision: 15
-- still checking
addx541 add 12345678000 0 -> 12345678000
addx542 add 0 12345678000 -> 12345678000
addx543 add 1234567800 0 -> 1234567800
addx544 add 0 1234567800 -> 1234567800
addx545 add 1234567890 0 -> 1234567890
addx546 add 0 1234567890 -> 1234567890
addx547 add 1234567891 0 -> 1234567891
addx548 add 0 1234567891 -> 1234567891
addx549 add 12345678901 0 -> 12345678901
addx550 add 0 12345678901 -> 12345678901
addx551 add 1234567896 0 -> 1234567896
addx552 add 0 1234567896 -> 1234567896
-- some more residue effects with extreme rounding
precision: 9
rounding: half_up
addx601 add 123456789 0.000001 -> 123456789 Inexact Rounded
rounding: half_even
addx602 add 123456789 0.000001 -> 123456789 Inexact Rounded
rounding: half_down
addx603 add 123456789 0.000001 -> 123456789 Inexact Rounded
rounding: floor
addx604 add 123456789 0.000001 -> 123456789 Inexact Rounded
rounding: ceiling
addx605 add 123456789 0.000001 -> 123456790 Inexact Rounded
rounding: up
addx606 add 123456789 0.000001 -> 123456790 Inexact Rounded
rounding: down
addx607 add 123456789 0.000001 -> 123456789 Inexact Rounded
rounding: half_up
addx611 add 123456789 -0.000001 -> 123456789 Inexact Rounded
rounding: half_even
addx612 add 123456789 -0.000001 -> 123456789 Inexact Rounded
rounding: half_down
addx613 add 123456789 -0.000001 -> 123456789 Inexact Rounded
rounding: floor
addx614 add 123456789 -0.000001 -> 123456788 Inexact Rounded
rounding: ceiling
addx615 add 123456789 -0.000001 -> 123456789 Inexact Rounded
rounding: up
addx616 add 123456789 -0.000001 -> 123456789 Inexact Rounded
rounding: down
addx617 add 123456789 -0.000001 -> 123456788 Inexact Rounded
rounding: half_up
addx621 add 123456789 0.499999 -> 123456789 Inexact Rounded
rounding: half_even
addx622 add 123456789 0.499999 -> 123456789 Inexact Rounded
rounding: half_down
addx623 add 123456789 0.499999 -> 123456789 Inexact Rounded
rounding: floor
addx624 add 123456789 0.499999 -> 123456789 Inexact Rounded
rounding: ceiling
addx625 add 123456789 0.499999 -> 123456790 Inexact Rounded
rounding: up
addx626 add 123456789 0.499999 -> 123456790 Inexact Rounded
rounding: down
addx627 add 123456789 0.499999 -> 123456789 Inexact Rounded
rounding: half_up
addx631 add 123456789 -0.499999 -> 123456789 Inexact Rounded
rounding: half_even
addx632 add 123456789 -0.499999 -> 123456789 Inexact Rounded
rounding: half_down
addx633 add 123456789 -0.499999 -> 123456789 Inexact Rounded
rounding: floor
addx634 add 123456789 -0.499999 -> 123456788 Inexact Rounded
rounding: ceiling
addx635 add 123456789 -0.499999 -> 123456789 Inexact Rounded
rounding: up
addx636 add 123456789 -0.499999 -> 123456789 Inexact Rounded
rounding: down
addx637 add 123456789 -0.499999 -> 123456788 Inexact Rounded
rounding: half_up
addx641 add 123456789 0.500001 -> 123456790 Inexact Rounded
rounding: half_even
addx642 add 123456789 0.500001 -> 123456790 Inexact Rounded
rounding: half_down
addx643 add 123456789 0.500001 -> 123456790 Inexact Rounded
rounding: floor
addx644 add 123456789 0.500001 -> 123456789 Inexact Rounded
rounding: ceiling
addx645 add 123456789 0.500001 -> 123456790 Inexact Rounded
rounding: up
addx646 add 123456789 0.500001 -> 123456790 Inexact Rounded
rounding: down
addx647 add 123456789 0.500001 -> 123456789 Inexact Rounded
rounding: half_up
addx651 add 123456789 -0.500001 -> 123456788 Inexact Rounded
rounding: half_even
addx652 add 123456789 -0.500001 -> 123456788 Inexact Rounded
rounding: half_down
addx653 add 123456789 -0.500001 -> 123456788 Inexact Rounded
rounding: floor
addx654 add 123456789 -0.500001 -> 123456788 Inexact Rounded
rounding: ceiling
addx655 add 123456789 -0.500001 -> 123456789 Inexact Rounded
rounding: up
addx656 add 123456789 -0.500001 -> 123456789 Inexact Rounded
rounding: down
addx657 add 123456789 -0.500001 -> 123456788 Inexact Rounded
-- long operand triangle
rounding: half_up
precision: 37
addx660 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023638922337114834538
precision: 36
addx661 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102363892233711483454 Inexact Rounded
precision: 35
addx662 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236389223371148345 Inexact Rounded
precision: 34
addx663 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023638922337114835 Inexact Rounded
precision: 33
addx664 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102363892233711483 Inexact Rounded
precision: 32
addx665 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236389223371148 Inexact Rounded
precision: 31
addx666 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023638922337115 Inexact Rounded
precision: 30
addx667 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102363892233711 Inexact Rounded
precision: 29
addx668 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236389223371 Inexact Rounded
precision: 28
addx669 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023638922337 Inexact Rounded
precision: 27
addx670 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102363892234 Inexact Rounded
precision: 26
addx671 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236389223 Inexact Rounded
precision: 25
addx672 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023638922 Inexact Rounded
precision: 24
addx673 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102363892 Inexact Rounded
precision: 23
addx674 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236389 Inexact Rounded
precision: 22
addx675 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211023639 Inexact Rounded
precision: 21
addx676 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102364 Inexact Rounded
precision: 20
addx677 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110236 Inexact Rounded
precision: 19
addx678 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211024 Inexact Rounded
precision: 18
addx679 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221102 Inexact Rounded
precision: 17
addx680 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422110 Inexact Rounded
precision: 16
addx681 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42211 Inexact Rounded
precision: 15
addx682 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4221 Inexact Rounded
precision: 14
addx683 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.422 Inexact Rounded
precision: 13
addx684 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.42 Inexact Rounded
precision: 12
addx685 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166.4 Inexact Rounded
precision: 11
addx686 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 98471174166 Inexact Rounded
precision: 10
addx687 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.847117417E+10 Inexact Rounded
precision: 9
addx688 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.84711742E+10 Inexact Rounded
precision: 8
addx689 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.8471174E+10 Inexact Rounded
precision: 7
addx690 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.847117E+10 Inexact Rounded
precision: 6
addx691 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.84712E+10 Inexact Rounded
precision: 5
addx692 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.8471E+10 Inexact Rounded
precision: 4
addx693 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.847E+10 Inexact Rounded
precision: 3
addx694 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.85E+10 Inexact Rounded
precision: 2
addx695 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 9.8E+10 Inexact Rounded
precision: 1
addx696 add 98471198160.56524417578665886060 -23994.14313393939743548945165462 -> 1E+11 Inexact Rounded
-- more zeros, etc.
rounding: half_up
precision: 9
addx701 add 5.00 1.00E-3 -> 5.00100
addx702 add 00.00 0.000 -> 0.000
addx703 add 00.00 0E-3 -> 0.000
addx704 add 0E-3 00.00 -> 0.000
addx710 add 0E+3 00.00 -> 0.00
addx711 add 0E+3 00.0 -> 0.0
addx712 add 0E+3 00. -> 0
addx713 add 0E+3 00.E+1 -> 0E+1
addx714 add 0E+3 00.E+2 -> 0E+2
addx715 add 0E+3 00.E+3 -> 0E+3
addx716 add 0E+3 00.E+4 -> 0E+3
addx717 add 0E+3 00.E+5 -> 0E+3
addx718 add 0E+3 -00.0 -> 0.0
addx719 add 0E+3 -00. -> 0
addx731 add 0E+3 -00.E+1 -> 0E+1
addx720 add 00.00 0E+3 -> 0.00
addx721 add 00.0 0E+3 -> 0.0
addx722 add 00. 0E+3 -> 0
addx723 add 00.E+1 0E+3 -> 0E+1
addx724 add 00.E+2 0E+3 -> 0E+2
addx725 add 00.E+3 0E+3 -> 0E+3
addx726 add 00.E+4 0E+3 -> 0E+3
addx727 add 00.E+5 0E+3 -> 0E+3
addx728 add -00.00 0E+3 -> 0.00
addx729 add -00.0 0E+3 -> 0.0
addx730 add -00. 0E+3 -> 0
addx732 add 0 0 -> 0
addx733 add 0 -0 -> 0
addx734 add -0 0 -> 0
addx735 add -0 -0 -> -0 -- IEEE 854 exception
addx736 add 1 -1 -> 0
addx737 add -1 -1 -> -2
addx738 add 1 1 -> 2
addx739 add -1 1 -> 0
addx741 add 0 -1 -> -1
addx742 add -0 -1 -> -1
addx743 add 0 1 -> 1
addx744 add -0 1 -> 1
addx745 add -1 0 -> -1
addx746 add -1 -0 -> -1
addx747 add 1 0 -> 1
addx748 add 1 -0 -> 1
addx751 add 0.0 -1 -> -1.0
addx752 add -0.0 -1 -> -1.0
addx753 add 0.0 1 -> 1.0
addx754 add -0.0 1 -> 1.0
addx755 add -1.0 0 -> -1.0
addx756 add -1.0 -0 -> -1.0
addx757 add 1.0 0 -> 1.0
addx758 add 1.0 -0 -> 1.0
addx761 add 0 -1.0 -> -1.0
addx762 add -0 -1.0 -> -1.0
addx763 add 0 1.0 -> 1.0
addx764 add -0 1.0 -> 1.0
addx765 add -1 0.0 -> -1.0
addx766 add -1 -0.0 -> -1.0
addx767 add 1 0.0 -> 1.0
addx768 add 1 -0.0 -> 1.0
addx771 add 0.0 -1.0 -> -1.0
addx772 add -0.0 -1.0 -> -1.0
addx773 add 0.0 1.0 -> 1.0
addx774 add -0.0 1.0 -> 1.0
addx775 add -1.0 0.0 -> -1.0
addx776 add -1.0 -0.0 -> -1.0
addx777 add 1.0 0.0 -> 1.0
addx778 add 1.0 -0.0 -> 1.0
-- Specials
addx780 add -Inf -Inf -> -Infinity
addx781 add -Inf -1000 -> -Infinity
addx782 add -Inf -1 -> -Infinity
addx783 add -Inf -0 -> -Infinity
addx784 add -Inf 0 -> -Infinity
addx785 add -Inf 1 -> -Infinity
addx786 add -Inf 1000 -> -Infinity
addx787 add -1000 -Inf -> -Infinity
addx788 add -Inf -Inf -> -Infinity
addx789 add -1 -Inf -> -Infinity
addx790 add -0 -Inf -> -Infinity
addx791 add 0 -Inf -> -Infinity
addx792 add 1 -Inf -> -Infinity
addx793 add 1000 -Inf -> -Infinity
addx800 add Inf -Inf -> NaN Invalid_operation
addx801 add Inf -1000 -> Infinity
addx802 add Inf -1 -> Infinity
addx803 add Inf -0 -> Infinity
addx804 add Inf 0 -> Infinity
addx805 add Inf 1 -> Infinity
addx806 add Inf 1000 -> Infinity
addx807 add Inf Inf -> Infinity
addx808 add -1000 Inf -> Infinity
addx809 add -Inf Inf -> NaN Invalid_operation
addx810 add -1 Inf -> Infinity
addx811 add -0 Inf -> Infinity
addx812 add 0 Inf -> Infinity
addx813 add 1 Inf -> Infinity
addx814 add 1000 Inf -> Infinity
addx815 add Inf Inf -> Infinity
addx821 add NaN -Inf -> NaN
addx822 add NaN -1000 -> NaN
addx823 add NaN -1 -> NaN
addx824 add NaN -0 -> NaN
addx825 add NaN 0 -> NaN
addx826 add NaN 1 -> NaN
addx827 add NaN 1000 -> NaN
addx828 add NaN Inf -> NaN
addx829 add NaN NaN -> NaN
addx830 add -Inf NaN -> NaN
addx831 add -1000 NaN -> NaN
addx832 add -1 NaN -> NaN
addx833 add -0 NaN -> NaN
addx834 add 0 NaN -> NaN
addx835 add 1 NaN -> NaN
addx836 add 1000 NaN -> NaN
addx837 add Inf NaN -> NaN
addx841 add sNaN -Inf -> NaN Invalid_operation
addx842 add sNaN -1000 -> NaN Invalid_operation
addx843 add sNaN -1 -> NaN Invalid_operation
addx844 add sNaN -0 -> NaN Invalid_operation
addx845 add sNaN 0 -> NaN Invalid_operation
addx846 add sNaN 1 -> NaN Invalid_operation
addx847 add sNaN 1000 -> NaN Invalid_operation
addx848 add sNaN NaN -> NaN Invalid_operation
addx849 add sNaN sNaN -> NaN Invalid_operation
addx850 add NaN sNaN -> NaN Invalid_operation
addx851 add -Inf sNaN -> NaN Invalid_operation
addx852 add -1000 sNaN -> NaN Invalid_operation
addx853 add -1 sNaN -> NaN Invalid_operation
addx854 add -0 sNaN -> NaN Invalid_operation
addx855 add 0 sNaN -> NaN Invalid_operation
addx856 add 1 sNaN -> NaN Invalid_operation
addx857 add 1000 sNaN -> NaN Invalid_operation
addx858 add Inf sNaN -> NaN Invalid_operation
addx859 add NaN sNaN -> NaN Invalid_operation
-- overflow, underflow and subnormal tests
maxexponent: 999999999
minexponent: -999999999
precision: 9
addx860 add 1E+999999999 9E+999999999 -> Infinity Overflow Inexact Rounded
addx861 add 9E+999999999 1E+999999999 -> Infinity Overflow Inexact Rounded
addx862 add -1.1E-999999999 1E-999999999 -> -1E-1000000000 Subnormal
addx863 add 1E-999999999 -1.1e-999999999 -> -1E-1000000000 Subnormal
addx864 add -1.0001E-999999999 1E-999999999 -> -1E-1000000003 Subnormal
addx865 add 1E-999999999 -1.0001e-999999999 -> -1E-1000000003 Subnormal
addx866 add -1E+999999999 -9E+999999999 -> -Infinity Overflow Inexact Rounded
addx867 add -9E+999999999 -1E+999999999 -> -Infinity Overflow Inexact Rounded
addx868 add +1.1E-999999999 -1E-999999999 -> 1E-1000000000 Subnormal
addx869 add -1E-999999999 +1.1e-999999999 -> 1E-1000000000 Subnormal
addx870 add +1.0001E-999999999 -1E-999999999 -> 1E-1000000003 Subnormal
addx871 add -1E-999999999 +1.0001e-999999999 -> 1E-1000000003 Subnormal
addx872 add -1E+999999999 +9E+999999999 -> 8E+999999999
addx873 add -9E+999999999 +1E+999999999 -> -8E+999999999
precision: 3
addx880 add 0 -9.999E+999999999 -> -Infinity Inexact Overflow Rounded
addx881 add -9.999E+999999999 0 -> -Infinity Inexact Overflow Rounded
addx882 add 0 9.999E+999999999 -> Infinity Inexact Overflow Rounded
addx883 add 9.999E+999999999 0 -> Infinity Inexact Overflow Rounded
precision: 3
maxexponent: 999
minexponent: -999
addx910 add 1.00E-999 0 -> 1.00E-999
addx911 add 0.1E-999 0 -> 1E-1000 Subnormal
addx912 add 0.10E-999 0 -> 1.0E-1000 Subnormal
addx913 add 0.100E-999 0 -> 1.0E-1000 Subnormal Rounded
addx914 add 0.01E-999 0 -> 1E-1001 Subnormal
-- next is rounded to Emin
addx915 add 0.999E-999 0 -> 1.00E-999 Inexact Rounded Subnormal Underflow
addx916 add 0.099E-999 0 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
addx917 add 0.009E-999 0 -> 1E-1001 Inexact Rounded Subnormal Underflow
addx918 add 0.001E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
addx919 add 0.0009E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
addx920 add 0.0001E-999 0 -> 0E-1001 Inexact Rounded Subnormal Underflow
addx930 add -1.00E-999 0 -> -1.00E-999
addx931 add -0.1E-999 0 -> -1E-1000 Subnormal
addx932 add -0.10E-999 0 -> -1.0E-1000 Subnormal
addx933 add -0.100E-999 0 -> -1.0E-1000 Subnormal Rounded
addx934 add -0.01E-999 0 -> -1E-1001 Subnormal
-- next is rounded to Emin
addx935 add -0.999E-999 0 -> -1.00E-999 Inexact Rounded Subnormal Underflow
addx936 add -0.099E-999 0 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
addx937 add -0.009E-999 0 -> -1E-1001 Inexact Rounded Subnormal Underflow
addx938 add -0.001E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
addx939 add -0.0009E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
addx940 add -0.0001E-999 0 -> -0E-1001 Inexact Rounded Subnormal Underflow
-- some non-zero subnormal adds
addx950 add 1.00E-999 0.1E-999 -> 1.10E-999
addx951 add 0.1E-999 0.1E-999 -> 2E-1000 Subnormal
addx952 add 0.10E-999 0.1E-999 -> 2.0E-1000 Subnormal
addx953 add 0.100E-999 0.1E-999 -> 2.0E-1000 Subnormal Rounded
addx954 add 0.01E-999 0.1E-999 -> 1.1E-1000 Subnormal
addx955 add 0.999E-999 0.1E-999 -> 1.10E-999 Inexact Rounded
addx956 add 0.099E-999 0.1E-999 -> 2.0E-1000 Inexact Rounded Subnormal Underflow
addx957 add 0.009E-999 0.1E-999 -> 1.1E-1000 Inexact Rounded Subnormal Underflow
addx958 add 0.001E-999 0.1E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
addx959 add 0.0009E-999 0.1E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
addx960 add 0.0001E-999 0.1E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
-- negatives...
addx961 add 1.00E-999 -0.1E-999 -> 9.0E-1000 Subnormal
addx962 add 0.1E-999 -0.1E-999 -> 0E-1000
addx963 add 0.10E-999 -0.1E-999 -> 0E-1001
addx964 add 0.100E-999 -0.1E-999 -> 0E-1001 Clamped
addx965 add 0.01E-999 -0.1E-999 -> -9E-1001 Subnormal
addx966 add 0.999E-999 -0.1E-999 -> 9.0E-1000 Inexact Rounded Subnormal Underflow
addx967 add 0.099E-999 -0.1E-999 -> -0E-1001 Inexact Rounded Subnormal Underflow
addx968 add 0.009E-999 -0.1E-999 -> -9E-1001 Inexact Rounded Subnormal Underflow
addx969 add 0.001E-999 -0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
addx970 add 0.0009E-999 -0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
addx971 add 0.0001E-999 -0.1E-999 -> -1.0E-1000 Inexact Rounded Subnormal Underflow
-- check for double-rounded subnormals
precision: 5
maxexponent: 79
minexponent: -79
-- Add: lhs and rhs 0
addx1001 add 1.52444E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1002 add 1.52445E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1003 add 1.52446E-80 0 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1004 add 0 1.52444E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1005 add 0 1.52445E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1006 add 0 1.52446E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
-- Add: lhs >> rhs and vice versa
addx1011 add 1.52444E-80 1E-100 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1012 add 1.52445E-80 1E-100 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1013 add 1.52446E-80 1E-100 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1014 add 1E-100 1.52444E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1015 add 1E-100 1.52445E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
addx1016 add 1E-100 1.52446E-80 -> 1.524E-80 Inexact Rounded Subnormal Underflow
-- Add: lhs + rhs addition carried out
addx1021 add 1.52443E-80 1.00001E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
addx1022 add 1.52444E-80 1.00001E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
addx1023 add 1.52445E-80 1.00001E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
addx1024 add 1.00001E-80 1.52443E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
addx1025 add 1.00001E-80 1.52444E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
addx1026 add 1.00001E-80 1.52445E-80 -> 2.524E-80 Inexact Rounded Subnormal Underflow
-- Null tests
addx9990 add 10 # -> NaN Invalid_operation
addx9991 add # 10 -> NaN Invalid_operation
--- NEW FILE: abs.decTest ---
------------------------------------------------------------------------
-- abs.decTest -- decimal absolute value --
-- Copyright (c) IBM Corporation, 1981, 2003. All rights reserved. --
------------------------------------------------------------------------
-- Please see the document "General Decimal Arithmetic Testcases" --
-- at http://www2.hursley.ibm.com/decimal for the description of --
-- these testcases. --
-- --
-- These testcases are experimental ('beta' versions), and they --
-- may contain errors. They are offered on an as-is basis. In --
-- particular, achieving the same results as the tests here is not --
-- a guarantee that an implementation complies with any Standard --
-- or specification. The tests are not exhaustive. --
-- --
-- Please send comments, suggestions, and corrections to the author: --
-- Mike Cowlishaw, IBM Fellow --
-- IBM UK, PO Box 31, Birmingham Road, Warwick CV34 5JL, UK --
-- mfc@uk.ibm.com --
------------------------------------------------------------------------
version: 2.21
-- This set of tests primarily tests the existence of the operator.
-- Additon, subtraction, rounding, and more overflows are tested
-- elsewhere.
precision: 9
rounding: half_up
maxExponent: 999
minexponent: -999
extended: 1
absx001 abs '1' -> '1'
absx002 abs '-1' -> '1'
absx003 abs '1.00' -> '1.00'
absx004 abs '-1.00' -> '1.00'
absx005 abs '0' -> '0'
absx006 abs '0.00' -> '0.00'
absx007 abs '00.0' -> '0.0'
absx008 abs '00.00' -> '0.00'
absx009 abs '00' -> '0'
absx010 abs '-2' -> '2'
absx011 abs '2' -> '2'
absx012 abs '-2.00' -> '2.00'
absx013 abs '2.00' -> '2.00'
absx014 abs '-0' -> '0'
absx015 abs '-0.00' -> '0.00'
absx016 abs '-00.0' -> '0.0'
absx017 abs '-00.00' -> '0.00'
absx018 abs '-00' -> '0'
absx020 abs '-2000000' -> '2000000'
absx021 abs '2000000' -> '2000000'
precision: 7
absx022 abs '-2000000' -> '2000000'
absx023 abs '2000000' -> '2000000'
precision: 6
absx024 abs '-2000000' -> '2.00000E+6' Rounded
absx025 abs '2000000' -> '2.00000E+6' Rounded
precision: 3
absx026 abs '-2000000' -> '2.00E+6' Rounded
absx027 abs '2000000' -> '2.00E+6' Rounded
absx030 abs '+0.1' -> '0.1'
absx031 abs '-0.1' -> '0.1'
absx032 abs '+0.01' -> '0.01'
absx033 abs '-0.01' -> '0.01'
absx034 abs '+0.001' -> '0.001'
absx035 abs '-0.001' -> '0.001'
absx036 abs '+0.000001' -> '0.000001'
absx037 abs '-0.000001' -> '0.000001'
absx038 abs '+0.000000000001' -> '1E-12'
absx039 abs '-0.000000000001' -> '1E-12'
-- examples from decArith
precision: 9
absx040 abs '2.1' -> '2.1'
absx041 abs '-100' -> '100'
absx042 abs '101.5' -> '101.5'
absx043 abs '-101.5' -> '101.5'
-- more fixed, potential LHS swaps/overlays if done by subtract 0
precision: 9
absx060 abs '-56267E-10' -> '0.0000056267'
absx061 abs '-56267E-5' -> '0.56267'
absx062 abs '-56267E-2' -> '562.67'
absx063 abs '-56267E-1' -> '5626.7'
absx065 abs '-56267E-0' -> '56267'
-- overflow tests
maxexponent: 999999999
minexponent: -999999999
precision: 3
absx120 abs 9.999E+999999999 -> Infinity Inexact Overflow Rounded
-- subnormals and underflow
precision: 3
maxexponent: 999
minexponent: -999
absx210 abs 1.00E-999 -> 1.00E-999
absx211 abs 0.1E-999 -> 1E-1000 Subnormal
absx212 abs 0.10E-999 -> 1.0E-1000 Subnormal
absx213 abs 0.100E-999 -> 1.0E-1000 Subnormal Rounded
absx214 abs 0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
absx215 abs 0.999E-999 -> 1.00E-999 Inexact Rounded Subnormal Underflow
absx216 abs 0.099E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
absx217 abs 0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
absx218 abs 0.001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
absx219 abs 0.0009E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
absx220 abs 0.0001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
absx230 abs -1.00E-999 -> 1.00E-999
absx231 abs -0.1E-999 -> 1E-1000 Subnormal
absx232 abs -0.10E-999 -> 1.0E-1000 Subnormal
absx233 abs -0.100E-999 -> 1.0E-1000 Subnormal Rounded
absx234 abs -0.01E-999 -> 1E-1001 Subnormal
-- next is rounded to Emin
absx235 abs -0.999E-999 -> 1.00E-999 Inexact Rounded Subnormal Underflow
absx236 abs -0.099E-999 -> 1.0E-1000 Inexact Rounded Subnormal Underflow
absx237 abs -0.009E-999 -> 1E-1001 Inexact Rounded Subnormal Underflow
absx238 abs -0.001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
absx239 abs -0.0009E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
absx240 abs -0.0001E-999 -> 0E-1001 Inexact Rounded Subnormal Underflow
-- long operand tests
maxexponent: 999
minexponent: -999
precision: 9
absx301 abs 12345678000 -> 1.23456780E+10 Rounded
absx302 abs 1234567800 -> 1.23456780E+9 Rounded
absx303 abs 1234567890 -> 1.23456789E+9 Rounded
absx304 abs 1234567891 -> 1.23456789E+9 Inexact Rounded
absx305 abs 12345678901 -> 1.23456789E+10 Inexact Rounded
absx306 abs 1234567896 -> 1.23456790E+9 Inexact Rounded
precision: 15
absx321 abs 12345678000 -> 12345678000
absx322 abs 1234567800 -> 1234567800
absx323 abs 1234567890 -> 1234567890
absx324 abs 1234567891 -> 1234567891
absx325 abs 12345678901 -> 12345678901
absx326 abs 1234567896 -> 1234567896
-- Specials
precision: 9
-- specials
absx520 abs 'Inf' -> 'Infinity'
absx521 abs '-Inf' -> 'Infinity'
absx522 abs NaN -> NaN
absx523 abs sNaN -> NaN Invalid_operation
-- Null tests
absx900 abs # -> NaN Invalid_operation
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