ÿØÿà JFIF 

  
 
  ÿÛ „ 
 !.%+&8&+/1555$;@;4?.451
4,$,44444444444414444444444444444444444444444444444444ÿÀ  á á
" 

ÿÄ   



           
 ÿÄ ? 
    
 !1AQaq"2‘¡±ÁðBRbrÑá#‚’¢²3S CñÿÄ 
 

             
ÿÄ ! 
 
 
       
!1QAa‘2ÿÚ 
  ? 5˜Z¯V¦cø)›t/? z¨±>Õ5€¶‹Á¤·¼z¼Ü¬+ñ®v¤¨_ˆR­BFn©—˜ý®ç̝P8gýt·ÉSTŦˆìät?þé¼íìN/Þa)ì–í6ô…
Ï¿øÃj´¿KÇü]ÿ ªô¹-eKànëÕHTx}ýSÜ›ÿ ”7Ø×&µ<¦  ¥ÑO¶[Ù¯ä¨ÞÃÿ PZ-¬;#õ|•
oaÿ ©CìÞz3˜öː/¤­ñTûIØ}š^   mÓ%ªxˆ¥ÉŸu=Z+ISe¿45™¼u;ú&WØ÷€æßQ™®{|
íx*TC“#ZŠìZ§²‹ 6pv…³¿¡äª*áZÐ%ÒOáˆo"x«OHk
w±æ+¬V(kMúŸ5Vö«$ ÁrÏbàb57/luR ¸ÑÛj Òµì`Ðœq­û žICÀ
Ê•©4€Âcà¨Ï€O´<èÐ:›ù(Ë^L8þ‘ÍÌ#¸Ð_Ì©ÙK(Öz 4¬û+¸;ü’V’84‘¬ÃŽ:[â‡ÔÌáõp¢~§ªlæ£ö{®G>J¼"°‡7¯ÆÉèßû ‹É‹§ÁòÃýâßî
^ƾÙõ‹×óH#«LP½ïX=xÑÍ$|W?•~•îëÔ©ª‹
{ÝT…Kÿ ”hûâá)J*ö˜–ÔU;iÇ€/ ÆþjóZ\ýwØ=Ìm
ºèËL9 ýè
Æð/¨’¥öo=nË.%Îì   ŽÕ¯È|{Oj²ƒE6e/ßdÄõ²Ìâ1O®ò×TsəԸhOMýíMˆ¿¼H˜l²,7Â¥#MF/Úf°Ö½± ¸–dr‹NýÊ íjqx{œÉ ä-È    ¦
øÄër¨q°ð
†nцýÑÄÆ’mä…n<0È™;ÁÝá¯ÁZƒ7FÀmì­ É&9ˆîéi¶ùN§Y•ÃZãAâ?•‡©‰ , ó¾IŸŠc1 4â&y­&pŠ­6;M À 0¹qç»p.á …ŸÅáK@<u %Ü6ÓtIÌpÓr»söfeÁ0O…­´Kƒ&ñ™\©<+,~)‹
ºHÐ*×µ&†ž‘Æ÷ÚŸ
1ßjC5Oh´‡›

Ø×ë æâ“Þà

ÒT]§n{ºöB³ ¦ ̹Â8Êï¦MÉ<„¨s¹¶ì7Ì”æR$Ncà! /éþäRM÷Gƒ¿É$
¦oà>%6·y6ƒ‰3?”úºŽ‰éX5ªPT §µ!=Mž«Ú½‹ÅgÂSâÉaþÓoö–¯ÁÔìR>5éÿ üs¶ÆUcÌ  kÇR
]ÿ ù¬¼«VŽ;Â|‡~¢¦”ÏÅ°æ
{L™Õ°Óv¹ò¸írŽ¡×¢CÃ!íVÕ {¶»sŒNPg/
"uÕbkm²“$ďå¿é¹§°½æz¯6 †s¿!s–wÚÝ“™Œ°.ûj>·+™Òa…©Œ&rÝÎtÛë긪Ît’LAVp%c Úý[ÄzJ¾ÇàXXç@˜ó<êL]·T˜¾¥1Ó©V‡g´æ½¦Ý@¹óø!_@´ÞâSÁ —S3™•& ]@JHÚý©ZŽ €×æÔr»Áf!‡yÞ4Mv*èÓã_{‘åóUuљØ«Oïé*®EvÑ
Œ÷‡U \"㪒ÍK+À 4“M¡ï:0¥5í!'<@î´”>Ç»&Z–ïCCV˜Ì5Šo&îhè.žû
|ÓK©h$s6KìŒëã)¹hI¦GïOåóI;ììü#É$Š0…Ææ¥TØ.5­¾gn´ “ÂÖ\:hœ89G)J@„}œ:’Ò{/Š"¦_Æ×7Æ3VÇŠÊa]ÚŒÙ€Ä–=®uÁßâACZƒ§§£Qnâ:«,×{tyø¬iÛcœÜÄ€H½ÄÍCk´÷šß
.W'b¤Íåh]÷€=,Žv×cÚEÚHXJX¶îo¨FÒtèöŸ>ªª6[J®Fµ£sGÁeqõfe\íjÒÐïÄÐGˆe1Ø‹.Ø”‘Ëuø
Y­ˆÜŽG|zùªüMpDnQWÄ”%JŠ™)â*p@Örš«ÕT2Ð%ˆG#ª„
·¤!°ŸOTÂT¸aÚ%4&h™LµšØüÐ.F¿²ÐÞ_Ç‚¾ÅÃaÜ÷09Æ 
q€öy˜v‡85õN÷]¬äѼóS{°_MŽ¬úÔ#°Ç¸0åÞè2ëôPcvÆw9®ií1Ä8F™˜à‰´+‰Ik1òÝ7“Ñ×ÒsÝ\x‚h`ÞÑ`ó"|µEcý£n˜h`}GÞ  !±ù²Ápü²
ß6
0ïi󜵩SÈÇ7˜-ÕURO˜¦´f$ªž-Í6(œ}<„ éc øs]ŽŽ„*—¾
ìdŽ„)méª\¿êÎIg¾ØÞ~I#C/¼¼´EÁÈŽi8“©õådô·>euä ƒ'Ê×लR1ÉJE1ÐAát`t;ÇР%Ý<‡¥„ÍÆ`×Oyó)õiI€ñQaŸ4Ûù\áàaÃÔ¹HÃu¹*k€¦<„eS‡&õÏ
B!ŽhüÞ`yj}mªf×\¿
Ç~æ­9‡û\՞Ǖg²1Žû5V7 !àöšm°
c`ܬøÇìµÒ'P"?…´Ö,"§^•õŽ¨sÔ)6˜sæéÍR¼
ò|Sl”‹7 nPW

Gòú÷½§O¯‡„l¡kSÞŒr½PÊ@æ¢pŽ-mÿ #Ÿ˜Àº¶Áä¦;ïÔæ$1££`“Õ>„—·ž)ß
ð
³ñ#Ï Ô$¶œ‰ÊE‹À;÷º
¯«P:Ñ”8–IÊtpÞ3ª“>ê“þës4ò2OÏÕ­±zô†Õ§‰.÷ä¸;¿˜“'œ›žª}«Œ{ª±Ì 9ÔóÞÕ‡0
$íWV3Üì¬
—@kÝ4@¿r¼±½¬™›?øØæ´'Áé®CË3-g$˜ö‡×auÚi´Žp/êÛæF›Ú2v‹ã¿¿,nB1̨ƃqÞa5͝@&Æû“él÷ \C²½UÍc ¯k×¢U
ÖéQå™—-r    wô ÞÏ<Ò=&=ÿ Ôê Òêˈt,i—;LîÜ á¸*ÚÃ1$êL•LÍ <É)ýÐà’
;F™{ƒ™˜€&'}‚ãÄK`¡ÞT@I;®žZóè‚s’7®°›+§O­Åq©é»²9<Ô
J ¼9O’HL»Ùïì¸rk¼Ž_ý‘TŸu[²ßÚŒ·ü÷B%¯E ŸÔX5êO´Ç•€’I0 É<mÆÈJoúáõóQâØòÙaÙt:  ·=|Ôaz]a1cÉŸ1
4˜à3΍}GFøí7/B«vεŕL=Ðr1ÕšnwH›óÞ¢ºö{)´4€æZç^ÿ yÑ:_([¿ipqQÊ^âÆe;»½“¦º|¢ÀTçèrú1”óTÃ’u¦CG¤ ¡
Š­7ë

·i“¿z»n
ö¼±ù^ö<‹çu7¸ÈlvZðÛAUXje•
dLÞH ÚosÇr`È™‡pÊeÇ4@x7´)ö†Ótœ~i‘Ï[x@äUÃæ­m·e´x
°t¸·²5'žªža   =ÖÌåzϘ'-´ˆpž3§ò‡k  Ý'‰ýÑï¦3ºdè“{eiÔõNkîšECEΠ¥ÃT9ãqÃâŸîɐ8z \?€    >JX` 
ñ¹õ%;µŸD‘«´€àwÒ™UûئžÖö\×®×´8 ½‡ºÐÆÓ§?Àkmœ=;d5*@-ì0F Rªýš[Ü6âö̃ڸr*KA9· u*µæ£?U¸Âêí†8@¦X4 e-ò„0s{ HâUpU?¼mñRa°®a%Ð'tÉ×’\¾ÊÉ]t›h>·(Ë@R¼¡Ãt h}’O÷au<+nT…Ö…MӐ??Óe95 q>í/;&JSû °¯ÊéÞøƒ*Ã2½Ài&:nôUl=¾¿5eˆ3”ñc|Ú2V”>„»&eE;«ÚäC
p¢Ûúy 9š[ŒÌx¼擼A&DåÒ¯ˆ¤ÀÌ;"˜ÏQä¸åhÊ}Ûq«Û0WžÒ|»€ø®öCm5•\ÇÀ§Pe3£]0ÃàLDÉ‰1øªxjgwT‚÷¿LΨK‹›ùs—xˆÜ±µ
kæ¸f‰‰ÜGk/LÛØ6d9ò¶ùA{ƒA3š/¬D¬khÓk‰`˜"㯒r¿±Óã jx‡°e}<Ñø\3y:'À•/h½Í€Ç4~g ?Û(¼]v‘ªlKÎâ~?O‚W%{Ì:“'©úNq¾›úo(X’¥¯ˆ
nFê{Ç€ü?º'ë
ø‹ì
Þ09ŒÌç9Æ —ËC`j@ÓÄ(+a‹un¸#ÂꟋ{K`‘ÑÍÍ'à´»/Û,KW;Þ4²þð ï Nm|~fGÏ(…³Ã)«1ö­Õ
¥‡¨©ƒÃ™ü-s=à=U66Ï«Ýc蓦W¹íž®›nÔ%êÇìŒ<#Ü×84ån®Ð ÒåOC`  ñânÑs‡¢ç 1õ%Îhì½Ã½® e:ݼUZo
™`  
ÅZŸŒÊ«ê1ÏÄo$q¹Þ€©ˆhÐÉä¯ñ[!…Ú˜àJ:x2$Íß&PåT£6ç—
‡Í*4Ýšçjÿ ‰É nófÐ ó(L5C•åÆ\rMÒ@ò
}y-W}™üýVù—ú¢=Ù”c®‘< M ž
´Phr¦©TD ‘ù.$´÷O‡‘V2Æò.=IUŒ=ž‡â¬i™aþÓåÙ?òUø'ØÖ•.~* šTŒ!•-×áºTâ®ä#õü'´ eýlYÅÓeÕKÂrT"CÚ@u!Óxƒ{š3€}1¿(r}%«nËamjÑ%ÑNEò
v  ˜à  σöK³,*º.àzù¨™Ó ÚçâU¦*¿ 9{%Ö¹ njûdaXöb)  kÛƱûÓ\°M7ˆÂ=û›ç¿Ã‚­V»Cg–8ÙêE-j)k$º`Ã-ùEýeBÆÇ]c¡°ñty&Òd0nõ'¡W+ƒ*|–ø<K\%¦cÏÄ#N,Úú‘¤òÒÛõ ’¶§‰Ì
ú•dçb31Ð\7‡ëÚw82
‰KÝkÚñ'¢Ž…[&¼ÌAÔzHàP *اoßreÁY¥Ñ¾ãE|&QbKg]ã„þê*b;R³Öi‹  ±î$£ÈTm¶k÷ˆ
¦»Ù¹i¦¨6 h%Á'Ú
J   \F±â+‹b/Å9ñå5Àë­nˆRv«¯#„&î„$º’@:‘Ôrø+,àq‘秬*Úg´>µFa\GQªEAÔp5\Ǽ·¼Ç8·õ -â§Ú[
‡
uZeÖ 3}×d'+¹:ð+K†Û®s!Ï$úe€<Û”x)1»a­¡LC]¸µík…ÚàA»AYº{†ªS[¦5HÒ7ù
--,ísòDØ€èk   ÞÀîÜò@â(  ËNˆë›4ô½•/¦o‡€Û7
ê•ÆêòðÜy
'Án½µ á˜ݦ  ndeo…[ì¶Ê,¥R³Ä=À±—–ß;£™´ñSâ*g§”ïaið‘Jå~™ÓÞß³Õ¢»8x埒²52>AÊb&-÷\7´éÄù€T˜,w;3{ï˜k…à¹ÄqÀ«œ{
€\
ˆ¾[´¨јr &Úé„Ívˆ±8†¿]|¬ņ4I×pÞS1ÈÖz‰#Ìv‡G!YNògñ:màTz¢Ý1ô©^O=~ë|5Bã™ç•¼µõ•bÆ@úÕS¬ÈŒ#¬zünrŸ
û”
Z²•ï›èðV"ÁHÚý©wÝ €7¼Ìu1hÑa3Éä û f$o¿É ™Ú›ÝçnpÒ3äÌ3†Í§,Äï]$‰/pê†«À¼
¸e9­Æê_C]žƒ·ý·frÁN«,E=›Çq
-‰öŒ:aÏ¿±í&£Í:-}
84‘ÿ eƒQÑeëSsuiA
³g㟥ú£?ÿ ʼn*”“÷aühe:ÊWa@ÒÞk±eØ]
F Ô—r.åä˜@ö¥ªZoÐýYL·¥S²G/‡ñ
<~*ZÆ´è>JlòàÛƽÿ 窘ìGN¢:I®KšJp/`íIÁÀõ#Ä-€ö­šµŒoF4|ÆQØÆ@Ì|£Ô…¢À{9˜è½Üó›€ôYÒÎYsið;ís¤€à²ˆ‚4qÉVŒI$  ‰"°   æµ8cXGjœˏ¡Aâý•ËÜ¢ûïe·çLx']á"oÅÎê3¯Ç—¹”ó0nå‚âg{Œñ>
S´˜îè°g238‚ãköÝfÚd´6Ò€;ò÷±¢™¼›º¢Æ'¥Ðx'e¬ç
]bÈÆV¢ó‹kýBO
ðÊâ$Ÿ!×T
3Mýמ
žìٍàÌü‘8÷€àæØ8æ©6‰©L´«…oãpð„~Çk‰!ñ;‹”ÛžÍ àž±z Ÿôû øŸÝužÏ;ÿ #|u6™Þ¬ÚˆÐõA4¶â|ôl|Ê2ŽÇ¤ÝÅÇY.<#Aí.k§hóF‚”Y;
M½Ö4hŸ4&›­¿tès´%FìL¥£Ãk‰ÇT¤haÁ¤ÚxfÉ`ÑìË›>i 3t‚:,–+^÷´–{Û–Nxi"x‘Ûg
î¨>¥Õ܁ùZH,2Û“:8xÊ¢Çí9.É-Ìâã-=çjwµS˜dütžçwýGòú®®ûº_ˆýx$–¡ãøO
EÚÛÏ÷R„×w+3£Á£öUMyR²¹âŒ°š›¸Ñãò9§Ó_Dl+Ùßc›úšGÅÌc†Ž!Ko=¶.‘Îÿ c²(2®V mª.ÿ ¹B›¹å ù„öŸSV>™ü¯$y:G¢Z×àøúdî¹û­·ýÇ´:•c LÍõi_‹ö+ÎæGÊè>OŠ•äž´§Þ{X}¨1ÚTc›»Qþ•êô°t¿OP?eæ~É{5]•ÙR£r5†nZ\ã@
&îJõ ¾àC°þV>fé¥/ü5ñÊIº_é5;e­h<@
Ä&æÃëE%;X,ÒãÆÞ`Oò¦kŸm#˜!ÀyÄ¢|
óLšò¥Ä`
¶R=|ÈCâh5ò3DˆïF†ðÒ#ÅìÛœ?¸yhBãœí
ZxßÎÄhºRK„`Þödvײ™ÀÈÑÒgŒuYw³%†ƒÓzõ ÖÏp‚dH®¦A´ù§»ÓÇMæ~)ˆð‡û:ù&Ä •vGD´À 
n
Ý
‡¼Ö8Fö   óáà£~Ë¥x`oK|Ä?fxiØü%pìR>éò+Û±éÎ>núlFŤ'tq8LZÏvÃ?„¡ß±È⽆¯³íü@x|PöUäèØã¡ð‚ŒAìÏ"vÍwóŸÍ{ ý0.z    È•Ö{,N¡£¡ŸKÕÙž>Ýœþ ÍÀ<n^Àïe€Þgn¹”ÜiQê
9Ú±‡„è]ËA¿‚MJìiÓxŒn-ÄS6!ÓæÑû*jÎWøìšÇ뙦gj~+?\,Ö7ÁÕÊ”G™q6TF)óCç<ÓšÂUé†gW=àà“hóR³ÊQì<!÷ÇpR1¯u„De,è­vvâDß~žHå‰ú£Kìní¢ÐçÅÄÅ¥Ü÷
±ÃìÇžûƒz\þÞ¨-•‹
€

¸+¶n¿^
?†[ÖWóÒX¸,0Ø:l?‰Âý«ÿ ·Dc+fÔ[ƒ›ûªšx«kæž1KI…<#'nž¶\±íÎ8¤ìK@’@J¥v)º[Ž±Æå´¼
½Ý¡ç¯ÐO¥ø®è•Óȱ߿wša©“œt‡4îyªœ&+1ÏØ:‚æƒ=/ꎔ`hm
“=©‹]°g}ì€DgUƒ8¤qCˆãáÅ,‡Ô¬ñ10HÑDÂbáÂÿ Œ»v·:uòB6»áp‰>°<×EA!Å‚D™IúOÍ
¡>ôG}Â`ÍßkÜL™Ž  Þð™
{IøF²
¹òQ3&!ÃÂÞz.d&Ï-sH¸,Ôõ˜ŽP€
77ˆÝ¼ÊëÜw   =cÕ
Ú,ØÐ5ÎYÐ)ì´öœgŒ[¤
ßv㙑8心>h]§µháYš£²ºÑ.{Ï7Sð•?´~×SÃKýJÛ˜
™Íäiúu<µX¶1õ^kâçIÑ£sZ4h>j*ÔšD:4­¿_ ÷¸
Õxæÿ ¸?Mù _•­ÊÐ ä ÷ý ÑwL
œ­ïnTkÛUÍN©ë:¦fV ¶ÜÔÜMªÅâA½–¿R×TXš-%iTÊT•‡Ù‚JôϐZxWÑè‰f‰òG º
×Õû2aZ7OU3[“×AT–ÞŒ…-‘¤”Ì 
ì&(ˆ¿­•ƒkï’:ðY¦W‘Å)“†‘˜³Åtcø˜ñTÂwÚÇ4
|üLÇªí–v-
qˆèU
qPE.†â‘˜µ Æ,ÐÅs]8¾„oúÑ i>ÜxxÈó)ƒ ´æÁâØ$À‰vžŸf$Ž|ãw;ÀÁIJ»b`
{¦Ó¤Ú$©YÀ‘n@Óïž«9J¼êG   m¤
ܯ¹ÌW4€ÐÒÅÛ‡#褕Ÿn-?í|с¥÷Ú¹¬'´ÞÜ9ÓK`hê£SÄSà?7—Wí_´…óB›»:=Ãïq`<8ñÓŒÑlú2d¬ê³£hÖ[l|$vÝro~'R®‰§°ñmY ͧäP
|PUª¹·:3Œ[Û{Xÿ ºâ@‚W–Äé u‚ ¯´*=íή.pûÒdt @
G‰¬ s¸    ëÉücr ÞæѨÊ@>¤¢Ö±.Þ'¯°ÌME[YéïĵÂCå½
Ué©Áû'Ê9%eÔðNU”ë‘ÌsD3/®+UI˜9h.WC”
빓$#:pz:YÓ ¿xž* ³$Í +$kñAŠ‹†¢
Uê>¸)_š¬÷©ßAÂÔb9ÇU ¯¾
á•9¯ÏÏ÷O÷¼¼Fähal1‰3Ì[Ïr•´UCksNÐ]R‘¸¥H+§Šé†c©vÖÞ0iÓ76s†î!§=ß
¼~Ô'°Ãmäoäš³ªøi1úÉ)³yV8CLÄØÁ‘WYïi€H6ÖÑiámø^ÈY´°Ñ7¥Û*—Ñ©L«Qƒï—Ùrÿ ›£Ð*š¸ˆL©ˆ$ˆ ÷¾D§9È®«qbqC)–ˆïv´çñsÑVT­Ø, <àïºÀO«Jý·õ 
àfPìð  .wFšir´þ’2_Y
*Æ€x\«
ì€9š@ Ž|F⇥ˆkZ@hÖÄ0t¿-<“‹qµ¾*ZL¤Ú)&BJpÓF5=$„at*Zš$’ÑtdûÝRI1    2Ž‰$€$I$#‰SÞ’H
ë¬ï;Á$¡t$’`<(ñÇt)$‡Ð.Êf¢X’Kt=Éé$‚ˆªè¢oÝëòI%Rgcª÷ŠyI%¡‰ÿ !ñ)´õ $¤ Ô’IIGÿÙ------------------------------------------------------------------------
-- tointegralx.decTest -- round decimal to integral value, exact      --
-- Copyright (c) IBM Corporation, 2001, 2008.  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: 2.59

-- This set of tests tests the extended specification 'round-to-integral
-- value' operation (from IEEE 854, later modified in 754r).
-- All non-zero results are defined as being those from either copy or
-- quantize, so those are assumed to have been tested.

-- This tests toIntegraExact, which may set Inexact

extended:    1
precision:   9
rounding:    half_up
maxExponent: 999
minExponent: -999

intxx001 tointegralx      0     ->  0
intxx002 tointegralx      0.0   ->  0
intxx003 tointegralx      0.1   ->  0 Inexact Rounded
intxx004 tointegralx      0.2   ->  0 Inexact Rounded
intxx005 tointegralx      0.3   ->  0 Inexact Rounded
intxx006 tointegralx      0.4   ->  0 Inexact Rounded
intxx007 tointegralx      0.5   ->  1 Inexact Rounded
intxx008 tointegralx      0.6   ->  1 Inexact Rounded
intxx009 tointegralx      0.7   ->  1 Inexact Rounded
intxx010 tointegralx      0.8   ->  1 Inexact Rounded
intxx011 tointegralx      0.9   ->  1 Inexact Rounded
intxx012 tointegralx      1     ->  1
intxx013 tointegralx      1.0   ->  1 Rounded
intxx014 tointegralx      1.1   ->  1 Inexact Rounded
intxx015 tointegralx      1.2   ->  1 Inexact Rounded
intxx016 tointegralx      1.3   ->  1 Inexact Rounded
intxx017 tointegralx      1.4   ->  1 Inexact Rounded
intxx018 tointegralx      1.5   ->  2 Inexact Rounded
intxx019 tointegralx      1.6   ->  2 Inexact Rounded
intxx020 tointegralx      1.7   ->  2 Inexact Rounded
intxx021 tointegralx      1.8   ->  2 Inexact Rounded
intxx022 tointegralx      1.9   ->  2 Inexact Rounded
-- negatives
intxx031 tointegralx     -0     -> -0
intxx032 tointegralx     -0.0   -> -0
intxx033 tointegralx     -0.1   -> -0 Inexact Rounded
intxx034 tointegralx     -0.2   -> -0 Inexact Rounded
intxx035 tointegralx     -0.3   -> -0 Inexact Rounded
intxx036 tointegralx     -0.4   -> -0 Inexact Rounded
intxx037 tointegralx     -0.5   -> -1 Inexact Rounded
intxx038 tointegralx     -0.6   -> -1 Inexact Rounded
intxx039 tointegralx     -0.7   -> -1 Inexact Rounded
intxx040 tointegralx     -0.8   -> -1 Inexact Rounded
intxx041 tointegralx     -0.9   -> -1 Inexact Rounded
intxx042 tointegralx     -1     -> -1
intxx043 tointegralx     -1.0   -> -1 Rounded
intxx044 tointegralx     -1.1   -> -1 Inexact Rounded
intxx045 tointegralx     -1.2   -> -1 Inexact Rounded
intxx046 tointegralx     -1.3   -> -1 Inexact Rounded
intxx047 tointegralx     -1.4   -> -1 Inexact Rounded
intxx048 tointegralx     -1.5   -> -2 Inexact Rounded
intxx049 tointegralx     -1.6   -> -2 Inexact Rounded
intxx050 tointegralx     -1.7   -> -2 Inexact Rounded
intxx051 tointegralx     -1.8   -> -2 Inexact Rounded
intxx052 tointegralx     -1.9   -> -2 Inexact Rounded
-- next two would be NaN using quantize(x, 0)
intxx053 tointegralx    10E+30  -> 1.0E+31
intxx054 tointegralx   -10E+30  -> -1.0E+31

-- numbers around precision
precision: 9
intxx060 tointegralx '56267E-10'   -> '0'               Inexact Rounded
intxx061 tointegralx '56267E-5'    -> '1'               Inexact Rounded
intxx062 tointegralx '56267E-2'    -> '563'             Inexact Rounded
intxx063 tointegralx '56267E-1'    -> '5627'            Inexact Rounded
intxx065 tointegralx '56267E-0'    -> '56267'
intxx066 tointegralx '56267E+0'    -> '56267'
intxx067 tointegralx '56267E+1'    -> '5.6267E+5'
intxx068 tointegralx '56267E+2'    -> '5.6267E+6'
intxx069 tointegralx '56267E+3'    -> '5.6267E+7'
intxx070 tointegralx '56267E+4'    -> '5.6267E+8'
intxx071 tointegralx '56267E+5'    -> '5.6267E+9'
intxx072 tointegralx '56267E+6'    -> '5.6267E+10'
intxx073 tointegralx '1.23E+96'    -> '1.23E+96'
intxx074 tointegralx '1.23E+384'   -> '1.23E+384'
intxx075 tointegralx '1.23E+999'   -> '1.23E+999'

intxx080 tointegralx '-56267E-10'  -> '-0'              Inexact Rounded
intxx081 tointegralx '-56267E-5'   -> '-1'              Inexact Rounded
intxx082 tointegralx '-56267E-2'   -> '-563'            Inexact Rounded
intxx083 tointegralx '-56267E-1'   -> '-5627'           Inexact Rounded
intxx085 tointegralx '-56267E-0'   -> '-56267'
intxx086 tointegralx '-56267E+0'   -> '-56267'
intxx087 tointegralx '-56267E+1'   -> '-5.6267E+5'
intxx088 tointegralx '-56267E+2'   -> '-5.6267E+6'
intxx089 tointegralx '-56267E+3'   -> '-5.6267E+7'
intxx090 tointegralx '-56267E+4'   -> '-5.6267E+8'
intxx091 tointegralx '-56267E+5'   -> '-5.6267E+9'
intxx092 tointegralx '-56267E+6'   -> '-5.6267E+10'
intxx093 tointegralx '-1.23E+96'   -> '-1.23E+96'
intxx094 tointegralx '-1.23E+384'  -> '-1.23E+384'
intxx095 tointegralx '-1.23E+999'  -> '-1.23E+999'

-- subnormal inputs
intxx100 tointegralx        1E-999 -> 0                 Inexact Rounded
intxx101 tointegralx      0.1E-999 -> 0                 Inexact Rounded
intxx102 tointegralx     0.01E-999 -> 0                 Inexact Rounded
intxx103 tointegralx        0E-999 -> 0

-- specials and zeros
intxx120 tointegralx 'Inf'       ->  Infinity
intxx121 tointegralx '-Inf'      -> -Infinity
intxx122 tointegralx   NaN       ->  NaN
intxx123 tointegralx  sNaN       ->  NaN  Invalid_operation
intxx124 tointegralx     0       ->  0
intxx125 tointegralx    -0       -> -0
intxx126 tointegralx     0.000   ->  0
intxx127 tointegralx     0.00    ->  0
intxx128 tointegralx     0.0     ->  0
intxx129 tointegralx     0       ->  0
intxx130 tointegralx     0E-3    ->  0
intxx131 tointegralx     0E-2    ->  0
intxx132 tointegralx     0E-1    ->  0
intxx133 tointegralx     0E-0    ->  0
intxx134 tointegralx     0E+1    ->  0E+1
intxx135 tointegralx     0E+2    ->  0E+2
intxx136 tointegralx     0E+3    ->  0E+3
intxx137 tointegralx     0E+4    ->  0E+4
intxx138 tointegralx     0E+5    ->  0E+5
intxx139 tointegralx    -0.000   -> -0
intxx140 tointegralx    -0.00    -> -0
intxx141 tointegralx    -0.0     -> -0
intxx142 tointegralx    -0       -> -0
intxx143 tointegralx    -0E-3    -> -0
intxx144 tointegralx    -0E-2    -> -0
intxx145 tointegralx    -0E-1    -> -0
intxx146 tointegralx    -0E-0    -> -0
intxx147 tointegralx    -0E+1    -> -0E+1
intxx148 tointegralx    -0E+2    -> -0E+2
intxx149 tointegralx    -0E+3    -> -0E+3
intxx150 tointegralx    -0E+4    -> -0E+4
intxx151 tointegralx    -0E+5    -> -0E+5
-- propagating NaNs
intxx152 tointegralx   NaN808    ->  NaN808
intxx153 tointegralx  sNaN080    ->  NaN80  Invalid_operation
intxx154 tointegralx  -NaN808    -> -NaN808
intxx155 tointegralx -sNaN080    -> -NaN80  Invalid_operation
intxx156 tointegralx  -NaN       -> -NaN
intxx157 tointegralx -sNaN       -> -NaN    Invalid_operation

-- examples
rounding:    half_up
precision:   9
intxx200 tointegralx     2.1    -> 2                    Inexact Rounded
intxx201 tointegralx   100      -> 100
intxx202 tointegralx   100.0    -> 100                  Rounded
intxx203 tointegralx   101.5    -> 102                  Inexact Rounded
intxx204 tointegralx  -101.5    -> -102                 Inexact Rounded
intxx205 tointegralx   10E+5    -> 1.0E+6
intxx206 tointegralx  7.89E+77  -> 7.89E+77
intxx207 tointegralx   -Inf     -> -Infinity


-- all rounding modes
rounding:    half_even

intxx210 tointegralx     55.5   ->  56   Inexact Rounded
intxx211 tointegralx     56.5   ->  56   Inexact Rounded
intxx212 tointegralx     57.5   ->  58   Inexact Rounded
intxx213 tointegralx    -55.5   -> -56   Inexact Rounded
intxx214 tointegralx    -56.5   -> -56   Inexact Rounded
intxx215 tointegralx    -57.5   -> -58   Inexact Rounded

rounding:    half_up

intxx220 tointegralx     55.5   ->  56   Inexact Rounded
intxx221 tointegralx     56.5   ->  57   Inexact Rounded
intxx222 tointegralx     57.5   ->  58   Inexact Rounded
intxx223 tointegralx    -55.5   -> -56   Inexact Rounded
intxx224 tointegralx    -56.5   -> -57   Inexact Rounded
intxx225 tointegralx    -57.5   -> -58   Inexact Rounded

rounding:    half_down

intxx230 tointegralx     55.5   ->  55   Inexact Rounded
intxx231 tointegralx     56.5   ->  56   Inexact Rounded
intxx232 tointegralx     57.5   ->  57   Inexact Rounded
intxx233 tointegralx    -55.5   -> -55   Inexact Rounded
intxx234 tointegralx    -56.5   -> -56   Inexact Rounded
intxx235 tointegralx    -57.5   -> -57   Inexact Rounded

rounding:    up

intxx240 tointegralx     55.3   ->  56   Inexact Rounded
intxx241 tointegralx     56.3   ->  57   Inexact Rounded
intxx242 tointegralx     57.3   ->  58   Inexact Rounded
intxx243 tointegralx    -55.3   -> -56   Inexact Rounded
intxx244 tointegralx    -56.3   -> -57   Inexact Rounded
intxx245 tointegralx    -57.3   -> -58   Inexact Rounded

rounding:    down

intxx250 tointegralx     55.7   ->  55   Inexact Rounded
intxx251 tointegralx     56.7   ->  56   Inexact Rounded
intxx252 tointegralx     57.7   ->  57   Inexact Rounded
intxx253 tointegralx    -55.7   -> -55   Inexact Rounded
intxx254 tointegralx    -56.7   -> -56   Inexact Rounded
intxx255 tointegralx    -57.7   -> -57   Inexact Rounded

rounding:    ceiling

intxx260 tointegralx     55.3   ->  56   Inexact Rounded
intxx261 tointegralx     56.3   ->  57   Inexact Rounded
intxx262 tointegralx     57.3   ->  58   Inexact Rounded
intxx263 tointegralx    -55.3   -> -55   Inexact Rounded
intxx264 tointegralx    -56.3   -> -56   Inexact Rounded
intxx265 tointegralx    -57.3   -> -57   Inexact Rounded

rounding:    floor

intxx270 tointegralx     55.7   ->  55   Inexact Rounded
intxx271 tointegralx     56.7   ->  56   Inexact Rounded
intxx272 tointegralx     57.7   ->  57   Inexact Rounded
intxx273 tointegralx    -55.7   -> -56   Inexact Rounded
intxx274 tointegralx    -56.7   -> -57   Inexact Rounded
intxx275 tointegralx    -57.7   -> -58   Inexact Rounded

-- Int and uInt32 edge values for testing conversions
precision: 16
intxx300 tointegralx -2147483646  -> -2147483646
intxx301 tointegralx -2147483647  -> -2147483647
intxx302 tointegralx -2147483648  -> -2147483648
intxx303 tointegralx -2147483649  -> -2147483649
intxx304 tointegralx  2147483646  ->  2147483646
intxx305 tointegralx  2147483647  ->  2147483647
intxx306 tointegralx  2147483648  ->  2147483648
intxx307 tointegralx  2147483649  ->  2147483649
intxx308 tointegralx  4294967294  ->  4294967294
intxx309 tointegralx  4294967295  ->  4294967295
intxx310 tointegralx  4294967296  ->  4294967296
intxx311 tointegralx  4294967297  ->  4294967297