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On the Formalization of Imperative Object-based Calculiin (Co)Inductive Type Theories

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(1)On the Formalization of Imperative Object-based Calculiin (Co)Inductive Type Theories Alberto Ciaffaglione, Luigi Liquori, Marino Miculan. To cite this version: Alberto Ciaffaglione, Luigi Liquori, Marino Miculan. On the Formalization of Imperative Object-based Calculiin (Co)Inductive Type Theories. [Research Report] RR-4812, INRIA Nancy; LORIA, UMR 7503, Université de Lorraine, CNRS, Vandoeuvre-lès-Nancy; INRIA. 2003, pp.37. �inria-00071774�. HAL Id: inria-00071774 https://hal.inria.fr/inria-00071774 Submitted on 23 May 2006. HAL is a multi-disciplinary open access archive for the deposit and dissemination of scientific research documents, whether they are published or not. The documents may come from teaching and research institutions in France or abroad, or from public or private research centers.. L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignement et de recherche français ou étrangers, des laboratoires publics ou privés..

(2) INSTITUT NATIONAL DE RECHERCHE EN INFORMATIQUE ET EN AUTOMATIQUE. On the Formalization of Imperative Object-based Calculi in (Co)Inductive Type Theories Alberto Ciaffaglione — Luigi Liquori — Marino Miculan. N° 4812 April 2003 THÈME 2. ISSN 0249-6399. apport de recherche.

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(45) ‹ª ‹tyx{s 

(46) 8  88

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(50) T ÞZÕ€Õ;èÙ ÞZߍàYÛ  Þ

(51) ×0ߪØ&Þ ÊÞZÝחÙyÕªà 2. 9  G -  ;  

(52) I -'5. II 9 D :' ,  ; 9 -<5  G -  ;  5J G II 

(53) I

(54)    8 V   9 ;O" J V$# T

(55). 9 D  .  ;   6 7 8 3 »:9 5 8 ; . 8 = 8

(56) >  J 6 7 8 3  8 = 8A>  9 - 

(57) 8  »#9 5 8 ; . 8 -  ; 8A> 

(58)

(59) U5 V! 9 VU ; 3  »:9 5 U ; . U -   9 ;  VK#     T DI   ,:J 6 7 8 3  8AI= 8A>  U 9% -<5  I 6 7 8 3  8A= 8A>  ;  . U J G 

(60)

(61) DI DI

(62) I

(63) DI I 9 D  D 7;   ,E 7 U J G

(64)

(65) DI I  U V  9 ;  V$#   ,:J 6 7 8 3  8A= 8A>  

(66)

(67) I I 9 D

(68)  ;   ,E 7 U F »#9 5 ; . J 6 7 8 3  8

(69) = 8

(70) >  9 E  U F  »#9 5 ; .C- 9 ;

(71)

(72) I  8 V  9 ;  8 V   , J 6 7 8 3  8

(73) = 8

(74) >  T   9 DI ;" J V$# 

(75)

(76) DI D. I I 9 D 7

(77) @CB D;   ? 7A@CB D 9 , ; J 6 7 8 3  8 = 8A>  9 -  8  9  8 ;<; 8A> 

(78) I

(79) DI I DI   , J G 9%  G ;  .NJ G

(80) I

(81) DI DI

(82) -'5 I I I

(83) DI I 9  D   DCG/;   7

(84) DCG 5H3O,SJ B .J G

(85) I I

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(92) .ՍÙyÝחٹÞ.ÞÐà     , 0. .  .  0.  K , 0 8

(93) > -<5 8 0 6 7 8 0 8

(94) =   . 8 0  8  6 7 8 3 »:9 5 8 ; . 8 = 8

(95) >  0 6 7 8  , 0 6 7 8 0  8 = 8A>    ? 7

(96) @CB D 9 , ; 0 6 7 8 0  8

(97) = 8

(98) >   ,K0 6 7 8 0   .  . . " J VK# 8

(99) > 0  8= .     I -'50 - I I 9 ' , 7 (' ,  ;     I -'50 - I I 58

(100) > 0  ,S0 6 7 8 0 8 =   V$# 9 ' , 77  DC7;  ,E 7 U 0 U   ,S0   -<50   . 0  9 ' , 7  DCG/;  7

(101) DCG 5H3O,SJ B . 0   0  U  V$# ' 7 

(102)  ; 9 , . 9 ' , 77  . ;. . ¢. . 9 ' , 77  .  ;. 9 ' , 7 7A@CB D;. . . . 8

(103) = 8A>   -<50 6 7 8 0  8A= 8A>   .  ,E 7 U F »:9 5 ; . 0 6 7 8 0  8A= 8

(104) >  L tyz{‚u‰ m›XOi9j0miA„£•Ymµ´j0m;}˜Å|m;‰9±²x|‰Ó·¹¸ºª». †@m;wyx{suz{ƒ€ xʁs£„ʃ ‚u•@m;‰¼Ž„£•Ym?x±.‹j0ªŽ„£•@m+|s0–Á};s!ƒ ‚u†0ƒ ‚ul?m?x|†—ŒŽmž}&˜ƒÓtvs]‹jum+ƒ¼‚0•@m;‰¼Ž„£•Ym|¯b†Ym;};‚0ƒ m  jumžƒ¼mj0Q¾{mrTl?x|‰‹mÓwvtvlTty mž–1•u‰ x| x—}x{wKɊi9jumró0‰˜ƒ¼Ž°x?‰ ‚0wymžƒ|‰ mr‹jum†0|ƒ tv}r‰‹‚uwvm;ƒ9x±‰ mKQ0m —tv¾£t¹Ž„ā|s0–  ‰˜s0ƒ t¹‹ty¾£tyŽ„|É3i9j0mŠ jutv‰˜–x|sumA|wywvxª°”ƒb"wvx|s0z|m‰,x{†—ŒŽm;}bŽ„£•@m. x”†Ym´”ƒ ‚u†—Ž„£•Ym.x±u”ƒ jux{6 7‰¼8 ‹m‰bx{su8 = m|8

(105) >É3ä€x‹tv}m  6 7 j08 x|8 †—= 8

(106) ŒŽ> mž}&Ž„£•Ym;ƒ |‰ m‘8 ÞÐà@ôQՍ8Ø&ÞZÕªà0Ö tys®‹jumtv‰ }x{l?•@x{sumsNŽ„£•Ym;Pƒ O j0mƒ¼‚0†—Ž„£•utys0z 0  0 ‰‹m;‡N‚utv‰ mžƒ ±²x{‰”wvw É.i9j0ª"t~ƒ¯ux{†—ŒŽm;}"Ž„£•@mžƒ"‰‹mrs0mty jum;‰”}xª¾ª‰‹tv|sNsum;t¹‹jum‰ }x|sN0 ‹‰‹Q¾ª‰‹t~sNtvs+‹jumtv‰´} x|l?•@x{sumsN.Ž„£J •YVSm;Pƒ # J|‹jut~ƒ´}x|s0–—ty tvx|s+t~ƒ.s0m;}mžƒ ƒ‹‰‹„ tvs+x|‰˜–—m;‰Š xz{‚0‰˜sN‹mm9 j0m ƒ¼x{‚us0–—sumžƒ ƒx|±#‹jumŽ„£•@m–—t~ƒ‹}tv•uwytvsum{É +¥ ú «§Ä§ û     i9juml+|tys<Ö­ÛØ&â ÖVë˜õ@ÞÐàNH è &×0Ü;èâ+Ûà0Ö  ,H0 ƒŽ˜ª‹m;ƒ9‹j0ª , j0{ƒ9Ž„£•@m tys O´ j0m Ž„£•@mž–1‰ ‚uwvm;ƒ"|‰ mr•u‰‹m;ƒ msN mž–tv

(107) s Ltyz{‚u‰ m›@É m 9 ' 7  ; }x|susumž}&˜ƒ€‹jumŽ„N•0tysuz x jum?ƒ¼‚0†—Ž„£•utys0Ez O€|s]x|†—ŒŽmž}&$}|s]ml‚uwv mTsux| jum;‰ L i9jum ‰‹‚uwvN x|†—ŒŽmž}&9 j0”j0, |ƒ±²m;°´. m;‰"l?m j0x£–0ƒ¯utVÉ m|Ɋ?l?x|‰‹mÓwvtyl?ty mž–‘•u‰ x| x—}x{w J L i9jum€‰‹‚uwvm 9 ' , 7 (' ,  ; t~ƒ´‚0ƒ¼mž–? x m £ ‰˜|}|s|ƒ‹ƒ¼‚0lT•u tvx|s?±²‰‹x|l sÄm;s£¾Ntv‰‹x|sul?msNž¯{°"jum;‰ m 5 x—}}‚u‰˜ƒ ƒ¼x{lTm;°"jum‰‹mrtys J 8A> L Ÿ"}}x{‰‹–utysuz] x 9 ' , 77 . ; ¯Asïx|†—ŒŽmž}&TŽ„N•Ym 6 7 8 0 8 = ‘};s †Ym1{ƒ ƒ tvz|sumž–¿ x®Á}x{wywvm;} tvx|s x|± B lTm jux—–uƒ€°"jux{ƒ m$†Yx£–utymžƒ”j0Q¾{mŽ„N•Ym;ƒ  - E E E - 6  7 8 ɔä€x8‹= m$8

(108) >  jumrö¼}ty‰˜}‚uw~‰‹tyŽ„|÷tysN‹‰ x—–—‚0}m;–‘†£„Ä‹jumƒ mwy± •0‰˜l?m‹mf‰ O"tys¿x|‰˜–—m;‰€‹x:z{ty¾{m:¾Q|wy‚0mTŽ„£•@m 0 ‹jum? m —t~ƒŽ‹ms0}mx|±´¾ª|wy‚umTx±A jum+ƒ‹l?m Ž„N•Ymtvƒ€|ƒ‹ƒ¼‚ul?mž– J 8

(109) > L i9jum$‰ ‚0wym 9 ' , 7  D 7 ;  m;wyw~ƒ9‹j0ªž¯0°"jum;s‘Tl?m‹jux—– 7 U x|±|s:x{†—ŒŽm;}"Ž„£•@m 6 7 8 0 8 = t~ƒ"tys£¾{x|Å|mž–,¯—ty •u‰ x—–—‚@}m;ƒ´‹jum}x{‰ ‰‹m;ƒ •@x{s0–—tvsuzT‰ mžƒ¼‚uwy9Ž„£•@m U J ; •u‰‹m;ƒ m‰‹¾|mžƒ jum"Ž„£•Ym€x|±Y‹jum”x{†—ŒŽm;}. j0At~ƒ.‚u•–uª‹m;– O‹jum"Ž„£•@mÓx± j0m L ‘m‹jux—–?‚u•Y–0ª m 9 ' , 77 x|†—ŒŽmž}&”}|susux"†Ymwvwyxª°m;–Ä x+}˜j0|suz|m{¯—†@mž}‚@ƒ¼mx‹jum‰"l?m jux—–uƒ”{ƒ ƒ ‚ul?mt¹f J L i9jumwv{ƒŽ9Ž°xT‰‹‚uwvm;ƒ 9 ' , 7 7A@CB D; |s0– 9 ' , 7 DG/; |‰ mx|†£¾£tvx|‚0ƒ;É ú ¦  ²§®©  ÿ)¦;§ þ ¨ ú § û     i9jum1Ž„£•utvsuz!x|±Ó‰‹m;ƒ ‚uwy‹ƒTtvƒ+–umwvtv};ª m{¯A†Ym;};‚0ƒ m:‰‹m;ƒ ‚uwy‹ƒ?‰‹m1•@x{tysN m;‰‹ƒ‹x  j0m㎋x|‰‹m|¯3|s0–®ƒŽ‹x|‰‹m;ƒrl+Q„Á}x{s{˜tvs!wvx£x|•0ƒ;É+i9j£‚0ƒ$t~ƒsux•Yx{ƒ‹ƒ¼tv†uwvmT x]–—m m‰‹l?tys0m? jum?Ž„£•YmTx|±91‰‹m;ƒ ‚uwy m u|lTtvsutvsuz?t¹˜ƒ”ƒ ‚u†0ƒ¼ ‰‹‚0}&‹‚u‰ mžƒ‰ mž}‚u‰˜ƒ¼tv¾|m;wy„{É i9jum‘ã&Ö­ßªØ Û:ÖVë˜õ—Ûãāwvwyxª°  x‘Ž„£•Ym+ jum‰ mžƒ¼‚uwy‹ƒ tys@–—m•Yms0–umsN wv„!x|±"•0‰  t~}‚uw~‰ƒ¼ x{‰ mžKƒ O jut~ƒt~ƒ$•Yx{ƒ‹ƒ¼tv†uwvm †Ym;}|‚0ƒ mŽ„£•@m½ìƒ x|‚0s0–]}x{l?•u‚—‹ tvx|s0ƒÓ–—xs0x$ƒŽ‹x|‰‹m‰ mžƒ¼‚0w¹˜ƒ€x|±A–—t¹Àm‰‹msNÓŽ„N•Ym;ƒÓtvs] j0mTƒ‹l?mwvx—}ª‹tyx{sb6 7 8ÉŸ ƒ¼ 8x|= ‰‹8AmÄ> Ž„£•Ym1{U ƒ ƒ x—}t~ª‹m;ƒT6 7 8 â+ÛÖKç£ßž8 Ü¿= 8A> ÖKë˜õuÛ1‹x!mž|}˜j x{‰ m:wyx—} tvx|sbÉïU Êm j0x£– Ž„£•@mžƒj@Q¾|mÄ‹jum:±²x|‰‹l 3 . ¯´°"j0m‰‹m 3 ÊtvƒT‹jum‘Ž„£•@m‘x±ƒ¼m;w¹±$s@– t~ƒT jumʉ‹m;ƒ ‚uwy?Ž„N•Ym|É ì+t~ƒ+‚0ƒ m±²‚uw9‹x . . . . . . . . . . . . . . . . 

(110) . . . . CC),b&c8dfeSg. ('). . . . .

(111) œ. T ÞZÕ€Õ;èÙ ÞZߍàYÛ  Þ

(112) ×0ߪØ&Þ ÊÞZÝחÙyÕªà. 8  3  " J V$#   V$# 9 G@ DM 

(113) D; 9 DCG2 

(114) MD#; 8

(115) >  8N 8   3  6 7 8 0  8 = 8

(116) >   U 3   3   3  8 0  8   9  8 ; 3 6 7 8 0  #9  8 ;

(117) = 8A>  " J VS#  8 -'5 8 0   9  8 ;  . 8 0  :9  8 ;" J V$# 9 D T  .  ; 9 G@ DM 

(118) J B ;   3 6 7 8 3  8 = 8A>  0 6 7 8 0  #9  8 ; = 8

(119) >    3 

(120) 8 »#9 5 8 ; . 8 -  8  8A>   3    3  0    3 G 0  5UV T  9 ; 9 G :'  

(121) ; 9 G , ? 

(122) ; , ? ,  3 0   3  -<5  G 0  -'50  L tyz{‚u‰ m_%O.’"‚uwvm;ƒ±²x|‰€ø£ x|‰‹m$iA„£•utvsuz@É tvs{‹‰ x—–—‚@}m$w~ƒ¼xT‹jum$•u‰‹xŒŽm;} tvx|s0ƒ´±²x{‰"lTm jux—–:Ž„£•@mžƒÉ.Ÿ€wywbŽ„N•Ym$ƒŽ‹‰ ‚@}& ‚0‰ mžƒ"‰‹mÓ‹jum±²x|wvwvxª°"tysuzXO 8

(123) >   9  ; Q 6 7 8 0  8 = 8

(124) >  ty± 9  ; 3 6 7 8 0  8 = 8

(125) >   U  ƒŽ‹x|‰‹m€Ž„£•Ym 02043 

(126) 8 8  8

(127) >  :9  ; Q  U ty± 9  ; 3 6 7 8 0  8 = 8

(128) >   U 02043 6 7 8 0  8 =   U lTm jux—–:Ž„£•@m i9jum±²x{‰ l+w3Ž„£•utys0z㎋x|‰‹mƒ¼„—ƒ¼ ml t~ƒ”z|tv¾|m;s‘†N„ jum ±²x|wvwyxª°"tvsuzTó0¾{m"ŒŽ‚0–—z{lTm;sN‹ƒP

(129) O    ¯0s0–   ¯ s@–&  3  G 0  ¯3s0– 3 ¯3s0–  3  0 į3}x{wywvm;} m;–Átys!L tyz{‚u‰‹m u_ Éi9jum1Ø Ûã˜×—Ù¹Ö”3 ÖKë˜õYÞÐàNèȎ‚0–—z{lT3 m;sN  G l?mžs0ƒ# j@ª$G j0{ƒŽ„N•Ym °"t¹‹j‰‹m;ƒ •Ym;}&‹xÓ‹jum”ƒ¼ x|‰‹m´Ž„N•YmÓ¯|tvs ‹jum”ƒ ms0ƒ mA‹j0ªŠ‹jum9wyx—};ª tvx|s@ƒ }x{sN3 ‹tvsu0 mž–Êtys ÊG ‰‹m{ƒ ƒ tyz{sum;–ÊŽ„N•Ym;ƒrtvsÓÉø—tys0}m‰‹m;ƒ ‚uwy‹ƒ‰‹m tvsN m;‰ •u‰‹m‹m;–Êtvs®ƒŽ‹x|‰‹m;ƒ;¯@ty$tvƒrsumž}m;ƒ‹ƒ‹‰‹„‹x. } |•— ‚0‰ m9‹jum”}x{lT•@ª tv †utvwytyŽ„ †YmŽ°mm;sT jum”ƒ¼ x{‰ m”|s0–‹jum€ƒ¼ x{‰ mŽ„£•@mžƒÉi9jut~ƒŠt~ƒA|};}x{lT•0wyt~ƒ¼j0m;–†N„  jumã&Ö­ßªØ Û ÖVë˜õ@ÞÐàN茎‚0–—z|l?m;s{ ¯N°"j0x{ƒ m”tysN‹ms0–—mž–?l?m;s0tysuz tvƒA x }˜j0m;}˜Å j0. jumr}x{s{‹msN‹ƒAx±,m¾{m‰‹„Tƒ¼ x{‰ m"wvx—}½  tvx|s+j@|ƒ‹jum"Ž„£•@m€x±Y3  ju m€ƒ¼ x{‰ m9Ž„£•Ym"±²x|‰. j0Awyx—};ª tvx|s Ob j@ªAt~ƒ¯| jumÓl?m j0x£–TŽ„£•Ym"x± j0m€}x{‰ ‰‹m;ƒ •@x{s0–—tvsuz l?m‹jux—–<}wvx{ƒ ‚u‰ m{É1i9j0mƒŽ‹x|‰‹m?Ž„£•utys0z+ŒŽ‚0–—z{lTm;sN •@m;‰ l?ty‹ƒ jumŽ„N•0tysuzÊx|±"m;|}˜j<}wyxNƒ¼‚u‰‹m+°"ty j ‰‹m;ƒ •@mž}&$‹x  j0m$°"jux|wvmrƒ¼ x{‰ m{¯£ j£‚0ƒ"{}}x{‚usN tvsuz±²x|‰"}„—}wvm;ƒ9tvs‘ƒŽ‹x|‰‹m|Ɋi9juml?m j0x£–1†Yx—–—„Äx±?}wvx{ƒ ‚u‰ mrt~ƒŽ„N•Ym;–:‚0ƒ tys0z ‘Ž„£•Ymms£¾£tv‰ x{sul?msN}x{l?•0ª‹ty†uwvmÄ°"ty jï jum1ƒŽ ˜|}˜Å®}x|sN˜tvsum;–®tvs< j@ªT}wyxNƒ¼‚0‰ m{É]i9jutvƒT}x{l?•0ª‹ty†utvwvt¹Ž„¿tvƒ –—mžƒ }‰ tv†@mž–†£„ jum?ã&Ö­Õ|QÝ PTÖVë˜õ@ÞÐà£è$ŒŽ‚0–uz|l?msN  3  0 +¯u°"j0tv}˜j1tvƒ€–—mó0s0m;–:¾Nt~ jum$‰‹m;ƒ ‚uwy"Ž„£•utys0z0É 

(130) 3¥  ú «|§+¨ ú ÿ #«§  þ   i9jumi´„N•Ym ø£x{‚us0–—sumžƒ ƒ”x±3‹jum$Ž„£•utvsuz+–—t~ƒ }ty•uwvtvsum$tvƒ€s‘‚uwy tvl? m$l?m˜ª‹jumx{‰ m ty½ }|w,•u‰‹x|•Ym‰ Ž„ O# j0mƒ¼‚0};}mžƒ ƒ¼±²‚uw,ƒŽ˜ª‹tv}ÓŽ„£•utvsuz?x±#•0‰ x{z|‰˜l+ƒAt~ƒ"T•u‰‹xNx|±#x|±#•0|‰¼‹tv|w}x|‰‹‰ mž}&‹sum;ƒ‹ƒ´|†@x{‚—9 jum;ty‰ m —mž}‚—‹tyx{sbÉ i9jum+i´„N•Ym+ø£x|‚us@–—sum;ƒ‹ƒÓ±²x|‰r j0mÄ·¹¸ ºQ»½ì};w~}‚uwv‚0ƒÓms0ƒ ‚u‰‹m;ƒÓ j0$m¾|m;‰ „‘°mwvw¹½VŽ„£•@mž–Á|s0–Ás0x$–—t¹½ ¾|m;‰ z{tys0z€‹m‰‹l7sum;¾|m‰Š„£tvmw~–uƒ‹jumâ+Û&ã˜ãÕèNÛé­àߪÖVé ߪחàÜ ‰‹‚usN tvl?m"m‰‹‰ x{‰;É#i9jutvƒ.tvƒ.|s?tyl?l?m;–—t~ª‹m”}x{s0ƒ¼mž‡N‚ums0}m x±‹jum ƒ ‚u†—ŒŽm;}€‰‹m;–—‚0} tvx|s1 j0mx|‰‹m7l J0 jum ƒ¼‹ m;lTm;sN€s0–1‹jum•u‰‹x£x±x± jumƒ¼‚u†uŒŽm;}&Ӊ mž–—‚0}&‹tyx{s‘‰ mž‡{‚0ty‰‹m$ •u‰‹mwvtyl?tvs0‰‹„Ä–—mó0suty tvx|sʁs0–1wvml?l+?wvw,•u‰ xª¾{m;–ty!s v8 ìÉ 1ú   Ч  þ  b§ þ ¨ ú § û .ú]ú  § ú  ¦  þ TÛ9ãՍëÖZç—ÕªÖ  #"$ Þ~ã€Õªà‘Û í{Ö­Ûà0ã˜ÞZߍà1Sß %%&Þ ÓÕªàYÜߪà@Ù ë Þ   9' ;%(   9) I ; ÕªàYÜ ߪØՍÙÐÙ  V 9' ;+*  I 9  ; 3 I  ! 9  ;  I ,Aú  ®© - b§;©u/« . § û    102Tþ   ÿ ý ú 3© . ú    4 5#?R6  3  0 FÕªàY7 Ü  I 3  TUŠÞÐÖK8ç  I!    ÖZç—Û8à  I 3  0 :9 .ÖZç—Ûà -<50=< - @>  ; HR -'50=<- ?> ÕªàÜ  < I I 0=< i9jum ø£‚0†—ŒŽm;}€’"m;–—‚@}& tvx|s‘ƒ¼‹ª‹m;ƒ‹j0ª"‹jum–—„£s0l?t~}$ƒ¼m;l+sN t~I}ƒt~ƒ”I }x{s0ƒ¼t~ƒ¼ msN"°"ty j1 jumŽ„£•Ym$ƒ¼„—ƒ¼ ml‘É  ,I0 ÕªàÜ   , J G ÕªàC Ü  3 ÕªàYÜ A?B ú£þ ¨ ú  - 

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