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Types for Proofs and Programs - International Workshop, TYPES '98, Kloster Irsee, Germany, March 27-31, 1998, Selected Papers (Paperback, 1999 ed.)
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Types for Proofs and Programs - International Workshop, TYPES '98, Kloster Irsee, Germany, March 27-31, 1998, Selected Papers (Paperback, 1999 ed.)
Series: Lecture Notes in Computer Science, 1657
Expected to ship within 10 - 15 working days
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Thisbookcontainsaselectionofpaperspresentedatthesecondannualworkshop
heldundertheauspicesoftheEspritWorkingGroup21900Types. Theworkshop
tookplaceinIrsee,Germany,from27to31ofMarch1998andwasattendedby
89researchers.
Ofthe25submissions,14wereselectedforpublicationafteraregularref-
eeingprocess. The?nalchoicewasmadebytheeditors.
Thisvolumeisasequeltotheproceedingsfromthe?rstworkshopofthe
workinggroup,whichtookplaceinAussois,France,inDecember1996. The
proceedingsappearedinvol.
1512oftheLNCSseries,editedbyChristinePaulin-
MohringandEduardoGim'enez.
Theseworkshopsare,inturn,acontinuationofthemeetingsorganizedin
1993,1994,and1995undertheauspicesoftheEspritBasicResearchAction
6453 Types for Proofs and Programs.
Thoseproceedingswerealsopublished
intheLNCSseries,editedbyHenkBarendregtandTobiasNipkow(vol. 806,
1993),byPeterDybjer,BengtNordstr..omandJanSmith(vol. 996,1994)and
byStefanoBerardiandMarioCoppo(vol. 1158,1995). TheEspritBRA6453
wasacontinuationoftheformerEspritAction3245Logical Frameworks: -
sign,ImplementationandExperiments.
Thearticlesfromtheannualworkshops
organizedunderthatActionwereeditedbyGerardHuetandGordonPlotkin
inthebooksLogical FrameworksandLogicalEnvironments,bothpublishedby
CambridgeUniversityPress. Acknowledgments
WewouldliketothankIrmgardMignaniandAgnesSzabo-Lackingerforhelping
uswithprocessingtheregistrations,andRalphMatthesandMarkusWenzelfor
organizationalsupportduringthemeeting.
Weareindebtedtotheorganizersof
theWorkingGroupTypesandalsotoPeterClote,TobiasNipkowandMartin
Wirsingforgivingustheopportunitytoorganizethisworkshopandfortheir
support. WewouldalsoliketoacknowledgefundingbytheEuropeanUnion.
Thisvolumewouldnothavebeenpossiblewithouttheworkofthereferees.
Theyarelistedonthenextpageandwethankthemfortheirinvaluablehelp.
June1999 ThorstenAltenkirch WolfgangNaraschewski BernhardReus VI
List of Referees PeterAczel PetriMa..enp..a..a ThorstenAltenkirch
RalphMatthes GillesBarthe MichaelMendler HenkBarendregt
WolfgangNaraschewski UliBerger TobiasNipkow MarcBezem SaraNegri
VenanzioCapretta ChristinePaulin-Mohring MarioCoppo HenrikPersson
CatarinaCoquand RandyPollack RobertoDiCosmo DavidPym GillesDowek
ChristopheRa?alli MarcDymetman AarneRanta Jean-ChristopheFilliatre
BernhardReus NeilGhani EikeRitter MartinHofmann GiovanniSambin
MonikaSeisenberger FurioHonsell AntonSetzer PaulJackson JanSmith
FelixJoachimski FlorianKammuller . . SergeiSoloview JamesMcKinna
MakotoTakeyama Sim"aoMelodeSousa SilvioValentini ThomasKleymann
MarkusWenzel HansLeiss BenjaminWerner Table of Contents
OnRelatingTypeTheoriesandSetTheories...1 PeterAczel
CommunicationModellingandContext-DependentInterpretation:
AnIntegratedApproach...19 Ren'eAhn,TijnBorghuis Grobner ..
BasesinTypeTheory ...33 ThierryCoquand,HenrikPersson
AModalLambdaCalculuswithIterationandCaseConstructs...47
Jo..elleDespeyroux,PierreLeleu ProofNormalizationModulo ...62
GillesDowek,BenjaminWerner
ProofofImperativeProgramsinTypeTheory...78 Jean-ChristopheFilliatre
AnInterpretationoftheFanTheoreminTypeTheory ...93 DanielFridlender
ConjunctiveTypesandSKInT...106 JeanGoubault-Larrecq
ModularStructuresasDependentTypesinIsabelle ...121 FlorianKammul
..ler MetatheoryofVeri?cationCalculiinLEGO...133 ThomasKleymann
BoundedPolymorphismforExtensibleObjects ...149 LuigiLiquori
AboutE?ectiveQuotientsinConstructiveTypeTheory ...164
MariaEmiliaMaietti VIII
AlgorithmsforEqualityandUni?cationinthePresenceof
NotationalDe?nitions...179 FrankPfenning,CarstenSch..urmann
APreviewoftheBasicPicture:ANewPerspectiveonFormalTopology. . 194
GiovanniSambin,SilviaGebellato On Relating TypeTheories and Set
Theories PeterAczel Departments of Mathematics and Computer Science
Manchester University petera@cs. man. ac. uk Introduction 1 The
original motivation for the work described in this paper was to
det-
minetheprooftheoreticstrengthofthetypetheoriesimplementedintheproof
developmentsystemsLegoandCoq,[12,4]. Thesetypetheoriescombinetheim-
2 predicativetype of propositions , from the calculus of
constructions,[5], with
theinductivetypesandhierarchyoftypeuniversesofMartin-Lo..f'sconstructive
typetheory,[13]. Intuitivelythereisaneasywaytodetermineanupperbound
ontheprooftheoreticstrength. Thisistousethe'obvious'types-as-sets-
terpretation of these type theories in a strong enough classical
axiomatic set theory.
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