Non-normalizing S-terms

master
dc.abstract.enWe present a computer-assisted proof of the least combinatory logic term without normal form, i.e. the smallest program without the halting property expressible in the language of combinatory logic, and use it to study the asymptotic density of weakly normalizing terms in combinatory logic.pl
dc.abstract.plWe present a computer-assisted proof of the least combinatory logic term without normal form, i.e. the smallest program without the halting property expressible in the language of combinatory logic, and use it to study the asymptotic density of weakly normalizing terms in combinatory logic.pl
dc.affiliationWydział Matematyki i Informatykipl
dc.areaobszar nauk ścisłychpl
dc.contributor.advisorZaionc, Marek - 132832 pl
dc.contributor.authorBendkowski, Maciejpl
dc.contributor.departmentbycodeUJK/WMI2pl
dc.contributor.reviewerGrygiel, Katarzynapl
dc.contributor.reviewerZaionc, Marek - 132832 pl
dc.date.accessioned2020-07-25T03:39:05Z
dc.date.available2020-07-25T03:39:05Z
dc.date.submitted2014-09-18pl
dc.fieldofstudyinformatyka analitycznapl
dc.identifier.apddiploma-89960-112440pl
dc.identifier.projectAPD / Opl
dc.identifier.urihttps://ruj.uj.edu.pl/xmlui/handle/item/198261
dc.languageengpl
dc.subject.enCombinatory logic, asymptotic densities, normalization, computer-assisted proofspl
dc.subject.plLogika kombinatoryczna, asymptotyczne gęstości, normalizacja, dowody wspierane przez komputerpl
dc.titleNon-normalizing S-termspl
dc.title.alternativeNienormalizujące S-termypl
dc.typemasterpl
dspace.entity.typePublication
dc.abstract.enpl
We present a computer-assisted proof of the least combinatory logic term without normal form, i.e. the smallest program without the halting property expressible in the language of combinatory logic, and use it to study the asymptotic density of weakly normalizing terms in combinatory logic.
dc.abstract.plpl
We present a computer-assisted proof of the least combinatory logic term without normal form, i.e. the smallest program without the halting property expressible in the language of combinatory logic, and use it to study the asymptotic density of weakly normalizing terms in combinatory logic.
dc.affiliationpl
Wydział Matematyki i Informatyki
dc.areapl
obszar nauk ścisłych
dc.contributor.advisorpl
Zaionc, Marek - 132832
dc.contributor.authorpl
Bendkowski, Maciej
dc.contributor.departmentbycodepl
UJK/WMI2
dc.contributor.reviewerpl
Grygiel, Katarzyna
dc.contributor.reviewerpl
Zaionc, Marek - 132832
dc.date.accessioned
2020-07-25T03:39:05Z
dc.date.available
2020-07-25T03:39:05Z
dc.date.submittedpl
2014-09-18
dc.fieldofstudypl
informatyka analityczna
dc.identifier.apdpl
diploma-89960-112440
dc.identifier.projectpl
APD / O
dc.identifier.uri
https://ruj.uj.edu.pl/xmlui/handle/item/198261
dc.languagepl
eng
dc.subject.enpl
Combinatory logic, asymptotic densities, normalization, computer-assisted proofs
dc.subject.plpl
Logika kombinatoryczna, asymptotyczne gęstości, normalizacja, dowody wspierane przez komputer
dc.titlepl
Non-normalizing S-terms
dc.title.alternativepl
Nienormalizujące S-termy
dc.typepl
master
dspace.entity.type
Publication
Affiliations

* The migration of download and view statistics prior to the date of April 8, 2024 is in progress.

Views
1
Views per month
Views per city
Katowice
1

No access

No Thumbnail Available