Every recursive linear ordering has a copy in dtime-space (n, log(n))
Journal of Symbolic Logic 55 (1):260-276 (1990)
| Abstract | This article has no associated abstract. (fix it) | |||||||||
| Keywords | No keywords specified (fix it) | |||||||||
| Categories | ||||||||||
| Options |
|
|||||||||
| PhilPapers Archive |
Upload a copy of this paper Check publisher's policy on self-archival Papers currently archived: 5,701 |
| External links |
|
| Through your library | Configure |
Juha Oikkonen (1992). A Recursion Principle for Linear Orderings. Journal of Symbolic Logic 57 (1):82-96.
David Pincus (1997). The Dense Linear Ordering Principle. Journal of Symbolic Logic 62 (2):438-456.
Stanley S. Wainer (1999). Accessible Recursive Functions. Bulletin of Symbolic Logic 5 (3):367-388.
Dev K. Roy & Richard Watnick (1988). Finite Condensations of Recursive Linear Orders. Studia Logica 47 (4):311 - 317.
Michael Moses (2010). The Block Relation in Computable Linear Orders. Notre Dame Journal of Formal Logic 52 (3):289-305.
Antonio Montalbán (2005). Up to Equimorphism, Hyperarithmetic Is Recursive. Journal of Symbolic Logic 70 (2):360 - 378.
C. J. Ash (1991). A Construction for Recursive Linear Orderings. Journal of Symbolic Logic 56 (2):673-683.
Monthly downloads
Sorry, there are not enough data points to plot this chart.
|
Added to index2009-01-28Total downloads0Recent downloads (6 months)0How can I increase my downloads? |

