Continuous Fraïssé Conjecture.
A. Beckmann, M. Goldstern, and N. Preining.
Order, 25(4):281-298, 2008.
DOI 10.1007/s11083-008-9094-4.
Preprint PDF.
The original publication is available at
www.springerlink.com.
[2008-12-18 | /Work/Publications]
permanent link
First Order Gödel logics.
M. Baaz, N. Preining, and R. Zach.
APAL 147:23-47, 2007.
PDF.
[2007-10-29 | /Work/Publications]
permanent link
TeX Live on Debian.
N. Preining.
TUGboat 26(3):241-242, 2005.
PDF.
[2005-12-31 | /Work/Publications]
permanent link
Complete Recursive Axiomatizability of Gödel Logics.
N. Preining.
PhD thesis, Vienna University of Technology, Austria, 2003.
PDF
[2003-03-15 | /Work/Publications]
permanent link
MUltlog and MUltseq reanimated and married.
M. Baaz, C. G. Fermüller, A. J. Gil, N. Preining, and G. Salzer.
In B. Konev and R. Schmidt, editors, Proc. 4th Int. Workshop
on the Implementation of Logics, Technical Report ULCS-03-018,
2003.
PDF
[2003-03-01 | /Work/Publications]
permanent link
Gödel logics and Cantor-Bendixon analysis.
N. Preining.
In M. Baaz and A. Voronkov, editors, Proceedings of
LPAR’2002, LNAI 2514, pages 327-336, October 2002.
PDF. The original publication is available at
www.springerlink.com.
[2002-10-01 | /Work/Publications]
permanent link
Proof theory and proof systems for projective and affine geometry.
N. Preining.
Technical Report TR-2002-FE01, Institut f.
Computersprachen 185.2, Vienna University of Technology. June 2002.
Position paper at the TABLEAUX 2002, Kopenhagen, Danmark.
PDF
[2002-06-01 | /Work/Publications]
permanent link
A guide to quantified propositional Gödel logic.
M. Baaz, A. Ciabattoni, N. Preining, and H. Veith.
IJCAR workshop QBF 2001, June 2001.
Siena, Italy.
PDF
[2001-06-01 | /Work/Publications]
permanent link
Sketch-as-proof.
N. Preining.
In G. Gottlob, A. Leitsch, and D. Mundici, editors,
Computational Logic and Proof Theory, Proc. 5th Kurt Gödel
Colloquium KGC’97, Lecture Notes in Computer Science 1289, pages
264-277, Vienna, Austria, 1997. Springer.
PDF
[1997-08-01 | /Work/Publications]
permanent link