bibtype |
J -
Journal Article
|
ARLID |
0550074 |
utime |
20230418204456.1 |
mtime |
20211228235959.9 |
SCOPUS |
85120858567 |
WOS |
000848264000038 |
DOI |
10.1109/TFUZZ.2021.3131200 |
title
(primary) (eng) |
A 0-1 Law in Mathematical Fuzzy Logic |
specification |
page_count |
8 s. |
media_type |
P |
|
serial |
ARLID |
cav_un_epca*0253234 |
ISSN |
1063-6706 |
title
|
IEEE Transactions on Fuzzy Systems |
volume_id |
30 |
volume |
9 (2022) |
page_num |
3833-3840 |
publisher |
name |
Institute of Electrical and Electronics Engineers |
|
|
keyword |
mathematical fuzzy logic |
keyword |
first-order fuzzy logics |
keyword |
finite weighted structures |
author
(primary) |
ARLID |
cav_un_auth*0382241 |
name1 |
Badia |
name2 |
G. |
country |
AU |
share |
50 |
|
author
|
ARLID |
cav_un_auth*0293476 |
name1 |
Noguera |
name2 |
Carles |
institution |
UTIA-B |
full_dept (cz) |
Matematická teorie rozhodování |
full_dept |
Department of Decision Making Theory |
department (cz) |
MTR |
department |
MTR |
full_dept |
Department of Decision Making Theory |
share |
50 |
garant |
A |
fullinstit |
Ústav teorie informace a automatizace AV ČR, v. v. i. |
|
source |
|
source |
|
cas_special |
abstract
(eng) |
This paper continues the theoretical study of weighted structures in mathematical fuzzy logic focusing on the finite model theory of fuzzy logics valued on arbitrary finite MTL-chains. We show that for any first-order (or infinitary with finitely many variables) formula phi, there is a unique truth-value that phi takes almost surely in every finite many-valued model and such that every other truth-value is almost surely not taken. This generalizes a theorem in the fuzzy setting due to Robert Kosik and Christian G. Fermuller. |
result_subspec |
WOS |
RIV |
BA |
FORD0 |
10000 |
FORD1 |
10100 |
FORD2 |
10101 |
reportyear |
2023 |
num_of_auth |
2 |
inst_support |
RVO:67985556 |
permalink |
http://hdl.handle.net/11104/0326170 |
confidential |
S |
mrcbC91 |
C |
mrcbT16-e |
COMPUTERSCIENCEARTIFICIALINTELLIGENCE|ENGINEERINGELECTRICALELECTRONIC |
mrcbT16-j |
2.447 |
mrcbT16-s |
3.533 |
mrcbT16-D |
Q1* |
mrcbT16-E |
Q1* |
arlyear |
2022 |
mrcbU14 |
85120858567 SCOPUS |
mrcbU24 |
PUBMED |
mrcbU34 |
000848264000038 WOS |
mrcbU63 |
cav_un_epca*0253234 IEEE Transactions on Fuzzy Systems 1063-6706 1941-0034 Roč. 30 č. 9 2022 3833 3840 Institute of Electrical and Electronics Engineers |
|