A. Avron, J. Ben-Naim & B. Konikowska (2007):
Cut-free Ordinary Sequent Calculi for Logics Having Generalized Finite-Valued Semantics.
Logica Universalis 1(1),
pp. 41–70,
doi:10.1007/978-3-642-32621-9_24.
M. Baaz, C.G. Fermüller & R. Zach (1993):
Systematic Construction of Natural Deduction Systems for Many-valued Logics: Extended Report.
Technical Report TUW-E185.2-BFZ.1-93.
D.A. Bochvar (1938):
Ob odnom trechzna čnom isčislenii i ego primenenii k analizu paradoksov klassiceskogo funkcional'nogo isčislenija.
Matematicheskii Sbornik 4(46)(2),
pp. 287–308.
Translated to English by M. Bergmann as On a Three-valued Logical Calculus and Its Application to the Analysis of the Paradoxes of the Classical Extended Functional Calculus. History and Philosophy of Logic 2:87–112, 1981.
M.E. Coniglio & M.I. Corbalán (2011):
Recovering sense in the logics of nonsense (Recuperando o sentido nas lógicas do sem-sentido, in Portuguese).
In: 16th Brazilian Logic Conference (XVI EBL): Book of Abstracts,
Petrópolis, Brazil,
pp. 38–38.
M.I. Corbalán (2012):
Local Recovering Connectives (Conectivos de Restauração Local, in Portuguese).
Masters thesis.
IFCH-State University of Campinas,
Brazil.
S. Halldén (1949):
The Logic of Nonsense.
Uppsala Univ.,
Uppsala.
G. Malinowski (2007):
Many-valued logic and its philosophy.
In: D.M. Gabbay & J. Woods: Handbook of the History of Logic, vol. 8: The Many Valued and Nonmonotonic Turn in Logic.
North Holland,
Amsterdam,
pp. 13–94,
doi:10.1016/S1874-5857(07)80004-5.
M. Volpe, J. Marcos & C. Caleiro (2012):
Classic-Like Cut-Based Tableau Systems for Finite-Valued Logics.
In: Proceedings of 19th WoLLIC,
LNCS 7456, Springer,
pp. 321–335,
doi:10.1007/s11787-006-0003-6.
T. Williamson (1994):
Vagueness.
Routledge,
London & New York.