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Titlebook: Dictionary of Logic as Applied in the Study of Language; Concepts/Methods/The Witold Marciszewski (professor, head of Department Book 1981

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书目名称Dictionary of Logic as Applied in the Study of Language
副标题Concepts/Methods/The
编辑Witold Marciszewski (professor, head of Department
视频video
丛书名称Melbourne International Philosophy Series
图书封面Titlebook: Dictionary of Logic as Applied in the Study of Language; Concepts/Methods/The Witold Marciszewski (professor, head of Department Book 1981
描述1. STRUCTURE AND REFERENCES 1.1. The main part of the dictionary consists of alphabetically arranged articles concerned with basic logical theories and some other selected topics. Within each article a set of concepts is defined in their mutual relations. This way of defining concepts in the context of a theory provides better understand­ ing of ideas than that provided by isolated short defmitions. A disadvantage of this method is that it takes more time to look something up inside an extensive article. To reduce this disadvantage the following measures have been adopted. Each article is divided into numbered sections, the numbers, in boldface type, being addresses to which we refer. Those sections of larger articles which are divided at the first level, i.e. numbered with single numerals, have titles. Main sections are further subdivided, the subsections being numbered by numerals added to the main section number, e.g. I, 1.1, 1.2, ... , 1.1.1, 1.1.2, and so on. A comprehensive subject index is supplied together with a glossary. The aim of the latter is to provide, if possible, short defmitions which sometimes may prove sufficient. As to the use of the glossary, see the comment p
出版日期Book 1981
关键词deontic logic; logic; modal logic; predicate logic
版次1
doihttps://doi.org/10.1007/978-94-017-1253-8
isbn_softcover978-90-481-8257-2
isbn_ebook978-94-017-1253-8
copyrightSpringer Science+Business Media Dordrecht 1981
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发表于 2025-3-21 20:42:21 | 显示全部楼层
Michel de Certeau liest Jules Vernenot refer to models but only to provability within the system reads as follows: a deductive system is (.) . [maximal] iff for every formula ., formulated in the language of the system, with no free variables either . or ~ . is provable in the system (see “Predicate logic” §5.2.1). This entry deals with semantic completeness.
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Consistency,re exists an underivable formula. To prove the equivalence, assume that . is underivable and . is abritrary. If both . and ~ . were derivable then . would be derivable as well using modus ponens from the propositional tautology (Duns Scotus law): ~ . ⊃ (.⊃ .).
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