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  • Quine, W. V.  (42)
  • 1935-1939  (42)
  • PHILOS  (42)
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  • 1935-1939  (42)
Year
FID
Subjects(RVK)
  • 1
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1936
    In:  Journal of Symbolic Logic Vol. 1, No. 2 ( 1936-06), p. 68-68
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 1, No. 2 ( 1936-06), p. 68-68
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1936
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 2
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1936
    In:  Journal of Symbolic Logic Vol. 1, No. 3 ( 1936-09), p. 112-113
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 1, No. 3 ( 1936-09), p. 112-113
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1936
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 3
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1937
    In:  Journal of Symbolic Logic Vol. 2, No. 1 ( 1937-03), p. 46-47
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 2, No. 1 ( 1937-03), p. 46-47
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1937
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 4
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1936
    In:  Journal of Symbolic Logic Vol. 1, No. 2 ( 1936-06), p. 71-72
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 1, No. 2 ( 1936-06), p. 71-72
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1936
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 5
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1936
    In:  Journal of Symbolic Logic Vol. 1, No. 2 ( 1936-06), p. 45-57
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 1, No. 2 ( 1936-06), p. 45-57
    Abstract: 1. Introduction . In his set theory Zermelo uses the variables “ x ”, “ y ”, etc. for the representation of “things” generally. Among these things he includes sets , or, as I shall say henceforth, classes . He adopts the connective “ϵ” of membership as his sole special primitive; thus the elementary formulae of his system are describable simply as expressions of the form “ xϵy ”, with any thing-variables ” x ”, “ y ”, “ z ”, etc. supplanting “ x ” and “ y ”. The postulates of his system are so fashioned as to avoid the logical paradoxes without use of the theory of types. One of the postulates, the so-called Aussonderungsaxiom , may be stated in familiar logical notation as where is understood as any statement about y which is definite in a certain sense which Zermelo introduces informally for the purpose. Skolem has pointed out that it is adequate here to construe “definite” statements as embracing just the elementary formulae and all formulae thence constructible by the truth functions and by quantification with respect to thing-variables. A second of Zermelo's postulates is the principle of extensionality; this asserts that mutually inclusive classes are identical, i.e. are members of just the same classes. There are further postulates which provide for the existence of the null class, the class of all subclasses of any given class, the class of all members of members of any given class, the unit class of any given thing, and the class whose sole members are any two given things. Finally the multiplicative axiom ( Auswahlprinzip ) and the axiom of infinity are adopted.
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1936
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 6
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1937
    In:  The Journal of Symbolic Logic Vol. 2, No. 1 ( 1937-03), p. 47-47
    In: The Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 2, No. 1 ( 1937-03), p. 47-47
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1937
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 7
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1936
    In:  Journal of Symbolic Logic Vol. 1, No. 1 ( 1936-03), p. 2-25
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 1, No. 1 ( 1936-03), p. 2-25
    Abstract: By concepts will be meant propositions (or truth-values), attributes (or classes), and relations of all degrees. The degree of a concept will be said to be 0, 1, or n ( 〉 1), and the concept will be said to be medadic, monadic , or n-adic , according as the concept is a proposition, an attribute, or an n -adic relation. The common procedure in systematizing logistic is to treat these successive degrees as ultimately separate categories. The partition is not rested upon properties of the thus classified elements within the formal system, but is imposed rather at the metamathematical level, through stipulations as to what combinations of signs are to be accorded or denied meaning. Each function of the formal system is restricted, thus metamathematically, to one degree for its values and to one for each of its arguments. The theory of types imports a further scheme of infinite partition, imposed by metamathematical stipulations as to the relative types of admissible arguments of the several functions and stipulations as to the types of the values of the functions relative to the types of the arguments. The elaborateness of the metamathematical grillwork which thus underlies formal logistic accounts in part for the tendency of those interested in logistic less for the matters treated than for the structures exemplified to limit their attention to the propositional calculus and the Boolean calculus of attributes (or classes), which, taken separately, are independent of the partitioning. A second reason for the algebraic appeal of these departments is their freedom from bound (apparent) variables: for use of bound variables fuses systematic considerations with notational or metamathematical ones in a way which resists ordinary formulation in terms of fixed functions and their arguments. Freedom from bound variables may be regarded, indeed, as the feature distinguishing algebra from analysis.
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1936
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 8
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1937
    In:  Journal of Symbolic Logic Vol. 2, No. 3 ( 1937-09), p. 113-119
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 2, No. 3 ( 1937-09), p. 113-119
    Abstract: 1. The notion of derivability. Italic capitals, with or without subscripts, will be used as variables. They are to take as values some manner of elements which may for the present be left undetermined. Now let us consider abstractly the notion of the derivability of an element X from one or more specified elements by a series of steps of a specified kind. This involves reference to two conditions upon elements. One of these conditions, expressible by some statement form containing a single free variable, determines the elements from which X is said to be derivable. The other condition, expressed say by a statement form containing k + 1 free variables, determines the kind of steps by which the derivation is to proceed; it is the condition which any elements Z 1 , … Z k , Y must fulfill if progress from Z i , …, Z k to Y is to constitute a step of derivation in the intended sense. Supposing “ f(Y) ” supplanted by the first of these statement forms, whatever it may be, and “ g(Z 1 , …, Z k , Y) ” supplanted by the other, let us adopt the form of notation to express derivability of X in the suggested sense. The meaning of (1) can be formulated more accurately as follows: (i) There are elements Y 1 to Y m (for some m ) such that Y m = X and, for each i≦m , either f ( Y i ) or else there are numbers j 1 to Y m , each less than i , for which g ( Y j 1 , …, Y jk , Y i ). (Variable subscripts are to be understood, here and throughout the paper, as referring only to positive integers.) The notion (1) is illustrated in the ancestral R * of a relation R; 1 for, Another illustration is afforded by metamathematics. Suppose our elements are the expressions used in some formal system; suppose we have defined “ Post(Y) ”, meaning that Y is a postulate of that system; and suppose we have defined “ Inf ( Z I , …, Z k , Y )” (for some fixed k large enough for all purposes of the system in question), meaning that Y proceeds from Z 1 , …, Z k by one application of one or another of the rules of inference of the system. Then would mean that X is a theorem of the system.
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1937
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
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  • 9
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1937
    In:  Journal of Symbolic Logic Vol. 2, No. 1 ( 1937-03), p. 47-47
    In: Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 2, No. 1 ( 1937-03), p. 47-47
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1937
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
  • 10
    Online Resource
    Online Resource
    Cambridge University Press (CUP) ; 1937
    In:  The Journal of Symbolic Logic Vol. 2, No. 1 ( 1937-03), p. 46-47
    In: The Journal of Symbolic Logic, Cambridge University Press (CUP), Vol. 2, No. 1 ( 1937-03), p. 46-47
    Type of Medium: Online Resource
    ISSN: 0022-4812 , 1943-5886
    RVK:
    Language: English
    Publisher: Cambridge University Press (CUP)
    Publication Date: 1937
    detail.hit.zdb_id: 2010607-5
    SSG: 5,1
    SSG: 17,1
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
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