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In [[formal logic]], '''nonfirstorderizability''' is the inability of an expression to be adequately captured in particular theories in [[first-order logic]].  Nonfirstorderizable sentences are sometimes presented as evidence that first-order logic is not adequate to capture the nuances of meaning in natural language.
 
The term was coined by [[George Boolos]] in his well-known paper "To Be is to Be a Value of a Variable (or to Be Some Values of Some Variables)."  Boolos argued that such sentences call for [[second-order logic|second-order]] symbolization, which can be interpreted as plural quantification over the same domain as first-order quantifiers use, without postulation of distinct "second-order objects" ([[properties]], sets, etc.).
 
A standard example, known as the ''[[Peter Geach|Geach]]–[[David Kaplan (philosopher)|Kaplan]] sentence'', is:
 
: Some critics admire only one another.
 
If ''Axy'' is understood to mean "''x'' admires ''y''," and the [[universe of discourse]] is the set of all critics, then a reasonable translation of the sentence into second order logic is:
 
: <math>\exists X ( \exists x,y (Xx \land Xy \land Axy) \land \exists x \neg Xx \land \forall x\, \forall y (Xx \land Axy \rightarrow Xy))</math>
 
That this formula has no first-order equivalent can be seen as follows. Substitute the formula (''y'' = ''x'' + 1 v ''x'' = ''y'' + 1) for ''Axy''. The result,
 
: <math>\exists X ( \exists x,y (Xx \land Xy \land (y = x + 1 \lor x = y + 1)) \land \exists x \neg Xx \land \forall x\, \forall y (Xx \land (y = x + 1 \lor x = y + 1) \rightarrow Xy))</math>
 
states that there is a nonempty set which is closed under the predecessor and successor operations and yet does not contain all numbers. Thus, it is true in all [[Non-standard model of arithmetic|nonstandard models of arithmetic]] but false in the standard model. Since no first-order sentence has this property, the result follows.
 
== See also ==
* [[Plural quantification]]
* [[Reification (linguistics)]]
* [[Branching quantifier]]
* [[Generalized quantifier]]
 
== References ==
* {{cite journal | author=George Boolos | authorlink=George Boolos | title=To Be is to Be a Value of a Variable (or to Be Some Values of Some Variables) | journal=[[Journal of Philosophy]] | year=1984 | volume=81 | pages=430–49| doi=10.2307/2026308 | issue=8 | publisher=The Journal of Philosophy, Vol. 81, No. 8 | jstor= 2026308 }}  Reprinted in {{cite book | first=George | last=Boolos | authorlink=George Boolos | coauthors= | year=1998 | title=Logic, Logic, and Logic | edition= | publisher=[[Harvard University Press]] | location=[[Cambridge, MA]] | isbn=0-674-53767-X }}
 
[[Category:Logic]]
{{logic-stub}}

Revision as of 07:20, 7 March 2013

In formal logic, nonfirstorderizability is the inability of an expression to be adequately captured in particular theories in first-order logic. Nonfirstorderizable sentences are sometimes presented as evidence that first-order logic is not adequate to capture the nuances of meaning in natural language.

The term was coined by George Boolos in his well-known paper "To Be is to Be a Value of a Variable (or to Be Some Values of Some Variables)." Boolos argued that such sentences call for second-order symbolization, which can be interpreted as plural quantification over the same domain as first-order quantifiers use, without postulation of distinct "second-order objects" (properties, sets, etc.).

A standard example, known as the GeachKaplan sentence, is:

Some critics admire only one another.

If Axy is understood to mean "x admires y," and the universe of discourse is the set of all critics, then a reasonable translation of the sentence into second order logic is:

That this formula has no first-order equivalent can be seen as follows. Substitute the formula (y = x + 1 v x = y + 1) for Axy. The result,

states that there is a nonempty set which is closed under the predecessor and successor operations and yet does not contain all numbers. Thus, it is true in all nonstandard models of arithmetic but false in the standard model. Since no first-order sentence has this property, the result follows.

See also

References

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