Zalta, E. N. (2014): Frege's Theorem and Foundations for Arithmetic

Zalta (2014): Edward N. Zalta; Frege's Theorem and Foundations for Arithmetic; Hrsg.: Edward N. Zalta; Reihe: The Stanford Encyclopedia of Philosophy; Band: 2014; Nummer: 4; Hochschule: Stanford University; http://plato.stanford.edu/entries/frege-theorem/index.html; Quellengüte: 5

Attribute

Kürzel	Zalta (2014)
Quellenart	Web
Autor(en)	Edward N. Zalta
Herausgeber	Edward N. Zalta
Titel	Frege's Theorem and Foundations for Arithmetic
Reihe	The Stanford Encyclopedia of Philosophy
Band	2014
Nummer	4
Hochschule	Stanford University
Fakultät	The Metaphysics Research Lab
URL	http://plato.stanford.edu/entries/frege-theorem/index.html
Sprache	Englisch
Quellengüte	5
Anmerkungen	Archivierte Seite (Winter 2014 Edition, ab 21. Dezember): http://plato.stanford.edu/archives/win2014/entries/frege-theorem/

BibTeX

 @misc{GlossarWiki:Zalta:2014, 
   author = {Edward N. Zalta}, 
   editor = {Edward N. Zalta}, 
   title = {Frege's Theorem and Foundations for Arithmetic}, 
   howpublished = {http://plato.stanford.edu/entries/frege-theorem/index.html}, 
   institution = {Stanford University -- The Metaphysics Research Lab}, 
   series = {The Stanford Encyclopedia of Philosophy}, 
   volume = {2014}, 
   number = {4}, 
   url = {http://plato.stanford.edu/entries/frege-theorem/index.html}, 
   quality = {5}, 
   note = {Archivierte Seite (Winter 2014 Edition, ab 21. Dezember): http://plato.stanford.edu/archives/win2014/entries/frege-theorem/}
 }

Nicht-Standard-BibTeX

 @web{GlossarWiki:Zalta:2014:ext, 
   author = {Edward N. Zalta}, 
   editor = {Edward N. Zalta}, 
   title = {Frege's Theorem and Foundations for Arithmetic}, 
   institution = {Stanford University -- The Metaphysics Research Lab}, 
   series = {The Stanford Encyclopedia of Philosophy}, 
   volume = {2014}, 
   number = {4}, 
   url = {http://plato.stanford.edu/entries/frege-theorem/index.html}, 
   quality = {5}, 
   note = {Archivierte Seite (Winter 2014 Edition, ab 21. Dezember): http://plato.stanford.edu/archives/win2014/entries/frege-theorem/}
 }

Zitiert durch

• Geordnetes Paar: Definition von Frege