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About: dbpedia-fr:Équation_xʸ=yˣ Goto Sponge NotDistinct Permalink

An Entity of Type : owl:Thing, within Data Space : fr.dbpedia.org associated with source document(s)

Attributes	Values
rdfs:label	Équation xʸ=yˣ (fr)
rdfs:comment	En général, l'exponentiation n'est pas commutative. Cependant, l'équation tient dans des cas particuliers, tels que (fr)
sameAs	dbr:Equation_xy_=_yx wikidata:Q23815594 dbpedia-ar:معادلة_xʸ=yˣ dbpedia-de:Gleichung_xʸ_=_yˣ dbpedia-it:Equazione_xʸ_=_yˣ dbpedia-ru:Уравнение_xʸ_=_yˣ http://g.co/kg/g/11cjgd3gnh
Wikipage page ID	11630354 (xsd:integer)
Wikipage revision ID	184419263 (xsd:integer)
dbo:wikiPageWikiLink	dbpedia-fr:History_of_the_Theory_of_Numbers Andrew M. Gleason category-fr:Mathématiques_récréatives category-fr:Équation_diophantienne Christian Goldbach dbpedia-fr:Cut_The_Knot dbpedia-fr:Daniel_Bernoulli dbpedia-fr:David_Singmaster E (mathematical constant) Natural number dbpedia-fr:Exponentiation dbpedia-fr:Leonard_Eugene_Dickson dbpedia-fr:Leonhard_Euler dbpedia-fr:Loi_commutative dbpedia-fr:Nombre_algébrique dbpedia-fr:Nombre_rationnel dbpedia-fr:Nombre_réel dbpedia-fr:William_Lowell_Putnam_Mathematical_Competition dbpedia-fr:Mathematical_Association_of_America dbpedia-fr:Leroy_Milton_Kelly
Link from a Wikipage to an external page	https://web.archive.org/web/20160304191325/http:/www.maa.org/sites/default/files/Sved50816668.pdf http://www.maa.org/sites/default/files/Sved50816668.pdf http://db.komal.hu/KomalHU/cikk.phtml%3Fid=200047 http://www.gotham-corp.com/sources.htm%23_Toc69534169 http://www.komal.hu/cikkek/loczy/powers/commpower.e.shtml http://www.cut-the-knot.org/wiki-math/index.php%3Fn=Algebra.RationalSolutionOfXYYX%7Cs%C3%A9rie= https://www.math.uni-bielefeld.de/~sillke/PUZZLES/x%5Ey-x%5Ey%7Cs%C3%A9rie=Arithmetical http://digital.ub.uni-duesseldorf.de/ulbdsp/periodical/titleinfo/4315444 https://books.google.com/books%3Fid=7D0PAQAAMAAJ&q=%22prove+that+you+have+obtained+all+of+them%22 https://books.google.com/books%3Fid=dO7C02z4LlcC&pg=PA687 https://web.archive.org/web/20021015103129/http:/www.komal.hu/cikkek/loczy/powers/commpower.e.shtml https://web.archive.org/web/20151228091303/https:/www.math.uni-bielefeld.de/~sillke/PUZZLES/x%5Ey-x%5Ey%7Carchive-date=2015-12-28 https://web.archive.org/web/20160506183127/http:/db.komal.hu/KomalHU/cikk.phtml%3Fid=200047
page length (characters) of wiki page	6933 (xsd:nonNegativeInteger)
dct:subject	category-fr:Mathématiques_récréatives category-fr:Équation_diophantienne
prop-fr:wikiPageUsesTemplate	dbpedia-fr:Modèle:= dbpedia-fr:Modèle:Article dbpedia-fr:Modèle:Date- dbpedia-fr:Modèle:Formule dbpedia-fr:Modèle:Lien dbpedia-fr:Modèle:Lien_web dbpedia-fr:Modèle:Ouvrage dbpedia-fr:Modèle:Portail dbpedia-fr:Modèle:Références dbpedia-fr:Modèle:Traduction/Référence dbpedia-fr:Modèle:Lien_archive
prov:wasDerivedFrom	wikipedia-fr:Équation_xʸ=yˣ?oldid=184419263&ns=0
foaf:depiction
prop-fr:année	1888 (xsd:integer) 1920 (xsd:integer) 1980 (xsd:integer) 1990 (xsd:integer) 2000 (xsd:integer)
prop-fr:auteur	dbpedia-fr:David_Singmaster dbpedia-fr:Leonard_Eugene_Dickson A. M. Gleason, R. E. Greenwood, L. M. Kelly (fr) Johann van Hengel (fr) Lajos Lóczi (fr)
prop-fr:champLibre	The twenty-first William Lowell Putnam mathematical competition , afternoon session, problem 1 (fr)
prop-fr:isbn	0 (xsd:integer)
prop-fr:journal	Mathematics Magazine (fr)
prop-fr:langue	de (fr) en (fr) hu (fr)
prop-fr:lienAuteur	Márta Svéd (fr)
prop-fr:lieu	New York (fr) Washington (fr)
prop-fr:mois	janvier (fr)
prop-fr:nom	Sved (fr)
prop-fr:pagesTotales	59 (xsd:integer) 687 (xsd:integer)
prop-fr:passage	9 (xsd:integer)
prop-fr:prénom	Marta (fr)
prop-fr:périodique	Bericht : über d. Schuljahr ... / Königliches Gymnasium zu Emmerich (fr)
prop-fr:site	Arithmetical and Analytical Puzzles (fr) CTK Wiki Math (fr)
prop-fr:sousTitre	1938 (xsd:integer)
prop-fr:titre	dbpedia-fr:History_of_the_Theory_of_Numbers On the Rational Solutions of xy yx (fr) On commutative and associative powers (fr) Rational Solutions to x^y y^x (fr) The William Lowell Putnam mathematical competition problems and solutions (fr) Mikor kommutatív, illetve asszociatív a hatványozás? (fr) x^y y^x - commuting powers (fr) Sources in recreational mathematics: an annotated bibliography. 8th preliminary edition (fr) Beweis des Satzes, dass unter allen reellen positiven ganzen Zahlen nur das Zahlenpaar 4 und 2 für a und b der Gleichung ab ba genügt (fr)
prop-fr:titreChapitre	Rational solutions of xy yx (fr)

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