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        <title>Inclassables Mathématiques 2.0 - bonne-question</title>
        <description>Aux frontières du réel. Au centre de la complexité.</description>
        <link>http://www.inclassablesmathematiques.fr/bonne-question/</link>
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/12/26/je-donne-mon-age-au-chat.html</guid>
                <title>Je donne mon âge au chat...</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/12/26/je-donne-mon-age-au-chat.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                                <pubDate>Mon, 26 Dec 2011 11:49:00 +0100</pubDate>
                <description>
                    &lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;TENTEZ VOTRE CHANCE AVANT DE REGARDER LES REPONSES !&lt;/center&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/center&gt;&lt;center&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/center&gt;&lt;center&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/center&gt;&lt;center&gt;&lt;a href=&quot;https://docs.google.com/spreadsheet/ccc?key=0AsLWwvTf2MtJdElwQlhqdml1cWQ5ZmxmbTFCTVBTNUE&quot; target=&quot;_self&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;Vos réponses&lt;/span&gt;&lt;/a&gt;&lt;/center&gt;&lt;center&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/center&gt;
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/10/24/fin-du-concours-et-le-gagnant-est.html</guid>
                <title>Fin du concours et le gagnant est...</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/10/24/fin-du-concours-et-le-gagnant-est.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Activités et jeux</category>
                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Humour</category>
                                <category>Livres et citations</category>
                                                <pubDate>Mon, 24 Oct 2011 19:06:02 +0200</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;En partenariat avec les éditions Flammarion, les Inclassables Mathématiques ont organisé &lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2011/10/01/concours-un-livre-a-gagner.html&quot; target=&quot;_blank&quot;&gt;un petit concours&lt;/a&gt; permettant de gagner un livre.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;Un grand merci à tous les participants et en particulier à Bertrand Hauchecorne qui a augmenté sa réponse de l'anecdote suivante:&lt;/span&gt;&lt;/p&gt;&lt;blockquote&gt;&lt;p&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;Le mathématicien John Von Neumann avait répondu 60 km.&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;Vous avez trouvé l'astuce ? lui demanda son interlocuteur&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;L'astuce, quelle astuce ? J'ai trouvé les termes d'une série convergente, je l'ai sommé et j'ai trouvé 60 km.&lt;/span&gt;&lt;/p&gt;&lt;/blockquote&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;La réponse à l'énigme tirée du livre, était 60 km puisqu'il reste une heure avant que les deux trains se rejoignent, et la mouche volant à 60 km/h réalisera cette distance quelque soit le sens de son parcours (en supposant qu'elle fasse demi-tour instantanément...).&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;Il y a eu (seulement) 17 bonnes réponses et le gagnant est le plus pessimiste d'entre eux puisqu'il a répondu qu'il n'y aurait que 2 bonnes réponses et qui est en fait le plus près. Il s'agit de &lt;a href=&quot;http://www.neumino.com&quot; target=&quot;_blank&quot;&gt; Michel&lt;/a&gt;. Encore bravo et peut-être à bientôt pour un nouveau concours.&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/08/17/google-pense-aux-matheux.html</guid>
                <title>Google pense aux matheux</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/08/17/google-pense-aux-matheux.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                                <pubDate>Wed, 17 Aug 2011 12:47:00 +0200</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Aujourd'hui &lt;a href=&quot;http://www.google.com/webhp?hl=fr#q=Pierre+de+Fermat&amp;amp;ct=pierre_de_fermat-2011-hp&amp;amp;oi=ddle&amp;amp;bav=on.2,or.r_gc.r_pw.r_cp.&amp;amp;fp=7bd382feb4df5dc5&amp;amp;biw=1280&amp;amp;bih=807&quot; target=&quot;_blank&quot;&gt;Google&lt;/a&gt; publie un Doodle associé à un mathématicien français... Sa date de naissance est incertaine et peut-être que Google l'a placée aujourd'hui.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;a href=&quot;http://www.google.com/webhp?hl=fr#q=Pierre+de+Fermat&amp;amp;ct=pierre_de_fermat-2011-hp&amp;amp;oi=ddle&amp;amp;bav=on.2,or.r_gc.r_pw.r_cp.&amp;amp;fp=7bd382feb4df5dc5&amp;amp;biw=1280&amp;amp;bih=807&quot; target=&quot;_blank&quot;&gt;&lt;img style=&quot;display: block; margin-left: auto; margin-right: auto;&quot; 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&quot; alt=&quot;&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Saurez-vous dire à quoi fait référence cette image et quel est le nom du mathématicien correspondant?&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Quelques indices pour vous aider à le retrouver avant d'obtenir son nom en&amp;nbsp; cliquant sur l'image :&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Beaumont de Lomagne, Université d'Orléans, Wiles, 1994, &quot;J'ai trouvé une merveilleuse démonstration de cette proposition, mais la marge est trop étroite pour la contenir&quot;.&lt;/span&gt;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/06/09/les-maths-de-l-espace.html</guid>
                <title>Les maths de l'espace</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/06/09/les-maths-de-l-espace.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Outils web</category>
                                <category>Pour le prof de maths</category>
                                <category>Pour les collégiens</category>
                                <category>Pour les lycéens</category>
                                <category>Pour les parents</category>
                                <category>Vulgarisation</category>
                                                <pubDate>Thu, 09 Jun 2011 17:01:00 +0200</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;La NASA a réalisé un site très intéressant adressé au élèves de l'enseignement secondaire et à leurs enseignants. A travers plus de 400 exercices abordant les thématiques de la Terre et de l'espace, on découvre un usage concret des mathématiques. On découvre ainsi des informations que leur usage peut procurer.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;La dernière question qui vient d'être abordée récemment est de savoir si le Shuttle peut ou non atteindre la lune. C'est &lt;a href=&quot;http://spacemath.gsfc.nasa.gov/weekly/7Page85.pdf&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;ICI&lt;/span&gt;&lt;/a&gt;. Les corrections et les explications sont proposées avec les thèmes.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a title=&quot;Shuttle Endeavour: Incredible View [1680x1050] de TopTechWriter.US, sur Flickr&quot; href=&quot;http://www.flickr.com/photos/toptechwriter/3120611291/&quot;&gt;&lt;img style=&quot;display: block; margin-left: auto; margin-right: auto;&quot; src=&quot;http://farm4.static.flickr.com/3130/3120611291_cb4058ee1f_z.jpg&quot; alt=&quot;Shuttle Endeavour: Incredible View [1680x1050]&quot; width=&quot;640&quot; height=&quot;400&quot; /&gt;&lt;/a&gt; Photo: &lt;a href=&quot;http://www.flickr.com/photos/toptechwriter/3120611291/&quot; target=&quot;_blank&quot;&gt;Chris Cristner&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;On pourra explorer mathématiquement les trous noirs, les tsunamis, les collisions de particules et de galaxies, l'atmosphère...&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Le site s'appelle &lt;a href=&quot;http://spacemath.gsfc.nasa.gov/SpaceMath.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt; Space Math&lt;/span&gt;&lt;/a&gt; et n'est pas (encore?) traduit en français.&lt;/span&gt;&lt;/p&gt;
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/04/15/fil-conducteur.html</guid>
                <title>Fil conducteur</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/04/15/fil-conducteur.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                                <pubDate>Fri, 15 Apr 2011 19:15:00 +0200</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Considérons un fil de cuivre (l'un des meilleurs conducteurs thermiques et électriques) d'une épaisseur d'un cheveu (0.1 mm). &lt;br /&gt;Quelle épaisseur de cuivre faudra t-il pour obtenir le meilleur isolant thermique puis pour obtenir le meilleur isolant électrique? Donner une image concrète de la deuxième épaisseur.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;a title=&quot;fil métallique de miluz, sur Flickr&quot; href=&quot;http://www.flickr.com/photos/35262951@N00/4496772395/&quot;&gt;&lt;img style=&quot;display: block; margin-left: auto; margin-right: auto;&quot; src=&quot;http://farm5.static.flickr.com/4072/4496772395_be74382987_m.jpg&quot; alt=&quot;fil métallique&quot; width=&quot;240&quot; height=&quot;180&quot; /&gt;&lt;/a&gt;&lt;/p&gt;
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/02/26/la-complexite-c-est-ca.html</guid>
                <title>La complexité, c'est ça:</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/02/26/la-complexite-c-est-ca.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Débats</category>
                                <category>Humour</category>
                                <category>Monde numérique</category>
                                                <pubDate>Sat, 26 Feb 2011 13:38:00 +0100</pubDate>
                <description>
                    &lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: xx-large;&quot;&gt;Excellent #anthologiedetwitter RT &lt;a href=&quot;http://twitter.com/gtouze&quot; target=&quot;_blank&quot;&gt;@gtouze&lt;/a&gt;: OUI + iOUI RT &lt;a href=&quot;http://twitter.com/olol_olol&quot; target=&quot;_blank&quot;&gt;@olol_olol&lt;/a&gt;: La complexité sera-t-elle le défi du XXIème siècle?&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;a title=&quot;Bogoss II en WebTube (Camille Gévaudan, 2008) de Khomille, sur Flickr&quot; href=&quot;http://www.flickr.com/photos/k-m/2265176939/&quot;&gt;&lt;img style=&quot;display: block; margin-left: auto; margin-right: auto;&quot; src=&quot;http://farm3.static.flickr.com/2399/2265176939_e4414f89aa.jpg&quot; alt=&quot;Bogoss II en WebTube (Camille Gévaudan, 2008)&quot; width=&quot;395&quot; height=&quot;500&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.flickr.com/photos/k-m/&quot; target=&quot;_blank&quot;&gt;Khomille&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/02/06/l-erreur-de-martin-gardner-ou-le-protocole-en-probabilites.html</guid>
                <title>L'erreur de Martin Gardner ou l'importance de définir le protocole en probabilités</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/02/06/l-erreur-de-martin-gardner-ou-le-protocole-en-probabilites.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Hommes et femmes</category>
                                <category>Paradoxes, limitations,erreurs</category>
                                <category>Représentations</category>
                                <category>Vulgarisation</category>
                                                <pubDate>Tue, 08 Feb 2011 17:20:09 +0100</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2010/05/23/martin-gardner-est-decede-a-l-age-de-95-ans.html&quot; target=&quot;_blank&quot;&gt;Martin Gardner&lt;/a&gt; est décédé en mai dernier et laisse derrière lui un nombre considérable de publications, principalement dans le domaine des jeux mathématiques. Il publia pour la première fois le problème des deux enfants dans les colonnes du &lt;em&gt;Scientific American&lt;/em&gt; en 1959. Il le republia plus tard dans&amp;nbsp; &lt;em&gt;The Second Scientific American Book of Mathematical Puzzles and Diversions&lt;/em&gt;. La première réponse que donna Martin Gardner était eronnée ou plutôt incomplète. Il rectifia sa réponse dans une autre&amp;nbsp; édition mais c'est la solution erronée qui est restée plus populaire que la correction. De plus, en 2010, une variante du problème des deux enfants, celle de l'enfant-mardi est apparue et est devenue un sujet &quot;viral&quot; dont la solution proposée présente le même défaut.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;On peut certainement faire l'analogie de ce problème avec &lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2006/06/20/paradoxe-de-la-corde-prise-au-hasard-bertrand.html&quot; target=&quot;_blank&quot;&gt;le paradoxe de Bertrand&lt;/a&gt; que j'avais abordé dans un billet précédent.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&amp;nbsp;&lt;img style=&quot;margin: 0.7em 0;&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/0/04/Martin_Gardner.jpeg&quot; alt=&quot;Martin_Gardner.jpeg&quot; /&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Le problème des deux enfants &lt;/span&gt;&lt;/strong&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Il s'énonce comme suit:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Mr. Smith has two children. At least one of them is a boy. What&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;is the probability that both children are boys?&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Mr. Jones has two children. The older child is a girl. What is&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;the probability that both children are girls?&lt;/span&gt;&lt;/p&gt;
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2010/09/30/sondage-sur-l-operation-croix.html</guid>
                <title>Sondage sur l'opération &quot;croix&quot;</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2010/09/30/sondage-sur-l-operation-croix.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                                <pubDate>Thu, 30 Sep 2010 14:08:00 +0200</pubDate>
                <description>
                    &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;J'ai posé la question suivante à mes 60 élèves de Première S et de Terminale S. Ils n'ont pas été préparés à la question.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;img id=&quot;media-2672073&quot; style=&quot;margin: 0.7em 0;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/00/3954108313.gif&quot; alt=&quot;croix.gif&quot; /&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&amp;nbsp;&lt;/p&gt;
                </description>
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2010/03/24/le-refus-de-perelman-qu-ne-pensez-vous.html</guid>
                <title>Le refus de Perelman: qu'en pensez-vous ?</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2010/03/24/le-refus-de-perelman-qu-ne-pensez-vous.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Débats</category>
                                <category>Infos</category>
                                <category>Mathématiques</category>
                                                <pubDate>Wed, 24 Mar 2010 19:14:00 +0100</pubDate>
                <description>
                    &lt;p&gt;Après la médaille Fields, Grigori Perelman vient de refuser le prix du Clay Institute.&lt;br /&gt; &lt;br /&gt; Qu'en pensez vous ?&lt;/p&gt; &lt;p&gt;&amp;nbsp;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&amp;nbsp;&lt;/p&gt; &lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;a target=&quot;_blank&quot; href=&quot;http://www.lefigaro.fr/international/2010/03/24/01003-20100324ARTFIG00677-genie-des-maths-il-refuse-un-prix-d-un-million-de-dollars-.php&quot;&gt;L'article du Figaro&lt;/a&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;a target=&quot;_blank&quot; href=&quot;http://spreadsheets.google.com/pub?key=t4jSJ03KkdxAvLJ-uzfSjmQ&amp;amp;output=html&quot;&gt;&lt;span style=&quot;color: #ff0000;&quot;&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;&lt;b&gt;VOS REPONSES&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&amp;nbsp;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&lt;/p&gt; &lt;div&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;b&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt; &lt;br /&gt; &lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;
                </description>
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2010/02/23/definition-des-mathematiques.html</guid>
                <title>Définition des mathématiques</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2010/02/23/definition-des-mathematiques.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Bonne question</category>
                                <category>Culture Générale</category>
                                <category>Débats</category>
                                <category>Mathématiques</category>
                                <category>Pensées</category>
                                                <pubDate>Tue, 23 Feb 2010 16:55:00 +0100</pubDate>
                <description>
                    &lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Est-ce que je peux écrire ?&lt;/span&gt;&lt;/p&gt; &lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt; &lt;br /&gt; &lt;span style=&quot;font-size: medium;&quot;&gt;&lt;a target=&quot;_blank&quot; href=&quot;http://fr.wikipedia.org/wiki/Math%C3%A9matiques&quot;&gt;Les mathématiques&lt;/a&gt; sont la science du discret et du continu.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt; &lt;br /&gt; En d'autres termes, existe-t-il un concept mathématique qui ne soit pas associé à l'étude du discret et/ou du continu?&lt;/span&gt;&lt;/p&gt; &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Réciproquement, toute tentative d'étude du discret et du continu conduit-elle aux mathématiques ?&lt;/span&gt;&lt;/p&gt; &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt; &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Pour ma part, je répondrai oui à ces deux questions mais j'ai peut-être tort.&lt;/span&gt;&lt;/p&gt;
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