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        <title>Inclassables Mathématiques 2.0 - quel_beau_metier_professeur</title>
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2012/01/08/inserer-du-contenu-multimedia-dans-un-diaporama.html</guid>
                <title>Insérer du contenu multimédia dans un diaporama</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2012/01/08/inserer-du-contenu-multimedia-dans-un-diaporama.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Outils web</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Sun, 08 Jan 2012 16:36:00 +0100</pubDate>
                <description>
                    &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;J'ai réalisé un diaporama Powerpoint permettant d'expliquer comment on peut y insérer une vidéo YouTube.&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je l'ai ensuite converti en objet flash afin de le présenter ici.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Vérifiez que la vidéo fonctionne aussi avec le fichier flash qui est ici!&lt;/span&gt;&lt;br /&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;
                </description>
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2012/01/11/mediatisation-numerique-de-cours-un-exemple-en-mathematiques.html</guid>
                <title>Médiatisation numérique d'un cours, un exemple en mathématiques</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2012/01/11/mediatisation-numerique-de-cours-un-exemple-en-mathematiques.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Monde numérique</category>
                                <category>Outils web</category>
                                <category>Pour le prof de maths</category>
                                <category>Quel beau métier professeur</category>
                                <category>Vidéos</category>
                                <category>Visuel</category>
                                                <pubDate>Sun, 25 Dec 2011 23:20:00 +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/2012/01/08/inserer-du-contenu-multimedia-dans-un-diaporama.html&quot; target=&quot;_blank&quot;&gt;Dans le billet précédent&lt;/a&gt;, j'ai montré comment insérer une vidéo YouTube dans un diaporama et comment le convertir en objet flash. Une idée en amenant une autre, j'ai utilisé l'insertion d'une vidéo dans un diaporama pédagogique. Des textes et des animations sont synchronisées avec la vidéo. Les diapositives défilent automatiquement.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je suis parti sur la base d'un cours que j'ai fait en classe et j'ai tenté la transposition numérique. J'ai commencé par construire la trame des diapositives, puis j'ai fait une première animation des objets et des contenus. J'ai ensuite enregistré (et un peu recommencé) les vidéos en visionnant les diapositives animées, puis j'ai resynchronisé les animations.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;J'ai ensuite converti le diaporama en flash. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je voulais au départ insérer un fichier son et le synchroniser avec les diapositives, mais je n'y suis pas parvenu, alors j'ai utilisé une vidéo. Je n'y apparais cependant pas car il me semble plus pertinent de permettre à l'élève qui visionne la vidéo, de se concentrer sur la narration et la diapositive plutôt que sur la vidéo du prof qui parle.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Les difficultés principales ont été la synchronisation des animations sur la vidéo, la répétition des enregistrements&amp;nbsp;et la modification des objets manipulés. &lt;br /&gt;En ce qui concerne la synchronisation, cela est plus fastidieux que difficile et demande d'assez nombreux essais erreurs. L'enregistrement des vidéos est aussi délicat car il demande une habitude que je n'ai pas et bien souvent, il faut arréter l'enregistrement après une hésitation trop longue ou une erreur. En ce qui concerne la nature des objets, la difficulté provient principalement du fait que l'on a pas l'habitude de commenter un texte déroulant ou des figures animées. Les mots ne viennent donc pas aussi facilement que lorsqu'on écrit en même temps ou lorsqu'on lit des notes. &lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;La manipulation reste néanmoins très accessible si l'on ne se fixe pas un trop haut degré de perfection.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;center&gt;&lt;/center&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;J'ai poursuivi avec la réalisation d'une vidéo commentée commentée sur Screenr. Il est d'ailleurs possible d'exporter la vidéo en mp4 et donc de l'utiliser en cours. Par contre pas plus de 5 minutes!&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;center&gt;&lt;/center&gt;&lt;center&gt;&amp;nbsp;&lt;/center&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Les résultats ne sont pas parfaits mais tel n'était pas l'objectif cherché. Cette nouvelle façon de présenter des éléments de cours me parait porteuse d'une nouvelle pédagogie, plus intéractive, permettant de s'appuyer sur une sorte de continuité numérique entre les murs de la classe et l'extérieur et un enrichissement réciproque entre les contenus numériques et le cours en classe.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/12/25/les-applications-mathematiques-de-chrome-web-store.html</guid>
                <title>Les applications mathématiques de Chrome Web Store</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/12/25/les-applications-mathematiques-de-chrome-web-store.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <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>Pour les primaires</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Sun, 25 Dec 2011 12:23:00 +0100</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Pour la plupart, elles sont gratuites (celles présentées ici le sont) et vous permettent de réaliser de nombreuses tâches mathématiques en ligne. Il y aussi des applications destinées aux plus petits et des jeux mathématiques et logiques. Vous pouvez donc faire, sans dépenser d'argent, votre marché (de Noël) sur&lt;span style=&quot;color: #800080;&quot;&gt; &lt;a href=&quot;https://chrome.google.com/webstore/category/app/8-education?gl=FR&amp;amp;hl=fr&amp;amp;utm_source=fr-hpp-emea-FR&amp;amp;utm_medium=hpp&amp;amp;utm_campaign=fr&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #800080;&quot;&gt;Chrome Web Store Education&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;J'en ai sélectionné quelques unes qui me semblaient intéressantes , dans le cadre d'un usage pour l'enseignement en lycée et une publication en ligne, il y en a d'autres et j'en ai peut-être raté certaines intéressantes.&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 href=&quot;http://www.inclassablesmathematiques.fr/media/00/01/4022510283.jpg&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355685&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/00/01/2459782526.2.jpg&quot; alt=&quot;chrome, en ligne, application, mathématiques&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;font-size: small; text-decoration: underline;&quot;&gt;&lt;strong&gt;Les grapheurs: Graph.tk et Desmos.&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je voulais faire un prochain billet sur Desmos Graphing Calculator&amp;nbsp;(que l'on peut aussi trouver en ligne) et voilà que je le retrouve directement accessible dans &amp;nbsp;mon navigateur. Il&amp;nbsp;&lt;span style=&quot;text-align: justify;&quot;&gt;permet de réaliser des graphiques en ligne, d'obtenir le fichier image ou&lt;/span&gt;&lt;span style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;a style=&quot;font-size: small; text-align: justify;&quot; href=&quot;https://www.desmos.com/calculator/3154475239&quot; target=&quot;_blank&quot;&gt;l'adresse de la représentation&lt;/a&gt;&lt;/span&gt;&lt;span style=&quot;font-size: small; text-align: justify;&quot;&gt;&amp;nbsp;pour la diffuser dans un billet de blog ou dans un message.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;A noter:&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 possibilité de représenter des développement de Taylor et des séries de Fourier&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 possibilité de définir des courbes de façon polaire&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Les sections coniques définies de façon implicite&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 régionnement du plan&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;img id=&quot;media-3353647&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/01/2459782526.jpg&quot; alt=&quot;grapheur&quot; /&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Graph.tk est du même type mais je ne suis pas parvenu &amp;nbsp;revenir dans l'éditeur après avoir demandé une image...&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: small;&quot;&gt;L'éditeur d'équation Daum&lt;/span&gt;&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Il permet de réaliser des écritures mathématiques de façon très fluide et rapide car les menus sont très simples et fournis. On peut ensuite demander un fichier image ou texte. Le code Latex est édité en même temps (il est un peut surprenant à l'oeil mais il s'agit du code correct lorsqu'on le copie dans le presse papier!&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&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 href=&quot;http://www.inclassablesmathematiques.fr/media/02/02/2459782526.3.jpg&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355700&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/02/2459782526.3.jpg&quot; alt=&quot;éditeur d'équations,chrome,en ligne&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Voilà le résultat:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/01/00/3778596821.jpg&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355707&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/00/3547813857.jpg&quot; alt=&quot;latex, équation, éditeur, chrome, &quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Le code Latex correspondant &amp;nbsp;est édité et il est utile par exemple, pour l'insérer dans GeoGebra.&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;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Les calculatrices.&lt;/span&gt;&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je ne détaillerai pas cette partie, mais l'idée de retrouver directement une calculatrice scientifique dans un navigateur ne me parait pas inintéressante.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/00/02/4022510283.jpg&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355732&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/00/02/2459782526.jpg&quot; alt=&quot;calculatrice, chrome&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;font-size: small; text-decoration: underline;&quot;&gt;&lt;strong&gt;Représentation de données.&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;br /&gt;Pretty graph permet de télécharger un fichier excel, txt, csv ou dat et de représenter les données de façon rapide. On peut ensuite demander une image ou un fichier pdf. J'ai pris mon fichier de notes pour établir une corrélation sur les notes de deux devoirs sur tables, le premier en abscisses et le second en ordonnées:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/02/01/4099736844.png&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355741&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/01/3060987701.png&quot; alt=&quot;représentation de données, excel,csv, chrome&quot; /&gt;&lt;/a&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;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/01/00/4022510283.jpg&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3355743&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/00/2459782526.3.jpg&quot; alt=&quot;Capture.jpg&quot; /&gt;&lt;/a&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;/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;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Représentation de graphes.&lt;/span&gt;&lt;/strong&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Graph Drawer permet de représenter de façon rapide et simple (j'ai compris!!! donc c'est simple) des graphes 2D ou 3D.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;text-decoration: underline;&quot;&gt;&lt;strong&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Attracteurs étranges&lt;/span&gt;&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;En passant j'ai récupéré une application ezFractal, représentant des attracteurs étranges. Il s'agit plus d'une exploration visuelle qu'autre chose:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: x-small;&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;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Bon Noël et n'hésitez pas à me laisser une trace de votre marché dans Chrome Web Store si vous voyez des choses mathématiquement compatibles.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/12/23/let-it-snow.html</guid>
                <title>Let it snow</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/12/23/let-it-snow.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Culture Générale</category>
                                <category>Pour les collégiens</category>
                                <category>Pour les lycéens</category>
                                <category>Pour les primaires</category>
                                <category>Quel beau métier professeur</category>
                                <category>Thèmes</category>
                                                <pubDate>Fri, 23 Dec 2011 10:13:00 +0100</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Vous désespérez de ne pas voir neiger à Noël. Chacun d'entre nous n'a pas la chance d'habiter à Megève ou à Châtel pour y voir se déposer cette douce ouate sur les massifs du Jaillet ou de Plaine-Dranse. C'était sans compter avec un mot qu'il va falloir domestiquer, apprivoiser et comprendre, j'ai nommé la &lt;strong&gt;virtualisation&lt;/strong&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Qui a dit que derrière Google se cachait &quot;Big Brother&quot;? Rien de tout cela. Il s'agit en fait de &quot;Good Father&quot;, car Papa Google pallie le manque de flocons de ses enfants en leur permettant d'en apercevoir à la fenêtre, pas celle de votre maison bien sûr, mais sur celle de votre écran d'ordinateur.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Alors, allons dans ce monde féérique préparé par Google, ne perdons pas une seconde:&amp;nbsp;&quot;&lt;a href=&quot;http://www.google.fr/webhp?sourceid=navclient&amp;amp;hl=fr&amp;amp;ie=UTF-8#hl=fr&amp;amp;cp=9&amp;amp;gs_id=11&amp;amp;xhr=t&amp;amp;q=let+it+snow&amp;amp;pf=p&amp;amp;sclient=psy-ab&amp;amp;rlz=1R2ADFA_frFR441&amp;amp;site=webhp&amp;amp;source=hp&amp;amp;pbx=1&amp;amp;oq=let+it+sn&amp;amp;aq=0&amp;amp;aqi=g1g-z1g1g-z1&amp;amp;aql=&amp;amp;gs_sm=&amp;amp;gs_upl=&amp;amp;bav=on.2,or.r_gc.r_pw.r_cp.,cf.osb&amp;amp;fp=755008d9946c1f20&amp;amp;biw=1366&amp;amp;bih=563&quot; target=&quot;_blank&quot;&gt;let it snow&lt;/a&gt;&quot;.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Mais avant de partir, n'oubliez pas vos souris par milliers et d'un clic la buée sera emportée.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Bon je sais, nous sommes dans un modèle purement transmissif et la pédagogie de prof Google vous laisse de glace. Votre coté constructiviste, ne cesse de vous rappeler à l'ordre: &lt;strong&gt;Il faut que je fasse des flocons, il faut que&amp;nbsp;tu fasses des flocons, il faut qu'il fasse des flocons,&lt;/strong&gt;...&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Et bien, il suffit de demander et de gratter la buée, enfin de cliquer avec la souris sur les images qui suivent.&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-size: small;&quot;&gt;En avant.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://snowflakeworkshop.com/&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3353790&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/00/2459782526.2.jpg&quot; alt=&quot;flocon&quot; width=&quot;421&quot; height=&quot;276&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je comprendrai aussi que passioné de TICE vous êtes, et&amp;nbsp;que seul par GeoGebra vous ne respiriez... Il suffit pour cela de consulter le billet le plus lu du blog &quot;&lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://autour-de-geogebra.blogspot.com/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Autour de GeoGebra&lt;/span&gt;&lt;/a&gt;&quot; &lt;/span&gt;pour y aspirer le flocon multicolore de Von Kock en double cliquant sur l'applet Geogebra.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://autour-de-geogebra.blogspot.com/2010/09/exercice-12-le-flocon-de-von-koch.html&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3353812&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/02/2459782526.3.jpg&quot; alt=&quot;flocon, von kock&quot; width=&quot;441&quot; height=&quot;436&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Mais ne vous y trompez pas, le flocon, c'est un peu coton car lorsque les mathématiciens y mettent le nez, ça rafraîchit tout de suite les idées !&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2008/01/22/lorsque-les-mathematiciens-jouent-avec-la-neige.html&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3353825&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/00/00/2459782526.jpg&quot; alt=&quot;flocon&quot; width=&quot;458&quot; height=&quot;311&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Et en guise de conclusion, je dirai que le flocon c'est comme la cuisson du foie gras:&amp;nbsp;tout est&amp;nbsp;une question de température:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.its.caltech.edu/~atomic/snowcrystals/&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3353838&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/02/2459782526.2.jpg&quot; alt=&quot;Capture.jpg&quot; width=&quot;482&quot; height=&quot;349&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: left;&quot;&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/12/12/you-can-go-to-bed-i-love-you.html</guid>
                <title>You can go to bed. I love you.</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/12/12/you-can-go-to-bed-i-love-you.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Quel beau métier professeur</category>
                                <category>Vidéos</category>
                                                <pubDate>Mon, 12 Dec 2011 19:32:00 +0100</pubDate>
                <description>
                    &lt;p&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;a href=&quot;http://www.nextvista.org/tag/creativecompositions+mathematics/&quot; target=&quot;_blank&quot;&gt;Next Vista for Learning&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/11/17/l-enseignement-des-mathematiques-au-xviiieme-siecle-en-franc.html</guid>
                <title>L’enseignement  des Mathématiques  au XVIIIème  siècle en France  à travers l’étude  de quelques préfaces de livres de cours</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/11/17/l-enseignement-des-mathematiques-au-xviiieme-siecle-en-franc.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Culture Générale</category>
                                <category>Mathématiques</category>
                                <category>Pour le prof de maths</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Thu, 17 Nov 2011 08:32:35 +0100</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;Pour mieux comprendre la problématique de l'enseignement des mathématiques en France, j'ai pris le sujet à la racine, c'est à dire au XVIIIème siècle. C'est à cette époque aue l'enseignement des mathématiques s'est généralisé. Plutôt qu'étudier les contenus des livres, j'ai étudié les préfaces des livres de cours de l'époque, disséqué la rhétorique et les arguments avancés par les auteurs au cours du siècle.&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;Bonne lecture.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;color: #ff6600; font-size: small; font-family: comic sans ms,sans-serif;&quot;&gt;&lt;a id=&quot;media-3296692&quot; href=&quot;http://www.inclassablesmathematiques.fr/media/02/00/2347814598.pdf&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;L'enseignement des mathématiques au XVIIIème.pdf&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;
                </description>
                            </item>
                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/11/12/exe-learning.html</guid>
                <title>Exe Learning</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/11/12/exe-learning.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Pour le prof de maths</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Sat, 12 Nov 2011 15:08:00 +0100</pubDate>
                <description>
                    &lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'avais présenté sur ce blog le logiciel&amp;nbsp;&lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2011/07/08/discriminons-opale-sup.html&quot; target=&quot;_blank&quot;&gt; &lt;span style=&quot;color: #ff6600;&quot;&gt;OpaleSup&lt;/span&gt;&lt;/a&gt;.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'ai réalisé 3 cours avec:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;· &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://flora.allain.perso.sfr.fr/Cours%20interactifs/Courssurleseconddegr%e9_web_web/co/module_Cours%20sur%20le%20seconde%20degre.html&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Le second degré&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;color: #ff6600; font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;· &lt;a href=&quot;http://flora.allain.perso.sfr.fr/Cours%20interactifs/Courssurtrigonom%e9trie_web_web/co/module_Cours%20sur%20trigonometrie.html&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;La trigonométrie&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;color: #ff6600; font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;· &lt;a href=&quot;http://flora.allain.perso.sfr.fr/Cours%20interactifs/Courssurlesfonctions_web_web/co/module_Cours%20sur%20les%20fonctions.html&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Les fonctions&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://formav-lms-e-learning.fr/newslearning/realisations-de-formav&quot; target=&quot;_self&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Une lectrice&lt;/span&gt;&lt;/a&gt; du blog m'a laissé un message m'indiquant l'existence d'un autre générateur d'e-learning : &lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://exelearning.org/wiki&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Exe Learning&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;.&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'ai utilisé ce logiciel pour produire le cours suivant:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;· &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://flora.allain.perso.sfr.fr/Cours%20interactifs/DERIVATION_1/&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;La dérivation &lt;/span&gt;[I]&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://exelearning.org/wiki&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Exe Learning&lt;/span&gt;&lt;/a&gt; est plus souple qu'OpaleSup en ce qui concerne la présentation et la construction du cours. Il est possible de construire des modèles simples de&amp;nbsp;modules. Je n'ai pas testé toutes les fonctionnalités. Le logiciel dispose des éléments principaux pour publier ses cours, écrire des mathématiques en utilisant Latex sans installation du moteur, alors qu'il le fallait pour Opale.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'apprécie l'existence de boutons&amp;nbsp;de développement &amp;nbsp;pour faire apparaitre un contenu: démonstration, correction d'exercice...&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'apprécie aussi l'insertion simple de gifs animés (réalisés avec &lt;a href=&quot;http://www.inclassablesmathematiques.fr/archive/2011/11/12/telecharger-geogebra-4.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;GeoGebra 4&lt;/span&gt;&lt;/a&gt;). Par contre l'insertion d'applets GeoGebra renvoie des messages d'erreurs intempestifs qui parviennent parfois à planter le logiciel. J'ai donc préféré le gif animé et lorsque la manipulation du fichier GeoGebra est intéressante, le couplage Gif animé+fichier sur GeoGebraTube.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Il existe la possibilité d'éditer des flux RSS mes ceux-ci ne semblent pas s'actualiser. C'est surprenant.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;L'icône de bureau est particulèrement laide... on dirait une sorte de mouche grise avec deux gros yeux.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Même si l'édition papier d'Opale n'est pas parfaite, celle-ci est d'une qualité sans commune mesure avec le fichier texte d'exe learning. Inutile donc de songer à réaliser une version papier des cous réalisés avec Exe Learning.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Malgré ces quelques inconvénients, je pense que je vais préférer Exe lLarning pour poursuivre la publication de mes cours, simplement parce que la présentation finale me parait plus&amp;nbsp;sympa et la construction des modules est beaucoup plus naturelle...&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;img id=&quot;media-3289445&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/01/3251246733.3.PNG&quot; alt=&quot;Capture.PNG&quot; /&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Affaire à suivre pour vous, lecteurs de ce blog, qui me suivez depuis longtemps et savez certainement que je suis particulièrement interessé par la publication de mathématiques en ligne...&lt;/span&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/2011/11/12/telecharger-geogebra-4.html</guid>
                <title>GeoGebra 4</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/11/12/telecharger-geogebra-4.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Geogebra</category>
                                <category>Pour le prof de maths</category>
                                <category>Pour les collégiens</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Sat, 12 Nov 2011 12:32:00 +0100</pubDate>
                <description>
                    &lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;GeoGebra 4 est disponible &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://www.geogebra.org/cms/en/roadmap&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;au téléchargement&lt;/span&gt;&lt;/a&gt;.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Création de Gifs animés, export possible sur &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://www.geogebratube.org/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;GeoGebraTube&lt;/span&gt;&lt;/a&gt;.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Nouveautés:&lt;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://www.geogebratube.org/&quot;&gt;&lt;span style=&quot;color: #0a2945;&quot;&gt;GeoGebraTube&lt;/span&gt;&lt;/a&gt;: easily share worksheets online (see &quot;File&quot; menu)&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;GeoGebraPrim: special interface for younger students&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;User interface: drag &amp;amp; drop, style bar, perspectives, accessibility&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;New tools: data analysis, chart dialog, probability calculator, function inspector&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Copy &amp;amp; Paste, two Graphics views&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Inequalities and implicit equations&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Improved text tool, better equation displaying&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Filling options with hatching and images&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Animation of points on lines, dynamic limits for sliders &amp;amp; axes&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Buttons, input boxes, scripting&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Export to animated GIF&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;50 languages&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://www.knowtex.com/nav/nouveautes-geogebra_27168&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Sur Knowtex&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Et toujours:&lt;/span&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://www.geogebra.org/webstart/4.2/geogebra-42.jnlp&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;GeoGebra 4.2 Beta Release&lt;/span&gt;&lt;/a&gt;&lt;/span&gt; (with CAS) - experimental version&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://www.geogebra.org/forum/viewtopic.php?f=52&amp;amp;t=19846&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;GeoGebra 5.0 Beta Release&lt;/span&gt;&lt;/a&gt;&lt;/span&gt; (with 3D) - experimental version&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Source: &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://autour-de-geogebra.blogspot.com/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;Autour de GeoGebra&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/02/02/2339496313.gif&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3289197&quot; style=&quot;margin: 0.7em 0;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/02/2778190356.gif&quot; alt=&quot;tangente.gif&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
                </description>
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                        <item>
                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/09/10/inadvertance-numerique.html</guid>
                <title>Inadvertance numérique</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/09/10/inadvertance-numerique.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Monde numérique</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Sat, 10 Sep 2011 12:43:00 +0200</pubDate>
                <description>
                    &lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Cela fait de nombreuses années que je publie sur support numérique, sur des blogs, des wikis, que j'utilise les possibilités du web 2.0. Cela fait plus de deux ans que je dispose d'un ENT dans mon établissement que je voyais se réduire à deux utilisations principales: publier les notes en ligne et recopier mon cahier de texte papier en ligne, ce qui représentait pour moi, un travail que je jugeais fastidieux (j'oserai même dire presque inutile!). Mais en fait, je viens de faire une découverte naïve en ce début d'année... &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Le cahier de textes est un support numérique et il accepte donc le code HTML. Et là, ça change tout, car je peux publier et embarquer&amp;nbsp;ce que je souhaite.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;J'ai été surpris de cette découverte tardive,&amp;nbsp;que je juge naïve, compte tenu du nombre d'heures que je passe à écrire en ligne et à m'occuper des possibilités de publication numérique. Toujours est-il que je n'avais pas fais le lien entre ma publication numérique sur mes blogs, wikis et autres&amp;nbsp;sites et la publication numérique en HTML sur&amp;nbsp;l'ENT.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Voilà donc quelques copies de mon cahier de texte... version numérique avec: &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;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Des vidéos:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/01/00/710758240.PNG&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3192315&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/00/123268346.PNG&quot; alt=&quot;ent, cahier de texte&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Des applets GeoGebra manipulables:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/00/00/3015649633.PNG&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3192318&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/00/00/1090033194.2.PNG&quot; alt=&quot;ent, cahier de textes&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Du code HTML par exemple celui de Wims&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/00/01/2158642754.PNG&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3192319&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/00/01/2075465921.PNG&quot; alt=&quot;ent, cahier de textes, html&quot; /&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;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;Des hyperliens:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&lt;img id=&quot;media-3192320&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/02/02/3382035665.PNG&quot; alt=&quot;html, cahier de textes, ent&quot; /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;&amp;nbsp;Des caractères mathématiques:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.inclassablesmathematiques.fr/media/01/02/1746897921.PNG&quot; target=&quot;_blank&quot;&gt;&lt;img id=&quot;media-3192335&quot; style=&quot;margin: 0.7em 0px;&quot; title=&quot;&quot; src=&quot;http://www.inclassablesmathematiques.fr/media/01/02/4109757793.PNG&quot; alt=&quot;ent,html,publication,numérique,cahier de textes&quot; /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: comic sans ms,sans-serif; font-size: small;&quot;&gt;La naïveté n'est sans doute pas&amp;nbsp;à associer&amp;nbsp;à cette découverte. Je pense qu'il faut plus se tourner vers le fait que la publication numérique est composite et fait intervenir des ressources et des compétences diverses.&amp;nbsp;Jusqu'à maintenant,&amp;nbsp;j'ai eu la vision fausse qu'il était&amp;nbsp;important de convertir l'ensemble de mes documents vers un même format, vers un même support. C'est sans doute possible mais je ne pense pas que ce soit d'un grand intérêt. En fait la puissance du numérique provient de sa souplesse, &amp;nbsp;de son acceptation&amp;nbsp;presque sans limites de multiples formes, sources&amp;nbsp;et formats numériques.&amp;nbsp;&amp;nbsp;&amp;nbsp;Et cela est rendu possible en manipulant très rapidement&amp;nbsp;quelques lignes de code HTML!... Révolutionnaire.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;
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                <guid isPermaLink="true">http://www.inclassablesmathematiques.fr/archive/2011/08/25/je-continue-avec-l-apprentissage-dynamique.html</guid>
                <title>Je continue avec l'apprentissage dynamique</title>
                <link>http://www.inclassablesmathematiques.fr/archive/2011/08/25/je-continue-avec-l-apprentissage-dynamique.html</link>
                <author>noreply@inclassablesmathematiques.fr (Olivier Leguay)</author>
                                                <category>Pour le prof de maths</category>
                                <category>Pour les lycéens</category>
                                <category>Quel beau métier professeur</category>
                                                <pubDate>Thu, 25 Aug 2011 15:50:00 +0200</pubDate>
                <description>
                    &lt;p&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je ne sais pas si je m'approche d'un but ou si je m'égare mais je continue...&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Je viens de réaliser &lt;span style=&quot;color: #ff6600;&quot;&gt;&lt;a href=&quot;http://maths-au-lycee.wikispaces.com/Carte+d%27apprentissage+dynamique&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;une carte de l'apprentissage dynamique&lt;/span&gt;&lt;/a&gt;&lt;/span&gt; ainsi qu'un court texte explicatif pour en faciliter l'interprétation. Il est à lire avec &lt;a href=&quot;http://maths-au-lycee.wikispaces.com/Apprendre+%C3%A0+apprendre&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #ff6600;&quot;&gt;le travail que j'ai déjà réalisé&lt;/span&gt;&lt;/a&gt; sur les logos et la présentation des processus d'apprentissage simultanément à la présentation des contenus.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;img style=&quot;margin: 0.7em 0pt;&quot; src=&quot;http://maths-au-lycee.wikispaces.com/file/view/apprentissage_dynamique.jpg&quot; alt=&quot;apprentissage_dynamique.jpg&quot; width=&quot;622&quot; height=&quot;595&quot; /&gt;&lt;/p&gt;
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