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3548649#5 | Istočni Drvar | Aux élections locales de 2012, les 11 sièges de l'assemblée municipale se répartissaient de la manière suivante : | [
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3548649#6 | Istočni Drvar | Dragan Lukač, membre de l'Alliance des sociaux-démocrates indépendants (SNSD), a été élu maire de la municipalité. | [
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3548655#0 | Verkhivtseve | Verkhivtseve (en ) ou Verkhovtsevo (en ) est une ville de l'oblast de Dnipropetrovsk, en Ukraine. Sa population s'élève à habitants en 2013. | [
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3548655#1 | Verkhivtseve | Verkhivtseve est située à à l'ouest de Kamianske, à à l'ouest de Dnipro et à au sud de Verkhnodniprovsk, centre administratif du raïon dont elle fait partie. | [
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3548655#2 | Verkhivtseve | La ville est fondée en 1884 à partir de la gare ferroviaire de Lyoubomyrivka, lors de la construction du chemin de fer reliant les mines de charbon du Donbass aux mines de fer du Kryvbass, aujourd'hui ligne Prydniprovska. Son premier nom venait de celui de l'ancien propriétaire, Loubomir ; mais en 1904 elle est renommée Verkhivtseve en l'honneur d'O. A. Verhovtsevo, un talentueux ingénieur en chef des chemins de fer. Verkhivtseve a le statut de ville depuis 1956. | [
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3548655#3 | Verkhivtseve | Recensements (*) ou estimations de la population : | [
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3548655#4 | Verkhivtseve | Verkhivtseve se trouve à de Dnipro par le chemin de fer. C'est un carrefour ferroviaire. | [
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3548658#0 | Bébé Busard s'en va chasser | Bébé Busard s'en va chasser ("Bugs Bunny Gets the Boid") est un cartoon réalisé par Bob Clampett, sorti en 1942. Il met en scène Bugs Bunny et Beaky le Buzzard. | [
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3548658#1 | Bébé Busard s'en va chasser | Dans le nid d'une famille de vautours, une maman vautour s'adresse à ses quatre petits afin de ramener de la nourriture. Elle leur assigne à chacun un animal à chasser (successivement un cheval, un bœuf, un élan et une vache). Tous partent sauf le dernier, « Killer » Beaky, qui est un grand timide malhabile et balbutiant. La mère vautour propulse d'un coup de patte hors du nid ce petit un peu immature et l'oblige à ramener au minimum un lapin. Il va prendre alors pour cible Bugs : il fonce sur lui comme un avion. Bugs se fait passer pour la tour de contrôle, mais en le guidant, il le fait s'écraser au sol. Le lapin se présente comme à son habitude et lui demande ce qu'il chasse. Beaky cherche un moment avant de se rappeler que c'est un lapin. Bugs lui demande alors de bien vouloir le laisser se laver avant d'être capturé. Le vautour attend longtemps pendant que Bugs chante dans son terrier. Sentant qu'il se fait avoir, il veut plonger la tête dans le terrier et découvre Bugs déguisé en séduisante dame qui sort de son bain. Le jeune vautour se détourne, rougit de honte. Bugs en profite pour le frapper avec sa serviette de bain enroulée, et se cache derrière un rocher. Alors que le vautour le cherche, Bugs taquine la pomme d'Adam proéminente de Beaky et s'enfuit juste après : d'abord par petits bonds, puis à la manière d'un patineur sur glace. Il ne se rend pas compte au début que Beaky, en vol, l'attrape par les oreilles. Bugs chatouille l'oiseau avec une de ses plumes pour lui faire lâcher prise. Le lapin tombe brutalement derrière un squelette d'animal. D'abord horrifié en voyant son corps sous la forme d'un squelette, il pleure, pense être mort. Cela ne l'empêche pas de faire des apartés avec le public : il s'exclame hors de propos « Horrible, hein ? » puis découvre qu'il est toujours vivant et rit comme un fou avant de confier effrontément au spectateur « J'étais au courant depuis le début ! ». Bugs se fait attraper à nouveau par le vautour. La bataille qui s'ensuit tourne à la danse entre les adversaires, avec Bugs qui reprend son rôle de séductrice. Au cours de la danse, Bugs fait tourner Beaky comme une toupie, toupie qui s'enfonce dans le sol devant le squelette. Beaky prend peur comme Bugs, appelle au secours. La mère vautour arrive à tire-d'aile. Face à l'ardeur meurtrière de la mère, Bugs Buny remet Beaky debout. Voyant que son petit est finalement sauf, elle finit par entourer Bugs de son aile et lui dit « Toi, toi, mon héros », puis l'embrasse d'un baiser passionné d'où apparaît un cœur. Bugs rougit, prend la forme du bec de Beaky et se met à balbutier comme lui. Le titre original "Bugs Bunny Gets the Boid" signifie « "" » (« attraper l'oiseau ») avec une traduction de l'accent de Brooklyn (celui utilisé par Bugs), et peut tout aussi bien signifier dans cet argot un geste très vulgaire ou un signe de reconnaissance dans le Bronx. Mais dans ce cartoon, c'est surtout une métaphore de Bugs qui « attrape » Beaky (l'oiseau) en lui jouant un tour, un complet retournement de l'adage américain « The early bird gets the worm » (littéralement « l'oiseau du matin attrape le ver », c'est-à-dire : le monde appartient à ceux qui se lèvent tôt). De plus, Tex Avery a dirigé deux ans plus tôt le cartoon de la série des Merrie Melodies qui retourne l'adage : "The Early Worm Gets the Bird" (1940). Ce dessin animé raconte comment un jeune merle à la recherche d'un vermisseau à manger se fait « attraper » par lui. | [
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3548658#2 | Bébé Busard s'en va chasser | Beaky Buzzard n'est pas un busard mais un charognard, un urubu à tête rouge (vautour américain). "Bugs Bunny Gets the Boid" est le premier court métrage de Bugs avec le jeune vautour à l'air endormi, qui apparaît ensuite dans plusieurs autres films, dont "The Bashful Buzzard" (1945), qui reprend le même début pendant plus d'une minute. | [
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3548658#3 | Bébé Busard s'en va chasser | Kent Rogers, la voix originale de Beaky, s'applique à imiter celle de Mortimer Snerd, marionnette du ventriloquiste Edgar Bergen, et qui préfigure la voix de Cécile la tortue. À cause de cela, il était attribué au vautour le nom d' « oiseau de Snerd » avant d'acquérir celui définitif de Beaky Buzzard. | [
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3548658#4 | Bébé Busard s'en va chasser | Le son étrange qui sort de la gorge de Beaky, avec sa pomme d'Adam qui remue, est produit par un trombone. | [
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3548658#5 | Bébé Busard s'en va chasser | Dans ce cartoon, on voit le lapin prendre sa forme la plus reconnaissable, avec sa tête ovale. | [
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3548658#6 | Bébé Busard s'en va chasser | La scène dans laquelle Bugs croit que le bas de son corps est devenu un squelette est une référence directe au même gag de Harold Lloyd dans le film de 1925 "Vive le sport !" ("The Freshman"). | [
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3548658#7 | Bébé Busard s'en va chasser | En France, le cartoon est sorti dans le DVD . | [
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] |
3548662#0 | Touch Too Much | Une autre version de la chanson est présente sur l'album "Volts" du coffret "Bonfire", réalisé en 1997. | [
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3548662#1 | Touch Too Much | La chanson est présente dans le jeu vidéo "". | [
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3548662#2 | Touch Too Much | La chanson est présente dans la série Titans, saison 1 épisode 8. | [
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3548663#2 | Avenue de Marigny | Du côté oriental (côté des numéros impairs), l'avenue de Marigny longe le parc et le palais de l'Élysée. Le mur de soutènement surmonté d'une grille a été élevé sous le Second Empire dans le cadre de la campagne de travaux dirigée par l'architecte Lacroix entre 1857 et 1861. Sur l'avenue de Marigny, le palais comporte successivement la Salle des fêtes édifiée sous la Troisième République, le Jardin d'hiver, le grand salon dit Napoléon III et une aile latérale de communs qui comprend des bureaux et divers locaux administratifs. Une porte cochère donne accès à la cour de service occidentale du Palais. | [
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3548663#4 | Avenue de Marigny | Elle porte le nom de Abel François Poisson, marquis de Marigny (1727-1781), qui était directeur général des bâtiments du roi lorsqu'il fit dessiner à nouveau les Champs-Élysées et ouvrir cette avenue. | [
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3548663#5 | Avenue de Marigny | Cette voie fut créée par le marquis de Marigny, frère de la marquise de Pompadour, en 1767, sur les dépendances de l'hôtel des Ambassadeurs étrangers, sous le nom de « rue de Marigny ». Durant les Trois Glorieuses, la voie fut le théâtre d'affrontement entre les insurgés et la troupe. | [
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3548665#0 | Astronomie arabe | Dans l’histoire de l'astronomie, l’astronomie arabe, ou astronomie musulmane, renvoie aux travaux astronomiques accomplis par la civilisation islamique, particulièrement au cours de l’Âge d'or de l'Islam (-), et transcrites pour la plupart en langue arabe. Ces découvertes ont été effectuées pour l’essentiel dans les sultanats du Moyen-Orient, d’Asie centrale, dans l’Al-Andalus, en Afrique du Nord, puis plus tard en Chine et en Inde. Les débuts de l’astronomie ont procédé d'un cheminement semblable aux autres sciences dans l’Islam, par l’assimilation de connaissances de l’étranger et la composition de ces éléments disparates pour faire naître une tradition originale. Les principaux apports sont indiens, perses et grecs, connus par des traductions puis assimilés. Par la suite, l’astronomie arabe exercera à son tour une influence significative sur les astronomies indienne et européenne et même sur l’astronomie chinoise. | [
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3548665#1 | Astronomie arabe | Plusieurs étoiles visibles à l’œil nu dans le ciel, comme Aldébaran (α Tauri) et Altaïr (α Aquilae), ainsi que plusieurs termes d’astronomie comme « alidade », « azimut » et « almucantarat » témoignent par leur morphologie de leur origine arabe. | [
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3548665#2 | Astronomie arabe | Avec environ manuscrits conservés à travers le monde, dont une grande partie n’a toujours pas fait l’objet d'un inventaire bibliographique, le corpus astronomique arabe constitue l’une des composantes les mieux préservées de la littérature scientifique médiévale. Malgré les lacunes bibliographiques, les textes étudiés à ce jour fournissent une image fidèle de l’activité astronomique des peuples de langue arabe. | [
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3548665#3 | Astronomie arabe | Il existe plusieurs facteurs favorisant le développement de l'astronomie arabe, certains sont communs à toutes les sciences comme le désir de connaitre le monde environnant, ou bien la structure du monde arabe favorisant les échanges de savoir. | [
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3548665#4 | Astronomie arabe | Une autre impulsion résulte des pratiques religieuses propres à l'islam, qui recèlent une foule de problèmes d'astronomie mathématique. La résolution de ces problèmes par les savants musulmans est allée bien au-delà des méthodes mathématiques des Grecs. | [
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3548665#5 | Astronomie arabe | L'étude des étoiles est également liée au désir de connaitre l'avenir. L'astrologie joue donc aussi un rôle dans le développement de l'astronomie arabe. | [
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3548665#6 | Astronomie arabe | Les historiens discernent plusieurs facteurs favorables au développement de l'astronomie arabe. Le premier est la proximité des pays musulmans avec le monde de l'Antiquité classique. Un nombre considérable d'écrits grecs, sanskrits et pehlevis furent traduits en arabe dès le . Ce mouvement était possible grâce au respect envers les savants d'autres cultures. | [
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3548665#7 | Astronomie arabe | Le monde arabe, par son étendue, offrit la possibilité de mettre en commun des traditions scientifiques différentes, venant de pays différents, aux cultures différentes et aux hommes de religions différentes, dans une langue scientifique commune qui fut la langue arabe. Cette langue permit des échanges autant sur des textes anciens que sur des textes contemporains et favorisa la mise en place d'une tradition de correspondance scientifique. La structure du monde arabe favorisa également le déplacement des savants et la nouvelle pratique du voyage scientifique. | [
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3548665#8 | Astronomie arabe | Le mécénat enfin, principalement celui des califes, permit de créer de grands centres de recherches comme celui de Bagdad au temps d'Al-Ma’mūn. | [
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3548665#9 | Astronomie arabe | L’islam a influencé l'astronomie de manière à la fois directe et indirecte. L'organisation de la vie religieuse, en posant un certain nombre de problèmes liés au calendrier par exemple, a donné un élan décisif à l'épanouissement de l’astronomie mathématique, même si, selon Ahmed Djebbar, cette composante, bien qu'ayant été au départ un des facteurs positifs, n'est qu'un élément parmi d'autres dans le développement de l'astronomie arabe. | [
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3548665#10 | Astronomie arabe | Plusieurs règles de l’islam ont poussé les fidèles à améliorer calculs et observations astronomiques. | [
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3548665#11 | Astronomie arabe | Un premier motif est le calendrier musulman et plus précisément la détermination de la période du Ramadan. Ce calendrier s'appuie sur des mois lunaires et nécessite de déterminer le mouvement de la lune. Les mois, dans la religion musulmane, ne commencent pas avec la nouvelle lune astronomique, définie comme l'instant où la lune a la même longitude écliptique que le soleil (elle est donc invisible, noyée dans l'albédo solaire) ; les mois commencent lorsque le croissant lunaire commence à apparaître au crépuscule. | [
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3548665#12 | Astronomie arabe | Un second motif est la détermination de la qibla ou direction de La Mecque. L'Islam demande aux musulmans de prier en se prosternant dans la direction de la Kaaba à La Mecque et d’orienter leurs mosquées dans cette direction : ils ont donc besoin de savoir trouver la direction de cet endroit, où qu'ils se trouvent sur Terre. | [
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3548665#13 | Astronomie arabe | Un dernier problème est la détermination du moment de la "Salat". Les musulmans doivent pouvoir déterminer les heures locales de prière à cinq moments de la journée (de l’ au soir), dans toute l'étendue d'un vaste empire. | [
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3548665#14 | Astronomie arabe | Les directions étaient déterminées à partir de la position du Soleil et des étoiles, et l'heure locale à partir de la direction et l'élévation du Soleil. Ces méthodes n'étaient pas entièrement nouvelles, mais les scientifiques arabes les ont rendues plus précises grâce à leur développement de la géométrie sphérique et de la trigonométrie. | [
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3548665#15 | Astronomie arabe | Le calcul du jour où le croissant lunaire recommence à devenir visible constituait un redoutable défi pour les savants arabes. Bien qu'en effet la théorie de Ptolémée du mouvement composé de la lune soit assez exacte à l'époque de la nouvelle lune, elle ne donne la trajectoire de la lune que par rapport au cercle de l’écliptique. Pour prédire quel jour la lune commence à redevenir visible, il fallait pouvoir décrire son mouvement par rapport à l’horizon, un problème dont la résolution appartient à une géométrie sphérique assez sophistiquée. Bien que la visibilité effective du croissant soit en principe exigée, et que cette méthode expérimentale soit couramment utilisée pour fixer le début du ramadan, la question posée aux astronomes était de trouver une méthode pour prédire cette visibilité. Ce problème n'a pas été étudié spécifiquement par les Grecs mais on trouve des méthodes de calculs dans la tradition indienne, reprises par la création des premières tables de et Al-Khwarismi. Mais ce sont les astronomes Habash al-Hasib et Thābit ibn Qurra qui, s'appuyant sur l'Almageste de Ptolémée, en font une étude mathématique. | [
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3548665#16 | Astronomie arabe | La détermination de la direction de la Mecque s'est faite de manière empirique ou de manière approchée avant et même après la solution mathématique du problème. La résolution de ce problème revient à déterminer l'angle d'un triangle sphérique connaissant la longitude et la latitude de deux points (lieu d'observation et lieu de La Mecque) et se résout en géométrie sphérique grâce à la formule de la cotangente. La première détermination mathématique, utilisant une méthode géométrique, emprunté à des sources grecques et connue sous le nom d'analemme est développée par Habash al-Hasib mais c'est le développement de la trigonométrie sphérique et la création de nouvelles fonctions telles la tangente qui donnent les outils pour une solution mathématique du problème. | [
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3548665#17 | Astronomie arabe | De même la détermination de l'heure des "salat" s'est d'abord effectuée de manière empirique. Cette préoccupation a suscité un intérêt pour la gnomonique et de nombreux traités ont été écrits sur l'étude des ombres d'un gnomon standard selon le lieu et l'époque de l'année. Des tables apparaissent très tôt, destinées à régler les heures des prières (Al-Khwarismi). La fixation des heures des prières est normalement attribuée au muezzin mais à partir du , on voit apparaître des astronomes professionnels, muwaqqit ou moqati, chargés d'effectuer les calculs et spécialisés dans la géométrie de la sphère. La résolution mathématique de ce problème suppose en effet que l'on sache calculer le côté d'un triangle sphérique de la sphère céleste à partir de ses trois angles et des deux autres côtés ; pour trouver l'heure sidérale, par exemple, il faut savoir construire le triangle dont les sommets sont le zénith, le pôle nord, et la position du Soleil. L’observateur doit connaître l’ascension droite du Soleil et celle du pôle : la première peut être mesurée au sextant, et la seconde n'est autre que la latitude de l’observateur. L'heure est donnée par l’angle entre le méridien (l’arc compris entre le zénith et le pôle) et le cercle horaire du Soleil (c’est-à-dire l’arc compris entre le Soleil et le pôle). | [
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3548665#18 | Astronomie arabe | L'astrologie astronomique repose sur l'idée que le mouvement des astres influe sur les événements et sur la vie des êtres humains. Selon ce point de vue, il est alors nécessaire de connaître la position des astres pour anticiper leurs effets, et donc de faire appel aux astronomes. Malgré l'interdit prononcé par la religion sur tout phénomène de divination, l'astrologie ne cessa pas d'être pratiquée dans le monde musulman. Le désir des puissants de connaître l'avenir favorisa les programmes scientifiques d'observation des étoiles. Ainsi, astronomie et astrologie furent pendant longtemps considérées comme des disciplines complémentaires même si ces deux disciplines étaient en général exposées par un même auteur dans des traités différents. Pour éviter d'être confondus avec les astrologues et de tomber sous le coup des interdits religieux, les astronomes donnèrent un nom spécifique à leur activité : "Ilm al-Hay'a" (ou "Science de la configuration de l'univers"). | [
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3548665#19 | Astronomie arabe | Si l'on trouve des défenseurs de l'astrologie comme Abou Ma'shar al-Balkhî, de nombreux astronomes critiquèrent cette discipline. Parmi eux, on peut citer l'astronome persan al-Biruni au , al-Fârâbî, Alhazen, Avicenne, Averroès, Maïmonide et Ibn Qayyim al-Jawziyya. | [
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3548665#20 | Astronomie arabe | La connaissance du ciel dans l’Arabie prémusulmane n’était qu’empirique : elle se limitait à une étude du lever et du coucher des astres pour découper l'année, étude qui se poursuivit d'ailleurs pendant la période islamique avec les méthodes mathématiques qui apparaissent alors. Les débuts de l’astronomie ont procédé d'un cheminement semblable aux autres sciences dans l’islam, par l’assimilation de connaissances de l’étranger et la composition de ces éléments disparates pour faire naître une tradition originale. Les principaux apports sont d'abord indiens et perses, puis grecs et ce sont ces derniers qui exercent l'influence la plus profonde. Ils se répandent par des traductions et des commentaires. | [
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3548665#21 | Astronomie arabe | L’historien des sciences Donald Routledge Hill divise l'astronomie arabe en quatre périodes : | [
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3548665#22 | Astronomie arabe | Cette période fut essentiellement marquée par une assimilation et un syncrétisme des doctrines astronomiques hellénistiques, indiennes et perses antérieures. | [
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3548665#23 | Astronomie arabe | Elle vit la traduction de plusieurs écrits sanskrits et pehlevis en arabe. Des ouvrages d'Aryabhata et Brahmagupta sont cités très tôt par les astronomes arabes. Une célèbre traduction due à la plume de Muhammad al-Fazari et de Yaqūb ibn Tāriq parut vers 777 sous le titre de "Zij al-Sindhind" (ou "Tables astronomiques indiennes"). Les sources disponibles révèlent que ce texte fut traduit après la visite d'un astronome indien à la cour du calife Al Mansour en 770. On trouve également dans des écrits arabes du des références à un recueil de chroniques astronomiques compilées sur deux siècles dans la Perse des Sassanides et connu en arabe sous le nom de "Zij al-Shah" (ou "Tables Royales"). Mais il s'agissait pour les traducteurs de présenter une simple compilation de connaissances sans vérification. | [
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3548665#24 | Astronomie arabe | Des fragments de cette période témoignent de l’adoption par les Arabes des tables de sinus (héritées des mathématiques indiennes) de préférence aux tables des cordes employées par les astronomes grecs. Autre héritage des Indiens, une formule approchée de l'heure saisonnière adoptée par les astronomes arabes. L’intérêt des Arabes pour l’astronomie a crû parallèlement à celui pour les mathématiques. De ce point de vue, le rôle joué par l’"Almageste" (composé vers l’an 150) de l’astronome alexandrin Ptolémée (vers 100 - 178) fut exemplaire. L’"Almageste" a effectivement fait date en astronomie, rassemblant, à l’instar des "Éléments" d’Euclide pour la géométrie, toutes les connaissances contemporaines de leur auteur. Cet ouvrage, dont le titre original est "La composition mathématique", acquit au fil des siècles le titre d'usage de "Grande Astronomie". Les Arabes l’intitulèrent à leur tour "Le Très Grand", ajoutant au superlatif grec "megiste" (« Très Grand ») l’article défini arabe "al-" : ainsi l’ouvrage a-t-il été transmis à l’Occident latin sous le titre d’"Almageste". Bien qu'une grande partie de l’"Almageste", se révéla inexact au fil du progrès des observations, il demeura un des piliers de l'enseignement de l’astronomie tant dans le monde musulman qu’en Europe jusqu'à la révolution copernicienne. D'autres ouvrages de Ptolémée influencèrent l'astronomie arabe : "Le livre des hypothèses", "Le Phaesis" et "les Tables faciles". On trouve également des références à une série de textes grecs connus sous le nom de « petite collection astronomique » et regroupant des traités d'astronomie et de géométrie d'Euclide, Théodose de Tripoli, Autolycos de Pitane, Aristarque de Samos et Ménélaos d'Alexandrie. Une partie de cette science grecque parvint dans le monde arabe par des sources syriaques. Ainsi, al-Hasan ibn Quraysh traduisit l'Almageste du syriaque en arabe dans le courant du . | [
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3548665#25 | Astronomie arabe | La période qui s'étend du au début du fut marquée par d'intenses recherches, à la suite desquelles on reconnut d'abord la supériorité du système de Ptolémée sur les autres, et où on lui apporta diverses précisions. La recherche astronomique étant vivement encouragée par le calife abbasside al-Ma’mūn, Bagdad et Damas devinrent des centres scientifiques majeurs. Non seulement les califes apportaient à ces travaux un soutien financier, mais ils conféraient aux savants un réel prestige. | [
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3548665#26 | Astronomie arabe | En astronomie d'observation, le premier ouvrage d’astronomie proprement musulman est le "Zij al-Sindh" d’Al-Khawarizmi (830). Ce livre ou Zij, un ensemble de tables donnant les positions successives du Soleil, de la Lune et des cinq planètes connues à l'époque, était une compilation de tables de sources indiennes avec les "Tables faciles" de Ptolémée. Il fut un ouvrage de référence dans le monde arabe et eut une influence dans l'Europe médiévale après sa traduction en latin au par Adelard de Bath. | [
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] |
3548665#27 | Astronomie arabe | Sous l'impulsion d'Al-Ma’mūn (813-833), un grand programme d'observation des étoiles fut entrepris à Damas et Bagdad. Les mesures, obtenues grâce à de nouvelles méthodes d'observations, montrèrent un décalage entre leurs résultats et ceux de Ptolémée et conduisirent à un travail de reprise théorique de ces derniers. Parmi les auteurs ayant travaillé dans l'équipe de savants réunis par Al-Ma'mum, on peut citer Alfraganus, Yahya Ibn Abi Mansour, Habash al Hasib, puis Al-Battani après la mort du calife, aux côtés des frères Banou Moussa, et enfin, au siècle suivant, al-Sufi, ibn Yunus et al-Biruni. | [
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3548665#28 | Astronomie arabe | Favorisée par la construction d'instruments de grande taille et la multiplicité des observations, la mesure de l'obliquité de l'écliptique entreprise par Alfraganus, Al-Battani puis al-Khujandi, se précisa progressivement de pour Ptolémée à pour al-Khujandi à la fin du . | [
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3548665#29 | Astronomie arabe | Un autre problème préoccupa les premiers astronomes arabes concernant la durée de la course du soleil. Pour Ptolémée, le Soleil se déplaçait sur une orbite circulaire, dont le centre n'était pas la Terre (orbite excentrique), selon un mouvement uniforme et le temps qu'il mettait à revenir à son point de départ était constant, c'est ce qu'on appelle l'année anomalistique, l'année sidérale étant l'année qu'il met pour revenir à sa même position par rapport à une étoile fixe et l'année tropique le temps écoulé entre deux équinoxes de printemps par exemple. Ptolémée faisait coïncider l'année tropique et l'année anomalistique et l'avait fixée à 365 jours 14 h 48 min. L'année tropique et l'année sidérale sont de durées différentes à cause de la précession des étoiles fixes. Les mesures et calculs effectués par les astronomes Alfraganus, Yahya Ibn Abi Mansur et Al-Battani conduisirent d'une part à corriger cette constante de précession de 36 secondes d'arc par an pour Ptolémée à 49,39 secondes d'arc pour le "Livre sur l'année solaire" (première moitié du ) mais ils permirent aussi de mettre en évidence que l'année anomalistique correspondait, non pas à l'année tropique mais à l'année sidérale qui devint la durée de référence. Ils précisèrent en outre la durée de l'année sidérale et l'année tropique (resp. 365 jours 15h 23 min et 365 jours 14 h 32 min dans le "Livre sur l'année solaire"). | [
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3548665#30 | Astronomie arabe | Habash al Hasib étudia le problème de la visibilité du croissant de Lune, c'est-à-dire l'étude de l'instant où le croissant de Lune est visible juste avant le lever du soleil ou juste après son coucher. Al-Battani mit en évidence la variabilité du diamètre apparent du Soleil et de la Lune, ce qui le conduisit à considérer comme possibles les éclipses annulaires, remettant ainsi en cause une affirmation de Ptolémée. | [
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3548665#31 | Astronomie arabe | Ces deux siècles virent fleurir de nombreuses tables astronomiques ou zij. Elles reprenaient l"'Almageste" de Ptolémée, reconnaissant la valeur des méthodes géométriques employées et les modernisant à l'aide des nouvelles fonctions trigonométriques, sinus, cosinus, tangente (ou ombre) (Habash al Hasib). Elles corrigeaient les valeurs numériques des tables grâce aux nouvelles séries de mesures effectuées. Ainsi, entre 833 et 857, Alfraganus rédigea "Kitab fi Jawani" (« "Compendium sur la science des astres" », ou « "Éléments d'astronomie" » selon les traductions). C’était avant tout un abrégé de la cosmographie de Ptolémée, la présentant pour la première fois de manière plus descriptive que mathématique. Ce livre connut une large diffusion dans le monde musulman et eut une grande influence sur l'enseignement du système de Ptolémée. La traduction en latin par Gérard de Crémone au douzième siècle des "Éléments d'astronomie" fut à la base du célèbre ouvrage "La Sphère" de Johannes de Sacrobosco, qui connut plus de 200 éditions et servit d'ouvrage d'enseignement dans les universités européennes jusqu'au dix-septième siècle. | [
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3548665#32 | Astronomie arabe | On peut également citer "la Table Vérifiée" ("Al-Zij al-Mumtahan ") d'Yahya Ibn Abi Mansour au dont les valeurs numériques servirent de référence pour les astronomes ultérieurs, "les Tables de Damas" ("al-Zij al-dimashqi") d'Habash al Hasib pour son utilisation des fonctions trigonométriques, les "Tables Sabeennes" ("al Zij al-Sabi") d'Al-Battani (Albatenius) (853-929) qui eut une grande influence sur l'astronomie au Moyen Âge occidental grâce à une traduction intégrale en latin dès le , et la "Grande Table Hakémite" ("al-Zij al-hakimi al-kabir"), ouvrage monumental d'ibn Yunus (fin du - début du ) dont la précision des observations a été utilisée par les scientifiques modernes, après sa traduction au , dans l'étude de l’accélération séculaire de la Lune. | [
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3548665#33 | Astronomie arabe | Au , al-Sufi décrivit grâce à ses observations la position, la magnitude, la luminosité, et la couleur des étoiles, dessinant les constellations une par une dans son "Livre des étoiles fixes" ("Kitab suwar al-kawakib al-thabita") (964). Ce livre très répandu en langue arabe fut traduit en latin à partir du ce qui explique la consonance arabe actuelle de beaucoup de noms d'étoiles. | [
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3548665#34 | Astronomie arabe | Parallèlement à cette astronomie appliquée se mit également en place une astronomie théorique visant à prouver mathématiquement le modèle de Ptolémée et expliquer les résultats des observations. Les premiers outils mathématiques de cette astronomie théorique furent principalement "Les sphériques" de Ménélaos d'Alexandrie et la trigonométrie indienne ainsi que les "Éléments" d'Euclide. Un astronome mathématicien célèbre de la fin du est Thābit ibn Qurra qui démontra mathématiquement que la vitesse apparente d'un astre décroit quand il s'éloigne de son périgée si l'on suppose que son mouvement est uniforme sur son excentrique. Thābit ibn Qurra prouva également que le mouvement apparent coïncide avec le mouvement moyen si l'on considère deux points symétriques par rapport à l'axe passant par l'observateur et perpendiculaire à l'axe périgée-apogée. Il mit en pratique ce résultat pour étudier les mouvements de la Lune et travailla également sur le problème de la visibilité du croissant de Lune. | [
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3548665#35 | Astronomie arabe | On a aussi longtemps attribué à Thabit ibn Qurra une étude ("Liber de motu octavae spherae") sur le phénomène de trépidation de la sphère céleste. L'auteur de cet ouvrage, observant les divergences entre les mesures de Ptolémée et les nouvelles mesures, concernant les valeurs de l'obliquité et de la précession, proposait un nouveau modèle dans lequel la valeur de l'écliptique et celle de la précession variaient de manière périodique. Ce modèle eut un succès certain dans le monde arabe et principalement dans l'école andalouse et cette théorie sur l'oscillation de l'écliptique passa en Europe médiévale sous le nom d'accès et recès. | [
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3548665#36 | Astronomie arabe | Dès cette période, selon George Saliba, on s'interrogea sur la validité des modèles proposés par les Anciens. Il existe ainsi un document que l'on peut, avec une certaine vraisemblance, attribuer à l’aîné des frères Banou Moussa, démontrant mathématiquement l'inexistence d'une neuvième orbe censée expliquer le mouvement diurne des astres. | [
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3548665#37 | Astronomie arabe | Au début du , l'astronome al-Biruni fit un état des lieux des connaissances en astronomie de son époque dans son "al-Qanun al-Mas'udi" ("Les Tables dédiées à Mas'ud"), exposant toutes les hypothèses et les analysant. C'est grâce à son ouvrage "Tahqiq ma li l-Hind" ("Enquête sur ce que possède l'Inde") que l'on a connaissance des théories astronomiques indiennes d’Âryabhata, Brahmagupta et leurs disciples. Biruni y rapportait qu'ils considéraient que la Terre tournait autour de son axe polaire et y remarquait que cela n’entraînerait aucun problème sur le plan mathématique. Al-Biruni connaissait également le modèle héliocentrique d'Aristarque de Samos, mais il resta toute sa vie hésitant sur ce sujet, et finit par considérer l’héliocentrisme comme un problème philosophique non contradictoire avec ses propres observations du ciel. Dans son "Canon de Mas'ud", al-Biruni rejeta finalement l'hypothèse d'une rotation de la terre autour d'elle-même pour des arguments proches de ceux de Ptolémée concernant le vol des oiseaux . Selon Régis Morelon, son ouvrage clôt cette première période de l'astronomie arabe tout en restant globalement dans le cadre qu'en avait dressé Ptolémée. | [
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3548665#38 | Astronomie arabe | Cette période voit l’éclosion d'une doctrine astronomique proprement musulmane. Dans la tradition grecque et celles qui la suivirent, on distinguait traditionnellement l'astronomie mathématique (dont Ptolémée est un représentant typique) de la cosmologie, branche de la philosophie (représentée par Aristote). Les savants musulmans recherchèrent une configuration physique ("hay’a") de l’univers simultanément compatible avec les axiomes mathématiques et les principes physiques. Dans le cadre de cette "tradition hay’a", les astronomes musulmans mirent en cause les détails techniques du système de Ptolémée en astronomie. Ces critiques, cependant, préservaient le paradigme ptolémaïque, en se confinant aux conceptions géocentriques. Comme le note en effet l’historien des sciences : | [
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3548665#39 | Astronomie arabe | Certains astronomes musulmans, toutefois, notamment Nasir ad-Din at-Tusi, se demandèrent si la Terre n’était pas elle-même en mouvement et recherchèrent comment rendre cette hypothèse compatible avec les calculs astronomiques et les principes cosmologiques. Plusieurs autres astronomes musulmans, et particulièrement les disciples de l’École de Maragha, mirent au point des modèles planétaires, qui, tout en restant géocentriques, divergeaient de celui de Ptolémée : ils devaient plus tard être adaptés au modèle de Copernic dans le cadre de l’héliocentrisme. | [
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3548665#40 | Astronomie arabe | Le modèle astronomique proposé par Ptolémée rendait compte des irrégularités du mouvement des planètes (variation de la taille apparente, rétrogradation, vitesse non constante, variations en latitude..) à l'aide d'un système complexe de déférents parfois excentriques et épicycles sur lesquels se déplaçaient les planètes à vitesse considérée parfois comme constante non par rapport au centre du cercle définissant leur trajectoire mais par rapport à un autre point (équant, prosneuse). Ce modèle mis en place comportait des erreurs relevées au siècle précédent par la série de mesures entreprises. Il était également en contradiction avec certains principes communément admis (uniformité du mouvement par rapport au centre des sphères, impossibilité du glissement du diamètre d'une sphère hors de son centre, existence dans l'espace des seuls mouvements rectilignes et circulaires à l'exclusion des mouvements d'oscillations…). Ibn al-Haytham (Alhazen) entreprit donc au début de une lecture critique des deux ouvrages de Ptolémée (l""Almageste" et "Le livre des hypothèses"), y releva des contradictions internes et mit en doute la possibilité d'une réalité physique du modèle. Selon lui, le modèle de Ptolémée faisait appel à des points, lignes et cercles imaginaires incompatibles avec le monde physique : | [
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3548665#41 | Astronomie arabe | En 1070, Abu Ubayd al-Juzjani, un disciple d’Avicenne, proposa un modèle non-ptolémaïque dans son traité "Tarkib al-Aflak". Dans ce livre, il formulait le problème dit de l’"équant" du modèle de Ptolémée, et y proposait une solution. Il affirmait qu’Avicenne avait lui-même résolu le problème de l’équant. | [
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3548665#42 | Astronomie arabe | La critique d'Alhazen "al-Shuluk 'ala Batlamiyus" ("Doutes sur Ptolémée"), le traité d'al-Juzjani "Tarkib al-aflak" ("Composition des orbes") ainsi que l'ouvrage d'un auteur anonyme andalous "al-Istidrak 'ala Batlamiyus " ("Critique de Ptolémée") furent pris très au sérieux par les astronomes postérieurs qui tentèrent de trouver des modèles de remplacement. Deux écoles en particulier proposèrent des alternatives au modèle de Ptolémée : l'école andalouse et l'école de Maragha. | [
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3548665#43 | Astronomie arabe | Une activité astronomique se développa dans la péninsule ibérique dès le avec des astronomes comme Maslama al-Mayriti qui adapta les tables d'al-Khwarismi et fondateur d'une "école" d'astronomie à Cordoue, ainsi qu'Ibn al-Saffar et Ibn al-Samh connus pour leurs études sur l'astrolabe et les cadrans solaires. Un des plus importants astronomes du fut al-Zarqalluh (Arzachel) qui participa à la création des "Tables de Tolède" commencées sous la direction du qadi Saïd al-Andalusî. Dans son traité sur le "Mouvement des étoiles fixes", que l'on connait dans une version hébraïque, il proposa un modèle solaire fondé sur une excentrique mobile capable d'expliquer le phénomène de trépidation. | [
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3548665#44 | Astronomie arabe | Au tournant des , des astronomes d’al-Andalus relevèrent le défi d’Alhazen, à savoir développer un modèle de sphères qui éviterait les erreurs du modèle de Ptolémée qu'il avait relevées. Comme la critique d’Alhazen, l'ouvrage anonyme andalous intitulé "al-Istidrak ala Batlamyus" ("Récapitulation de Ptolémée") comportait une liste des objections à Ptolémée. C’est le point de départ de la controverse andalouse sur l'astronomie de Ptolémée. | [
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3548665#45 | Astronomie arabe | Les critiques et les remises en question se firent à partir de positions ptoléméennes ou aristotéliciennes. Dans le premier groupe, en astronomie mathématique orthodoxe, on peut placer Jabir Ibn Aflah dont l'ouvrage "Islah al-Majisti" ("Correction de l'Almageste") est connu en Europe grâce à la traduction en latin de Gérard de Crémone et deux traductions hébraïques. Sa partie trigonométrique est considérée comme la source du "De triangularis" de Regiomontanus. Dans cet ouvrage Jabir b. Aflah remettait notamment en question les positions des planètes inférieures par rapport au soleil. | [
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3548665#46 | Astronomie arabe | L'autre courant fut dominé par des philosophes aristotéliciens comme Ibn Rushd (Averroès), Maïmonide, ibn Bajjia et Ibn Tufayl qui étaient partisans d'un respect absolu à la physique d'Aristote n'admettant que trois espèces de mouvements : centrifuges, centripètes et circulaires. La solution fut alors recherchée dans des modèles concentriques. | [
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3548665#47 | Astronomie arabe | Ainsi Averroès rejetait la théorie des cercles déférents proposée en son temps par Ptolémée, tout comme il repoussait le modèle ptolémaïque : il était partisan du modèle d’univers concentrique d'Aristote. Il écrivit sur le système planétaire de Ptolémée la critique suivante : | [
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3548665#48 | Astronomie arabe | Contemporain d’Averroès, Maïmonide, écrivit à propos du modèle planétaire d’Avempace (Abu Bakr) : | [
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3548665#49 | Astronomie arabe | Selon Juan Vernet et Julio Samso, Alpetragius (Al-Bitruji) est le seul de cette école aristotélicienne à proposer un modèle homocentrique relativement abouti. Ces systèmes planétaires, cependant, furent rejetés car les prédictions des positions des planètes étaient moins précises qu’avec le modèle de Ptolémée, essentiellement parce qu’ils s’en tenaient au dogme d’Aristote de mouvement circulaire parfait. | [
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3548665#50 | Astronomie arabe | Le terme d'École de Maragha est souvent donné au mouvement de critique radicale de l’astronomie ptolémaïque dans la partie orientale du monde musulman et fait référence à l'observatoire de Maragha qui regroupa un grand nombre d'astronomes mais, selon Ahmad Dallal, ce mouvement a commencé avant l'établissement de l'observatoire et l'école de Maragha concerne une zone géographique plus large. Ce mouvement se poursuit avec l'œuvre des astronomes de Damas et de Samarcande. | [
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3548665#51 | Astronomie arabe | Comme leurs prédécesseurs d’Andalousie, les astronomes de Maragha recherchèrent des modèles alternatifs qui soient cohérents d'un point de vue mathématique aussi bien que physique et qui puissent éventuellement se passer du principe de l’équant. Les astronomes les plus éminents de l’École de Maragha du sont (m. 1266), al-Tūsī (1201-1274), (m. 1276), al-Shirazi (1236-1311), Sadr al-Shariʿa (m. vers 1347) et Ibn al-Shatir (1304-1375). | [
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3548665#52 | Astronomie arabe | À la différence des astronomes grecs qui se préoccupaient peu de la cohérence entre les axiomes mathématiques et les principes physiques du mouvement des planètes, les astronomes musulmans s’efforçaient d'adapter les mathématiques au monde qui les entourait en respectant les principes de la physique aristotélicienne. Cette exigence et les travaux qui en ont découlé fait que l'on on a pu qualifier leurs réalisations aux de « Révolution Maragha », ou « Révolution de l’École de Maragha », ou encore une « Révolution scientifique antérieure à la Renaissance ». | [
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3548665#53 | Astronomie arabe | Pour construire leur nouveaux modèles planétaires, ils utilisèrent deux résultats mathématiques. Le premier est un critère de parallélisme, le lemme d'Urdi, démontré par l'astronome . Le second est le principe du couple d'Al-Tusi qui permet d'expliquer une oscillation rectiligne à l'aide de mouvements circulaires. Ce théorème révolutionne en outre la physique aristotélicienne qui distinguait les mouvements sublunaires (rectilignes) des mouvements célestes (circulaires) en montrant qu’on peut engendrer un mouvement rectiligne uniquement à partir de mouvements circulaires. | [
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3548665#54 | Astronomie arabe | Les modèles proposés par les astronomes Mu'ayyad al-Din al-'Urdi, al-Tūsī, al-Shirazi, Sadr al-Shariʿa et Ibn al-Shatir, concernant les mouvements du soleil, de la lune, des planètes inférieures et des planètes supérieures, permettaient de rendre compte des mouvements des planètes sans utiliser l'artifice de l'équant ou de la prosneuse. Ces modèles présentaient parfois une meilleure adéquation avec les mesures effectuées comme le modèle solaire d'Ibn al-Shatir et rendaient parfois mieux compte des problèmes de variations en latitude. | [
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3548665#55 | Astronomie arabe | On retrouve dans les modèles de Copernic l'utilisation des deux outils que sont le lemme d'Urdi et le couple al-Tusi sans démonstration. Il existe également des ressemblances troublantes, hormis le fait que les modèles de Copernic sont héliocentriques contrairement à ceux de l'école de Maragha, entre les modèles de Saturne, de Mercure, et de la Lune pour Copernic et Ibn-al-Shatir. À tel point que de nombreux historiens comme Saliba et Ragep, des spécialistes de Copernic comme Swerdlow et Neugebauer sont convaincus qu'une influence existe entre l'école de Maragha et Copernic et qu'il ne reste plus qu'à trouver par quel biais. D'autres historiens, comme M. di Bono, restent plus prudents, soulignent l'absence de preuve d'une transmission directe et émettent l'hypothèse que Copernic travaillant dans la même direction, avec les mêmes objectifs que les astronomes de Maragha aurait très bien pu trouver logiquement les mêmes outils pour y parvenir. | [
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3548665#56 | Astronomie arabe | Un thème d’intenses débats à l’École de Maragha, et plus tard dans les observatoires de Samarcande et d’Istanbul, était l'éventualité de la rotation de la Terre. Al-Tusi affirma ainsi que l'observation seule ne permettait pas de déterminer si la terre était immobile ou non, contrairement à une affirmation de Ptolémée mais se résolut finalement à la considérer comme immobile en vertu d'un principe philosophique selon lequel un mouvement de la terre ne pourrait être que rectiligne et non circulaire. Un de ses disciples, Qotb al-Din Chirazi, s'intéressa également au problème. Il émit l'hypothèse que la terre en tournant pourrait aussi entrainer l'air à la même vitesse, mais pensant que des objets de poids différents devraient avoir des vitesses différentes et n'observant rien de tel dans la réalité, se convainquit que la terre était immobile. | [
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3548665#57 | Astronomie arabe | Le travail sur les tables se poursuivit avec l'édition des "Tables ilkhaniennes" par al-Tūsī qui n'offrent cependant rien de neuf par rapport aux autres tables. On considère cette période comme marquée par une stagnation : la pratique traditionnelle de l’astronomie dans le monde musulman reste soutenue, mais par comparaison aux siècles précédents et surtout le monde extérieur, l’innovation se tarit assez vite. Si pour la plupart des chercheurs il n'y a plus de progrès marquant durant cette période, quelques historiens ont récemment fait valoir que des innovations interviennent encore au et même plus tard. Quoi qu’il en soit, après le , il semble bien que l’intérêt pour l’astronomie théorique soit éteint, tandis qu'au contraire la pratique de l’astronomie d'observation selon la tradition arabe reste soutenue dans les trois empires musulmans de la poudre à canon : l’Empire ottoman, les Séfévides de Perse, et l’Empire moghol en Inde. | [
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3548665#58 | Astronomie arabe | L’œuvre d’Ali Qushji (mort en 1474), qui vécut d'abord à Samarcande puis à Istanbul, est considérée comme un exemple de renouveau tardif de l’astronomie arabe et l'on estime qu'il a pu exercer une influence sur Nicolas Copernic du fait de la similitude d’arguments des deux auteurs sur la possibilité de la rotation de la Terre. Avant Ali Qushji, le seul astronome qui avait présenté un argument empirique en faveur de la rotation de la Terre était Nasir ad-Din at-Tusi (mort en 1274) : il s'appuyait sur le phénomène des comètes pour réfuter la thèse de Ptolémée selon laquelle on peut prouver par la seule observation que la Terre est immobile. Al-Tusi, cela dit, convenait que la Terre était immobile en se référant aux arguments de philosophie naturelle du "Traité du Ciel" d’Aristote. Au , les oppositions religieuses mirent un frein à l’influence de la physique et de la philosophie naturelle. Ainsi Al-Qushji, dans son pamphlet "Sur le caractère prétendument subalterne de l’Astronomie par rapport à la Philosophie", dénonçait la physique d’Aristote et dut séparer entièrement la philosophie de l’astronomie, pour permettre à cette dernière de s’épanouir en tant que discipline empirique et mathématique. Il put ainsi examiner les alternatives au dogme aristotélicien de la Terre immobile. Il développa la thèse d’al-Tusi et conclut, se fondant davantage sur l’expérience que sur la philosophie spéculative, que la théorie d'une Terre en mouvement est tout aussi plausible que celle de la Terre immobile, et qu’il est impossible de discriminer empiriquement si l'une de ces deux thèses est vraie. | [
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3548665#59 | Astronomie arabe | Au , le débat sur le mouvement de la Terre fut relancé par (mort en 1528) qui, se demandant quels phénomènes devraient accompagner la rotation de la Terre, en vient à formuler une hypothèse similaire à l’inertie de rotation de Galilée, qu'il évoque (en réponse à une objection de Qutb al-Din al-Shirazi) à propos de l'observation suivante : | [
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3548665#60 | Astronomie arabe | On pensait jusqu'à la fin du que les progrès des astronomes arabes dans la théorique des planètes avaient pris fin avec l'œuvre d’Ibn al-Shatir au , mais de nouvelles recherches ont mis en lumière les découvertes remarquables accomplies jusqu'au , notamment à la suite des travaux de George Saliba sur (mort en 1550), un glossateur séfévide des écrits des astronomes de Maragha. Saliba écrit à propos d’al-Khafri : | [
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3548665#61 | Astronomie arabe | Ali al-Qushji améliora aussi le modèle planétaire d’al-Tusi et proposa une alternative au modèle de l'orbite de Mercure. | [
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3548665#62 | Astronomie arabe | On fit venir en Chine sous la dynastie Yuan des astronomes musulmans pour y perfectionner le calendrier et enrichir l'astronomie. Au cours du règne de Kubilaï Khan, des Iraniens vinrent construire un observatoire et un institut d'études astronomiques à Pékin. Un astronome persan, Djamal ad-Din, offrit en 1267 à Kubilaï Khan un coffret de sept instruments astronomiques, comprenant un globe et une sphère armillaire. On sait par ailleurs que plusieurs astronomes chinois travaillaient à l’observatoire de Maragha, en Perse. Selon Benno van Dalen, cependant, l'influence directe de l'astronomie arabe sur l'astronomie chinoise semble avoir été limitée. | [
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3548665#63 | Astronomie arabe | Un astronome musulman célèbre du , l’Ottoman Taqi al-Din fit construire en 1577 l’observatoire d'Istanbul, où il put observer le ciel jusqu’en 1580. Il dressa des tables malheureusement incomplètes "al-Zīj al-Shāhinshāhī", ses caractéristiques de l'orbite apparente du soleil sont plus précises que celles de Nicolas Copernic et de Tycho Brahe. Al-Din contribua aussi au développement de l'écriture en fractions décimales en l'utilisant dans ses travaux, en particulier dans ses tables trigonométriques "Kharīdat al-Durar" (ou "Perle intacte"). Il inventa aussi entre 1556 et 1580 de nombreux instruments astronomiques, parmi lesquels de très précises horloges astronomiques. | [
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3548665#64 | Astronomie arabe | À la destruction de l’observatoire d’Istanbul sur ordre du sultan Mourad III en 1580, l’activité astronomique stagna dans l’Empire ottoman, jusqu’à l’introduction de la Révolution copernicienne en 1660, avec la traduction par l'érudit ottoman Ibrahim Efendi al-Zigetvari Tezkireci en arabe de la "Nouvelle théorie des planètes" de Noël Duret (publiée en 1635). | [
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3548665#65 | Astronomie arabe | L'astronomie indienne fit connaissance avec l'astronomie arabe au lors de l'invasion de son territoire par le nord-ouest mais son assimilation par la culture hindoue fut lente. Ainsi le premier traité sur l'astrolabe date de 1370 écrit par Mahendra Suri. Des tables venant de l'extérieur des frontières furent recopiées en Inde. Au milieu du , l'épanouissement de l'empire Moghol attira un grand nombre d'érudits qui apportèrent avec eux des écrits astronomiques en persan et en arabe. Des observations furent entreprises sur le sol indien mais sous une forme individuelle et désorganisée et aucun observatoire astronomique ne fut construit durant la période Moghol. On note cependant durant le règne d'Akbar puis celui de Shâh Jahân des créations de tables mettant à jour les "Tables sultaniennes" d'Ulugh Beg et l'intérêt d'Humayun pour l'astronomie était évident. On rapporte qu'il conduisait lui-même ses propres observations et envisageait la construction d'un grand observatoire. Sous son règne se développa à Lahore un grand centre de construction d'instruments (astrolabes, sphères célestes) qui perdura jusqu'au . On voit apparaître, à partir du , dans des textes en sanskrit, des termes astrologiques arabes ou persans et des éléments de tables astronomiques arabes. | [
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3548665#66 | Astronomie arabe | Après le déclin de l’Empire moghol, c'est un roi hindou, Jai Singh II d’Ambre, qui entreprit de faire renaître la tradition astronomique arabe dans son royaume. Au début du , il fit édifier plusieurs grands observatoires dont celui de Yantra Mandir. Il y fit construire de très grands instruments d'observations en maçonnerie et en pierre, dont certains sont des innovations de Jai Singh lui-même. Son objectif principal était l'observation du Soleil et de la Lune et la mise à jour des tables sultaniennes. Dans ces observatoires, travaillaient des astronomes indiens, des astronomes arabes, mais aussi des astronomes européens jésuites. Curieux de découvrir l'astronomie européenne, Jai Singh finança même une expédition en Europe (1727-1730) mais la délégation ne lui rapporta du Portugal ni les mesures de Tycho Brahe, ni les théories de Nicolas Copernic et Isaac Newton, mais seulement des tables de Philippe de La Hire datant du siècle précédent et dans lesquelles Jai Singh remarqua quelques erreurs. Les tables qu'il produisit, dédicacées à l'empereur Muhammad Shâh et connues sous le nom de "Zīj-i Muhammad Shāhī", furent utilisées pendant près de 150 ans. | [
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3548665#67 | Astronomie arabe | L’occident médiéval prit connaissance de l’astronomie arabe par son contact avec l’Al-Andalus et la Sicile, et par le biais de traductions d’ouvrages arabes en latin et en hébreu. Dès la fin du , l’usage et la description des instruments arabes, et en particulier de l’astrolabe, étaient connus dans le monde occidental par les traductions de traités les concernant (Llobet de Barcelone, Gerbert d'Aurillac, Hermann le boiteux). | [
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3548665#68 | Astronomie arabe | Une seconde vague de traduction au permit de faire connaître au monde occidental les tables et l’astronomie théorique. l’Almageste fut traduit de l’arabe en latin en 1143 par Herman le Dalmate, les tables d’al-Khwarismi vers 1126 par Adélard de Bath, celles d’al-Battani (ou Albatenius) par Robert de Chester. Mais ce sont surtout les œuvres d’al-Zarqalluh (ou Azarchel), utiliséees par Raymond de Marseille avant 1141 puis traduites par Gérard de Crémone, sous le nom de "Tables de Tolède" qui eurent une grande influence sur le monde occidental jusqu'à ce qu'elles soient supplantées par les "Tables alphonsines". Grâce à elles, le monde latin médiéval prit conscience que les tables nécessitaient de constantes corrections et que le modèle ptoléméen était imparfait. On y trouvait également un exemplaire du "Liber de Motu" attribué à Thabit ibn Qurra qui expliquait le phénomène d'oscillation des équinoxes. Un nouveau type de textes astronomiques, "Theoricae planetarum", inspirés des œuvres d'al-Farghani (ou Alfraganus), al-Khwarismi et Thabit ibn Qurra vit le jour au . Parmi celles-ci on peut citer la "Theorica planetarum Gerardi" et surtout la "Theorica planetarum" de Campanus de Novare qui fut étudiée dans les universités jusqu'au . | [
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3548665#69 | Astronomie arabe | Au les traductions, par Michael Scot, des œuvres d’Ibn-Rusd (ou Averroès) ouvrirent la voie à une remise en question des fondements en astronomie. Elles mirent en évidence le rationalisme qui se dessinait dans la science arabe, ce rationalisme entra en conflit avec la pensée augustienne et favorisa un renouveau dans les écoles de pensée dont Thomas d'Aquin et Siger de Brabant furent des représentants. Le modèle d’al-Bitruji (ou Alpetragius) fut analysé, critiqué puis rejeté au profit d’une théorie planétaire plus ptoléméenne issue d’un ouvrage attribué à Ibn al-Haytham (ou Alhazen). Soutenu par Roger Bacon, cette théorie planétaire eut de nombreux défenseurs parmi lesquels on trouve George Peurbach dont les "Theorica novae planetarum" publiées en 1454 servirent de références jusqu'à Tycho Brahe. | [
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3548665#70 | Astronomie arabe | Le grand mérite de Nicolas Copernic est d’avoir, avec son modèle héliocentrique grandement simplifié les modèles planétaires. Il prit connaissance des travaux d'al-Battani et Azarchel grâce à l"'Epitome in Almagestum Ptolemae" commencé par George Peurbach et achevé par Regiomontanus. C’est de ces écrits qu'il s'inspire pour résoudre les problèmes d’irrégularités dans le mouvement de la terre et des planètes (variation de l'excentricité, trépidation des équinoxes, variation en latitude…). Quant à l’influence que l’école de Maragha aurait eu sur ses modèles planétaires, elle est encore à l’étude. | [
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3548665#71 | Astronomie arabe | On peut dater la fin de l’influence de l’astronomie arabe sur l’occident latin à la parution du "De revolutionibus" de Copernic en 1543. Les observations de Tycho Brahe rendirent caduques toutes les tables antérieures. Toute trace du système ptoléméen disparut avec le modèle planétaire proposé par Johannes Kepler. | [
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3548665#72 | Astronomie arabe | Les noms traditionnels des étoiles des langues européennes sont encore largement utilisés, bien que concurrencés par le système de désignation de Bayer, or beaucoup de ces noms sont issus de transcriptions de l'arabe réalisées au Moyen Âge. Cependant moins du tiers d'entre eux ont pour origine la péninsule arabique, celle des autres étant grecque, ou moyen-orientale. L'origine n'est toutefois pas toujours facile à reconstituer, car ces noms ont été parfois fort mal transcrits de l'arabe vers le latin, et dans certains cas de façons divergentes. Des lettres ont pu être confondues, certains érudits comme Johann Bayer ou Joseph Scaliger n'ont parfois pas hésité à déformer les noms, pour mieux coller à une étymologie erronée qu'ils avaient cru reconstituer, et des erreurs d'attribution ont été commises. | [
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3548665#73 | Astronomie arabe | Les noms eux-mêmes peuvent faire référence à celui des constellations. Celles-ci et leur dénominations ont été transmises par les grecs mais étaient souvent d'origine beaucoup plus ancienne, héritées des sumériens et de leurs successeurs akkadiens et babyloniens. La tradition astronomique grecque comme la tradition arabe pré-islamique ont été toutes deux influencées par celle des peuples de l'ancienne mésopotamie. Aussi même s'il n'y avait aucun contact entre Grecs et Arabes avant la période islamique, on peut observer des rapprochements dans les noms, qui ne témoignent que de racines communes. | [
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3548665#74 | Astronomie arabe | À côté de noms d'étoiles dont l'origine est directement gréco-latine, il est possible d'en distinguer un groupe important qui sont transcrits de l'arabe, ces noms arabes étant eux-mêmes des traductions des noms grecs de l'Almageste de Ptolémée. Les étoiles sont souvent nommées par celui-ci en référence à une partie de leur constellation, comme Deneb de "Dhanab ad-Dajājah", la queue de la poule, terme que l'on retrouve pour plusieurs autres étoiles comme Deneb Algedi (δ Capricorni), la queue de la chèvre. On a aussi Alpheratz ou Sirrah (α Andromedae), le nombril du cheval, et bien d'autres. | [
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3548665#75 | Astronomie arabe | Cependant d'autres étoiles ont un nom dont l'origine arabe précède les traductions de Ptolémée et l'influence grecque, ainsi Véga, "al-nasr al-wāqiʾ" (l'aigle ou le vautour) plongeant, Altaïr "al-nasr al-taʾir", (l'aigle ou le vautour) en vol, Aldébaran, le suiveur (des Pléiades), Bételgeuse, à l'origine "yad al-jawzāʾ", la main d'Orion, et dont la mauvaise transcription (un b pour un y) est renforcée par une reconstruction étymologique inventée par Scaliger, et là aussi bien d'autres. | [
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