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Posté

Mais c'est troublant car je vois que sur le wiki de 2010TK7 on le présente comme le premier satellite troyen de la Terre or mon truc à moi a été découvert avant :)

 

Il y a un certain nombre d'objets qui, vus depuis la Terre, donnent l'impression d'être des troyens ou des compagnons de route de la Terre. Mais en réalité, ils ont leur propre orbite autour du Soleil, avec une période de révolution très proche de 365,25 jours et ce n'est qu'une illusion si on croit qu'ils nous accompagnent.

Apparemment, c'est un compagnon comme ça qu'on cherche dans ton énigme.

 

A côté de ceux-là, il y a un véritable troyen terrestre qui partage l'orbite de la Terre et qui se situe, comme les troyens de Jupiter ou de Neptune, aux fameux points de Lagrange.

2010 TK7, c'est le seul troyen connu à ce jour... Donc le premier :)

Posté

les romains voyaient en Venus deux astres différents Vesper , l'étoile du soir et Lucifer le porteur de lumière l'étoile du matin............

ce dernier est resté dans notre culture judéo-chrétienne :

l'ange de lumière qui devin un ange déchu.........

 

 

Vesper était resté aussi dans la culture Judéo-chrétinne, les gens allaient aux Vêpres (la messe du soir).

Posté (modifié)

Je crois que Cruithne a déjà été proposé mais vu que Yui veut une animation, la voila.

Le schema représente l'orbite relative du Cruithne par rapport à la Terre.

 

http://upload.wikimedia.org/wikipedia/commons/c/c7/Horseshoe_orbit_of_Cruithne_from_the_perspective_of_Earth.gif

 

Effectivement, bravo econseil.

 

Celui ci est quand mieux et en plus il y a la version avec le soleil fixe.

http://fr.wikipedia.org/wiki/(3753)_Cruithne

Modifié par Irish Bob
Posté (modifié)
Ou alors un quasi satellite terrestre, genre (3753) Cruithne ?

BRAVO ECONSEIL :) !!

Je reviens d'une visite au club astro (très sympathique) du SOLER (66), je n'y ai pas vu Dobcat mais ce drôle de Haricot :D

je vois que le lien wiki a déjà été cité :)

je vais rechercher la page d'où j'ai tirée cette animation figée car l'orbite de ce cailloux et très étrange et pas simple à comprendre. La page était pas mal, mais alors le must c'était une image que je n'ai pas retrouvée montrant que Cruithne décrit également autour de l'orbite terrestre une sorte de serpentin...cela dit maintentant que j'écris ceci je me rappelle d'un schéma Terre-Lune que Ygogo nous avait soumis fût un temps (ce doit faire 2 ans !!!) et la trajectoire de la lune autour de l'orbite terrestre nous avait aussi fait réfléchir...

 

 

Voilà, cette page n'avait plus plu que le wiki :

http://hatteras.free.fr/lagrange/cruithne.htm

 

mais le wiki est comme toujours très précieux :

"L'astéroïde porte le nom des Cruithnes qui habitèrent l'Écosse et des parties de l'Irlande entre 800 av. J.-C. et 1000 ; le nom se réfère peut-être plus spécifiquement à leur légendaire premier chef, également nommé Cruithne. Il se prononce plus ou moins « crouigne » (/ˈkrɪhnʲə/ en irlandais)."

 

 

la version anglaise traduite l'est moins :D

"un astéroïde en orbite autour de la dim."

(Qui arrive comme Ygogo au temps jadis à piger cette affirmation :) ?)

 

Et au passage...je suis tombé sur notre incontournable Roger local, merci à lui :)http://www.webastro.net/forum/showthread.php?t=58127

 

 

Pour ces orbites l'idéal serait clairement la 3D :)

Enfin c'est tout de même formidable d'arriver à modéliser ainsi les observations d'un petit point de rien du tout, je suis épaté moi :) :)

 

Vesper était resté aussi dans la culture Judéo-chrétinne, les gens allaient aux Vêpres (la messe du soir).

Eh ben on en apprend des trucs, merci Irish :)

ça fait un super moyen mnenotechnique ça !!

(et enrichit mais culture religieuse :))

Modifié par yui
Posté (modifié)
[quote name='perefog']je pense à un lampadaire , au tableau de diffusion ,au Graphique. Données photométriques d’un luminaire correct : pas d’émissions lumineuses dans la demi-sphère au-dessus
de l’horizon.
(on note toutefois une émission horizontale excessive : éblouissement)
Graphique. Données photométriques d’un globe : fortes émissions lumineuses dans la demi-sphère au-dessus de
l’horizon.
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[/IMG]
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[/IMG][/QUOTE]
hé ben ça c'est une adresse pour l'image :D !!

d'habitude je regroupe mes réponses (faudrait pas crever le plafond :)) mais là impossible :D !!

Perefog je n'ai pas tout compris mais je tenais à te dire que tu m'avais manqué :beer: Modifié par yui
Posté

Eh ben on en apprend des trucs, merci Irish :)

ça fait un super moyen mnenotechnique ça !!

(et enrichit mais culture religieuse :))

 

Sinon avec une petite recherche Wiki, on apprend que le mot vient du latin Vespera qui lui même est une transcription du grec Hesperos, coucher du soleil.

 

On y apprend aussi que le mot anglais "west" vient de là (l'endroit où se couche le soleil).

 

Désolé, je ne mets pas le lien car la dernière fois que j'ai mis un lien de ce genre sur l'origine de Noël, je me suis fait taxer de prosélytisme.

Posté
Sinon avec une petite recherche Wiki, on apprend que le mot vient du latin Vespera qui lui même est une transcription du grec Hesperos, coucher du soleil

Dans l'espoir qu'il réapparaisse certainement ;)

 

Désolé, je ne mets pas le lien car la dernière fois que j'ai mis un lien de ce genre sur l'origine de Noël, je me suis fait taxer de prosélytisme.

:)

Posté (modifié)

je suis épaté par les trajectoires de Cruithne et de 2010TK7 (faudrait lui trouver un nom à celui là);)

 

sinon en réponse à Irish Bob je viens ajouter une précision au sujet de Vesper l'étoile du soir je ne pense pas que ce soit "l'étoile" qui aie donné son nom aux vêpres certes l'étymologie est commune.....

 

je sors mon "Gaffiot " bien poussiéreux :

 

vesper (eri) le soir.............. l'astre était peut être désigné ainsi par métaphore...

 

vespera (ae) la soirée origine des vêpres

 

 

vesperugo (onis) le nom de l'étoile du soir

et comme nous le rappelait Irish Bob

l'origine de ( West ; ouest) : occidental se dit vesperalis (e)

 

de toute façon le latin a été écrit et parlé près de 2500ans le sens des mots a eu largement le temps de fluctuer......

 

 

voilà:)

Modifié par chab
Posté

Tiens rien de proposé depuis ? J'en ai une pour meubler :

 

On me traita de menteur ! Heureusement, plus tard, Newton prouvera le contraire.

De quoi s'agit-il et qui est-ce ?

Posté

Oups j'en place une autre facile derrière si tu permets, je l'ai sous la main ;)

 

Quoi que c'est ? Trichez pas trop en étudiant l'adresse de l'image quand même !

 

ESP_026051_2160.jpg

Posté (modifié)
ce ne serait pas un banc de brume sur mars?

On dirait plutôt que la fumée sort du sol...mystère :)

 

Pour Newton je crois avoir lu un truc dans l'introduction du bouquin de Hawkings, j'essayerai de vérifier ça demain ;)

(pas à moi le bouquin ;))

 

HS : Quel bonheur le ciel (à l'oeil dans tous les sens du terme :D') en ce moment :) :) !!!!

Superbe conjonction Venus-Jupiter à deux pas des Pléiades sous l'oeil de la magnifique Aldebaran. Puis Orion avec Sirius et Procyon que l'on se paye le luxe de zapper pour admirer Mars éclatante comme jamais !!! La lune qui se promène dans ce paysage merveilleux...j'ai même vu Mercure tranquillou pendant mes vacances (et l'ai montrée aux gamines en tachant de bien impreigner leurs esprits, cela m'a rappelé que dans le temps, sadis, les paysans flanquaient une bonne roustre à leur gamin devant les bornes délimitant leur champ histoire qu'ils se rappellent bien de l'emplacement ;) suspicion de fraude éventuelle de la part d'un voisin potentiel déplaceur de borne :)). Je me suis même offert le luxe d'un lever de soleil sur la mer !!! (pour un Alsacien c'est moins courant que pour un Barcelonais ;)). Quel bonheur ce ciel !!! Manque juste une comète allez !! Et encore y en a qui ont droit à la lumière zodiacale en prime en ce moment ;) et pour les aurores boréales ça doit donner aussi avec notre soleil réveillé :)

Modifié par yui
Posté

Salut Iksarfighter,

 

C'est pas sympa de donner des indices aussi facile :be:

 

Du coup on ne peux pas donner la réponse sans passer pour un tricheur.

 

Ceci dit à quand un Google .... où l'on pourra se balader comme si on y était.

Posté (modifié)

Puma bonjour les grottes de grappes et autres orections automatiques :D'

Heu...sur le phone je laisse tomber, je corrigerai demain sur mon Ordi :)

Bonne nuit :)

 

Voilà, Céphée :)

Modifié par yui
Posté

 

HS : Quel bonheur le ciel (à l'oeil dans tous les sens du terme :D') en ce moment :) :) !!!!

...

(pour un Alsacien c'est moins courant que pour un Barcelonais ;)). Quel bonheur ce ciel !!! Manque juste une comete allez !! Et encore y en a qui ont droit à la lumière zodiacale en prime en ce moment ;) et pour les aurores boreales ça doit donner aussi avec notre soleil réveillé :)

 

Gnagnagnagna:mad::cry:

Posté
Manque juste une comete allez !!

 

Ben ça fait quand même 8 mois que Garrad nous offre un magnifique spectacle à l'oculaire et en photos. C'est pas Lovejoy mais c'est déjà super :)

On a tout pour être comblés :be:

Je viens de finir ma séance d'astro pour ce soir, un p'tit quiz et au lit !

Posté

NON NON !!!!

un tourbillon de poussière une tornade surement une tempête de sable martienne, vu sur le net il y a une semaine:p

Posté (modifié)
C'était en effet un magnifique dust devil martien !

Quand il y en a un, même petit qui passe sur un Rover ça lui dépoussière les panneaux solaires !!! :wub: Et le Rover repart pour un tour !

Très joli :wub:

C'est fou ce que l'on arrive à photographier !! Une tornade martienne :o !!

Au fait je me demande (question hors quizz) si une telle tornade pourrait être assez costaud pour envoyer en l'air un rover :?:

On a envie de dire "Ben oui" car il ne pèse pas bien lourd le petit en rase campagne

Mais aussi 'Ben non" car sinon depuis le temps on aurait déjà évoqué ce problème or pour ma part (j'ai pas cherché faut dire) je n'ai jamais entendu parler d'un instrument endommagé par une telle tornade.

Je vais chercher mais si quelqu'un à une ninfo...

 

 

Gnagnagnagna:mad::cry:

Mais je veux bien le partager moi le ciel nocturne :D

(Tu as peut-être des nuages :(, il faut dire que comme tu t'es débarrassé de ton caillou météo on ne voit plus quel temps il fait chez toi ;))

Regarde je suis même prêt à partager mon lever de soleil sur la mer :beer:

6984230047_31463d490f.jpg

 

 

Rappel de la question en cours :)

Tiens rien de proposé depuis ? J'en ai une pour meubler :

On me traita de menteur ! Heureusement, plus tard, Newton prouvera le contraire.

De quoi s'agit-il et qui est-ce ?

Modifié par yui
Posté

Deux indices pour faire avancer ce quizz :

 

ce personnage a vécu bien antérieurement à Newton et sa découverte a un rapport avec la Lune. Bonne recherche.

Posté (modifié)

Il avait émis l'hypothèse que l'intensité des marées était en rapport direct avec les phases de la Lune ?

 

Alors que tout le monde sait qu'il y a un dieu sous l'eau qui gère directement ça :lol:

 

Un schéma pour ceux qui croient encore que la Lune montante est différente de la Lune descendante et attire davantage la sève :

 

 

lune_soleil_tr.gif

 

PL et NL ont exactement le même effet gravitationnel sur la Terre.

Modifié par iksarfighter
Posté

Iksarfighter,

 

c'était une belle occasion de ressortir ton cheval de bataille avec l'influence de la Lune...

En effet il s'agit bien des marées. Reste à trouver maintenant le bonhomme...

Posté (modifié)
je pense à un tronchu de l'antiquité:

Posidonius!un des premier à commenter les marées!!!!!

Ah mince ce n'est pas une blague, il existe !!

Je pensais à un jeu de mot Poséidonus :p !!

 

Un schéma pour ceux qui croient encore que la Lune montante est différente de la Lune descendante et attire davantage la sève. PL et NL ont exactement le même effet gravitationnel sur la Terre.

Oulà attention tu es sûr que lune "montante" et "descendante" correspond aux phases de la lune ? Ce n'est pas plutôt "croissante" et "décroissante" ?

Je crois que "montante" et "descendante" se rapporte à sa position par rapport à l'écliptique...avec les noeuds :confused: Mais je peux me tromper car la lune cela n'a jamais été mon fort :rolleyes:

(ça me rappelle mes premiers posts ça tiens :p:b:)

 

Nota 1 : c'est horrible je tape plein de fautes ces derniers temps et perds un tas de temps à me relire :(

Nota 2 : Je viens d'expérimenter la fonctionnalité "citation multiple" (bouton entre "Réponse" et "Réponse rapide") hé ben c'est pratique ça :) :)

Modifié par yui
Posté
lune_soleil_tr.gif

PL et NL ont exactement le même effet gravitationnel sur la Terre.

Pas fatoche les marées hein :confused: ?

Comment diable retenir l'explication du bourrelet d'eau opposé à la lune :(

Je me rappelle que la première fois que quelqu'un a tenté de m'expliquer ça c'était en Bretagne (VIVE LA BRETAGNE !!) dans le réfectoire pendant le repas du soir d'une sortie scolaire. Une dame du coin dans le réfectoire avec un paperboard.

On avait rien compris et pire encore il y avait de la langue de boeuf dans nos assiettes !!!

(Punaise : de la langue de boeuf (!) pour des gamins (!) le soir (!))

En tout cas ça m'a marqué ça :b: !!

Posté
Oulà attention tu es sûr que lune "montante" et "descendante" correspond aux phases de la lune ? Ce n'est pas plutôt "croissante" et "décroissante" ?

Je crois que "montante" et "descendante" se rapporte à sa position par rapport à l'écliptique...avec les noeuds :confused: Mais je peux me tromper car la lune cela n'a jamais été mon fort :rolleyes:

T'as raison je dois me planter (à la Lune vieille car je pousse dans la terre :D).

Je voulais dire croissante ou décroissante bien sûr.

Posté
T'as raison je dois me planter (à la Lune vieille car je pousse dans la terre :D).

Je voulais dire croissante ou décroissante bien sûr.

C'est un sacré casse tête cette lune ;)

(enfin c'est bien ça occupe les Hommes depuis longtemps :be:)

Posté
Pas fastoche les marées hein :confused: ?

Comment diable retenir l'explication du bourrelet d'eau opposé à la lune

C'est pas dur à comprendre mais important à connaitre pour un Astronome.

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