Dièses et bémols sont-ils équivalents ?
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KoalaMan
fa#/solb peuvent désigner la même note
Non. Les deux peuvent désigner la même fréquence, mais jamais la même note. Même en musique atonale, les notes ont des fonctions et servent à analyser/comprendre la musique.
Que l’oreille n’entende pas la différence n’implique pas que le cerveau ne la fasse pas.
On ne voit bien qu'avec les yeux. Le cœur est invisible pour l'essentiel.
[ Ce message faisait initialement partie de la discussion "Binaire, swing, ternaire, avez vous un avis croche-pointé ?" qui a été fusionnée dans ce sujet le 13/08/19 ]
le reverend
Sauf que ce qui compte ce sont les intervalles
Putain mais non, combien de fois faudra-t-il le répéter.
Ce qui compte, c'est les valeurs.
#soufflette-artichette-sirop-passegrelot
Putain, 22 ans que je traine sur AF : tout ce temps où j'aurais pu faire de la musique ! :-( :-)
Jimbass
Musikmesser 2013 - Bullshit Gourous - Tocxic Instruments - festivals Foud'Rock, Metal Sphère et la Tour met les Watts
yomanfree
xHors sujet :D'accord. Je répondais à cela :
Citation :Quand on se retrouve à jouer avec une touche blanche un intervalle qu'il peut être tentant de "tempérer", par exemple quand la tonique est sur une touche noire,
Et la plupart des pianistes que je connais ne font pas de différence spéciale entre une touche noire et une touche blanche.
Ah d'accord, les pianistes que tu connais comprennent surement bien à ce moment ce qu'est une touche noire et une touche blanche.
"Le succès, c'est d'aller d’échec en échec sans perdre son enthousiasme"
[ Dernière édition du message le 22/08/2019 à 00:47:50 ]
Harlequin
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
JohnnyG
Darkmoon
Vous savez les gars, il existe des double dièses, et des doubles bémols...
Donc pour indiquer l'octave, l'on peut mettre 12 # ou 12 b ???
"Si t'enregistres à Poudlard, avec l'ingé son Dumbledore, les lois physiques tu peux t'en foutre. Mais dans l'monde réel, les lois physiques, les mesures, le dBFS, tout ça existe bel et bien." youtou
Hit !
Oui : il existe même des triple-bémols et triple-dièses, voire bien davantage !
christian_r
Christian
diablomephisto
Oups trompé de topic.
gluon
j'ai lu en diagonale le sujet, donc, j'espère ne pas répéter ce que l'un de vous aurait pu déjà dire.
D'après mes souvenirs de solfège, j'avais appris que les 1/2 tons n'étaient tous égaux: diatonique et chromatique, au delà des conventions d'écriture de l'harmonie classique.
le premier fait 4 commas et le second en compte 5. Pour mémoire, on disait qu'un ton = 1/2TD + 1/2TC, soit 9 commas. exemples de 1/2 ton diatonique: do-réb, et 1/2 ton chromatique: do-do#.
On avait même une série de 9 petites cloches correspondant aux 9 commas. L'exercice était de les classer de la plus grave à la plus aigüe, ce qui faisait un ton. pas facile !!
Après, chacun fait ce qui lui plait. Pour ma part, les altérations accidentelles ou à l'armure me donnent de bons repères, et sur une parto, solb n'équivaut pas (pour moi) à un fa#.
Je sonne en bagad depuis un bon moment maintenant, et dans le milieu, bon nombre de sonneurs ne savent pas lire une parto. Sur une bombarde soprane en sib, les gens "savaient" qu'on passait en sib mineur lorsqu'il fallait mettre un scotch sur la moitié du trou du ré , alors la tonalité, dièses ou bémols, ou bécarre....
Voilà, j'espère ne pas être trop à côté de la plaque
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