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La gamme Pythagoricienne
Un peu d’histoire...
→ Dans une forge
→ Sons des marteaux dépend de
leur masse
→ Sons dissonants ou harmonieux
→ Décide d’établir une gamme
musicale
Un peu d’histoire...
→ Antiquité et Moyen-Âge
→ Des défauts majeurs
→ Remplacée par la gamme
tempérée
Quelques notions de base
→ Vibrations/chocs = signal sonore
→ Ex : corde de guitare,
marteau sur l’enclume...
→ Signal défini par une fréquence
→ Fréquence : nombre d’oscillations
par seconde (Hz)
Quelques notions de base
1*
F
F : Fréquence Fondamentale
1* : Harmoniques de F
∀ n∈ℝ;nF
Construisons ensemble la gamme !
Note
1
440
La
÷2
x2
Note
1
La
220
440
880
Note
1
28
55
110
220
440
880
1760
3520
7040
La
÷2
x2
Note
1
Note
2
28 21
55 41
110 83
220 165
440 330
880 660
1760 1320
3520 2640
7040 5280
La Mi
x3/4
x3
Note
1
Note
2
Note
3
28 21 31
55 41 62
110 83 124
220 165 248
440 330 495
880 660 990
1760 1320 1980
3520 2640 3960
7040 5280 7920
La Mi Si
x3/2
Note
1
Note
2
Note
3
Note
4
Note
5
28 21 31 23 35
55 41 62 46 70
110 83 124 93 139
220 165 248 186 278
440 330 495 371 557
880 660 990 743 1114
1760 1320 1980 1485 2228
3520 2640 3960 2970 4455
7040 5280 7920 5940 8910
La Mi Si Fa# Do#
x3/4 x3/2
Note
1
Note
2
Note
3
Note
4
Note
5
Note
6
Note
7
Note
8
Note
9
Note
10
Note
11
Note
12
28 21 31 23 35 26 20 29 22 33 25 19
55 41 62 46 70 52 39 59 44 66 50 37
110 83 124 93 139 104 78 117 88 132 99 74
220 165 248 186 278 209 157 235 176 264 198 149
440 330 495 371 557 418 313 470 352 529 396 297
880 660 990 743 1114 835 626 940 705 1057 793 595
1760 1320 1980 1485 2228 1671 1253 1879 1410 2114 1586 1189
3520 2640 3960 2970 4455 3341 2506 3759 2819 4229 3172 2379
7040 5280 7920 5940 8910 6683 5012 7518 5638 8458 6343 4757
La Mi Si Fa# Do# Sol# Ré# La# Mi# Do Sol Ré
Note
1
Note
2
Note
3
Note
4
Note
5
Note
6
Note
7
Note
8
Note
9
Note
10
Note
11
Note
12
Note
13
28 21 31 23 35 26 20 29 22 33 25 19 28
55 41 62 46 70 52 39 59 44 66 50 37 56
110 83 124 93 139 104 78 117 88 132 99 74 112
220 165 248 186 278 209 157 235 176 264 198 149 223
440 330 495 371 557 418 313 470 352 529 396 297 446
880 660 990 743 1114 835 626 940 705 1057 793 595 892
1760 1320 1980 1485 2228 1671 1253 1879 1410 2114 1586 1189 1784
3520 2640 3960 2970 4455 3341 2506 3759 2819 4229 3172 2379 3568
7040 5280 7920 5940 8910 6683 5012 7518 5638 8458 6343 4757 7136
La Mi Si Fa# Do# Sol# Ré# La# Mi# Do Sol Ré ≈La
Mais il y a un loup...
→
→ On ne retombe pas sur l’octave…
→ Présence d’une quinte dissonante : Quinte du loup
→ Un comma pour cacher le problème….
→ Peu de liberté de composition...
(
3
2
)
12
≈129,7
(
3
2
)
12
26
≈2,03≠2
Une solution ?
→ Diviser équitablement la quinte en
douze notes :
→ Toutes les notes sont fausses,
→ Mais pas de grosse dissonance !
→ Permet une grande liberté musicale
12
√2×440≈466
Merci
pour
votre
attention !

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Gamme Pyhtagoricienne.pdf