Indian Classical Music
Indian music is divided in 10 Thaats which refer to the different patterns of notes. These are comparable to the Modes in the Western music system. Within the 10 Thaats, we have hundreds of Raags which refers to the melody.

The Ten Thaats (Modes)
-
Bilaval (all the white notes from C)
-
Kafi (all the white notes from D)
-
Bhairavin (all the white notes from E)
-
Kalyan (all the white notes from F)
-
Khamaj (all the white notes from G)
-
Asavari (all the white notes from A)
-
Bhainro
-
Poorvi
-
Tori
-
Marva
|
-
Ionian - Bilaval (C D E F G A B)
-
Dorian: - Kafi (D E F G A B C)
-
Phrygian - Bhainravin (E F G A B C D)
-
Lydian - Kalyan (F G A B C D E)
-
Mixolydian - Khamaj (G A B C D E F)
-
Common, Locrian, or Hypodorian
|

Table of Modes
Name |
Range |
Similar Scale To |
Ionian (Bilaval) |
C to C |
Same as major scale |
Dorian (Kafi) |
D to D |
It is a major scale with a flat 3rd and a flat 7th note (natural minor scale with raised sixth note). |
Phrygian (Bhairavin) |
E to E |
It is a major scale with 2 - 3 - 6 - 7 played flat (natural minor scale with lowered second note). |
Lydian (Kalyan) |
F to F |
It is a major scale with a sharp 4. |
Mixolydian (Khamaj) |
G to G |
It is a major scale with a flat seventh note. It's used a lot in rock and roll and jazz music. |
Aeolian (Asavari) |
A to A |
Also called the natural minor scale. It is a major scale with a flat 3 - 6 - 7. |
Locrian (Marva) |
B to B |
It is a major scale with a flat 2 - 3 - 5 - 6 - 7. Natural minor with a flattened second and fifth note. |
Western Notation for the Thaats





Notes and Their Frequency (Hz)
|
Key
|
Hz
|
Note
|
Freq Diff Hz
|
1 White
|
240
|
C
|
|
2 Black
|
254
|
C#
|
14
|
3 White
|
269
|
D
|
15
|
4 Black
|
285
|
D#
|
16
|
5 White
|
302
|
E
|
17
|
6 White
|
320
|
F
|
18
|
7 Black
|
338.5
|
F#
|
18.5
|
8 White
|
358.5
|
G
|
20
|
9 Black
|
380
|
G#
|
21.5
|
10 White
|
402
|
A
|
22
|
11 Black
|
426
|
A#
|
24
|
12 White
|
451
|
B
|
25
|
The basic formula for the frequencies of the notes of the equal tempered scale is given by
fn = f0 * (a)n
where
f0 = the frequency of one fixed note which must be defined. A common choice is setting the A above middle C (A4) at f0 = 440 Hz.
n = the number of half steps away from the fixed note you are. If you are at a higher note, n is positive. If you are on a lower note, n is negative.
fn = the frequency of the note n half steps away.
a = (2)1/12 = the twelth root of 2 = the number which when multiplied by itself 12 times equals 2 = 1.059463094359...
The wavelength of the sound for the notes is found from
Wn = c/fn
where W is the wavelength and c is the speed of sound. The speed of sound depends on temperature, but is approximately 345 m/s at "room temperature."
Examples using A4 = 440 Hz:
C5 = the C an octave above middle C. This is 3 half steps above A4 and so the frequency is
f3 = 440 * (1.059463..)3 = 523.3 Hz
If your calculator does not have the ability to raise to powers, then use the fact that
(1.059463..)3 = (1.059463..)*(1.059463..)*(1.059463..)
That is, you multiply it by itself 3 times.
Middle C is 9 half steps below A4 and the frequency is:
f -9 = 440 * (1.059463..)-9 = 261.6 Hz
If you don't have powers on your calculator, remember that the negative sign on the power means you divide instead of multiply. For this example, you divide by (1.059463..) 9 times.
Frequencies for equal-tempered scale
This table created using A4 = 440 Hz
Speed of sound = 345 m/s = 1130 ft/s = 770 miles/hr
("Middle C" is C4 )
Note |
Frequency (Hz) |
Wavelength (cm) |
C0 |
16.35 |
2100. |
C#0/Db0 |
17.32 |
1990. |
D0 |
18.35 |
1870. |
D#0/Eb0 |
19.45 |
1770. |
E0 |
20.60 |
1670. |
F0 |
21.83 |
1580. |
F#0/Gb0 |
23.12 |
1490. |
G0 |
24.50 |
1400. |
G#0/Ab0 |
25.96 |
1320. |
A0 |
27.50 |
1250. |
A#0/Bb0 |
29.14 |
1180. |
B0 |
30.87 |
1110. |
C1 |
32.70 |
1050. |
C#1/Db1 |
34.65 |
996. |
D1 |
36.71 |
940. |
D#1/Eb1 |
38.89 |
887. |
E1 |
41.20 |
837. |
F1 |
43.65 |
790. |
F#1/Gb1 |
46.25 |
746. |
G1 |
49.00 |
704. |
G#1/Ab1 |
51.91 |
665. |
A1 |
55.00 |
627. |
A#1/Bb1 |
58.27 |
592. |
B1 |
61.74 |
559. |
C2 |
65.41 |
527. |
C#2/Db2 |
69.30 |
498. |
D2 |
73.42 |
470. |
D#2/Eb2 |
77.78 |
444. |
E2 |
82.41 |
419. |
F2 |
87.31 |
395. |
F#2/Gb2 |
92.50 |
373. |
G2 |
98.00 |
352. |
G#2/Ab2 |
103.83 |
332. |
A2 |
110.00 |
314. |
A#2/Bb2 |
116.54 |
296. |
B2 |
123.47 |
279. |
C3 |
130.81 |
264. |
C#3/Db3 |
138.59 |
249. |
D3 |
146.83 |
235. |
D#3/Eb3 |
155.56 |
222. |
E3 |
164.81 |
209. |
F3 |
174.61 |
198. |
F#3/Gb3 |
185.00 |
186. |
G3 |
196.00 |
176. |
G#3/Ab3 |
207.65 |
166. |
A3 |
220.00 |
157. |
A#3/Bb3 |
233.08 |
148. |
B3 |
246.94 |
140. |
C4 |
261.63 |
132. |
C#4/Db4 |
277.18 |
124. |
D4 |
293.66 |
117. |
D#4/Eb4 |
311.13 |
111. |
E4 |
329.63 |
105. |
F4 |
349.23 |
98.8 |
F#4/Gb4 |
369.99 |
93.2 |
G4 |
392.00 |
88.0 |
G#4/Ab4 |
415.30 |
83.1 |
A4 |
440.00 |
78.4 |
A#4/Bb4 |
466.16 |
74.0 |
B4 |
493.88 |
69.9 |
C5 |
523.25 |
65.9 |
C#5/Db5 |
554.37 |
62.2 |
D5 |
587.33 |
58.7 |
D#5/Eb5 |
622.25 |
55.4 |
E5 |
659.26 |
52.3 |
F5 |
698.46 |
49.4 |
F#5/Gb5 |
739.99 |
46.6 |
G5 |
783.99 |
44.0 |
G#5/Ab5 |
830.61 |
41.5 |
A5 |
880.00 |
39.2 |
A#5/Bb5 |
932.33 |
37.0 |
B5 |
987.77 |
34.9 |
C6 |
1046.50 |
33.0 |
C#6/Db6 |
1108.73 |
31.1 |
D6 |
1174.66 |
29.4 |
D#6/Eb6 |
1244.51 |
27.7 |
E6 |
1318.51 |
26.2 |
F6 |
1396.91 |
24.7 |
F#6/Gb6 |
1479.98 |
23.3 |
G6 |
1567.98 |
22.0 |
G#6/Ab6 |
1661.22 |
20.8 |
A6 |
1760.00 |
19.6 |
A#6/Bb6 |
1864.66 |
18.5 |
B6 |
1975.53 |
17.5 |
C7 |
2093.00 |
16.5 |
C#7/Db7 |
2217.46 |
15.6 |
D7 |
2349.32 |
14.7 |
D#7/Eb7 |
2489.02 |
13.9 |
E7 |
2637.02 |
13.1 |
F7 |
2793.83 |
12.3 |
F#7/Gb7 |
2959.96 |
11.7 |
G7 |
3135.96 |
11.0 |
G#7/Ab7 |
3322.44 |
10.4 |
A7 |
3520.00 |
9.8 |
A#7/Bb7 |
3729.31 |
9.3 |
B7 |
3951.07 |
8.7 |
C8 |
4186.01 |
8.2 |
C#8/Db8 |
4434.92 |
7.8 |
D8 |
4698.64 |
7.3 |
D#8/Eb8 |
4978.03 |
6.9 |
(To convert lengths in cm to inches, divide by 2.54)