Understanding Moorshanas

Mian Tansen, Swami Haridas and Mughal Emperor Akbar

To understand the Moorshana system, let us discuss the process in a point form:

1. Gram is a method of setting-up an octave. Gram determines the interval of notes within the octave.
2. There are two Grams in Vedic or Ancient Indian Music.
3. The first and the main gram is ‘Shadaj Gram’ or the Gram of Sa
4. In Vedic music, there are seven Shudh (pure or natural) Svaras.
5. The intervals of modern Shudh notes do not match with this Shudh Octave. The Vedic octave is:

a. Shadaj or Sa on 4th Sharuti
b. Rishav or Re on 7th Sharuti
c. Gandhar or Ga on 9th Sharuti (modern Komal Gandhar!)
d. Madhyam or Ma on 13th Sharuti
e. Pancham or Pa on 17th Sharuti
f. Dhaivat or Dha on 20th Sharuti
g. Nishad or Ni on 22nd Sharuti (modern Komal Nishad!)

If the semitone interval was variable as required in the Just Intonation scale, the Shadaj Gram is:

tone –semitone-tone-tone-tone-semitone-tone

Alternatively, the First Shudh Moorshana of Shadaj Gram is similar to the Dorian Mode. It can also be compared to modern Kafi Thaat which has 3rd and 7th Komal or flat. Keep in mind however, that the Kafi thaat is not first Shudh (pure) Moorshana of Shadaj Gram. It is actually the Rishav Santra Moorshana of Madhyam Gram.

6. There are two Vikrat Notes in Vedic music:

a. Antar Gandar on 11th Sharuti (Perfect third from the root or Modern Shudh Gandhar!) and
b. Kakali Nishad (perfect third from the Fifth or Modern Shudh Nishad!)

7. Thus there are four version of Shadaj Gram:

a. Shudh, containing all natural notes
b. Santra, containing Antar Gandhar instead of the Shudh Gandhar
c. Sakakali, containing Kakali Nishad instead of the Shudh Nishad and
d. Sadharna, containing both Vikrat notes (Antar Gandhar and Kakali Nishad)

8. The four versions of a Gram give birth to four types of Moorshanas.
9. As we know that one Saptak has seven Moorshanas (as described in this post), thus there are 28 Moorshanas in one gram (7×4)
10. Two Grams (Shadaj and Madhyam Gram) have 56 Moorshanas.

To see an example, lets see all four Shadajaa (starting from Shadaj) Moorshanas in the Shadaj Gram:

1. Shadajad Shudh Moorshana : S4, R3, G2, M4, P4, D3. N2
2. Shadajad Santra Moorshana: S4, R3, G4, M2, P4, D3. N2
3. Shadajad Sakakli Moorshana: S2, R3, G2, M4, P4, D3. N4
4. Shadajad Sadharna Moorshana: S2, R3, G4, M2, P4, D3. N4

All other Moorshanas of Shadaj Gram can be created based on the theory above.
For example here are the 7 Shudh Moorshanas of Shadaj Gram:

1. Shadajad Shudh Moorshana : S4, R3, G2, M4, P4, D3, N2
2. Rishavad Shudh Moorshana : R3, G2, M4, P4, D3. N2, S4
3. Gandharad Shudh Moorshana : G2, M4, P4, D3, N2, S4, R3
4. Madhyamad Shudh Moorshana : M4, P4, D3, N2, S4, R3, G2,
5. Panchamad Shudh Moorshana : P4, D3, N2, S4, R3, G2, M4,
6. Dhaivatad Shudh Moorshana : D3, N2, S4, R3, G2, M4, P4,
7. Nishadad Shudh Moorshana : N2, S4, R3, G2, M4, P4, D3

Comparing Shudh Moorshanas of Shadaj Gram with modes:

1. Shadajad Shudh Moorshana is Dorian
2. Rishavad Shudh Moorshana is Phrygian
3. Gandharad Shudh Moorshana is Lydian
4. Madhyamad Shudh Moorshana is Mixolydian
5. Panchamad Shudh Moorshana is Aeolian
6. Dhaivatad Shudh Moorshana is Locrian
7. Nishadad Shudh Moorshana is Ionian

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Grams and Moorshanas

Pundit Hari Prasad Chaurasia

Modern Indian music is based on ‘Mail’ or ‘Thaat’ system. The ancient music was based on Gram and Moorshana. A Moorshana is the order of seven consecutive notes in any Gram. The modes of western music are exact equivalent of Moorshanas.

Before we explore Moorshanas, let’s see the Seven modes of western music.

In western music, if we change the tonic of a natural scale, the modes changes. We can say that according to ancient Indian music, the Moorshana changes, where in modern Indian music, the Thaat changes. Here are the seven modes:

1. Ionian I = C D E F G A B
2. Dorian II = D E F G A B C
3. Phrygian III = E F G A B C D
4. Lydian IV= F G A B C D E
5. Mixolydian V = G A B C D E F
6. Aeolian VI = A B C D E F G
7. Locrian VII = B C D E F G A

Six of the above modes have equivalent Thaats within the ten Thaats of Modern Hindustani Music.

1. Ionian is Bilaval
2. Dorian is Kafi
3. Phrygian is Bhairvi
4. Lydian is Kalyan
5. Mixolydian is Khamaj
6. Aeolian is Asavari

Read more about Thaats here (Thaat system) and here (Ten Thaats of Northern Indian Music).

The idea to play the intervals determined by a mode or a Moorshana from a fixed note (such as C), gave birth to the Thaat theory. In this theory, all the above modes will be written like this:

1. Ionian I = C D E F G A B (all natural)
2. Dorian II = C D Eb F G A Bb (2nd and 7th flat)
3. Phrygian III = C Db Eb F G Ab Bb ( 2nd, 3rd, 6th and 7th flat)
4. Lydian IV= C D E F# G A B (4th sharp)
5. Mixolydian V = C D E F G A Bb (7th flat)
6. Aeolian VI = C D Eb F G Ab Bb (3rd, 6th and 7th flat)
7. Locrian VII = C Db Eb F F#(Gb) Ab Bb (2nd, 3rd, 6th and 7th flat, both positions of 4th)

There is no Locrian Thaat in modern Indian music, because in Thaat system, we must use one of all seven notes. As notes are assigned in northern music, there is no Pa or fifth is this mode. According to Thaat system, this is a Chhadav Scale (hexatonic). However, according to the Moorshana system, this is a Sampooran Scale. This mode is Dhaivitaad Moorshana of Shadaj Gram. There is no Thaat for Dhaivataad Moorshana in modern Northern Music.

There are 56 Moorshanas in 2 Grams that are constructed exactly the same way as we constructed modes in the above example.

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Grams of Natyashastar

Rishi Valmiki writing Ramayana

In ancient Indian music, order of intervals in an octave was classified in Grams. The word Gram means a village. The main note of a Gram or the Gramini (village head), must have three properties:

1. It must be a 4 Sharuti Svara (note),
2. It must have a perfect fourth and a perfect fifth in the octave, and
3. The next note from the main note must be a three Sharuti note.

In ancient Indian music, there were three grams.

1. Shadaj Gram
2. Madhyam Gram and
3. Gandhar Gram

The first two Grams have a harmonic relation to each other. The third Gram, Gandhar gram has four Vikrat notes. It did not have the qualities to create Jaties and Moorshanas that would follow the rules of Gram and Sharuties (accepted intervals). The musicologist never made it the subject of their attention. Indian Classical music is based on the first two Grams.

To understand the Grams, let’s see the ancient natural octave and its Sharuties once more:

1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
S
R
G
M
P
D
N
1
2
3
4
1
2
3
1
2
1
2
3
4
1
2
3
4
1
2
3
1
2

In simple text, we can write it like this:

4S, 3R, 2G, 4M, 4P, 3D, 2N

This is Shadaj Gram, the Gram of Shadaj or Sa. According to the Gram properties:
1. Sa is a 4 Sharuti note,
2. Ma and Pa in this octave are Sa’s perfect fourth and fifth, and
3. Re, which is the next note from Sa, is a 3 Sharuti note.

As I have described in earlier posts, there are two Vikrat notes in Shadaj Gram:

1. Antar Gandhar and
2. Kakali Nishad

Shadaj Gram-with antar gandhar and Kakali Nishad

Antar Gandhar (modern shudh Ga) is two Sharuties higher than the natural Shadaj Gram Gandhar and Kakali Nishad is two Sharuties higher than Natural Shadaj Gram Nishad.

In Shadaj Gram, Re and Pa are not in perfect fourth Samvad. When Pa (fifth) is lowered one Parman Sharuti (5 Savarts), it becomes a perfect fourth to Rishav. At that point it loses its perfect fifth relation with the root. As the intervals change, the Gram is also changed. When the Pancham or Pa is in perfect harmony with Re, then the octave reflects the second Gram, Madhyam Gram.

In Madhyam Gram, Ma is the first note of the octave. Therefore, the Madhyam Gram is:

4M, 3P, 4D, 2N, 4S, 3R, 2G

In this order, Madhyam is the only note that fulfills all three requirements to be called the main note of this Gram. It is a four Sharuti note. Nishad and Shadaj are its perfect fourth and fifth and the next note, Pa, is a three Sharuti note.

Changing the Gram:
There are two ways to alter the Shadaj Gram tuning into Madhyam Gram tuning:
1. Lower the fifth or Pa one Parman Sharuti so it becomes perfect fourth to the second or Re. In this case, note names do not change. Shadaj Gram Madhyam becomes the first note of the new Gram.
2. Tune the third or Gandhar two Sharuties higher, so it becomes perfect third to the root or Shadaj. In Shadaj Gram this note is Antar Gandhar. The first scale from Sa is called the first Santra (with Antar Gandhar) Moorshana of Shadaj Gram. If you now change the names of the notes (Sa becomes Ma), the first Santra Moorshana of Shadaj Gram become first Shudh (pure) Moorshana of Madhyam Gram. Here is the explanation:

a. Shadaj Gram is: 4S, 3R, 2G, 4M, 4P, 3D, 2N
b. Shadaj Gram with Antar Gandhar is: 4S, 3R, 4G, 2M, 4P, 3D, 2N
c. Madhyam Gram is: 4M, 3P, 4D, 2N, 4S, 3R, 2G

Now compare the Sharuti order of C with B

C: 4-3-4-2-4-3-2
B: 4-3-4-2-4-3-2

Therefore, the S R G M P D N of Shadaj Gram become M P D N S R G of Madhyam Gram. This example illustrates that the Shadaj Gram octave with Antar Gandhar is the same as Shudh (pure) Madhaym Gram and both of these Grams have a harmonic relation (perfect fourth).

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Raag Bilaval

Raag Bilaval

Bilaval has the luster
of the blue lotus.
Arranging jewels
upon her body,
she makes secret signs
to her lover.
How can she forget
for one moment,
her chosen deity,
the God of Love?
Sangeet Darpan

Raag Bilaval is a Sampooran-sampooran Raag of Bilaval Thaat. All notes in this Raag are natural. Its Vadi note is Dhaivat so it is a morning Raag. In practice it sometimes sounds just like Kalyaan (Yaman) therefore, it is also known as morning’s Kalyaan.

Nishad (ni) and Gandhar (Ga) are Vakar (played by jumping one note).
There is another version of this Raag, which is called Alyhia Bilaval. Alyhia Bilaval is a chchadav-sampooran Raag (6-7). Madhyam is omitted in ascending. In addition, Alyhia Bilaval has both Nishads (Ni natural and komal).

Thaat: Bilaval
Jati: Sampooran-sampooran (7-7)
Vadi Svara: Dhaivat (Dha)
Samvadi Svara: Gandhar (Ga)
Vikrat Svaras: None (Nishad in Alyhia)
Virjit Svaras: None
Time: Morning

Bilaval “Aroh- Avroh”
Lakshan Geet Raag Bilaval:

Raag Bilaval Lakshan Geet
Here is the same composition in Staff Notation:
Raag Bilaval Lakshan Geet- Staff

Click here to pick a Thaat (parent Scale)
Click here to pick a Jati (note count)
Click here to see the entire list alphabetically

You may also use the search feature on this blog to find a Raag.

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Counting Sharuties

There are 22 Sharuties in one octave.

To find the intervals between notes, first a base note is established.
This note is our Shadaj (Sa). The intervals are counted upwards starting from this note.
Shadaj Gram has the following intervals:

Rishav or Re= 3 sharuties
Gandhar or Ga = 2 sharuites
Madhyam or Ma = 4 Sharuties
Pancham or Pa= 4 Sharuties
Dhaivat or Dha = 3 Sharuties
Nishad or Ni = 2 Sharuties
Shadaj or Sa = 4 Sharuties

Sharuti Count Shadaj Gram

As I described earlier that all Sharuties are not equal, they are not arbitrary either. There are three types of Sharuties :

1. Mehti Interval
2. Sub-mehti Interval
3. Parman Interval
Let’s call them A, B and C intervals.

The following rules of sharuti distribution dictate the harmonic relation of notes to each other:
1. Every interval must have at least 1 Parman Sharuti (C).
2. Every Interval of two Sharuties, ( such as Ga (modern komal!) from Re and Ni (modern Komal!) from Dha), is made of A+C (mehti+parman).
3. Every Interval of three Sharuties, must have one of each Sharuties (A+B+C).
4. All intervals that are 4 Sharuties apart, must have 2 Parman Sharuties (C+A+B+C).

If we use the Savarts system (dividing an octave into 301 Savarts, more here), we can say that:
1. All 4 Sharuti notes are:5+23+18+5 = 51 Savarts
2. All three Sharuti notes are: 23+18+5 = 46 Savarts
3. All two Sharuti Notes are: 23+5= 28 Savarts

Therefore, the Shadaj gram is:

Notes:
S
R
G
M
P
D
N
S
Sharuties:
3
5
9
13
16
18
22
Savarts
46
28
51
51
46
28
51

When tuning a scale, Shadaj is the first note to be established. All other notes are created with their relation to this note. However, when we are measuring the intervals, the four Sharuties of Shadaj sit on top of the Suptak, so we normally mention it in the end, completing an octave.

The word ‘Shadaj’ has two meanings:

1. The creator of six notes
2. The creation of six notes

Without the knowledge of Sharuties, the above meanings may seem metaphorical, a grand status given to the keynote. However, after the Sharuti Darshan (establishing Sharuties) it is apparent that the meaning is quite literal. Shadaj creates all notes, as it is the first note, but the Shadaj Sharuti count cannot be determined without establishing all six notes. Therefore, it becomes the creation of other six notes.

Here is the decisive verse from Natayshastar:

Triso Davaich chat-sarshach , chat-sarshach eva ‘ch.
Davai chat-sarshach shadajakhaye gramay sharuti-ni-darshanam.

Meaning: The order of Sharuties in Shadaj Gram is 3-2-4-4-3-2-4.
It means that notes look something like this:

Shadaj Gram Savarts

The main question asked by modern musicologists (i.e. Hon. Pundit V.N. Bhatkhande, Hon. Raja Nawab Ali.) is that can it be proven? Can one establish a harmonic or playable Suptak (scale) based on the formula above? The answer is yes, we can.
How?
That is next.

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Sharuti System: Along Came Bharat

Every student of Hindustani music knows the name of Acharya Bharat. He is the father of all fathers of music, the great grandfather. It is said that Acharya Bharat learned the performing arts from Brahma himself. He was the author of Natyashastar, the most referenced source in both Indian Music systems (Hindustani and Carnatic). The depth of musical theories explained in Natyashastar gives us some hints that by the time Bharat came along, Indian music was already a fully developed art form.

Unfortunately, not many really know what is in Natyashastar.

There are two reasons for misinterpretation of Bharat’s music theory. First, Natyashastar is not available. Everything we know about Natyashastar is through other books that refer to it. Second, many writers especially in the 20th century wrote things that do not represent Bharat’s concepts. They used what they found in one place and without searching for the rest, filled the blanks on their own.

In April 1957, Acharya Brihaspati became the first man after Sarang Dev (13th century) to demonstrate Bharat’s Sharuties and Grams to an enlightened audience in Bombay. Since then a new wave of undoing the damage has started. Justifying the Thaat system with Bharat’s Grams and Moorshanas had made Indian music theory opaque. Everyone who was looking for the roots of their twelve notes in Bharat’s Grams had complicated the matter.

The explanations of Grams and Sharutis in my blog are based on Acharya Brihaspati’s research and demonstrations and my own ongoing research.

Bharat’s theory is based on three concepts:

1. Gram
2. Moorshana
3. Sharuti

In practice, a performer only uses Grams and Moorshanas. The knowledge of Sharuties is not needed to establish the Grams, it is only needed to understand them.
Here is Bharat’s Shudh Ashtak (octave):

Shadaj Gram-with antar gandhar and Kakali Nishad
As you can see, if one’s ears can perceive perfect third, fourth and fifth, one can tune any instrument to this Gram without the knowledge of Sharuties.

When Bharat Muni achieved this Gram, perhaps the following two questions came to his mind:
1. Why Re and Pa are not in Samvad (perfect fourth)?
2. What is the difference between current Pa (fifth in the above scale) and the Pa in Fourth Samvad with Rishav (2-5 = 1-4)?

A rare picture of Ustad Amanat Ali Khan and Ustad Fateh Ali Khan (with Svara Mandal)

Acharya Bharat’s Veena was an instrument not much different from modern Swar Mandal. He probably had many students and other music Acharyas in his ashram. Together they established that the difference between both of these fifths is the same difference that shows up on the ‘octave note’ when an octave is based on fifths or fourths (based on fifths, the octave notes is sharper, where based on fourths the octave notes is lower). When Pa (fifth in Shadaj Gram) was lowered to bring in the perfect fourth position with second (Rishav), it suddenly appeared to have the same relation with Ma (fourth) as Re did to Sa. In essence, the octave just shifted to the fourth. The difference between these two tunings of the fifth (pancham) was considered the most crucial in achieving a harmonic scale. Bharat Muni called it Parman Sharuti (sharuti of proof) as it was the Parman of difference between two identical scales sitting a perfect fourth apart from each other.

As he named his original scale Shadaj Gram, he named the new scale Madhyam Gram. Madhyam or Ma was the beginning note of this scale.

There are three types of Sharuties in Ancient Indian music:
1. Parman Sharuti
2. Sub-mehti Sharuti
3. Mehti Sharuti

According to Savart system devised by the French acoustician Joseph Sauveur (1653-1716) (named after the French physicist and doctor Félix Savart), if we divide the octave into approximately 301 equal parts (actually near 301.03), the approximate value of the above Sharuties is as follows:

1. Parman Sharuti = 5 Savarts
2. Sub-mehti Sharuti = 18 Savarts
3. Mehti Sharuti = sum of first and second sharuties or (18+5) = 23 Savarts

Now you can see that the Sharuties are not just unequal, their values are quite bit apart.

There are 22 sharuties in an octave. As I described earlier, sharutis are not Jananis (mothers) of notes, they are merely a way to measure and explain the phenomenon of physics of music. They are one of the ways to see how the pleasant sounding musical intervals relate to each other. In the end, it is all about pleasure.

Next time we will see how these Sharuties explain the harmonic position of notes in an octave.

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Sharuti System: The Birth of Notes

Music is an aural art. Any tone, which has a fixed frequency, can be used as a musical note. However, we sing and play music using more than one note. The difference between frequencies of any two notes is known as interval.

Long ago, a question popped in ancient artists’ mind.
What is the biggest or smallest note interval?
Lord of Dance -Natraj A never ending quest started. The Sharutis were their first yardsticks to map the intervals between notes, nothing more and nothing less.

We do not know the origin of music, but we do know that the theory of music is not the mother of music. The grammar of a language is defined after a language has been established. Also, a child learns to speak the language and then learns to read and write.

In the development of music, the things went like this (from a Natyashaster verse):
First songs, then notes, then Grams, Sharutis and then the Jaties (raags)

When we say that the songs must have developed after humans were civilized, we are forgetting something. Look around you. Birds sing, so do the other mammals. There are songs everywhere.

It is certain that as humans got civilized, their songs got complicated. With the development of language, the songs became more meaningful. The primal screams evolved into poems of love, separation, nature, beauty and other things that affected us emotionally. When something said through conversation does not capture the essence of our feelings, a song erupts in us. That is a primal instinct. It is not something that is impossible to do without the knowledge of Sharuties and Grams. A villager in India or a Gypsy in Europe cannot stop singing just because they do not know the difference between Just intonation and Chromatic intonation. These are afterthoughts.

When the enlightened artists of the ancient world sang their songs, the beauty of changing pitch compelled them to find more about it. What is it that changing the pitch up and down in certain ways sounds so…musical!

The first known theory of music in Indian Vedas (Samveda) contains four notes. Nowadays notes are always mentioned in ascending (such as C D E or Sa Re Ga) order. In Vedic tradition, the notes are mentioned in Avrohatmic order (in descending). The first four the Vedic artists knew were:
Madhyam (ma), Gandhar (ga), Rishav and Shadaj.
These were known as the first, second, third and fourth Svaras.

When I say they ‘knew’ about four notes, that doesn’t mean that they were unaware of higher and lower pitches. As described above, this was purely theoretical classification that explained the notes used in popular hymns and songs.

Then another note was found below all other known notes. They called it Mandar. A musicologist Tambru named it Dhaivat (the note that only enlightened one can hear, as it is the first note that has perfect third relation to the first note). This was the fifth note. Then Tambru established another note (Nishad) between Dhaivat and Shadaj. It was called the sixth. Later, below all other notes another note was found. It was named the ‘seventh.’ As it completed the septave, this note was also established above the first (Madhaym).

So in Samveda, M, G, R, S, D, N, P became the first, second, third, fourth, fifth, sixth and seventh. These notes were not the same as our modern notes with same names.

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Raag Yaman

Pilgrims going to Mecca' by Leon Belly, French. Oil, 1861Yaman is a beautiful Raag. It is a simple Raag, thus it is easy to learn and hard to break. It can be accepted as the asharya (first) Raag of Kaliaan thaat, as it is a Sampooran/Sampooran Raag. Yaman is found in two versions. The second version is called Yaman Kaliaan. Although Yaman Kalian should have some use of Komal Madhyam (Natural Fourth).

Thaat: Kalian
Jati: Sampooran-Sampooran (7-7)
Vadi Svara: Gandhar (Ga)
Samvadi Svara: Nishad (Ni)
Vikrat Svaras: Ma Tivar (Fourth Sharp)
Verjit Svaras: None
Time: Evening

Yaman-Aroh/avroh
Composition:

Yaman-lakshn Geet Aik Taal

Here is the same Composition in Staff Notation

Raag Yaman Lakshan Geet Staff Notation

Sangtar’s music blog:: Melody Practice

What is Music?

In Indian tradition, music is a combination of three separate art forms:
1. Singing
2. Playing and
3. Dancing

These art forms are learned and performed through Raag and Taal. ‘Raag’ is the dictator of melody and the ‘Taal’ is the dictator of Rhythm. In addition, melody is the product of sound and the rhythm is product of time. Therefore, ‘the music is the art of manipulating the ‘sound’ through ‘time’.

The time affects music in two different ways. First through rhythm is obvious. However, the time is also at work producing the musical sounds that are useful in melody. The universe is full of sounds, but every sound is not musical.

Therefore, the next question is, what is a musical sound?
Each sound can have two segments:
Veena

1. The strike and
2. The resonance

In Hindi, these are known as ‘Aghaat’ and ‘Kampan.’ The strike is not a musical sound, but its resonance is. Let’s explore that further. When an object is hit, the first movement it creates in the air is not musical. After the initial strike, the object either will resonate at a fixed frequency or will stand still. If the object creates a tone at a fixed frequency, that tone can be useful in music. Without that resonance the sound will be nothing more than a ‘tick.’

In Sanskrit, these are known as ‘RaNit’ and ‘AnuraNit.’ The ‘AnuraNit’ is the mother of Sharuties.

Now the question is, how long this resonance has to be?
Musically speaking, it has to be long enough so our brain can register it as a musical sound. With the damper on, you can run your hand on a piano keyboard as fast as you can and brain still registers the pitches. Therefore, the length has to be in mere milliseconds. Nowadays if you use a digital audio editor, keep cutting a wave file of a single note, eventually it loses its tone. At that point, it becomes an unmusical ‘strike’ or a click. All those who work with digital editors know that there is an annoying ‘tick’ hidden in the beginning of every pleasant sound. The minimum length of a note varies with the frequency. Naturally, higher the frequency, sooner the note is detected.

The sages of music knew these things without the help of DAWs thousands of years ago.

When more than one frequency is present in the air, they interact with each other. Their vibrations overlap. The sound changes. Some frequencies compliment each other and others do not. The intervals of notes in an octave are directly related to their power to influence the other frequencies.

The enlightened ones have recognized this effect equally all around the world. One way or the other, they set up the notes that share similar frequencies. In India, the practice of setting up the note intervals was based on Sharuties. We will start to explore the ‘Sharuti System’ in the next post.

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Raag: Chaal, Bandish & Lakshan Geet

Now it is the time to start posting Raags. I wrote a post about ‘properties of a Raag‘ a while ago. You may revise that post. As described in that post, each Raag will be posted with the following information:
1. Raag Name
2. Modern Thaat Association
3. Jati (7-6-5 notes etc.)
4. Vadi and Samvadi Notes
5. Vikrat and/or Verjit Notes
6. Time of performance
7. Aroh (Ascending) and
8. Avroh (Descending)

These elements are essential to learn ‘about’ a Raag. However, to perform a Raag, the following are also necessary:

Chaal (flow): Many Raags share notes. Every Raag has its unique flow of notes, however. I call this "essential phrases." One must know these phrases to perform a Raag properly. The first and the minimum requirement would be to know a Raag’s ‘Pakad’, the catch phrase of the Raag. I will start with the ‘Pakads’. Later on, we will get into detailed Chaals.

Bandish (composition): There is no better way to learn a Raag than learning a tune in it. It is easier to see the rules of a Raag illustrated in a composition. I will post at least one composition for each Raag.

Lakshan Geet: Many classical composers created songs about Raags and then composed them in that Raag. By learning the composition and the words, the Raag is fully revealed. These words explain the chaal, vadi/samvadi notes and other essential information about the Raag. Wherever possible, I will post a Lakshan Geet. Although, this may not have any value for those who don’t understand Hindi or Brij.

First, I will post the first Raag from each Thaat, also know as Ashirya Raag. Then the randomness will follow. Enjoy.

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