Class 1: Rotating or plagal motion (№ 1–8)
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1.1.
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Rotating motion
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№ 1, 8
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1.2.
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Plagal motion
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№ 2−7
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Class 2: One or two short lines and variants with x(1)1 cadences (№ 9–37)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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2.1.
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(1)
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№ 9−10
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2.1a
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№ 11–12
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2.1b
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2.2.
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(2)
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–
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−
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№ 13−19
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2.2.
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2.3.
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(b3/3)
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№ 20−24
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2.3a
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№ 25−29
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2.3b
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2.4.
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(4)
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№ 30−33
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2.4a
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№ 34
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2.4b
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2.5.
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(5)
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№ 35−37
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2.5.
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–
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–
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Class 3: Four short lines with (1) main cadence (№ 38–53)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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3.1.
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b3
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(1)
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2/4
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№ 38–42
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3.1.
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№ 49
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3.2.
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4
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(1)
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2/4
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№ 43–44
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3.2.
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№ 50–51
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3.3.
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5
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(1)
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x
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№ 45–48
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3.3.
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№ 52–53
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3.4.
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Class 4: Four short lines in (pseudo)domed form with 1(x)y cadences (№ 54–62)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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4.1.
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1
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(2)
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1/VII
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№ 54
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4.1.
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№ 60
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4.2.
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1
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(b3)
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1
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№ 55–56
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4.2.
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–
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4.3.
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1
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(4)
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x
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№ 57
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4.3.
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№ 61
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4.4.
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1
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(5)
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1
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№ 58–59
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4.4.
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№ 62
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4.5.
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1
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(5)
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4
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–
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–
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–
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Class 5: Four short lines with (VII) main cadence (№ 63–70)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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5.1.
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1
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(VII)
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VII
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№ 63–65
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5.1.
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–
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–
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5.2.
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5
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(VII)
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4
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№ 66–67
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5.2.
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–
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–
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5.3.
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unique
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№ 68–70
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Class 6: Four short lines with (2) and (b3) main cadences (№ 71–105)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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6.1a
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2/b3
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(2)
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2
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№ 71–74
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6.1.
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6.1b
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4
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(2)
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2/b3
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№ 75–77
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6.1c
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5
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(2)
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x
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№ 78–81
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6.2.
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b/4
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b3/4
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b3
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№ 82–83
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6.2.
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6.3.
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4
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(b3)
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2/1
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№ 84–88
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6.3.
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6.4.
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4
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(b3)
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b3
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№ 89
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6.4.
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6.5.
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5
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(b3)
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b3/1
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№ 90–95
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6.5.
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6.6.
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5
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(b3)
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b3/1
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№ 96–98
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6.6.
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6.7.
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7/8
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(b3/2)
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1/4
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№ 99–102
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6.7.
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№ 103–105
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Class 7: Four short low lines with (4/5) main cadences (№ 106–115)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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7.1.
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b
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4/5
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b3
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№ 106
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7.1.
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7.2.
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5/4
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4
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1/b3
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№ 112–113
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7.2.
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7.3.
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5
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4
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4/2
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№ 108
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7.3.
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№ 114
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7.4.
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5
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5
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b3/4/5
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№ 107, 110, 111
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7.4.
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7.5.
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4
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5
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x
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№ 109
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7.5.
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№ 115
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Class 8: Four short lines with (4/5) main cadences and a higher start (№ 116–138)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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8.1.
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5
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4
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b3/6
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№ 116−117
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8.1a
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№ 128
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8.1b
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8.2.
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4
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4/5
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x
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№ 118−119
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8.2a
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№ 129−132
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8.2b
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8.3.
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5
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5
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1/2
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№ 120−125
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8.3a
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№ 133
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8.3b
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8.4.
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#6
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5
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4/5
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−
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−
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№ 134−135
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8.4.
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8.5.
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8
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4
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x
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№ 126
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−
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№ 136−138
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8.5.
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8.6.
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7
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5
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b3
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№ 127
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8.6.
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−
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Class 9: Four short lines with (7/8) main cadences (№ 139–145)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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9.1.
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5
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7
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5
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№ 139
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9.1.
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№ 145
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9.2.
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7/8
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7/8
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x
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№ 140−144
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9.2.
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−
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Class 10: One- or two-lined tripodic (archaic) tunes (№ 146–186)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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10.1.
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(VII)
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№ 146
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10.2.
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1/2
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(1)
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b3/4
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№ 147–149
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10.1.
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№ 163–169
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10.2.
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10.3.
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(2)
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–
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–
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№ 170–179
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10.3.
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10.4.
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(b3/3)
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№ 150–156
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10.4.
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№ 180–181
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10.5.
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(4)
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№ 157–158
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10.5a
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№ 182–184
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10.5b
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10.6.
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(5)
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№ 159–161
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10.6.
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№ 185
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10.7.
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(7)
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№ 162
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№ 186
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Class 11: Four-lined tripodic tunes (№ 187–199)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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11.1.
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5/7
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(b3)
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4
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№ 187
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11.1.
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–
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–
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11.2.
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5
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(4)
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b3/1
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11.2.
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№ 197
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11.3
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5
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(4)
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4/5
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№ 188–189
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11.3.
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–
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–
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11.4.
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8
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(4)
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4
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№ 190
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№ 198
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–
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11.5.
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5
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(5)
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x
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№ 191–195
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11.4.
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№ 199
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11.6.
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7
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(5)
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b3
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№ 196
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–
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–
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Class 12: Jir tunes (№ 200–278)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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12.1.
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4/5
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1
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4/5
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№ 200–203
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12.1.
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12.2.
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1
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5
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1
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№ 204–205*
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12.2.
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№ 207
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12.3.
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1
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4/5
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1
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№ 206–214**
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12.3a
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№ 210–214
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12.3b
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12.4.
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(b)3
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4/5
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№ 215–216
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12.4a
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№ 217–219
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12.4b
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12.5.
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4/5
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4/5
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№ 220–221*
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12.5a
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№ 222–224
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12.5b
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12.6.
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4/5
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4/5
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№ 225–229**
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12.6a
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№ 230–234
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12.6b
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12.7.
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4/5
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4/5
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№ 235–243 two small hills in line 1
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12.7a
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№ 244–245
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12.7b
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12.8.
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4/5
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4/5
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№ 246–253 tall hill
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12.8a
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№ 254–255
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12.8b
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12.9.
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4/5
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4/5
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№ 256–266 descending from high
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12.9a
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№ 267–276
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12.9b
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12.10.
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Spec.
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№ 277–278
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Class 13: Four long lines with recursive (domed) structure (№ 279–287)
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groups
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cadences
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scales with minor third
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examples
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scales with major third
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examples
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13.1.
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1
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(4)
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b3/4
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№ 279–280
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13.2.
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1
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(5)
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2
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№ 281
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13.3.
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1
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(5)
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4
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№ 282
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13.4.
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1
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(5)
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5
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№ 283–285
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13. spec.
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1
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(5)
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VII
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№ 286
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13. spec.
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1
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(5)
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1
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№ 287
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13. spec.
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V
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(5)
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b3
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13
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