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Jos0603d-Missa_Lhomme_arme_super_voces_musicales-Sanctus.krn
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Jos0603d-Missa_Lhomme_arme_super_voces_musicales-Sanctus.krn
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!!!!SEGMENT: Jos/Jos0603d-Missa_Lhomme_arme_super_voces_musicales-Sanctus.krn
!!!COM: Josquin des Prez
!!!CDT: ~1450-1521/08/27
!!!OPR: Missa L'homme armé super voces musicales
!!!ONM: 4
!!!OTL: Sanctus
!!!AGN: Mass; Sanctus
!!!SCT: NJE 6.3
!!!SCA: New Josquin Edition 6.3
!!!jrpid: Jos0603d
!!!voices: 4
!!!voices-OPR: 4
**kern **kern **kern **kern **kern **kern **kern
*I"Bassus2 *I"Bassus1 *I"Tenor *I"Altus2 *I"Altus1 *I"Superius2 *I"Superius1
* *I"Bassus * * *I"Altus * *I"Superius
*I'B2 *I'B *I'T *I'A2 *I'A *I'S2 *I'S
*staff7 *staff6 *staff5 *staff4 *staff3 *staff2 *staff1
*>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C] *>[A,B,C,D,E,F,C]
*>Sanctus[A] *>Sanctus[A] *>Sanctus[A] *>Sanctus[A] *>Sanctus[A] *>Sanctus[A] *>Sanctus[A]
*>Pleni[B] *>Pleni[B] *>Pleni[B] *>Pleni[B] *>Pleni[B] *>Pleni[B] *>Pleni[B]
*>Osanna[C] *>Osanna[C] *>Osanna[C] *>Osanna[C] *>Osanna[C] *>Osanna[C] *>Osanna[C]
*>Benedictus[D] *>Benedictus[D] *>Benedictus[D] *>Benedictus[D] *>Benedictus[D] *>Benedictus[D] *>Benedictus[D]
*>Qui_venit[E] *>Qui_venit[E] *>Qui_venit[E] *>Qui_venit[E] *>Qui_venit[E] *>Qui_venit[E] *>Qui_venit[E]
*>In_nomine[F] *>In_nomine[F] *>In_nomine[F] *>In_nomine[F] *>In_nomine[F] *>In_nomine[F] *>In_nomine[F]
*>A *>A *>A *>A *>A *>A *>A
*clefF4 *clefF4 *clefGv2 *clefGv2 *clefGv2 *clefG2 *clefG2
*k[] *k[] *k[b-] *k[] *k[] *k[] *k[]
* * *rscale:1/2 * * * *
*M3/1 *M3/1 *M9/1 *M3/1 *M3/1 *M3/1 *M3/1
*met(O) *met(O) *met(O.) *met(O) *met(O) *met(O) *met(O)
!!primary-mensuration: met(O)
!!!OMD: Sanctus
!!section: Sanctus
=1- =1- =1- =1- =1- =1- =1-
0.r 0.r 0.r 0.r 2.D/ 0.r 0.d
. . . . 4E/ . .
. . . . 2F/ . .
. . . . 2G/ . .
. . . . 2D/ . .
. . . . [2G/ . .
=2 =2 =2- =2 =2 =2 =2
0.r 0.r 0.r 0.r 4G/] 0.r 0g
. . . . 4A/ . .
. . . . 2B\ . .
. . . . 2c\ . .
. . . . 2.G/ . .
. . . . . . 1g
. . . . 4A/ . .
. . . . 4B\ . .
. . . . 4c\ . .
=3 =3 =3- =3 =3 =3 =3
0.r 0.r 0.r 0.r 2d\ 0.r 1f
. . . . 1A . .
. . . . . . 2e/
. . . . 2B\ . 2d/
. . . . 2.c\ . 1e
. . . . 8d\L . .
. . . . 8e\J . .
=4 =4 =4 =4 =4 =4 =4
0.r 0.r 0.r 0.r 2.f\ 0.r 1d
. . . . 4e\ . .
. . . . 2d\ . 1a
. . . . 2c\ . .
. . . . 2B\ . 2g/
. . . . 2A/ . [2a/
=5 =5 =5- =5 =5 =5 =5
0.r 0.r 0.r 0.r 2.d\ 0.r 2a/]
. . . . . . 2f/
. . . . 4c\ . .
. . . . 2B\ . 2g/
. . . . 2A/ . 2a/
. . . . 2G/ . 2d/
. . . . 2F/ . 2a/
=6 =6 =6- =6 =6 =6 =6
0.r 0.r 0.r 0.r 2.B-\ 0.r 2.g/
. . . . 4A/ . 4f/
. . . . 2G/ . 4e/
. . . . . . 4d/
. . . . 2F/ . 1d
. . . . 1E . .
. . . . . . 2c#i/
=7 =7 =7 =7 =7 =7 =7
0.r 0D 0F 0.r 1D 0.r 0.d
. . . . 1A . .
. [1BB-i 1F . 2.B-\ . .
. . . . 4A/ . .
=8 =8 =8- =8 =8 =8 =8
0.r 2BB-/] 0.B- 0.r 2F/ 0.r 1r
. 2GG/ . . 2.G/ . .
. 0GG . . . . 1r
. . . . 4F/ . .
. . . . 2G/ . .
. . . . 2D/ . 2.d/
. . . . [2d\ . .
. . . . . . 4e/
=9 =9 =9- =9 =9 =9 =9
0.r 1D 1B- 0.r 4d\] 0.r 2f/
. . . . 4c\ . .
. . . . 2d\ . 2d/
. 1r 0A . 4c\ . 2e/
. . . . 4B\ . .
. . . . 4A/ . 2.f/
. . . . 4G/ . .
. 1D . . 2F/ . .
. . . . . . 4e/
. . . . 2f\ . 4d/
. . . . . . 4c/
=10 =10 =10 =10 =10 =10 =10
0.r 2E\ 0G 0.r 2e\ 0.r 1B
. 2.G\ . . 2.d\ . .
. . . . . . 1r
. 4F\ . . 8c\L . .
. . . . 8d\J . .
. 2E\ . . 2.c\ . .
. 1D 1F . . . 1f
. . . . 8B\L . .
. . . . 8c\J . .
. . . . 4B\ . .
. . . . 8c\L . .
. . . . 8B\J . .
=11 =11 =11- =11 =11 =11 =11
0.r 1C 0.G 0.r 1c 0.r 2e/
. . . . . . 2c/
. 1r . . 1B . 2d/
. . . . . . 2.e/
. 1G . . 2r . .
. . . . . . 4d/
. . . . 2B\ . 2B/
=12 =12 =12- =12 =12 =12 =12
0.r 2A\ 0F 0.r 4c\ 0.r 1A
. . . . 4B\ . .
. 2.c\ . . 4A/ . .
. . . . 4G/ . .
. . . . 2F/ . 1r
. 4B\ . . . . .
. 2A\ . . 2.f\ . .
. 1G 1r . . . 1g
. . . . 4d\ . .
. . . . 2e\ . .
=13 =13 =13 =13 =13 =13 =13
0.r 1F 1c 0.r 2A/ 0.r 1a
. . . . 2.f\ . .
. 2r 1c . . . 2g/
. . . . 4e\ . .
. 2C/ . . 2e\ . 2e/
. 2.D\ 1F . 4d\ . 2.f/
. . . . 2d\ . .
. 4E\ . . 8c\L . 8e/L
. . . . 8B\J . 8d/J
=14 =14 =14- =14 =14 =14 =14
0.r 1F 1r 0.r 0A 0.r 2c/
. . . . . . 2.f/
. 2r 0c . . . .
. . . . . . 4e/
. 2F\ . . . . 2a/
. 2E\ . . 2r . 2g/
. 2F\ . . 2A/ . [2cc\
=15 =15 =15- =15 =15 =15 =15
0.r 2C/ 1c 0.r 2G/ 0.r 4cc\]
. . . . . . 4b\
. 1F . . 2F/ . 2.a/
. . 1.c . 2.c\ . .
. . . . . . 4f/
. 2E\ . . . . 2g/
. . . . 4B\ . .
. 2F\ . . 2A/ . 2a/
. 2G\ 2B-\ . 2G/ . 2d/
=16 =16 =16 =16 =16 =16 =16
0.r 1C 1c 0.r 2.E/ 0.r 2r
. . . . . . 2.g/
. . . . 4F/ . .
. 2r 1.B- . 1G . .
. . . . . . 4f/
. 2.G\ . . . . 2.d/
. . . . 1d . .
. 4F\ . . . . 4e/
. 2D\ 2A/ . . . 2f/
=17 =17 =17- =17 =17 =17 =17
0.r 2E\ 2G/ 0.r 2.c\ 0.r 2g/
. 2F\ 2F/ . . . 1c
. . . . 8B/L . .
. . . . 8A/J . .
. 2C/ 2G/ . 2c\ . .
. 2D\ 2F/ . 2B\ . 1f
. 1C 1G . 2.c\ . .
. . . . . . 2e/
. . . . 4B\ . .
=18 =18 =18- =18 =18 =18 =18
0.r 2r 0.F 0.r 4A/ 0.r 2f/
. . . . 4G/ . .
. 2.c\ . . 2A/ . 2c/
. . . . 1F . 2r
. 4B\ . . . . .
. 4A\ . . . . 2.cc\
. 4G\ . . . . .
. 2A\ . . 2r . .
. . . . . . 4b\
. [2F\ . . [2f\ . 4a/
. . . . . . 4g/
=19 =19 =19 =19 =19 =19 =19
* * *M3/1 * * * *
* * *met(C.) * * * *
0.r 2F\] 0.r 0.r 4f\] 0.r 2a/
. . . . 4e\ . .
. 2.B-\ . . 4d\ . 1f
. . . . 4c\ . .
. . . . 1d . .
. 4A\ . . . . .
. 4G\ . . . . 2.b-\
. 4F\ . . . . .
. 2G\ . . 2r . .
. . . . . . 4a/
. [2E\ . . [2e\ . 4g/
. . . . . . 4f/
=20 =20 =20- =20 =20 =20 =20
0.r 2E\] 0.r 0.r 4e\] 0.r 2g/
. . . . 4d\ . .
. 2.A\ . . 4c\ . 1e
. . . . 4B\ . .
. . . . 1c . .
. 4G\ . . . . .
. 4F\ . . . . 2.a/
. 4E\ . . . . .
. 2F\ . . 2r . .
. . . . . . 4g/
. [2D\ . . [2d\ . 4f/
. . . . . . 4e/
=21 =21 =21 =21 =21 =21 =21
0.r 2D\] 0.r 0.r 4d\] 0.r 2f/
. . . . 4c\ . .
. 2.G\ . . 4B\ . 2.e/
. . . . 4A/ . .
. . . . 2B\ . .
. 4F\ . . . . 4d/
. 4E\ . . 1A . 1d
. 4D\ . . . . .
. 1E . . . . .
. . . . 2G/ . 2c#i/
=22 =22 =22- =22 =22 =22 =22
0.r 0D 0f 0.r 2A/ 0.r 0.d
. . . . 2B\ . .
. . . . 2A/ . .
. . . . 2.B\ . .
. 1BB 1f . . . .
. . . . 4c\ . .
. . . . 2d\ . .
=23 =23 =23 =23 =23 =23 =23
0.r 1C 0e 0.r 2G/ 0.r 2r
. . . . 2.c\ . 2g/
. 1AA . . . . 2a/
. . . . 4B\ . .
. . . . 2.A/ . 2.cc\
. [1A 1e . . . .
. . . . 4B\ . 4b\
. . . . 2c\ . [2a/
=24 =24 =24- =24 =24 =24 =24
0.r 1A] 1f 0.r 1F 0.r 2a/]
. . . . . . 4g/
. . . . . . 4f/
. 0B- 0d . 1r . 2g/
. . . . . . 2f/
. . . . 1d . 2g/
. . . . . . 4a/
. . . . . . 4g/
=25 =25 =25 =25 =25 =25 =25
0.r 2.A\ 0.c 0.r 2e\ 0.r 0a
. . . . 2.A/ . .
. 4G\ . . . . .
. 2A\ . . . . .
. . . . 4B\ . .
. 2F\ . . 2.c\ . .
. 1E . . . . 2r
. . . . 4B\ . .
. . . . 2G/ . 2g/
=26 =26 =26- =26 =26 =26 =26
0.r 1D 0f 0.r 2.d\ 0.r 2a/
. . . . . . 2.f/
. . . . 4c\ . .
. 2r . . 2A/ . .
. . . . . . 4d/
. 2D\ . . 2.B-i\ . 2d/
. 2BB-i/ 1f . . . 2r
. . . . 4A/ . .
. 2D\ . . 2F/ . 2d/
=27 =27 =27 =27 =27 =27 =27
0.r 2C/ 0e 0.r 2.c\ 0.r 2e/
. 2AA/ . . . . 2.c/
. . . . 4B\ . .
. 2r . . 4A/ . .
. . . . 4G/ . 4B/
. 2A\ . . 2A/ . 4c/
. . . . . . 4A/
. 2G\ 1e . 2E/ . 2B/
. 2A\ . . 2A/ . 2A/
=28 =28 =28- =28 =28 =28 =28
0.r 2F\ 1f 0.r 2D/ 0.r 2.a/
. 2D\ . . 2.d\ . .
. . . . . . 4g/
. 2r 0d . . . 4f/
. . . . 4c\ . 4e/
. 2G\ . . 2B\ . 2d/
. 2F\ . . 2A/ . 2a/
. 2G\ . . 2B\ . [2g/
=29 =29 =29 =29 =29 =29 =29
0.r 2E\ 0.c 0.r 2G/ 0.r 4g/]
. . . . . . 4f/
. 2.A\ . . 2c\ . 4e/
. . . . . . 4d/
. . . . 2A/ . 1c
. 4G\ . . . . .
. 2F\ . . 2.c\ . .
. 1E . . . . 2r
. . . . 4B\ . .
. . . . 2G/ . 2g/
=30 =30 =30- =30 =30 =30 =30
0.r 0.D 0.f 0.r 2.d\ 0.r 2a/
. . . . . . 2.f/
. . . . 4c\ . .
. . . . 2A/ . .
. . . . . . 4d/
. . . . 2.B-i\ . 2d/
. . . . . . 2r
. . . . 4A/ . .
. . . . 2F/ . 2d/
=31 =31 =31 =31 =31 =31 =31
0.r 0.r 0.g 0.r 1c 0.r 2.e/
. . . . . . 4c/
. . . . 2B\ . 2d/
. . . . 2.c\ . 2.e/
. . . . 4B\ . 4f/
. . . . 2G/ . 2g/
=32 =32 =32- =32 =32 =32 =32
0.r 0.r 1f 0.r 2.d\ 0.r 2a/
. . . . . . 2b\
. . . . 4c\ . .
. . 1e . 2A/ . 4cc\
. . . . . . 4a/
. . . . 2c\ . 1a
. . 1d . 1B . .
. . . . . . 2g#i/
=33 =33 =33 =33 =33 =33 =33
! ! !LO:N:vis=1. ! ! ! !
0.r 0.AAl 0.c 0.r 0.Al 0.r 0.a;l
!!LO:LB:i:g=z
* * *rscale:1 * * * *
=34|| =34|| =34|| =34|| =34|| =34|| =34||
*>B *>B *>B *>B *>B *>B *>B
*clefF4 *clefF4 *clefGv2 *clefGv2 *clefGv2 *clefG2 *clefG2
*k[] *k[] *k[b-] *k[] *k[] *k[] *k[]
*M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1
*met(C) *met(C) *met(C) *met(C) *met(C) *met(C) *met(C)
!!!OMD: Pleni
!!section: Pleni
! ! !LO:TX:Z=6:t=Canon: Pleni: Rescio vos: ! ! ! !
0r 1A 0r 0r 0r 0r 0r
. 2D\ . . . . .
. [2A\ . . . . .
=35 =35 =35 =35 =35 =35 =35
0r 4A\] 0r 0r 1e 0r 0r
. 4G\ . . . . .
. 2E\ . . . . .
. 2F\ . . 2A/ . .
. 2E\ . . [2e\ . .
=36 =36 =36 =36 =36 =36 =36
0r 1G 0r 0r 4e\] 0r 0r
. . . . 4d\ . .
. . . . 2B\ . .
. 2C/ . . 2c\ . .
. [2G\ . . 2B\ . .
=37 =37 =37 =37 =37 =37 =37
0r 4G\] 0r 0r 1d 0r 0r
. 4F\ . . . . .
. 2D\ . . . . .
. 2E\ . . 2G/ . .
. 2D\ . . [2d\ . .
=38 =38 =38 =38 =38 =38 =38
0r 2.F\ 0r 0r 4d\] 0r 1a
. . . . 4c\ . .
. . . . 2A/ . .
. 4A\ . . . . .
. 4G\ . . 2B\ . 2d/
. 4F\ . . . . .
. 2A\ . . 2A/ . [2a/
=39 =39 =39 =39 =39 =39 =39
0r 0r 0r 0r 1c 0r 4a/]
. . . . . . 4g/
. . . . . . 2e/
. . . . 2F/ . 2f/
. . . . [2c\ . 2e/
=40 =40 =40 =40 =40 =40 =40
0r 0r 0r 0r 4c\] 0r 1g
. . . . 4B\ . .
. . . . 2G/ . .
. . . . 2A/ . 2c/
. . . . 2G/ . [2g/
=41 =41 =41 =41 =41 =41 =41
0r 1r 0r 0r 2.B\ 0r 4g/]
. . . . . . 4f/
. . . . . . 2d/
. . . . 4d\ . .
. 2r . . 4c\ . 2e/
. . . . 4B\ . .
. [2D\ . . 2d\ . 2d/
=42 =42 =42 =42 =42 =42 =42
0r 2D\] 0r 0r 0r 0r 2.f/
. 2A\ . . . . .
. . . . . . 4a/
. 2B\ . . . . 4g/
. . . . . . 4f/
. 2A\ . . . . [2a/
=43 =43 =43 =43 =43 =43 =43
0r 2.c\ 0r 0r 1r 0r 2a/]
. . . . . . 2cc\
. 4B\ . . . . .
. 2G\ . . 2r . 2b\
. 4F\ . . [2A/ . 4a/
. [4A\ . . . . [4cc\
=44 =44 =44 =44 =44 =44 =44
0r 4A\] 0r 0r 2A/] 0r 4cc\]
. 4G\ . . . . 4b\
. 2E\ . . 2e\ . 2g/
. 1r . . 2f\ . 2a/
. . . . 2e\ . 2cc\
=45 =45 =45 =45 =45 =45 =45
0r 0r 0r 0r 2.g\ 0r 2b\
. . . . . . 2.dd\
. . . . 4f\ . .
. . . . 2d\ . .
. . . . . . 4cc\
. . . . 4c\ . 4a/
. . . . [4e\ . 4cc\
=46 =46 =46 =46 =46 =46 =46
0r 2r 0r 0r 4e\] 0r 4b\
. . . . 4c\ . 2a/
. 2E\ . . 2B\ . .
. . . . . . 4g#i/
. 2F\ . . 2A/ . 2a/
. 2E\ . . 2c\ . 2r
=47 =47 =47 =47 =47 =47 =47
0r 2.G\ 0r 0r 2B\ 0r 0r
. . . . 2.d\ . .
. 4F\ . . . . .
. 2D\ . . . . .
. . . . 4c\ . .
. 4C/ . . 4A/ . .
. [4E\ . . 4c\ . .
=48 =48 =48 =48 =48 =48 =48
0r 4E\] 0r 0r 4B\ 0r 2r
. 4C/ . . 2A/ . .
. 2BB/ . . . . 2d/
. . . . 4G#i/ . .
. 1AA . . 1A . 2c/
. . . . . . [2f/
=49 =49 =49 =49 =49 =49 =49
0r 2D\ 0r 0r 1r 0r 4f/]
. . . . . . 8e/L
. . . . . . 8d/J
. 2C/ . . . . 2e/
. 2.F\ . . 2r . 1A
. . . . 2A/ . .
. 8E\L . . . . .
. 8D\J . . . . .
=50 =50 =50 =50 =50 =50 =50
0r 2E\ 0r 0r 2G/ 0r 1r
. 2AA/ . . 2.c\ . .
. 1r . . . . 2r
. . . . 8B/L . .
. . . . 8A/J . .
. . . . 2B\ . 2d/
=51 =51 =51 =51 =51 =51 =51
0r 1r 0r 0r 2A/ 0r 2c/
. . . . 2D/ . 2.f/
. 2D\ . . 1r . .
. . . . . . 8e/L
. . . . . . 8d/J
. 2C/ . . . . 2e/
=52 =52 =52 =52 =52 =52 =52
0r 2.F\ 0r 0r 0r 0r 2A/
. . . . . . 2a/
. 8E\L . . . . .
. 8D\J . . . . .
. 2E\ . . . . 2g/
. 2AA/ . . . . [2cc\
=53 =53 =53 =53 =53 =53 =53
0r 2A\ 0r 0r 1r 0r 4cc\]
. . . . . . 8b/L
. . . . . . 8a/J
. 2G\ . . . . 2b\
. 2.c\ . . 2r . 1e
. . . . 2e\ . .
. 8B\L . . . . .
. 8A\J . . . . .
=54 =54 =54 =54 =54 =54 =54
0r 2B\ 0r 0r 2d\ 0r 1r
. 2E\ . . 2.g\ . .
. 1r . . . . 2r
. . . . 8f\L . .
. . . . 8e\J . .
. . . . 2f\ . 2a/
=55 =55 =55 =55 =55 =55 =55
0r 0r 0r 0r 2e\ 0r 2g/
. . . . 2A/ . 2.cc\
. . . . 2.e\ . .
. . . . . . 8b/L
. . . . . . 8a/J
. . . . . . 4cc\
. . . . 4d\ . [4b\
=56 =56 =56 =56 =56 =56 =56
0r 1r 0r 0r 4c\ 0r 4b\]
. . . . 4A/ . 2a/
. . . . 2B\ . .
. . . . . . 4g#i/
. 2r . . 2A/ . 1a
. 2A\ . . 2c\ . .
=57 =57 =57 =57 =57 =57 =57
0r 2G\ 0r 0r 2B\ 0r 1r
. 2.c\ . . 2.A/ . .
. . . . . . 2r
. 8B\L . . 4F/ . .
. 8A\J . . . . .
. 2B\ . . 2G/ . 2d/
=58 =58 =58 =58 =58 =58 =58
0r 2A\ 0r 0r 1A 0r 2c/
. 2D\ . . . . 2.f/
. 1r . . 2D/ . .
. . . . . . 8e/L
. . . . . . 8d/J
. . . . 2A/ . 4f/
. . . . . . [4e/
=59 =59 =59 =59 =59 =59 =59
0r 1r 0r 0r 4G/ 0r 4e/]
. . . . 4F/ . 2d/
. . . . 2E/ . .
. . . . . . 4c#i/
. 2r . . 1D . 1d
. 2A\ . . . . .
=60 =60 =60 =60 =60 =60 =60
0r 2B\ 0r 0r 2r 0r 0r
. 2.c\ . . 1A . .
. 4B\ . . . . .
. 2G\ . . 2B\ . .
=61 =61 =61 =61 =61 =61 =61
0r 1F 0r 0r 2.c\ 0r 2r
. . . . . . 2a/
. . . . 4B\ . .
. 2G\ . . 2G/ . 2b\
. [2A\ . . 2F/ . [2cc\
=62 =62 =62 =62 =62 =62 =62
0r 4A\] 0r 0r 2c\ 0r 4cc\]
. 4G\ . . . . 4b\
. 2E\ . . 4r . 2g/
. . . . 4c\ . .
. 1D . . 4d\ . 4f/
. . . . 2f\ . 4d/
. . . . . . [2a/
. . . . 4e\ . .
=63 =63 =63 =63 =63 =63 =63
0r 1r 0r 0r 4d\ 0r 2a/]
. . . . 4c\ . .
. . . . 2B\ . 2g/
. 2r . . 1A . 2.a/
. 2F\ . . . . .
. . . . . . 8g/L
. . . . . . 8f/J
=64 =64 =64 =64 =64 =64 =64
0r 4G\ 0r 0r 1r 0r 4e/
. 2B-\ . . . . 4d/
. . . . . . 2f/
. 4A\ . . . . .
. 4G\ . . 2r . 4e/
. 4F\ . . . . 4d/
. 2E\ . . 2c\ . 2g/
=65 =65 =65 =65 =65 =65 =65
0r 1D 0r 0r 4d\ 0r 4f/
. . . . 2f\ . 4d/
. . . . . . 1a
. . . . 4e\ . .
. 1r . . 4d\ . .
. . . . 4c\ . .
. . . . 2B\ . 2g/
=66 =66 =66 =66 =66 =66 =66
0r 2.AA/ 0r 0r [0Al 0r 4a/
. . . . . . 2cc\
. 4BB/ . . . . 4b\
. 2C/ . . . . 4a/
. . . . . . 4g/
. 2D\ . . . . 2f/
=67 =67 =67 =67 =67 =67 =67
0r 0AAl 0r 0r 0A] 0r 0el
!!LO:LB:i:g=z
=68|| =68|| =68|| =68|| =68|| =68|| =68||
*>C *>C *>C *>C *>C *>C *>C
*clefF4 *clefF4 *clefGv2 *clefGv2 *clefGv2 *clefG2 *clefG2
*k[] *k[] *k[b-] *k[] *k[] *k[] *k[]
*M3/1 *M3/1 *M3/1 *M3/1 *M3/1 *M3/1 *M3/1
*met(C3) *met(C3) *met(O.) *met(C3) *met(C3) *met(C3) *met(C3)
!!primary-mensuration: met(C3)
!!!OMD: Osanna
!!section: Osanna
! ! !LO:TX:X=-50:Z=6:t=Tenor Osanna Gaude cum gaudentibus ! ! ! !
0.r 0.r 1.r 0.r 2.A/ 0.r 2.a/
. . . . 4B\ . 4g/
. . . . 2c\ . 2e/
. . 1.r . 1d . 2f/
. . . . . . 2d/
. . . . 2r . 2f/
=69 =69 =69- =69 =69 =69 =69
!LO:N:vis=0. !LO:N:vis=0. ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 1.r 1.r 1.r 2.A/ 1.r 2e/
. . . . . . 2.a/
. . . . 4B\ . .
. . . . 2c\ . .
. . . . . . 4g/
=- =- = =- =- =- =-
1.ryy 1.ryy 1.r 1.ryy 1d 1.ryy 2.f/
. . . . . . 4d/
. . . . 2A/ . 2e/
=70 =70 =70- =70 =70 =70 =70
0.r 0.r 1.r 0.r 2d\ 0.r 2f/
. . . . 2c\ . 2.e/
. . . . 1d . .
. . . . . . 4d/
. . 1.r . . . 1d
. . . . 1e . .
. . . . . . 2c#i/
=71 =71 =71 =71 =71 =71 =71
0.r 2.D\ 1F 0.r 2.d\ 0.r 0.d
. 4E\ . . 4c\ . .
. 2F\ 2F/ . 2A/ . .
. 1G 1.B- . 2G/ . .
. . . . 1d . .
. 2D\ . . . . .
=72 =72 =72- =72 =72 =72 =72
!LO:N:vis=0. ! ! !LO:N:vis=0. !LO:N:vis=0. !LO:N:vis=0. !LO:N:vis=0.
1.r 2G\ 2B-\ 1.r 1.r 1.r 1.r
. 2F\ 1A . . . .
! !LO:N:vis=1 ! ! ! ! !
. [y2G . . . . .
=- =- = =- =- =- =-
1.ryy 2G]yy 1G 1.ryy 1.ryy 1.ryy 1.ryy
. 1A . . . . .
. . 2F/ . . . .
=73 =73 =73- =73 =73 =73 =73
0.r 2.G\ 1.G 0.r 2d\ 0.r 1r
. . . . 2B\ . .
. 4F\ . . . . .
. 2E\ . . 2c\ . 2r
. 1D 1F . 2.d\ . 2a/
. . . . . . 2f/
. . . . 4c\ . .
. 2E\ 2r . 2B\ . 2g/
=74 =74 =74 =74 =74 =74 =74
0.r 2.F\ 2c\ 0.r 1A 0.r 2.a/
. . 2c\ . . . .
. 4E\ . . . . 4g/
. 2D\ 2F/ . 2B\ . 2f/
. 1C 2r . 2.c\ . 1e
. . 1c . . . .
. . . . 4B\ . .
. 2F\ . . 2A/ . 2f/
=75 =75 =75- =75 =75 =75 =75
!LO:N:vis=0. ! ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 2E\ 2c\ 1.r 2G/ 1.r 2g/
. 2F\ 2.c\ . 2.F/ . 2c/
. 2D\ . . . . 2d/
. . 4B-\ . 4G/ . .
=- =- = =- =- =- =-
1.ryy 2C/ 2c\ 1.ryy 2A/ 1.ryy 2e/
. 1E- 2.B-\ . 1G . 2.g/
. . 4A/ . . . 4f/
=76 =76 =76- =76 =76 =76 =76
0.r 2F\ 4G/ 0.r 2.c\ 0.r 1f
. . 4F/ . . . .
. 1C 4G/ . . . .
. . 4F/ . 4B\ . .
. . 2G/ . 2c\ . 2e/
. 2.c\ 1.F . 2A/ . 2f/
. . . . 2F/ . 2.cc\
. 4B\ . . . . .
. 4A\ . . 2c\ . .
. 4G\ . . . . 4b\
=77 =77 =77 =77 =77 =77 =77
* * *M3/1 * * * *
* * *met(C.) * * * *
0.r 2.A\ 0.r 0.r 1F 0.r 4a/
. . . . . . 4g/
. . . . . . 2.a/
. 4G\ . . . . .
. 4F\ . . 2r . .
. 4E\ . . . . 4g/
. 2F\ . . 1.r . 4f/
. . . . . . 4e/
. 2D\ . . . . 2.f/
. 2F\ . . . . .
. . . . . . 4d/
=78 =78 =78 =78 =78 =78 =78
0.r 2G\ 1.r 0.r 1.r 0.r 1d
. 1E . . . . .
. . . . . . 2c#i/
. 1D 1f . 2.A/ . 1.d
. . . . 4G/ . .
. 2r 2f\ . 4A/ . .
. . . . 4B\ . .
=79 =79 =79 =79 =79 =79 =79
0.r 2.AA/ 1e 0.r 2.c\ 0.r 1r
. 4BB/ . . 4B\ . .
. 2C/ 2e\ . 2G/ . 2r
. 1D 2f\ . 1F . 2.a/
. . 1d . . . .
. . . . . . 4g/
. [2F\ . . 2r . 4a/
. . . . . . 4b\
=80 =80 =80 =80 =80 =80 =80
0.r 2F\] 1.c 0.r 1.r 0.r 2.cc\
. 1E . . . . .
. . . . . . 4b\
. . . . . . 2g/
. 1D 1f . 2.A/ . 1f
. . . . 4G/ . .
. 2r 2f\ . 4A/ . 2r
. . . . 4B\ . .
=81 =81 =81 =81 =81 =81 =81
0.r 2.AA/ 1e 0.r 2.c\ 0.r 1r
. 4BB/ . . 4B\ . .
. 2C/ 2e\ . 2G/ . 2r
. 1D 2f\ . 1F . 2.a/
. . 1d . . . .
. . . . . . 4g/
. [2F\ . . 2r . 4a/
. . . . . . 4b\
=82 =82 =82 =82 =82 =82 =82
0.r 2F\] 1.c 0.r 2.A/ 0.r 2.cc\
. 1E . . . . .
. . . . 4B\ . 4b\
. . . . 2c\ . 2g/
. 2.D\ 1.f . 1d . 2f/
. . . . . . 2.a/
. 4C/ . . . . .
. 2D\ . . 2d\ . .
. . . . . . 4g/
=83 =83 =83 =83 =83 =83 =83
0.r 2.E\ 1.g 0.r 2c\ 0.r 2e/
. . . . 1B . 2r
. 4D\ . . . . .
. 2E\ . . . . 2g/
. 2F\ 2f\ . 1A . 2.a/
. 2C/ 2e\ . . . .
. . . . . . 4g/
. 2D\ 2d\ . 2A/ . 2f/
=84 =84 =84 =84 =84 =84 =84
0.r 1AA 1.c 0.r 2e\ 0.r 2e/
. . . . 2e\ . 2A/
. 2A\ . . 2A/ . 2e/
. 2G\ 1.r . 2e\ . 2e/
. 2A\ . . 2e\ . 2A/
. 2F\ . . 2A/ . 2a/
=85 =85 =85 =85 =85 =85 =85
* * *M3/1 * * * *
* * *met(O.) * * * *
0.r 2.E\ 1.r 0.r 1e 0.r 2.g/
. 4F\ . . . . 4a/
. 2G\ . . 2e\ . 2b\
. 2A\ 1.r . 1e . 2cc\
. 2E\ . . . . 2.b\
. 2G\ . . 2d\ . .
. . . . . . 4a/
=86 =86 =86- =86 =86 =86 =86
!LO:N:vis=0. ! ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 2A\ 1.r 1.r 2c\ 1.r 1a
. 1E . . 1B . .
. . . . . . 2g/
=- =- = =- =- =- =-
1.ryy 2F\ 1.F 1.ryy 2A/ 1.ryy 2c/
. 2D\ . . 2A/ . 2.a/
. 2A\ . . 2D/ . .
. . . . . . 4g/
=87 =87 =87- =87 =87 =87 =87
0.r 2.D\ 1.F 0.r 2A/ 0.r 4f/
. . . . . . 4e/
. . . . 2A/ . 2.f/
. 4C/ . . . . .
. 2D\ . . 2D/ . .
. . . . . . 4e/
. 2BB/ 1.F . 2r . 1d
. 1AA . . 2A/ . .
. . . . 2A/ . 2c/
=88 =88 =88 =88 =88 =88 =88
0.r 1GG 1.B- 0.r 2D/ 0.r 1.d
. . . . 1G . .
. 2r . . . . .
. 2.D\ 2B-\ . 2.F/ . 2r
. . 1A . . . 1r
. 4E\ . . 4D/ . .
. 2F\ . . 2A/ . .
=89 =89 =89- =89 =89 =89 =89
!LO:N:vis=0. ! ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 2G\ 1.G 1.r 2B\ 1.r 1r
. 1E . . 2.c#i\ . .
. . . . . . 2r
. . . . 4B\ . .
=- =- = =- =- =- =-
1.ryy 2D\ 1.F 1.ryy 1d 1.ryy 2.a/
. 2A\ . . . . .
. . . . . . 4g/
. 2A\ . . 2cni\ . 4f/
. . . . . . 4e/
=90 =90 =90- =90 =90 =90 =90
0.r 2D\ 1.r 0.r 2d\ 0.r 2.f/
. 2A\ . . 2c\ . .
. . . . . . 4e/
. 2D\ . . 2d\ . 2d/
. 2.A\ 1.c . 1e . 2c/
. . . . . . 2.cc\
. 4G\ . . . . .
. 2A\ . . 2r . .
. . . . . . 4b\
=91 =91 =91 =91 =91 =91 =91
0.r 2F\ 1.c 0.r 2.A/ 0.r 2a/
. 1E . . . . 2g/
. . . . 4B\ . .
. . . . 2c\ . 2e/
. 2D\ 1.F . 1d . 2f/
. 1BB- . . . . 2.b-\
. . . . 2d\ . .
. . . . . . 4a/
=92 =92 =92- =92 =92 =92 =92
!LO:N:vis=0. ! ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 2C/ 1.r 1.r 2c\ 1.r 1a
. 2D\ . . 1B . .
. 2E\ . . . . 2g/
=- =- = =- =- =- =-
1.ryy 2AA/ 1.c 1.ryy 1A 1.ryy 1a
. 2A\ . . . . .
. 2F\ . . 2A/ . 2a/
=93 =93 =93- =93 =93 =93 =93
0.r 2C/ 1.c 0.r 2e\ 0.r 2g/
. 2F\ . . 2A/ . 2a/
. 2E\ . . 2e\ . 2g/
. 2A\ 1.c . 2e\ . 2e/
. 2F\ . . 2A/ . 2f/
. 2C/ . . 2e\ . [2g/
=94 =94 =94 =94 =94 =94 =94
0.r 2.G\ 1.B- 0.r 2d\ 0.r 4g/]
. . . . . . 4f/
. . . . 2G/ . 2d/
. 4F\ . . . . .
. 2D\ . . 2d\ . 2f/
. 2E\ 2B-\ . 2G/ . 2g/
. 2F\ 1A . 2c\ . 2a/
. 2D\ . . 2d\ . 2f/
=95 =95 =95- =95 =95 =95 =95
!LO:N:vis=0. ! ! !LO:N:vis=0. ! !LO:N:vis=0. !
1.r 2E\ 1.G 1.r 2B\ 1.r 2g/
. 2C/ . . 2c\ . 2e/
! ! ! ! !LO:N:vis=2. ! !
. 2GG/ . . [y2d\ . 2g/
=- =- = =- =- =- =-
1.ryy 1D 1.F 1.ryy 4d\]yy 1.ryy 2a/
. . . . 4c\ . .
. . . . 2A/ . 2f/
. 2BB/ . . 2B\ . 2d/
=96 =96 =96- =96 =96 =96 =96
0.r 2C/ 1.r 0.r 2G/ 0.r 2e/
. 2AA/ . . 2A/ . 2.f/
. 2BB/ . . 2F/ . .
. . . . . . 4d/
. 2GG/ 1.r . 2G/ . 1d
. 1AA . . 1E . .
. . . . . . 2c#i/
=97 =97 =97 =97 =97 =97 =97
0.r 0.Dl 0.r 0.r 0.D;l 0.r 0.dl
!!LO:LB:i:g=z
!!LO:TX:rj:i:t=fine
=98|| =98|| =98|| =98|| =98|| =98|| =98||
*>D *>D *>D *>D *>D *>D *>D
*clefF4 *clefF4 *clefGv2 *clefGv2 *clefGv2 *clefG2 *clefG2
*k[] *k[] *k[b-] *k[] *k[] *k[] *k[]
* *rscale:1/2 * * * * *
*M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1
*met(C|) *met(C) *met(C|) *met(C|) *met(C|) *met(C|) *met(C|)
!!primary-mensuration: met(C|)
!!!OMD: Benedictus
!!section:Benedictus
! !LO:TX:Z=6:t=Mensuration canon at the unison ! ! ! ! !
1.D [0D 0r 0r 0r 0r 0r
2E\ . . . . . .
=99 =99 =99 =99 =99 =99 =99
1F 1D] 0r 0r 0r 0r 0r
1G 1E . . . . .
=100 =100 =100 =100 =100 =100 =100
1A 0F 0r 0r 0r 0r 0r
1D . . . . . .
=101 =101 =101 =101 =101 =101 =101
2E\ 0G 0r 0r 0r 0r 0r
2C/ . . . . . .
1BB . . . . . .
=102 =102 =102 =102 =102 =102 =102
2.AA/ 0A 0r 0r 0r 0r 0r
4BB/ . . . . . .
2C/ . . . . . .
[2D\ . . . . . .
=103 =103 =103 =103 =103 =103 =103
4D\] 0D 0r 0r 0r 0r 0r
4E\ . . . . . .
4F\ . . . . . .
4G\ . . . . . .
2A\ . . . . . .
2B\ . . . . . .
=104 =104 =104 =104 =104 =104 =104
2G\ 1E 0r 0r 0r 0r 0r
2.c\ . . . . . .
. 1C . . . . .
4B\ . . . . . .
2A\ . . . . . .
=105 =105 =105 =105 =105 =105 =105
2G\ 0BB 0r 0r 0r 0r 0r
1A . . . . . .
2G#i\ . . . . . .
=106 =106 =106 =106 =106 =106 =106
[0A 1.AA 0r 0r 0r 0r 0r
. 2BB/ . . . . .
=107 =107 =107 =107 =107 =107 =107
0A] 1C 0r 0r 0r 0r 0r
. [1D . . . . .
=108 =108 =108 =108 =108 =108 =108
1r 2D\] 0r 0r 0r 0r 0r
. 2E\ . . . . .
[1D 2F\ . . . . .
. 2G\ . . . . .
=109 =109 =109 =109 =109 =109 =109
2D\] 1A 0r 0r 0r 0r 0r
2C/ . . . . . .
2D\ 1B . . . . .
[2E\ . . . . . .
=110 =110 =110 =110 =110 =110 =110
2E\] 1G 0r 0r 0r 0r 0r
1C . . . . . .
. [1c . . . . .
4BB/ . . . . . .
4AA/ . . . . . .
=111 =111 =111 =111 =111 =111 =111
2AA/ 2c\] 0r 0r 0r 0r 0r
2E\ 2B\ . . . . .
2F\ 1A . . . . .
2D\ . . . . . .
=112 =112 =112 =112 =112 =112 =112
2E\ 1G 0r 0r 0r 0r 0r
1C . . . . . .
. [1A . . . . .
[2D\ . . . . . .
=113 =113 =113 =113 =113 =113 =113
2D\] 1A] 0r 0r 0r 0r 0r
2AA/ . . . . . .
1BB 1G#i . . . . .
=114 =114 =114 =114 =114 =114 =114
0AAl 0Al 0r 0r 0r 0r 0r
* *rscale:1 * * * * *
!!LO:LB:i:g=z
=115|| =115|| =115|| =115|| =115|| =115|| =115||
*>E *>E *>E *>E *>E *>E *>E
*clefF4 *clefF4 *clefGv2 *clefGv2 *clefGv2 *clefG2 *clefG2
*k[] *k[] *k[b-] *k[] *k[] *k[] *k[]
* * * * *rscale:1/2 * *
*M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1 *M2/1
*met(C|) *met(C|) *met(C|) *met(C|) *met(C) *met(C|) *met(C|)
!!primary-mensuration: met(C|)
!!!OMD: Qui venit
!!section:Qui_venit
! ! ! ! !LO:TX:Z=6:t=Mensuration canon at the unison ! !
0r 0r 0r 1A 0A 0r 0r
. . . [1c . . .
=116 =116 =116 =116 =116 =116 =116
0r 0r 0r 2c\] [0c 0r 0r
. . . 2B\ . . .
. . . [1A . . .
=117 =117 =117 =117 =117 =117 =117
0r 0r 0r 2A/] 1c] 0r 0r
. . . 2F/ . . .
. . . 1G 1B . .
=118 =118 =118 =118 =118 =118 =118
0r 0r 0r 1F [0A 0r 0r
. . . 2.c\ . . .
. . . 4d\ . . .
=119 =119 =119 =119 =119 =119 =119
0r 0r 0r 2e\ 1A] 0r 0r
. . . 2.f\ . . .
. . . . 1F . .
. . . 4e\ . . .
. . . [2d\ . . .
=120 =120 =120 =120 =120 =120 =120
0r 0r 0r 4d\] 0G 0r 0r
. . . 4c\ . . .
. . . 4B\ . . .
. . . 4A/ . . .
. . . 1B . . .
=121 =121 =121 =121 =121 =121 =121
0r 0r 0r 0A 0F 0r 0r
=122 =122 =122 =122 =122 =122 =122
0r 0r 0r 1r 1.c 0r 0r
. . . 1A . . .