[Piano Sheet Music] Cesar Camargo Mariano - Samambaia

June 28, 2018 | Author: jazzpiano01 | Category: Musicology, Musical Compositions, Musical Notation, Music Theory, Leisure
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SamambaiaCesar Camargo Mariano (Solo Brasileiro - 1990) 3 3 3  3                                                   5 4 3 2 1    mp 2                                  3 3  5   35  42 31 42                                       2 3 4 5 3          1 1 2 3 1                                              3         12   1  5    4                                                  4 1 mp                       f 3                         17                                                     p mp                               22                                                                                                      26                                         3                                                            3     31 1. 3                                                                                             3    Senza Rubato q = 80        pianologist.com 2    2.                                                                                         40             To Coda                                        pp                                                     45                                                                                     49                                     mp cresc.                                                                              54 D.S. al Coda                                3                                               3 ø Coda 59 3  3                                                 mp        pp                        3 3 63  3  3 5 4 3 4  3 2 1 2                                             5 4 3 2 1 2                                  rall. 68  4   1                                  4 1    2 3 4 5 3   2 1 1 2 3 1   p                         3     36         pianologist.com q = 76                                                                                                                      78                                                     mp                                                                    83                                                       cresc.                                              73  3                                                                                  mf   cresc.                                                   92                                                                                                           96  3 3       3                                                                 3 3 3                                        100                                . s    gliss.                glis                               f                                                           105 q = 78                                                          mf                                     87       pianologist.com 4 110                                                                                                                                                         q = 80                                    3 mp                                                      124  3                                                                                                                    129       3                                             3                                                   3 3     134                                                                                               138     rall.                                                                                                                  rall.  144           q =50                                      mf    p pp                                                                             115                    119                  pianologist.com


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