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Three Nocturnes Op. 37 #I : Night Threatening E. J. Robertson                                                           F A=1S4T5                            legato              11              cresc.                                       cresc.                                                             cresc.                20                                                                 cresc.                                                                                                          dim.                         cresc.         Copyright © 1997 by E. J. Robertson All Rights Reserved 2 28                            cresc.                                                 cresc.                                              38                                                    dim.           cresc.                                                       dim.  cresc.  cresc.                                                46                               cresc.                             cresc.                              cresc. dim.                                             legato     52                                                                                                                                                                                                                                                                                      3 60                                                                      cresc.                                        cresc.                                          cresc.                                          69                                                       cresc.                                                                    cresc.          cresc.                                                cresc.                                                 78                                                                                                                            84                                                                             dim.                                                                     dim.                    4 94                                             cresc.    cresc.                    dim.                                        cresc.                                                 102                                                                                                          cresc.         tr  legato sempre                                   cresc.                           cresc.     110                                                                         dim.            dim.                                 118                 II : Night Tranquil 5 E. J. Robertson Op. 37 # 2 molto esspr. ANDANTE                               molto esspr.                  molto esspr.       =65  legato                                                                                                                               10                                                                                                                                                           20                     2nd time         cresc.                                                                   2nd time                      cresc.          Copyright © 1997 by E. J. Robertson All Rights Reserved 6 28                              dim.                                dim.                                dim. molto esspr.       ritard.  a tempo                                 legato                                         37                                                                                                                                                                                     46                     III : Tropical Night 7 E. J. Robertson Op. 37 # 3                                   =120 TEMPO DI TANGO                                                                       cresc. cresc.                                             9                                                                                            dim.  cresc.                                                         20                                                          cresc.                                cresc.   cresc.                                                                                       cresc. Copyright © 1997 by E. J. Robertson All Rights Reserved 8 31                                                                                                                                                40                                                                                     espress.     cresc.  dim.                      arpeggiate from the bass up                        49                                                                 dim.                                                                                   58                                                                                                                                                    9 66                                                                                                                                                          76                                                                                                                       89                                                                                                                                                          99                                                   cresc.                                                                                         cresc.    cresc.                                                                        cresc. 10 110                                              cresc.                                                                                              cresc.       cresc.                                                  cresc.      121                                                                                              dim.                      cresc.                                                                             128                                                                                                                                                           139                                                                                           cresc.     

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by  Robertson, Ernest John
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Preview 3 Nocturnes

Three Nocturnes Op. 37 #I : Night Threatening E. J. Robertson                                                           F A=1S4T5                            legato              11              cresc.                                       cresc.                                                             cresc.                20                                                                 cresc.                                                                                                          dim.                         cresc.         Copyright © 1997 by E. J. Robertson All Rights Reserved 2 28                            cresc.                                                 cresc.                                              38                                                    dim.           cresc.                                                       dim.  cresc.  cresc.                                                46                               cresc.                             cresc.                              cresc. dim.                                             legato     52                                                                                                                                                                                                                                                                                      3 60                                                                      cresc.                                        cresc.                                          cresc.                                          69                                                       cresc.                                                                    cresc.          cresc.                                                cresc.                                                 78                                                                                                                            84                                                                             dim.                                                                     dim.                    4 94                                             cresc.    cresc.                    dim.                                        cresc.                                                 102                                                                                                          cresc.         tr  legato sempre                                   cresc.                           cresc.     110                                                                         dim.            dim.                                 118                 II : Night Tranquil 5 E. J. Robertson Op. 37 # 2 molto esspr. ANDANTE                               molto esspr.                  molto esspr.       =65  legato                                                                                                                               10                                                                                                                                                           20                     2nd time         cresc.                                                                   2nd time                      cresc.          Copyright © 1997 by E. J. Robertson All Rights Reserved 6 28                              dim.                                dim.                                dim. molto esspr.       ritard.  a tempo                                 legato                                         37                                                                                                                                                                                     46                     III : Tropical Night 7 E. J. Robertson Op. 37 # 3                                   =120 TEMPO DI TANGO                                                                       cresc. cresc.                                             9                                                                                            dim.  cresc.                                                         20                                                          cresc.                                cresc.   cresc.                                                                                       cresc. Copyright © 1997 by E. J. Robertson All Rights Reserved 8 31                                                                                                                                                40                                                                                     espress.     cresc.  dim.                      arpeggiate from the bass up                        49                                                                 dim.                                                                                   58                                                                                                                                                    9 66                                                                                                                                                          76                                                                                                                       89                                                                                                                                                          99                                                   cresc.                                                                                         cresc.    cresc.                                                                        cresc. 10 110                                              cresc.                                                                                              cresc.       cresc.                                                  cresc.      121                                                                                              dim.                      cresc.                                                                             128                                                                                                                                                           139                                                                                           cresc.     

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