Out Through An Earhole                                Fred Thomas                                                     ...
2    26                                                                                                            ...
3                                                                                                               ...
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Out Through An Earhole

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beautiful piece by Fred Thomas from his trio album - thoroughly recommended, some lovely subtle cross-metres, and beautiful harmony...

Published in: Spiritual, Education
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Out Through An Earhole

  1. 1. Out Through An Earhole Fred Thomas                                                          5                                                       9                                                         13                                               17                                               20    4  4                                     22                                                  
  2. 2. 2 26                                            29                                                   32                                          35                                                        3   38        3                             3         41        4     4 4                                   44   4                                    4      
  3. 3. 3         4 47                           49   4         3                  3 3                       51 3       3 3 3               53                                                       55                                              58                                                    61                                            

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