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

1. Out Through An Earhole Fred Thomas
    
       

                                 
         
5
            
 
  

                              
       
9
        
     



 
     
                          

     
13
    

    

                             
       
17
       
       

      


     

        
 
  



20
   
4

4
     

 

      

 
 
    
   



    
22
    
     

                                
       

2. 2
26
    
    

           
  
 
 


        
 
29
       
    

      
 
  

 
 

  
 
  
 


 
   
32
         
     

  





 


  




   

35      
         
     


 
                    
      
 3  
38
      
3
  
   

   
               
3
   
   
41
      
4 
  
4 4
  

  





     
    

       
 
44   4
 
      

                        
4
     

3. 3
     
 
4

47
 

 


 
 
  


 


    
 



49   4        
3
   
           
  
3 3
   
 
    
            
51
3
      

3 3 3
      
      
 
53
               
            

  


 


 
  

 

 
 
     
55 
    

      
   
                      

   
  
58
    
            

 
                     
      
 
  
61
               

  

           
     



 
 
