Partition altos, Concierto Cordobés, Sanchis, Salvador

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Concierto Cordobes
q             
pmf
                          
3
q                        
p
                         
                       
mf
                      
p
                     
                           
                       .
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              
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                   
p
                       
                                 
3 3 3 33 3 3 3p
                                  
3 3 3 33 3 3 3
                     
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                       
                           
mf
                                                   
f
                                                      
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                         
mf
                      
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                    
                     pp 
                 
           
          1
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3 3 3 3 3 3 3 3                                 p
3 3 3 3 3 3 3 3                                  
3 3 3 3                              
3 33 3
                            
3 3 f
                        
                       
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                             
3 3 3                          
       
                  r
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                  
                  
                  
                  
               
              
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q                  
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                 
                   
             
q
                  p
              
              
pp
           
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                      
q.                  
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q q.  3              
3 fp
q 3 3                  3p 33 3f
3           
3 p
q
                
q q                  
f pp
                   
           
q         
f6
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                  
              
              
q               
p
                   
                      
                     
                     
p
                  
3mf
                          
mf4
3
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8
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6
1
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3
4
1
0
l
1
0
4
1
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9
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4
4
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                        
                                   
p
                                 
                                
                              
                         
        
f pV
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2
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3
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6
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1
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4
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4
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6
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0
l
4
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5
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3
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4
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5
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4
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6
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                                                   
p
f
                                                    
                               
                                         
3 3 3 33 3 3 3                          
p3 3