Pendants

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Pendants Hugh Collins Rice

 

I.

           f q = c.50 pizz.

      

   

q = c.50

     

mf

       

    

 

 arco  

  

  

3     

 

 



 

    

5

ff

  

 

         

 

     

  

             

                

     

p cantabile

5

  

 

  

 

Flowing (q = q) 5

      

pp cantabile

pizz.              3 mf



 

 

 pp   

       

  

pp

     

  



 

 

 

mp 3

3        3

p

pp

Flowing (q = q)

5



 

            

 

   



5



       



 pp  5


4

   9

3

p

6

12

(pizz.)

  



     

        3

  16

mp

 

      

  

 

   

 





   

 

3

 

      

 



pp

  

 

p

5



 







p

 

5               5

 

mp





6   5            p`

3

 

 

     

   

   

5

 

 

  

 

p

p

3

                                 5

5

   



mp

 

 

p

p



5

      

p

5

5

     

  

pp

         

3

5

3

                                    

mp

(loco)

5

    

        

 

 

 

             

 

 

 

   

 

 

         5





 


5

        19

 

mf 5

   

 5

23

 



 

  mp

    

 arco

   

 

pp



  

 

3

   6

          mf

3

    

 

3

   

p

  mf

     

 

6

6

 



  

mf cantabile

   

               

3

3

 

mf

 

   

              6    



 



  

 p

5

5

  



 

26

 

mp 3



   

     



            



             5

3

 

5

      

   

 

 

 

    

 

 

3

 

 

6

     

   

  6

 


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