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Ρ σ µ χ β γ δ µ εθν λ Ρβγ ϖ µ δµ φ δρµ φ + Χ − 8 12 (  Υν ηβδ    Piano

5



                    

      

       

 

 

 



3

 

     

 

       

               3

      

3                Lei , se fle , h en m ei , n e Lie , der                      

  9

Mäßig

Εθµ ψ Ρβγτα δθσ∋0686,0717( ∆χησ δχ αξ Αδµ ιηλµ ≅ξν σ σ δ 

        



     du rch die N ach t zu χηθ+            

     3

in



,

     

den st il

    

3

len

 

         

    Hain h er ,n ie ,         3

 

 

der,

 

Βνοξθηφγσ ♦1/06≅ξνσ σ δΒτρσ νλΛτρηβκ∆µφθυηµφρ+ΚΚΒ∋≅ΡΒ≅Ο ( ≅κκΘηφγσ ρΘδρδθυδχ{ϖϖϖ−ξνσ σ δλτρηβ−βνλ


2

13





    3

 ληθ−

, ch en kom m zu                        

Lieb

 

 



21

 

  

 

     3

    in

des M on

3

    

  , des Κηβγσ +   

     

          

           fü rch , t e, Hol , de, µηβγσ +                            

25

 

3

 

 

 

           Εκρσ , δθµχ ρβγκµ , ϕδ ςηο , εδκθτ , ρβγδµ                          

17

       

        



3

   

3

       

 in des M on , des Κηβγσ +                      

 

 

            χδρ Υδθ,θ , σ γδθρ εδηµχ , κηβγ Κτ , ρβγδµ                     

     ,          

fü rch33 t e, Hol

,



 

 

−  µηβγσ    

de,

         

          


  

29

 



       

              

34

   

  

     

          

     

         



       

                    

     

  

  

3

 



 



     m it der Tö , n e sü s , sen K la , gen                       

43

  3

  

 

3

3

 



            

3

Hörst

       

   

   

3

 

 

       

        gal , len sch la , gen ? A ch , sie fle ,h en χηβ γ+                              

38

3

, ti        die N ach

 

       

            3

    3

 ληβγ−

         

, h en sie fü r                     

fle

 

 


  

4

47

      

       

         3

         Ρηδ υδθ,ρσ δγµ χδρ Ατ, ρδµρ Ρδγ ,                 

       

        ken , n en Lie , bes , ρβγλδθψ+                         

51

3



 

 



 

           θ γ , θδµ λησ χδρ Ρηκ , αδθ,σ ⌡ ,                 

55

 

 

      

59

,       

     

je 33 des w ei

,



 

           

 

 Γδθψ−    

ch e

  µδµ

          



 

     ken , n en Lie       3



3

    

 

 

  µδµ+ 

  , bes , ρβγλδθψ+   

     

          

        je , des w ei , ch e Γδθψ+                       3

 

 

            Κρρ τβγ χηθ χηδΑθτρσαδ, ϖδ , φ δµ+                        

    

   

   

       


          Κηδα , βγδµ Γ⌡ , θδ ληβγ+                          

67



              

 

72



           

ληβγ           

77

,

,

 

 αδ , φ κ ϕ  

     

       

        

                kom m be ,glü k , ke ληβ γ kom3m 3 be ,glü k , ke                                         3

 

           3 ich ben d h arr' χηθ δµσ ,φ δ , φ δµ

       

,

        

       

         

 

 ϕδ

                      

       

    

    

   

          

 

 

,

      

,

Be

            

                        

 

63

5

 ληβγ

        

     

   

 

 

 

         

   u 

U          


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