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Νθηφ ηµ κϑ δξ Υν ηβδ   

 



3

                   

 

         3

      

 

   der

        

 

  

     die N ach t zu χηθ+

3

         

   

       

3

in

 

du rch

       

  

  

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

      

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

    9

Mäßig

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

Piano

5

Ρ σ µ χ β γ δ µ εθν λ Ρβγ ϖ µ δµ φ δρµ φ + Χ − 8 12



den st il



,

len

      

 

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

 

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


2

  

Lieb

     

     3

13

,

ch en

kom m

zu

       

 ληθ−   

         

         

21

 



25

 

 

    

   

des M on

     3

 

,

des

 

     

    

 

3

, t e, Hol , de,          

fü rch

 

 

  Κηβγσ + 

          

 µηβγσ +

            



       3

              3

in

           

3

in

 

            Εκρσ , δθµχ ρβγκµ , ϕδ ςηο , εδκθτ , ρβγδµ

17

  

,

des M on

       

 

 Κηβγσ +

des

         

         

 

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

    

, t e, Hol            

3 fü rch

,

    

de,

          3

 

 

µηβγσ −  

          




29

                                     

34

     

   

  

      

           

         



       

 

           

        

 

    

       

 

   

            

3

Hörst

3

die N ach

,

 -

ti

       

             gal , len sch la , gen ? A ch , sie fle , h en χηβ γ+                                           3                                         3

38

    3

43

m it



der Tö

,

ne

               3

3



     sü s , sen K la , gen           3

 



fle

  

     3

,

h en

sie

fü r

        

 ληβγ−

           


4



47

    

    Ρηδ υδθ,ρσ δγµ

       3

          

       

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

51

3



 

       θ γ , θδµ λησ

55

 

        χδρ Ρηκ , αδθ,σ ⌡ , µδµ

                   

  

      

59

, des w ei ,               je

3

    

ch e

           3

 

  

     χδρ Ατ, ρδµρ Ρδγ

  , µδµ+

              

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



     3

 

  

,

 



 

 Γδθψ+

     

     des w ei

  , bes , ρβγλδθψ+

3

je

 

,

ch e

          

          

            

            Γδθψ− Κρρ τβγ χηθ χηδΑθτρσ αδ, ϖδ , φ δµ+                                                         

 

 


   Κηδα ,               

63



67

         

 

ληβγ     



   

 

           

,

Be

,

   

 

αδ , φ κ ϕ  

        

         

        

               3 kom m be ,glü k , ke ληβ γ kom m be ,glü k , ke                                    3                 3



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

       

,

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

       

    

 

          

,

           

            

,

 

 

    

           

77

          



72

      βγδµ Γ⌡ , θδ ληβγ+

       

 ϕδ  

        

 ληβγ  

 

         

U            U                 

5


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