Mirrors

Commissioned by Daniel Austin

Mirrors    1

   1

    5

Nathan Wright Shirley

                                 3

2

1

                                 3

2

1

5

5

 

   

                       

                                       

9

                                                     

13

                                                  17                                            1

2005, by Nathan Shirley - www.NathanShirley.org

2 21

  

   

                      

   

 

 

 

   

 

                                             29                                      33                                        25

1

37







1

              

1

5

5

5



 1



 

         











       

  

5



          





                   41                                                  



                                                               50                  45







3

5 2

3 1

1

4

      



1

5



55

  60

 

    3

   

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3

 

1

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     

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     

3



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4

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     

   

      

   

3 2

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1

4

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7

1

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6

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6

5

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3

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1

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7           

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     

3

1

5

 



1

  

                  5

  

                                     

64

 

                           68                                                                                   