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        junesato@gmail.com



        2011/09/25



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!!




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!!




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2011/10/08(       )




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2011/10/08(       )




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     2011/10/08(       )


(kosenconf-031sciences)


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2011/10/22(       )




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2011/10/22(       )




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    2011/10/22(       )


                in
(kosenconf-036sendai)

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2011/10/29(       )




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2011/10/29(       )




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    2011/10/29(       )

                 in
(kosenconf-032ibaraki)


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(



2011/11/07          in
                                            IT
                            3
2011/11/14         in               (                )


2011/11/19                                  (            )


2012/01/14   15   2012 in



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2011




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2011

           ?



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2011

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(              ?




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2011

                        ?
(              ?
                   ?)




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TEX

      ?

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TEX

      ?
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TEX
(             )




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TEX
 (        ?)




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ggrks!!!!


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TEX

      (Donald E. Knuth)
                                               1




1
    http://ja.wikipedia.org/wiki/TeX
                                       -   -
TEX           ?




      -   -
1        (Euler’s identity)




    e = −1
    iπ




              -      -
2
          (Schrodinger equation)




    ∂ψ           2∂2 ψ
i   ∂t
         =   − 2m ∂x2 + V(x,           t)ψ


                            -      -
3                   (Rydberg constant)


                     mee4
       R∞ =         8ch3ϵ 2
                              0

           : me ,    :e
    :c ,             h
               ε0

                          -       -
4


    N2 + 3H2   2NH3



           [NH3]2
     K=
          [N2][H2]3
     I ♡ Chemistry!!

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TEX       ?




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TEX       ?




(OS           )




      -           -
TEX        ?




(OS            )

  OS



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TEX              ?




(OS                  )

  OS
       PDF


             -           -
TEX


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!!
!!


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-   -
-   -
1   2   3    4   2
            2


                     ?
                         -   -
1   4   2   3

    1+4=2+3


                -   -
1.
1∼8   ,4
2

           2
                   ?


               -       -
1∼8   a1∼a4     b1∼b4
2
 a1 + a2 + a3 + a4 = b1 + b2 + b3 + b4


 a2 + a2 + a2 + a2 = b2 + b2 + b2 + b2
  1    2    3    4    1    2    3    4




                           -      -
2.
1.       ,1   2 k+1
2k        2
(1   )    2               ...,
k
                          ?




                      -       -
1 ∼ 2 k+1
           A (a1 ∼a2 k )
B(b1 ∼b2 k ) 2
a1 +a2 +a3 +· · ·+a2 k = b1 +b2 +b3 +· · ·+b2 k
.
.
.
a1 +a2 +a3 +· · ·+a kk = b1 +b2 +b3 +· · ·+b kk
 k   k   k                k   k   k
                     2                        2




                                -         -
1∼2 k+1   2k
          A    B



               -   -
k
  A    {ai}2
           i=1
             k
  B     {bi}2
            i=1
      ai      bi
1∼2 k+1


                   -   -
n = 1, 2, . . . , k
            ∑
            2k               ∑
                             2k
                  (ai) n =        (bi) n
            i=1              i=1




                                     -     -
?



http://kosenconf.jp/?031sciences




                       -   -
?



http://kosenconf.jp/?031sciences



  sciences@kosenconf.jp
            Mail


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?



http://kosenconf.jp/?031sciences



  sciences@kosenconf.jp
            Mail


                       -   -

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