How to find this cdf












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I am trying to solve for a bound.



This involves me finding $F_{2S_n/sqrt{n}}(x)$ where $S_n = sum_{k=1}^n X_k$ where $X$ is a random variable with mass $pm frac{1}{2}$ with probability $frac{1}{2}$



Any help would be greatly appreciated!










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    0












    $begingroup$


    I am trying to solve for a bound.



    This involves me finding $F_{2S_n/sqrt{n}}(x)$ where $S_n = sum_{k=1}^n X_k$ where $X$ is a random variable with mass $pm frac{1}{2}$ with probability $frac{1}{2}$



    Any help would be greatly appreciated!










    share|cite|improve this question









    $endgroup$















      0












      0








      0





      $begingroup$


      I am trying to solve for a bound.



      This involves me finding $F_{2S_n/sqrt{n}}(x)$ where $S_n = sum_{k=1}^n X_k$ where $X$ is a random variable with mass $pm frac{1}{2}$ with probability $frac{1}{2}$



      Any help would be greatly appreciated!










      share|cite|improve this question









      $endgroup$




      I am trying to solve for a bound.



      This involves me finding $F_{2S_n/sqrt{n}}(x)$ where $S_n = sum_{k=1}^n X_k$ where $X$ is a random variable with mass $pm frac{1}{2}$ with probability $frac{1}{2}$



      Any help would be greatly appreciated!







      probability-distributions






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      asked Dec 12 '18 at 1:15









      An Invisible CarrotAn Invisible Carrot

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          $begingroup$

          I think going through some material about random walks would help for this problem:
          https://en.wikipedia.org/wiki/Random_walk






          share|cite|improve this answer









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            $begingroup$

            I think going through some material about random walks would help for this problem:
            https://en.wikipedia.org/wiki/Random_walk






            share|cite|improve this answer









            $endgroup$


















              0












              $begingroup$

              I think going through some material about random walks would help for this problem:
              https://en.wikipedia.org/wiki/Random_walk






              share|cite|improve this answer









              $endgroup$
















                0












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                0





                $begingroup$

                I think going through some material about random walks would help for this problem:
                https://en.wikipedia.org/wiki/Random_walk






                share|cite|improve this answer









                $endgroup$



                I think going through some material about random walks would help for this problem:
                https://en.wikipedia.org/wiki/Random_walk







                share|cite|improve this answer












                share|cite|improve this answer



                share|cite|improve this answer










                answered Dec 12 '18 at 1:18









                MZ1113MZ1113

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