&&P(M_{t_1}^{(3)}\in A_{t_1},\ldots,M_{t_n}^{(3)}\in A_{t_n})\\
&=&\frac{1}{2}P(W_{t_1}^{(3)}\in A_{t_1},\ldots,W_{t_n}^{(3)}\in A_{t_n})+\frac{1}{2}P((-W_{t_1}^{(3)})\in A_{t_1},\ldots,(-W_{t_n}^{(3)})\in A_{t_n})\\
&=&P(W_{t_1}^{(3)}\in A_{t_1},\ldots,W_{t_n}^{(3)}\in A_{t_n})
Embed the image to your blog in HTML, Markdown, Textile, BBCode.
Recent Referers:
  1. http://formula.s21g.com/?%26%26P(M_%7Bt_1%7D%5E%7B(3)%7D%...
  2. http://formula.s21g.com/
  3. http://mkprob.hatenablog.com/?page=1343480443
  4. http://d.hatena.ne.jp/mkprob/201206