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$ \hat{\theta}$%
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$ \theta$%
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$\displaystyle I^{CI} = \left[ \bar{\beta}_i^* - t_{n-1,\alpha/2}{S_{\beta_i^*} \over     \sqrt{n}}; \bar{\beta}_i^* + t_{n-1,\alpha/2} {S_{\beta_i^*} \over     \sqrt{n}} \right]$%
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$ CIUL$%
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$ \beta_{i}^s=r(\beta_i^f-CILL_i)+\beta_{i}^f$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5278}%
$ \beta_{i}^s=r(CILL_i-\beta_{i}^f)+CILL_i$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5280}%
$ \beta_i^f \in I^{CI}_i$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5284}%
$ \beta_{i}^s=r(\beta_i^f-CIM_i)+\beta_{i}^f$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5286}%
$ \beta_{i}^s=r(CIM_i-\beta_{i}^f)+CIM_i$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5288}%
$ \beta_i^f \in I^U_i$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5292}%
$ \beta_{i}^s=r(\beta_i^f-CIUL_i)+\beta_{i}^f$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5294}%
$ \beta_{i}^s=r(CIUL_i-\beta_{i}^f)+CIUL_i$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5296}%
$ r$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5298}%
$ [0, 1]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5302}%
$ I^{CI}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

\stepcounter{subsection}
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\lthtmlinlinemathA{tex2html_wrap_inline5324}%
$ D^{CIP}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5328}%
$ D^{CI} \equiv I_1^{CI} \times
I_2^{CI}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5330}%
$ D^{CI}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5332}%
$ (1, 1)$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

\stepcounter{section}
{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5367}%
$ p = 30$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5369}%
$ f_{Sph}({\mathbf x}) = \sum_{i=1}^p x_i^2$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5371}%
$ x_i \in [-5.12, 5.12]$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5373}%
$ {\mathbf x}^*=(0,0,\ldots,0);\   f_{Sph}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5375}%
$ f_{SchDS}({\mathbf x})=\sum_{i=1}^p \left( \sum_{j=1}^i x_j
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5377}%
$ x_i \in [-65.536, 65.536]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5379}%
$ {\mathbf x}^*=(0,0,\ldots,0); \   f_{SchDS}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5381}%
$ f_{Ros}({\mathbf x}) = \sum_{i=1}^{p-1} [100 (x_{i+1} -
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5383}%
$ x_i \in [-2.048, 2.048]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5385}%
$ {\mathbf x}^*=(1,1,\ldots,1); \   f_{Ros}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5387}%
$ f_{Ras}({\mathbf x}) =10 p + \sum_{i=1}^p (x_i^2 -
10\cos(2\pi x_i))$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5391}%
$ {\mathbf x}^*=(0,0,\ldots,0); \   f_{Ras}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5393}%
$ f_{Sch}({\mathbf x})=418.9829 \cdot p + \sum_{i=1}^p x_i sin
\left(\sqrt{|x_i|}\right)$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5395}%
$ x_i \in [-512.03, 511.97]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5397}%
$ {\mathbf x}^*=(-420.9687,\ldots,-420.9687); \ 
f_{Sch}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5399}%
$ f_{Ack}({\mathbf x})=20+e-20exp \left( -0.2\sqrt{{1 \over p}
\sum_{i=1}^p x_i^2} \right) -$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5401}%
$ exp \left({1 \over p} \sum_{i=1}^p
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5403}%
$ x_i \in [-30, 30]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5405}%
$ {\mathbf x}^*=(0,0,\ldots,0); \   f_{Ack}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5407}%
$ f_{Gri}({\mathbf x}) = 1 + \sum_{i=1}^p{x^2_i \over 4000} -
\par
\prod_{i=1}^p cos \left( {x_i \over \sqrt{i}} \right)$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5409}%
$ x_i \in [-600, 600]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5411}%
$ {\mathbf x}^* (0,0,\ldots,0); \  f_{Gri}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5413}%
$ f_{Fle}({\mathbf x}) = \sum_{i=1}^p (A_i-B_i)^2$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5415}%
$ A_i = \sum_{j=1}^p (a_{ij}
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5417}%
$ B_i = \sum_{j=1}^p (a_{ij} sin
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5419}%
$ x_i,\alpha_i \in [- \pi, \pi];\  a_{ij},b_{ij} \in
[-100, 100]$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5421}%
$ {\mathbf x}^* = {\mathbf \alpha}; \ 
f_{Fle}({\mathbf x}^*)=0$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5423}%
$ f_{Lan}({\mathbf x}) = - \sum_{i=1}^m c_i \cdot  exp
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\sum_{j=1}^p (x_j-a_{ij})^2 \right ) \cdot $%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5425}%
$ cos \left (\pi \sum_{j=1}^p
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\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5427}%
$ x_i \in [0,10]; \  m=p$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5429}%
$ {\mathbf x}^* = random; \  f_{Lan}({\mathbf x}^*)=random$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5658}%
$ x_1^2=x_2$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5660}%
$ \alpha \cdot cos(2 \pi x_i)$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5662}%
$ {\mathbf a}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5664}%
$ {\mathbf b}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5666}%
$ {\mathbf \alpha}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5670}%
$ {\mathbf c}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

\stepcounter{section}
{\newpage\clearpage
\lthtmlfigureA{figurestar334}%
\begin{figure*}\begin{tt}
\hspace*{4cm}{\bf Genetic algorithm}\\
\hspace*{4cm}{\bf begin}\\
\hspace*{4,5cm} $t \leftarrow 0$\  \\
\hspace*{4,5cm} initialize  $\boldsymbol{\beta} (t)$\\
\hspace*{4,5cm} evaluate $\boldsymbol{\beta} (t)$\\
\hspace*{4,5cm} {\bf while} ({\bf not} {\tt stop-criterion}) {\bf do}\\
\hspace*{4,5cm} {\bf begin} \\
\hspace*{5cm}          $t \leftarrow t+1$\  \\
\hspace*{5cm}           select $\boldsymbol{\beta} (t)$\  from $\boldsymbol{\beta} (t-1)$\  \\
\hspace*{5cm}           crossover $\boldsymbol{\beta} (t)$\  \\
\hspace*{5cm}           mutate $\boldsymbol{\beta} (t)$\\
\hspace*{5cm}           evaluate $\boldsymbol{\beta} (t)$\\
\hspace*{4,5cm} {\bf end}\\
\hspace*{4cm}{\bf end}\\
\end{tt}
 
\end{figure*}%
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\lthtmlcheckvsize\clearpage}

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$ [50,100]$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5685}%
$ [100,500]$%
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\lthtmlcheckvsize\clearpage}

\stepcounter{subsection}
{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5690}%
$ t+1$%
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\lthtmlcheckvsize\clearpage}

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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5697}%
$ p_c$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
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$ p_m$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5701}%
$ G$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5703}%
$ G=1$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5705}%
$ G=1/N$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5707}%
$ \lambda$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5709}%
$ p_c=0.6$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5711}%
$ \lambda=200$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5713}%
$ p_m \in[0.001, 0.1]$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5715}%
$ p_m=0.05$%
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\lthtmlcheckvsize\clearpage}

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{\newpage\clearpage
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$ b=5$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5721}%
$ \beta^m$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay5723}%
$\displaystyle \beta^m_i=\left\{   \begin{array}{lll}     \beta_i + \triangle(t,b_i-\beta_i) & si & \tau = 0 \\\beta_i - \triangle(t,\beta_i-a_i) & si & \tau = 1    \end{array} \right.$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay5725}%
$\displaystyle \triangle(t,y)=y(1-r^{(1-{t \over g_{max}})^b})$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5729}%
$ g_{max}$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5731}%
$ \tau$%
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{\newpage\clearpage
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$ \tau \in \{0,1\}$%
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{\newpage\clearpage
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$ b$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5741}%
$ [0, y]$%
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\lthtmlcheckvsize\clearpage}

\stepcounter{subsection}
\stepcounter{section}
{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5747}%
$ 1-\alpha=\{0.70, 0.90, 0.95, 0.99\}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5749}%
$ n=\{5, 10, 30, 60, 90\}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}



\setlength{\tabcolsep}{0.07cm}%

\setlength{\tabcolsep}{0.07cm}
{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline5755}%
$ \mathbf{1-\alpha}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6540}%
$ A$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6542}%
$ C$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6544}%
$ B$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay6547}%
$\displaystyle A_{ij}=\mu + C_i + B_j + CB_{ij} + e_{ij}$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay6549}%
$\displaystyle i=1,2,3,4;{\  }$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay6550}%
$\displaystyle {\  }j=1,2,3,4,5$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6552}%
$ C_i$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6560}%
$ C_1$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6562}%
$ 0.70$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6564}%
$ C_2$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6566}%
$ 0.90$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6568}%
$ C_3$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6570}%
$ 0.95$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6572}%
$ C_4$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6574}%
$ 0.99$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6576}%
$ B_j$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6580}%
$ j$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6584}%
$ B_1$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6586}%
$ n=5$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6588}%
$ B_2$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6590}%
$ n=10$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6592}%
$ B_3$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6594}%
$ n=30$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6596}%
$ B_4$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6598}%
$ n=60$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6600}%
$ B_5$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6602}%
$ n=90$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6604}%
$ CB_{ij}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6610}%
$ \mu$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6614}%
$ e_{ij}$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6618}%
$ 95\%$%
\lthtmlinlinemathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6630}%
$ (0.99, 5)$%
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$ 1-\alpha=0.70$%
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$ 0.5$%
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$ \mu_{0.99}$%
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$ \mu_{0.70}$%
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$ \mu_{10}$%
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$ \mu_{0.95}$%
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{\newpage\clearpage
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$ \mu_{90}$%
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{\newpage\clearpage
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$ 0.617$%
\lthtmlinlinemathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline6698}%
$ 0.805$%
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{\newpage\clearpage
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$ (0.95,
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$ \nu=\{2,5\}$%
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$ \mathbf{f_{Ros}}$%
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$ \boldsymbol{\alpha}$%
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$ \alpha_i$%
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$\displaystyle F(\boldsymbol{x}) = {1 \over N} \sum_{i=1}^N f_i(\boldsymbol{x}).$%
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$ C_{ij}
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$ \mathbf{R^2}$%
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$ \mathbf{I}$%
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$ \mathbf{J}$%
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$ \mathbf{\mu_I - \mu_J}$%
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$ \mu_{60}>\mu_{5}$%
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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$ \mu_{0.70}\ge\mu_{0.95}\ge\mu_{0.90}$%
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{\newpage\clearpage
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{\newpage\clearpage
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$ \mu_{0.90}>\mu_{0.70}$%
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{\newpage\clearpage
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$ \mu_{0.90}\ge\mu_{0.99}\ge\mu_{0.95}\ge\mu_{0.70}$%
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline10496}%
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline11233}%
$ \mu_{UNDX} > \mu_{Logical}  > \mu_{Ext.F.} > \mu_{SBX(2)} > \mu_{SBX(5)} > \mu_{BLX(0.5)}  \ge \mu_{CIXL2} \ge \mu_{BLX(0.3)}$%
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{\newpage\clearpage
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$ \mu_{UNDX} > \mu_{Ext.F.} > \mu_{Logical} > \mu_{SBX(2)} > \mu_{SBX(5)} > \mu_{CIXL2} > \mu_{BLX(0.5)} \ge \mu_{BLX(0.3)}$%
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{\newpage\clearpage
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$ \mu_{UNDX} > \mu_{SBX(5)} > \mu_{SBX(2)} > \mu_{Logical} > \mu_{Ext.F.} > \mu_{BLX(0.5)} > \mu_{BLX(0.3)} > \mu_{CIXL2}$%
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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$ \mu_{Logical} > \mu_{Ext.F.} > \mu_{SBX(5)} \ge \mu_{SBX(2)} \ge \mu_{CIXL2} \ge \mu_{UNDX} \ge \mu_{BLX(0.3)} \ge \mu_{BLX(0.5)}$%
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$ \mu_{UMDA_c} > \mu_{EGNA_{BGe}} > \mu_{CIXL2}$%
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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$ \mu_{UMDA_c}\ge\mu_{EGNA_{BGe}}\ge\mu_{CIXL2}$%
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\stepcounter{section}
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$ \beta$%
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\end{document}
