**ŗǯ**

Ĝ ě Ȭ ǻǼǯ ¢ ¢ ¢ ¢ ǰ ǰ ǰ ǰ ǰ ¢ǰ Ȭ ǯ ǽŗǾǯ Ȭŗş ǰ ǯ ś ¢ Ȭ £ ǯ ǰ Ĵ ¢ Ȭ ǯ ¢ ¡ ¢ǰ ǰ ¢ ǽŘǾǰ ǰ ǻǼ ǽřǾǰ ¢ ǯ ¢ £ Ȭ ǯ

**DZ** ǰ ǯǯDz 
Ĵǰ ǯDz ¢ǰ ǯDz ǰ ǯDz ǰ ǯǯDz ¢ǰ ǯǯDz ǰ ǯǯDz ǰ ǯǯDz ǰ ǯDz ǰ ǯ ¢Ȭ Ŝ Ȭ ¢ ǯ **ŘŖŘŘ**ǰ *ŗś*ǰ ŞřŖŚǯ ĴDZȦȦǯȦŗŖǯřřşŖȦŗśŘŗŞřŖŚ

 DZ ǯ ǰ ǯ 
 ǯ

DZ ŗş ŘŖŘŘ DZ ŘŞ ŘŖŘŘ DZ ŝ ŘŖŘŘ

**Ȃ DZ** ¢ ĜȬ ǯ

**¢DZ** Ț ŘŖŘŘ ¢ ǯ ǰ ǰ ĵǯ Ĵ ǻ Ǽ ǻĴDZȦȦ ǯȦȦ¢Ȧ ŚǯŖȦǼǯ

 ¢ ǰ ¢ Ȭ ¡ǰ ǰ ǰ ǯ ¢ǰ ś Ȭ Ĝ ǽŚǾǯ ǰ ¢ Ĝ Ŝ ǰ ¢ ǻ Ǽ ǽśǾǯ

 ¡ ¢ Ȭ ǯ ǰ Ȭ ę ¢ ǯ ¢ ǻǼ ¢ ǰ ǰ ǰ ǽŜǾǯ ǰ ę ǻǼ ǰ ǰ ¡ǯ Ȭ ¢ ǰ ǰ ǰ ǰ ǰ ǯ ǰ ¢ǰ ¢ǰ ¢ǰ ¢ǯ

¢ǰ ¢ǰ Ě¡¢ǰ ¡¢ ě ¢ Ȭ ¡ ǯ ǰ ¢ ǯ ǰ ǰ ¡ ¢ ¢ ǯ ǰ ǯ Ȭ Ȭ ǰ ¢ ¢ ǯ ¢ǰ £ ¢ Ĵ Ȭ ¡ ¢ǯ

 Ȭ ¢ ¢ǰ ¢ǰ ǰ ¢ ǯ ǰ ǰ ǰ ¢ ǯ ¢ ǯ Ȭǰ ȬȬǰ ȬȬ ǰ ǽŝǾǯ

 Ȭ Ȭǯ ¢ ¢ ǰ Ȭ ¢ ¢ȬĴǯ ¢ ě ¢ ¢¢ ǯ ¢ ǻǼDz ǰ ¢ ě ¢ ¡ ǰ ¢ǰ ęǰ Ȭ ¢ǯ ¢ ¢ Ȭ Ŝ ǯ ¢ ¢ ǯ ¢ Ȭ ǰ ¢ ¢ ¢ǯ ¢ Ȭ ǻȬǼǯ

 Řǰ ǯ ř Ȭ Ȭǯ Śǯ ¢ǰ śǯ

#### **Řǯ**

 ȬȬ £ ¢ ě ¢ ¢ ǯ ¢Ȭ ę ¢ȬĴ ǰ ¢ ǰ ǰ ǰ ǽŞǾǯ ¢ Ȭ ¡ǯ Ȭ ǽşǾǯ ǰ ¢ ǯ ¢ ǽŗŖǾǯ Ȭ ǰ

 ǰ ǯ Ȭ ¢ ǽŗŗǾǯ Ȭ ¢ ¢ǯ £ ǯ

 ¡ ¢Ȭ Ȭ ǰ ¢ ¢ ǽŗŘǾǯ ¢ Ȭ Ȭ ¢ǯ ǰ ¢ ¢ ś ǽŗřǾǯ ś ¢ ǽŗŚǾǯ ęǰ ¢ ¢ ǰ ¢ǰ Ȭ Ȭ ǯ ¢ Ȭ ǽŗśǾǯ ǽŗŜǾǯ ¢ ǯ ¡ǯ ¡ ¢ ǽŗŝǾǯ ǰ Ȭ Ȭ £ ǯ Ȭ ě ę ǯ ǻǼ ę ¢ ¢ Ȭ ǽŗŞǾǯ ǰ ¢ ę ę Ȭ Ȭ ǯ

 ǯ ¢ Ȭ ǽŗşǾǯ ¢ Ř ¢ £ ¢ǯ ǰ ǰ Ȭ ¢ ǯ ǰ ¢ ǽŘŖǾ £ ¢ ¢ǯ ǰ Ȭ ¢ǯ £ ǯ ǽŘŗǾǰ ǰ Ȭ ǯ Ȭ ǰ ¢ ǯ

#### **řǯ ¢ Ŝ Ȭ ǻǼ ǻȬǼ**

¢ ě ǰ Ȭ ǰ ę ǯ ȬȬ ǰ ȬȬ ¢ ǯ ŗǰ ¢ Ȭ ǰ ¢ ¢ ¢ ¢ Ȭǯ Ȭ ǯ ǰ ǰ ¢ ¢ ǯ Ȭ ǰ ¢ ǰ ǰ ǯ £ ¢ǰ ě ǯ £ ¡ǯ Ȭ ¢ Ĵ £ ¢ ǽŘŘǾǯ

 **ŗǯ** ¢ Ȭ ǯ

#### *řǯŗǯ ¢*

 ¢ ¢ ¢ ǯ ¢ ǯ ǰ Ĝ ¢ ǽŘřǾǯ ¢ ǰ Ȭ ¢ ȬȬ ¢ ǯ £ Dz ¢ ¡ǯ ¢ ǻǼǰ ¢ ǯ ǰ ¢ ǯ ǰ Ȭ ¢ Ȭ Ĵ ȬȬ Ȭ ǽŘŚǾǯ

#### *řǯŘǯ Ȭ*

 Ȭ Řǯ ¢ ȃ Ȅ ¢ ¢ ǯ ǰ ¡ ¢ǯ ¢ ¢ ě ǰ ǰ ǯ ǰ ¢ ǽŘśǰŘŜǾǯ

 **Řǯ** Ȭ ǯ

 ǰ Ȭ ¢ ǰ řǯ ǰ ǰ Ȭ ¢ǯ ǰ Ȭ ¢ Ȭ ¢ ǽŘŝǰŘŞǾǯ

 **řǯ** Ȭ ¢ ǯ

 ¢ ǰ ě ¢ Ȭ ǯ ǰ ǰ ě ǽŘşǾǯ

 Ȭ ǻǼ Ȭ ¢ ǻǼ ǯ ¢ Ȭ ¢ ¢ ǯ £Ȃ ǰ ¢ ¡ ǯ Ȭ ¢ ǽřŖǾǯ ¢ Ȭ £ ǰ ¢ǰ ě ¢¢ǰ Ȭ £ ¢ǰ ǽřŗȮřŜǾǯ ǽřŝǾ £ ¢ ¢ ¢ ¢ Ȭǯ ¢ ¢ ¢ ȬȬȬ ǯ

 ǯ ¢ ¢ ¢ ¢ Ĝ ǯ ¡ ę ¢ ǯ ǰ ¢ ǯ ¢ ¢ǯ

#### *řǯřǯ ¢*

 Ȭ ǯ ¢ ¢ ǯ ¢ ǯ

#### **Śǯ ǻȬǼ**

 ¢ Ě¢ ¢ Ȧ ǰ ǰ ǿŗǰ ... ǰ ... Ȁ ǯ ě ǰ ¢ ¢ǰ Ě Ě¢ ǯ Ě¢ Ȭ *τ* ǽ¡ǻ*τ*Ǽǰ ¢ǻ*τ*Ǽǰ £ǻ*τ*ǼǾǰ £ǻμǼ Ě¢ ǽŘřȮŘŜǾǯ ǰ ǻŗǼDZ

$$\mathcal{Z}\_{MN}^{\rm ACn} = \mathfrak{q}MN + \mathfrak{J}MN \sum\_{f=1}^{Nf} \lambda\_f \tag{1}$$

*λ* Ě ǯ

Ĵ ¢ ǻŘǼ

$$
\phi\_{ABC}^{ACn} = \mathcal{N}\_s \cdot \varphi\_{ABC} + \mathcal{J}\_{ABC} \sum \prescript{Nf}{f=1} \lambda\_f \tag{2}
$$

 ¢ǯ Ȭ ǰ ¢ ǯ ǰ ¢ǯ ¢ Ȭ ęǯ ǰ ę¢ ¢ ǯ ¢ Ȭ ǰ ¢ ǯ ¢ ¢ ¢ǰ Ŝ ǯ Ȭ ¢ ǻřǼȮǻŜǼǰ

$$\mathcal{X}\_m = \frac{\mathfrak{x}}{a} \tag{3}$$

$$t = \frac{\mathfrak{x}\_{\mathfrak{f}}}{\mathfrak{x}} \tag{4}$$

$$s\_m = \frac{s}{a} \tag{5}$$

$$IDS = \frac{\sum a \varepsilon X m\_y}{\mathfrak{x}} \tag{6}$$

 ¡ ǰ ǰ ǰ ¡Ȭ¢ǰ Ȭ ¢ Ŝ ¢ ¢ ǰ ¢Ȭ ǯ ¢ Ŝ Ȭ ¢ ǻŗŖ−şǼǰ ¢ £ ¢ ǻŗ Ǽǰ Ȭ ǻřȮŗŖ Ȧ ś Ǽǯ Ŝ ś ŗǯ Ŝ Ȭę ǻǼ ǻǼ ǻǼǰ £ ¢ ǻȬ Ǽ ę ǰ ¢ ǰ £ ǻǼ ¢ £ £ Ȭę Ȭ ǽřŞǾǯ ¢ ¢ Ĝ¢ ǯ £ Ȭ ǰ ǰ ¢ ¢ ǰ ǰ ě ǯ ǰ ŗ ǯ Ȭ ¢ ǯ ¢ ǰ ǯ ǰ ¢ ǻǼ ¢ ǻŝǼDZ

$$d\_{M \to D}(d\_{M,l}) = \mathbb{P}\_{\text{LOS}}(d\_{M,l,h\_D})L\_0d\_{M,l}^{-aA} + \left(1 - \mathbb{P}\_{\text{LOS}}(d\_{M,l,h\_D})\right)L\_{\text{NLOS}}L\_0d\_{M,l}^{-aA} \tag{7}$$

 **ŗǯ** Ĝ¢ǯ


ǰ ¢ ¢ ǻŞǼ ǻşǼDZ

$$E\_{\rm tx}(l,d) = E\_{\rm tx-elec}(m) + E\_{\rm tx-amp}(l,d) \tag{8}$$

$$E\_{\rm tx}(l,d) = \begin{cases} m.E\_{elec} + m\\ m.E\_{elec} + d\_{crossover} \end{cases} \tag{9}$$

 ǻȬȬ ¢Ǽǰ ǯǯǰ Ȭ Ŝ ǰ ǻŗŖǼDZ

$$\begin{array}{l} \ell\_{L\pi E-A} \le 20 \text{ ms} \\ \ell\_{5\text{G}} \le 5 \text{ ms} \\ \ell\_{B\_{\text{Fg}}\text{md}-5\text{G}} \le 1 \text{ ms} \\ \ell\_{\text{6G}} \le 0.1 \text{ ms} .\end{array} \tag{10}$$

#### *Śǯŗǯ ¢*

 ¢ ¢ Ȭ ǯ Ȭ ¢ ǰ ǰ ǯ ¢ ǯ ȬȬ ǻŘǼ Ȧ

 ǯ ǰ ǰ ǰ ǯ

#### *ŚǯŘǯ*

 ¢ £ Ȭ ǯ ǰ ¢ ǯ ǰ ¢ ǯ

#### *Śǯřǯ*

 ¢ ǯ ǰ ¢ ¡ ¢ ǯ

#### *ŚǯŚǯ ¢ ¢*

 Ȭ ǰ ¢£ Ȭ ǯ ¡ǻ¡ǰ ¡Ǽ ǰ ¡ǰ ¢ Ĵ Íǻ¡ǰ ¡ǼÍ ¡ Ĝ ¢ Ĵ ¢ Ȭ ǯ ǰ Ȭ ¢ Ĵ ¡ ¢ ¡ ǰ ǯ ǰ ¢ ¡Ȭ ǰ ¢ ǰ Ě ŖǯŞ Śǯ ¡ ǁ Ř ¢ Ȭ ¢ ǯ ¢ ¢ ¢ ǯ ǰ ¢£ ę ¢ ǻ¡ǰ¡Ǽǰ £ ¢ ǯ ¢ Ȭ Ȃ ¢ Ĵ ǽŘśǾǯ ¢ ǯ *H* ¢ £ ę £ǯ ¢ ǰ DZ DZ ę *H xi* ƽ *H yi* Dz DZ ę *H xi* Ǽ ƽ *Y Y*Dz DZ ę ¢ *H yi* ƽ *Y x<sup>i</sup>* ƽ *H xi* ǯ Ȭ ¢ ¢ Ȃ ¢ ǯ ¢ ¢ ¢ Ȭ ¢ ǯ ę ¢ ¢ ǻŗŗǼDZ

$$\mathbb{C}\_{\mathbf{s}}(\mathbf{x}\_{i},\mathbf{x}\_{j}) = \max \left\{ \begin{array}{l} \log\_{2} \left( 1 + \frac{P}{\|\mathbf{x}\_{i} - \mathbf{x}\_{j}\|^{T} \left( w + l\_{P} \right)} \right) \\\ - \log\_{2} \left( 1 + \frac{P}{\|\mathbf{x}\_{i} - \mathbf{e}^{\*}\|^{a} \left( W + l\_{E} \right)} \right), 0 \end{array} \right\} \tag{11}$$

 ¢ ¢ ę ǯ ǰ ¢ ¢ ǻǰǼ ¢ ¢ ǻŗŘǼDZ

$$f\_{\mathbb{C}\_z(i,j)}(c) = \begin{cases} f\_{\mathbb{C}\_P(i,j)}(c) \* f\_{\mathbb{C}\_E}(-c), & c > 0, \\ P r\_{0,j} \cdot \delta(c), & c = 0, \\ 0, & c < 0. \end{cases} \tag{12}$$

 ¢ Ȃ Ĵǰ Ĵ ǰ ǻǰǼǻǼǰ ǻǼǰ ǻǼǰ Ŗǰ ¢ ¢ ¢ǰ ¢ ¢ ǰ £ ¢ǯ

 ¢ ¢ǰ ęȬ ¡ *<sup>F</sup>γ*|{*X*}(*γ*) ¢ ǻŗřǼǰ

$$F\_{\gamma\_{\mathbf{M}}|\{X\}}(\gamma) = \begin{cases} \left(\frac{\gamma}{\overline{\gamma}\_1}\right)^{n\_{\mathbf{B}}}, \mathbf{X} \le \frac{\overline{\gamma}\_p}{\overline{\gamma}\_0} \\ \left(\frac{\underline{X}}{\overline{\gamma}\_1 \sigma} \gamma\right)^{n\_{\mathbf{B}}}, \mathbf{X} > \frac{\overline{\gamma}\_p}{\overline{\gamma}\_0} \end{cases} \tag{13}$$

 ¡ǰ ¢ ¢ ǻŗŚǼǰ

$$\begin{split} P\_{\rm out}^{\infty} &= \left( -1 - e^{-\frac{\mathcal{I}\_{\rm p}}{\tau\_{0}^{\rm D\_{0}}}} \right) \sum\_{i=0}^{n\_{\rm B}} \binom{n\_{\rm B}}{i} \left( \frac{2^{\aleph\_{c}} - 1}{\overline{\gamma\_{1}}} \right)^{n\_{\rm B} - i} \left( \frac{2^{\aleph\_{c}}}{\overline{\gamma\_{1}}} \right)^{i} \\ &\sum\_{j=0}^{n\_{\rm E}-1} \binom{n\_{\rm E}-1}{j} \frac{n\_{\rm E}}{\overline{\gamma\_{2}}} (-1)^{j} \int\_{0}^{\infty} (\gamma\_{\rm E})^{i} e^{-\frac{(j+1)\cdot \varpi}{\overline{\gamma\_{2}}}} d\gamma\_{\rm E} \\ &+ \sum\_{i=0}^{n\_{\rm B}} \binom{n\_{\rm B}}{i} \left( \frac{2^{\aleph\_{c}}-1}{\overline{\gamma\_{1}} \varepsilon^{\rm D}} \right)^{n\_{\rm B}-i} \left( \frac{2^{\aleph\_{c}}}{\overline{\gamma\_{1}} \varepsilon} \right) \sum\_{j=0}^{i n\_{\rm E}-1} \binom{n\_{\rm E}-1}{j} \\ &\frac{n\_{\rm E}}{\overline{\gamma\_{2}} \varepsilon} (-1)^{j} \frac{1}{\Gamma\_{0}} \int\_{\frac{\pi\_{2}}{\gamma\_{0}}}^{\infty} e^{-\frac{\Gamma\_{0}}{\overline{\gamma\_{1}}}} \int\_{0}^{\infty} x^{n\_{\rm B}+1} (\gamma\_{\rm E})^{i} e^{-\frac{(j+1)\gamma\_{\rm E}}{\overline{\gamma\_{2}} \varepsilon^{\rm D}}} d\gamma\_{\rm E} dx \end{split} \tag{14}$$

¢ ǻŗŚǼ ¢ \$ <sup>∞</sup> <sup>0</sup> ¡−<sup>μ</sup>¡¡ <sup>=</sup> <sup>1</sup>(+1) ∗ <sup>μ</sup>+<sup>1</sup> ¢ ¢ ¢ ¢ ǻŗśǼ

$$P\_{\rm out}^{\infty} = (G\_d \overline{\gamma}\_1)^{-G\_l} + O\left(\overline{\gamma}\_1^{-G\_d}\right) \tag{15}$$

¢ ¢ ¢ ǻŗŜǼDZ

$$zG\_d = n\_B \tag{16}$$

¢ ¢ ¢ ǻŗŝǼDZ

$$\begin{split} \mathbf{G}\_{\mathsf{d}} &= \left[ \left( 1 - e^{-\frac{\mathcal{F}}{n\_{\mathsf{D}}}} \right) \sum\_{i=0}^{n\_{\mathsf{B}}} \binom{n\_{\mathsf{B}}}{i} \left( 2^{\mathsf{R}\_{\mathsf{S}}} - 1 \right)^{n\_{\mathsf{B}}-i} 2^{\mathsf{R}\_{\mathsf{S}}i} \right. \\ &\sum\_{j=0}^{n\_{\mathsf{E}}-1} \binom{n\_{\mathsf{E}}-1}{j} n\_{\mathsf{E}} \overline{\gamma} \gamma\_{2}^{i} \left( -1 \right)^{j} \frac{\Gamma(i+1)}{(j+1)^{i+1}} + \sum\_{i=0}^{n\_{\mathsf{B}}} \binom{n\_{\mathsf{B}}}{i} \bigg. \\ &\left( 2^{\mathsf{R}\_{\mathsf{S}}} - 1 \right)^{n\_{\mathsf{B}}-i} \sigma^{-n\_{\mathsf{B}}} 2^{\mathsf{R}\_{\mathsf{S}}i} \sum\_{j=0}^{n\_{\mathsf{E}}-1} \binom{n\_{\mathsf{E}}-1}{j} n\_{\mathsf{E}} \left( \overline{\gamma}\_{2} \sigma \right)^{i} \\ &\left( -1 \right)^{j} (\Omega\_{0})^{n\_{\mathsf{B}}-i} \frac{\Gamma(i+1)}{(j+1)^{i+1}} \Gamma \Big( n\_{\mathsf{B}} - i + 1, \frac{\sigma}{\Omega\_{0}} \bigg)^{-\frac{1}{n\_{\mathsf{B}}}} \end{split} \tag{17}$$

 ¢ Γ ǻ·ǰ ·Ǽǯ Ĵ ¢ ǻŗŞǼ ǻŗşǼDZ

$$F\_Y(y) = \sum\_{n=0}^{N} \binom{N}{n} (-1)^n e^{-\frac{n\overline{v}}{n\overline{Y}}} \tag{18}$$

$$f\_Y(y) = \sum\_{n=0}^{N-1} \binom{N-1}{n} \frac{N}{\Omega\_Y} (-1)^n e^{-\frac{(n+1)y}{n\chi}} \tag{19}$$

 () = γ , γ<sup>0</sup> ǯ ¢ ¢ǰ γ = () Ȭ γ ǻŗşǼ ǻŘŖǼǰ ¢ǯ

 ǰ ¢ ¢ ǻŘŖǼȮǻŘřǼ DZ

$$\begin{aligned} P\_{\text{out}} &= \\ \underbrace{\int\_{0}^{\frac{\overline{\mathcal{Y}}\_{\text{P}}}{\mathcal{Y}\_{0}}}\_{} \left\{ \int\_{0}^{\infty} F\_{YM|\{X=\mathbf{x}\}}\{\epsilon(\mathcal{Y}\_{E})\} f\_{YE|\{X=\mathbf{x}\}}(\mathcal{Y}\_{E}) f\_{X}(\mathbf{x}) d\mathcal{Y}\_{E}d\mathbf{x} \right. \\ &+ \underbrace{\int\_{\frac{\overline{\mathcal{Y}}\_{\text{P}}}{\mathcal{Y}\_{0}}}\_{} \left\{ \int\_{0}^{\infty} F\_{YM|\{X=\mathbf{x}\}}\{\epsilon(\mathcal{Y}\_{E})\} f\_{YE|\{X=\mathbf{x}\}}(\mathcal{Y}\_{E}) f\_{X}(\mathbf{x}) d\mathcal{Y}\_{E}d\mathbf{x} \right. \end{aligned} \tag{20}$$

$$\begin{split} F\_{\gamma \boldsymbol{u} \mid \{\mathbf{X} = \mathbf{x}\}} (\boldsymbol{\varepsilon}(\gamma\_{\mathbf{E}})) &= \sum\_{i=0}^{n\_{\mathrm{B}}} \binom{n\_{\mathrm{B}}}{i} (-1)^{i} e^{-\frac{i\boldsymbol{\omega}(\gamma\_{\mathbf{E}})}{\gamma\_{0}}}, \boldsymbol{f}\_{\gamma \mid \mathbf{E} \mid \{\mathbf{X} = \mathbf{x}\}}(\gamma\_{\mathbf{E}}) = \\ &\sum\_{j=0}^{n\_{\mathrm{E}}-1} \binom{n\_{\mathrm{E}}-1}{j} \frac{\frac{n\_{\mathrm{E}}}{\overline{\gamma}\_{0} \Omega\_{\mathrm{E}}}}{\overline{\gamma}\_{0} \Omega\_{\mathrm{E}}} (-1)^{j} e^{-\frac{(j+1)\gamma\_{\mathbf{E}}}{\overline{\gamma}\_{0}^{2}}} \end{split} \tag{21}$$
 
$$\text{For } X > \frac{\overline{\gamma}\_{P}}{\gamma\_{0}}, \text{ we have}$$

$$F\_{\gamma\_M|\{X=x\}}(\mathfrak{e}(\gamma\_E)) = \sum\_{i=0}^{n\_B} \binom{n\_B}{i} (-1)^i e^{-\frac{i\_k^\circ(\gamma\_E)}{\mathfrak{v}\_p^{\eta\_1} x}} \,\,\,\,\tag{22}$$

$$f\_{\gamma \mathbf{Z} \mid \{\mathbf{X} = \mathbf{x}\}}(\gamma\_{\mathbf{E}}) = \sum\_{j=0}^{n\_{\mathbf{E}}} -1 \binom{n\_{\mathbf{E}} - 1}{j} \frac{n\_{\mathbf{E}}}{\overline{\gamma}\_{p} \Omega\_{2}} (-1)^{j} \mathbf{x} e^{-\frac{(j+1)\gamma\_{\mathbf{1}}}{T\_{p}^{\Omega\_{\mathbf{x}}}}} \tag{23}$$

#### **śǯ ¢**

 ¢ ¡ ¡ ǯ Ȭ ¢ Ĝ ǯ ǯ

¢ ¢ ǯ

 Ś ś ǰ ¢ Ȭ ǯ Ś ŗ Ȭ ¢ ¢ ¢ǯ ś ¢ ę ę ǯ ǰ ¢ ¡ ǯ

 ŗ Ř Ĝ¢ǰ ¢ǰ ǰ ŜȮŗŘ Ȭ ¡ ǯ ŜȮş Ĝ¢ ¢ ¢ ¢ ǯ ǰ ę ¢ ǯ ǰ £ ¢ ¢ ¢ǯ ¢ǰ Ȭ ǯ ŗŖȮŗŘ ¢ǰ ¢ǰ ¢ ǯ ŗŖŖƖ ¢ ǯ ¢ ǯ ¢ ǯ

 **Śǯ** ǯ

 **śǯ** ¢ ǯ


 **Řǯ** ¢ǯ

 **Ŝǯ** Ĝ¢ǯ

 **ŝǯ** ȯ Ĝ¢ǯ

 **Şǯ** ¢ǯ

 **şǯ** ȯ ¢ǯ

 **ŗŖǯ** ¢ǯ

 **ŗŗǯ** ¢ǯ

 **ŗŘǯ** ¢ ǯ

#### **Ŝǯ**

 ¢ǰ ¢ ǻǼ Ȭ ǰ ¢ ǯ ¢ ǯ ǰ Ȭ ¢ Ȭ¢ ¢ ǯ ǰ ě £ ¢ ¢ £ ǯ ǰ Ȭ ¢ Ȭ ¢ ¢ ¢ǯ ¢ Ȭ ǻȬǼǯ Ȭ ȏȬ Ĵ ¢Ȭ ¢ Ŝ ǯ ¢ǰ ¢ Ĝ¢ ¢ǯ ǰ ¢ ¢ ¢ ǯ ¡ Ȭ ę Ŝ Ȭ ǯ ǰ ǰ ¡ Ȭ Ŝ ǯ ¢ ś ǯ

 **DZ** £ǰ ǯǯ
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ǯ ǯ

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**Ě DZ** Ě ǯ

#### 

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