Recent
topics
on
Multiplier
Ideals
Shunsuke
Takagi
(Kyushu
University)1
This article is written by Daisuke
Hirose.2
Contents
1
Introduction
to multiplier
ideals
1
2
Multiplier
ideas
and
inversion
of adjunction
8
3
Applications of asymptotic multiplier
ideals
18
4 References
26
1Department
of
Afathematics,
Kyushu University,
6-10-1
Hakozaki,
Higashi-ku,
Fukuoka,
812-8581
Japan
(e-mail: [email protected])
2Department
of
Mathematics,
Hokkaido
University,
Kita
10,
Nishi
8, Kita-Ku,
Sapporo,
$1_{\aleph\uparrow 1^{\cap}0}d$
$utC^{\cdot}\Gamma_{1}^{r}0|’1$
$+0$
$M_{t_{\lambda}}\{\cdot\dagger\sim|\gamma|_{1}^{\wedge}$er
$\iota$
de
$u1$
\S .
$R^{\backslash })\backslash |\cdot[k_{\neq}^{\mu_{1}}K\neq$ $ag_{\ulcorner\backslash \Re_{\backslash }^{r_{C}^{\iota_{T}}}ffi}^{\backslash \backslash \prime}+$
’
$\mathfrak{s}_{a\neg}^{-}\nearrow t\backslash$ $\uparrow affi^{\backslash }$
$(DeP^{\propto k^{-\dagger\cdot me\mathfrak{n}i}}$
$oP$
$\mathfrak{m}_{\infty}*ew\iota\dot{\infty}\dagger^{\backslash }tQ$\S
$/k\gamma \mathfrak{u}sA_{\mathfrak{U}}$ $0\mathfrak{n}_{1}$Veb
$\epsilon|\dagger y\backslash$.
$Sh\mathfrak{u}nsu6e$
$T_{t}\theta\nwarrow\backslash 3^{i})$
$(X_{3}D)$
$\cross$:
$t\uparrow 0\vdash\eta\zeta\iota|$$\vee AY^{\backslash }|\backslash \in\dagger J\backslash$
)
$D\geq c$
:
$arightarrow d_{t}v\iota S^{Q\}^{\wedge}}O$
va
$\cross$ $(Darrow\sim Ld_{\backslash D\overline{\prime\backslash }}^{\backslash })d_{\overline{t}\in\otimes}\geq oj$$D_{\grave{\iota}^{C}}\cross\backslash P^{\dagger^{-}||\eta\in}\backslash$
$d_{_{1}So1^{\wedge}}^{\backslash \neg}|)$
$k_{X}+D$
$\overline{|}S$ $\otimes\sim c\infty\triangleright T_{t}^{t}e\mathfrak{t}^{\tau}\backslash$$\overline{\wedge}$
.
$e$
.
$\sim 9re|\aleph$
$S_{\backslash }t$.
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$\overline{|}S$ $C_{kY^{\backslash }}\uparrow\dagger e\}^{\cap}$
.
(X,
$\Re*$
)
$X$
,
$\underline{\mathfrak{Q}-}GQ$rew.
$nor\mathfrak{m}\iota|_{f}\cap,$
$t\succ 0$
i.e.
$\underline{a}_{\ulcorner\epsilon N}5_{t}t$.
$rK_{X}\dagger R$
ccxp
$t_{i}^{\backslash }$eh
.
$(X_{j}\backslash \llcorner$)
$\Re^{T})$
.
.
.
$ou\vdash \mathfrak{n}\alpha\iota\eta$
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Sevehce
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$L\alpha g\alpha\vdash s\{\triangleleft i’sA_{00}k\mathfrak{c}L\alpha 2$) $*t$
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.
$f^{\sim}:\cross\ovalbox{\tt\small REJECT}arrow\cross$
$R\Leftrightarrow@$
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.
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$ffl-\rangle(\cdot f\backslash \sim p\}^{\wedge}\circ$
pe
$rb^{*\backslash }|V\propto\dagger^{Q}$$|_{\backslash \#\beta*}^{\acute{\check{\cross}}.Stnc_{C}\#\backslash }S_{\lambda^{\backslash }}^{\backslash }(f^{-1}D)\sim\wedge\cup E_{X}c.(\dagger\backslash :$
SNC
$c|_{\{}\sim- V|s\circ r$$st_{\Gamma 1C}’\backslash +\uparrow\dagger^{\sim}\sigma_{\backslash }\}\backslash sf_{\circ v\sim \mathfrak{m}}6f\cdot b$
$(r\mathfrak{e}sP$
.
$a\otimes_{\wedge}rightarrow-\zeta g_{\wedge}(\sim F)$ $\backslash i|\backslash v^{/}$
.
1
$]S\mu.PPF.$
.
Exc.
$\llcorner^{\backslash }\{$)
$i_{S}$$\frac{Dl^{\backslash .rightarrow\cdot J_{e_{C\backslash }ks}}\uparrow\zeta\searrow\downarrow}{1}$
.
$8^{(D)\approx}\#(\cross,\circ)\backslash \backslash --f_{\eta^{r}_{X}^{\cap\sim}(}k_{\tilde{\wedge}_{\llcorner}^{-l}}+*ckx*D\searrow Jcc’\iota_{\wedge}$
—-$\sim\backslash \backslash \backslash \perp\triangleright+*(r(\grave{K}_{X}\dotplus D))$
$\oint(61^{\backslash \underline{-}8^{t}})’\backslash X_{l}\emptyset_{-}^{t})\backslash \backslash --+(\sim$
(
$k_{\lambda^{-L}}\sim$(
$t^{*}$.
Kx
$+tF$ )
)
$cC_{\wedge}^{r}$ $t\sqrt qco_{\iota i1}de+\backslash ||\epsilon\oint\iota\prime X,$ $\Theta 1_{i}^{L\iota}$.-af
$\nearrow\int^{(X}$,
$\backslash \mathfrak{x}_{\iota^{\sim}Mtt}\cdot|_{k\cap}|f$.
(X,
D):
$\S_{k\dagger}^{q}$(kcxtv
$c\backslash \mathfrak{l}\not\in\backslash t\dot{\nwarrow}\dagger\dot{c}_{\backslash }k^{\eta}c@$
te
$\backslash n1^{\backslash }\iota\}\backslash A$
)
$rightarrow\partial^{C\cross,D)=}$
O,x
(X,
D)
$\backslash \backslash Rk+\alpha b$ $x\subset\overline{\sim}\rangle$$\theta^{cX_{l}D)_{X}}\subset\approx G_{\cross,x}^{-}$
X
}
$n_{Q_{\mathfrak{l}}}sQ\}^{e}\backslash \backslash J^{\backslash }\backslash \cdot\dagger S_{\int}^{\backslash }|$}
$\backslash \cdot 0_{\backslash }\uparrow X\in\crossrightarrow(X_{\mathfrak{s}^{\vee}}’\backslash )|\kappa RQ\dagger\cdot\alpha_{\vee}\dagger\lambda\in\cross$
$(f_{0}ae4W^{\iota}bl)$
.
$A_{S\tilde{s}\{A\}\eta e}$X
$\}_{t^{\backslash }\backslash S}c\mathfrak{n}^{i_{1\backslash }}f$
At
$k^{\backslash }h\backslash _{i}\int$
$o^{\vee}t$
Xe
$\cross$$2_{C}\cdot\backslash \{te\mathbb{Q}|_{\sqrt{}}CX,t\cdot Dx=0_{x_{i}x}$
\S
$\phi$ct
$( \mathfrak{R}_{l}^{\backslash }\lambda)\backslash \backslash =s_{\alpha}p\uparrow\star\in\otimes|\oint\cdot x-O_{\wedge X}$
}
$\frac{s_{\infty S’cD\rho 0_{I}3e\dot{r}\uparrow\dot{|}es}1}{l1}$
(})
$lCD1,t^{j}4\backslash \backslash \Theta^{p}t^{t}1$,
etc.
oxve
$:|\dagger\uparrow\hat{c}\dagger eP,$$0+\dagger t\iota ec\ovalbox{\tt\small REJECT}\backslash \circ$
ece of
\dagger {tt
$t_{\circ}3$
resoi.
$+$
.
Iva
$p\vee\backslash t\backslash \uparrow_{tC\ltimes}\}_{\alpha r},$.
X;
$\Sigma|\mathfrak{n}0\circ t\downarrow\iota$$–;\phi^{(D)arrow(,)}\wedge$
$S_{4\iota}pp^{\iota D_{1_{\backslash }^{\backslash }SNC}}$
$t^{\Gamma}-\}\backslash _{j}\mathfrak{J}_{\mathfrak{j}}|\geq D_{\wedge}$
$\Rightarrow\partial 1\backslash 4\wedge d$
$\theta)_{1}\underline{c}\sigma\iota_{-}\underline{\urcorner}=)\partial:\backslash J\iota_{1_{J}^{\wedge}}$
.
$|\vee^{\wedge}\backslash ore\wedge.oe\triangleright$ $|\dagger\cdot\Omega x^{c}\sim\overline{\mathfrak{S}1}_{\mathfrak{j}}$
$- \tau\oint\acute{(}fft_{1}^{\zeta}t=\oint^{(\mathfrak{R}_{1}^{t})}$
$(\backslash \sim_{\iota}1’.arrow\cross\cdot\{\dot{\partial}_{\backslash }\dagger^{\backslash f1.Vtr\backslash 0\backslash }\cap^{\wedge}Ybt_{0\vee\vee-\mathfrak{u}_{P}}.C\backslash .\backslash \circ||@C_{L}^{\Psi}S\backslash t\Re\zeta 3_{t^{\approx\bigotimes_{Y}(-E1})}$
(3)
$hss\omega_{ttq}$
X
[
$t^{Q}\backslash So1\iota_{\vee}\mathfrak{g}_{1}\backslash$$\acute{A}_{-}^{\grave{1}}+\prime S$
}}
$int\backslash$
.
$-? \oint^{(.e\tau)\geq cX}$
$\mathfrak{m}_{oreo\vee et^{\neg}}|+D_{t}s\propto c\infty\triangleright t_{\mathfrak{l}R^{\dot{\gamma}\neg}}^{\backslash }\wedge|\mathfrak{n}\uparrow$
.
$d_{f\vee}^{\wedge}$.
%
$\oint(D)\simeq C^{\prime\backslash }(\sim D)$ $\backslash \{f\cdot\Re_{|\epsilon os_{P^{u}}\kappa}^{-}|\tau tf|$
$arrow\theta^{(a)\approx}\mathfrak{S}\iota$
$(\cdot\cap\uparrow+\infty\overline{|}S$
of
$\psi$}
$eb\iota 196t\sim|S$
$|^{\backslash }q*|_{\epsilon\cross 1\vee^{1}e_{\backslash }}^{\backslash }$
$(+)\cross:\mathbb{Q}-\acute{q}_{ot\epsilon t^{r}\iota}$
.
$\ltimes f^{\backslash }\cdot\}_{1}^{-}$}
$\backslash e\backslash ,\propto|^{A}$.
,
$\mathfrak{S}\iota^{\underline{c}}O_{x}^{r}$,
$t>0$
$F\backslash X$ $t<P\backslash e\mathbb{N}$$T\propto ke$
\S e
$\ovalbox{\tt\small REJECT}$\iota e
$iu^{\gamma}\mathfrak{e}$
}
$\mathfrak{n}e\iota\backslash 7\S X\iota,\{\backslash \backslash ,\lambda R^{S}\vee$A
$\grave{4}^{\backslash =}\backslash d_{t\vee}^{-}X_{-\backslash }$,
$D\backslash \backslash =\cdot g\Sigma A’\backslash \backslash$$\Rightarrow$
$\theta^{c\infty_{\backslash }^{t})}\underline{-}\partial^{C’ t\cdot D)}$
(5)
$A_{C}\{CD^{l}x$
),
$1ct(\alpha’,x)\epsilon\emptyset\gamma_{O}$
$\frac{E_{X^{R_{\grave{V}}}1\backslash D}1_{Q}}{1}$
$\zeta\downarrow)$ $\cross:S^{1l}\tau\circ\circ t^{:}\}_{1}v’\propto|^{\cap}$
.
$0\xi d_{\overline{i}11\backslash }$tl
,
3
$\mathfrak{l}y_{r}^{t}$
$(.\uparrow\iota^{t_{t,-rightarrow}}\vee^{\cap}f\eta\uparrow^{L}\backslash \sim^{i|-\varphi_{l_{\backslash }}}+ f\overline{k}^{t}t^{r\rho})\underline{-}\varphi_{\backslash }$
$C\dagger^{\backslash }\backslash \cross\neg\cross\sim$
:
$b^{I}Ao\vee A_{V}I-\iota xp\infty+$
$|\ulcorner x$
$|($
$\mathfrak{W}\supset x^{=}\prime k_{\grave{\aleph}/}\cross\simrightarrow(\eta- i_{1})E$
$($
$\theta*\cdot’\bigcup_{\check{\hat{\wedge}}}^{-}’\langle(\eta-\backslash -Lt\perp)\simeq\uparrow n\llcorner\{\Delta+$
]
$-\ell\backslash$$t^{t}\not\geq)\cross=\mathbb{C}_{J}^{1}D\sim x_{t}3arrow)$
$|\epsilon X_{1/x^{\sim}}rightarrow E_{t}$
/
$kx_{\sqrt{}}\neg\simeq E_{\iota^{+2}}E_{\iota}\cross$ $/\dot{K}\cross\nu_{x^{\sim}}^{-E_{1.\uparrow 2}E_{1}+\vdash E_{S}}$$+_{1}^{\uparrow}D-\sim 2E_{1}$
\dagger
$D_{l_{f}},+_{\backslash }^{*}\sim D\approx 2^{g}\vdash\iota^{\vdash 3}\Xi_{2}.\succ D_{2}$,
Sl
$D\approx 2E_{i}\dagger 3E_{2}+6\S+D_{3}$
$(+_{\backslash }\backslash \backslash =\nearrow_{\sqrt{}}t_{\grave{\Lambda}^{Q}}^{f} .\backslash \cdot o{}_{/}C\{|^{\backslash }\backslash x_{\langle}arrow\cross)$
$\partial*\cross 3\ulcorner\ulcorner\neg\ulcorner_{1\dagger;}$
,
.
$k_{C}+_{\vee}(D-\Xi$
$\oint$(
$\Xi q$
.
V)
\sim
-$(x_{f}g)$
(3)
$X\approx S\uparrow^{ecR_{Lq\cdot\cdot t\prime}\cap k\backslash ]\backslash }C\backslash \backslash +\gamma_{1}\rho_{\backslash }-||\uparrow e\dagger Q\backslash _{1}\ovalbox{\tt\small REJECT}^{r.\backslash }|\cap$.
$\propto)\underline{\Leftrightarrow}\dot{\hslash}t\cdot:\mathfrak{m}_{A}\backslash |A\dot{k}AA$
$\sigma(\sim P\backslash e\iota\vee.oV\backslash Py^{\star_{(B}}P_{+\mathfrak{e}se_{I}\circ t_{\dagger^{\circ\ltimes \mathfrak{e}n1X}}}^{e_{0}+\emptyset\iota}l.e_{Co\nu\backslash \vee Qxh_{1A}||_{\Phi}++}t_{t\backslash }QX$
$Thr\tau$
.
$tR|_{tC}k\backslash e\zeta B11,$
$H\alpha\vdash\alpha- Yo*i\sqrt{}\alpha \mathfrak{k}HY3$)
Ass
$\mathfrak{U}$wte
$\backslash \langle=Spec|$
ft
$CT^{\triangleright}0\uparrow A^{\cdot}1$
is
$\sim\Im_{oV^{4}C\iota}r$$a_{(AeM}s.t$
$d|- vx^{4rightarrow\sim}- rK_{X}$
$|.e.a\vdash e\mathbb{N}$
$s_{\backslash }trk_{x}$
:
$c_{Rt\uparrow 1*}$
$\omega:=\Delta|-$
.
$\Rightarrow\oint\cdot(oi^{t})\approx<x^{\nu_{|1\int\cdot\dagger\cdot \mathfrak{U}\wedge e1_{\aleph}tCt\cdot Pc\sigma\iota_{t})_{\sim}^{Q}M_{R}>}}$
$\underline{C_{0}r.}(E\circ w\nwarrow 1A\mathfrak{c}Hol1)$
$X=\mathbb{C}^{\mathfrak{n}}$
,
er..
$\underline{c}\mathbb{C}Lx_{-\downarrow 1J}x_{\mathfrak{n}1}$:
$bbV\backslash om|\backslash A$\‘A
$deA$
9
$\oint\cdot C\propto\iota^{t)\overline{\sim}}<x_{-|\nu_{\dagger ielr+(t\cdot Pco\iota\backslash )\underline{\backslash }R^{\eta}\rangle}}^{\triangleright}$.
$\mu:Y-\cross:t\circ Y^{\sim}|C|_{Q}\S\triangleright \mathfrak{e}s_{\circ}^{1.\circ}f\sigma\iota S\backslash [$
.
$\infty\zeta\}^{\sim}rightarrow O_{V\sim}\mathfrak{c}- F$)
$\sim\triangleleft\#(\sigma\iota^{\{});Mo\eta 0\mathfrak{m}_{t}^{\backslash }A$
$\tau_{br\{AS\iota^{\backslash }\mathfrak{n}\nu}$
.
$k+\alpha\lambda\epsilon I,\backslash \dagger(.t\cdot Pc\sigma\iota))$
$\Leftrightarrow\iota r+vrightarrow alf’\sigma t\cdot Pco\iota)(0c^{\forall}\epsilon<<1, \forall\nu’e1_{k}\uparrow\cdot(\tau)\cap M)$
$+\sigma \mathbb{C}LXI\sim)\infty c\iota\cross l;|4.d_{3^{eh}}$
.
$b_{\gamma}$the
tWoho.
$\propto pP^{e\nwarrow r_{\overline{|}\mathfrak{n}}}\S\sim|\mathfrak{n}\cdot 9$
8
$(t\cdot d_{1\vee\theta))_{\sim\oint C\Theta i^{t_{f}}.)}^{q}}-$
$I\cdot\dagger+\neg\overline{|}s’\prime 3^{e\mathfrak{n}er\propto\lambda’\sim>}’-$
a
$( t\cdot dt^{-}\vee(f))\sim\sim\oint(\theta\iota+t)(oe^{\forall}\uparrow\nwarrow()$
$\underline{Q.}H_{0}w\prime_{t}3^{e\wedge erA’’?}$
$\ovalbox{\tt\small REJECT} Tow\propto$
$+<cc\gamma 1:hoh\sim 4_{e}r^{\mathfrak{n}er\propto\dagger e}$
.
$(^{e}+_{0\triangleright\forall+\alpha ce\tau\circ+p_{(\S\backslash }}dF_{l\cdot 1Showkeoe\vee ah\iota s,.k_{8^{o_{h}}}(.C^{*})^{\eta}}^{\wedge}+.\delta+\phi^{Q;++Pt\cdot\}\rangle}\propto oe.0.:\approx Pc\theta\iota+)1A$
$arrow_{\oint i\vee(f)=}(\cdot t\cdot d)\oint^{(}\%^{t})$
$0<\forall t<1$
ts
$+=X_{1}^{d_{I}}+\cdots+x_{\mathfrak{n}}^{d\mathfrak{n}}1Sh\circ \mathfrak{n}- 4_{3^{e\mathfrak{n}er\propto\dagger e\cdot Ass\alpha me}}qn\#_{\backslash }\nwarrow\{$
$Si$
Ace
$P(+)’–((\cdot\prime 1\lambda e\mathbb{R}^{\eta}\backslash ’$
$A_{ct-(}A_{\iota vcf)},$
$0$
)
$=A_{c\dagger(\theta 1_{f\prime}0)}\simeq\Sigma i^{1}\nearrow dt$
$\frac{\ovalbox{\tt\small REJECT}_{\alpha\iota\backslash |sk_{thq.\dagger\dagger\iota m}^{-}}^{f}}{C}$
$(()(A_{oC\propto}A\nu\propto \mathfrak{n}_{t}sk_{3}\iota n$
$+:\sim\cross-?\aleph$
:
$A\circ s$
re
$S^{\circ\#_{\mathfrak{l}}}\cdot\cdot\circ+D$
$(be\S p\cdot\propto t$
$s\cdot t$.
$\circ\iota \mathcal{O}_{X}^{\sim}\overline{\sim}0_{x(-F))}^{\sim}$$\Rightarrow^{-}|R^{\grave{6}}\cdot f\cdot*O_{X}^{\backslash }(k\grave{\cross}-LF^{*}(|<x+\mathfrak{d})\lrcorner)-\sim Q,$
$(^{\forall_{\grave{3}^{>0)}}}$$(resp\cdot R^{\overline{k}}f*O_{\cross x^{-}}^{\sim(k\backslash }\llcorner f^{*}K_{X}+3^{\backslash }$
$(\backslash \backslash )(N\propto Aql. v\propto\ell_{1\overline{1}}sh_{\dot{|}h}3)$
$L:c\infty\triangleright t|er1\iota\iota+$
.
dtv.
$0\nu\iota\cross$ $R_{c}C$.
$L\sim Di_{R}\mathfrak{n}ef\cdot hhdk_{1J}$
$\Rightarrow H^{\backslash }(X,$
$\mathcal{O}x_{C^{l}’}^{(.\kappa_{x}+L)\otimes\#\mathfrak{c}b))\overline{\sim}O},$
$t^{v_{\backslash >0)}}\backslash$$C_{0\triangleright}$
.
$\cross:_{P^{ro}\overline{d}}$
.
ho
$\gamma\cdot w\omega\vee\alpha r$
.
$R:ve_{7}\propto w\iota pled-$
$L:c\infty\vdash\uparrow|er$
$i\mathfrak{n}t\cdot A-$.
$\circ^{yt}\cross s_{\backslash }t$.
$L-b_{1}^{\backslash }s\mathfrak{n}ef\propto \mathfrak{n}db_{1\S}\backslash$$\simeq\rangle$
$(D_{X} (.
k_{x}+L+W\backslash B)\otimes\oint CD)\backslash tSa^{\mathfrak{g}}\cdot J^{e_{4}}$
$-|f\cdot \mathfrak{m}\geq di\psi$
$O$
$[ \frac{Lem}{F:c}c\mathfrak{m}_{t\wedge \mathfrak{n}fd\zeta L,.\propto 1,.Tk_{okbI}a.sJ)}\circ\gamma\cdot\backslash oken\mathfrak{n}\dagger s_{c}\cdot[H^{\backslash }(\aleph,F\otimes \mathcal{O}_{X}t\sim ib))\approx b_{i}^{y}\backslash >6$
$N\propto l_{e}\backslash \nirightarrow-\rangle H^{\grave{t}}(\cross.\mathcal{O}_{X}Ck_{X}\star L+(\mathfrak{m}-\backslash c)B)\copyright\oint(D))\underline{-}0^{y_{\grave{1}\rangle 0}}\ulcorner-\overline{|}S3^{A}\cdot 3^{e\ltimes}$
,
9
$O\backslash k$ $\mathfrak{U}$$( \downarrow b\backslash \backslash ,\vdash g\not\in K\not\in\not\in^{\backslash }\backslash \Re\wedge\ovalbox{\tt\small REJECT}^{c}\frac{\backslash }{\overline{0}}\mathfrak{z})$
$WF\grave{\iota}t\zeta e\eta 4_{b}$
.
Da
$\grave{t}S\mathfrak{u}keH\grave{c}\vdash 0\Re$
$\uparrow Au.\backslash \dagger\iota pl_{1}- e\vdash-\downarrow\ \infty 1sahA\overline{\mathfrak{l}}hver\S ioY\backslash 0+\infty d\tilde{J}^{\mathfrak{U}k_{C}}\tau_{\overline{\iota}^{Q}h}$
$\iota_{l1^{\backslash }|k\not\in K^{\backslash }+}\backslash H\oplus\ovalbox{\tt\small REJECT} E^{\backslash }rightarrow\neq a\overline{r}_{\iota}^{ln\phi}$
\S *
$\iota_{\sim R^{\backslash }}^{t\iota}$(De
$p\propto rt$ment
$\circ f^{\neg}M\propto tk_{CM\alpha}\uparrow$ics
,
$k\cross\ltimes sk_{\mathfrak{U}}0niVers\dot{|}\nu$
.
$Sk\ltimes ns\ltimes$
ke
$T\nwarrow k_{t}J^{\iota}$
)
${\rm Re}_{ic}c.\propto A_{\grave{l}}^{\Gamma}$
$\propto Q(\overline{J}^{\iota_{A}\mathfrak{n}c\uparrow\iota 0\mathfrak{n}}$
$r
$mu^{1}\iota\nwarrow$$\cross\backslash \backslash S^{\eta_{1}}cc\uparrow\dagger\gamma$ $\gamma_{cX\backslash }\backslash s_{|^{\rho}\cap OO}\dot{r}_{c}\downarrow t^{-}$
viiso
$\gamma\backslash$$|<\cross+Y|_{Y}-\sim k)’$
$a^{e1\eta erc_{\backslash }}\backslash \wedge 1\not\in\Leftrightarrow\sim\rangle$
$(X ., S_{\backslash }i^{-}B)$
X
$\backslash \backslash$ho
$\triangleright n\backslash \ ^{A}_{A}^{\prime r}\}_{*}^{A}$$Sc\cross\backslash \backslash Y^{\sim}\mathfrak{e}d\alpha cedd_{tV}$
-$s_{0\dagger^{A}}$
$s\underline{\backslash }O^{\backslash }\sim \mathbb{Q}- c\propto r\backslash \uparrow\overline{\iota}e\}\wedge ov\backslash \cross$
$S_{t}t(\int_{k}\prime x\dagger_{f}S+B|J_{a^{p\cdot*s_{\eta}\mu S.\iota}}^{\eta Co\dagger \mathfrak{n}}-CQ_{\backslash }1_{l}\wedge t_{t}^{\wedge}e\triangleright$
$\nu:S^{\iota/}arrow S\backslash \backslash |t0|^{\wedge}Wo_{4}|_{t}\sim\backslash ’$
$\exists_{B^{\vee}\geq C}\bigcap_{\backslash }s-d_{i}^{1}V\dot{t}|Kc^{\backslash }r$
on
$S^{t/}(\theta|i^{\neg}fe\mathbb{R}^{\rho}\backslash t\circ+8\circ\dot{\eta}S^{d})$
$K_{s}k$
.
$|<s^{\nu+}8^{\nu}\sim\sim\nu^{*}(kx\dagger S+\S|_{S})$
$\}\vee|\sim\backslash \cross\supset Sl\nearrow\cross\supset S\S\iota_{\swarrow}^{\backslash }\Delta S’$
$f:e\mathfrak{m}led4\triangleleft\}_{G}s_{0}\lambda$
.
$k_{X}^{\sim}\backslash +S\equiv+^{-x}(kx^{+}S+\S 1^{+\underline{\rangle}_{1}\backslash }-\backslash$
$|<s\backslash \sim--y_{(}ks^{V+}8^{\triangleright})+\overline{L}^{Q_{A}}E_{A}^{\backslash }|_{S}^{\sim}$
$\underline{ex}$
.
$S\backslash \uparrow_{0\}}\mathfrak{g}co_{\backslash }\iota\cap\urcorner\cdot\dagger e\}^{\wedge}\underline{-})b^{\vee}\simeq 81_{\lambda}^{\backslash }$
(X
$S$
\dagger
$B1\underline{\underline{o_{\backslash }d_{1_{\backslash }^{\iota\backslash \langle}\llcorner}^{\backslash }I\backslash \iota 0}\prime}(S^{\nu}B^{t/}1$
$|Y1\backslash /\circ\iota\cap d_{\grave{\rfloor}}\backslash \cdot$
$d^{\varphi}\backslash =\cdot m|\mathfrak{n}$
{
$\alpha_{\dot{t}}|i$.
(EK5
$cS$
}
$a_{\overline{\mathfrak{J}}}\cdot-\wedge$.
F-k
$|_{S+\uparrow\}}^{\sim}$$\ovalbox{\tt\small REJECT}_{b}$
$\tilde{L}_{tt}3^{e\}\uparrow e\}^{\wedge l^{l}}}\backslash .$
.
$d\leq d_{S}$
$\underline{Tk\mathfrak{n}}$
$(\Lambda^{\backslash })tko11^{\nearrow}o_{\backslash }r[k\dagger],$
$Shok_{l1}\}_{Q}\psi \mathfrak{c}SA1$
)
Cl
$>arrow 1<-\neg\supset$
ds
$>-t$
$(\dot{\backslash }\backslash \backslash )(K\alpha w\mathfrak{a}k\grave{\iota}t\iota CK\alpha J)$
$C|\geq^{l}-|\Leftarrow\rangle C(s\geq- 1$
$Def$
$(l_{\backslash It\cross,D_{1}}^{\backslash }6^{\urcorner}t)X\circ|^{\wedge}\mathfrak{n}_{1C\iota}^{\zeta/}.\nearrow D^{\backslash }’\backslash j$
$k_{X}*D\iota sarrow \mathbb{Q}rightarrow cat\uparrow_{\mathfrak{l}}^{\backslash }et^{\wedge}$
,
$\}^{\backslash }\backslash \crossarrow\cross\backslash p_{0}\S\gamma\approx S^{Q}Q.$
of
$tD_{i}e\iota)_{i}\sigma\iota C_{X}^{\backslash -\sim}\sim C_{X}^{r_{1}\sim}(\sim\vdash)$$\theta^{(\aleph;D}$
,
ed
$)_{\backslash }^{\backslash }=+*C/x$
$(t\grave{t})(X’\Sigma_{i}B_{;^{\Theta}}\grave{\iota}^{t}Iarrow.\backslash \backslash$
(
$X,$
$S,$
R.)
$a_{S}c\backslash 00\grave{v}q1je\tau_{-\simeq C_{\aleph}^{r}}^{-}/t>b$
$+_{\backslash \cross}\simarrow\cross:R_{\mathfrak{B}}re\backslash \vee\wedge\wedge.q_{0}\sim+^{\wedge}(\neg \mathfrak{d}\star B\omega.\backslash _{j}S_{\backslash }^{\backslash }tiS\backslash \overline{arrow}+-|\wedge sarrow S_{\mathcal{W}to\dot{o}}\}\ltimes\wedge^{\prime IS}\sim$
$\alpha d_{\grave{J}^{(X_{1}B_{1}\alpha_{-}^{t)\cdot\cdot\sim}}i’*}’-u^{t\{*-}$
$\theta^{iX_{r}^{\vee}S+S,\otimes t^{X})}$
$Ren\uparrow t\iota rk$
(o)
B-c,
$\Re=^{r}\circ x\Leftrightarrow\prime Ad_{\grave{J}^{(X_{j}\S)^{\backslash }} ’(\tilde{J}}\backslash \approx\alpha d(X S_{1}^{\backslash }\S_{\mathfrak{N}}\dagger)$$(\backslash )\backslash \alpha\dot{d}_{1}^{\sim}(\cross,S, @.,\Phi^{} )$
ls
$\backslash !\dagger 1d_{\mathfrak{e}}p\sim\circ+t\dot{k}eC_{Y}^{}\lambda 0\{CQ_{-}|_{\backslash }Q++.$$t\overline{t}\_{\iota}^{\wedge})x_{\backslash }\backslash \mathfrak{g}\cap$
.
$\circ\backslash +f_{\iota^{\backslash }v1e}\nearrow\lfloor’\iota\dagger\cdot C^{\eta.\underline{>}}2,$$+e\theta_{c^{1}}^{\backslash }SJ^{\zeta\dot{|}\tau e\psi_{c’}\hat{A^{1}}}$
$= \rangle\oint\backslash ’\cdot\cross,\theta\iota)=$
’A
$d$(
$j^{(\cross}$
,
cl;
$\psi(+)$
)
$d_{S}>arrow\uparrowrightarrow\#tS^{\vee},$
$B^{\dot{\vee}-\sim\zeta g_{S^{\psi}}}$)
$rightarrow(s_{1}^{\nu\prime}B^{\triangleright}’)_{\backslash }\backslash$
\S R\dagger
.
$d>\sim 1\Leftarrow-\rangle$
$\mathfrak{a}_{\iota}d_{\grave{J}}$ \sim
Ox
$\# 1eo_{\iota}\}^{\wedge}rS$$\langle\Rightarrow(\cross, S\neg\dagger B)_{\backslash }^{\backslash }(pu\}e\zeta_{8^{\rho_{Q}}a\not\in a\}1r_{1L^{\backslash }}\uparrow|t^{\wedge}\lambda}^{1.+1eo_{4}\triangleright S_{\mathfrak{g})}}|’$
$\underline{E\wedge}$
$(\backslash ^{\backslash })$
X
$\underline{-}\mathbb{C}^{1},$$s\simeq(x_{3^{\underline{-}01_{1}}}.$
B\sim
$\vee’\eta=C_{\lambda}^{\wedge}$$– \dashv---r_{--\}-rightarrow}^{f_{-}---}s\backslash .\frac{T^{1}}{c}\backslash ]/^{Y}|||$
$K_{X!\wedge}^{\backslash }=E$
’
$+^{\dagger} \int\approx\sim\S$
\dagger
$2\in$
$tc\dot{l}\grave{\lrcorner}tX_{r}S)\approx+*O_{x^{\backslash }}(K_{\tilde{X}}- t\uparrow kx^{rightarrow}f^{Y}S^{\sim}\dagger S)$
$=\cdot\sigma)(-\overline{b})=(X_{1}$
$10$
(
$\backslash /\backslash r\backslash \backslash _{f}X_{\backslash ^{t}}’\backslash \mathfrak{Q}rightarrow\S_{01’Q_{1\}v}^{r_{\cap}}}nc\}-\}\gamma 1$A
$s_{\mathfrak{U}}r\neg^{\zeta}\mathfrak{c}_{k’}ce,$ $s\wedge\backslash t^{A}\backslash \mathfrak{e}0_{\backslash }\triangleright 7_{1}^{\backslash }er\sqrt tV^{1}\grave{t}So\vdash$
.
$=_{\nearrow}\searrow C(d\overline{J}(X_{j}S\backslash _{t}C_{S}^{\cap=}C(_{p}S);\simeq A\mathfrak{n}\mathfrak{n}(*’\vee^{\bigwedge,}\hat{5}^{\vee}\nearrow c-s’)$
$(\cap\tilde{\cross}-)S^{1_{\backslash \geq\alpha_{4}\neg\cdot 0_{A}}}\cap^{\backslash .Y\backslash cr\mu c}\aleph^{\backslash }\backslash e\uparrow\eta Q_{*e}\{4Q\dot{4}ks_{0}\lambda\wedge\backslash |)$
Th
$n\iota C{\rm Res}\uparrow_{l^{\backslash }\mathfrak{i}}^{\backslash }ct\backslash \backslash \circ V\backslash \star b_{\iota}w,$ $C+.r\llcorner\alpha 2,1\dagger t^{\underline{\circ}}okt\iota\uparrow\uparrow.$S.
$\mathfrak{l}$])
(X
$\iota S_{j}\cdot B,\varpi^{t}1RSo_{\backslash }b\circ\vee e_{/}Assa\mathfrak{m}e\infty kI_{S}\approx C_{X}^{\cap}arrow S$
)
$e_{\backslash d_{\backslash ^{i}},(X,S,8_{;}\Re^{t)\mathcal{O}s}}’.-=\mu_{*}b^{\eta_{(S^{V},8^{\dot{\nu}},C^{\bigcap_{i}}}}’$
IA
$p\propto\dagger^{\wedge}t\cdot {}_{\backslash }Cb\backslash$$d>- 1rightarrow d_{S}>- t$
$t_{t}^{t}\gamma\sqrt{}$)
$|S\backslash c_{\vee}\backslash \prime sey_{\approx}\sim|_{\backslash }S_{\backslash }\mathfrak{n}_{C^{1\wedge}}\mathfrak{m}\alpha\#$)
$\ulcorner oo$
$F_{0}rs|\}\uparrow\backslash p^{1_{\overline{\iota}\zeta\dot{|}\uparrow\backslash }^{\sim}}\vee)\sim ass_{\mathfrak{U}\}it}e\theta t=C^{\backslash }x$
$f_{\vee}^{\cross\supset S_{3}}\sim\backslash |1^{\searrow}s^{\nu}\sim$
$+:e\uparrow\tau l\Leftrightarrow d_{\iota}4e\sqrt{}*5^{\cdot}0$
?
$\cross\supset s^{\swarrow\triangleright}$$Carrow(0_{X}^{\sim}(k_{\grave{X}^{-\llcorner}}’+*\mathfrak{c}kx^{\{}S+\S)_{\Delta})arrow 0_{\tilde{\cross}}(\kappa_{\tilde{X}^{-L^{\cdot}}}\not\in*(\sim k_{X}+S+81^{\sim}\theta S)$
$.arrow^{S}\zeta\supset\grave{s}(k_{S^{\sim}}^{\sim}\llcorner 3^{*}(k_{S^{t’f}}8^{\nu})\lrcorner)0\simrightarrow\div 0$
$\zeta_{f_{t}}$
$O^{\vee}a_{\grave{i}^{(\aleph_{l}S\dagger\S)}}^{\eta}-9\alpha d_{\grave{J}}(X,rS$
;
$Bt^{0_{S}}\sim\downarrow 1^{*}\theta^{(S^{\nu_{J}}B^{\iota/})}$
$arrow R^{I}t_{*\cross}o\sim(\dagger_{1<\grave{x}}’-L+^{*}(k_{X}+\int+B)_{\lrcorner})\uparrow-\sim O$
$p_{oc\phi}\downarrow\cdot C\backslash Y\backslash |s_{\ovalbox{\tt\small REJECT}}\backslash \}_{1^{1|(\S}}\ell$
.
3
$c\uparrow r^{i}$ $T(/lt_{\backslash }\backslash -, (k_{C!_{\backslash }VvC\nwarrow}k\grave{\iota}t\alpha)$ $Tr,1_{\backslash }Q\vee’\backslash Ae_{\overline{\aleph}}t^{-}|i^{\tau}0lA\backslash |SA_{cc}A^{r}|\sim>$$\iota\backslash |\backslash \backslash \dagger scxS\cap>c_{v’}$
er
$Ct3^{er_{\grave{\nu}V1}}c_{\iota^{-}}$}
ex
$c|_{Q^{\neg}}x$ecl
pt-
$x\in S=\cross$
$(\grave{x}\underline{-}s_{P^{ec}}R \ltimes\backslash \backslash \mathfrak{g}_{\circ cc}Q)$
ASStxn$e
$d_{\iota\backslash }\succ\sim\sim\sqrt{}$$(<--\rangle(tS^{\psi}|B^{\psi})\iota S\backslash fi_{C})$
$C^{\urcorner_{-0^{\backslash rightarrow}}^{\backslash \sim}}\mathfrak{c}\backslash d_{1}^{\sim}(X_{i}B|\backslash B)cC_{x}^{\urcorner}$
$o^{\propto\gamma_{\llcorner}}\mathfrak{n}\dagger\uparrow\backslash \sim\backslash \sim\circ d_{\backslash }\vee(B ’ \Re_{h}^{1\sim S_{1}})$
/
$C<S_{1\gamma}<<4$
$\mathcal{O}1_{1}C_{S}^{\wedge}=ad_{j^{(}}XjS_{J}\backslash B_{j}\Re_{0}^{1-E})C_{S}^{\cap=}l^{1}*\theta^{(}’\sim^{t}\rangle\acute{u}^{G1c}$
$(Od_{5}\underline{\backslash }-1, \Re O-\triangleright_{*\theta^{(S_{1}^{\triangleright}}}^{1}B^{\nu}))$
$\alpha_{0}o_{S}$
$S\neg\sim$
.
$\mathfrak{N}_{0}\supset(\vee\circ q_{T_{/}}$$\sigma 1_{i}\acute{C}_{S}^{\cap}=a\circ \mathfrak{c}_{S}^{-}$
1
$|_{c}arrow e$
.
$\cup^{\circ\gamma*I- s}"\cdot i=’\eta_{b}+I_{S}$
$\eta_{\backslash xS}$
$(^{ct_{c-}^{\tau}} e\bigcap_{c1}>Ttz\overline{\sim}\supset\sim\backslash$
$\sigma\iota_{0^{+}}I_{S}$
$\Re_{t}+I_{S}\approx\cup\eta_{\iota}+I_{R}\approx\cdot\sim\backslash$
$s_{\alpha p?^{0se}}$
$\partial<\sim 1_{f}$
$(\sim\underline{=}$
$–\rangle\exists_{E_{A}:}+-\mathfrak{e}\cross c-$
$\oint_{1v|Sc\}\sim}\backslash \wedge’.v\tau\cross\sim$$S_{\}^{-\zeta}$
$\mathfrak{a}_{\grave{t}<}\sim\uparrow$
$\theta\iota_{0}=ac^{(}\backslash \grave{j}(X \prime S, B)Ct_{*\grave{\cross}\alpha\backslash }^{\prime^{\wedge}\wedge.(\backslash }\ulcorner\urcorner E_{\grave{\iota}})=+_{*C_{X}^{\wedge\sim}(\sim E)}A^{\backslash }$
$\overline{\vee}L|\overline{\sim}\alpha d_{\overline{J}}(X_{/}S_{i}B, \Re_{c}^{1rightarrow\in})cc(c^{1}j^{(}\cross, s_{iB,}f*\wedge E_{\backslash })^{|-8})$
$c\cdot f_{*^{t}}^{\prime,.\sim}\vee\tau(\backslash$
$=\cdot\dagger*(\vee-$
ft
$(\sim IE_{\backslash }\backslash )$$(\ulcorner C^{\backslash } 8<<1)$
$\backslash \backslash \backslash 01\}\eta c\mp xC_{X}^{\sim}t\sim(M+\mathfrak{i})E_{A}^{-)}$
$\nu_{I1\geq 0}$
$o_{\mathfrak{n}}\mathfrak{t}Ae\circ\dagger\ltimes e|^{\wedge}k\mathfrak{m}d$
,
$b_{J}\backslash Na_{@^{\alpha C}}$Os’s
$\dagger^{\downarrow}\wedge \mathfrak{m}_{Z}$ $\forall p_{e\ltimes\dagger}’/a\hslash cA\tau e\mathbb{N}S_{t}^{\dagger_{1}^{\backslash }}.$.
$\tau\cap*(Dx\sim(\sim\S(A)E)c\eta\ltimes^{R_{x}}$
.
$\sigma\iota_{0}c\bigcap_{VeN}(\mathfrak{S}’t_{k}\dagger I_{S})c\bigcap_{{\rm Re} N}(\mathfrak{m}_{x,x}^{A}\dagger I_{S})=I_{S}$
$\h_{1\S}$
$|n\rho^{1_{t}}es$
$\nu_{*l^{(S^{\psi},B^{\psi})=0}}$
.
$c_{0}nh\nwarrow d_{1C}\vee\}_{|\circ}\gamma_{1}$$..d\underline{\supset}-1$
$E$
$\frac{c_{\circ 41}(k_{\circ}1_{1\propto r.Sk_{0}k_{ur_{\Phi\vee}})}^{1\prime}}{\backslash J}$
(See
$[k\star]\alpha\eta\triangleleft[_{\backslash >\{-}^{\neg}|]$)
$\forall g_{c}S:_{C}\}_{\circ}$
se
$ds\mathfrak{u}bse\dagger$
.
$d(\not\in)_{\backslash }=m|\int\backslash \{\alpha_{\backslash }|_{J}C$
.
$(\underline{R}_{A}\backslash )c$a
$t$
$ds^{(\gtrless)^{\backslash }}\backslash =\mathfrak{m}|\mathfrak{n}\{a\backslash |E_{\dot{t}}|_{S}^{\backslash }*\oint, \not\in(F-\backslash |_{S}^{\backslash })c8\}$
$d- d_{s^{(\not\in)}}$
?
$(\leq 0.||<.
)$
$cf\cdot[EMY1)$
X: A.
C.
$\dot{A}/S\backslash ho\vdash v\mathfrak{n}\propto AC\infty\triangleright\uparrow i_{C\triangleright}$$\frac{Hiqkey\backslash }{t\lrcorner}-C\underline{\circ}\underline{d_{t}\cdot me\mathfrak{n}StoV1}$
X:
$\mathbb{Q}-\S_{b}re^{\gamma\backslash }\cdot ho\vdash m\propto A\vee\lambda r./c$
$\gamma_{:==\dagger_{\wedge}Y_{\backslash }}^{t}.$
,
$t_{\backslash }>0,$
$Y_{\backslash \backslash }^{c}\cross:c|_{0}seAs_{lA}b_{S^{C}}kew\backslash e$
$\theta 1_{\backslash \sim}^{c}\mathcal{O}_{X}$
:
da\S .
$\dot{A}AAo\cdot\dagger Y_{\backslash }$
$+:X\neg\sim\cross:\lambda\circ s.$
re\S ol.
$\circ+\theta t1,$
$\backslash ,$
$\Re g$
$e\iota_{i^{(}J_{\tilde{X}^{=}}}\circ\neg_{\grave{X}}(-p_{\backslash }\backslash )$
$k_{X/x}^{\sim}\sim Lt_{\wedge}.F_{\nwarrow}\equiv L0_{\backslash }E_{\dot{A}}\dot{A}$
(X
Y)
:
$\theta_{R}A\daggerrightarrow a_{\dot{A}}>rightarrow\{,$
$v_{f^{\backslash }}$$(X, Y)$
:
.Rc
$arrow\rangle$$\alpha_{\dot{A}}\geqrightarrow 1$ $\nu_{\dot{A}}$
Tkm
(T-C
Tcx
1])
$(X, Y)\mathbb{R}A_{0}ve$
.
A
$SS|\lambda Wte\cross|SsM^{Q}\circ t^{1}\kappa$
$\gtrless c\backslash -\cross:B-bote\mathfrak{n}$
.
$c1_{0\lambda Q}da_{Ab}^{t}v\alpha r$
.
$S\backslash \ddagger$.
a
$k^{r}|JY\backslash \backslash$(
$\not\in,$ $Y^{1}\downarrow\approx 1$:
Ac
–\rangle
$(X ’ Y\vdash\not\geq)$
:
A
c
$\mathfrak{n}e\alpha r*$$F_{or}s|\backslash w\iota p^{1_{\dot{\iota}}}c1\dagger y$ $\alpha.SSuv\mathfrak{n}e$
$Y=0$
$\llcorner c_{\backslash }^{q}$
;
$A_{oClA\S}o*A_{C}s^{-}|\mathfrak{n}g$
.
$|e$
.
$L$
is
cle
$t_{1\eta e}4$ $b_{y}$$(s_{\overline{\mathfrak{l}}}\mathfrak{n}ce*tSA_{C}/\llcorner|S$
$’\theta^{(*)=}\theta^{(8,\mathcal{O}_{S})cCo\gtrless}$
$r_{R}4_{\mathfrak{U}C^{q}}A)$
$(I_{i^{C}})$
I
$L^{C(0_{X}:}de^{f_{J}}$
.
$|\partial e\alpha\#\circ+L\overline{|}\eta\cross$
$|.e$
$tke|_{1}f\dagger\cdot\circ*$
$\oint- \mathfrak{c}*$)
$w_{e}k\propto ve\dagger^{1}neL_{Q}j||_{ow|\mathfrak{n}}\backslash 8+w_{\circ}re\epsilon\uparrow\ovalbox{\tt\small REJECT} p_{I}^{\backslash }c\uparrow\overline{t}04+1_{\cap n\backslash }$
$o_{\mathfrak{l}}\oint(*, (01(0_{S})^{t})cI_{L\#}t,$
$w_{\theta 1^{C}}^{l}$Ox,
$v_{t>0}$
$\otimes\oint^{(\gtrless,(\sigma\iota\leq)^{t})c\oint(X,6\iota^{t}I_{*})O_{i,}}\mathcal{O}I-\sigma v_{\mathcal{O}’t\subset O_{X}}/\forall t>0_{/}$
$0<\forall \mathfrak{e}<<\iota$
$(|N\approx pr_{0}\vee e \uparrow^{1}\wedge ese by c^{1}\cap ut.
p>0 m\mathfrak{e}\dagger_{\iota}k_{0}d, |_{\infty}+_{l}e|\vdash)$
$\gtrless:$
$A_{C}\Rightarrow 0^{\tau}\leq(1_{(\approx,(I_{L}tD)^{1-E})}$
$\supset T:$
.
$\llcorner\{|C’\urcorner\leq$/
$0<\xi_{-}<<7\forall$
$\theta^{(*)}$
$\theta^{(\approx\rangle}$b7
$(D,$
$\overline{1}_{L},(0gck/4\approx\overline{\Phi}\llcorner\oint^{(\cross,I_{L}^{1-\zeta}1O_{8}}$
$\Rightarrow d\cdot|\sim t’-$
$b_{\sqrt{}}O^{\underline{T}_{\llcorner}},\cdot\llcorner \mathfrak{l}-\epsilon^{\mathfrak{G}}’$
$S\overline{1}hCQ\theta^{(\cross,r_{\llcorner}^{\iota-\epsilon_{I_{t}^{1-t})}}}\supset$
I
$*\theta^{C\aleph,I_{L})}|-\epsilon\approx I_{R,}$
$I_{\llcorner}c\sigma^{0_{(\cross,\iota_{L}^{\iota-\epsilon_{I_{8}^{\mathfrak{l}-t})}}}}$
/
$0<\vee a<<1$
$\sim\rangle(X, \geq)\backslash \backslash$
A
$c\dagger\tau e\propto r\gtrless$
ez
$Ske+_{1}c\ltimes o_{I}^{L_{1}}pr_{QQ}f\cdot$
\copyright
$( tx\int ecat_{1}’p\mathfrak{l}^{\wedge}ove\Phi Sc\backslash t\eta t\lambda\alpha\vdash l_{k})$
$Ass_{\mathfrak{U}}n_{1}e\cross\approx S_{l}\theta ecR$
$((R,\eta\backslash );con\backslash p_{I}^{1}e\dagger eR_{-}^{\dagger}R\circ+c_{-}k\infty\triangleright.0)$
$R=S_{l}oecS(S=k/I\approx\ulcorner_{L^{C}}R:\iota_{1kb^{\backslash }}A)@_{l}ck\propto r.p>0$
$ETS(t(S^{r},’\backslash \sigma_{L}s_{\forall\forall:})^{C})\subset\tau_{-tR\Re^{t}1^{1-\epsilon}\rangle S}\epsilon\iota^{\underline{c}}R,to,0<^{}\epsilon<<I$
$i_{AQ}1l\mathfrak{c}_{J}\theta_{E_{S}}^{\circ\iota S)^{\zeta}}\supset 0_{E_{R}}^{*0\urcorner_{-{}^{t}I^{\downarrow-\epsilon_{\cap E_{S}}}}}$
$\leq\Psi$
$E_{S^{\backslash }}\backslash \approx\subseteq s^{(S\nearrow \mathfrak{m}S)}/E_{R^{\backslash }}\backslash \simeq\underline{F}_{k}(R\nearrow\eta\iota I_{J}$
$E_{S}l\backslash =(o:I)_{E_{R}}cE_{R}$
$\sigma\iota^{t_{t}^{-}}t_{\wedge}^{\urcorner}(|-t)^{\urcorner}F_{R}^{\zeta}(*)\simeq 0\in p_{R}^{e}(E_{R}1=E_{R}\forall@=P^{e_{7)C}}$
$F_{R}^{e}$
:
$E_{k}arrow+_{R}^{e}(E_{R})\cong$
ER
$p_{s}^{e}$
:
Ei
$s^{-i}F_{S}^{e}(E_{S})$
$(\beta=p^{e}\backslash$
$Vx_{e_{-s}^{\underline{\ulcorner}}}\backslash |$
,
$F_{S}^{e_{(\xi)=}}0\epsilon F_{S}^{\epsilon_{(E_{S})\not\in)}}(I\backslash \backslash I)F_{R}^{e}$
$\supset R$
(Zl\sim
$s_{1}^{\sim}nce$
$t^{4}\ulcorner bl_{\backslash ,\backslash }$
I
$cI^{b^{\sim I}}cI^{R(1-8)^{\urcorner}}$
,
$g_{\overline{\sim}}p^{e}>>0_{\nearrow}0<Z<<1\forall$
$o\iota^{\ulcorner}*t^{t}$
(I.
$Lb^{1}$
:
I)
$r_{R}\approx 0$
$\Leftrightarrow(\theta\iota B)^{\ulcorner\urcorner}\backslash \triangleright\}1^{-}\sim_{S}^{C}(a)-- O$,
$\Rightarrow\geq\epsilon o_{E_{S}^{*(\triangleright\iota S)}}t$
/
$t\overline{\sim}be_{>\succ O}$
,
$8-\underline{-}D^{\xi}>>0\downarrow$
za
$(1b^{\backslash }\backslash \mathfrak{H}\not\in RF\hslash’\backslash$
$WF\grave{\iota}tte\mathfrak{n}A_{b}\cdot D\alpha\grave{\llcorner}S\mathfrak{u}keH\grave{c}\vdash 0$
se
$\ovalbox{\tt\small REJECT}_{\vee^{\backslash \backslash }}Ac\}p\alpha n\propto l_{0}x+\alpha\partial_{10\llcorner\uparrow TC^{\backslash }}\sqrt d_{\delta}(A_{PP}e\mathfrak{n}\partial ix1$
$(R, \mathfrak{m})$
:
F-Si
$\nu\backslash |1^{-}e$ho
$vmA$
$Q_{bC}A\#$
$ofck\propto V^{4}$
.
$P^{>0}$
$+\tau\cdot 0$
,
Gn
$cR$
,
$t>0$
$t^{d_{t}\vee(R,f^{I}}/\mathfrak{R}^{t})\backslash =A_{hh}Ro_{e}’$
$E:\approx E_{R}(R/\eta_{(})\sim\overline{\sim}H_{\mathfrak{n}}^{\{}(\omega_{k})$
$\approx\epsilon o^{*(f\iota^{k})}s_{R^{O^{C}}}’\prime 6(g_{a}\not\in\forall_{m_{1h}}\cdot$
.
$P^{t\iota^{\backslash }}me$$\circ\{\nu_{+}$
$s_{\backslash }t$.
$c\cdot\}^{\S\sim \mathfrak{l}_{\Psi_{L}}^{\ulcorner}}{}^{t}t_{S}^{\urcorner}t\approx o,$$t\cdot\gamma^{e_{>\rangle 0}}$
$(^{F_{c}^{Q}}-$
If
$R$
is
$\mathfrak{g}_{\sim}G\circ rc4$
$\nu_{\dagger}$
IS
$\mathbb{Q}-\S_{0}\nu e\mathfrak{n}$,
ho
$\vdash mA$
$\Rightarrow t(\varphi_{+}/(n\Psi_{f\prime}))\approx c^{4_{t}^{\backslash }v}(R\cdot\dagger_{l}^{f}\sigma\iota^{t\rangle R\prime_{f}}$
See
$CT\alpha 3$
]
$+0\vdash\partial ett$
$\underline{E_{X}.}$
$R\approx R\mathfrak{c}\mathfrak{c}X$
,
Ylts
.
$+\simeq\cross Y$
,
$\Re\overline{\sim}R$
$\neg-r^{4_{1\vee(R}}$
,
$\simeq(X, Y)$
$\dot{\backslash }\backslash rightarrow d_{iV}R_{l}f’R)$
$(T-\zeta Tox3J)$
$(R,\Uparrow);\eta ohn_{0}\}1\circ\Phi\lambda\}\cdot ir_{k}ess$
.
$0+f^{\grave{c}}\eta_{L}\backslash tet_{b\Re}\nearrow \mathbb{C}$$f\star 0\epsilon R,$
$\mathfrak{N}cR,$
$t>0$
$(RS, 0\iota\sim, \sim\sim)$
:
$|-\cdot ed\omega ct_{\mathfrak{l}^{\backslash }}o\eta$to
$c\Uparrow a$
}
$.p$
))
$o0+(8_{/}f,$
$\infty I$
$A_{P\}}|_{ic\propto\dagger toh\S}$
of
$\alpha_{\Psi_{I}^{n_{1}}\}_{b}7\overline{\iota}C}\iota_{D}w^{1}$}
$\iota\backslash \uparrow_{1}^{\backslash }\gamma^{1_{t}er}\backslash |d\mathfrak{e}d_{\backslash }$)
$s$$k \cdot I^{1^{\backslash }}|k\prec\#\underline{\iota}k.\frac{\backslash \backslash J}{\star}p_{\grave{K}}^{4}$ $\g_{\tilde{t}^{\iota}\Re_{t}^{t\backslash }}t^{\backslash }’/\llcorner$
Sli
$R*\perp\iota a\mathbb{S}^{\backslash }$ $(b_{e}p_{k\triangleright}\}mth\dagger\triangleright fM\propto tkcm\alpha\uparrow ic\theta_{/}k\gamma usk_{\mathfrak{U}}(y_{\mathfrak{n}\grave{t}Ve\vdash S\iota\uparrow y}\sim$.
SkzahS
$t\lambda k\epsilon T\propto k\propto a^{\backslash }\iota$)
$A_{oCk}kP^{\gamma_{O}}P^{er\uparrow_{1}^{\backslash }e_{S}}\dot{o}F$ $m_{A}|t_{1}p^{\mathfrak{l}_{1ek}^{-}}$
$|4e\propto Rs$
(1)
$({\rm Re} s\dagger r\grave{\iota}c_{-\uparrow 10\wedge}-\{\cdot k_{b\iota})$$\cross:bo|rm\iota 1\mathfrak{Q}^{-}$
Go
re
$k$.
$\vee\alpha\triangleright.\nearrow \mathbb{C}$
$Sc\cross\cdot$
.
$\mathfrak{n}_{C}rw\iota\ \mathfrak{Q}- G_{0}$
re
$\mathfrak{n}$
.
$c\alpha\vdash\uparrow_{1}^{\backslash }et\partial_{1}v|Sor$
$\theta t_{\sim}^{c}(\mathcal{D}\cross,$
$t>0.$
$A\iota’,,\vee s\not\in\overline{\nearrow}_{\vee}\vee^{\wedge}h3e\overline{s}(\circ Li$.
$\neq\theta^{(s,\alpha))}C61t-\sim\infty d_{j^{(\chi},S,\alpha\iota^{t}IC_{S^{C}}^{\gamma}}9^{(X,\Theta\iota^{t})\mathcal{O}s}$
$(l)CS_{lA}b_{C\kappa}dd|v^{1}\dagger)$
(De
$w\iota\propto i||- E\overline{t}\mathfrak{n}^{-}L\propto a\propto\}\sim sfe|\Lambda[DE\llcorner 1$
)
$X\backslash .$\S moo\uparrow \ltimes
$\Rightarrow\theta^{(\sigma t^{S}\%^{t})\subset}\partial^{\mathfrak{c}r^{S})}\theta^{(}\%^{t})$
,
$\forall_{n,i^{c}\cdot 0_{X,}^{v_{S,t>0}}}$
$(M0\kappa_{\lambda e}\_{x_{\theta^{(\sigma\iota^{S}b^{t})\mathfrak{r}}}}^{c\#M_{f}} c.\sum_{\prime x*,,e\epsilon}\theta_{4_{|w\iota}\cross}^{(\mathcal{O}1^{S}}\bigwedge_{J}u>\sim O m_{X^{/\backslash }X})_{\lambda} \theta^{(b^{t}} n_{X_{\prime}X}^{\prime a}))$
$\underline{c}\theta^{(\mathfrak{N}^{S})x\oint(b^{t})_{L}}$
(3)
$(S\ltimes$
VVN
$n_{1\propto\dagger t}o\ltimes$ $)$$(\#A$
$(\wedge\S\uparrow\infty\cdot 5\alpha_{4}\vee [M\mathfrak{u}))$$\cross:s\mathfrak{m}oc+_{I}k$
$=)9^{(\aleph,(\sigma\iota\dagger b))c2=}t\theta^{(X,\alpha\iota^{X}t}\#^{C\cross,t^{4<})}$
$\lambda\star,k=tX^{\backslash }\mu\geq 0$
In
$P^{\alpha t\cdot\gamma_{tCtA}1_{k\triangleright}}$$\theta^{C\cross,(.\circ 1+^{J}b)^{S+t})C}\theta(\cross, \otimes\iota^{S+})\theta^{(\cross},$
$\frac{sketck_{\circ}f\triangleright r_{99}f^{(1\backslash }}{I}$
$d_{\grave{\iota}\alpha}g$
erlo$
$\sqrt{}$$\cross\underline{\simeq}\trianglearrow>\cross x\cross$
$k\iota^{-}r\iota ce_{-}X\backslash sn\iota\circ c+k_{/}\triangle\approx x*Xc$
.
:.
$x^{P_{\swarrow}^{t}}$ $\searrow^{p_{c_{X}}}$
$\sim\sim\sim\backslash \cross_{\iota}\Leftarrow X_{11}\cross_{1}arrow\cross\iota_{\psi_{X\cross-\cross}}\cross\aleph_{Z}^{arrow\cross z_{1}}\downarrow S$
,
$\theta\prime r\alpha t4\alpha\gamma p\downarrow$
$(P_{11}^{(yL)^{S}(p_{\overline{\iota}^{\mathfrak{l}}}b)^{t})\mathcal{O}_{\triangle}}arrow l|$
$kese\}\grave{\iota}ct|0\eta tk\mathfrak{n}$
$\uparrow_{1}^{-I}9^{(\cross,\alpha\iota^{S})\cdot p_{\overline{\iota}^{1}\oint\cdot(\cross}},$$\Rightarrow\theta^{cx,\circ\iota^{S}b^{t})}ck^{(X,0t^{S})\oint(\cross,b^{t})}$
$\varpi\nearrow$
’
$\underline{E_{X}}$
(
$cf$
[
TW))
$\cross\underline{\sim}Sp_{(\lambda\S}^{Qc\mathbb{C}c_{\lambda},\dot{a}’\prime}\gtrless 3/\sim\not\in S)$
A
$*^{-}S|\mathfrak{n}\backslash \backslash$?
$\Psi t\simeq cx,$
$A^{\backslash }\cdot b^{3}2,3^{\backslash }\gtrless.1$es
$S^{3}$
,
$S^{4}I$
$\theta^{(\alpha\iota t=}\infty/$
$\theta^{(}\Re_{a)=(x,t^{\lambda}\prime ba\ll)}^{\sim}$
$,1l$
$\sim\div\oint_{1\dagger}^{(m,)}$
A
$\theta^{(\sigma t^{\frac{1}{a}})^{Z}}$
$\alpha\iota^{\frac{1}{\sim}}\sigma t^{\frac{l}{a}}$
$\chi\epsilon\theta^{(\Re)}$
$xs\theta^{(0’t^{\frac{1}{a}})^{2_{-}}}$$19$
$\frac{s_{1\eta q.c\propto se}}{d}$
(
$T-$
[Ta
2))
$(z.)’(S\mathfrak{u}b\alpha.AdIt_{1}^{-}V\mathfrak{l}\dagger yI$
$\cross:$
Q-\S o
$re\nu\iota horm$
di
$\vee ur./C$
9
$J^{\cdot}8^{(\Psi t^{S}b^{t})C}b^{(\theta t^{S})}8^{(\^{\{})_{/}}v_{n,b\underline{c}\mathfrak{c}_{9x,}\forall_{S,L>G}}$
$(_{\mathcal{N}^{-}e}X)$
(3)
$(s_{t\lambda m\mathfrak{m}\propto tiok})$
$\cross:\copyright\sim\S_{ore_{h}}$
.
$borm\propto\#$
VOsb.
$- \Rightarrow\theta^{(\cross}(\sigma\iota\vdash h)t)=\Sigma\oint(\cross.
\alpha\iota^{\lambda’}b^{A})$
$\aleph+/\langle=t$
$>_{\backslash },/x\geq 0$
$L_{h}P^{\propto Vt^{icu}}\cdot|_{K\vdash}$
$Y$
a
$(\searrow, (\sigma\iota+^{t})c_{-\Sigma}\#$
(.X,
$\theta 1^{\wedge}$)
$\int$
(
$\cross$,
th
$A\langle$
)
$(J\sim :J^{\cdot}\propto c\Leftrightarrow 1_{1\triangleright\ltimes}\backslash )$
$X,\mu\geq 0$
$\cross+\mu=\backslash$
$Ass*we$
$\cross\simeq s_{pe\circ R}J$
$R\cdot\cdot c\circ w\backslash \triangleright le\dagger eA_{oc\propto}A\circ+ck\alpha^{\psi}\cdot 0$
$arrow ck\nwarrow\triangleright.p>0$
$arrow^{ET}T\cdot T(\sigma\iota S\%)_{C^{-}}\zeta(\psi\iota)T($
$d\ltimes \mathcal{A}(\neg!$
$T(b^{t})\backslash \simeq$
A
$v\iota v\iota 0_{E}^{*b^{t}}$,
$E_{-R}^{:--p(\%)}$
(
$0_{E^{\theta t^{S}}}*:JI_{\mathbb{E}}\supset(0_{\Xi}:T(\Theta 1^{S}))_{E}\dot{2}O\backslash \iota$
$*t^{t}$
$\sim\rangle t(\Psi L^{S})$
a
$\in$O\S
$i.e$
.
$\exists c\epsilon R^{o}s_{\backslash }\backslash$.
$cb8^{\urcorner}\tau(\circ\iota^{S} )$
$r_{t}$t.\S 1\S
*\approx O\in
$P^{e_{(\in)}}$
,
$(R^{O_{\backslash =}}\backslash R\backslash UR)I\backslash li\uparrow\dot{k}Wrfif4$
V
$8^{\simeq}P^{\xi}>>0$
$\underline{c|_{\propto\dot{t}M}}$
$\exists deR^{o}s_{\backslash }t$
.
$d\otimes\iota^{r_{\dot{S}}}t^{1}j_{Ct(\sigma)}^{\iota\^{1}\iota^{sLE\forall}8^{\overline{\sim}}P^{\mathfrak{e}}>\rangle 0}$
.
$\prime lf$
we
a
$cce\gamma ttAiSC\uparrow\dot{u}\Re$
$\Rightarrow$
cd
$0\iota^{r_{S}\triangleright\tau}b^{r_{lf^{B}}}-0\epsilon p_{(E)}v_{*\Leftrightarrow P^{a}\rangle>O}$
$–\rangle J\not\in c0_{g^{QS}}^{*b^{t}}$
$\emptyset$
$\underline{E_{X}.}$
$\chi_{f}OlkR\propto k_{0\vee e}$
Ex.
$T\overline{\sim}(X, h\cdot\prime 8^{*})/V_{I^{\underline{\backslash }}}$
(
$\chi_{f}$us
$\tau 8$)
$(x|g_{1}*\eta_{\theta^{C\otimes 1)c}}9^{(\otimes t^{\frac{1}{\lambda})_{\lambda}^{\perp}}}$
(X
$t8^{R1}’\theta_{*1}^{(\sigma tIk\mathfrak{g}.(\theta 1^{\frac{1}{L}})^{\frac{1}{L}}}$
$x*$
$\frac{A_{\backslash 1A}ymt\circ p_{I}c\mathfrak{m}1t1\triangleright \mathfrak{l}_{1}er}{II}$
AA
(See
$\Gamma ELS]0\mathfrak{t}CL\sigma_{\backslash }\neg\angle Jjo\vdash\sqrt eb^{\backslash }|ls$)
$X:@\sim e_{\circ re\mathfrak{n}}\cdot horm\alpha \mathfrak{g}v\propto r$
.
$\mathfrak{R}\cdot$
:
$3^{r\propto M}f\cdot 1\backslash$
of
$|4e\propto A_{l}o\nu\backslash \aleph$
$i.e$
.
$\infty.=fn_{n\backslash }\}_{b\in \mathbb{N}}$
$m_{0}=0_{\gamma,}\infty_{1}*O,$
$\mathfrak{R}mc(0x$
$\Re R\cdot\Re_{kC}$
(SYI.
$a*t,$
$\forall R,2\in \mathfrak{l}/\backslash$$t>0\{\backslash$
$\int-(.\alpha_{t\S c^{p_{\overline{1}}^{S})>}}\partial^{(((0lg))\iota}Q\not\in)\sim\sim 8^{\mathfrak{c}\Re_{R}^{\backslash }})$
$\approx\{\theta(\sigma\iota_{m^{\frac{t}{m}}})\}_{\mathfrak{m}eW}k\alpha.\S$
$\propto$
$\mathfrak{U}h|q\mathfrak{u}em\propto x\cdot e^{1em_{Ch\uparrow}}$
$w$
.
$r\cdot t$
.
$i$hc
$|_{\mathfrak{U}\S to}$va.
$De\eta 0\uparrow e\overline{\iota}$
\dagger
$b_{7}8^{C\Theta u^{t})}$
$\underline{F_{\sim X}.}$
$(\{)\Re_{m}:=\otimes\tau^{w\iota}$
,
$\theta\iota\underline{c}O_{X}$$\Leftrightarrow 8^{(\mathfrak{R}^{\dagger})\overline{\sim}}9^{(\sigma\iota^{t})}$
(x)
$\llcorner:[;\nu\iota e\propto rs\gamma\approx tew\iota$
,
$m_{m^{\backslash }}\backslash \simeq h(|mL|):b\nwarrow seik\alpha \mathfrak{g}$
of
$|$tu
L
I
$=)\theta^{(61^{T})--=}\theta^{Ct1\mathfrak{l}L|1)}\backslash$
(3)
$\cross=s_{P^{ecR}},$
$p_{cR:p\triangleright t\gamma\gamma\backslash e}\backslash A\mathbb{A}A$$\otimes_{m}:=R^{(m)}:\sim\sim E^{\eta}R_{h}\cap R$
$\Leftrightarrow\theta^{C61^{T})==}\theta^{(t}$
.
$E^{(\cdot)}$)
$\frac{B\backslash r_{0}}{I1}$
$(\{)$
.
$t_{1}>t_{t}\overline{\sim}\rangle$$\theta^{(n^{t\prime})c}\theta^{(\otimes\iota^{t_{a)}}}$
.
$(l)$
.
$\theta_{L}\cdot/\prime b\cdot$,
$r+0*^{S}C^{Q}C2x\S_{\backslash }t$
.
$C\Theta$
)
$wch$
vn
,
$\forall \mathfrak{m}>>0$$\Rightarrow 9^{(\varpi^{t})c}9^{\zeta Q_{3}^{t})}$
(S).
$\infty$
a
$\theta^{(\alpha\iota^{Q})}c9^{(\Re^{R\^{Q}})}\backslash$
.
/
$R$
,
Q.
$\in\ltimes\backslash$$Ir$
ptbt
$\iota c^{1_{\mathfrak{g}_{\backslash }\triangleright}}\iota\iota,$$\overline{|}^{r}f\cross k\omega\circ_{h}|_{f}q_{A}$
$S^{i}h3$
(
$e\theta$
(Ox
$t\simeq(0x)$
$\Rightarrow\alpha\iota fi^{C}\theta^{(\otimes\tau^{t})}/\forall_{Re}M$
$(+).$
(
$Restri$
cf
$to\mathfrak{y}$)
$S:\eta oW\alpha\lambda\alpha-\S ok\mathfrak{n}C\alpha$
}
$t\mathfrak{i}e\vdash d;viso\vdash orX$
$\#(s, (\alpha.0_{S})^{\iota})ck^{(X,O^{t})0_{S}}$
$(v_{l701}$
(H)
$.$
(
$S_{1A}k_{\iota}4i_{\dot{t}}$
ti
$V\mathfrak{l}i\dot{y}$)
$Tc\otimes_{X}$
:
$T_{kCo}k_{t\propto 4}\grave{\lambda}AA$
$T^{Aarrow 1\oint(\emptyset t^{l9}\rangle}c\theta^{(\otimes).)^{q}}nearrow R_{J}\lambda e\mathbb{N}$
$(\zeta).(Summ\propto ti^{Q}\ltimes I$
$( \theta\downarrow.+\%.)_{m}:\approx\S\sum_{cdot t\mathfrak{m}^{\Re R}}.\cdot\alpha\not\subset$
$\ell.))c\sum_{\lambda+\mu\cdot t}\theta^{(\emptyset\iota^{\cross}b^{\mu})}$
$(\nabla)$
.
$0*3QcCo_{X}$
$S,t$
.
$\mathbb{C}\mathfrak{N}w^{c}\oint(\%.m)$
$\forall \mathfrak{m}>>0$$\Rightarrow T\cdot\Phi m^{C}\theta^{(!}b^{b})$
$\forall \mathfrak{m}\Leftarrow R|$ $( Jc0_{l} :J\alpha^{\backslash }\llcorner 0^{\phi_{\backslash }}\triangleright t\alpha t\cdot|\grave{\iota}\oint\Phi’)$$sA_{or\uparrow}pr_{oQ}+$
$(l)$
.
$9^{(o\iota^{+})=}\theta^{(\otimes 1\nu\nu^{\frac{t}{\iota^{\wedge}}}}$)
$\overline{rightarrow}\theta^{(e^{\frac{\star}{n\backslash }}m_{n\iota^{\frac{t}{w\backslash }}})}$$C\theta^{(b_{w^{\frac{t}{\backslash ^{r}}}})c}’\theta^{(b^{\{})}\eta\backslash \rangle)_{Q}$
$(\nabla)$
.
$CT^{A}\otimes\tau_{m^{C}}^{R}ey_{\mathfrak{G}\backslash \mathfrak{n}^{Q}}$
.
$\Gamma$
usa
$sA\alpha idif\dot{t}V\grave{t}t*$
$cJ^{R}\theta(/b^{rA}1c\theta^{(\Phi^{W})^{R},}$
$\lambda>>0$
$\Rightarrow T^{y}\iota\Uparrow c\theta^{(b^{w}T=}\theta^{Cb^{r})}$
%
$(Sw\propto\nu\backslash S\circ\ltimes rs\omega])f*$
.
$\mathfrak{n}0\vdash \mathfrak{m}\theta 40\eta\alpha i\eta$$R\supset R$
:
$P$1
$W\backslash e$a
$R=R_{CE)\sigma}\mathbb{N}S\cdot t$
.
$R^{(Rm)}cR^{m}$
$\forall$}
$\mathfrak{n}\in \mathbb{N}$Q.
$Nk\propto t$
is
$R$
?
$\underline{Tkm}CE.- e$
$R:r_{\zeta}J^{\iota_{A}\mathfrak{l}\alpha\triangleright}uH_{\overline{1}he}do\nu_{A1th}\backslash \nearrow \mathbb{C}$
$(\cdot f_{\lambda}\cdot\alpha A_{8}\cdot over\mathbb{C}I$
$RcR:P^{\triangleright 1}$
me
$0\{k\uparrow$
.
A
$\sim\rangle-R^{c\S m)}cA^{w\iota}$
,
$V_{m\in N}$
$(\dot{\iota}.e. ficE)=$
ht
R)
Tkm
$(H_{oC}k\kappa ter^{-}H\iota_{A}.\mathfrak{n}eke\dot{[}HH1])$
$R$
:
$t\cdot eJ^{\mathfrak{U}}|_{1\triangleright}V^{4}i\nu|J$of
$\cdot$ $\epsilon_{?^{\ltimes\theta}}ck\infty\triangleright$.
$/fcR$
:
$P$}
$ireo\dagger be*$
.
$R^{(\w\iota)}c$
$R^{m},$
$\forall \mathfrak{m}e\#t$$s_{i\eta pukabc\propto se^{-}}$
Thm
$(T-[T\alpha 2])$
$R:\theta_{\iota \mathfrak{n}e}4_{om\propto i\mathfrak{n}/R}/R:p_{8\triangleright\{}ec\rceil\cdot+_{ie}\{J$
$\circ+\backslash ku\triangleright.\mathfrak{p}>0$
$\epsilon_{c}$
.
$R$
:
pri
$mcot$
At
$,
$T^{c}R:]_{RCo}^{-}b_{1\propto h}\dot{\mathcal{A}}\mathbb{A}_{\alpha}Q$
$=7J^{\eta\vdash 1}t(R)E^{(h\mathfrak{n})_{C}}B^{\mathfrak{m}}$
$\forall\psi\backslash e\mathbb{N}$$\frac{pr_{oo}f\circ fELS}{l}$
$R^{(\cdot)}$
$:\approx\uparrow E^{(b)}\}_{Wt\Leftarrow\aleph}$
$R^{(lm1}c$
fl
wt
$R^{t\cdot 1}$)
$c\theta^{(\lambda\cdot R^{(\cdot)})^{\eta}}$
$\theta^{(\#\iota\cdot R^{(\cdot)})}c$
.E2
$\theta^{(\%\cdot.R^{(\cdot I})g}\underline{rightarrow}\theta^{(cdot R^{t}Rp1}$
$=\theta^{((ER_{R}))}RcRRg$
$\wedge\div\theta^{(\#\iota\cdot E^{t\cdot)}I}c$
R.
8/
$\frac{P^{t_{Q}\circ\dagger\dagger\S i^{\gamma}\iota q.c\infty e}Q}{\lrcorner}$
$R^{(\cdot)}$
$:\approx\{.R^{(b)}\}_{b\sigma N}$
$I^{-m-l_{\oint(}}R)R^{tim)}C\theta^{(fim\cdot\underline{P}^{(\cdot)})J^{m-|}}$
$c\frac{\theta^{(h.E^{t\cdot 1})}}{\cap}$
wt
$R$
$\ovalbox{\tt\small REJECT}$$\iota+R|SsP^{cc\iota\propto}-$
S2,
$C\alpha r$
we
$J^{e\uparrow}\propto b_{e}\eta_{e\triangleright}b_{01A}.\nu\backslash A$
?
$\ovalbox{\tt\small REJECT}$
(HocAstef-Hun&e
$\zeta HHz3,$
$T-Yo4ii\alpha[TY3$
)
$R:\}c_{\hslash^{\alpha\lambda\alpha r\vdash i\mathfrak{n}_{k^{0}fe*\mathcal{M}c\wedge a\triangleright}}}$
.
2
$cp;pVime$
of
At
$\hslash 22$
$I\neq R4\grave{\iota}SF-P^{4\}e}o\vdash 0\neq dms_{C}F- p\alpha ktg\gamma e(Sce\cdot\cdot CH\mathfrak{u}3)$
$3R^{tR^{\etarightarrow 1)}}c$
A
$\mathfrak{n}$V
$\mathfrak{m}\epsilon$
