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                                                                                                         q                                          4                                                               F   "                                        k	                     C                     8	                                          R    zi              __gmon_start__ _ITM_deregisterTMCloneTable _ITM_registerTMCloneTable __cxa_finalize PyExc_TypeError PyErr_Format _PyDict_GetItem_KnownHash PyMethod_Type PyObject_VectorcallMethod PyErr_Clear PyObject_GetOptionalAttr PyErr_Occurred _Py_Dealloc PyObject_GetAttr PyExc_NameError __stack_chk_fail PyLong_Type PyFloat_Type PyObject_RichCompare _Py_TrueStruct _Py_FalseStruct _Py_NoneStruct PyObject_IsTrue PyNumber_Invert PyTuple_New PyObject_Vectorcall PyLong_FromLong PyNumber_Add PyFloat_FromDouble PyNumber_InPlaceOr PyObject_SetAttr PyObject_IsInstance PyFloat_AsDouble PyBool_Type PyThreadState_GetUnchecked PyBuffer_Release PyExc_IndexError PyExc_SystemError PyErr_SetString PyException_SetTraceback PyBaseObject_Type PyObject_SetItem PyExc_ValueError PyException_GetTraceback PyList_New PyImport_ImportModuleLevelObject PyDict_New PyObject_GC_UnTrack PyObject_GC_IsFinalized PyObject_CallFinalizerFromDealloc PyObject_GetAttrString PyDict_SetItemString PyExc_AttributeError PyErr_ExceptionMatches PyThreadState_Get PyInterpreterState_GetID PyExc_ImportError PyModule_NewObject PyModule_GetDict PyUnicode_InternFromString PyExc_RuntimeWarning PyErr_WarnEx PyErr_GivenExceptionMatches memcmp PyObject_Hash PyObject_RichCompareBool PyUnicode_FromString PyModule_GetName PyUnicode_Concat PyImport_GetModule PyErr_WarnFormat strrchr PyImport_AddModuleRef PyDict_GetItemRef PyType_FromMetaclass PyDict_SetDefaultRef PyMethod_New PyObject_ClearWeakRefs PyObject_GC_Del PyUnicode_FromFormat PyDict_Size PyTuple_GetSlice PyTuple_GetItem PyMem_Malloc PyDict_Next PyMem_Free PyErr_NoMemory _PyObject_GC_New PyObject_GC_Track PyInit__tools PyModuleDef_Init PyCFunction_Type PyObject_VectorcallDict Py_EnterRecursiveCall Py_LeaveRecursiveCall PyObject_Call PyErr_SetObject PyExc_RuntimeError PyObject_SetAttrString Py_Version PyOS_snprintf PyBytes_FromStringAndSize PyUnicode_FromStringAndSize PyDict_Type PyUnicode_Decode PyType_Type PyTuple_Pack PyImport_GetModuleDict PyDict_GetItemString PySlice_New PyType_Ready PyImport_ImportModule PyDict_SetItem PyExc_ModuleNotFoundError PyCapsule_Type PyCapsule_GetPointer PyObject_CallObject PyExc_Exception PyGC_Disable PyGC_Enable PyUnicode_Type PyArg_ValidateKeywordArguments PyList_Type PyTuple_Type PyLong_FromSsize_t PyObject_GetItem PyExc_OverflowError PyNumber_Index PyLong_AsSsize_t PyObject_GetBuffer PyErr_PrintEx PyErr_WriteUnraisable PyFrame_New PyTraceBack_Here PyCode_NewEmpty memmove PyMem_Realloc PyLong_AsLong PyExc_DeprecationWarning PyDict_SetDefault PyBytes_AsString PyUnstable_Code_NewWithPosOnlyArgs libc.so.6 GLIBC_2.2.5 GLIBC_2.4                                                                                                                                                                                                                                                                                               	         ui	   
     ii   
      P                  X            p      `                                    H                 P                 X            X     `            :v     p            8v                 2v                 ,v                  v                 v                 v                 u                 u                 u                  u                 u                  u     0            u     @            u     P            u     `            tu     p            ru                 hu                 Pu                 0u                 u                  u                 j                 `j                 Vj                  Hj                 @j                  8j     0             j     @            e     P            e     `            e     p            a                 a                 a                 @\                  \                 [                 [                 [                 `[                  @[                 N                  N     0            N     @             J     P             J     `            I     p            I                 I                 I                 I                 I                 I                 I                 I                 I                  I                 uI                  oI     0            hI     @            cI     P            XI     `            PI     p            BI                 0I                  I                 I                 I                 H                 H                 H                 hH                  `H                 RH                  NH     0            @H     @            0H     P            &H     `            H     p             H                 G                 G                 G                 G                 G                 G                 G                 G                  G                 G                  G     0            G     @            G     P            pG     `            `G     p            YG                 PG                 DG                 >G                 ;G                 0G                 (G                  G                 F                  F                 F      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C                  1%     (             C     H            :%     P            `F     X            d     p            H%     x            `F                 d                 U%                 F                 e                 d%                 U                  c                 t%                 0R     @            $     h            %                 %                 %                  %     (            PC     h                             pn                 n                 p                 pC                 `G                  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   Bfh   2fh   "fh   fh   fh   fh   fh   fh   fh   fh   fh   fh   fh   rfh   bfh   Rfh   Bfh   2fh   "fh   fh   fh   fh    fh!   fh"   fh#   fh$   fh%   fh&   fh'   rfh(   bfh)   Rfh*   Bfh+   2fh,   "fh-   fh.   fh/   fh0   fh1   fh2   fh3   fh4   fh5   fh6   fh7   rfh8   bfh9   Rfh:   Bfh;   2fh<   "fh=   fh>   fh?   fh@   fhA   fhB   fhC   fhD   fhE   fhF   fhG   rfhH   bfhI   RfhJ   BfhK   2fhL   "fhM   fhN   fhO   fhP   fhQ   fhR   fhS   fhT   fhU   fhV   fhW   rfhX   bfhY   RfhZ   Bfh[   2fh\   "fh]   fh^   fh_   fh`   fha   fhb   fhc   fhd   fhe   fhf   fhg   rfhh   bfhi   Rfhj   Bfhk   2f%x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %x fD  %~x fD  %vx fD  %nx fD  %fx fD  %^x fD  %Vx fD  %Nx fD  %Fx fD  %>x fD  %6x fD  %.x fD  %&x fD  %x fD  %x fD  %x fD  %x fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %w fD  %~w fD  %vw fD  %nw fD  %fw fD  %^w fD  %Vw fD  %Nw fD  %Fw fD  %>w fD  %6w fD  %.w fD  %&w fD  %w fD  %w fD  %w fD  %w fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %v fD  %~v fD  %vv fD  %nv fD  %fv fD  %^v fD  %Vv fD  %Nv fD  %Fv fD  %>v fD  %6v fD  %.v fD  %&v fD  %v fD  %v fD  %v fD  %v fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  %u fD  UHGH   uH@q HH5 H81(1Ht&H;W t Hq HH5 H81]UHAWEAVIAUIHATSAQHt>H;p Iu1AtLLLA$x1A$u)LHq H8t1Z[A\A]A^A_]UHAVAUIATSHxHt^Ht Hu	Ht H9tHp H5 H8+L%# Mu&H5 LIHu(L/  1   A$=wA$L   HHAxAuLHtHqIHt#A   H HLH wyIwA   H LLH LxA   H LLH )xE1H LLH 	xH[A\A]A^]UHATSHĀdH%(   HE1H  HHJ H LJ H H=K IHpHpH~ HxH HEH HEH HEH HEH HEj#  Hl} HP  H H~ ILI HT H=J HpHpH HxHb HEH HEH~ HEHY} HEH HE"  H| H  H. H} ILH Hƀ H=WH HpHpH HxH HEH! HEHf HEd"  Hv| HJ  Hn} H} ILF HN H=G HpHpH HxHt| HEH} HEH~ HEH~ HEHH~ HE!  H{ H  H| Ha} ILF H H=F HpHp!  H{ Hs  H| HP IL.D Hw HpHpH~ HxH<} HEH HEH| HEH{ HEHp~ HEH} HEH~ HEH} HEH| HEH| HEH~ HEH{~ HEHx~ HEH=D    Hz H   H{ H~ ILB H=1C Hp~j| } ~~ )M`| ~| )E} )p0   Hbz Hty1)ȉuHxȉuHHUdH+%(   tH[A\]UHAWIHAVEAUIATISAQjHH   H@   u Hrj LLH5 H81qLK(HC Mt   I9LLIM9s#H!j MLLH5 H81-Au2I9s-RL1MPMH 11FY^y
H1&  HeH[A\A]A^A_]UHSHH   HHHPHXL`Lht#)p)M)U)])e)m)u)}dH<%(   H8Hcǅ    ǅ$0   HHEH(H@H0HtGLVI   H}1/w
уLHHLAwAMHH9uH8dH+%(   tH   H[]UHAWAVIAUATSH8H}L&.   HU1LdH%(   HE1HUHtL`LHH  H=
 IH   HIH   HUHHuIcVH}L         HMH}LLHEH   LHMHH.L}H}I9t/MtbxȉuIcVLLL}8u8AxAuLL  xȉuHpH]H}  1HEHEdH+%(   tH8H[A\A]A^A_]UHAWIAVIAUIATMSHH=/u HuH3  Hu1E1E1ɉ   HL@(fHnLhH@LHpMtA=wAWLs K@=wA1L{`HK8CP=wAMtA$=wA$1W1LchHCxAEH   %        tVtXHt  tW=   tGH/  =  t@He H5 H8x2ȉu,H"H%  1HX  HS0Hl1HH[A\A]A^A_]H=r UHAWAVAUATSH  L-y dH%(   HE1Mt)I9N  H+e H5 H8$.  =wH=6y Hs H  wH= 'Hr H  H= Hr H  Hr H=x H5   Hd H 0HH  u1Hr Huko  HHW   HH    A   L RH PH P1H 1   H   1H= Hr H   1H=d Hr H   Hv HY ~d fHnLL5@ fler H;HtdC
 t/@t2sHc$t1I!sHc1HtHI$HHt7HI1*Hv Ht   Hv H   1L= A   E1L*  H"  H=v  tJH=p  tAtLDH=  H=v Ht<1Hv x-ȉu' )HuHb H5 H8NH=vv S     UHu HAHHt1E1L=, A   A   )H5,b    1hIHtHH56l 1,Hu A$xA$uLH=u Ht1H5l Ho HnAIH]H5е HHtH=q   HNo H   Hlu H5 LmH=$t   H  H=p   H3u Ho  H=p v  Hu HHa H5a H=	a Ho H)  H` H5` H=_t bHo H  L` H` 1   H` H5t Hso H  H` H`    1H5s HJo H  H5s    1H/o Hs  H5G`    1cHo HH_j Hn HHP     H   HuAE  H= ^IHN  A     HH H5 Hm H   A$xA$uLYH= IH  A       HH H5 SHIm H  A   H
  LH^ H5Q "H m H  A   0  LH6 H5  Hl H]  A      LH H5 Hl H,  A      LH H5 Hl H  A      LH H5 ^H|l H  A      LH H5\ -HSl H  A      LHd H5+ H*l Hh  A      LH1 H5 Hl H7  A      LH H5ɱ Hk H  A      LH H5 iHk H   A      LH H5g 8Hk H   A      LH H56 H]k HtwA      LHq H5	 H8k HtJA      LHN H5ܰ Hk HtA$x8A$u0LV&E1LE1L=4 A   i  A   ,L5n LoIH   H5To HLLMu
,   H5m HLLMu
A$xF4L;=[ L;=[ u	L;=[ uLtA$uLwE1L  MrA$xA$uLKAE x!AE uL3Htb11L  IH  H5sm H=h L4  AE xAE uLLl Hn 1   Hk H5k IH  H=m 1H  IH  AE xAE uLkH54k L|  IH  H5k H=2h Hzv  AE xAE uLH5j L+  IHC  H5j H=g H)%  AE xAE uLH5m L  IH  H5l H=g H  AE xAE uLxH5ak L  IH  H5Fk H=?g H  AE xAE uL'A$xA$uLH5j    1IHO  H=k 1H  IHi  A$xA$uLH5j L  IH  H5ij H=f H  A$xA$uLjAE xAE uLR1HHHHLhxMu Mt	L;53X uMmMu1E1H3A=wAMnAE =wAE LHH= sIHu4HW H8,$
  H= CIH
  H5 L8IA$xA$uL]M	  HW I9Gt9HW H5ٹ H8A	  A	  L	  1LHj AxAuLHj HuHV H5 H8@	  =   Hj v&   H5j HaV H81
	    $H>V    H5 H81  HDj   AąuHV H5 H8     HU H5 H8  1L= A   A   L=׬ A   A   1L= A   A   LL= A   A   1E1L= A   A   1L=k A   A   hLL=P A   A   MLw  Lo  Hc  H=g   IH  H5\f LL  IHl  AE xAE uLH59d H=b L  AxAuLH=g   IHq  H5Uf H  IHm  AxAuLkH5c H=Mb LN  AE xAE uL5L>c Hb H=` H1g H5Zd IH  H5Bd H=a H+
  AE xAE uLLb Ha H=f` Hf H5d pIH  Hb H   =wH5c H=^a L  AE xAE uLFL_b H(a H=_ HBf H5Sc IHq  Hb H   =wH5 c H=` L!L  AE xAE uLLa H` H=_ He H56c fIH  Ha H   =wH5c H=T` L  AE xAE uL<Lea H` H=w^ H8e H5b IH  H5b H=_ H2  AE xAE uLLa H_ H=] Hd H5d wIHo  H` H   =wH5dd H=e_ LJ  AE xAE uLML` H/_ H=H] HId H5"a IH  H=_ 1IExH  H=gc   IH  H5b H  IH  AxAuLIExH5` LH=^ LxHE  I     AE xAE uLiIH  H` H5` H  H` H5` Ldv  HM` H5N` LFX  H` H5` L(:  H` H5` L
  Hb H5b L  H_ H5_ L  H5b H=h] L  AE AE LHLE1L=. A   )1E1L= A   LL= A   L= A   1L=ԥ A   L=¥ A   1L= AS   L= AS   1L= A   L=v A   y1L=b A   eL=P A   S1L=< AU  ?L=* AU  -1L= A  L= A  1L= A  1L=ܤ A  LL=Ǥ A  L= A  A   1L= A   L= 1L= A   ~HA  HxpH8M H0p     HA   H=t p HHHH  L%a A$=wA$H_ 1HLH H      H  A$xA$uLHHHtHH  HyA  ʉuHzHHLLL=M E1A   Hxx  Ho  Hc  HW  DH H=E A A   HW H   LW Hq   H9   HD    u7HPHK H5 H813E1L= A   A   Mu/H    t%HHHfK H5g HU H81HvH=U H]V    AH%JV AEc!YHUdH+%(   tHe[A\A]A^A_]UHAWIAVAUATISH8HUHHHMЃLELMIՈEHHH AfAHHM  LM1L9}I<ǋwH| HHHLHEHuE1E1E1   H}AIHtCD61E1ƉE  IH   HVIH   M1LMLLI	E1H  HA  DIMA  HW 5W AUATuuuPPuPPAWH`IHt	1A   L蛻  L蓻  xȉtL
HJHeH[A\A]A^A_]fD  H=V HzV H9tHH Ht	        H=QV H5JV H)HH?HHHtH]I HtfD      =%V  u+UH=BI  HtH=L YdU ]     w    UHAVAUATSHPdH%(   HE1HoX HE    fHn)EH   LIHM   H  H  HG HH5 L_ A   HƘ H8R1H R^_H}Htx  H U  H= E1ˈ X  fD  H|L.AE =wAE LmHY H=OU HSHIH   =wA$ID$H5+Y LH   H  HH  A$xA$  =wL5xW H=T IVLIH   =wA$L5Y H=T IVLWHH   =wHAHMHH5X H   H  HMIM  xH  HE I9D$  HuLLmMH      LELEHE      LEIA xA   AxA  M   H=W Hu1H      H]LmIċ    AE xAE   x  M   H}Htxv  HEdH+%(     HeL[A\A]A^] SH=S HUL LeMB~H  D  xZ'  tJE11D  }  MtA$xA${  Htxu	HHi   H=} E1蕅 H=wHHUHMHUH HA   PX  AZA[KLmfL=fD  HLELE L L HJ L) H sHHm    A$A$LOf.     HHMHUE1H ST  ZYILmMHB HHLe A   H̓ H5 H8j 1WAXAYfD  fD  AE -F    fD  H=|P HUHxLeM4HHB HH56 H81D  HHM,HMn LHMHMp CH=O HULHMHfHMjHMHJ  /   t E11 HHMHMkHMI    yA$IL$fInMt$fHnfl=wA=wAA$x	A$tRHu   LHMLELE)E  HMLEIŋHLELLEHM)ELEfoEHMA$H@ LH5\ H81HMH@ LH58 H81_f.     UHAWAVAUATSH   dL,%(   LmI=wAE HeR H=M HSHIH   =wAIGH5Q LH   HY  HH[  AxA  =wHE1H=O H      HH]LmHh<Iċx  xi  MP  AE xAE [  ID$H5_Q LH   H  IM  H5wR L9  IFH;? M  IVAuHH  xAS  H\L =wHO HuHH      HE    HE%  IŋxuH=MtL0  AE xAE   HE    E11E1Hǅp    E1Hǅx    Hǅ`    ǅh>   I       L; H L HYA~           H;!= s     LHH  H;k= H;)= &  H;?=   HiAŋxN$  EM  ff.     AxAuLf     Et3fD  AxAM  ID$H5O LH   H  IM  11L  HAH  xA%  ID$H5O LH   Hf  IM  1Ҿ   L9  IAMJ  xA
  L׺   HLUVLUHIA  xA  L;=; L;=; W  L;=; J  LAŅ  AxA  E  A$=wA$Hh1LeH      H=+K HE    H`A$xA$  H` t  ID$H5M LH   H  IM  LHHEA  xA  L-M H=H IULUIH   =wAIFH5J LH   H  IAM  xA  L-I H=H IULIH=   =wAH9 A   E1I9G|  H`f   LELEHE)E'LEHHx  HJ HP =wH3L HxLuHQI HP(=w   LHMLH?L)HxLpH	HhJ4hLpHEMtA xA   AxAr  HxxJ  AxAW  H}   H`x  L-K H=F IULZIH&   =wAIFH5I LH   H  IMS  AxA      LxLxHI)  =_  PIZ    tL-RG IZ(H=E LpIULLxLxLpHI   =wA HE7 A   E1I9C[     LXL`LULxHE    L}LxL`HHpLX  HOH HP =w   LLLEH?L)HpLPH	HhLXL`J4ML`LXHxLPtGAx@Au8LLPLXL`苿LPLXL`fD  Ax,Au$LLXL`KLXL`A xA uLL`L`HpxuHL`L`AxAuL׾Hx   L-2H H=C IULoIH   =wAICLpLH5E H   H  LpIM  AxA  L-D H=)C IULIH   =wAH4 I9F     LpHE    HE    H]<LpHI&     E1HE IO wH   LL]HhH)H?L`H	LLpH4L`LpIMtAxA  AxA  AxA  AxA  M  HxHWHBpH[  H@HN  LpLH5B Lp]  A xA L  L-F H=A IULNIHH   =wAIFH5C LH   H  IM  AxA  HuHxLpM  LpHI  L=cB H=@ IWL谾LpHI   =wAE Hn2    E1I9C  f   LEL`LpHXLu)ELpL`HI  HC HXHP =wHD LmH	B IW(=wH   HMLH)H?LLXH	HhL`H4LXL`HpMtA xA   AxA)  AE xAE /  AxA  AxA  Hp L  L-C H=F? IUL
IHq   =wAIGH5D LH   H  IM  AxA  HSH;51 L=vD   HC  HHD  S   H)HHx蔻IM  L-? H=z> IUL>IH	   =wAH0 E1A   I9Fr     LXL]L`HE    L}聻L`LXHI!  H A HP =wL   LLL)H?LUH	HhLPLXJ4L`ݻLPL`LXIMtAxA  AxA  AxA  A xA   AxA  M  Hu=wL}Hh1H      H=PB fInB )EӻIAxA  M  A=wAHh1LuH      H=~? HE    yIAxA  xA0  M)  IUHBpHW  H@HJ  L`LH5= LL`V  A xA   L=> H=; IWL誹IH   =wA   %IH  Hu=wHEHpIB =wHpIB(AE =wAE Mj0   L`踸L`HI  =  PI_    tI_(H, I9F  HuLLUH      LhHE    L}  L`LhHAxA  AxA  H`x  H@    [  HHhdHh@       D    L8 L( [H=: HUHL}M4膷Hu!Hj, HH5| H81VfD  HE    M1E1ǅh:   E1E1Hǅp    Hǅx    Hǅ`    H`MHEMtAxA   MtAxA  hH3 H= gl Htx  H} t1H}x[  HUH} tH]x[  HxHtxN  HpHtx   MtAE xAE    A$xA$   HEdH+%(   /  HEHĘ   [A\A]A^A_]Ð;H Hǅp    Hǅx    HE    HE    ǅh:   AxA  ME1fLLULU LвQ H L谲 H}Hh蘲Hh@ H耲 Hp LL`YL`D  L@ H0
 L X HE    E11E1Hǅp    Hǅx    Hǅ`    ǅh=   I     軶I L踱? HE    E11E1Hǅp    Hǅx    Hǅ`    ǅh?   [I ME1E1E1@ LLXL`:L`LX    LLxLxD  L AF1f.ؐ    ː fA.FDA誵LpIH E1  HE    A    A    AHǅp    Hǅx    HE      ǅh?   HEH`H`HEf.     L(t L HE    E1E1Hǅp    Hǅx    Hǅ`    ǅh@   Cf軴I xA  HE    E1E1Hǅp    Hǅx    Hǅ`    ǅh@   (fLh( LX E1$  HE    A    AHǅp    Hǅx    HE    \  ǅh@   E1 Hǅx    HE    Hǅ`    ǅh@   AxA  E1E1E1Hǅp    Z@ H蘮 L舮 Lx L-93 AE =wAE H6 HuLH      HE    HE  IAE xAE /  MtL	  AxA  HE    E1E1E1Hǅp    Hǅx    Hǅ`    ǅhA   &D  IZ     H蘭 HE    E1E1E1Hǅp    Hǅx    ǅhD   f.     HE    E1E1Hǅp    Hǅx    ǅhE   D  I+ D
HfxA  ǅhE   E1E1E1Hǅp    Hǅx    XfۮH=1 HUL舱LuMHW  ǅhG   E1E1Hǅp    Hǅx    f+I E1M  A    Hǅp    A    AH`Hǅx    HE\	  ǅhG   D  H=0 HULLuM>H  H`MHǅp    Hǅx    HEǅhG   bfMGMoA =wA AE =wAE AxA  ME1<     H`E1E1Hǅp    ǅhG   HEAxA   E1MtA xA tPMrA<A0[1E1E1MHpǅhJ   @ ff.     LLXL`jL`LXf.     E1LLPLXL`0LPLXL`2fD  L HE    E1E1Hǅp    Hǅx    HE    p    Hǅx    ǅhG   HEE1E1E1HpPf.     ǅh?   E1E1. Lp$ 裫H=T. HULPLuMΫH  HE1E1E1HpHxH`ǅhI   vD  HEE1Hǅp    Hǅx    H`ǅhI   >踭IdLLUE1豨HE    LUE1Hǅp    Hǅx    Hǅ`    ǅh@   (LLpcLp9LLpHLp1LLp-LpHǅp    E1Hǅx    HE    HE    A>  Hǅp    E1AHǅx      ǅhI   E1\ǅh@   ME1E1LLpLxƩH=w, HULsLELxLpMLhLpLxΩLxLpHLhIT  Ah  Hǅp    E1AHǅx    *ǅhI   ME1E1D  LE1ŦE1E1Hǅp    eAxA2
  HE    E11E1Hǅp    E1Hǅx    HE    ǅh=   LTHǅx    ME1ǅhI   5M{MkA=wAAE =wAE AxA  ME1]LߥǅhI   HEHE    H`LL`Lp袥L`LpKHp HRHm H5s LpH81LpHǅp    E1ǅhJ   A A L'LLLpLp5H=) HULL]MALpYLpHI  HE1E1E1HpH`ǅhJ   D  HEE1Hǅp    ǅhJ   H`E1Hǅp    HEǅhK   H`L0[fH=) HULL]M葦Hs  HEMǅhJ   H` H`E1E1Hǅp    Hǅx    HELL`蝣L`L艣LL`uL`LL`ZL`MNMFA=wAA =wA AxA     LXL`LMLpHE    H]DLpL`HLXIv  AxA  ǅhJ   E1E1Hǅp    ǅhG   E11ǅhJ   HEHE    H`LLEPLEL?JuH=&' HUL"LuM蠤H	  1E1E1ǅhK   HpHEH`OfD  LСL`详IgH诡Hǅp    E1Hǅx    L脡NLL`pL`L\LLXL`ALXL`ME1E1E1ǅhI   LpGH=% HULLmLpMkLpHnHD LH5h LpH81)Lp@D  MCM{A =wA A=wAAxA  M1Hǅp    MMǅhK   9LL`$L`ǅhK   HEHE    H`CLLpLxLxLpH=$ HUL赤L}My3IH  HEE1E1E1ǅhM   H`@ LhLXL`LMDI_ H}6dIǅhM   MH; f  LH語IQH HRHf H5m LhH81HLhǅhN   lAE1E1E1҅xAn  ǅhM   2LL`xAL`褠H=U# HULQLUMLhȠLhH  AxA  ǅhM   E1E10A=ZAOLHh؝HhLHh轝HhHHh袝HhHuxHU   HH)HH  H  HB`LHILLXL`Lp#LXL`LpǅhJ   E1E1MHǅp    ǅhM   M^MnA=wAAE =wAE AxA  ME1FǅhM   HEH`HpHEE1E11E1LpE1E1LxLELEE1ǅh=   HEE1E1ǅhN   H`HEE1ǅhN   H`e/H=  HULܠLuM ZH^  HEE1ǅhP   H`A9  E1ۃA  ǅhP   &LLplLpA  E1ۃAuǅhP   E1INIFfInH`fHnfl=wH`=wAxA  Hh   H`LPHXL})E肷  HXLPHHLXHhvLXHhH LH5<b H81ȞHEE1E1ǅhP   H`ǅhM   E1HELH E1H5a E1H81qLpL]LxǅhG   AHI LH5a H815LLXL`蚙L`LXCSHH	CSHH	HE1HXH LH5*a E1H81賝HEE1ǅhI   LpLxLXH`rLLPHX)@fo@LPHXHB LH5` H81.LhLxLpAHǅp    E1AHǅx    ǅhI   ME1HXH LH5&` E1H81诜HEE1ǅhK   LpLXH`uǅhP   E1E1Hh LH5_ LXE1H81JHEE1ǅhJ   LpLXH`w XC]IH LH5^_ H81mǅhM   E1E1E1 M1HhH LH5_ L`H81蚛ALhL`AǅhM   E1E1AxA"HE1E1E1HpH`ǅhJ   ZH LH5}^ E1H81HEE1ǅhM   H`f     UHH@dH%(   HE1H HE    fHn)EH   LIHM   H3  H   H HH8RH5c LR_ 1A   H] H] I^_H}Htx%  Hc    H=
d M 1HUdH+%(     fD  HmH>=wH}$H}HtxuHE5HE    H=wHHUHMHUH] A   HP   AXAYH}D  HHMHUE1L\ AR  ZYH}HJH HH8j fD  胔)f     UfH fHnHAWAVAUATSH   dL$%(   LeI)`H8H-h  )pfHn~(  HE    fl)E~  fl)EfHn)EHt*LIHM~I  Hys JcH> Im  Hss JcH>D  HV =wHUHV=wHxHV=wHpHV=wHhH=wH`HHUJ4MH`L-5[ H8AU$  _AX   Hh   Hp   Hx   H}   H8M~%
      ff.     II  J< uH\	 HHZ H5` L[ A   LH8AT1ƖY^H8LeH;HtxtLHL9uH` S   H=` E10J HEdH+%(   :0  HeL[A\A]A^A_] ӑ뭐Hǅ@    E1HǅH    L~A=wAL6LhA=wAL`H@   HH   H`H8Mo  A=wAA=wAH@=wHH=wL%n H= IT$L誓IH~   =wA I@L LH5b H   H  L IM  A xA   H# I9D$      HE    HE    Lu貒HH/     E1HG HK wH   HuLH)H?LmH0H	H4HL L IMtA xA S  xZ  A$xA$U  M.  AxAI  IEH5 LH   H+  IM  H5 L9  I@H; `  IPA uHH  xA   L% A$=wA$Hz HuLH      HE    HE蠫  IA$xA$*  MtL諭  AxA  1E1侍    ff.     Hi\ H=] F MtA$  E1A$  MHtx  AE xAE   AxA  H@x  HHx  H8Lm+     ff.     ff.     HL9H;Htxu艍    HǅH    E1HNH@=wH@HpfD  E1H^HH=wHHHx@ L6A=wAL= L`A=  E1ALhHǅH    L A=wALpL@HH -L A=wALxLHf     Ln AE =wAE LmM  H\T A   LV H HHET H5Y H8AT1XH`ZH8f.     L A=wAH`L]MH8`    L蠋 HpL`LhLmH@HxHHD  HX LH L8 LQ A=wAL]]L1 A=wALx/D  L	 A=wALpD  HI =wHh    HR A   LS [    Lp A xA r  IEH5 LH   H&  IM	  11LL 6  L HIA   xA   IEH5% LH   H  IM  1LǾ   L ή  L HH  A xA      LHIM|  x  L|  M9L;7    L;M    LLL iL LA*  A xA   E5  L;=   L5( H= L IVLvL HI6   =wA H5 I9@  HuLL}H      L HE    L#  LL H AxAuLL LH    AxAuLLLL5O H= LIVL腊LHI   =wAIBL LLH5o H   H  LL HAH!  xA  H H9Cw  H HuHIH      LHE    HEԣ  LIAxA  M%  M9L;   L;   LL LLL A  A xA   E  A=wAH@x4  HW  =wH5G H x  L@ff.     L=i IWH=
 LL 蟈L HI 
   =wAIFL LH50 H   H  L IM  AxAC  IELLL H5 H   H  L LIM  H    E1I9@     LLUL L HE    Lu@L LHIw  H H5 L HP =wHغ   HuLH)H?LL H	H0LL H4莇LL L HMtAxA  AxA  AxA,  A xA B  H  L5U H= L IVL苆L HI   =wA I@LLL H5 H   H  L LIM  A xA +  A=wA   L HE    LuLmH]yIHI  H
 L IB wH H0LH      H= LL HE裆L LIA  A6  AxA  AxA  M  AE xAE V  ML=U HHL9H;5   H;5/   HHL NL   7  IEL LH5
 H   H  L IM  H H= LL HQHH >H LHL I   =wAIFLLL H5
 H   H  L LHH  AxA  H H9AB  HuHH      L LHE    LmH {  L LL HAxA^  H  HLL HL WL HHL I  A xA   x  IELLLL H5	 H   H  L LA  xAc       H@L9H;5   H;5   H@Ȃ    IEH5m LH   Hm  IMU  L5 H= L IVLہL HIV   =wA I@LLL H5 H   H  L LIMp  A xA   H? I9F  HuLLmH      L HE    4  L LIx[  MF  LLL0L $L L0HI,  AxA&  A xA   IEH5 LLH   H.  Ѕ  AxA  AE =  MAE A$(MH1=Dg    H=L HXLELXMfH  1E1M   D  L} L| ہL I>@ 1۾   A MCA 7E1LL0 | L0M	AAL׉ d| f     E1     L8| H(| L| L| H{  H{L{M1۾   貀L LHHL }H=  HXL芀LXL M}H  L=v 1۾   fMD$MT$A =wA A=wAA$xA$p     L0LEL HE    LuI}L L0HI  A xA   1M   IMLfD  Lz Ax[HL azL D  1E1侌   +I LhE1HǅH    PfD       LL yL DRH;   LǺ   L +zL HI  H; H;   L;%   LL |L AA$xA$_  E#  A xA uL1yE 1E1侎   }IxA   E1   Ao1۾   S}ILL xL M   L5 H= LIVL={LHIh   =wA I@L LLH5 H   H   LL IA M  xA Y  H I9F9  H HuLMH      LHE    HE茔  LIAxA  M  M9L;y   L; s  LL LzLL A  A xA   EtrA=wAHHx  H  =wH5 H x  LHL=0   L=!  H H; H= IWLLCyLHIY   =wA I@L LLH5E H   H<  LL HH  A xA   =wH    H]LHE    LmHE,xIH  H LHP =wH H0LH      H= L LHEWyLL IƋH    AxAr  x  M'  AE xAE   L M1   ;0HL0 t L0	Hx =wH HuHH      HE    HEA  IƋx  Mt-LP  Ax       AL+t1۾   LLtLAA$DA$LL sL tLLsLsLL0L sL L0gHLisL@LL LGsL LMLL%sLLL
sLDLLrLcA@1f.R    R fA.@DAaHrL LMLrA$ML tH=R HXLKwLXL MtHH<  1۾   LKtH= HXLvLXLM}itHHM  L 1۾   :f.     LqIXfInMpfHnfl=wA=wAA xA   H0   LL)E  LH HqLLpuL LHLsH= HXLuLXLM0s1HA  L    L         MA A Lǉ Bp    LLL pLL L IIؾ   1A xA tqA$AE1LLL0 o L0LMA A fLL0 [o L0E1AxAupL E1   ALL0 nL0 }   H< H=z= L' L ^fD  LsL{AfIn =wAA=wAx
  H0   LL)E,  LIAMAALL L%nL LHLnLHL@mL@LLL mLL LL mL LLL mLL TL M1۾   LL HL <mL HL /LL LH mL LH kHL0L lL0L |LL lL 	LLlLLL LvlL LH[l   HLL 6lLL LL lL LL HL kL HL LL kL A'ALL kL LL |kL LLakL&LL FkL L2kILLkLL    E1E1   qLL jL Lj#L= 1۾   oL IoL IA xA k  L= E1   UoLL IL=` 1۾   LMPMxA=wAA=wAA xA 
  M1A      ]nIL LH kH H= HXnLXLL M0L0lL0HI  M   LMiLL    E1
A xA      E1E1\L6kH= HXLmLXLMnTkH  L 1۾   (     LQfInLqAfInfl=wAA=wAx  H0   LL LL )E  LL HL AvAjLLH gL LH :H E1   H L iH= HXLlLXL ML0iL L0H  Ad   !Ayﾧ   lLL H   kLL I6L $iH= HXLkLXL MBiHi  L=         M^fInINAfInfl=wA=wAxA  H0HϺ   L LH )E  L H ILAALLH0L eLH0L _I^M~fHn =wA=wAAxA  H0   LL)E"  LIHL LeL LXgLL LdL A xA      8LL) dLfo ;x  A A t   HLVdLHHLH;dLHaiL LIxA 6  L E1   JhLL IkL=    TL= M   H I޾   H fHL )ucL foL M1۾   zH LH5$+ H81gLE1 c   E1mLcL= E1   QLLL bL LLbL E1   HL0L bL    L0LL HL )`bfoL HL HLLL ) bLfo LL LL aL LL )aL foB^bH' LH5) 1H81fL=     H LH5Y) H81eL    H LH5-) H81eL 1۾   HM1H H H5( L H81seL H` H5( LH81Le   BE1E1M   	MME1侉   H LH5u( H81eL 1۾   H LH5G( H81dL L0H H5( LH81dL=6    @ UfHx fHnHAWAVAUATSH   dL,%(   LmI)EH8H )EfHn~ HhflHE    )EfHnfl)EHt/LIHM~#Ih  HV? JcH>     I  0  Iv  1E1I  LnAE =wAE L>LmA=wAL}Hh  H]LeM  H5E H= HPL`HVHhaHhL`HHPI?   =wAH1 I9F  HuLLmH      HE    L}HMLE!{  MIAxAH  MO  L5p H= IVL`HH1	   =wH H9Gj	  HuHE    H      LmHhz  HhIƋx  M	  AE xAE K  H H=m HQHHh*`IH	   =wAE IEH5s LH   H
  HAE H	  xAE M  HLHh]HhAŋA  xV  E%  L- H= IULs_IH	   =wAH9 I9G     HE    HE    Lu^HH"
     E1H5^ Hq wH$ HLL`H?HhHU   H)H	I44_L`HhIMtA xA   xz  AxAW  MJ  AxA  ff.     H;Htxg  HL9ub  f     HV=wHUHV=wHUHV=wHUH=wHUHH]LeML5@# J4HLAV}  _AX   H} k  H} 8  H}   M~.  D  ff.     ff.     II  J< uH\ HH" H5( L# A   LH8AU1^Y^@ H;HtxtKHI9uH(    H=( E17 HEdH+%(     HeL[A\A]A^A_]fYf     L>A=wAL-F L}AE =  AE LmE1H wHEHH]LeM{H wHEIH]LeQD  E1HN=wHMf.     YMGMoA =wA AE =wAE AxAs     LEMLhHE    Lu[LhH1H;A xA   AE xAE uLdX   HH& H=)' E1y Ax     f.     I
  LFA =wA LEf     LW L}LmHMLE HW LW AM=A@ H wHEf     H =wHUwfL8W HQ wHE\M~lH0 A   L  H HH]H/ H5$ LeH8AU1K[XZ@ LHhVHhD  H A   L f.     HxV HhV2 HPL`HhXHhH=0 Hx,[LxL`HPM~XHu$H} HhH5 H81eZD  H#    H=$ E1 0MVMNA=wAA=wAAxHAu@LHHLPL`LheUHHLPL`LhLϺ   LLUL`LmLhL}HMLEq  L`LhIAALTLh WH= HxLYHxH8WHl  @ ff.     M   $ LGfInHOA fInfl=wA =wx  HϺ   L)EL`Hhp  L`HhIA CA 7LSHh#D  Lm7    VHhH= HxXLxMK$VHZH HhH5` H81W6    LXS HHSy AE L#SfD  XHLSHh2UH= HxLWLxM4WUHZH7 LH5 H81#W:fD  LRH`Lh)PqRfoPH`LhLLhGRLhrMH LH5 H81VR ff.     UfHh fHnHAWAVAUATSHx  dL$%(   LeI)E~ HE    fl)EH  LIHM  I  I  M  HHMH]ML- HJ4HAU{s  A^A_  H}   M"J| J  IItJ| 4  HELmHAE =wAE L% H= IT$LSIH   =wA HV I9@4  HuLH      HE    LmLKm  LIA$xA$  Ms  L5t M9L;=/ uL;=I   DAxA  E  IEH5P LH   H}  IM  H5 L p  (    AxA/  AE =wAE H= 1HLmH      HE    fSHAE xAE "  H l  AE xAE   HH5i HGH   H  IMg  11Lt  HHA  xA  HH5
 HGH   H  IM  1Ҿ   Ls  IH  AxAZ  HLϺ   LNLHIA  xA9  M9L;= uL;=6   DAxA  E  L%a H= IT$LPIH~   =wAIALLH5] H   H`  LIAM\  xA  HH5W HGH   H  IMh  L% H=' LIT$LOLHI   =wAH A   E1I9Fg  f   LMLLm)E&OLHH  H HP =wH/ HL}H HP(=wL   HMJ4L)H?LHH	LkOMLIt,AE x$AE uLLLff.     AxAuLKAxAuLKHxuHKAxAuLKMm  L- H=x IUL<NIH   =wA I@LLH5 H   H  LIM  A xA r  HH5 HGH   H  IMk  L-= H= LIULMLHI   =wAHB E1   I9G   f   LELLHLu)ELLLHI   HX HHP =wH LMH5] IU(=wHȺ   HuLH)H?H4LH	LLLMLLHtAxA  A xA   AxA"  AE xAE   AxA  H    L- H=! IULKIH    =wAIGH5 LH   H3!  IAM/!  xA  HLH5V HGH   H#!  LIMT!  L- H=o LIUL,KLHI"   =wA H E1   I9A"  f   LLHL}Lu)EbJLLHI8"  H HHP =wHa LEH5 IU(=wHȺ   HuLH)H?H4LH	LLJMLLHtAxA  AxA&  A xA <  AE xAE B  AxA  H "  L-Q H= IULIIH!   =wAIFH5 LH   H"  IM"  AxA  HLH5 HGH   H#  LIM"  L5 H= LIVLHLHI;"   =wAE H A   E1I9A"     LL]LHE    L}HLLHH@#  H HP =wL   J4LL)H?LH	HLLmvHLLHIMtAxA  AxAB  AE xAE V  xn  AxAv  M1#  A=wAL- H= IULWGIH"   =wAIGH5 LH   H"  IM"  AxA  H=n 1HLuH      Lm
HIAxA   AE xAE   M$  AxA  L;% #  L9(#  HH93%  L;5 Y"  HH5B H9p  HFf.%d# z$  H L;%^ Hǅ    Hǅ    fHnHǅ    flHǅ    Hǅ8    Hǅ0    Hǅx    Hǅp      HIٹ<   LA   Hp )d  foHH  H HHH;   HHIA   <   H )  foHO  H HHH;7 U  HH8IA   <   H& )  foHh  H L;5 H  Hd HxIA   =   LG  HH  H2L- H=_ HH0H@IUHLHIF H HCIH4"   =wAIGH5 LH   H"  IAMO"  xAb  HHBIH&  HBHH#     HxBHxHI9  Lx E1A   HH(H I9E"  f   LMLpLELx)EBLxLpHHZ#  H7 HP =wH6 H H5@ HEHQ(=wL   HuLL)H?J4LhH	LpHxBLhHxLpIMtAxAz!  A xA   x  AE xAE   MI  L;=B "  %  HIE11DPHLBL9  H9  H8DLD9!  H;  H H;  H;O   H;  LID HxAf/v D9L!  H;c  H H;H  HH;  H     IF  IuPH^H=  L.AE H]=wAE HELmH]HfM?  H A   Ls Ht HH]H H5& H8AT1AHEAXAYHLI<$Htx  IL9uH    H= E1F  HEdH+%(     HeL[A\A]A^A_]ÐHV=wHUH=wHUJL.AE =wAE H4 LmH=wHH]HEHEHo@ H A   L     L?AąA	  LA  ǅ?  E1E1Hǅ    Hǅ    Hǅ    fD  H	 H=T   H     @ H5 L[    H5T L[    AxAuL];L% A$=wA$H HuLH      HE    HEW  IA$xA$  MtLY  AxA  ǅB  E1E1E1Hǅ    E1Hǅ    Hǅ     ff.     LMtAxA9  MA }A qLI:d@ L8: H =wHUfLX=AąAxA  H F  E1E1H=Y	   Hǅ    Hǅ    Hx  MtE1A$xA$i  MH tHx   H tHx   MtAxA   Hx   LI} HtxtmII9u    H HLL1 A   H  H5_ H8AT1#=AZA[?f.     8LfD  {8f     Lh8MHT8    H@8 L08	 H 8 L8 L 8 H7I    HL.HEAE =L7<9H= H0L<L0M%L
:LHI  1LE1E1HHǅK   LL)7LD  S9H= H0L;L0M8Lq9LHI  ǅ?  E1E1E1Hǅ    Hǅ    Hǅ    D  L6L Lx6 MpfInM`AfInfl=wAA$=wA$A xA      HL)ER  IAAL5yf.     ǅ?  E1E1E1Hǅ    Hǅ    Hǅ        A  LA  ǅA  E1E1Hǅ    Hǅ    Hǅ    l@ L@5c L05 L% A$=wA$H HuLH      HE    HEQ  IA$xA$  MtLS  AxA  ǅ@  E1E1E1Hǅ    E1Hǅ    Hǅ    f[9I{ ǅA  E1E1E1Hǅ    Hǅ    Hǅ        LL4LD  L3 L3 ǅC  E1E1E1Hǅ    E1Hǅ    Hǅ    @ ǅE  E1E1LHǅ    E1Hǅ    Hǅ    HD8I<  A    Hǅ    AHǅ      ǅE  E1*LE1E1E1Hǅ    Hǅ    ǅF  EH7In	  A    Hǅ    AHǅ    	  ǅF  E1LL)d2fo2L4L% A$=wA$H HuLH      HE    HEN  IA$xA$
  MtLP  AE xAE k
  LE1E1E1Hǅ    E1Hǅ    ǅG  ǅA  ME1E1E1E1E1Hǅ    Hǅ    Hǅ    f.     LLA1LMtAE x	AE tDMAxAtLE1{E1ME1E1LE1ǅL  @ LL0LME1fLLE10LL0ME1E1E1ǅ?  E1E1Hǅ    Hǅ    Hǅ    2H=? H0L85L0Mf2IHQ  1LE1E1HE1E1HǅJ  UL2H=ʴ H0L4L0LM72LHu"H LH5t  H81 4LHǅ    LE1Hǅ    ǅK  LB/o(4LI  A    Hǅ    AHǅ      ǅJ  
L./Hǅ    E1Hǅ    ǅJ  AxAME1+H3I:L.Ls.!LL_.LLK.Lz0H=+ H0L$3L0LM0LH  AxAi  1E1E1ǅJ  HHǅJ  E1E1AxAtHǅ    WHǅ    0MnMfAE =wAE A$=wA$AxA  ME1OL.-4Hǅ    Hǅ    ǅJ  LE1E1E1d@ L,LL,LL,LLHǅ    E1Hǅ    sz1LIKME1E1E1ǅE  E1HA1I\A  A  AE E1xAE e  Htx4  MtA xA uL+E1`/LhpHH@p    M  IuH=wIu(HHt=wH t H̦ H9X  H*Hx t H H9  Hx*H t Hx H9  H*H8 t HN H9x   H8u*MtHI9E(  HHxpLhpHtx  HHtxu  HHtx   H=  D  MtAxA  A=wAH    ML*LLL)LLLL)LLL)LMwMoA=wAAE =wAE AxAd  M1Hǅ    ǅK  Hǅ    E1Hǅ    H5v HHǅ     HXlǅF  E1E1E1H9 fHH` H fhHxH4 8Hǅ    ǅK  uLLo(LLLLM(LLu*H=& H0L-L0M*H"  1LE1E1HǅL  L@ L'hM,IxAHǅ    E1ǅL  Hc,LIL\'Hǅ    E1Hǅ    @A  Hǅ    A`  ǅL  (ǅJ  E1E1E1H9 fHH` xHALHL&HLLHL&HLHL`&LwLL&}L{(H=, H0L%+L0LMLL(LLH(  AxA  1ME1E1HǅL  {ǅL  ME1MyMiA=wAAE =wAE AxA;  M1#LL%HL#t'H=% H0L*L0M['IHz  ǅO  LE1E1QǅL  Hǅx    Hǅ    Hǅ    HǅX    'Hǅ    AHǅ    [LLg$LLS$LF$RH5$A$  A$  ML$/ǅO  9(IV1H H5  H81L(L%H= H0L(L0LML&LH	  ǅO  MLX#OǅO  LE1MH(LIMYMqA=wAA=wAAxAh  ME1HO LE1E1H5  LH81.'E1E1ǅ?  LLLLLu"Hh"L["
M  AxA  ǅO  MME1"nH"~LLL!LLs$H=Φ H0L&L0M;B$H  ǅP  LM ǅO  xl&ILl!-LHxX!HxHD!L= M  IFL9HX  H  HqH~1L9| dHH9uIOHPH̗ H5  H81S%ǅQ  LE1E1'ǅL  E1E1E1O1HzL=ҥ MI  HH@L9t5HX  HX  HqHa1HH9PL9| uHH;F HH@L9t5HX  HK  HqH1HH9L9| uL;5 >H IH\  IT$H9t5HX  H  H~H  1HH9  H;D uHH;5 HH9I'ǅP  LE1!HPLLL   4!H= HL#LMY!HH9 LH5  H81%#ALj#IwL= M:H H5  H8t1H;RHL[WLHxMLHpLxHpLx]HLLLHLHLrACAE E1FMMM}A=wAA=wAAE xAE K  ME1LHHHLI9  LHd LH5  H81P!LMtAxAtAE }LHLLHLLjL}H HY  IWH9HX  H  H~H~1H;D HH9uHHHRH5  H H81r ME1AE AE LH? LH5  E1E1H81% 1LE1HHǅJ  E1E1E1E1LLǅJ  ǅO  MMME1Hё H5  H8LE1ǅQ  yHH   L9HuL;=2 HHQ LE1H5  H81:1ǅL  LHLH LH5m  H81LMǅP  Hّ LH59  H81LAE x	AE tǅO  MME1ǅO  MME1AE 1pLLpLxLxLpH5 LH5  H81!LLAH LH5\  H81LE1ǅO  AE )IH@HLL#AE xAE    H t H9 H9X   H`Hx tH H9taHx:H tH H9tFHH8 H H9xtlH81H1HHH   L9HuL;=h "L1HX1HxHH   H9]HuH; KHHHRHH   L9HuL;= H LE1H5i  LH811ǅK  LHLHǅL  E1E1LME1HH   H9HuH;H H H5X  H8f.     Htxt
f     f.     f.         HHHtH 1D  @swH  @HcH>D  H       H  H7  H  H  H  H  ÅH.  H7  HEÅH1  H;  HEH  H~  H  H[  HE  H  H  Hp  H`  ÅH  H  HEH  H  f     HWP=wHfD  HW`=wHfD  H= =wH HGhHtw H     HWP=wHfD  UHAUIATISHHHpHtHAԅ   H{ HtLAԅ   H{@HtLAԅ   H{XHtLAԅ   H{`Ht
LAԅuwH{8Ht
LAԅudH   Ht
LAԅuNH   Ht
LAԅu8H   Ht
LAԅu"H{x1HtHLL[A\A]]D  H[A\A]]D  H0  1H HHHP=wHtxt
1    UHW1] UHHHH?HHtxt=HtxtKHtxt	    H    HMHuHMHuf     HHMHM ff.     HHt4=wHzXHrXHtxt1f     H5     UHW1] UHSHH   HtYHH H   wHH(H   wxtH]1HfD  H]D  H   Ht=wHfD  H    t>UHHHUH}9HUtH}H   =wHfHq     H   Ht=wHfD  H    t>UHHHUH}HUtH}H   =wHfH     UHSHHHpHtHCp    x  H{ HtHC     x  H{@HtHC@    x  H{HHtHCH    x  H{PHtHCP    x  H{XHtHCX    x  H{`HtHC`    x  H{hHtHCh    xp  H{8HC8    Htx^  H   HtHǃ       xF  H   HtHǃ       x.  H   HtHǃ       x  H   HtHǃ       x   H{xHtHCx    xtH]1     H]1 fD  fD  ,fD  {>fD  kPfD  [bfD  KtfD  ;fD  +fD  fD  fD  fD  fD  G<4wH  HcH>D  UH @H5e  H81H 1]@    f   f.        f.        f.        f.     UHw@LGDHH
 H:MtZIH2H6H9t,IHLJHH5*  ]H	LH1yf     HV  IHI1H5  ]QH7  H5i  U   H?IIHwHt/u+H   H   I9LBMuMHF]1@ HuHD  Hy tH: HH*  H5  H81'D  H HH  H5(  H811]f.     H HH  H5  H81^@ Hy Do     U   H?LOIHt2u.H   H   H>LBHIuKH6IA]HuHD  Hy tH: IH*  H5  H81'D  H IHG  H5(  H811]f.     H IH  H5  H81^@ Hy Ao     HGH   HtfD   UHHSHUH(dH%(   H]HH=q tHMHtHEdH+%(   u?H]H HMHMHuH HH5  H81HM
     UHHSH(HWdH%(   H]HH=َ Ht/H =wHEdH+%(   ucH]HfD  H= HUHHMHuHMHMHuH HH5V  H81HM
    UHATI   SH|   HP HË=wID$xHS HP=wHS(   NHt)H HX wHH([A\]fD  xt#H    H=p    [1A\]@ HfD     H?IHOIЃtHAHLL    HtIH>HAHLL@ UH H5  HH  H81H1] ff.        H?ILOHуtLWH8HIAHL     HtLHHfD  UHx~ HM  H5X  IH81H1] ff.     UHAWAVAUATSHH_pHGp    H  LcA$=wA$H}HIIIHtwA$wA$HuȋHvxwA$M&IIE L.Hx	A$t`HtxtfMtAE x	AE tH[A\A]A^A_]f     HL[A\A]A^A_]Zf.     LHEDHEfD  H0fD  HGxH    H    H    L(H     bH   Ht=wHfD  UHAVISH         Hy HH   =wHA1E11HMHH=9 HMHx   H   HBHUHHH   H  HUHx   HtnI    tGxtI   =wHH[A^]fD  H{ =w=wI   fD  H{ =w;uf     Hxt HHUdHU I    K     HHM4HM 	HUH    UHAUAATISHH}HtWH5؈ HHEH}L3xtH[A\A]] HHEHEH[A\A]]D  H1[A\A]]ff.     HG@Htw	     UHHH}H}HG@Htwf     H   Htw    UHSHHHtH   wH]fD  wD@k  UHAWAVAUATSHHHGL(IE HxH  HcPX@s  @p  {G S  A   ~>HЃA   tLxHH9t"@ ff.     LxHLxH9uCG S@HC0   @Q   N      EIH u4  EH   CFMu Mg<@  ff.     <^  F<4   H=j  HcH>f     S@A   @Qi@>~2N   EUH	& uEP@PsEO@OeHx @H5  H81HCS@E sDL(2fHw @H5  H81dCF1<@  AF\I9vt;<Cc  HkH[A\A]A^A_]    AF\   I9vu8Et<C  <Ht}HuHCHS IMHHH9  HIH{0HMHEHS HWHS0L96  IMI}H8H  y\Su&HqH>   IM(HxHHH{HpHHH  HCS@sDL(CFMu <@~@4Hc  @Hc<H>D     fD     fD     HOv H5  H88 CF1<@f.     {DHucHH|LS 1HuLHHtI:H)HC H{8 6{DHuHuHC8HHH	HHH@    fD     fD     HHH HHHHHHD  IVHHCIMHpHHHsHPHS0HH8fD  LhHHHKI9tHCfD  II9uHC    H,CD 1C@    H[A\A]A^A_] IVHp?fD  HK0CGH9uvD   Hkt H5  H81D     fD  H9t H5  H81 1ÃCEbHt HH5!  H81W1qff.     UHAWAVIAUATISHb  HA<T:<>      HcH>AD$E=AFI<T~Ґff.     <s(     <xB  <}uLI\$8   AD$D IHtIt$ 1HHHtHH)It$ HL[A\A]A^A_]fHA   IA	&   <T  <@  @ Hr H5z  H81h E1 HwѺ   H      AFPv<d+  IA   A8D$D  LtID$(IID$0AD$EAD$FAFEl$@AD$DID$(   lfD  LOAD$EAD$D IID$0    AoD$ AD$FID$(   fofsffAD$ ID$8Ml$(ID$(   HEA~{  LfIFAD$D HEAD$0ML  HuLIHIM9uHEHID$8H5q H5>  H8aA|$D tI|$ tLq@I|$ L'AD$EIIFA~:tfff.     H8:uLpI|$(  LID$AVIv1H LEAX   @ ff.     )          B<	ZJVHFr@	w;ff.     ff.     0HҍJr@	vA9~ITHcH9  ,t	)L  ,HH4HD9    AD$GLvID$(   fff.     }f.     E1     PЀ	MAFIN0p@	w1ff.     0HPp@	vHcIIT$(E1A8D$D\E9l$@QAD$EA8D$F@A|$G 4AoD$(IID$(   fofsffAD$0Hin H5  H81 HLn Z   H5   H81qf     LuHn H5  H81BHm H5t  H8'Hm H5)  H8Hm DH5  H81YHm H5  H8f     UHHtSHF   tFH=wHzHHrHHtxt1]    [1    H1m H5  H8
] UHHtSHF   tFH=wHzPHrPHtxt1]    1    Hl H5j  H8] UHHtSHF    tfH=wHz@Hr@Htxt1]    [1    H1l H5  H8
] Hl H5*  H8     UH;5l HHtLHtGHV    tRwH   H   Htxt1]    1@ 1    Hyk H5  H8R]ff.     UHSHHHGH   uRHH{HtHC    xtHCHH]H@      f     uHSH|H9B0uHtH]@ HGHHtw	     UHHHGH}H8HUHBHHtwfUHATISHtmH;5nj HuqHj    H56  H8&=wI$   I$   Htxt1[A\]    Hj     HF   uHi H5  H8fD  UHATISHtmH;5i HuqHi    H5  H8f=wI$   I$   Htxt1[A\]    3HAi     HF    uHh H5]  H8fD  H   HH9tnHFH         HW         @      t{   @trHX  Ht>HJH~U1
HH9tGH;t u   @ ff.     ff.     H   H9tHu1H;5~h f1D   HNH~1 HH9tH;| ufD  E1HJt H9tUHH HG   tf   @t]HFH            @   LX  M   MQ1MFfD  HI9t7I;t uɸ   HULEHMH}HULEHMH}uIL9tJt H9tL     1é   tHULEHMH}  H}HMLEHUHH   H9kHuH;5g uX     UHAWAVIAUIATSHHLHMLEI  IE H   M  ff.     ID$IH   H L9xuL@M;FuDH AN Dʉ@@8uA 8  Hx8   Iv8IuHEI)IL H   [A\A]A^A_]D  HpI;vu>D@ AN D@@8tU    ff.     ff.     HI9tHH L9xuf     1H[A\A]A^A_]    A uHx8    IF8HH2uHe HULH5	  H81     IF(Iv8@HE@ Hx(H8A@HDHx(H8A@HDp)IHMF(IF8@IEUfD  UHAWAVAUATSHHGLE      HHIIIIHuEIFIHt7H8   HStnuٸH[A\A]A^A_]D  IM9   I$   HH8tۃuHc HUHH5  H81GD  M)IM7H[A\A]A^A_]    Hc HUH5  H81V    1MH=  pHGXHt+w HQc vfD  HGH@HtUHHH}HHUHBXHtwf     UHATISHH HGH   HtHHt%H H[A\]f     HHu Hb HMH8HMu%Hb LH5  HMH81HMHMHoHMHtH>HMHHtH5cq HHMH   HLHMHEHUHMHH   HUHMHEH}HMHU؋7x7t+2x2t7xtDHHHEHUHMHE1HHMHEaHEHMHHMHEGHMHE뢋HHMHMxЃt1XD  Htf=wH ff.     UHSHHH{( tHHHH]    HwPH1H=,  7    UIIHHH HGLP@tl   u<HLAfu+H   LFI,  Hv LAf     H_ H5  H81fD  H   LFM  1LAHtH}HL]LUHULULMHL]Huz9     H}HL]LUHUxLULMHL]Hu-IAH  H5  HH_ H81:@ H}HL]LUHULULMHL]HuD  IAH  H5ֱ  HH^ H812D  IAH  H5  HHt^ H81fff.     UIIHAWAVAUATSHhLO0dH%(   HMHMu<   tnHEdH+%(     HwHhL[A\A]A^A_]HVH   HEdH+%(     HhIr 1L[A\A]A^A_]AfD  HVH}   LHMLUH  H}1HEHULEHHM~  HLHUHUHx?  HEdH+%(     HhH[A\A]A^A_]f.     HAHEHHEH}HMH<HuHLMHUIHe  HU1LMLELUHHMt%     ff.     It I4HH9uH}L]HMLELMHUHULMHLEHMIL]  IHU   E1HEHE    LMLxHMLpPD  HEHHPH   H!HwHMwKD HEJIH}HMHULUHuLUuHULMLpHF  L]LLHxAL]HALxA   HEH   HHu1HMD  HH9   H<֋xuHUHuHM!HUHuHM HHMHM xt`HZ IPPH5ɺ  H81O1y     HMLHM.HMVL]HML]HMHLELE1L1H?Z H5D  L]H8L]1@ IIHOII?H53h It5H9         HA8HH   1LL@ UHATSHH9l  HMZ H9\  LX  M   McM~+1f     IT H9   H9   HI9u      HA8HH   H1LL[A\]HG0H    1LL Hfff.     H   H9t4HuH@Y H9t#HH   H9tHuH9ffD  HWBQI2Lb1ۨ uH_H=ɸ  Hu    HuHAHEeHEHtAH[A\] H1LL[A\]K HWBuH9HG0Hu!HW H5c  H8ff.     1됐ff.     HGH      @            @   UHSH1HHti1HHHEHMIxuHLELEMt/IH   @tmLHLELEA xA t;H]D  HHeD  HW H5ڷ  H8f.     H]L HV HH5_  LEH81aLEff.     H9s  UHHH,W H9GH9F      HO   H;N   HWLFL9AHAt
I   DW DN    DEAAD8u]A 	  H8A   Hv8     DD   E9u1HtH    LU L9u	   uL9u	   uԺ   HH   H;U H;=vU u	H;=U u.xuE^Ef     1D  H}H}f     DD$ LG(H8A@IE LF(H8A@IE DDɸÐff.     UHAWMAVIAUIATISHXHEHEHGdH%(   H]J   m  HEIIHHEMII1f     I$I| LHu,}    ff.     ff.     HPHHtSH;:uIH)LȋwHHI9u1HUdH+%(     HX[A\A]A^A_]D  HAT H9GHE    LMuyLEHMLHuH}H}HuLMt.tHjS HHUH5ܸ  H81iHEII=wH<LEHMLHuH}LMHuH}stHHuHHuHtfH]1LmID  I9H0HULpt\HUHMLHL)HIEIHuI9H]HE    HE    1HUHuLDHH}HHtfff.     H;8tHBHHuLEHMHLHR H9Gu<^tHMHQ H5g  HUH81qRUHHH HGH;fR    H;yQ tgL@pM   Ix    H}HLEOLEHj  H}HHEAPHU
x
uHHEVHEÃH   H>H   H9   HD w̃    L@hMtwI@HtnHy	   Hf.     Ht/H>Hy&H9s9HQHa@ H Hb     HHMDHtgH}HHEHU
    IH\HuHHMLEHMHuHLExHI@.fD  1HP HMHuH8LEyt0LEHMHuI@ff.     UHHHPHWdL%(   LEIHBpHt$H@HtHUdH+%(     LfHBhHtgHx t`HO I9@W  I@   HH)H  A@HH   HEdH+%(   /  ɺ   H0     H5^ HHUHMLEH}Hs  HuH}fEH      )EH}ȋxk  HUdH+%(     fD  LEHMHMLEHH2H\N HLEH2LEȅu1I@HPHUpHYN HUH5  H811jD  LHMLELEHMHH\LEHMHEH}HMHLEtHuLEHMHuZD  HHHt|HuVApA@HH	7HMHQH<M HRH5  H811HE/HELHMLE&LEHMHApA@HH	Hf.     UfH_ fHnH-  HAWAVAUATSH(  dH%(   H]H)E~fJ HE    fl)EfHn)EHd  LIHMT  H    HtH  H=wHUHHMHUIL%\  HXH4AT8A^A_t|H} d  H  HXfD  ff.     HH  H< uHK HLL  A   H  H5B  H8S1A\A]HXLeH;Htxg  HI9uH?    H=S  E1k  HEdH+%(   ZI  HeL[A\A]A^A_]fD  H  H,  HVH=wHHEH~H0=wH0L6HEA=wAHELuHXH \  Hǅh    AHǅp    =wA   DIH  H] =wID$LHH=]    HHK  A$xA$&  H5g] HIH    =wW#  O  Hǅ`    xC  A=wAA=wAH$I ME1A   I9Gn   H   LeLPHE    LuHELPHH  H Z HP =wHH    LHL)LPHELH?H	HEJ4H MLPHHtA$xA$  Hǅ`    x  AxA	  HH   AxA  HHH5[ HGH   H6   HH  11H<H@H   xK  H5[ H01VIH   =wAE H1LmH      H=[ HE    HAE xAE s  xAE   E1E1H $  HY H=@U HSHHH    =wHAH HH5V H   Hv!  H HPHPHpHg!  x  HPHgF H9H!  LPHuH0H      HE    LHEUHA$xA$=  H!  HCL`pM  I|$   HXF HHHPIH#  HHAT$IAE xAE c  LpM{8  x*  A Lh=wA HU H=S LPHSHbLPHH H,!   =wH H1LEH=U LH      HE5LHPA xA   H x4  A xA   Hǅp    HP !  HPH0H HH"  Hh =wHW H=R HSHKIH;"   =wAIBL0LH5S H   H$  L0IM$  AxA  HW H@HHFH;SD $  HF$  HH&  H@   H)׋@HHL0L0HH    H@C I9A%  HHuLH      HE    HEL.HH0H`Hxu0xuHH0 9$  L H01H      HH=V LmHEHAE xAE uH H0Hǅh    xuHHǅ`    H%  =wL%Q H=QP IT$LH0HH   =wH0H1H]H=Q H      HEHx"  H0Hǅp    x  x  E1E1E1H      IH2$  H =wH HPIC =wHPHHLLIC(fLHH0\*  AxA!  HR H=N HSHH HH*   =wH Hk@ H9H]+  L HuH0H      HE    LHEYHAE xAE 8!  Hǅ`    H*  L~@ L9H;9@   H;O@   HLrLA]+  x "  E  H0=wH0H1H      H=(S LH]HE    LIŋx*  MP,  AE =wAE H1LmH      H=4R L HE    0L HAE xAE *  xAE (  H .  H0x&)  HL9H;=> c  H;=> V  L0L0*       L0L0HH 0  HP=wHPH HC =wH HHHL0HC(ML0HH &2  x"+  HO H=K L0Hǅ`    HSHL0HHH91   =wHH;= H9P4  HHuH H      L0HHE    HE"L0HH`x,  H \3  HL9H;5< 4&  H;5= '&  HL03L04  HxN,  Hǅ`    )  H =wH H1H      H=O L0H]HE    IL0Hx3  H /7  H=wHH1H      H=N L0H]HE    L0HH`x!~3  xH70  H 4  H x,0  HH HM H=PI L0HSHL0HHH3   =wHL0H5L HGH   H{3  L0IM7  Hx;/  H5XN H;='  HHBH;: D  B'  H: H`HHHLLL0@L0L3  Hx0  AxAh2  HL H=H L0HSHL0HHHD   =wHL0H5iK HGH   H9  L0IL`Ms9  Hx1  H5M H H97  HAH;9 d<  ALHD29 HHH LL0L0;  Hx6  A$xA$6  HKK H=F L0Hǅ`    HSHvL0HHH:   =wHL0H5J HGH   HH:  L0HHHhH@:  Hx5  HH7 H9P?>  HH1HuHUH      HEH HL0HEL0HH`x,5  Hǅh    H x>  Hx1  HHHJ H=KE L0HSHL0HHH'   =wHLL0L0'(  Hx"  Hǅ`    H=D   HG Hǅh    HSHhIH2   =wA   L0L0HH4  H=wHHPHC =wHPHHC(=wH   L0HC0XL0HH4  H@ =-&  H@HPHq    tHH@E1A   Hp(H/5 I9C>4     LLEL0HE    H]L0LHHpI.  HmH HP =wH   LLL)LHELH?L0H	HJ4
LL0HMtA xA .  x'  Hx'  A$xA$'  AxA'  HH+?  A  A  HIHǅ    Hǅ    H0Hǅ      fD  fD  Hǅ          H   H  A   H3 HH5W  L  Hۈ  H8S1HE^_HX@ HuHV=wHUHV=wHUH[  A   ufD  LI3 A=wAHELULHXrfD  HELuH0HEHMLȻ Hǅ    E11E1ǅ  E1E1E1Hǅ    E1Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    Hǅ@    LHE1MtA$xA$  MtAxAP  MtA xA   Htx  MtAE xAE   MtAxA  MtAxA  Hc  H=|  r  Mt)A  Hǅ    A0  LMtAxA!  H@ tH@x  HHtx  HPHtx  H Htx  HHtx  H0Htx  H Htx  HHtx  HHtx  HHtx  HHx  HXLeH;HtxtHL9uy@ 諸f     E1_     L/ A=wALU|Lh HXAG5  LHǅ    AHHǅ    H0Hǅ    fD  L H Hط Hȷ H踷 H訷 H蘷% H舷2 Hx? HhL HXY HHaHE1LH0LLfff.     L LLLLHLնLHLLLD  LLLLH脶LLLHk LLLHCLLHIf     HLL
LL-    LLLڵLL    LL豵LD  L蘵 HLP聵LPD  Lh LX E1E1LHE1E1E1Hǅ    E11ǅ  Hǅ    Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    Hǅ@         H訴 L蘴LP@ L耴	 LpL@LL0UL0&脶H=59 HxL.HxH0H袶HH5  1IE1E1HE11E1HHH Hǅ  fHHLLLHLwLLLHL?    Hǅ    E1Hǅ    E1E11Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    ǅ   LHE1E1E1Hǅ    E11E1Hǅ    E1Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    Hǅ@    ǅ  pL( HF LAE |    MgM_A$=wA$A=wAAxA5  E1M HLP衱LPD  Hǅ    E11E1Hǅ    E1E1Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    Hǅ@    ǅ  D  HHH@ L HLɰLD  HPH' H5  E1H81E1E1E1ǅ  1E1Hǅ    Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    d@ Hǅ    E11E1Hǅ    E1E1E1Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    ǅ  D  HPL 腯L ~f     A     DG    英H=<4 HxH5HxHH0話H0HHP"  E1E1E1E1Hǅ    Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     HǅP    ǅ  zH HPE1E1E1E1Hǅ    Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     ǅ  LhL`AE fIn0=wAE A$=wA$HPLpxY  H   L)EpHAE AE L|E1E1E1E11nLP萯H=A2 HxH:HxLPHH L0蠯L0HHP'  Hǅ    ME1E1Hǅ    1Hǅ    Hǅ     Hǅ0    Hǅ    HǅP    ǅ  L E1Hǅ    E11Hǅ    Hǅ    Hǅ     Hǅ0    ǅ  EH5fH(jE1E1E1E11Hǅ    E11E1Hǅ    E1E1E1Hǅ    Hǅ     Hǅ0    Hǅ    Hǅ     ǅ  Hǅ    E11E1Hǅ    E1E1Hǅ    Hǅ     Hǅ0    Hǅ    ǅ  LH=00 HxH)LxML0蝭L0HH*)  L E1E1Hǅ    1Hǅ    Hǅ    Hǅ     Hǅ0    Hǅ    ǅ  Hǅ     LLPwLPH3 H=M/ LHSH
LHH H   =wH LH50 HGH   H;  LIM  H x}  Hǅh    Hb  I9E  H0HuLLH      LHE    HEMLH H`xi  H    H =wH H1H      H=2 LH]HE    LHx!  xH $  Hǅ`    H z  H0HL 肨L Ln]HaoGL0I	L E1PL1H; L0  HH@赧L0HEH=?5Hǅ    E1E1L`Hǅ    E11L Hǅ    E1Hǅ     Hǅ    ǅ  HMaIYA$fIn=wA$=wAxA
  H   H)EH0H`A$A$LHLЦL   HH)HH	  Hl	  H L0HH@H@`L0HE1E1E1E1qHǅ    E11E1Hǅ    E1E1Hǅ    Hǅ     Hǅ0    ǅ  H- L0HSH謨L0HI   =wAE    L0LpL0HI  H=wHHPIA =wHPHIA(=wH   LL0IA0膧L0LHHL  H@ =  H@HPHy    tHH@   E1Hx(HW I9E     L]LLML0LHHE    ϦL0LHHhH8  H. HLHP =wH   LpLH)LHEHLH?L0H	HH4HL0LHLMH`tAxA~  AxA  Hx  x  A$xA$  Hǅp    H   H+ H=( L0HSHҥL0HHH   =wHH5 H9p  H1HuH      L0HHMLutL0HH`x  Hǅh    H   HL9H;=A   H;=W   脥Åm  Hx    IFH5( LH   Hf  HHH`H  IFH5* LH   H>"  HH ]  HLhxI] HtH;   MmMuE11H=wH1H}   HEHHE舣HHP   HU) HP =wHH=M) H      HHHEĤHHH0xO!  x\!  H0   HxC!  MtAE xAE !  Htx !  MtA$xA$!  H0HH =  HA  A  HIHH0Hǅ    E11E1ǅ  E1E1Hǅ    Hǅ    Hǅ     jLL kL SH) Pfo ~H=/$ HxH(HxH H@蜡HH$  1E1E1E1HE11HHǅ       HL 豞L Hǅ    E11E1ǅ  E1E1Hǅ    Hǅ    Hǅ     dL`LhA$fIn0=wA$AE =wAE H x  H   L)EĺHA$_A$RLНEH0违L&ǅ  E11E1Hǅ    E1E1E1Hǅ    Hǅ    Hǅ     L_AE L 2HL0@L0TH@x@HH	PH@x@HH	H4HE1E1E1ǅ  1E1L`H0LhHǅ    Hǅ    Hǅ    Hǅ     pHff.@L`LL)0\fo0$HL@LhHǅ    E1E1E1Hǅ    1Hǅ    Hǅ     ǅ  HLߛL|HL0ěL0H!% H=  L0HSHWL0HI$   =wAE IEL0LH5" H   HO  L0HHHhH@  AE xAE   HH Hǅp    H9H  H1HuH      HEH HL0HE苷L0Iċx  Hǅh    M  A$=wA$H1LeH      H=<$ L0HE    8L0H`HA$x"A$2  A$xA$$  HW  H x  H rHǅ    E1E1E1Hǅ    E11Hǅ     ǅ  HL蓙LHL0xL0@L0`L0"H H=LSLcH= HxHHxLHH zHH$  1E1E1E1HE11HHǅ  fD  HH@Hx L0轚H=n HxHgHxL0HH)ԚHH~  1LhE1E1HH1ǅ  LpH01H    HH@HP HLhǅ  LpLH0E1E11E1Hǅ    Hǅ    Hǅ    I1L`E1E1HE11E1HLhH Hǅ  H01HMeI]A$fIn0=wA$=wAE xAE K  H   HL)E肳LH H`A$)A$L|L1E1E1E1H1E1HHH H0HH HPǅ  YH@
v  X@ЗL0H@H)ޕfoLL0L0GL讕MHL0蚕L0L0肕L0L0誗H=[ HxHTHxL0HHHH  H11E1HE1E11H0LhHǅ  H1E1E1HE1E11HE1LhH0Lǅ  HLL0~LL0HL0\L0L0DL01L`E1E1HE1E11HE1Hǅ  1L E1E1H1HHH ǅ  H 袘LILL0蔓L0L0|L0HL0aL0LL0FL01HH1E1E1HHLpE1ǅ  HH0Hǅ    E11Hǅ    Hǅ    1L`E1E1HE11E1HLhǅ  H01HMHL0hL0HLL0FLL01E1E1E1HE11HH ǅ  L`HXA$fIn =wA$=wHx	  H   HL0)EdL0HH`A$6A$)L^L0H FL0 HH+L0eHL`E1ǅ  LhH0KAo  A  HLH0LLL0訐L0}HL0荐L0HeL0IvL0蚒H=K HxHDHxL0HH豒HHN  1LhE1E1HH1ǅ  LpH01HH1E1E1HE1E11H0LhLǅ  HL`ǅ  LhLpH01E1E11HHHHHLE1ǅ  HH0LL0CHL0ݎL0Z=wLkAE =wAE H赏I:M]IUA=wA=wAE HpxAE 5  1HH0HH#LL0$L0HL0	L0]1LhE1E1HHE11ǅ  H01HLh1E11ǅ  HHH01HLh11E11HHHǅ  H0HGL0sH=$ HxHLxL0M=葏HH  LhE1hH= HxHǑLxM*BLpH  1E1E1E1H1HHǅ  H01HiH H1E1H55T  HH81躐HE1HHE1E1HH H0HH ǅ  1LE1E1HLh1HHǅ  LpH01HmHL0舋L0VHL0mL0LL0RL0dLHL0+L0(LLL0	LL0YHLL0ڊL0yH11E1HE1E11H0LpHǅ  H1E1E1HE1E11HLpH0Lǅ  /MCMcA Lh=wA A$=wA$AxA  ME1sLL0H L0ɉL0H1E1E1HE1E11H0HE1HL`Hǅ  @1L`E1E1HE1E11HE1ǅ  H0HHH11E1LE11HHLhH0LpHǅ  H词L0IHL)0蚈Lfo0LL )pL foL0萊H=A HxH:HxL0HH2觊Hx  H1E1E1HE1E11H0Hǅ  HL`HXfInA$fInfl=wA$=wHx  H   HL0)E/L0HH`A$A$L)L0HL0HH1E1E1HE1E11HE1LpH0Lǅ  L0H= HxH萋HxL0HHLpLhH  1E1E11HHǅ  H01H'HLhǅ  LpLH0H;  
  H    L08L0HHv1LhE1E1HH1E1ǅ  LpH01H?H  HH5BM  H81ΉE1E1E1L0L1LLML L0Lǅ  L0HE1H1E1E1HE11H0Lǅ  H1E1E1HE1E11H0ǅ  HHsLhHXAE fIn =wAE =wHx	  H   HL0)EРL0IAE 9AE ,LՃL0HE1E1E1LE1E11H0Hǅ   HqHA  AHH0HHI(:HE1E1E1ǅ  E11H0HH	HE1LLH0LLL`HXA$fIn=wA$=wHx  H    H)EHL0HE)L0HH`A$A$rL#L0^H11E1HE1E11H0L`E1HLpǅ  HE  HE1H5I  LH81'1L 1HLE1HHH H0ǅ  hL0蔃H=E HxH>LxL0M貃HH  H1E1E1HE11LhHH0Lǅ  HH01iH01H`i1iHH5 Hxp蔎  HeN    H=y]  8  HHhHpH`xH=wHH1H=o HHUH      HEHH0iH0   Hx  H`hHphHhhLHLHHxx3lH0HQ[HZHLFH9H,HLH;  fH   LL0HNL0LHHH`5E11H0E1LLhE11HLpǅ  jH  H5VF  LIH81܂1E1E1HE11E1HHH ǅ  a1E1E1HL0AH= HxHHxL0HHXLpLhHE  H1E1E1HE11H0Lǅ  H  HH5RE  E1H81ہE1E11HLhǅ  H01H.LLLL0	}L0L1LHHL)0|Lfo0@H<  HH5D  H81(H11HE1E1LhH0Lpǅ  tH  HH5ED  L0H81ʀL0ǅ	  HLLHHxxhHE1L`LhE11E1H0HLpHHH0HHIH/  HH5C  H81E1E11HLhǅ  LpH01HgH ff.@zLH)  HH  HH5C  H81Lh!H  HH5B  H81kLhE1'ǅ  Hz HL)0zLfo0H  HH5oB  H81~hH  HH5OB  L0H81~L0HL)02zLfo0H  HH5A  E1H81~1E1E1HE11Hǅ  ޾HO  HH5A  H81;~H/  HH5A  E1H81~1E1E1HE11Hǅ  vLL0_yL0X UHAVEAUIATIԉSHPdH%(   H]LH    HL|O  AM$D9   HFE  H}H]fInfHnHE    H     @@ flH;)Efo  HC    )EfHE)EA|$\Su;Lf     HBHHHC    HHz\StH]HAHA    Iu(X{HtnIUML$L9   I}@ t*1HUdH+%(      He[A\A]A^]     HY  IE@ H  DH5/U  H81e|I}  tH'  I9E@   LUwfD  fH=  AE fHnH  flIE@AE0D  H5aA  IH@  HCH@  HHMH54  HH>PH5T  1M${XZVIE@    awf     UHAWAVAUIATSHzL`pIH@p    M  M|$I\$(A=#  HAH    JA=  AA$=  A$=  AMfpxA  x-  1wLNzII9\$(  I~pMfpHtxz  AxA  Htx  M   LX{AE xAE   H[A\A]A^A_]@ H  A$x=7  A<$=AMfpfH=q  H[A\A]A^A_]zfD  1vLAyI~pIFp    IH0&tf.     KAA$=A=wAMfpTAf  H?1IfD  A$P  A$AMfp   1 LXt AMfpy HL[A\A]A^A_]*tf.     Ht H     Ls       AA$=   A$AMfpAL1sQfD  s|fD  A4$~      AMfpHLurL8s Mfpr1A$fff.     AMfp?1Mfp,{f     UfHx  fHnHAWAVAUATSHX  LWxdH%(   H]H)pHPH-  )EfHn~J  H8flHE    )EfHnfl)EHt)LIHM~Hw5HW  HcH>fD  H  H  Hj  H  H:  A   H  HH9>  L;  H5{?  LuH8S1<vXHpZH0H0H;Htxt  HI9uHl?    H=xO  E1)  HEdH+%(   U&  HeL[A\A]A^A_] HV=wHUHV=wHUHV=wHxH=wHpHLuH4IHpL%&=  L8LH0ATޒAZA[H} L8  H} \  H  H0HH  H< uH<  HLL&:  A   H[8  H5=  H8S1tAXAYrfD  pfD  Hǅ     HNH =wH HELfA$=wA$L.LxAE =wAE LpH    HpLuH0H  z  AE =wAE A$=wA$   4nHH  H  =wHCHL=  rHHD  H5  LA   HH8ErH8Iǋx  M  xP  H5!  LH8H   =w  %  AxA*  H8=wH  H=/  HSHpIH   =wAH L=2  L9H;    H;    H L"qL  f  A=wALH8H5B  H9p8  H f   LHE    HE    LmHEEoLHIZ$  L8   E1H      HE  IH wH  LMIH(wH  HMH  IH0wLHLLJ40LLLH]oLLHLMLtAxAb  AxA  x  A xA   AxAH  H   AE xAE   H^  H=  HSHnIH   =wA I@LLH5[  H   H  LHH  A xA S  H  H9C  HuHLeIH      HE    HAE xAE   H   A$xA$n  HH5  HGH   Hd  HHj  L%'  H=  IT$LsmIHW   =wA Lƺ   HLjLHI  x  A xA   M9L;-  uL;G  Y  AxA    HH5=  HGH   H@  HHF  HH5  HGH   Hf  IMl  Lκ   HLjLHI  x  AxA  M9L;@  uL;Z  4  A xA   "  H  H=   HSHkIH   =wAIGH5f  LH   H  IM  AxAuLLhLHLH5  HGH   H  LHH  L%  H=<  LIT$LjLHI   =wAH  A   E1I9@     LLLULHE    H]-jLLHLI  H  HP =w   LLLH?L)K4LMH	LLLjLLLIMtAxA  x  AxA  A$xA$#  A xA +  M  L%  L9  HH9  L;  H $  Ã  H H52  H9p  H if.-TF  z`  H  Hǅ    Hǅ    fHnHǅ    flHǅ    HǅX    HǅP    L9  HH  HMA      ) fHfo H  H2LhHH0H HrHL9  HH  HMA      ) HPfo HH  H2HH0H@HHrH HM92  H  HXMA      LrHH  H2HH0H@HHrHHHH@ L Y  E  AD$H111HHE1AHD9  H9?  HHXEMLHHH   IE   L9    LHAU  HcH1  H9 a  E,  M9~hHH9  L9~OLHHBXD9H  A1IEYH LY   HW  H5H2  H81gfLhpIH@p    M  IuH =wI](Ht=wHX t H  H99  HX/bH t H  H9  HbH t H  H9X  HaMt
I9](w  I|$pMl$pHtxd  H HtxQ  HtxH  H=?  A=N  H8A    ALL   Hǅ     Hǅ     D  H)  A   {fD  H>   =wH5.  H"  D  HNH =wH HE    IrH =wH LuHEHpH0KD  L=  A=wAL}L HELpLxH HEH     HX` H8D`    L0` IR=wHUD  L=)  A=wAL}Y     H_	 L_ LLL_LLH    HLLz_LL)    LLQ_LD  L8_> LE1^  Hǅ8    fD  H,  H==  +  H8 tH8x   Mt1AxAtcIHxt\A$x	A$t[H0fHI9H;Htxui^    LX^fD  HH^fD  L8^fD  H(^J L^ L^ LLL]LLLnLLaLLLd  E11E1D  AxA-  LMtAxAF  E1Htx]  M,A !A Lǉ ] @ LLI`LLE1g  E1LsLL\LVHL\LL!L\^HhaLHL8_  fff.     LL L 4\ LL  LL E1  \L  fD  HL  [L  |x  L^  E1Hǅ8    L[ E1E1^  Ax8Au0LL L J[ LL LLM@ []H=  HH`LML y]L H  L8_  .     L8a      LLZLCD  HLLrZLL    LXLPfInAfInfl=wAA=wAH8x  H fɿ   LLLHE    HEM)E,\LLHLI	  AxAt_  fLL LL sYL _  LL @ LHY0 L_  H'  H=.7  E1N  (f     K[H=  HH]LM%p[E1b  HHH  HH5    H81.]  E1b  N {]LHH8E1b  QHKfInLkfHnfl=wAE =wAE x     LL)EHtHHHWH5  HHǅ    HH  fHHXH  H_H\\HLE1d  @YH=<  HL5\LML YL H  LLE1I߹d  v H xsLLI߹d  ?H  fHH$  XHH H-	  E'  M9+fD  HY  =wH  HuHH      HE    HErIċx  MtLtA$xA$	  LE1e  HE1UL^  Hǅ8    HZHLE1g  qH8L  ALH7ZILLIڹg  Hǅ     1IH{  H=  HSHWHH4	   =wHGHH5t  H   Hu	  HHËHF	  x  H5  H   THB  HHHH<SH  x  x  EQ	  AT$E1E11HHZ   H9HIH9   I9H9   I9HLHM	HMLMLAA)LIAf/  	I9
  HH9 h  LHI9uxuH3SHSHLLRLLLLRLLLRLLRAxA  ILE11Lg  Hǅ    Hǅ    HǅX    HLLL)RfoLLLH  =wHX  HuHH      HE    HEnIċx  MtLpA$xA$  LE1h  dM3SH=R  HHKVLMRSH  Lj  @ LLLQLLUILLE1ҹj  RLLPHPHPH8PLE1j  *HH)YPfoH+MLkRH=  HLULLML RL H  MLE1ILj  L  j  t:M  LL1Iڹg  LE1 ff.     HLLL  MO L LLMPM`A=wAA$=wA$A xA   ME11L9 Lj  H  HH  HHxH9t5HX  Hu  HqH  1HH9|  H;T uL9   L;HIwH9HX  H  HJH~1H9\ HH9uHKHVH  H5  H81uRLk  oPHLl  D  KPH*H  H   HHpH9t5HX  H  HJH^1HH9MH9\ uM9D  1KD M9H?EHHH#MH_  HH  H5q  H8M1L9LLHLLHLKyA 3HLLLLHLOHrL1Ht&L9  H9  ?HL9-  ILLL	LLL1M9M  LL1۹j  6I9MH=  HHHPHHHNHiH  HH5X  H81OIA6,2PHHH  HH5  H81OL 3HKHHHHH;t	HHX t H  H9+  HX7JH t H  H9  HJH H  H9X  HImH  HH5#  H81NLj  HH   H9HuH;G  HJHWH LIHX  H5  L H81@NLLd  L L %HH   H9,HuH;  [1H  H5  H81M9HH   H9HuH;x  H  LH5  H81ML L1۹j  zH8xjL_  QHM1HXG1   jL11H1Hf.     f.          IAЃxSHc׉HE9D|>t?1 }1H9})HcHATD9~މ9|A9@ AQ1A9 ff.     UHAVIAUATASHH /KL`  IM   5F  DL;9   HHIE;butI=wHL  L1HFIH  D`(HHx  AE xAE   H [A\A]A^]@ MEpIEp    M  MHA=wAIH(H  =  HDLLMLEHMKHMLEHLMH  I;H(  I}pMEpHtx  AxA  Htx  L  M    DL׉ΉMMHc9a  LcIME;`    9M  HcLE)HwHM؍PHHHHHHHHLLILEЋM؃E`I8  =fD  UH߉G	fD  LH [A\A]A^]<E@ H0E HDLHMLMLEnJLELMHHMHpA  A  A xA @  HHωYfD  N  9  H@L׉UHcMHEIHMLcEH      LII9cD  HDLIHHI}pIEp    HCf.     HDLHMLMLE&ILELMHHMH(AA A LHMCHM    Ht     LHMTCHM  HMLM;CHMLMfD     NHHH#  H  H  D`H=    HM; AA A LHMBHMf     HLLMHMLEALMHMLE     I8I=w2BLHMLEBHMLE1A A h@ UHHHG      HG   HH)Hv+HHHtmHtGBDHcH9uz     GHHcʉH9tHx  H5!  H89BɸfWGHH	HcʉH9u    WGHH	HHcʉH9u@ HuCHtfD  H@`HtZH   HtNIHtDH@H;.  u`LLELEA'ALǉE@E0CH.Hx  H5  H8QA   HPLEtPHD  HѾ   H  H81ELEcA A L @H  H5u  H81DLEfff.     LVIIM   1D  HI9tM9D u   f.     1 ff.     IT HB         @}   L9tIX  Ht4HqH~c1@ ff.     HH9tGH;T u{ LD  H   H9`HuH;\  N ff.     HI9S1HH                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                   csgraph_to_masked exactly name '%U' is not defined assignment csgraph_from_masked at least at most csgraph_masked_from_dense csgraph_from_dense csgraph_to_dense Missing type object ITYPE_t DTYPE_t 'bool' 'char' 'signed char' 'unsigned char' 'short' 'unsigned short' 'int' 'unsigned int' 'long' 'unsigned long' 'long long' 'unsigned long long' 'complex float' 'float' 'complex double' 'double' 'complex long double' 'long double' a struct Python object a pointer a string end unparsable format string needs an argument %.200s() %s takes no keyword arguments takes no arguments %.200s() %s (%zd given) takes exactly one argument __loader__ loader __file__ origin __package__ parent __path__ submodule_search_locations _cython_3_1_6 cannot import name %S <cyfunction %U at %p> Bad call flags for CyFunction keywords must be strings builtins cython_runtime __builtins__ scipy.sparse.csgraph._tools does not match numpy flatiter broadcast ndarray generic number unsignedinteger inexact complexfloating flexible character ufunc numpy._core._multiarray_umath numpy.core._multiarray_umath _ARRAY_API _ARRAY_API is NULL pointer numpy.import_array reconstruct_path buffer dtype construct_dist_matrix __module__ func_doc __doc__ func_name __name__ __qualname__ func_dict __dict__ func_globals __globals__ func_closure __closure__ func_code __code__ func_defaults __defaults__ __kwdefaults__ __annotations__ _is_coroutine __dictoffset__ __vectorcalloffset__ __weaklistoffset__ __reduce__ an integer is required      %.200s() takes %.8s %zd positional argument%.1s (%zd given)     scipy/sparse/csgraph/_tools.pyx scipy.sparse.csgraph._tools.csgraph_to_masked   '%.200s' object does not support slice %.10s    scipy.sparse.csgraph._tools.csgraph_from_masked scipy.sparse.csgraph._tools.csgraph_masked_from_dense   scipy.sparse.csgraph._tools.csgraph_from_dense  Cannot convert %.200s to %.200s Out of bounds on buffer access (axis %d)        scipy.sparse.csgraph._tools._populate_graph     scipy.sparse.csgraph._tools.csgraph_to_dense    Unexpected format string character: '%c'        Buffer dtype mismatch, expected %s%s%s but got %s       Buffer dtype mismatch, expected '%s' but got %s in '%s.%s'      Shared Cython type %.200s is not a type object  Shared Cython type %.200s has the wrong size, try recompiling   scipy.sparse.csgraph._tools.__defaults__        Expected a dimension of size %zu, got %zu       Expected %d dimensions, got %d  Python does not define a standard format string size for long double ('g')..    Buffer dtype mismatch; next field is at offset %zd but %zd expected     Big-endian buffer not supported on little-endian compiler       Buffer acquisition: Expected '{' after 'T'      Cannot handle repeated arrays in format string  Does not understand character buffer dtype format string ('%c') Expected a dimension of size %zu, got %d        Expected a comma in format string, got '%c'     Expected %d dimension(s), got %d        Unexpected end of format string, expected ')'   __name__ must be set to a string object __qualname__ must be set to a string object     function's dictionary may not be deleted        setting function's dictionary to a non-dict     __annotations__ must be set to a dict object    Interpreter change detected - this module can only be loaded into one interpreter per process.  __defaults__ must be set to a tuple object      changes to cyfunction.__defaults__ will not currently affect the values used in function calls  __kwdefaults__ must be set to a dict object     changes to cyfunction.__kwdefaults__ will not currently affect the values used in function calls        %s() got multiple values for keyword argument '%U'      %.200s() keywords must be strings       %.200s.%.200s is not a type object      %.200s.%.200s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObject      unbound method %.200S() needs an argument        while calling a Python object  NULL result without error in PyObject_Call      calling %R should have returned an instance of BaseException, not %R    raise: exception class must be a subclass of BaseException      ../../../scipy/sparse/csgraph/parameters.pxi    Module '_tools' has already been imported. Re-initialisation is not supported.  compile time Python version %d.%d of module '%.100s' %s runtime version %d.%d   base class '%.200s' is not a heap type  extension type '%.200s' has no __dict__ slot, but base type '%.200s' has: either add 'cdef dict __dict__' to the extension type or add '__slots__ = [...]' to the base type     _ARRAY_API is not PyCapsule object      module compiled against ABI version 0x%x but this version of numpy is 0x%x      module was compiled against NumPy C-API version 0x%x (NumPy 1.23) but the running NumPy has C-API version 0x%x. Check the section C-API incompatibility at the Troubleshooting ImportError section at https://numpy.org/devdocs/user/troubleshooting-importerror.html#c-api-incompatibility for indications on how to solve this problem.       FATAL: module compiled as unknown endian        FATAL: module compiled as little endian, but detected different endianness at runtime   ../../../../../../usr/lib/python3/dist-packages/numpy/__init__.cython-30.pxd    init scipy.sparse.csgraph._tools        %s() got an unexpected keyword argument '%U'    cannot fit '%.200s' into an index-sized integer '%.200s' object is not subscriptable    '%.200s' object is unsliceable  scipy.sparse.csgraph._tools.reconstruct_path    Buffer has wrong number of dimensions (expected %d, got %d)     Item size of buffer (%zd byte%s) does not match size of '%s' (%zd byte%s)       scipy.sparse.csgraph._tools._construct_dist_matrix      scipy.sparse.csgraph._tools.construct_dist_matrix       _cython_3_1_6._common_types_metatype    _cython_3_1_6.cython_function_or_method scipy.sparse.csgraph._tools.__pyx_defaults      __int__ returned non-int (type %.200s).  The ability to return an instance of a strict subclass of int is deprecated, and may be removed in a future version of Python. __int__ returned non-int (type %.200s)  value too large to convert to int   -ʌ$dԓ       @      ?         @                           																																																															O
								"

		
		


																		G
			2
*
											p@@p@@@@@@@h@@hhh@@@@@@@@@@@@@@@@pph@@@h@@@ph@p,,,,,,,,,,,,,,,,,,,,,,,,,,,M,:,,,,,,XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX;!$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$# !$#$#$#$#$#$#!$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#$#!$#~! !t^Hzeros       _validation     validate_graph tocsr    toarray __test__ sum    spmatrix        __spec__ shape  __set_name__    searchsorted sctree                     scipy/sparse/csgraph/_tools.pyx scipy.sparse.csgraph._tools     scipy.sparse._sputils   scipy.sparse res        reconstruct_path (line 415)                     
    reconstruct_path(csgraph, predecessors, directed=True)

    Construct a tree from a graph and a predecessor list.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array_like or sparse array or matrix
        The N x N matrix representing the directed or undirected graph
        from which the predecessors are drawn.
    predecessors : array_like, one dimension
        The length-N array of indices of predecessors for the tree.  The
        index of the parent of node i is given by predecessors[i].
    directed : bool, optional
        If True (default), then operate on a directed graph: only move from
        point i to point j along paths csgraph[i, j].
        If False, then operate on an undirected graph: the algorithm can
        progress from point i to j along csgraph[i, j] or csgraph[j, i].

    Returns
    -------
    cstree : csr matrix
        The N x N directed compressed-sparse representation of the tree drawn
        from csgraph which is encoded by the predecessor list.

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import reconstruct_path

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_array(graph)
    >>> print(graph)
    <Compressed Sparse Row sparse array of dtype 'int64'
    	with 4 stored elements and shape (4, 4)>
    	Coords	Values
    	(0, 1)	1
    	(0, 2)	2
    	(1, 3)	1
    	(2, 3)	3

    >>> pred = np.array([-9999, 0, 0, 1], dtype=np.int32)

    >>> cstree = reconstruct_path(csgraph=graph, predecessors=pred, directed=False)
    >>> cstree.todense()
    array([[0., 1., 2., 0.],
           [0., 0., 0., 1.],
           [0., 0., 0., 0.],
           [0., 0., 0., 0.]])

                    reconstruct_path ravel range    __qualname__    pydata_sparse_fill_value        pydata_sparse_cls       predecessors pop pind order ones        numpy._core.umath failed to import                              numpy._core.multiarray failed to import numpy   null_value np nnull ndim        nan_null nan    __name__        __module__      minimum matrix  masked_values   masked_invalid  masked_array mask       __main__ ma lil issparse isnan isinf    isenabled       is_pydata_spmatrix      _is_coroutine int32     _initializing   infinity_null inf indptr        indices idx_grid                graph should have two dimensions                graph should be a square array                  graph and predecessors must have the same shape graph gc        __func__        from_scipy_sparse format        float64 fill_value fill enable empty dtype      dist_matrix     disable directed        dense_output data2 data cumsum  csr_output      csr_matrix      csr_array csr           csgraph_to_masked (line 341)    
    csgraph_to_masked(csgraph)

    Convert a sparse graph representation to a masked array representation

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : csr_array, csc_array, or lil_array
        Sparse representation of a graph.

    Returns
    -------
    graph : MaskedArray
        The masked dense representation of the sparse graph.

    Examples
    --------
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import csgraph_to_masked

    >>> graph = csr_array( [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ])
    >>> graph
    <Compressed Sparse Row sparse array of dtype 'int64'
        with 4 stored elements and shape (4, 4)>

    >>> csgraph_to_masked(graph)
    masked_array(
      data=[[ --, 1.0, 2.0,  --],
            [ --,  --,  --, 1.0],
            [ --,  --,  --, 3.0],
            [ --,  --,  --,  --]],
      mask=[[ True, False, False,  True],
            [ True,  True,  True, False],
            [ True,  True,  True, False],
            [ True,  True,  True,  True]],
      fill_value=1e+20)

      csgraph_to_masked               csgraph_to_dense (line 223)                     
    csgraph_to_dense(csgraph, null_value=0)

    Convert a sparse graph representation to a dense representation

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : csr_array, csc_array, or lil_array
        Sparse representation of a graph.
    null_value : float, optional
        The value used to indicate null edges in the dense representation.
        Default is 0.

    Returns
    -------
    graph : ndarray
        The dense representation of the sparse graph.

    Notes
    -----
    For normal sparse graph representations, calling csgraph_to_dense with
    null_value=0 produces an equivalent result to using dense format
    conversions in the main sparse package.  When the sparse representations
    have repeated values, however, the results will differ.  The tools in
    scipy.sparse will add repeating values to obtain a final value.  This
    function will select the minimum among repeating values to obtain a
    final value.  For example, here we'll create a two-node directed sparse
    graph with multiple edges from node 0 to node 1, of weights 2 and 3.
    This illustrates the difference in behavior:

    >>> from scipy.sparse import csr_array, csgraph
    >>> import numpy as np
    >>> data = np.array([2, 3])
    >>> indices = np.array([1, 1])
    >>> indptr = np.array([0, 2, 2])
    >>> M = csr_array((data, indices, indptr), shape=(2, 2))
    >>> M.toarray()
    array([[0, 5],
           [0, 0]])
    >>> csgraph.csgraph_to_dense(M)
    array([[0., 2.],
           [0., 0.]])

    The reason for this difference is to allow a compressed sparse graph to
    represent multiple edges between any two nodes.  As most sparse graph
    algorithms are concerned with the single lowest-cost edge between any
    two nodes, the default scipy.sparse behavior of summing multiple weights
    does not make sense in this context.

    The other reason for using this routine is to allow for graphs with
    zero-weight edges.  Let's look at the example of a two-node directed
    graph, connected by an edge of weight zero:

    >>> from scipy.sparse import csr_array, csgraph
    >>> data = np.array([0.0])
    >>> indices = np.array([1])
    >>> indptr = np.array([0, 1, 1])
    >>> M = csr_array((data, indices, indptr), shape=(2, 2))
    >>> M.toarray()
    array([[0., 0.],
           [0., 0.]])
    >>> csgraph.csgraph_to_dense(M, np.inf)
    array([[inf,  0.],
           [inf, inf]])

    In the first case, the zero-weight edge gets lost in the dense
    representation.  In the second case, we can choose a different null value
    and see the true form of the graph.

    Examples
    --------
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import csgraph_to_dense

    >>> graph = csr_array( [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ])
    >>> graph
    <Compressed Sparse Row sparse array of dtype 'int64'
        with 4 stored elements and shape (4, 4)>

    >>> csgraph_to_dense(graph)
    array([[0., 1., 2., 0.],
           [0., 0., 0., 1.],
           [0., 0., 0., 3.],
           [0., 0., 0., 0.]])

            csgraph_to_dense                csgraph should be a square matrix       csgraph_orig            csgraph must be sparse          csgraph must be lil, csr, or csc format                         csgraph_masked_from_dense (line 83)                             
    csgraph_masked_from_dense(graph, null_value=0, nan_null=True,
                              infinity_null=True, copy=True)

    Construct a masked array graph representation from a dense matrix.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like
        Input graph.  Shape should be (n_nodes, n_nodes).
    null_value : float or None (optional)
        Value that denotes non-edges in the graph.  Default is zero.
    infinity_null : bool
        If True (default), then infinite entries (both positive and negative)
        are treated as null edges.
    nan_null : bool
        If True (default), then NaN entries are treated as non-edges

    Returns
    -------
    csgraph : MaskedArray
        masked array representation of graph

    Examples
    --------
    >>> from scipy.sparse.csgraph import csgraph_masked_from_dense

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]

    >>> csgraph_masked_from_dense(graph)
    masked_array(
      data=[[--,  1,  2, --],
            [--, --, --,  1],
            [--, --, --,  3],
            [--, --, --, --]],
      mask=[[ True, False, False,  True],
            [ True,  True,  True, False],
            [ True,  True,  True, False],
            [ True,  True,  True,  True]],
      fill_value=0)

                   csgraph_masked_from_dense       csgraph_from_masked (line 18)   
    csgraph_from_masked(graph)

    Construct a CSR-format graph from a masked array.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : MaskedArray
        Input graph.  Shape should be (n_nodes, n_nodes).

    Returns
    -------
    csgraph : csr_array
        Compressed sparse representation of graph,

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse.csgraph import csgraph_from_masked

    >>> graph_masked = np.ma.masked_array(data =[
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ],
    ... mask=[[ True, False, False,  True],
    ...       [ True,  True,  True, False],
    ...       [ True,  True,  True, False],
    ...       [ True,  True,  True,  True]],
    ... fill_value = 0)

    >>> csgraph_from_masked(graph_masked)
    <Compressed Sparse Row sparse array of dtype 'float64'
        with 4 stored elements and shape (4, 4)>

             csgraph_from_masked             csgraph_from_dense (line 172)   
    csgraph_from_dense(graph, null_value=0, nan_null=True, infinity_null=True)

    Construct a CSR-format sparse graph from a dense matrix.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like
        Input graph.  Shape should be (n_nodes, n_nodes).
    null_value : float or None (optional)
        Value that denotes non-edges in the graph.  Default is zero.
    infinity_null : bool
        If True (default), then infinite entries (both positive and negative)
        are treated as null edges.
    nan_null : bool
        If True (default), then NaN entries are treated as non-edges

    Returns
    -------
    csgraph : csr_array
        Compressed sparse representation of graph,

    Examples
    --------
    >>> from scipy.sparse.csgraph import csgraph_from_dense

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]

    >>> csgraph_from_dense(graph)
    <Compressed Sparse Row sparse array of dtype 'float64'
        with 4 stored elements and shape (4, 4)>

                   csgraph_from_dense      csgraph csc     copy_if_dense copy      construct_dist_matrix (line 525)                                
    construct_dist_matrix(graph, predecessors, directed=True, null_value=np.inf)

    Construct distance matrix from a predecessor matrix

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like or sparse
        The N x N matrix representation of a directed or undirected graph.
        If dense, then non-edges are indicated by zeros or infinities.
    predecessors : array_like
        The N x N matrix of predecessors of each node (see Notes below).
    directed : bool, optional
        If True (default), then operate on a directed graph: only move from
        point i to point j along paths csgraph[i, j].
        If False, then operate on an undirected graph: the algorithm can
        progress from point i to j along csgraph[i, j] or csgraph[j, i].
    null_value : bool, optional
        value to use for distances between unconnected nodes.  Default is
        np.inf

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between nodes along the path specified
        by the predecessor matrix.  If no path exists, the distance is zero.

    Notes
    -----
    The predecessor matrix is of the form optionally returned by
    `shortest_path`.  Row i of the predecessor matrix contains
    information on the shortest paths from point i: each entry
    predecessors[i, j] gives the index of the previous node in the path from
    point i to point j.  If no path exists between point i and j, then
    predecessors[i, j] = -9999

    It should be noted that `shortest_path` only returns distance matrix
    by default. With ``return_predecessors=True``, it returns a tuple with
    distance matrix as its first element and predecessors array as second
    element.

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import construct_dist_matrix

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_array(graph)
    >>> print(graph)
    <Compressed Sparse Row sparse array of dtype 'int64'
    	with 4 stored elements and shape (4, 4)>
    	Coords	Values
    	(0, 1)	1
    	(0, 2)	2
    	(1, 3)	1
    	(2, 3)	3

    >>> pred = np.array([[-9999, 0, 0, 2],
    ...                  [1, -9999, 0, 1],
    ...                  [2, 0, -9999, 2],
    ...                  [1, 3, 3, -9999]], dtype=np.int32)

    >>> construct_dist_matrix(graph=graph, predecessors=pred, directed=False)
    array([[0., 1., 2., 5.],
           [1., 0., 3., 1.],
           [2., 3., 0., 3.],
           [2., 1., 3., 0.]])

                    construct_dist_matrix   compressed              cline_in_traceback              __class_getitem__       __class__ c bool        asyncio.coroutines astype       asarray array   argsort arange ?        ValueError              Type of predecessors array should be np.int32   TypeError N     ImportError ITYPE DTYPE C .     
    construct_dist_matrix(graph, predecessors, directed=True, null_value=np.inf)

    Construct distance matrix from a predecessor matrix

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like or sparse
        The N x N matrix representation of a directed or undirected graph.
        If dense, then non-edges are indicated by zeros or infinities.
    predecessors : array_like
        The N x N matrix of predecessors of each node (see Notes below).
    directed : bool, optional
        If True (default), then operate on a directed graph: only move from
        point i to point j along paths csgraph[i, j].
        If False, then operate on an undirected graph: the algorithm can
        progress from point i to j along csgraph[i, j] or csgraph[j, i].
    null_value : bool, optional
        value to use for distances between unconnected nodes.  Default is
        np.inf

    Returns
    -------
    dist_matrix : ndarray
        The N x N matrix of distances between nodes along the path specified
        by the predecessor matrix.  If no path exists, the distance is zero.

    Notes
    -----
    The predecessor matrix is of the form optionally returned by
    `shortest_path`.  Row i of the predecessor matrix contains
    information on the shortest paths from point i: each entry
    predecessors[i, j] gives the index of the previous node in the path from
    point i to point j.  If no path exists between point i and j, then
    predecessors[i, j] = -9999

    It should be noted that `shortest_path` only returns distance matrix
    by default. With ``return_predecessors=True``, it returns a tuple with
    distance matrix as its first element and predecessors array as second
    element.

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import construct_dist_matrix

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_array(graph)
    >>> print(graph)
    <Compressed Sparse Row sparse array of dtype 'int64'
    	with 4 stored elements and shape (4, 4)>
    	Coords	Values
    	(0, 1)	1
    	(0, 2)	2
    	(1, 3)	1
    	(2, 3)	3

    >>> pred = np.array([[-9999, 0, 0, 2],
    ...                  [1, -9999, 0, 1],
    ...                  [2, 0, -9999, 2],
    ...                  [1, 3, 3, -9999]], dtype=np.int32)

    >>> construct_dist_matrix(graph=graph, predecessors=pred, directed=False)
    array([[0., 1., 2., 5.],
           [1., 0., 3., 1.],
           [2., 3., 0., 3.],
           [2., 1., 3., 0.]])

                    
    reconstruct_path(csgraph, predecessors, directed=True)

    Construct a tree from a graph and a predecessor list.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : array_like or sparse array or matrix
        The N x N matrix representing the directed or undirected graph
        from which the predecessors are drawn.
    predecessors : array_like, one dimension
        The length-N array of indices of predecessors for the tree.  The
        index of the parent of node i is given by predecessors[i].
    directed : bool, optional
        If True (default), then operate on a directed graph: only move from
        point i to point j along paths csgraph[i, j].
        If False, then operate on an undirected graph: the algorithm can
        progress from point i to j along csgraph[i, j] or csgraph[j, i].

    Returns
    -------
    cstree : csr matrix
        The N x N directed compressed-sparse representation of the tree drawn
        from csgraph which is encoded by the predecessor list.

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import reconstruct_path

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]
    >>> graph = csr_array(graph)
    >>> print(graph)
    <Compressed Sparse Row sparse array of dtype 'int64'
    	with 4 stored elements and shape (4, 4)>
    	Coords	Values
    	(0, 1)	1
    	(0, 2)	2
    	(1, 3)	1
    	(2, 3)	3

    >>> pred = np.array([-9999, 0, 0, 1], dtype=np.int32)

    >>> cstree = reconstruct_path(csgraph=graph, predecessors=pred, directed=False)
    >>> cstree.todense()
    array([[0., 1., 2., 0.],
           [0., 0., 0., 1.],
           [0., 0., 0., 0.],
           [0., 0., 0., 0.]])

                                    
    csgraph_to_masked(csgraph)

    Convert a sparse graph representation to a masked array representation

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : csr_array, csc_array, or lil_array
        Sparse representation of a graph.

    Returns
    -------
    graph : MaskedArray
        The masked dense representation of the sparse graph.

    Examples
    --------
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import csgraph_to_masked

    >>> graph = csr_array( [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ])
    >>> graph
    <Compressed Sparse Row sparse array of dtype 'int64'
        with 4 stored elements and shape (4, 4)>

    >>> csgraph_to_masked(graph)
    masked_array(
      data=[[ --, 1.0, 2.0,  --],
            [ --,  --,  --, 1.0],
            [ --,  --,  --, 3.0],
            [ --,  --,  --,  --]],
      mask=[[ True, False, False,  True],
            [ True,  True,  True, False],
            [ True,  True,  True, False],
            [ True,  True,  True,  True]],
      fill_value=1e+20)

                      
    csgraph_to_dense(csgraph, null_value=0)

    Convert a sparse graph representation to a dense representation

    .. versionadded:: 0.11.0

    Parameters
    ----------
    csgraph : csr_array, csc_array, or lil_array
        Sparse representation of a graph.
    null_value : float, optional
        The value used to indicate null edges in the dense representation.
        Default is 0.

    Returns
    -------
    graph : ndarray
        The dense representation of the sparse graph.

    Notes
    -----
    For normal sparse graph representations, calling csgraph_to_dense with
    null_value=0 produces an equivalent result to using dense format
    conversions in the main sparse package.  When the sparse representations
    have repeated values, however, the results will differ.  The tools in
    scipy.sparse will add repeating values to obtain a final value.  This
    function will select the minimum among repeating values to obtain a
    final value.  For example, here we'll create a two-node directed sparse
    graph with multiple edges from node 0 to node 1, of weights 2 and 3.
    This illustrates the difference in behavior:

    >>> from scipy.sparse import csr_array, csgraph
    >>> import numpy as np
    >>> data = np.array([2, 3])
    >>> indices = np.array([1, 1])
    >>> indptr = np.array([0, 2, 2])
    >>> M = csr_array((data, indices, indptr), shape=(2, 2))
    >>> M.toarray()
    array([[0, 5],
           [0, 0]])
    >>> csgraph.csgraph_to_dense(M)
    array([[0., 2.],
           [0., 0.]])

    The reason for this difference is to allow a compressed sparse graph to
    represent multiple edges between any two nodes.  As most sparse graph
    algorithms are concerned with the single lowest-cost edge between any
    two nodes, the default scipy.sparse behavior of summing multiple weights
    does not make sense in this context.

    The other reason for using this routine is to allow for graphs with
    zero-weight edges.  Let's look at the example of a two-node directed
    graph, connected by an edge of weight zero:

    >>> from scipy.sparse import csr_array, csgraph
    >>> data = np.array([0.0])
    >>> indices = np.array([1])
    >>> indptr = np.array([0, 1, 1])
    >>> M = csr_array((data, indices, indptr), shape=(2, 2))
    >>> M.toarray()
    array([[0., 0.],
           [0., 0.]])
    >>> csgraph.csgraph_to_dense(M, np.inf)
    array([[inf,  0.],
           [inf, inf]])

    In the first case, the zero-weight edge gets lost in the dense
    representation.  In the second case, we can choose a different null value
    and see the true form of the graph.

    Examples
    --------
    >>> from scipy.sparse import csr_array
    >>> from scipy.sparse.csgraph import csgraph_to_dense

    >>> graph = csr_array( [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ])
    >>> graph
    <Compressed Sparse Row sparse array of dtype 'int64'
        with 4 stored elements and shape (4, 4)>

    >>> csgraph_to_dense(graph)
    array([[0., 1., 2., 0.],
           [0., 0., 0., 1.],
           [0., 0., 0., 3.],
           [0., 0., 0., 0.]])

            
    csgraph_from_dense(graph, null_value=0, nan_null=True, infinity_null=True)

    Construct a CSR-format sparse graph from a dense matrix.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like
        Input graph.  Shape should be (n_nodes, n_nodes).
    null_value : float or None (optional)
        Value that denotes non-edges in the graph.  Default is zero.
    infinity_null : bool
        If True (default), then infinite entries (both positive and negative)
        are treated as null edges.
    nan_null : bool
        If True (default), then NaN entries are treated as non-edges

    Returns
    -------
    csgraph : csr_array
        Compressed sparse representation of graph,

    Examples
    --------
    >>> from scipy.sparse.csgraph import csgraph_from_dense

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]

    >>> csgraph_from_dense(graph)
    <Compressed Sparse Row sparse array of dtype 'float64'
        with 4 stored elements and shape (4, 4)>

                   
    csgraph_masked_from_dense(graph, null_value=0, nan_null=True,
                              infinity_null=True, copy=True)

    Construct a masked array graph representation from a dense matrix.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : array_like
        Input graph.  Shape should be (n_nodes, n_nodes).
    null_value : float or None (optional)
        Value that denotes non-edges in the graph.  Default is zero.
    infinity_null : bool
        If True (default), then infinite entries (both positive and negative)
        are treated as null edges.
    nan_null : bool
        If True (default), then NaN entries are treated as non-edges

    Returns
    -------
    csgraph : MaskedArray
        masked array representation of graph

    Examples
    --------
    >>> from scipy.sparse.csgraph import csgraph_masked_from_dense

    >>> graph = [
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ]

    >>> csgraph_masked_from_dense(graph)
    masked_array(
      data=[[--,  1,  2, --],
            [--, --, --,  1],
            [--, --, --,  3],
            [--, --, --, --]],
      mask=[[ True, False, False,  True],
            [ True,  True,  True, False],
            [ True,  True,  True, False],
            [ True,  True,  True,  True]],
      fill_value=0)

                   
    csgraph_from_masked(graph)

    Construct a CSR-format graph from a masked array.

    .. versionadded:: 0.11.0

    Parameters
    ----------
    graph : MaskedArray
        Input graph.  Shape should be (n_nodes, n_nodes).

    Returns
    -------
    csgraph : csr_array
        Compressed sparse representation of graph,

    Examples
    --------
    >>> import numpy as np
    >>> from scipy.sparse.csgraph import csgraph_from_masked

    >>> graph_masked = np.ma.masked_array(data =[
    ... [0, 1, 2, 0],
    ... [0, 0, 0, 1],
    ... [0, 0, 0, 3],
    ... [0, 0, 0, 0]
    ... ],
    ... mask=[[ True, False, False,  True],
    ...       [ True,  True,  True, False],
    ...       [ True,  True,  True, False],
    ...       [ True,  True,  True,  True]],
    ... fill_value = 0)

    >>> csgraph_from_masked(graph_masked)
    <Compressed Sparse Row sparse array of dtype 'float64'
        with 4 stored elements and shape (4, 4)>

             
Tools and utilities for working with compressed sparse graphs
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&&81&&81  ~          \ 2Sq 0"A     !
            a@ t81AjwhhgWAjgV1vQawfAS1j 2XQgWF'qb
&vQRxqygV1 BfAWHF!	ar1F)87!1        R 
#1G<z

Qaz'1z%uA1 `G                   d BfAWE uF#QjV1AuF!3cj {'U!12V1AqvQaA {#QrqXV1#]!7&Q#^1G<uAqYbaqqYbaq1                           P Bc! uF#QjV1AuF!3cj 511E2XQfF'qrrDaF"G1CvQb'wfARvQb#V1
!6T"G19BfIZs!                                         ;  W       Ъ   t  	  }	  
  3    -  ͻ  J  Z     8  d      K   Z  0H  p`  t      Ж       @  P  `0  P  Px    0    0    ,  L  @  @  @  `    @  p           D  d  @     P	  е0	  PX	  	  	  0(
  H
  Pp
  
  @
  p   T  h     0  @D  d  x    0   x  0  0   @  0     2  4  09P  c  0d  j  l             zR x  $         FJw ?9*3$"       D                 \             (   t   P6   ECKA
D ,      d2   ACP
B             EC
G   ,      \4   ESPl
D   ,   $   H   ESP
C   ,   T  U&;   ESP
B        %                                                                              $)            @       ,   (  L   ECBED
GJ     X  ,          l  (M    ACH  $     X    AFA
HA
O     Г]    QCH  $     {    ACAZ
AZ     hy    sCtF      Ȕy    sCtF (   <  (   ECA
IL
D   h      aZHE $     \    AQu
YZ
F      ]    AGT  $         EXk
He
K$     |    EUs
Ce
K      T           4  `    AFI|
D     X  ̚    AFEM
G,   |  h    ECBIv
Gk
E           Y`H       x    Y`H  0     `   ACM
JQ
O $         iCBH
G 4   H  ܟ    ACBEHA
DZ
FL        4W    iCj        tZ    iCAlP        NCI
H
DC   ,      G   ACDGD
C  $   D  @}    EC@
Hl   $   l  }    EC@
Hl   $         EC@
Hl
D$     h    EMF
Ht   $         ECAN
I{(         ACBEEKt(   8  yw   ECDFd      d   ^    iCq   $     @    ECBDb
H $     خ    ECBDb
H       T?   ACG3(     L(   Cq
FJ
C 4   $  P*   ACDEF
Fx
H  0   \  H   ACMi
Fh
H     4            0w    FCm  $        ACBDl
J  ,     {    ACBHEEF       	  4   ACA  (   @	  !   ACDL    l	  ص"          	  9    ECAk   	         4   	      ALh
Ka
OW
IW
I   8   	  ط<   EIMO
Fw
I
K ,   (
  ٮ}   ACBEEEH_     X
  &       D   l
  $   YCGBAb
DM
BAH 4   
  %   uCAFpH
H   (   
     ECP  0     L   NC
HvJHf ,   L     ECBEEEH
F<   |     EF
Ax
Ha
O
HA
C ,        EF~
Gc
M
G,     h\   EYP
G   ,     #'   ECBEEJ
I  <   L  %G   ECFJS
Ee
K
O ,     )d*   ESPd
D        (Tr       4     T   ECBGD
E
I   <     <Z   ECO
Ih
HX
H[
Ez
A     H  [       (   \     ECBIH             GNU                `   ~FDO {"type":"deb","os":"ubuntu","name":"scipy","version":"1.16.3-4build1","architecture":"amd64"}                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                         p                                                                                               I                                                                                                                            R                     X     :v            8v      `     2v      `     ,v      `      v      `     v      `     v     
 `     u     .       u      `     u            u      `     u      `     u      `     u      `     u      `     u      `     tu      `     ru      `     hu     
 `     Pu      `     0u      `     u      `      u      `     j     Q
      `j     !       Vj      `     Hj      `     @j      `     8j      `      j      `     e     2      e            e      `     a           a            a      `     @\     R       \     $       [     (       [            [      `     `[     "       @[      `     N     Y      N            N      `      J     o       J            I      `     I     
 `     I      `     I      `     I      `     I      `     I      `     I      `     I     	 `     I            I      `     uI      `     oI      `     hI            cI      `     XI      `     PI      `     BI      `     0I      `      I     	 `     I            I      `     H     0       H            H     !       hH     	 `     `H      `     RH      `     NH      `     @H      `     0H      `     &H      `     H      `      H      `     G     
       G      `     G      `     G     	 `     G      `     G      `     G     	 `     G      `     G      `     G      `     G      `     G      `     G      `     pG      `     `G     	 `     YG      `     PG     	 `     DG      `     >G      `     ;G      `     0G      `     (G      `      G     (       F     #       F      `     F      `     F      `     F      `     F      `     F      `     `F      `     PF      `     GF      `     AF      `     0F      `      ?     !      >            >      `     >      `     >      `     >      `     `>             E>      `     8>      `     (>      `     !>      `     >     	 `     >     	 `     >      `     =     	 `     =      `     =      `     =      `     =      `     =      `                     X                 	              P             @            P                          X                   o                              0      
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                                        
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                             8   o                                              E   o                   0                            T                         X                           ^      B       `6      `6       
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                                                                              M                              !                          4                                                         0                             