ELF          >            @       hg         @ 8 	 @                                 pc      pc                    p       p       p      Éç	     Éç	                   `
      `
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                     *	                     E                                          ì                     ª	                     &                     E                     ª                                          e	                     c                                                                 Ã
                     í	                     �                     ö
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                     Õ                     ê                     O                     	                                          �                     @                     z                     ¸                     8                     „                     v                                          Þ                     �                     ð                     b                                          Ÿ
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                     ý                     °                     Þ                     ö                     ‡                     x                     	                     ¬                     s	                     ¶                      s                     ™	                     ­                     é                      d                     º                     Ù                     Õ                                          ^                     r                     ª                     Â                     #                                          1                     Ž                     Ö
                     s                     š                                           /                     Ð                     Î                     �	                     ;	                     è                     ‰                     a                     ,                       ‹
                     Ä	                     å
                                                               Ë                                                                ô                                          ±                     ð                     ©                     F   "                   _
                     ¯	                     Ú	                     Ô                                           »                     U                                          M                     )
                     7                     G                     Æ                     ·                     „                                          ¿    £ù              __gmon_start__ _ITM_deregisterTMCloneTable _ITM_registerTMCloneTable __cxa_finalize _Py_NoneStruct PyDict_New PyExc_TypeError PyErr_Format PyObject_Vectorcall PyThread_release_lock PyUnicode_FromString PyObject_GetAttr PyMethod_New PyUnicode_InternFromString PyExc_SystemError PyErr_SetString PyDict_Size PyUnicode_FromFormat PyLong_AsLong PyExc_OverflowError PyErr_Occurred PyLong_Type _Py_Dealloc PyExc_DeprecationWarning PyErr_WarnFormat PyDict_SetItem PyType_Modified PyObject_HasAttr PyObject_CallMethodObjArgs PyErr_NormalizeException PyException_SetTraceback PyObject_GC_UnTrack PyObject_ClearWeakRefs PyObject_GC_Del PyTuple_New PyDict_SetDefault PyBytes_FromStringAndSize PyBytes_AsString PyCode_NewWithPosOnlyArgs PyObject_GetAttrString PyDict_SetItemString PyExc_AttributeError PyErr_ExceptionMatches PyErr_Clear PyThreadState_Get PyInterpreterState_GetID PyExc_ImportError PyModule_NewObject PyModule_GetDict PyType_IsSubtype PyType_Type PyDict_GetItemWithError PyTuple_GetSlice PyTuple_GetItem PyMem_Malloc PyDict_Next PyMem_Free PyErr_NoMemory PyExc_RuntimeWarning PyErr_WarnEx PyList_New _PyObject_GC_New PyObject_GC_Track PyExc_ValueError PyDict_GetItemString PyModule_GetName PyCapsule_IsValid PyCapsule_GetName PyCapsule_GetPointer vsnprintf _Py_FatalErrorFunc PyThread_acquire_lock strrchr PyImport_AddModule PyType_FromModuleAndSpec PyObject_GetItem PyExc_RuntimeError PyImport_ImportModule PyList_Type PyTuple_Type PyLong_FromSsize_t PyBaseObject_Type PyErr_GivenExceptionMatches memmove PyMem_Realloc PyMethodDescr_Type PyCFunction_Type PyCMethod_New PyObject_GetBuffer PyBuffer_Release Py_EnterRecursiveCall Py_LeaveRecursiveCall PyObject_VectorcallDict PyObject_Call _PyThreadState_UncheckedGet PyErr_PrintEx PyErr_WriteUnraisable _Py_FalseStruct PyImport_ImportModuleLevelObject _Py_TrueStruct PyNumber_Index PyLong_AsSsize_t PyExc_IndexError PyCode_NewEmpty PyFrame_New PyTraceBack_Here PyBytes_Type PyObject_VectorcallMethod PyObject_SetAttr PyLong_FromLong PyExc_StopIteration PyException_GetTraceback PyExc_ModuleNotFoundError PyCapsule_Type PyExc_Exception PyObject_GenericGetAttr _PyObject_GenericGetAttrWithDict PyFrozenSet_Type PyFrozenSet_New PyFloat_FromDouble PyExc_ZeroDivisionError PyEval_SaveThread PyEval_RestoreThread PyObject_IsTrue PyObject_RichCompareBool PyList_Append PyList_SetSlice PyList_AsTuple PyObject_SetItem PyExc_NameError _PyDict_GetItem_KnownHash PyMethod_Type PyErr_Fetch PyErr_Restore PySlice_New PyObject_GetIter free PyUnicode_New memset PyUnicode_FromOrdinal PyThread_free_lock PyFloat_Type PyFloat_AsDouble PyDict_Type PyNumber_Negative PyNumber_TrueDivide PyNumber_Add PyObject_RichCompare PyNumber_Subtract PyNumber_InPlaceAdd qsort PyLong_FromLongLong PyNumber_Multiply PyGILState_Ensure PyGILState_Release PyUnicode_Type PyUnicode_Concat PyObject_Format PyNumber_Power PyNumber_InPlaceMultiply PyThread_allocate_lock PySet_New PySet_Contains PySet_Add PySet_Size _PySet_NextEntry PySequence_Contains PyExc_MemoryError memcmp _PyBytes_Join malloc PySet_Discard PyTuple_Pack PyExc_KeyError PyErr_SetObject PySet_Type PyObject_Repr sqrt PyUnicode_AsEncodedString realloc PyLong_FromSize_t _setjmp PyBool_Type PyType_Ready PyCapsule_New _PyType_Lookup PyDict_DelItem PyGC_Disable PyGC_Enable PyObject_SetAttrString Py_Version PyOS_snprintf PyUnicode_FromStringAndSize PyMemoryView_FromMemory PyObject_CallFunctionObjArgs PyUnicode_DecodeUTF8 PyUnicode_InternInPlace PyObject_Hash PyImport_GetModuleDict _Py_EllipsisObject strlen _PyDict_SetItem_KnownHash PyInit__qhull PyModuleDef_Init PyObject_GenericGetDict PyObject_GenericSetDict strncmp strcmp stderr memcpy pow sprintf strncat strpbrk __ctype_b_loc strstr calloc strncpy freopen64 stdin __ctype_toupper_loc clock fflush fgets longjmp localtime strcpy strchr strtod strtol exit vfprintf libm.so.6 libc.so.6 GLIBC_2.2.5 GLIBC_2.14 GLIBC_2.3                                                                                                                                                                                                                                                      Þ         ui	   ò        è         ”‘–   þ     ui	   ò     ii   	      pV            `ú      xV             ú      €V            €V      V            “ï      W            tï      W            {ï      X            †ï      X            �ï     Y            `‹     Y            Œ     Y            ‡      Y            Ð‡     (Y            À�     0Y            0‹     8Y            Hˆ     @Y            `‰     HY            0Š     PY            P†     XY            pˆ     `Y            ˆŠ     hY                  pY             ü      xY            Ð     €Y            À!     ˆY            €ú      �Y            €û      ˜Y            p�      Y            H�     ¨Y            �     °Y            è�     ¸Y            �     ÀY            0�     ÈY            Ð�     ÐY            8�     ØY            Ø�     àY            À�     èY            @�     ðY            ¨�     øY             �      Z            �     Z            €�     Z            °�     Z             �      Z            x�     (Z            Ø±     0Z            ¾     8Z            Ð²     @Z             ³     HZ            ñ     PZ            p´     XZ            f     `Z            ›     hZ            ê     pZ            Pµ     xZ             µ     €Z                 ˆZ            ¨¶     �Z            0·     ˜Z            X·      Z            €·     ¨Z            ª     °Z            Ù     ¸Z            û     ÀZ            ˜¸     ÈZ            @¹     ÐZ            [     ØZ            „     àZ            ¨     èZ            Ö     ðZ            í     øZ                  [            *     [            ˜º     [            ?     [            ˜»      [            V     ([            8¼     0[            ˆ¼     8[            à¼     @[            ½     H[            (½     P[            °½     X[            ¾     `[            À¾     h[            0¿     p[            À¿     x[            À     €[            î     ˆ[            àÀ     �[            P	     ˜[            �Á      [             Â     ¨[            €Â     °[            °Â     ¸[            Ã     À[            (Ã     È[            ˆÃ     Ð[            (Ä     Ø[            ç	     à[            
     è[            xÄ     ð[            °Ä     ø[            ÐÄ      \            "
     \            :
     \            xÅ     \             Æ      \            hÆ     (\            ÀÆ     0\             Ç     8\             Ç     @\            š
     H\            ¸È     P\            (É     X\            µ
     `\            xÉ     h\            ú
     p\                 x\            øÉ     €\            @     ˆ\            @Ê     �\            hÊ     ˜\            ÈÊ     _            P}     @f            8{
     Xf            `f     hf            P     xf            @     ˆf            Ð     ˜f            à     ¨f            à     ¸f             g     Èf            @g     Øf             t     èf            0       g            î     g            `     @g            î     hg            (î     �g            7î     ¸g            Lî      h            `{
     8h            @h     Hh            `h     `h            î     hh            °ÿ      Àh            0ï     Èh            ÿ      i            î     i             s      i            À~     (i            `i     hi            Î~      xi            ¯      ¸i            Eï     Ði                  Xj                  `j            @     ˆj             l     ˜j            @k     Èj            @G     Øj            pý      @k            îì     Hk            ðü      Pk            �H     hk            Ùì     pk             ý      xk            @I     �k            aï     ˜k            ý       k                  ¸k            oï     Àk            �g      l            üë     (l            ¾     @l            Îê     Hl            ù     Xl            àr     `l            ì     hl             Ï     €l            uì     ˆl             A      l            …ë     ¨l            à‚     Àl            ¯ë     Èl             ‰     àl            Œö     èl            pÊ      m            Œì     m             °     m            €p      m            ì     (m            `ê     8m             o     @m            +ì     Hm            €9     Xm            `m     `m            Fì     hm            �Ò     xm            @j     €m            Zì     ˆm            €÷     ˜m            €i      m            ÷ê     ¨m            àk     Àm            Ôê     Èm            j      n            öì     n            PQ      n            ¨ì     (n            ðI     @n            ¤ì     Hn             °     Xn             M     `n            }ë     hn            €T     €n            »ë     ˆn            ’      n            ;ì     ¨n             M     Àn            ]     Èn            àK     àn            uì     èn            ÐM      o            }ë     o            D      o            »ë     (o            €l     @o            x     Ho            àŠ     `o            ]     ho            @R     €o            uì     ˆo            0T      o            }ë     ¨o            P     Ào            »ë     Èo            €     ào            Äë     èo            °˜      p            ¾ê     p             X     p            @R      p            Âì     (p            Pí     8p             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r            mí     (r            Ðÿ     8r            àe     @r            Ôê     Hr            j     `r            ÷ê     hr            àk     €r            Zì     ˆr            €÷     ˜r            €i      r            Fì     ¨r            �Ò     ¸r            @j     Àr            +ì     Èr            €9     Ør            `m     àr            ì     èr            `ê     ør             o      s            Œì     s             °     s            €p      s            Œö     (s            pÊ     @s            ¯ë     Hs             ‰     `s            …ë     hs            à‚     €s            uì     ˆs             A      s            ì     ¨s             Ï     Às            Îê     Ès            ù     Øs            àr     às            üë     ès            ¾      t            _î     t            Àÿ      t            ð     (t            hî     0t            Àÿ      8t            ð     Pt            pî     Xt            P      `t            à     xt            zî     €t            P      ˆt            à      t            ƒî     ¨t             ý      °t            p     Èt            �î     ðt            šî     u            £î      u            0ý      @u            °î     Hu            0ý      hu            ¼î     pu            @ý      �u            Éî     ˜u            @ý      ¸u            Õî     Àu            Pý      àu            ßî     èu            Pý      v            èî     v            @     v            À     0v            öî     8v            @     @v            À     Xv            ï     `v            À#     hv                 €v            ï     ˆv            Ðý      �v            �     ¨v            "ï     °v            PA      w            ¾     w            "ó     w            Ã     w            Ñ      w            Ù     (w            é     0w            ñ     8w            àù     @w            ö     Hw            x     Pw            ÿ     Xw            Ü      `w                 hw            ©ù     p^                   x^                   €^                   ˆ^                   �^                   ˜^        $            ^        /           ¨^        B           °^        D           ¸^        L           À^        M           È^        O           Ð^        P           Ø^        o           à^        q           è^        r           ð^        v           ø^        x            _        {           _        �           _        ‹            _        �           (_        �           0_        ‘           8_        œ           @_        Ÿ           H_                    P_        £           X_        ¥           `_        ©           h_        ª           p_        ²           x_        ¶           €_        º           ˆ_        »           �_        ¿           ˜_        Ç            _        Ê           ¨_        Ë           °_        Ó           ¸_        Ô           À_        Ù           È_        Þ           Ð_        è           Ø_        é           Ðt        5           øt        5           Øt        §            u        §            `                   `                   `                   `                    `                   (`                   0`                   8`        	           @`        
           H`                   P`                   X`                   ``                   h`                   p`                   x`                   €`                   ˆ`                   �`                   ˜`                    `                   ¨`                   °`                   ¸`                   À`                   È`                   Ð`                    Ø`        !           à`        "           è`        #           ð`        %           ø`        &            a        '           a        (           a        )           a        *            a        +           (a        ,           0a        -           8a        .           @a        0           Ha        1           Pa        2           Xa        3           `a        4           ha        6           pa        7           xa        8           €a        9           ˆa        :           �a        ;           ˜a        <            a        =           ¨a        >           °a        ?           ¸a        @           Àa        A           Èa        C           Ða        E           Øa        F           àa        G           èa        H           ða        I           øa        J            b        K           b        N           b        Q           b        R            b        S           (b        T           0b        U           8b        V           @b        W           Hb        X           Pb        Y           Xb        Z           `b        [           hb        \           pb        ]           xb        ^           €b        _           ˆb        `           �b        a           ˜b        b            b        c           ¨b        d           °b        e           ¸b        f           Àb        g           Èb        h           Ðb        i           Øb        j           àb        k           èb        l           ðb        m           øb        n            c        p           c        s           c        t           c        u            c        w           (c        y           0c        z           8c        |           @c        }           Hc        ~           Pc                   Xc        €           `c        ‚           hc        ƒ           pc        „           xc        …           €c        †           ˆc        ‡           �c        ˆ           ˜c        ‰            c        Š           ¨c        Œ           °c        �           ¸c        Ž           Àc        ’           Èc        “           Ðc        ”           Øc        •           àc        –           èc        —           ðc        ˜           øc        ™            d        š           d        ›           d        �           d        ž            d        ¡           (d        ¢           0d        ¤           8d        ¦           @d        ¨           Hd        «           Pd        ¬           Xd        ­           `d        ®           hd        ¯           pd        °           xd        ±           €d        ³           ˆd        ´           �d        µ           ˜d        ·            d        ¸           ¨d        ¹           °d        ¼           ¸d        ½           Àd        ¾           Èd        À           Ðd        Á           Ød        Â           àd        Ã           èd        Ä           ðd        Å           ød        Æ            e        È           e        É           e        Ì           e        Í            e        Î           (e        Ï           0e        Ð           8e        Ñ           @e        Ò           He        Õ           Pe        Ö           Xe        ×           `e        Ø           he        Ù           pe        Ú           xe        Û           €e        Ü           ˆe        Ý           �e        ß           ˜e        à            e        á           ¨e        â           °e        ã           ¸e        ä           Àe        å           Èe        æ           Ðe        ç                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                           óúHƒìH‹Ùî H…ÀtÿÐHƒÄÃ     ÿ5Êï ÿ%Ìï @ ÿ%Êï h    éàÿÿÿÿ%Âï h   éÐÿÿÿÿ%ºï h   éÀÿÿÿÿ%²ï h   é°ÿÿÿÿ%ªï h   é ÿÿÿÿ%¢ï h   é�ÿÿÿÿ%šï h   é€ÿÿÿÿ%’ï h   épÿÿÿÿ%Šï h   é`ÿÿÿÿ%‚ï h	   éPÿÿÿÿ%zï h
   é@ÿÿÿÿ%rï h   é0ÿÿÿÿ%jï h   é ÿÿÿÿ%bï h   éÿÿÿÿ%Zï h   é ÿÿÿÿ%Rï h   éðþÿÿÿ%Jï h   éàþÿÿÿ%Bï h   éÐþÿÿÿ%:ï h   éÀþÿÿÿ%2ï h   é°þÿÿÿ%*ï h   é þÿÿÿ%"ï h   é�þÿÿÿ%ï h   é€þÿÿÿ%ï h   épþÿÿÿ%
ï h   é`þÿÿÿ%ï h   éPþÿÿÿ%úî h   é@þÿÿÿ%òî h   é0þÿÿÿ%êî h   é þÿÿÿ%âî h   éþÿÿÿ%Úî h   é þÿÿÿ%Òî h   éðýÿÿÿ%Êî h    éàýÿÿÿ%Âî h!   éÐýÿÿÿ%ºî h"   éÀýÿÿÿ%²î h#   é°ýÿÿÿ%ªî h$   é ýÿÿÿ%¢î h%   é�ýÿÿÿ%šî h&   é€ýÿÿÿ%’î h'   épýÿÿÿ%Šî h(   é`ýÿÿÿ%‚î h)   éPýÿÿÿ%zî h*   é@ýÿÿÿ%rî h+   é0ýÿÿÿ%jî h,   é ýÿÿÿ%bî h-   éýÿÿÿ%Zî h.   é ýÿÿÿ%Rî h/   éðüÿÿÿ%Jî h0   éàüÿÿÿ%Bî h1   éÐüÿÿÿ%:î h2   éÀüÿÿÿ%2î h3   é°üÿÿÿ%*î h4   é üÿÿÿ%"î h5   é�üÿÿÿ%î h6   é€üÿÿÿ%î h7   épüÿÿÿ%
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Hƒ/„¢   H‰ïèJyÿÿHƒ+tdM…í„EúÿÿIƒm L‰ï„üÿÿHƒÄx[]A\A]A^A_ÃfD  èÃ«þÿéDüÿÿfD  H�-¹© ë™€    H�=©© èìxÿÿHƒ+…ìùÿÿf�H‰ßèˆ«þÿë’fD  M‹~IƒL‰÷Iƒè¼¬þÿH‰D$é,üÿÿf�è[«þÿéTÿÿÿfD  èK«þÿé0ÿÿÿfD  L‰ßH‰D$è3«þÿL‹T$(H‹D$H‹L$éÍüÿÿ€    H‰ÏH‰D$è«þÿH‹D$éÌüÿÿ�L‰×H‰D$H‰L$èîªþÿH‹D$H‹L$é—üÿÿ€    H‰÷èÐªþÿéøüÿÿ H‰ÇèÀªþÿé¢üÿÿ L‰÷è°ªþÿé¹üÿÿ L‰ÿè ªþÿéšüÿÿH‹¿   H9ý„ÏùÿÿH…ÿuëH;-— „½ùÿÿf„     E1äH�-n¨ H‹D$ H‹@xH‹8L‰0H…ÿt
Hƒ/„¨   M…ÿt
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Iƒ.„Á   H‹\$H…ÛtH‹H‰D$0HƒèH‰„²   H‹L$H…ÉtH‹H‰D$HƒèH‰„£   H‹\$H…ÛtH‹H‰D$HƒèH‰„”   H�ÄX  ‰è[]A\A]A^A_ÃHƒ|$8 H‹L$8…'ÿÿÿé7ÿÿÿf.„     H‰ßèSþÿé4ÿÿÿ L‰ÿèSþÿé3ÿÿÿ L‰ïèøRþÿé3ÿÿÿ L‰÷èèRþÿé2ÿÿÿ H‰ßèØRþÿéAÿÿÿ H‰ÏèÈRþÿéPÿÿÿ H‰ßè¸Rþÿé_ÿÿÿ HÇ„$x      é¶ýÿÿ€    HÇ„$Ø      éËýÿÿ€    HÇ„$8      éàýÿÿ€    HÇ„$Ø       é3üÿÿ€    HÇ„$8      éHüÿÿ€    HÇ„$˜      é]üÿÿ€    HÇ„$ø      érüÿÿ€    HÇ„$X      é‡üÿÿ€    HÇ„$¸      éœüÿÿ€    HÇ„$      é±üÿÿ€    H‰D$@H‰T$ è±QþÿH‹D$@H‹T$ éNýÿÿf�H‰×H‰D$ è“QþÿH‹D$ éDýÿÿf„     H‰ÇèxQþÿé=ýÿÿ L‰çèhQþÿH‹t$8H…ö„gýÿÿH‹H‰D$0HƒèH‰…RýÿÿH‰÷è=QþÿéEýÿÿ„     H‰Ïè(Qþÿé0ýÿÿ òCéf÷ÿÿfD  HÇC`    1À1Û1íHƒ¼$˜    H‹T$0H‰BhH‹D$H‹@H‰D$0H‹D$ó~D$0@BPt"H�öC H9„$Ø   „à  H�¼$˜   èÛOþÿHƒ¼$ø    t"H�ÉC H9„$8  „Ë  H�¼$ø   è®OþÿHƒ¼$X   t"H�œC H9„$˜  „¶  H�¼$X  è�OþÿHƒ¼$¸   t"H�oC H9„$ø  „¡  H�¼$¸  èTOþÿHƒ¼$   t"H�BC H9„$X  „Œ  H�¼$  è'OþÿHƒ¼$x   t"H�C H9„$¸  „w  H�¼$x  èúNþÿHƒ¼$Ø   t"H�èB H9„$  „b  H�¼$Ø  èÍNþÿHƒ¼$8   t"H�»B H9„$x  „M  H�¼$8  è NþÿHƒ¼$˜   t"H�ŽB H9„$Ø  „8  H�¼$˜  èsNþÿHƒ¼$ø   t"H�aB H9„$8  „3  H�¼$ø  èFNþÿM…ätIƒ,$„v	  H‹T$8H…ÒtH‹H‰D$0HƒèH‰„G	  H…ítHƒm t1íéæúÿÿ@ H‰ï1íèÆNþÿéÓúÿÿ�H‰ßòD$Xè²NþÿòD$Xé¯ôÿÿ€    HÇD$8    E1ä1ÛE1íHÇD$    E1öHÇD$    HÇD$    ÇD$0é  éõ÷ÿÿ@ è+VþÿI‰ÇéŒñÿÿ H‰ßòD$XèBNþÿòD$Xé¡ôÿÿ€    H‹EH‹5]g H‰ïH‹€�   H…À„a  ÿÐI‰ÄM…ä„;  L;%M: …a  Hƒ¼$Ø   H�A „n  H9œ$  …S  H�¼$Ø  HÇ„$      H‰|$8èåLþÿL;%þ9 H‹|$8„0  L�Œ$€   A¸   ¹   L‰æH�Ö2 è!ÿÿƒøÿ„A  I‹D$éóóÿÿfD  L‹%áY M…ä„Í  I‹wI9ôtCH‹–X  H…Ò„�  H‹JH…ÉŽÒ  1Àëff.„      HƒÀH9Á„³  L;dÂuìH�¼$  L�Œ$€   L‰þA¸   ¹   H�72 è‚ÿÿƒøÿ…QðÿÿH‹"9 M‰øE1öE1íHÇ„$      E1äHƒ I‰ÇÇD$0é  HÇD$    HÇD$    HÇD$    HÇD$8    €    Iƒ(„¶  1Ûé öÿÿ€    H‹EH‹5f H‰ïH‹€�   H…À„!  ÿÐH‰D$8H…À„  H;ƒ8 ….  Hƒ¼$8   H�M? „Ü  H9œ$x  …Á  H�¼$8  HÇ„$x      H‰|$@èKþÿH‹D$8H‹|$@H;*8 „™  H‹t$8A¸   L�Œ$€   ¹   H�…1 èPÿÿƒøÿ„  H‹D$8H‹@é>òÿÿf„     HÇD$8    E1ä1ÛE1öHÇD$    HÇD$    HÇD$    ÇD$0ê  éèôÿÿ€    èSþÿI‰ÅéÞîÿÿ L‹%¹W M…ä„  I‹uI9ôt;H‹–X  H…Ò„à  H‹JH…ÉŽ
  1ÀëfD  HƒÀH9Á„ó  L;dÂuìH�¼$x  L�Œ$€   L‰îA¸   ¹   H�—0 èbÿÿƒøÿ…“îÿÿH‹7 M‰èE1öE1äHÇ„$x      Hƒ I‰ÅÇD$0ê  HÇD$    HÇD$    HÇD$    HÇD$8    éåýÿÿD  HÇD$8    E1ä1ÛHÇD$    HÇD$    HÇD$    ÇD$0ë  é»óÿÿf.„     èëQþÿI‰Æéîÿÿ L‹%‰V M…ä„7  I‹vI9ôt;H‹–X  H…Ò„,  H‹JH…ÉŽZ  1ÀëfD  HƒÀH9Á„C  L;dÂuìH�¼$¸  L�Œ$€   L‰öA¸   ¹   H�g/ è2ÿÿƒøÿ…ÅíÿÿH‹Ò5 M‰ðE1äHÇ„$¸      ÇD$0ë  Hƒ I‰ÆHÇD$    HÇD$    HÇD$    HÇD$8    é¸üÿÿ„     èûPþÿH‰D$é‚íÿÿ�HÇD$8    E1ä1ÛHÇD$    HÇD$    ÇD$0ì  é„òÿÿ HÇ„$8      é¼ùÿÿ€    HÇ„$Ø       éøÿÿ€    HÇ„$8      é$øÿÿ€    HÇ„$˜      é9øÿÿ€    HÇ„$ø      éNøÿÿ€    HÇ„$X      écøÿÿ€    HÇ„$¸      éxøÿÿ€    HÇ„$      é�øÿÿ€    HÇ„$x      é¢øÿÿ€    HÇ„$Ø      é·øÿÿ€    HÇD$8    E1ä1ÛHÇD$    ÇD$0í  émñÿÿ@ è£OþÿH‰D$éŽìÿÿf„     L‰Ç1Ûè¶GþÿéBñÿÿ�fo|$ fïÀH�Ï: H‰„$Ø  „$˜  ¼$È  é«ïÿÿf�H�¼$Ø  è£Fþÿfot$ fïÀH‰œ$  „$Ø  ´$  éÔùÿÿ@ H�¼$8  èkFþÿfol$ fïÀH‰œ$x  „$8  ¬$h  émûÿÿH‹­2 H�5C½	 H‹8èHþÿL‹D$E1äÇD$0ì  HÇD$    HÇD$    HÇD$    HÇD$8    éEúÿÿH�T$xH�t$pH�|$hè±Lþÿfo|$ H‹T$xfïÀH‹t$pH‹|$hH�Á9 „$ø  H‰„$8  ¼$(  èÄDþÿHÇD$x    HÇD$p    HÇD$h    Hƒ+„   Hƒm …ËïÿÿH‰ïè<Fþÿé¾ïÿÿH‰ð@ H‹€   I9Ä„4ûÿÿH…ÀuëL;%œ2 „"ûÿÿff.„      H‹ù1 I‹L$E1öE1äH‹VH�5Ó8 H‹81ÀèéLþÿM‰èÇD$0ê  E1íHÇD$    HÇD$    HÇD$    HÇD$8    é"ùÿÿf�H‰×è˜Eþÿé¬öÿÿ L‰çèˆEþÿé}öÿÿ H‹ùQ H…Ò„µ	  H‹xH9út;H‹�X  H…É„â	  H‹qH…öŽ

  1ÀëfD  HƒÀH9Æ„ó	  H;TÁuìH‹t$H�¼$X  ¹   L�Œ$€   A¸   H�U* è 
ÿÿƒøÿ…ûéÿÿH‹@1 L‹D$E1äHÇ„$X      ÇD$0í  Hƒ HÇD$    H‰D$HÇD$8    é4øÿÿ@ fol$ fïÀH�Ï7 H‰„$8  „$ø  ¬$(  é>ìÿÿf�èKLþÿH‰D$éšéÿÿ�HÇD$8    E1ä1ÛÇD$0î  éæíÿÿD  H‹ÉP H…Ò„%	  H‹xH9út;H‹�X  H…É„I	  H‹qH…öŽz	  1ÀëfD  HƒÀH9Æ„c	  H;TÁuìH‹t$H�¼$ø   ¹   L�Œ$€   A¸   H�%) èp	ÿÿƒøÿ…/éÿÿH‹0 L‹D$E1äHÇ„$ø       ÇD$0î  Hƒ H‰D$HÇD$8    é÷ÿÿD  èSKþÿH‰ÃéGéÿÿ HÇD$8    E1äÇD$0÷  éðìÿÿ€    òD$Xè]GþÿòD$XH…À„<éÿÿÇD$0÷  I‰ØE1äHÇD$8    é¢öÿÿf�èëJþÿH‰ÃéHéÿÿ HÇD$8    E1äÇD$0ø  éˆìÿÿ€    L‰ÇèèBþÿéêÿÿ òD$XèåFþÿòD$XH…À„&éÿÿÇD$0ø  I‰ØE1äHÇD$8    é*öÿÿf.„     HÇ„$8      éþéÿÿ€    HÇ„$Ø      éSêÿÿ€    è;JþÿI‰Àé@éÿÿ �ß  ÇD$0	  H…öˆÉõÿÿHƒþH�|Á	 H‰òL‰D$0H�`Á	 H�5€A HDÈH‹. H‹81Àè#IþÿL‹D$0ÇD$0	  é�õÿÿH‹5zN H‰ßèBéþÿ…À…,éÿÿéŒûÿÿH‹5^N H‰ïè&éþÿ…À…éÿÿépûÿÿHÇD$8    1ÛÇD$0ú  éBëÿÿè|IþÿI‰Äé—óÿÿI‹@H‹H‹hHƒHƒE é¶èÿÿH‹$- H�5º·	 E1öE1íH‹8èBþÿM‰øÇD$0é  E1ÿHÇD$    HÇD$    HÇD$    HÇD$8    é¸ôÿÿÇD$0ÿ  1ÛéºêÿÿèôHþÿH‰D$8é×ôÿÿH�T$hH�t$pH�|$xèGþÿfot$ H‹T$hfïÀH‹t$pH‹|$xH�4 „$˜  H‰„$Ø  ´$È  è?þÿHÇD$h    HÇD$p    HÇD$x    Hƒm …,êÿÿH‰ïè›@þÿéêÿÿH‹5M L‰çè×çþÿ…À„T  Hƒ¼$Ø   H�¼$Ø  „ÅòÿÿH�‘3 H9œ$  „€òÿÿH�¼$Ø  H‰|$8èq?þÿH‹|$8é”òÿÿH�T$xH�t$pH�|$hè#Fþÿfo|$ H‹T$xfïÀH‹t$pH‹|$hH�33 „$Ø  H‰„$  ¼$  è6>þÿM‰àÇD$0ú  E1äHÇD$x    HÇD$p    HÇD$h    HÇD$8    é/óÿÿH‰ðff.„     ff.„     fD  H‹€   I9Ä„tòÿÿH…ÀuëL;%ü+ „bòÿÿff.„      I‹L$H‹VE1öE1íH‹J+ H�532 E1äH‹81ÀèFFþÿM‰øÇD$0é  E1ÿHÇD$    HÇD$    HÇD$    HÇD$8    éòÿÿH‹5xK H‰Çè@æþÿ…À„×  Hƒ¼$8   H�¼$8  „ýòÿÿH�ú1 H9œ$x  „³òÿÿH�¼$8  H‰|$@èÚ=þÿH‹|$@éÌòÿÿH�T$hH�t$pH�|$xèŒDþÿfo|$ H‹T$hfïÀH‹t$pH‹|$xH�œ1 „$8  H‰„$x  ¼$h  èŸ<þÿL‹D$8HÇD$h    HÇD$p    HÇD$x    ÇD$0ÿ  HÇD$8    é™ñÿÿH‹²) H�5H´	 E1öH‹8è?þÿM‰èÇD$0ê  E1íHÇD$    HÇD$    HÇD$    HÇD$8    éIñÿÿH‹b) H�5ø³	 H‹8èÃ>þÿM‰ðÇD$0ë  E1öHÇD$    HÇD$    HÇD$    HÇD$8    éüðÿÿL‰ÇL‰D$@èŸCþÿL‹D$@H‰ÁI‹ HƒèH…É„IûÿÿI‰ H…À„	  H‹AH‰L$@H‰ÏH‹�à   H‰T$PÿÒH‹L$@H…ÀH‰Ã„(  H‰ÏH‹T$PÿÒH‹L$@H…ÀH‰Å„m  H‰ÏH‹T$PÿÒH‹L$@H…ÀH‰Ç…æÿÿH‰L$@è 6ÿÿH‹L$@ƒøÿ„(æÿÿHƒ)…ýãÿÿH‰ÏèÀ<þÿéðãÿÿH‰ð„     H‹€   I9Ä„äòÿÿH…ÀuëL;%) „Òòÿÿff.„      H‹y( I‹L$E1äH‹VH�5V/ H‹81ÀèlCþÿM‰ðÇD$0ë  E1öHÇD$    HÇD$    HÇD$    HÇD$8    é¥ïÿÿH‰øff.„     €    H‹€   H9Â„¤äÿÿH…ÀuëH;|( „’äÿÿff.„      H‹Ù' H‹JH�5¾. H‹WH‹81ÀèÐBþÿé½ôÿÿH‹T' H�5ê±	 H‹8èµ<þÿL‹D$E1äÇD$0í  HÇD$    HÇD$    HÇD$8    éõîÿÿH‰øf�H‹€   H9Â„4öÿÿH…ÀuëH;Ü' „"öÿÿff.„      H‹9' H‹JH�5. H‹WH‹81Àè0BþÿévÿÿÿH‹´& H�5J±	 H‹8è<þÿL‹D$ÇD$0î  E1äHÇD$    HÇD$8    é^îÿÿH‰øff.„     H‹€   H9Â„ÄöÿÿH…ÀuëH;<' „²öÿÿff.„      H‹™& H‹JH�5~- H‹WH‹81Àè�AþÿévÿÿÿH‹d& º   L‰D$0H�5‹9 H‹81ÀèiAþÿL‹D$0éAøÿÿH‰ßèG:þÿéóóÿÿL‰ÇH‰L$@è5:þÿH‹L$@éàüÿÿ1ÒM‰àÇD$0ú  E1äH‰T$8é‘íÿÿ1ÀL‹D$8ÇD$0ÿ  H‰D$8éxíÿÿ1íHƒ)twè«3ÿÿ…Àu/H�¹	 HƒýuH�¹	 H‹¼% H‰êH�59 H‹81ÀèÈ@þÿH…Û„6ãÿÿHƒ+…,ãÿÿH‰ßè�9þÿéãÿÿ½   ë›�H‰ïH‰L$0èƒ9þÿH‹L$0éòâÿÿH‰Ïèq9þÿé|ÿÿÿH‰L$0èb9þÿH‹L$0é‡âÿÿ„     AWAVAUATUSH�ìø   H…Ò�N	  H‰ýH…É…Š	  H‹½ˆ   1öHÇD$h    HÇD$p    HÇD$x    HÇ„$˜       HÇ„$�       èy9þÿ…À„ù  èì<þÿH‰D$H…À…N	  HƒE H‹=ZL L�´$€   1ÉHº      €L‰öH‰¬$€   HÇ„$ˆ       èr>þÿHƒm H‰Ã„|  H…Û„#	  Hƒ+„y  ‹EPƒ}\H‹=“D ƒÐÿƒ}XƒØÿ‰D$0H‹ED‹¨
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  …Ét"H‹”$  H‹|$h1À ƒÀÇÿÿÿÿHú9ÈuðL‹¦˜	  1íM…ä„ú  D‹|$`L‹t$hëf�A¶D$rI‹MÐèƒà;�<  tI‰ÔI‹T$8H…Ò„Ä  A‹MX…ÉuÐAöD$q …ä  I‹t$@I‹}è&¥ D9ø„]  èˆýÿH‹‘
 A‰ÇH‹'#
 H9H…B&  H‹n
 H‰$H…À„ð*  Hƒ I‹t$@I‹}è×¤ H�Œ$n  H�=¨ð ‰ÆI‰ÎHcÐA‰ÀHiÒ…ëQAÁøHÁú%D)ÂDkÂdD)ÀA‰ÀA÷ØDHÀ‰ÐIƒîC� HcÒ·fA‰…Àu¾1ÀAƒø	žÀIÆL)ñ…öyAÆFÿ-HƒÁIƒîE1ÉH…ÉLIÉM‰ÌHƒù„×'  HcéL‰È¾   L‰ÏH)è‰L$ H‰D$èkýÿI‰ÀH…À„Á'  ¶@ ¨ …$  Hƒ|$ I‹xHŽ$  H‹T$¾    L‰D$0è¿ýÿH…íL‹D$0H‰ÇŽ  Hct$ H‰ðƒþŽ?-  M‰âHƒàð1ÒI)òIúff.„     ff.„     „     óAoAHƒÂH9ÂuìH‰ÂH9ð„»   I‰òI)ÂM�ZÿIƒûv%M‹M‰áHøI)ñN‰L‰ÐHƒàøHÂAƒâ„†   H‹D$HÇA¶ˆH�BH9Å~mA¶tH�B@ˆt:H9Å~YA¶tH�B@ˆt:H9Å~EA¶tH�B@ˆt:H9Å~1A¶tH�B@ˆt:H9Å~A¶tH�B@ˆt:H9Å~	A¶TˆfInèL‰D$H‹|$X¹   H‹¢%
 ¾   ó~=%
 H‰„$p  I‹@flÅ)„$`  H�P*ÿ+2
 L‹D$H…ÀI‰Ä„†(  Iƒ(„è#  H‹$H‹íÿ	 H9H„Ý(  H‰ÇH�´$X  Hº      €HÇ„$P      L‰¤$X  è½ÛýÿI‰ÆIƒ,$„·#  H‹4$H‹H‰D$HƒèH‰„Ž#  M…öt1É1Ò1öL‰÷ÿ2
 Iƒ.„@%  HÇ$    E1ÀÇD$`q  D‰ÿL‰D$èØýÿH‰ß1Ûè^ýÿèýÿL‹D$HÇ„$8      HÇ„$@      H‰ÅHÇ„$H      HÇD$H    HÇD$0    HÇD$X    HÇD$@    HÇD$     Hƒ<$ tH‹4$H‹H‰D$HƒèH‰„€  M…Àt
Iƒ(„a  H‹ExL‹0HÇ     M…ö„
  L;5Cÿ	 „í  I‹FM‹~(Hƒ H‰D$PM…ÿtIƒH�Œ$H  H�”$@  H‰ïH�´$8  è£¤ýÿƒøÿ„²  I‹½ˆ   èþýÿè©ýÿH‰ÂH‹ExH‹8L‰0H…Ò…Ó  H…ÿt
Hƒ/„D  H‹t$PH…ötH‹H‰$HƒèH‰„Ö  M…ÿt
Iƒ/„×  ó~„$8  H‹}`H‹„$H  L‹}h„$@  L‹upE`H‰EpH…ÿt
Hƒ/„«  M…ÿt
Iƒ/„¬  M…öt
Iƒ.„­  HÇ„$8      HÇ„$@      HÇ„$H      èDýÿfïÀHƒ¼$ˆ   óoP`L‹xpI‰Æ@`HÇ@p    )$t"H�Â
 H9„$È  „  H�¼$ˆ  è§ýÿHƒ¼$è   t"H�•
 H9„$(  „ï  H�¼$è  èzýÿHƒ¼$H   t"H�h
 H9„$ˆ  „J  H�¼$H  èMýÿHƒ¼$¨   t"H�;
 H9„$è  „5  H�¼$¨  è ýÿHƒ¼$   t"H�
 H9„$H  „   H�¼$  èóýÿHƒ¼$h   t"H�á
 H9„$¨  „  H�¼$h  èÆýÿI‹~`fo$M‹nhI‹npM‰~pA^`H…ÿt
Hƒ/„]  M…ítIƒm „]  H…ítHƒm „]  ‹t$`H�=
 è½ãýÿH‹L$HH…ÉtH‹H‰$HƒèH‰„?  Hƒ|$0 t 1íH‹T$0H‹H‰$HƒèH‰„¬  H‰l$0H…Ût
Hƒ+„¨  H‹\$XH…ÛtH‹H‰$HƒèH‰„š  H‹\$@H…ÛtH‹H‰$HƒèH‰„Œ  H‹t$ H…ötH‹H‰$HƒèH‰„¾  H‹L$8H…ÉtH‹H‰$HƒèH‰„°  H‹D$0H�ÄÈ  []A\A]A^A_Ãf„     L‰÷èHýÿéYõÿÿ A‹D$lH‹Œ$  I¯Æ‰,ƒÅéÛ÷ÿÿ@ I‹½ˆ   ¾   èŸýÿèýÿH‰D$PH…À„ôÿÿÇD$`V  1ÛHÇD$8    HÇD$     HÇD$@    HÇD$X    HÇD$0    HÇD$H    éîüÿÿ€    I‹t$PI‹}è²œ D9ø…Œ÷ÿÿA‹D$lI‹T$8H‹Œ$  I¯Æ‰,ƒÅH…Ò…+÷ÿÿH‰ßè,ýÿH‹•
 H‹Þ
 H9X…Ì  L‹5Å
 M…ö„&!  IƒI‹FH‹5E(
 L‰÷H‹€�   H…À„Þ   ÿÐH‰D$Hƒ|$ „|   Iƒ.„m  HcÅH‰ÇH‰D$Hè•ýÿI‰ÆH…À„ß   HcD$`H‰ÇH‰„$�   ètýÿH…À„Œ!  ¿   H‰$è-ýÿL‹$H…ÀH‰Ã„æ!  L‰pH‹
 L‰@ H‹Ç
 H9P…ð"  L‹î
 M…À„^$  Iƒ I‹@L‰$L‰ÇH‹5ÿ"
 H‹€�   H…À„é#  ÿÐL‹$I‰ÃM…Û„Ž#  Iƒ(„Ã  H‹D$H‹×ø	 ½   HÇ„$€       I¿      €H9H„J$  L‹´$€   L‰$¿   HÇ„$p      L‰´$`  H‰œ$h  èHýÿL‹$H…ÀI‰Ä„½#  H‹!
 H‹|$L‰áL‰úI‰D$Hƒ H‹D$XL‰œ$p  H�4(èwýÿM…öL‹$H‰D$0tI‹H‰$HƒèI‰„}  Hƒ+„Q  Iƒ+„:  Iƒ,$„"  H‹\$H‹H‰$HƒèH‰„ü  H‹D$0H…À„º#  H;xø	 …Å#  Hƒ¼$H   H�Bÿ	 „?  H9œ$ˆ  …$  H�¬$H  HÇ„$ˆ      H‰ïèýÿH‹D$0H;&ø	 „  L‹L$XH‹t$0H‰ïA¸   ¹   H��ñ	 èLÑýÿƒøÿ„ž#  H‹„$€  H‹H‹@H‰œ$    H‰„$ˆ   H‹­
 H‹Ö
 H9X…s%  L‹½
 M…À„u&  Iƒ I‹@L‰$L‰ÇH‹5V%
 H‹€�   H…À„)&  ÿÐL‹$I‰ÆM…ö„°%  Iƒ(„  H‹|$Hè°ýÿI‰ÀH…À„1&  H‹-
 H‹F
 H9X…'  H‹-
 H…Û„”'  HƒH‹CL‰D$H‰ßH‹5] 
 H‹€�   H…À„Ë&  ÿÐL‹D$H‰$Hƒ<$ „~&  Hƒ+„`  HÇD$    »   H‹(ö	 H½      €I9F„@'  L‹|$¿   L‰D$ L‰„$h  HÇ„$p      L‰¼$`  è¬ýÿL‹D$ H…ÀH‰D$@H‰Á„('  H‹_
 H‰êL‰÷H‰AHƒ H‹$H‰„$p  H‹D$XH�4è×ýÿM…ÿL‹D$ I‰ÃtI‹H‰D$ HƒèI‰„x   Iƒ(„u  H‹$H‹H‰D$HƒèH‰„E  H‹\$@H‹H‰$HƒèH‰„  Iƒ.„ø  M…Û„³#  L;Ïõ	 …¼'  Hƒ¼$¨   H�™ü	 „š  H9œ$è  …w  H�¬$¨  L‰$HÇ„$è      H‰ïèeýÿL‹$L;zõ	 „[  L‹L$XL‰Þ¹   H‰ïA¸   H�×î	 L‰$èžÎýÿL‹$ƒøÿ„j&  H‹„$à  H‹ H‰„$¨   H‹
 H‹
 H9X…ê'  H‹÷
 H…Û„T(  HƒH‹CL‰$H‰ßH‹5°"
 H‹€�   H…À„M'  ÿÐL‹$H‰„$€   Hƒ¼$€    „F'  Hƒ+„5  H‹|$HL‰$èû
ýÿL‹$H…ÀH‰Ã„(  H‹¼$�   èÞ
ýÿL‹$H…À„û,  ¿   L‰\$ H‰$èŽýÿL‹$L‹\$ H…ÀH‰D$„ƒ-  H‰XH‹,
 L‰@ H‹!
 H9X…z-  L‹
 M…À„.  Iƒ I‹@L‰\$@L‰ÇL‰$H‹5T
 H‹€�   H…À„×-  ÿÐL‹$L‹\$@H‰D$ Hƒ|$  „ï-  Iƒ(„Š"  H‹„$€   H‹ó	 E1ä»   I¿      €H9H„X.  H‹D$L‰$¿   HÇ„$p      L‰¤$`  H‰„$h  èœ
ýÿL‹$H…ÀH‰Å„ï-  H‹U
 H‰éL‰úL‰\$@H‹¼$€   H‰EHƒ H‹D$ H‰„$p  H‹D$XH�4è¿ýÿM…äL‹\$@H‰$tIƒ,$„q%  H‹\$H‹H‰D$@HƒèH‰„t"  H‹\$ H‹H‰D$HƒèH‰„C"  Hƒm „!"  H‹œ$€   H‹H‰D$HƒèH‰„í!  H‹$H…À„!.  H;¦ò	 …m0  Hƒ¼$h   H�pù	 „  H9œ$¨  …÷  H�¬$h  L‰\$HÇ„$¨      H‰ïè;ýÿH‹$H;Pò	 L‹\$„×  L‹L$XH‹4$H‰ïA¸   ¹   H�§ë	 L‰\$èmËýÿL‹\$ƒøÿ„/  H‹„$   H‹H‹@H‰œ$À   H‰„$˜   H‹É
 H‹²
 H9X…6.  L‹™
 M…À„Î0  Iƒ I‹@L‰\$ L‰ÇL‰D$H‹5l
 H‹€�   H…À„‹0  ÿÐL‹D$L‹\$ H‰ÃH…Û„½/  Iƒ(„Œ"  H‹|$HL‰\$è»ýÿL‹\$H…ÀH‰D$ L‰\$@„:1  ‹D$`�xHcÿè”ýÿL‹D$ L‹\$@H…ÀH‰D$I‰Ç„Ø0  ¿   è?ýÿL‹D$ L‹\$@H…ÀI‰Æ„ø2  L‰@H‹5¾

 L‰x H‹Ó
 H9p…Z1  H‹š

 H‰D$H…À„ò0  Hƒ L‹|$H‹5¤
 L‰\$ L‰ÿè§‘ýÿL‹\$ H…ÀH‰„$€   „ã1  I‹H‰D$ HƒèI‰„C)  H‹Ýï	 E1ÿ½   I¼      €H9C„}1  ¿   L‰\$ HÇ„$p      L‰¼$`  L‰´$h  è^ýÿL‹\$ H…ÀH‰D$H‰Á„Ä0  H‹
 L‰âH‰ßL‰\$@H‰AHƒ H‹„$€   H‰„$p  H‹D$XH�4(è€ýÿM…ÿL‹\$@H‰D$ tI‹H‰D$@HƒèI‰„]+  Iƒ.„×(  H‹´$€   H‹H‰D$@HƒèH‰„£(  H‹T$H‹H‰D$@HƒèH‰„r(  Hƒ+„Q(  H‹D$ H…À„ò<  H;lï	 …Þ2  Hƒ¼$è   H�6ö	 „‚'  H9œ$(  …]'  H�¬$è  L‰\$HÇ„$(      H‰ïèýÿH‹D$ L‹\$H;ï	 „<'  L‹L$XH‹t$ H‰ïA¸   ¹   H�ëç	 L‰\$è1ÈýÿL‹\$ƒøÿ„Œ1  H‹„$   H‹H‹@H‰„$è   H‹„$  H‰œ$Ð   L‹`H‹�
 H‹J
 H9X…4  H‹1
 H‰D$HH…À„˜3  Hƒ H‹\$HH‹5+
 L‰\$H‰ßèN�ýÿL‹\$H…ÀI‰À„3  H‹H‰D$HƒèH‰„?)  H‹
 H‹Ê
 H9X…^4  H‹±
 H‰D$HH…À„Ã3  Hƒ H‹\$HH‹5C
 L‰D$L‰œ$€   H‰ßèÖŽýÿL‹D$L‹œ$€   H…ÀH‰D$@„!0  H‹H‰D$HƒèH‰„`,  H‹í	 1ÛA¾   H½      €I9@„º9  fHnÃ¿   L‰D$H
 L‰œ$€   HÇ„$p      )„$`  è|ýÿL‹D$HL‹œ$€   H…ÀH‰D$H‰Á„ê8  H‹'
 L‰ÇH‰êL‰œ$°   L‰„$€   H‰AHƒ H‹D$@H‰„$p  H‹D$XJ�40èŽýÿH…ÛL‹„$€   L‹œ$°   H‰D$Ht
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þÿL‹\$@H…ÀH‰D$„§7  Iƒ.„‹7  ¿   L‰\$@èÇÿüÿL‹\$@H…ÀH‰Å„'7  H‹D$0I‹½ˆ   Hƒ H‰EH‹$Hƒ H‰E H‹D$ Hƒ H‰E(H‹D$L‰\$H‰E0IƒL‰]8è^ýÿè	 ýÿL‹\$H…À…œ6  Hƒ¼$ˆ   t,H�	ï	 H9„$È  „C8  H�¼$ˆ  L‰\$èéúüÿL‹\$Hƒ¼$è   t,H�Òî	 H9„$(  „7  H�¼$è  L‰\$è²úüÿL‹\$Hƒ¼$H   t,H�›î	 H9„$ˆ  „ì6  H�¼$H  L‰\$è{úüÿL‹\$Hƒ¼$¨   t,H�dî	 H9„$è  „Ä6  H�¼$¨  L‰\$èDúüÿL‹\$Hƒ¼$   t,H�-î	 H9„$H  „�6  H�¼$  L‰\$èúüÿL‹\$Hƒ¼$h   „Q7  H�òí	 H9„$¨  „(5  H�¼$h  L‰\$èÒùüÿL‹\$Hƒ¼$€    tH‹œ$€   H‹H‰D$HƒèH‰„7  H‹\$0H‹H‰D$HƒèH‰„ß4  H‹D$HH‰l$0L‰ÛH‰D$@H‹$H‰D$XéIêÿÿ L‰ïè0úüÿé�ßÿÿ H‰ßè úüÿé²ßÿÿ H�¼$  è;ùüÿfod$pH‹î
 fïÀH‰œ$H  „$  H‰D$h¤$8  é âÿÿ„     H‰×èÈùüÿéjàÿÿ L‰÷è¸ùüÿHƒ+…	áÿÿë@ H‰ßè ùüÿH‹D$8H…À…-áÿÿë8H‰ßèˆùüÿéÞàÿÿ H‰ßèxùüÿéçàÿÿ L‰çèhùüÿIƒ.…¯àÿÿëœ@ èÓ÷üÿÇD$`b  E1ÛHÇD$0    H‰Å1ö1ÿL‰ÛH‰´$8  H‰´$@  H‰´$H  H‰t$HH‰|$XH‰|$ H‰|$@éóåÿÿ@ Iƒ.u
L‰÷èòøüÿf�E1ÿE1öéæÿÿD  HÇ„$ˆ      é¥çÿÿ€    HÇ„$è      éºçÿÿ€    HÇ„$H      éÏçÿÿ€    HÇ„$¨      éäçÿÿ€    HÇ„$È      éëæÿÿ€    HÇ„$(      é çÿÿ€    H‰×èHøüÿéGèÿÿ H‰ßè8øüÿéKèÿÿ H‰ßè(øüÿéYèÿÿ H‰ßèøüÿégèÿÿ èøüÿé™çÿÿfD  L‰ïèø÷üÿé–çÿÿ H‰ïèè÷üÿé–çÿÿ H‰ÏèØ÷üÿé´çÿÿ H‰÷èÈ÷üÿé5èÿÿ H‰Ïè¸÷üÿéCèÿÿ L‰Çè¨÷üÿé’äÿÿ H‰÷L‰D$è“÷üÿL‹D$éiäÿÿf„     H‰÷èx÷üÿéåÿÿ L‰ÿèh÷üÿéåÿÿ è[÷üÿéKåÿÿfD  L‰ÿèH÷üÿéGåÿÿ L‰÷è8÷üÿéFåÿÿ è+÷üÿé²äÿÿfD  è›õüÿ1ÛÇD$`X  HÇ„$8      H‰ÅHÇ„$@      HÇ„$H      HÇD$8    HÇD$H    HÇD$0    HÇD$X    HÇD$@    é§ãÿÿ„     H…ÿt
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Hƒ/„J  H‹¼$H  HÇ„$@      H…ÿt
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 H�Rü	 H�5Sü	 èn*þÿI‰ÆM…ö…mÛÿÿèôüÿ1ÛÇD$`b  HÇ„$8      H‰ÅHÇ„$@      HÇ„$H      HÇD$8    HÇD$H    HÇD$0    HÇD$X    HÇD$@    HÇD$     éâÿÿ�è›óüÿHÇ$    E1ÀH‰ÅHÇD$8    1ÛHÇD$     HÇD$@    HÇD$X    HÇD$0    HÇD$H    ÇD$`b  HÇ„$8      HÇ„$@      HÇ„$H      Iƒ.tCHƒ|$ „WáÿÿH‹T$H‹H‰D$hHƒèH‰…=áÿÿH‰×L‰D$hèpôüÿL‹D$hé&áÿÿfD  L‰÷L‰D$hèSôüÿL‹D$hë©@ èüüÿH‰D$é9Úÿÿf„     H‹=9
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Hƒ/„æ  HÇ„$˜       Iƒ,$„w  M…Ò„½  L;/W	 ”ÂL;ÍV	 ”ÀÐ…  L;ûV	 „  L‰×L‰$è™oüÿL‹$…À‰D$tˆà#  Iƒ*„?  D‹D$tE…À…�  1ÿèJhüÿI‰ÂH…À„ö  H‹|$0H;=¢V	 „  H‹½w	 H…À„Ë   ‹¾w	 L‰T$Pƒú….!  1öÿÐL‹T$PH‰$H…À„v   L‹«w	 H‰„$À   M…À„(  ‹¤w	 ƒø„Z  =€   „k  =‚   „m  ¨…  H‹nw	 H‰D$PH‹$H‹|$PH�´$Ø   Hº      €L‰”$Ø   L‰T$xHÇ„$Ð       H‰„$à   è01ýÿL‹T$xI‰ÄH‹$H‹H‰D$PHƒèM…ä„Æ"  H‰H…À„  Iƒ,$„ú  H‹\$`H;¤U	 ”ÀH;BU	 ”ÂÂ…¿  H;pU	 „²  H‰ßL‰$ènüÿL‹$…Àˆ½$  …À…ª  H‹D$hH;>U	 „¸  H‹Yv	 H…À„^!  ‹Zv	 L‰$ƒú…�"  1öH‹|$hÿÐL‹$H‰D$PH‰ÃH…Û„!  H‰ßL‰T$hèzfüÿL‹T$hH…ÀH‰$„3"  H‹H‰D$hHƒèH‰„ò  H‹L„	 L‰×L‰T$hH‰ÆH‰D$PèçgüÿL‹T$h…Àˆ—"  ƒøu7H‹F„	 H‹<$L‰T$hH‰ÆH‰D$Pè¸güÿL‹T$h…ÀA‰ÄˆB*  Aƒü„H  H‹$L‹£u	 H‰„$À   M…À„F)  ‹œu	 ƒø„Ü  =€   „   =‚   „ñ!  ¨…    H‹=fu	 H‹$L‰”$Ø   HÇ„$Ð       H‰„$à   H‹GH;#„	 „i(  ö€©   „¬  H‹@8H‹H…À„›  L‰T$h1ÉH�´$Ø   Hº      €ÿÐL‹T$hH‰D$Pf.„     H‹t$PH…ö„ë%  H‹H‰D$hHƒèH‰„¨  H‹~S	 H9„$   ”ÀH‹5S	 H9´$   ”ÂÂ…©  H‹:S	 H9”$   „”  H‹¼$   L‰T$PèÊküÿL‹T$P…ÀˆŒ'  …À„Å  1ÿL‰T$hè‰düÿL‹T$hH…ÀH‰D$PH‰Ã„,"  H‹5|‚	 H‰ÇèmüÿL‹T$h…Àˆ,(  H‹5h‚	 H‰ßèølüÿL‹T$h…Àˆ(  H‹5$‚	 H‰ßèÜlüÿL‹T$h…Àˆô'  H‹\$PH‹5‚	 L‰T$hH‰ßè¶lüÿL‹T$h…ÀˆÎ'  H‹52‚	 H‰ßèšlüÿL‹T$h…Àˆ²'  1ÿè–cüÿL‹T$hH…ÀI‰Å„%  HÇ„$¸       H‰ßè�düÿHƒH;CHÇ„$˜       L‹T$h…j%  L‰T$xE1öI‰ÄH�¬$˜   L‰|$hH�œ$¸   M‰÷H‹L$XH‹|$PH‰êH‰Þèšküÿ…À„+  L‹´$˜   IƒM…ÿt
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Hƒ/„  H…Ét
Hƒ)„  H…Òt
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Iƒ.„H  M…ítIƒm „H  Iƒ,$tqH‹L$0H‹H‰$HƒèH‰tLH�Äè  ‰Ø[]A\A]A^A_Ã„     H�ùU	 Œ$¸  HÇ„$�      H‰„$È  éÑñÿÿ„     H‰Ïè˜büÿëªfD  L‰çèˆbüÿë…fD  L‰Àff.„     f�H‹€   H9Át4H…ÀuïH‹àN	 H9Ñt#L‰ÀH‹€   H9ðtH…ÀuïH9Ö…†òÿÿfD  H‹U‹B¨„qòÿÿH‹ZE1í¨ uL‹mH�=£X èÖ`üÿ…Àu&1öL‰ïÿÓH‰ÃèSfüÿH…Û…òÿÿèõeüÿH…À„À  ½  E1ÛE1ÿE1íE1öHÇD$     E1ÒHÇD$P    HÇ$    L‰T$M…ÿt
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  Iƒ*…ãðÿÿL‰×è!\üÿéÖðÿÿH‹µG	 H�5ÆR H‹8è]üÿé%úÿÿH‰ÂH‹’   H9Ñ„+  H…ÒuëH‹jH	 H9Ñ„  H‰ÅH‹­   H9õ„  H…íuëH9Ö„õ  º   H�´$Ø   H¿      €éüïÿÿ@ ¶Â‰D$téñÿÿ@ L‰×1ÉL‰$èê_üÿL‹$I‰ÄéðÿÿfD  ¶Àé^òÿÿL‰çL‰$èT[üÿL‹$étðÿÿ ¶ÀéƒôÿÿL‰×è8[üÿé´ðÿÿ HÇ$    éôÿÿ H‰ïL‰$è[üÿL‹$é®ïÿÿ H‰$èÿZüÿL‹$éðÿÿfD  HÇD$P    E1öH‹L$ H‹5 w	 L‹!I�D$H‰H9ÎtkL‹-‘F	 L9i”ÀL9n”Â„À„¬  „Ò„¤  H‹QH‰ÈH;V…O  ¶N 8H …B  Hƒút"L�@ HƒÆ L‰T$@L‰Çè]üÿL‹T$@…À…  H‹D$ L‰ M…ä„.  A½   H‹D$D‰hXH‹D$ H;�F	 „ˆ  H‹=äu	 H‹GH‹€¨   ©   …Ð  H‹T$ HÇ„$Ø       L‹bL�j ©   „Œ  H¸ÿÿÿÿÿÿÿH‹WH�w I9Ä„Ž  1ÀM…äIIÄH9ÂŽ|  H‹\$‹D$t¿   L‰T$@‰C\èBWüÿL‹T$@H…ÀI‰Å„.  H‹@IƒL‰8H‹{ Hƒ/„Ÿ  H‹\$1ÿL‰T$@L‰k èWüÿL‹T$@H…ÀI‰Å„¤  H‹{(Hƒ/„ô  H‹\$H‹=Xs	 L‰ÖL‰T$@L‰k(è'aüÿL‹T$@H…ÀI‰Å„  H‹{8Hƒ/„„  H‹D$H‹t$ H‹x@L‰h8HƒHƒ/„P  H‹D$H‹T$ H‹t$`H‹xHH‰P@HƒHƒ/„  H‹D$H‹T$`L‰T$@H‹t$ H‹=Xt	 H‰PHèÿWüÿL‹T$@H…ÀI‰Å„Š  H‹5§r	 H‰ÇL‰T$ èÚWüÿL‹T$ I‰ÃI‹E HƒèM…Û„  I‰E H…À„>  H‹D$L‰ßL‰T$@L‰\$ H‹p8è™WüÿL‹\$ L‹T$@H…ÀI‰Å„}  Iƒ+„7  H‹t$0I�] H‹H‰D$ HƒèH‰„  H‹D$H‹t$X1ÉL‰T$ H‹=‹k	 Hº      €H‹h0HƒE H‰¬$Ð   HÇ„$Ø       è—]üÿHƒm L‹T$ I‰Ã„�  M…Û„ƒ  Iƒ+„%  L‰T$ èÇ]üÿ¿@"  H‰Åè*\üÿL‹T$ I‰ÃH‹D$M…ÛL‰X„€  H‹@0L‰ßL‰T$ H‹pèë� H‹”C	 1ÀH9”$(  L‹T$ tH‹„$(  H‹@L‹\$L‰T$ I‰ÙE1ÀHƒìI‹OI‹{A‹STA‹sPPI‹C0ÿpj è$Q HƒÄ H‰ï‰Ãè¦Uüÿ…ÛL‹T$ …Ø  Hƒ¼$(   t,H�÷I	 H9„$h  „  H�¼$(  L‰T$è×UüÿL‹T$Hƒ¼$ˆ   t,H�ÀI	 H9„$È  „ó  H�¼$ˆ  L‰T$è UüÿL‹T$L‰l$0M‰üE1íL‰T$éÙòÿÿfD  H‹ir	 L‰×L‰T$PH‰ÆH‰$èÅUüÿL‹T$P…ÀA‰Äˆí  Aƒüu#L‹%8r	 L‰×L‰$L‰æè	ZüÿL‹$ƒø…o  H‹5r	 L‰×L‰$èy\üÿL‹$ƒøÿ…âìÿÿM‰ü½%  E1ÛE1ÿE1íE1öHÇD$     HÇD$P    HÇ$    éûóÿÿf„     H‹b	 H…Ò„  I‹H9út;H‹�X  H…É„å  H‹qH…öŽý  1ÀëfD  HƒÀH9Æ„æ  H;TÁuìHƒ¼$ˆ   L�´$ˆ  „èÿÿH�^H	 H9”$È  „×çÿÿL�´$ˆ  L‰÷è@TüÿéóçÿÿH‹e	 H�´$Ø   HÇ„$˜       HÇ„$Ð       H‰„$Ø   H‹Å@	 H‹8è] ýÿH‹¼$˜   H‰ÃH…ÿt
Hƒ/„“  HÇ„$˜       H…Ût1É1Ò1öH‰ßÿÃr	 Hƒ+„H	  M‰ü½  é¥òÿÿH‹}d	 H�´$Ø   HÇ„$˜       HÇ„$Ð       H‰„$Ø   H‹6@	 H‹8èÎýÿH‹¼$˜   H‰ÃH…ÿt
Hƒ/„  HÇ„$˜       H…Ût1É1Ò1öH‰ßÿ4r	 Hƒ+„…	  M‰ü½  éòÿÿI‹EI;E �÷  I‹MIƒL‰4ÁHƒÀI‰Eé™îÿÿH‹=Ïj	 H�°X	 H�5±X	 è|ˆýÿH‰$Hƒ<$ …çÿÿM‰üE1ÛE1íE1öHÇD$     E1ÒE1ÿ½  HÇD$P    éÁñÿÿM‰ü½  ébîÿÿè-[üÿI‰ÂéñæÿÿH‹=^j	 è™…ýÿH‰$ë›H‹5to	 H‹D$ H9Æ„È  L9hH‰Á”ÀL9n”Â„À„a  „Ò„Y  L‹!H‹QI�D$ÿH;V…
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  Hƒú„”  L�A HƒÆ L‰T$@E1íL‰ÇèxUüÿL‹T$@…ÀA”ÅH‹D$ IƒìL‰ …eøÿÿH‹|$ L‰T$@èœRüÿL‹T$@éLøÿÿI‹jM‹bfIn÷HƒE fHnÅIƒ$flÆIƒ*„¶  I‹D$H‹t$XM‰â)„$Ð   H‹Ün	 º   ¿   H9Á…™æÿÿI‹B0é¥æÿÿL‰$è7VüÿL‹$H…À„B!  Iƒ*uL‰×èRüÿM‰ü½  é(ðÿÿH‹L$ H;C>	 …¸  „Ò„°  H‹5n	 H9t$ „y  L9n…
  H‹T$ H‹H‰D$@HƒèH‰„@  H‹D$Ç@X    L‰T$M‰ü½A  E1ÿH‹4>	 H�ƒË H�5®O E1íH‹81Àè�XüÿL‹T$E1ÛHÇD$     é­ïÿÿL‰ÿèSQüÿé÷ëÿÿL‰çL‰$èBQüÿL‹$éñçÿÿH‰×L‰T$Pè,QüÿL‹T$PéÏçÿÿH‰ïèQüÿL‹$éóÿÿM‰üE1ÛE1íE1öHÇ$    E1ÿ½  HÇD$     HÇD$P    é0ïÿÿH�”$°   H�´$¨   H�¼$    èÁVüÿL;%
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  H‹$HƒÀH‰H‹1[	 I‰Uö6[	 „²  L‰T$PL‰×1ÒL‰îÿÐL‹T$PI‰ÄIƒm …æãÿÿL‰ïL‰T$PèQMüÿL‹T$PéÏãÿÿH‹t$PM‰þL‹|$hL‹T$xH‹H‰D$hHƒèH‰uH‰÷L‰T$hèMüÿL‹T$hM…öt
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	 H9ð„  L‹€X  M…À„�  M‹HM…É~01Òff.„      I‹LÐH9Ï„M  H9ñ„D  HƒÂI9Ñuàº   H�t$(E1äI¸      €f„     ö€©   „c  H‹@8I‹D H…À„Q  1ÉL‰ÂL‰ïÿÐH‰ÃM…ätIƒ,$„º  Iƒ.„r  Iƒm „W  H…Û„&  H‹EH‹5Ë6	 H‰ÚH‰ïH‹€˜   H…À„�  ÿÐH‹H�QÿH‰…Àˆ£  H…Ò…züÿÿH‰ßèàüÿémüÿÿ H‹Hƒ H‰D$H‹Gö€«   „>  H�T$ HƒìH�4ÞI‰ÙH�Ê– j 1ÉPAPL�D$8ÿr:	 HƒÄ H‹|$H‰ý…Àˆ”ûÿÿH…ÿ…ÈûÿÿH…Û…¿ûÿÿH‹e	 HƒìH‹8j é=ûÿÿ€    H‰ßèHüÿH;‘	 …ÍûÿÿéüÿÿfD  H‰ßè(üÿévüÿÿ L‰çèüÿéËüÿÿIƒm „q  Iƒ,$t�¾“  H�=ä 1Ûèmïüÿé¦ûÿÿL‰çèàüÿëÞfD  ¾’  ëÖ�è›#üÿH‰Ãé9ûÿÿH‹=Ì2	 èNýÿI‰ÄM…ä…+üÿÿIƒm u¤L‰ïèœüÿëšèe#üÿI‰ÄéhüÿÿH‹K‹QöÂ„±  E1öƒâ L‹yuL‹sH�=þ è1üÿ…Àu(L‰÷L‰æAÿ×I‰Æè¬üÿM…ö…ýüÿÿèNüÿH…À„…  E1öéçüÿÿD  1ÉH‰ßèŽüÿI‰ÆéÁüÿÿfD  1ÉL‰ïèvüÿH‰ÃéªýÿÿfD  H‰ßèðüÿéºüÿÿ L‰çèàüÿé üÿÿ L‰ïèÐüÿéœýÿÿ L‰÷èÀüÿé�ýÿÿè†"üÿH‰Ãécúÿÿ¾”  é©þÿÿL‰ÿèœüÿéQüÿÿL‰ïè�üÿé‚þÿÿL‰çè‚üÿé9ýÿÿH�t$ H�T$HƒìH‰Ùj L�‰” ÿ-8	 Y^éÈýÿÿL‹%_1	 I‹T$L‰æè’üÿH‰ÃH‹h&	 H‰)%	 H‹@H‰&%	 H…Û…-úÿÿè8üÿL‰çè`LýÿH‰ÃH…Û…úÿÿéÿýÿÿèÊ!üÿI‰Åé)úÿÿH…À…éýÿÿf„     H‰ßèØüÿéÓýÿÿH‹=Ü0	 èLýÿH‰ÃëµH‹Ë0	 H‹SH‰ÞèÿüÿI‰ÄH‹Õ%	 L‰%†$	 H‹@H‰ƒ$	 M…ä…úÿÿè¥üÿH‰ßèÍKýÿI‰ÄéÁýÿÿè@!üÿH‰ÃéúÿÿIƒm „V  Hƒ+…SýÿÿénÿÿÿH…Ò…Eýÿÿé`ÿÿÿL‹{L‹sfInÌIƒfInÇIƒflÁHƒ+„  I‹F)D$ L‰óº   H‹=�5	 H�t$ A¹   H9ø…lúÿÿH‹C0éxúÿÿM‹eI‹]fInÖIƒ$fInÄHƒflÂIƒm „ý   H‹C)D$ I‰Ýº   H‹=15	 H�t$ A¸   H9Ç…ûÿÿI‹E0éûÿÿèoüÿéwûÿÿH‹K‹QöÂ…íüÿÿéÅùÿÿI‹M‹QöÂ„µúÿÿ1Ûƒâ L‹auI‹]H�=× è
üÿ…Àu(H‰ßL‰öAÿÔH‰Ãè…üÿH…Û…Øúÿÿè'üÿH…À„y  1ÛéÃúÿÿL‰ïèÿüÿé�þÿÿH‰ß)$èîüÿfo$éÌþÿÿI‹M‹QöÂuƒº   H�t$(E1äI¸      €é&ÿÿÿL‰ï)$è°üÿfo$éíþÿÿH‰ÂH‹’   H9×„š   H…ÒuëH‹	 H9×„…   I‰ÇM‹¿   I9÷tvM…ÿuïH9Ötlº   H�t$(I¹      €éÌøÿÿH‰ÂH‹’   H9×t\H…ÒuïH‹¹	 H9×tKI‰ÄM‹¤$   I9ôt;M…äuîH9Öt1º   H�t$(I¸      €éyùÿÿH‹K‹QöÂ…lûÿÿE1ÿé|ÿÿÿI‹M‹QöÂ…|þÿÿE1äëºº   H�t$(E1ÿI¹      €é»ýÿÿH‹I	 H�5Z H‹8èªüÿé`ûÿÿH‹.	 H�5? 1ÛH‹8è�üÿé4ùÿÿ„     AWAVAUATUSH‰óH�ìè  HƒH‹a	 H‰|$H‹=u"	 H‰T$8H‰L$ HÇ„$ˆ       HÇ„$�       HÇ„$˜       HÇ„$      HÇ„$      HÇ„$¸       HÇ„$°       H9G…-  L‹5Þ	 M…ö„½  IƒI‹FH‹5ö(	 L‰÷H‹€�   H…À„[  ÿÐH‰ÅI‹HƒèH…í„V  I‰H…À„š  H‹EH;'	 „©  H‹=2	 H‰œ$è  HÇ„$à      H9ø„u  H‹5.	 H9ð„e  L‹€X  M…À„   M‹HM…É~,1Òf.„     I‹LÐH9Ï„2  H9ñ„)  HƒÂI9Ñuàº   H�´$è  E1ÿI¸      €fD  ö€©   „c  H‹@8H‹D H…À„Q  1ÉL‰ÂH‰ïÿÐI‰ÄM…ÿt
Iƒ/„  Hƒm uH‰ïè–üÿM…ä„M  Hƒ+„K  I‹D$H‹57-	 L‰çH‹€�   H…À„œ  ÿÐI‰ÆM…ö„n  I‹FH;K	 „m  H;þÿ „È  H‹XpH…Û„  Hƒ{ „ø  HÇÇÿÿÿÿè„üÿH‰ÅH…À„Ø  H‰ÆL‰÷ÿSHƒm I‰Ç„	  M…ÿ„¸  Iƒ.„-  H‹|$H‹5¢*	 H‹GH‹€�   H…À„æ  ÿÐI‰ÅM…í„€  º   L‰îL‰ÿè@üÿI‰ÆH…À„Ì  Iƒ/„
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  …Û…¢  I‹D$H‹5æ+	 L‰çH‹€�   H…À„Ó  ÿÐH‰ÅH…í„¥  I‹D$Iƒ$L‰çH‹5±+	 H‹€�   H…À„é  ÿÐI‰ÇM…ÿ„³  I‹GH;Èÿ „Â  H;{þ „=  H‹XpH…Û„X  Hƒ{ „M  HÇÇÿÿÿÿèüÿI‰ÆH…À„5  H‰ÆL‰ÿÿSIƒ.I‰Å„_  M…í„  Iƒ/„x  H�„$à  H‹=�*	 fInÄ1É‡.	 H‰ÆHº      €L‰¬$ð  H‰D$0)„$à  èøüÿIƒ,$H‰Ã„J  Iƒm „/  H…Û„†  Iƒ,$„‹  H‹	 H‹Ý	 H9P…Ã  L‹%Ä	 M…ä„Ó  Iƒ$I‹D$H‹5ú$	 L‰çH‹€�   H…À„G  ÿÐI‰ÇI‹$HƒèI‰$M…ÿ„  H…À„„  H‹¥	 HƒH‹Z	 H9P…ˆ  L‹-A	 M…í„0  IƒE I‹EH‹5p%	 L‰ïH‹€�   H…À„Í  ÿÐI‰ÆM…ö„—  Iƒm „´  H‹t$01ÉH‹=V$	 Hº      €H‰œ$à  L‰´$è  èÇüÿHƒ+I‰Å„š  Iƒ.„€  M…í„¿  I‹GH;dü „6  H‹?-	 L‰¬$è  HÇ„$à      H9È„¢  H‹5ký H9ð„’  L‹ X  M…ä„ö!  M‹D$M…À~(1ÒfD  I‹|ÔH9ù„b  H9÷„Y  HƒÂI9Ðuàº   H�´$è  E1äH¿      €fD  ö€©   „Ë  H‹@8I‹H…À„º  H‰ú1ÉL‰ÿÿÐH‰$M…ätIƒ,$„t  Iƒm „¹  Iƒ/„Ÿ  Hƒ<$ „Ú  H�­-	 fHnàH‹$H;ýû flä)d$P…~  Hƒ¼$   L�5¾	 „  L9´$X  …ú  L�¤$  HÇ„$X      L‰çèŽüÿH‹$H;£û „Ú  L‹L$0H‹4$L‰çA¸   ¹   H�ô èÊÔüÿƒøÿ„Y  Ç„$„       H‹$H‹@ H‰D$hH‹D$ H;Mû „7  H‹¨ú H9P„  H‰ÇèÎüÿòD$@f(ðò” f.ðz„¸  òl$@fïÀf.Å‡Ä  òQíòl$pH‹Ë	 H‹T	 H9P…º  L‹5;	 M…ö„2  IƒI‹FH‹5{(	 L‰÷H‹€�   H…À„Ø  ÿÐI‰ÇM…ÿ„º  Iƒ.„  H‹CH‹5õ&	 H‰ßH‹€�   H…À„Â  ÿÐI‰ÆM…ö„T  I‹FH;	û „c  H;¼ù „Æ  L‹`pM…ä„  Iƒ|$ „  1ÿèFüÿI‰ÅH…À„
  H‰ÆL‰÷AÿT$Iƒm H‰Â„©  H…Ò„è  Iƒ.„  ¿   H‰T$ èÿüÿH‹T$ H…ÀI‰Æ„î  H‰PH‹£	 H‹	 H9P…n  L‹-	 M…í„
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üÿH‹D$`H;ø „y  L‹L$0H‹t$`L‰çA¸   ¹   H�mñ è8Ñüÿƒøÿ„ˆ  H‹„$ð   H‹ H‰D$ H‹t$E1À1Éº   L�¤$p  Ç„$p      L‰çè%­ýÿD‹¬$p  ƒøÿ„Ü  H‹L$8H; ÷ ”ÀH;>÷ ”ÂÂ…K  H;l÷ „>  H‰Ïèüÿ…ÀˆÜ  …À„®  è9üÿH‰ÇH‹D$hH‹0H…öŽ¦   H‹$McõòL$pE1ÿJ�õ    òDT$@H‰|$@L‹´$¸   H‹RH‰l$PH‰\$hH‰óL‰d$8L‰õI‰ÄI‰Öf.„     H‹t$0H‹|$8L‰òfA(ÂòL$IƒÇMæD‰¬$p  èd¶üÿòL$‰E H‹D$ HÅI9ßu¾H‹|$@H‹l$PH‹\$hèúüÿH‹D$`H‹UHƒ H‹BpH…À„²  H‹@H…À„¥  H‹5Ì	 H‰ïÿÐI‰ÄH…À„©  L‹|$`H‹=?"	 1ÉH�´$    Hº      €H‰„$¨   L‰¼$    è¦üÿI‰ÆI‹H‰D$HƒèI‰„®  Iƒ,$„“  M…ö„É  Hƒ¼$¸    t"H�¸ü H9„$ø   „ª  H�¼$¸   è�üÿHƒ¼$   t"H�‹ü H9„$X  „•  H�¼$  èpüÿH‹$H‹H‰D$HƒèH‰„ÿ  H‹T$`H‹H‰$HƒèH‰„-  Hƒm „5  L‹l$`I‰Üé÷  fD  L‰÷èèüÿéYóÿÿ H‹M‹QöÂ„I  E1ÿƒâ L‹auL‹}H�=Qÿ è„üÿ…À…P  H‰ÞL‰ÿAÿÔI‰ÄèûüÿM…ä„(  Hƒm …úóÿÿH‰ïèüÿéíóÿÿf.„     1ÉH‰ïèÖüÿI‰ÄéªóÿÿfD  Iƒ.¶Ø…õÿÿL‰÷èCüÿéõÿÿfD  H‰ßè0üÿé¨óÿÿ H‹XhH…Û„c  H‹CH…À„V  H‹H…Ò„  L‰÷ÿÒH…ÀˆŒ  H�pÿH‹CL‰÷ÿÐI‰Çéîóÿÿ€    I‹FH�PÿH…À„  I‹FL‹<ÐIƒIƒ.…ÓóÿÿL‰÷è©üÿéÆóÿÿ@ L‰ÿè˜üÿéîòÿÿ L‰ïèˆüÿéôÿÿ L‰ÿèxüÿééóÿÿ I‹FH…À„«  M‹|ÆIƒémóÿÿD  H‹XhH…Û„c  H‹CH…À„V  H‹H…Ò„Š  L‰ÿÿÒH…Àˆè  H�pÿH‹CL‰ÿÿÐI‰Åé˜ôÿÿ€    I‹WI‹GL‹lÐøIƒE Iƒ/…ˆôÿÿL‰ÿèÜüÿé{ôÿÿ€    L‰ïèÈüÿéÄôÿÿ L‰çè¸üÿé©ôÿÿ H‹-¹	 H‹UH‰îèí
üÿI‰ÆH‹Ã	 L‰5”	 H‹@H‰‘	 M…ö…«ðÿÿè“	üÿH‰ïè»8ýÿI‰ÆëefD  L‰çèXüÿéhôÿÿ èüÿH‰Åé�ðÿÿ HÇ$    ÇD$0C  Iƒ.…|  L‰÷èüÿéo  f„     H‹=	 èT8ýÿI‰ÆM…ö…/ðÿÿI‰ÜHÇ$    E1í1íÇD$0C  1Ûé¹   f„     L‹}L‹efHnûIƒfInÇIƒ$flÇHƒm „^
  I‹D$H‹=*"	 L‰åº   )„$à  H�´$à  A¸   H9ø…“ðÿÿH‹E0é ðÿÿèu	üÿH…À„y  Hƒm uH‰ïèMüÿff.„     f�HÇ$    I‰ÜE1í1íÇD$0C  1ÛfD  è›üÿfïÀHƒ¼$¸    óoP`I‰ÇH‹@pIÇGp    H‰D$)T$ AG`„Å  L�5ø L9´$ø   „   H�¼$¸   èóüÿHƒ¼$   tL9´$X  „â   H�¼$  èÍüÿI‹`fo\$ H‹D$I‹OhM‹wpA_`I‰GpH…ÿt
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  ¿   L‰Œ$è  L‰L$HÇ„$ð      HÇ„$à      è„’ûÿL‹L$H…ÀI‰Ã„Ò  H‹<£ L‰ÙH�´$è  Hº      €H‰ßL‰L$PI‰CHƒ H‹$L‰\$H‰„$ð  è¡“ûÿL‹\$L‹L$PI‰ØH‰D$XIƒ)„Î  H‹$H‹H‰D$HƒèH‰„”  Iƒ+„u  Iƒ(„^  Hƒ|$X „  H‹D$XH;°z …U  Hƒ¼$X   H�z� „	  H9œ$˜  …þ  H�¬$X  HÇ„$˜      H‰ïèJ�ûÿH‹D$XH;^z „Ý  H‹t$XL�Œ$à  H‰ïA¸   ¹   H�6s è�Süÿƒøÿ„ž  H‹„$�  H‹H‹hH‰\$PH‹í™ H‹6• H9X…G  H‹• H…Û„   HƒH‹CH‹5�§ H‰ßH‹€�   H…À„à  ÿÐH‰D$Hƒ|$ H‹„f  HƒèH‰„¡  H‹D$@Hcø‰„$Ð   èã�ûÿH‰$H‰ÃH…À„u  ‹D$8ƒÀHcø‰„$ô   è½�ûÿH…ÀH‰D$`„ë  H‹|$0è¥�ûÿL‹L$`H…ÀH‰D$x„g  ¿   èX�ûÿL‹L$`L‹T$xH…ÀI‰Ã„  H‰XH‹7” L‰H L‰P(H‹è˜ H9X…•  L‹” M…Ò„  IƒI‹BL‰\$`L‰×L‰$H‹5³  H‹€�   H…À„.  ÿÐL‹$L‹\$`H‰ÃI‹HƒèH…Û„&  I‰H…À„J  H‹D$¹   E1ÀH‹=Ýw Hº      €H9x„µ  ¿   H‰Œ$ˆ   H‰”$€   L‰„$à  L‰D$xL‰œ$è  L‰\$`HÇ„$ð      èQ�ûÿL‹\$`L‹D$xH…ÀH‰$H‹”$€   H‹Œ$ˆ   „“  H‰ÇH‹ðŸ L‰D$xL‰œ$€   H‰GHƒ H�„$à  H�4H‰ùH‹|$H‰œ$ð  H‰„$ø   èR�ûÿL‹D$xL‹œ$€   H‰D$`M…Àt
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  H‹D$`H;Cw …Ì  Hƒ¼$¸   H�~ „  H9œ$ø  …ð  H�¼$¸  HÇ„$ø      H‰<$èÜ‰ûÿH‹D$`H‹<$H;ìv „Ê  H‹t$`A¸   L‹Œ$ø   ¹   H�Ço èPüÿƒøÿ„¶  H‹„$ð  H‹H‰”$È   H‹PH‹@H‰”$À   H‰$òt$pòY5‹ ò´$   èf�ûÿD‹L$@H‰ÃE…ÉŽÚ  H‹D$0HÇ„$        ÇD$p    ó~%ôŒ H‰ÂH‰œ$  H‹$HÇ„$€       I¯ÕÇ„$´       H‰”$è   H‹”$À   H¯Â‹”$ô   H‰„$à   H‹D$8¯Ð‰„$Ô   ƒèHÁàH‰„$Ø   H�„$$  H‰„$˜   H�„$Ð  H‰„$¸   H�„$  H‰„$�   H�„$  ‰”$ð   H‰„$ˆ   f�H‹D$XL‹”$¸  fïÒH‹@H‰D$xH‰ÂE…öŽ~  H‹´$x  H‹„$è   H‰\$L‹„$    H‹”$  HðH‹¼$X  L‹Œ$€   Jc H‰$H‰|$0H‹¼$à   H…ÉJ�!L‹œ$À   òn‰ HIÁH‹$LÏ1ÒIÛL×MÊI¯ÇL‰\$ E1ÉE1ÛL‰ÓHÈH‰D$@J�H‰D$8ff.„     f�H‹D$@H‹L$81öòBH‹D$0N�H‹$òN�ë;ff.„     ff.„     ff.„     ff.„     ff.„     òHcH…ÀyLàI¯ÇƒÆLéòAò\ÁòA IèA9öuÐH‹t$H‹L$ ò�BH÷HËH‹t$HH‹L$PIñIËA9ÆtL‰Âé=ÿÿÿfo|$ H�Ðz fïÀH‰„$¸  H�}¥ „$x  ¼$¨  é¶öÿÿH‰ïèp‡ûÿéO÷ÿÿ H‹\$H‹L$x1öfïÒH‹„$Ø   ‹¼$Ô   òAŠ L�H‰øA‰øƒàþAÑèfÛL�Å    IÁàL‰$ff.„      ƒÿ„g  A‰ûAƒãE‰ÚM�H‰ÈfïÉf�f HƒÀfTÃòXÈfÀòXÈI9ÃuãE…Ò„
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Hƒ/„˜   H‹|$H…ÿtHƒ/t~H‹|$ H…ÿ„ÖþÿÿHƒ/…Ìþÿÿèoûÿ1ÛéÂþÿÿ òD$1ÉH�ºé H‰ïÿÀŒ òD$…À…lýÿÿë�„     H�t$0H�T$HƒìH‰Ùj L�cé ÿ�Œ Y^é‹üÿÿè´nûÿéxÿÿÿèªnûÿé^ÿÿÿD  AWAVAUATUH‰ÕSH�ìH  HƒH‰<$H‹¿ˆ   H‰t$@1öHÇ„$       HÇ„$      HÇ„$      HÇ„$      HÇ„$       HÇ„$(      è¹nûÿ…À„·  è,rûÿH‰D$PH…À…Ì  L‹<$H‹=›� 1ÉH�´$0  Hº      €HÇ„$8      IƒL‰¼$0  è²sûÿH‰ÃI‹H‰„$¸   HƒèI‰„Ø  H…Û„Å  Hƒ+„Ó  H‹Íy H‹vs H9P…ö  L‹%]s M…ä„  Iƒ$L‰d$I‹D$H‹5¦€ L‰çH‹€�   H…À„   ÿÐH‰ÃH…Û„  H‹T$H‹H‰„$À   HƒèH‰„±   H‹CH;ÅX „.  H‹T$@H‹›‰ HÇ„$@      H‰”$H  H9È„*  H;ÇY „  H‹¸X  H…ÿ„p(  L‹GM…À~&1ÒH‹t×H9ñ„ô  H;5‘Y „ç  HƒÂI9ÐuÜH‹T$PH‰\$8¿   H�´$H  H‰T$(Hº      €é÷  L‰çèolûÿéBÿÿÿH‹$¾   H‹¸ˆ   èålûÿè`pûÿH‰D$PH…À„4þÿÿA¾º  HÇD$    HÇD$8    HÇD$0    HÇD$     HÇD$H    HÇD$    Hƒ|$ tH‹T$H‹H‰„$˜  HƒèH‰„&  Hƒ|$8 tH‹T$8H‹H‰„$   HƒèH‰„ô  Hƒ|$0 tH‹T$0H‹H‰„$¨  HƒèH‰„µ  Hƒ|$  tH‹T$ H‹H‰„$°  HƒèH‰„ƒ  D‰öH�=Ðp èã>üÿ1À�Hƒ|$ tH‹L$H‹H‰”$¸  HƒêH‰„­&  Hƒ|$H tH‹L$HH‹H‰”$À  HƒêH‰„k&  Hƒ|$@ tH‹L$@H‹H‰”$È  HƒêH‰„)&  H�ÄH  []A\A]A^A_ÃH‹<$èÖjûÿéýÿÿH‰ßèÉjûÿé ýÿÿH‹s‹VöÂ„*/  ƒâ L‹nL‹d$PL‹´$H  uL‹cH�=+a è^iûÿ…À…¡.  L‰çL‰öAÿÕI‰ÄèÕnûÿM…ä„y.  Hƒ+„b.  H‹T$@H‹H‰„$È   HƒèH‰„÷  I‹D$H‹5	� H‹€�   H…À„
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Hƒú„  H‰H…À„�  H‹ºU H‹[z HÇ„$P      H‹@† L‹H‰œ$X  I‹qH9ñ„­  H;5qV „   H‹¾X  H…ÿ„ú  L‹GM…À~&1ÀH‹TÇH9Ñ„&  H;;V „  HƒÀI9ÀuÜö†©   „ù  H‹F8I‹H…À„è  H�´$X  1ÉL‰ÏHº      €ÿÐH‰D$(H…ÀtH‰Ã1É1Ò1öH‰ßÿ)‡ Hƒ+„R  H‹D$PL‰d$@A¾Á  H‰D$ H‰D$0H‰D$8H‰D$H‰D$(H‰D$H‰D$HH‰D$€    è+gûÿHƒ|$ HÇ„$(      HÇ„$       H‰ÃHÇ„$      HÇ„$      HÇ„$      HÇ„$       tH‹T$H‹H‰D$XHƒèH‰„Š  Hƒ|$( tH‹T$(H‹H‰D$`HƒèH‰„u  Hƒ|$ tH‹T$H‹H‰D$hHƒèH‰„`  Hƒ|$8 tH‹T$8H‹H‰D$pHƒèH‰„K  Hƒ|$0 tH‹T$0H‹H‰D$xHƒèH‰„6  Hƒ|$  tH‹T$ H‹H‰„$€   HƒèH‰„  H‹CxH‹(HÇ     H…í„¹  H;-ÃS „�  L‹mL‹e(IƒE M…ätIƒ$H�Œ$  H�”$   H‰ßL‰¬$  H�´$(  H‰¬$  L‰¤$   èùûÿƒøÿ„Ž  H‹$H‹¸ˆ   èelûÿèkûÿH‰ÂH‹CxH‹8H‰(H…Ò…Ì  H…ÿt
Hƒ/„‚  M…ítIƒm „|  M…ätIƒ,$„y  ó~„$(  H‹{`H‹„$  L‹ch„$   H‹kpC`H‰CpH…ÿt
Hƒ/„J  M…ätIƒ,$„D  H…ítHƒm „ù   HÇ„$(      HÇ„$       1ÀH‰„$  H‰„$  H‰„$  H‰„$   H‰D$ H‰D$0H‰D$8H‰D$H‰D$(Hƒ|$( „úùÿÿH‹T$(H‹H‰„$�  HƒèH‰…ÝùÿÿH‰×èÛeûÿéÐùÿÿfD  Hƒm uH‰ïèÁeûÿE1ä1íE1íé^þÿÿH‰×è¬eûÿéiýÿÿH‰×èŸeûÿé~ýÿÿH‰×è’eûÿé“ýÿÿH‰×è…eûÿé¨ýÿÿH‰×èxeûÿé½ýÿÿH‰×èkeûÿéÕýÿÿH‰ïè^eûÿéúþÿÿèTeûÿétþÿÿL‰ïèGeûÿéwþÿÿL‰çè:eûÿézþÿÿè0eûÿé¬þÿÿL‰çè#eûÿé¯þÿÿH…ÿt
Hƒ/„W  M…ítIƒm „Q  M…ätIƒ,$„N  H‹¼$(  H…ÿt
Hƒ/„D  H‹¼$   HÇ„$(      H…ÿt
Hƒ/„+  H‹¼$  HÇ„$       H…ÿt
Hƒ/„Ð  A¾û  é@þÿÿH‹C`fïÀH‰„$(  H‹ChC`H‰„$   H‹CpHÇCp    H‰„$  é9ýÿÿH‰×èFdûÿéüùÿÿH‰ßè9dûÿécúÿÿHƒ+„€  I‹D$H‹5Þ| H‹€�   H…À„�  L‰çÿÐH‰ÃH…Û„m  H‹CH;òP „ä  H;¥O „  L‹ppM…öt?Iƒ~ t8¿   è5fûÿI‰ÅH…À„Z$  H‰ÆH‰ßAÿVIƒm I‰Æ„»  L‰t$8L‰ðë)H‹@hH…À„^"  H‹@H…À„Q"  ¾   H‰ßÿÐH‰D$8H…À„""  I‰ÅHƒ+„C  H‹$H‹X H;™O „­!  Hƒ{ „V!  H‹CH‹ Hƒ H‰ÃH‹CH‹5ß{ H‰ßH‹€�   H…À„!  ÿÐI‰ÆM…ö„¿   Hƒ+„‹  I‹FH;éO „[  H;œN „ž  H‹XpH‹@hH…Û„E  Hƒ{ „:  ¿   è eûÿI‰ÇH…À„`'  H‰ÆL‰÷ÿSIƒ/H‰Ã„ö  H‰\$H‰Øé&  H‰ðH‹€   H9Át6H…ÀuïH;îN t(H‹=O H‰ðH‹€   H9ÐtH…ÀuïH;ÊN …ðøÿÿI‹Q‹B¨„áøÿÿL‹jH‹l$P¨ uI‹iH�=­X èà`ûÿ…À…ùÿÿH‰ÞH‰ïAÿÕH‰ÃèWfûÿH…Û…æøÿÿèùeûÿH…À…ñøÿÿH‹yM H�5ŠX H‹8èÚbûÿéÖøÿÿD  ƒ{…Ù÷ÿÿH‰H…À…€ýÿÿH‰ßè¢aûÿésýÿÿH‰ßè•aûÿé¡øÿÿHÇD$     HÇD$0    HÇD$8    HÇD$    A¾À  HÇD$(    HÇD$    HÇD$H    HÇD$    L‰d$@éˆøÿÿHÇD$     HÇD$0    HÇD$8    L‰d$HÇD$(    A¾¿  HÇD$    HÇD$H    HÇD$    é9øÿÿHÇD$     A¾½  HÇD$0    HÇD$8    HÇD$    HÇD$(    HÇD$    HÇD$H    HÇD$    éæ÷ÿÿH‹=Ÿw H�`f H�5af èL•üÿH‰D$H…À„†  I‰ÄéôòÿÿH‹=ow èª’üÿH‰D$ëÜèhûÿH‰ÃéøòÿÿH�´$X  1Éº   L‰ÏèŸdûÿH‰D$(é÷ÿÿL‰çèígûÿH‰ÃéôõÿÿH‰ßè`ûÿé°üÿÿHƒ{†Ñ  H‹CH‹@Hƒ I‰Åé‡üÿÿH‹CH‹SHƒ HƒHƒ+H‰D$(H‰T$8„ð  H‹D$(H‹I| ¿   H�´$@  º   H‰„$@  H‹D$@H‰„$H  H‹D$8H‹@H9È„°   ö€©   „€   H‹@8H‹L$8H‹H…ÀtnH‹\$81ÉH‰ßÿÐH‹|$(I‰ÄH…ÿtHƒ/tkHƒ+uH‰ßè4_ûÿM…ä…ÉôÿÿH‹D$PA¾¿  H‰D$ H‰D$0H‰D$8H‰D$H‰D$(H‰D$H‰D$HH‰D$éCöÿÿH‹\$8H‰ú1ÉH‰ßèQcûÿH‹|$(I‰ÄëŠèÒ^ûÿëŽH‹D$8H‹@0é\ÿÿÿè½^ûÿé&úÿÿè³^ûÿéŸùÿÿL‰ïè¦^ûÿé¢ùÿÿL‰çè™^ûÿé¥ùÿÿè�^ûÿé²ùÿÿè…^ûÿéËùÿÿH…À„·  H‹@H…À„ª  ¾   L‰÷ÿÐH‰D$H…À„K  I‰ÇIƒ.„$  º   L‰þL‰ïèÕ^ûÿH‰ÃH…À„ñ  Iƒm „&  Iƒ/„  H;uJ A”ÅH;J ”ÀDè…®  H;?J „¡  H‰ßèábûÿA‰Å…Àˆn  Hƒ+„¸  E…í…òóÿÿI‹D$H‹5‡v L‰çH‹€�   H…À„ÿ  ÿÐH‰ÃH…Û„™  H‹5Ïy H9Þ„º  H‹CH;J …S  E1öHƒ{ A”ÆHƒ+„†  E…ö…˜  H‹$‹XX…Û„'  H‹pi H‹	c H9P…§$  H‹ðb H…Û„y$  HƒH‰\$8H‹CH‹5ƒq H‰ßH‹€�   H…À„E$  ÿÐI‰ÅM…í„$  H‹H‰„$è   HƒèH‰„T   I‹D$H‹5†u H‹€�   H…À„#   L‰çÿÐH‰D$8I‰ÇM…ÿ„ñ  ¹   1Ò1öL‰ÿè/ üÿH‰ÃH…À„Ô  I‹H‰„$ð   HƒèI‰„­  H‹$‹@P�x‰„$ü   Hcÿèò^ûÿI‰ÆH…À„j  ¿   è¬_ûÿH‰ÅH…À„:  H‰XH‹åa L‰p H‹Jh H9P…±  H‹Áa H…Û„ƒ  HƒH‰\$8H‹CH‹5p H‰ßH‹€�   H…À„="  ÿÐI‰ÆM…ö„"  H‹H‰„$   HƒèH‰„ã!  H‹TG I9E„Ÿ!  H‹D$PL‰l$A¿   H»      €H‰D$¿   H‰„$   HÇ„$°      H‰¬$¨  èÍ^ûÿI‰ÅH…À„<!  H‹Šo H‹|$H‰ÚJ�´<   L‰éI‰EHƒ L‰´$°  è`ûÿHƒ|$ H‰ÃtH‹T$H‹H‰„$  HƒèH‰„²"  Hƒm „Í   Iƒ.„¶   Iƒm „W   H‹T$H‹H‰„$  HƒèH‰„-   H…Û„>   H;ýF …Ã  H‹5ph L‰âH‰ßè%Xûÿ…Àˆl  H‹D$PH‰\$H‰D$HH‹$H‹=n H�´$p  1ÉHº      €L‹x0IƒL‰|$ L‰¼$p  HÇ„$x      è`ûÿH‰ÃM…ÿtH‹T$ H‹H‰„$x  HƒèH‰„   H…Û„·  Hƒ+„   H‹$L‰d$@H‹@H‰„$€  H�¸ˆ  H‹D$PH‰D$ H‰D$0H‰D$8H‰D$H‰D$(H‰D$è­\ûÿ…À…F  H‹4$H‹\$H‹~H‹C D‹NXH‹KÇ‡ 
      H‹E…É…æ  L‹|$I‹G I‹_L‹(M…íŽÍ   L‹4$1íL�¤$ô  ë7D  1ÉH‰ÂH‰Þè‹¿ …À„›   I‹G HƒÅI‹~H‹@H�ÃI9í„†   M‰àH�Œ$ø  1ÒH‰ÞèA D‹„$ô  I‹~E…Àu¨H�·  H‰ÚèQÙ ë¬H‰×èçXûÿépíÿÿH‰×èÚXûÿé>íÿÿH‰ßèÍXûÿéùÿÿH‰×èÀXûÿéÿìÿÿH‰×è³XûÿéÍìÿÿfD  H‹$H‹xèT H‹$H‹B‹z\Ç€\
      …ÿ„¾   H‹z(H;=ÃD „Ú  H‹W H‹GH‹t$H‰ÑHÑùH9ÈŽ  H9Ð�  H‹WHƒH‰4ÂHƒÀH‰GH‹D$L‹<$H‹@ H‹ AGTè[^ûÿI‹H‰ÃH‹·˜	  èè H‰ßèÀVûÿI‹GI‹¿ˆ   Ç€ 
     èF]ûÿèñ[ûÿH…À…   H‹!D Hƒ éhìÿÿ„     H‹z H;=D „@  H‹W H‹GH‹t$H‰ÑHÑùH9È~	H9ÐŒFÿÿÿè¹ZûÿA¾ò  ƒøÿ…FÿÿÿèõUûÿHƒ|$ HÇ„$       HÇ„$      H‰ÃHÇ„$      HÇ„$      HÇ„$       HÇ„$(      tH‹T$H‹H‰„$ˆ   HƒèH‰„Ü  Hƒ|$( tH‹T$(H‹H‰„$�   HƒèH‰„Ä  Hƒ|$ tH‹T$H‹H‰„$˜   HƒèH‰„Ã  Hƒ|$P tH‹T$PH‹H‰„$    HƒèH‰„«  Hƒ|$0 tH‹T$0H‹H‰„$¨   HƒèH‰„“  Hƒ|$  tH‹T$ H‹H‰„$°   HƒèH‰„{  H‹CxH‹(HÇ     H…í„¹  H;-~B „�  L‹mL‹e(IƒE M…ätIƒ$H�Œ$  H�”$  H‰ßL‰¬$  H�´$   H‰¬$   L‰¤$(  èÉçûÿƒøÿ„Ë  H‹$H‹@Ç€ 
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   fD‰ŸD  Æ‡   f‰�   H‰·°  fo–` ¾ÿÿÿÿf‰·  HcðÆ‡z   „7(  H�5i� ó~YD H‰·   H�5{� H‰·p  H�5Ý� fHnæH�5ù� ‰—  flÄ‰—¦  fHnî�P‡   ƒÀó~D H˜fD‰‡  flÅÆ‡ø  fD‰�È  Æ‡R   f‰�x   f‰�A   ‰—("  ‡è  Ç„(  h�XYH�®� H‰‡ø  fD‰—ª  Æ‡C   Ãff.„     @ H�Iî ¾ÿÿÿÿH‰øó~‰C H‰�8  ¹ÿÿÿÿ‹—("  A¸ÿÿÿÿf‰�z  H�'î A¹  Aºî   H‰�   H�™� A»  f‰·Ô  fHnÉ·5X^ ‹z_ flÁÆ‡+    f‰·†   ‰�0  ‡  ó~C Æ‡Ø   H�=Öí H‰¸è  ¿ÿÿÿÿf‰¸æ  H�=Õí fHn×H‰¸Ð  H�=p� flÂH‰¸€  ¿ÿÿÿÿ€ø  fo¹^ fD‰€à  L�� f‰¸L  HcúfD‰ˆ�   A¹ÿÿÿÿL‰€p  A¸ÿÿÿÿfD‰�H  Aº  ‰ˆê  fD‰˜c   A»ÿÿÿÿÆ€a   Æ€^   Ç€B  ¡ ¡ Æ€’   Æ€   „8(  H�=Oí ó~&B H‰¸Ð  H�=mí fHnßf‰°Å   H�5Åœ H�=oí flÃfHnæH�5� H‰¸ø  €  fHnîó~ÛA H�54� fHnöH‹5�\ H‹=‘\ ‰ˆ®  flÄfD‰€   €8  ó~¨A H‰°:  H�5� flÅH‰°P  �r€H  Hcöó~‚A Æ€¾   flÆfD‰ˆj  €X  ó~hA Æ€£   Ç€‹   HÇ€H      H‰¼0(  H�5%� H�=Þœ H‰°`  H‹5è[ ‰ˆ  �JƒÂH‰°þ  HcÒH�5¥ì fHnþH‰¸X  flÇfD‰�ò  Ç€í  €p  ‰ˆ("  Ç„(  	
H�yì H‰�€  fD‰˜  Æ€ô  Ã ¹ÿÿÿÿH�5hì H‰øó~¡@ f‰�Š  H�‚ì fHnÎH�5Oì fHnÑH‰·x  H�5Rì Hc—("  flÂH‰·  ¾ÿÿÿÿA¸ÿÿÿÿ‡@  ‹þd ó~J@ A¹»   f‰·n  ‹5G\ Aº»   A»  flÁÆ‡3    ‰·|  Æ‡¥   ¿  €¨  ó~@ f‰¸¬   H�=íë H‰¸ð  flÁH�=œ fD‰€è  L�èœ H‰¸  H�=*œ fInØA¸ÿÿÿÿ€È  ó~¸? H‰¸   ·=˜d flÃfD‰ˆ²  A¹ÿÿÿÿfD‰�Ô  Aºÿÿÿÿ‰ˆÖ  f‰¸Ù   ‰ˆÞ  f‰¸Ý   Æ€b   Æ€Ç   Æ€X   €Ø  ó~T? f‰¸   H�=bë fHnç‰ˆ"  ‰ˆ  flÄ¹ÿÿÿÿf‰ˆb  H�Wë €À  fHnéó~? H�+œ H‰¸Ø  ¿  flÅf‰¸�   H�==œ H‰ˆÈ  H�gœ €È  fHnñó~Ó> ·ŒY H‰¸  H�=vœ H‰¸0  flÆH�=ë H‰¸è  H�=¦œ €è  fHnÿó~’> ¿ÿÿÿÿfD‰˜|   A»ÿÿÿÿflÇfD‰€ž  A¸ÿÿÿÿfD‰ˆ.  A¹Ö   ‰°f  f‰ˆ!   €   Æ€Ÿ   Ç€^  ÿÿ³ Æ€½   Æ€…   fD‰�8  Æ€Š   fD‰˜f  Æ€¡   ‰°4  H�5vê ó~> H‰°x  ¾ÿÿÿÿf‰°Ê  H�5œ H‰°h  H�5)œ H‰°(  H�5kœ fHnÖf‰ˆˆ   flÂf‰ˆÀ   �J H�”   €à  foBY Æ€S   f‰¸F  Æ€‘   fD‰€v  Æ€)   Ç€¤  ÿÿ» ‰ˆ("  BfoY BH�œ H‰�à  fD‰ˆ$  Æ€    ÃH� ê H‰øó~6= H�=žé fHná·5›W fHnÏH�= ê flÄfHnïH�žé ‹ÉX €¸  fHnÚó~õ< ‹�("  f‰°Û   H�=±› A¸ÿÿÿÿó~Ã< flÅf‰°ß   ¾ÿÿÿÿA¹ÿÿÿÿ‰ˆÚ  flÓAºÿÿÿÿA»  f‰°€  H�5¡› €Ø  fHnöó~�< H�5�é fHnþH‹5ÚV H‰¸P  ¿  flÆ‰ˆâ  €Ø  ó~]< H‰°¬  HcòflÁ‰ˆb  €   ó~< f‰¸   H�=T› flÇÆ€.    €  fo²W Ç€D   „0(  ó~ < H‰¸h  H�=2› flÁfD‰€Æ  Æ€Q   €(  H‹5)V ó~Ñ; H‰¸Ð  H�=+› flÁH‰°I   �rH‰¸€  H‹=ÿU Hcö€H  fo5W fD‰ˆ   €¶  ó~†; Æ€~   fD‰�L  Æ€”   �8  �X  H‰¼0(  H�5› ‰ˆP  fHnÞ�JƒÂHcÒflÃ‰ˆ("  H�.› fD‰˜–   €�  Æ„(  ²ºÿÿÿÿH‰ˆÀ  f‰�\  Æ€œ   Ã@ H‰ø¹ÿÿÿÿ‹—("  ó~ê: f‰ˆF  H�<› ¾ÿÿÿÿH�= › fHnÉH�t› f‰°â  H�5¾› flÁfHnÑfHnÞH‹yV €¸  H�5ã› ó~“: A¸ÿÿÿÿfHnæ‹5ª^ H‰¸h  H�=D› flÂH‰ˆ  €È  ó~b: H‰ˆT  flÃH‰ˆj  HcÊ€   ó~F: H‰¸Ø  H�=¬ç flÄ‰°˜   fHnÏH�=Zœ €°  fo›U ‰°#   ‹5U Æ€   Ç€û  Æ€_   „(  H�p› ó~à9 fHnéH�ç flÅfHnñH�ç €ø  fHnùó~¸9 flÆ€  ó~­9 flÇ€  ‰°r  ·ÍS ó~•9 H‰¸ˆ  ¿ÿÿÿÿf‰ˆ'   f‰ˆÃ   �JƒÂflÁHcÒ‰°ª  f‰¸N  Æ€•   ‰ˆ("  €ø  Ç„(  =Ù«H�{› H‰�è  fD‰€&  Æ€   Ãff.„     �H�©› H�52œ H‰øó~9 fHnÉ‹—("  H�å› H‰·È  flÁfHnÑH‹îR H�5œ ‡€  A¸ÿÿÿÿó~Ê8 A¹ÿÿÿÿH‰�Ì  ¹ÿÿÿÿAºÿÿÿÿA»  flÂf‰�ž  H�"œ ‡�  fHnÙó~Ž8 ‹ÈS H‰·¨  ¾ÿÿÿÿf‰·–  flÃH�5œ ‡X  ó~c8 Ç‡T   Æ‡=   Æ‡9   ‰�‚  1ÿH‰°h  H�5å f‰¸/   fHnæH�=œ ·5+R H‰¸Ø  flÄH�=)œ H‰¸0  Hcú€¨  fD‰€  Æ€ñ  ‰ˆ  f‰°ù  fD‰ˆ"  Æ€ÿ  fD‰�x  Æ€*   foS „8(  H�=œ ó~§7 fHnï�z‰ˆ@  flÅHcÿf‰°   €P  ó~„7 fD‰œ8(  H�=Ìä fHn÷�zƒÂ‰ˆ4  flÆHcÒf‰°   €   ó~N7 ‰¸("  Æ„(  çH�ñ› fHnú‰ˆÆ  flÇf‰°Ñ   €h  Ãff.„     ¹ÿÿÿÿH�5�ä H‰øó~7 f‰�†  H�sœ ‹—("  A¸ÿÿÿÿH‰·h  fHnÉ¾ÿÿÿÿA¹  Æ‡1    H�=]ä flÁHcÊH‰¸   ¿ÿÿÿÿAºÿÿÿÿA»ÿÿÿÿf‰°l  H�5m› f‰¸ä  H�=§› €è  foÀQ H‰°à  H�5œ H‰¸˜  H�=<œ fD‰€  A¸ÿÿÿÿfD‰ˆá   A¹ÿÿÿÿH‰°ð  H�5Þã H‰¸x  H�=”œ Æ€¤   Æ€`   Æ€w   Ç€æ  ÿÿÿÿfD‰�¨  Æ€Â   HÇ€  º ÿÿÇ€q   fD‰˜J  Æ€“   „(  ¹ÿÿÿÿH‰°ˆ  H‹5—O f‰ˆ  �JHcÉÆ€u   H‰´(  H�jã ó~”5 ¾ÿÿÿÿfHnÑH�³› H‰¸À  ¿ÿÿÿÿflÂfHnÙH‹GO f‰°\  €ˆ  ó~Y5 H�5b� H‰ˆN  H�œ flÃfHnáH�âß f‰¸  €˜  fHnéó~!5 H�Zœ fHnñH�äâ Ç€   H�=-� flÄfHnùH�­œ Æ€   €(  fHnÉó~Ú4 H�³â fHnÑH‹—N H‰°¸  flÅÆ€{   €8  ó~®4 H‰ˆi   �JflÆHcÉ€H  ó~–4 flÇ€X  ó~‹4 flÁ€h  ó~€4 flÂ€x  fo…O €ö  Ç„(  2‘¾�JƒÂHcÒH‰¸   fD‰€t  Æ€¨   ‰ˆ("  Æ„(  ÕH�øá H‰�Ø  fD‰ˆ¢  Æ€¿   Ã„     H�5îá 1ÉH‰ø‹—("  fHnÎH�5ðá ó~ê3 f‰�ü  fHnÆ·“W ‹5¡N Æ‡ì  flÐA¸  fÖ�@  A¹   —0  Aº/   ó~¥3 A»T   f‰�ê  ‰·ø  flÐfÖ�H  ¿!   f‰¸>  H‹=M �8  ó~l3 H‰¸(  H�=Î› flÐfHnßf‰ˆ   Hcú�ð  foÑflÓfD‰€   �   foÐflÑfD‰ˆ  A¹  �  ó~3 Æ€   flÐ‰°:  �ˆ  Ç€   Ç€0  ÿÿ Æ€÷  ‰°  fÖˆ˜  f‰ˆõ  foÈM L‹YL ”8(  ¿P   ó~¬2 f‰¸œ  �zflÐHcÿfD‰�Z  Aºÿÿÿÿ�¨  ó~†2 f‰ˆ   flÐf‰ˆ>   �Ð  ó~m2 Æ€   ‰°V  flÐfD‰˜¤  Æ€@   ‰°   Æ€<   fÖˆ¸  fÖˆà  fÖˆÀ  L‰„8(  A¸äåÿÿf‰ˆ:   �J�°  HcÉó~2 ‰°˜  fD‰„(  �JƒÂflÑHcÒfD‰ˆÎ   Ç€À  ÿÿä ‰ˆ("  �P  Æ„(  æfÖ€`  fD‰�Ä  Æ€Ð   Ã H‰ø‹—("  H�=çß ¹ÿÿÿÿH‰¸p  H�=¥š ó~…1 H�5fš f‰ˆˆ  H�› A¸ÿÿÿÿA¹ÿÿÿÿH‰¸ð  ¿ÿÿÿÿfHnÉ‹ÝK flÁf‰¸h  H�=ûš AºÿÿÿÿH‰¸   H�=‹ß A»ÿÿÿÿH‰¸   H�=;› €(  fHn×ó~1 H�=€› H‰°à  ¾ÿÿÿÿfHnßH�=`ß flÂf‰°d  H�5š fHnç€˜  ó~Ê0 H‰°8  ·5J flÃfD‰€z  A¸ÿÿÿÿ‰ˆv  f‰°©   fD‰ˆ´  A¹ÿÿÿÿfD‰�,  Aº|}  ‰ˆ’  f‰°7   ‰ˆ^  €È  Æ€2    Æ€    Æ€¢   Æ€«   Æ€H   Æ€„   f‰°   H‹=ŸI ó~/0 f‰°¦   Hcò‰ˆp  flÄ€  foäJ „0(  H�5Åš ó~ý/ H‰°`  H�5› fHnî‰ˆ€  ¹  H�5(› flÅf‰ˆ®   H�^› €P  fHnñó~º/ H�s› H‰°È  ¾o   fHnù�JflÆf‰°Þ  H‹5=J HcÉ€¨  ó~ƒ/ fD‰˜„  flÇÆ€°   €¸  Æ€]   H‰°Ö  Ç€Y   HÇ€ˆ      H‰¼(  H�='› H�€› H‰¸�  ¿  f‰¸Õ   H�=6› Ç€Î  ÿÿë H‰¸˜  fD‰€Ò  Æ€×   H‰ˆ€  �Jó~ì. HcÉfD‰ˆŒ  Æ€4    Ç„(  íJ{~�JƒÂHcÒ‰ˆ("  fD‰”(  H�X› fHnÊH�¬› H‰°î  flÁfHnÒÇ€e   €  ó~ƒ. flÂ€  Ã€    H‹±G H‰øó~n. H�ÒÜ ó~W. fHnÒHc·("  Ç‡¹   H‰�–  H�¼Ü A¸  fHnÙH�q› flÂH‰òflËfHnáƒÂ‡ˆ  H�x› �h  HcÒó~þ- fHnéH�¬Ü ‡¸  fo‹H flÌfHnñH‹G ‰·0"  �x  ó~Æ- H‰�±   H�h› ‡†  flÍfHnùó~°- �˜  ‹ÃG ó~“- flÇ‡ˆ  flÎfo$H ‰�Ž  �¨  1ÿf‰¸5   „0(  ó~f- ‰ˆ¼  �NfD‰€Ì   ‰ˆ("  Ç„(  ßãâáH�Ü fHnÒH�A› flÂfHnÚH�™› €   fHnâó~- H‹&F Ç€È   flÃH‰�´  €0  ó~ò, flÄ€@  Ãff.„      HÇ‡ã       H‰øH�¿ë   HÇ‡é       Hƒçø)ø�ˆÜ!  1ÀÁéóH«Ãff.„     AVAUATUSH‰ûHƒì‹‡¼  ‹¯
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  ff.„     f�fW* º±  ¸   H�/� é
  f�AW1ÀH�­Ž º $  AVL�=;· AUL�-¸¤ ATUH‰õSH‰ûHƒì(D‹‡x  èÄ	  E1ÀH‰îH‰ßH‹‹˜	  A¹   H�õ¥ èÏüÿ¸   H‰îH‰ßòƒø  H�àŽ º¡$  è~	  ‹‹x  H‰îL‹ƒ€	  A¹ÿÿÿÿH�³¿ H‰ßè‰ºüÿ1Àº¢$  H‰îH�&µ H‰ßè@	  L‹£˜	  H�D$H‰D$M…äuTéÅ   D  ƒƒ@  H‹³€	  L‰âH‰ßH‹L$èÂžûÿº¥$  H‰îH‰ßòD$H�I¿ ¸   èà  M‹d$8M…ätvIƒ|$8 tn1ÀL‰ùº£$  H‰îH‰ßè¹  I‹D$@H…Àt�L�pH‹@H…Àt‚f�H‹pH‰ßIƒÆèÐŒÿÿL‰éº¤$  H‰îA‰ÀH‰ß1Àèx  I‹FøH…ÀuÏéJÿÿÿf.„     ‹ƒ€   …À…ß  1ÀH�� H‰îH‰ßº§$  è9  ƒ»x  �×  H�¥� H‰îH‰ß1Àº©$  E1íL�%v” è	  Hc‹x  …ÉŽÏ   f.„     H‹ƒˆ  ‹³€  E‰èJ�è�Fÿ…ö„A  òÁ' òá% ƒù…à   ff.„     ff.„     ff.„     ff.„     ff.„     �òHƒÂf(ãò]Øò_áf(Ãf(Ìƒèsßf(Ñò\ÐL‰áºª$  H‰îH‰ß¸   IƒÅè;  Hc‹x  D9é�;ÿÿÿH‰îH‰ßº«$  ¸   òƒø  H�Ä� è  H‰îH‰ßº­$  H�•‘ 1Àèî  HƒÄ([]A\A]A^A_Ã€    HÁáff.„     f„     òHÊf(ëf(Óò_éò]Ðf(Íf(ÂƒèsÜé8ÿÿÿ€    ò€% òx& ò˜$ éÿÿÿH�´Œ H‰îH‰ß1Àº¦$  èZ  éþÿÿH�Æ� H‰îH‰ß1Àº¨$  è<  éþÿÿ€    AUI‰ÕATI‰ÌU‰õSH‰ûHƒì‹·P  HÇ‡È	      HÇ‡Ø	      HÇ‡è	      …ö…å  ÇƒP     ‹‹Ì
  …É„µ  E1ÉM‰à1ÉL‰êH�5° H‰ßèZõÿÿH�‹  1ÒH‰ßH�5¼ èÒüÿH‹³x	  H‰ß1ÀL�‹¤  L�ƒ¨  º¿  H�ù» èw  L� - H‰ß1ÀH‹³x	  L�‹¨  ºÀ  H�a{  èL  D‹ƒ<
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     Çƒ0
      è˜'öÿ„     ƒýt¹ƒý„&  ‹ƒx  ƒÀ9ƒ   �Z  ƒ»(   t…‹“,"  H‹³x	  1ÉH‰ßèMïÿÿéiÿÿÿH‹³x	  H�Z‘ H‰ß1ÀºÁ  èk  D‹ƒ   E…À…  ƒ»Ì
   H‹³x	  …  ƒ»¸
   …Z  H�° ºÅ  H‰ß1Àè$  éãþÿÿèZ!öÿH+ƒ(
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  H�±“ º+  è·  ‰ïè°  é§þÿÿƒýt�Eþƒø‡è  H�c- Hc‚HÐÿàƒ»ü    tƒ»è    „bþÿÿƒ»¼    …UþÿÿH‹³x	  H‰ßèØ÷ÿÿéAþÿÿH‹³x	  1ÀºÆ  H‰ßH�Ó¹ è6  H‹³x	  H‰ßè§–ýÿƒ»¨   „mþÿÿH‰ßèRÝÿÿH‰ßè
ÝÿÿH‹³x	  H‰ßH�¢¹ èÔåÿÿH‹³x	  H‰ßè5³ýÿé3þÿÿH�� ºÄ  H‰ß1ÀèÊ  H‹³x	  é„þÿÿH‹³x	  H� … H‰ß1ÀºÒ$  è¡  éŠýÿÿƒ»(   …Á   H‹³x	  H‰ß½   è{øÿÿédýÿÿH‹³x	  H�È� H‰ß1ÀºP  èY  éBýÿÿH‹³x	  H�Hž H‰ß1ÀºÂ  è7  é×ýÿÿH�3� ºÃ  H‰ß1Àè  H‹³x	  éÖýÿÿƒ»è    tƒ»¼    „“þÿÿH‹³x	  ƒýurºÓ$  H‰ß1À½   H�X� èÓ  é¼üÿÿ‹“,"  H‹³x	  1ÉH‰ßèwìÿÿéþÿÿ�ýÿ   Ž”üÿÿH‹³x	  A‰èH‰ß1ÀH�‘ º  ½ÿ   è�  éjüÿÿºÔ$  H‰ß1À½   H�Þ� èa  éJüÿÿff.„     �H�ÉŽ ºÓ$  1Àé=  ff.„     f�H�¡� ºÔ$  1Àé  ff.„     f�Ãf.„     D  Hƒìè7%öÿ€    USH‰óH�ìØ   H‰T$0H‰L$8L‰D$@L‰L$H„Àt7)D$P)L$`)T$p)œ$€   )¤$�   )¬$    )´$°   )¼$À   H�„$ð   ÇD$   H‹-–
 H‰D$H�D$ ÇD$0   H‰D$…ÿu#H‹} H�T$H‰Þèâ#öÿH�ÄØ   []Ã„     ‰úH‹} H�5ê¶ 1Àèœ öÿëÇf.„     éëöÿff.„     éË!öÿf.„     �AUA‰ÕATI‰ôUH‰ÍSH‰ûH�ìØ   L‰D$@L‰L$H„Àt7)D$P)L$`)T$p)œ$€   )¤$�   )¬$    )´$°   )¼$À   M…ä„	  H…Û„ˆ   ‹S …Ò„}   D‰êH�5:¶ L‰ç1ÀèáöÿH�„$   H�T$H‰îL‰çH‰D$H�D$ ÇD$    ÇD$0   H‰D$èÊ"öÿH…ÛtA�…�èÿÿ=ç  wD‰«@
  ‹C\…ÀusH�ÄØ   []A\A]Ã A�ýŸ  ŽvÿÿÿA�…�èÿÿ=Ï  †¡   H�„$   H�T$H‰îL‰çH‰D$H�D$ ÇD$    ÇD$0   H‰D$èB"öÿH…Ût”‹C\…Àt�L‰çèn öÿH�ÄØ   []A\A]ÃH…ÛtcH�5l� ¿Œ  1Àèˆýÿÿ1Ò1É¾   Çƒ@
  Œ  H‰ßè-øÿÿ‹S …Ò„JÿÿÿéÈþÿÿD  D‰êH�5õ´ L‰ç1Àè¤öÿé¾þÿÿ€    H‰êH�5®Ž ¿a  1Àè"ýÿÿÇ%@
       óúHƒìHƒÄÃ                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                       Shared Cython type %.200s is not a type object  Shared Cython type %.200s has the wrong size, try recompiling   __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       Interpreter change detected - this module can only be loaded into one interpreter per process.  metaclass conflict: the metaclass of a derived class must be a (non-strict) subclass of the metaclasses of all its bases        unbound method %.200S() needs an argument       __annotations__ must be set to a dict object    __kwdefaults__ must be set to a dict object     changes to cyfunction.__kwdefaults__ will not currently affect the values used in function calls        __defaults__ must be set to a tuple object      changes to cyfunction.__defaults__ will not currently affect the values used in function calls  __qualname__ must be set to a string object     __name__ must be set to a string object %.200s.%.200s is not a type object      %.200s.%.200s size changed, may indicate binary incompatibility. Expected %zd from C header, got %zd from PyObject      %.200s does not export expected C %.8s %.200s   C %.8s %.200s.%.200s has wrong signature (expected %.500s, got %.500s)  Acquisition count is %d (line %d)       invalid vtable found for imported type  Unexpected format string character: '%c'        Cannot convert %.200s to %.200s Buffer dtype mismatch, expected %s%s%s but got %s       Buffer dtype mismatch, expected '%s' but got %s in '%s.%s'      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 ')'   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)        while calling a Python object  NULL result without error in PyObject_Call      cannot fit '%.200s' into an index-sized integer scipy.spatial._qhull._Qhull.options.__set__     scipy.spatial._qhull._Qhull.mode_option.__set__ %.200s() takes %.8s %zd positional argument%.1s (%zd given)     scipy.spatial._qhull.HalfspaceIntersection.halfspaces   scipy.spatial._qhull.Voronoi.points     scipy.spatial._qhull.Voronoi.add_points scipy.spatial._qhull.ConvexHull.points  scipy.spatial._qhull.ConvexHull.add_points      scipy.spatial._qhull.Delaunay.points    scipy.spatial._qhull.Delaunay.add_points        scipy.spatial._qhull._QhullUser.__del__ scipy.spatial._qhull._QhullUser.close   scipy.spatial._qhull._Qhull.ndim.__get__        scipy.spatial._qhull._Qhull.__setstate_cython__ scipy.spatial._qhull._Qhull.__reduce_cython__   _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   ../../tmp/build-env-vm5wde73/lib/python3.11/site-packages/numpy/__init__.cython-30.pxd  scipy.spatial._qhull._QhullUser._update '%.200s' object is not subscriptable    scipy.spatial._qhull._Qhull.get_paraboloid_shift_scale  scipy.spatial._qhull._Qhull.volume_area scipy.spatial._qhull._QhullUser.__init__        scipy.spatial._qhull._copy_docstr       __mro_entries__ must return a tuple     scipy.spatial._qhull.Delaunay.vertex_to_simplex scipy.spatial._qhull._Qhull.check_active        scipy.spatial._qhull._visit_voronoi     'NoneType' object has no attribute '%.30s'      scipy.spatial._qhull._Qhull.triangulate object of type 'NoneType' has no len()  'NoneType' object is not subscriptable  'NoneType' object is not iterable       scipy.spatial._qhull._Qhull.get_points  too many values to unpack (expected %zd)        need more than %zd value%.1s to unpack  scipy.spatial._qhull.Delaunay._update   scipy.spatial._qhull._Qhull.get_hull_points     scipy.spatial._qhull._Qhull.close       scipy.spatial._qhull._Qhull.__dealloc__ scipy.spatial._qhull._get_delaunay_info scipy.spatial._qhull._Qhull.get_hull_facets     scipy.spatial._qhull.Voronoi.ridge_dict scipy.spatial._qhull.HalfspaceIntersection._update      scipy.spatial._qhull.Voronoi.__init__   scipy.spatial._qhull.Delaunay.__init__  '%.200s' object is unsliceable  Buffer acquisition failed on assignment; and then reacquiring the old buffer failed too!        scipy.spatial._qhull._Qhull.get_voronoi_diagram scipy.spatial._qhull._Qhull.get_extremes_2d     scipy.spatial._qhull.Delaunay.transform scipy.spatial._qhull._QhullUser._add_points     scipy.spatial._qhull.ConvexHull.__init__        scipy.spatial._qhull.Delaunay.convex_hull       scipy.spatial._qhull._Qhull.get_simplex_facet_array     scipy.spatial._qhull.HalfspaceIntersection.add_halfspaces       scipy.spatial._qhull.Delaunay.plane_distance    scipy.spatial._qhull.Delaunay.lift_points       set changed size during iteration       scipy.spatial._qhull._Qhull.__init__    scipy.spatial._qhull.HalfspaceIntersection.dual_vertices        scipy.spatial._qhull.Delaunay.find_simplex      scipy.spatial._qhull.ConvexHull.vertices        scipy.spatial._qhull.HalfspaceIntersection.__init__     Out of bounds on buffer access (axis %d)        scipy.spatial._qhull.Delaunay.vertex_neighbor_vertices  scipy.spatial._qhull._get_barycentric_transforms        scipy.spatial._qhull._Qhull.add_points  scipy.spatial._qhull.Voronoi._update    scipy.spatial._qhull.ConvexHull._update 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     multiple bases have vtable conflict: '%.200s' and '%.200s'      Unable to initialize pickling for %.200s        Module '_qhull' has already been imported. Re-initialisation is not supported.  compile time Python version %d.%d of module '%.100s' %s runtime version %d.%d   Failed to import '%.20s.decompress' - cannot initialise module strings. String compression was configured with the C macro 'CYTHON_COMPRESS_STRINGS=%d'.        _cython_3_2_4.cython_function_or_method _cython_3_2_4._common_types_metatype    qhull error (qh_new_qhull): start qhull_cmd argument with "qhull " or set to "qhull"
   qh_new_qhull: initialize Qhull
 qh_new_qhull: build new Qhull for %d %d-d points with %s
       qhull error: insufficient memory for 'Hn,n,n'
  qhull internal error (qh_projectpoints): newdim %d should be %d after projection
       qh_projectpoints: projected %d points from dim %d to dim %d
    qhull error: insufficient memory to copy %d points
     qhull internal error (qh_determinate): only implemented for dimension >= 2
     qh_detmaxoutside: MAXoutside %2.2g from qh.max_outside %2.2g, ONEmerge %2.2g, MINoutside %2.2g, DISTround %2.2g
        qhull internal error (qh_detsimplex): #points %d < dimension %d
        qh_detsimplex: det=%2.2g for point p%d, dim %d, nearzero? %d
   qh_distround: increase roundoff by random delta %2.2g for option 'R%2.2g'
      qh_distround: %2.2g, maxabs %2.2g, maxsumabs %2.2g, maxdistsum %2.2g
   qh_detjoggle: joggle=%2.2g maxwidth=%2.2g
      qh_detroundoff: increase qh.ANGLEround by option 'R%2.2g'
      qhull option error: the joggle for 'QJn', %.2g, is below roundoff for distance computations, %.2g
      qhull input warning: minimum visibility V%.2g is greater than 
minimum outside W%.2g.  Flipped facets are likely.
      qhull internal error (qh_facetarea_simplex): #points %d != dim %d -1
   qh_facetarea_simplex: area=%2.2g for point p%d, toporient %d, nearzero? %d
     qh_findgooddist: p%d is %2.2g above good facet f%d
     qh_findgooddist: no good facet for p%d above f%d
       qh_furthestnewvertex: v%d dist %2.2g is furthest new vertex for f%d
    qh_furthestvertex: all vertices of f%d are in f%d.  Returning 0.0 for max and mindist
  qh_furthestvertex: v%d dist %2.2g is furthest (mindist %2.2g) of f%d above f%d
 computing area of each facet and volume of the convex hull
     qh_getarea: computing area for each facet and its volume to qh.interior_point (dist*area/dim)
  qh_maxmin: dim             min             max           width    nearzero  min-point  max-point
                  %3d % 14.8e % 14.8e % 14.8e  %4.4e  p%-9d p%-d
                 last coordinate scaled to (%4.4g, %4.4g), width %4.4e for option 'Qbb'
      qh_maxmin: found the max and min points (by dim):       qh_maxouter: max distance from facet to outer plane is %4.4g, qh.max_outside is %4.4g
  qhull internal error (qh_maxsimplex): qh.MAXwidth required for qh_maxsimplex.  Used to estimate determinate
    qhull precision error (qh_maxsimplex for voronoi_center): %d points with the same x coordinate %4.4g
   qhull input error: input is less than %d-dimensional since all points have the same x coordinate %4.4g
 qh_maxsimplex: searching all points for %d-th initial vertex, better than mindet %4.4g, targetdet %4.4g
        qh_maxsimplex: searching all points ('Qs') for %d-th initial vertex, better than p%d det %4.4g, targetdet %4.4g, ratio %4.4g
   qh_maxsimplex: searching all points for %d-th initial vertex, better than p%d det %4.4g and mindet %4.4g, ratio %4.4g
  qh_maxsimplex: searching all points for %d-th initial vertex, better than p%d det %2.2g and mindet %4.4g, targetdet %4.4g
      qhull internal error (qh_maxsimplex): not enough points available
      qh_maxsimplex: selected point p%d for %d`th initial vertex, det=%4.4g, targetdet=%4.4g, mindet=%4.4g
   qh_rotatepoints: rotate points by       qh_scalelast: scale last coordinate from [%2.2g, %2.2g] to [%2.2g, %2.2g]
      qhull input error (qh_scalelast): can not scale last coordinate to [%4.4g, %4.4g].  Input is cocircular or cospherical.   Use option 'Qz' to add a point at infinity.
  qhull input error (qh_scalelast): can not scale last coordinate to [%4.4g, %4.4g].  New bounds are too wide for compared to existing bounds [%4.4g, %4.4g] (width %4.4g)
       qhull input error: 'Qb%d' or 'QB%d' inverts paraboloid since high bound %.2g < low bound %.2g
  qhull input error: %d'th dimension's new bounds [%2.2g, %2.2g] too wide for
existing bounds [%2.2g, %2.2g]
     qh_scalepoints: scaled %d'th coordinate [%2.2g, %2.2g] to [%.2g, %.2g] for %d points by %2.2g and shifted %2.2g
        qh_setdelaunay: project %d points to paraboloid for Delaunay triangulation
     qhull error: insufficient memory to joggle %d points
   qhull input error (qh_joggleinput): the current joggle for 'QJn', %.2g, is too large for the width
of the input.  If possible, recompile Qhull with higher-precision reals.
    qh_joggleinput: joggle input by %4.4g with seed %d
     qhull internal error (qh_projectinput): dimension after projection %d != hull_dim %d
   qhull error: insufficient memory to project %d points
  qh_projectinput: updating lower and upper_bound
        qhull internal error (qh_projectinput): HALFspace defined without qh.feasible_point
    qh_projectinput: projected points to paraboloid for Delaunay
   qh_sethalfspace: halfspace at offset %6.2g to point:    qhull input error: feasible point is not clearly inside halfspace
feasible point:       qh_sethalfspace_all: compute dual for halfspace intersection
   qhull error: insufficient memory to compute dual of %d halfspaces
      The halfspace was at index %d
  qhull internal error (qh_voronoi_center):  need at least %d points to construct a Voronoi center
       qh_voronoi_center: at infinity for      qh_voronoi_center: det %2.2g factor %2.2g       qh_findbesthorizon: test neighbors of f%d bestdist %2.2g f%d ischeckmax? %d noupper? %d minsearch %2.2g is_5x? %d searchdist %2.2g
     qh_findbesthorizon: p%d, newbest? %d, bestfacet f%d, bestdist %2.2g, numfacet %d, coplanarfacets %d, numdist %d
        qhull topology error (qh_findbestnew): merging has formed and deleted a cone of new facets.  Can not continue.
 qhull internal error (qh_findbestnew): no new facets for point p%d
     qh_findbestnew: point p%d facet f%d. Stop? %d if dist > %2.2g,   Last qh_addpoint p%d, qh.visit_id %d, vertex_visit %d, qh_findbestnew: bestfacet f%d bestdist %2.2g for p%d f%d bestoutside? %d 
      qh_findbest: point p%d starting at f%d isnewfacets? %d, unless %d exit if > %2.2g,       testhorizon? %d, noupper? %d,   Last merge #%d, max_outside %2.2g
     qh_findbest: neighbors of f%d, bestdist %2.2g f%d
      qh_backnormal: zero diagonal at column %d.
     zero diagonal on back substitution      qh_gausselim: 0 pivot at column %d. (%2.2g < %2.2g)
    zero pivot for Gaussian elimination     qhull internal error (qh_getcenter): not defined for %d points
 qh_getcentrum: for f%d, %d vertices dist= %2.2g
        qh_normalize: norm=%2.2g too small during p%d
  qh_sethyperplane_det: degenerate norm during p%d, use qh_sethyperplane_gauss instead.
  qh_sethyperplane_gauss: nearly singular or axis parallel hyperplane during p%d.
        qh_sethyperplane_gauss: singular or axis parallel hyperplane at normalization during p%d.
      qh_setfacetplane: facet f%d created.
     Last point added to hull was p%d.     qh_setfacetplane: flipped orientation due to nearzero gauss and interior_point test.  During p%d
       qh_setfacetplane: ====== vertex p%d(v%d) increases max_outside to %2.2g for new facet f%d last p%d
     qh_setfacetplane: f%d offset %2.2g normal:      qhull internal error (qh_option): option (%d chars) has more than %d chars.  May overflow temporary buffer.  Option '%s'
       qh_option: option would overflow qh.qhull_options. Truncated '%s'
      qhull internal error (qh_checkflags): hiddenflags must start and end with a space: "%s"
        qhull internal error (qh_checkflags): hiddenflags contains commas, newlines, or tabs: "%s"
     qhull option error: option %s is not used with this program.
             It may be used with qhull.
   qhull internal error (qh_clock): use qh_CLOCKtype 2 in user_r.h
        qh_freebuffers: freeing up global memory buffers
       qh_freebuild: free global sets
 qh_freebuild: free temporary sets (qh_settempfree_all)
 qh_freebuild: free memory from qh_inithull and qh_buildhull
    qh_freebuild: delete the previously-seen ridges of f%d
 qh_freeqhull: free global memory
       qh_freeqhull: clear qhT except for qh.qhmem and qh.qhstat
      qhull input error: more than %d characters in command line.
    qhull option error: transparent Delaunay('Gt') needs 3-d Delaunay('d') w/o 'GDn'
       qhull option error: option 'Fp' is only used for 
halfspace intersection('Hn,n,n').
    qhull option error: option 'Ft' is not available for Voronoi vertices ('v') or halfspace intersection ('H')
    qhull option error: option 'FC' is not available for Voronoi vertices('v')
     qhull option warning: 'QJ' (joggle) will usually prevent coincident input sites for options 'Fc' and 'FP'
      qhull option error: Mathematica and Maple output is only available for 2-d and 3-d convex hulls and 2-d Delaunay triangulations
        qhull option error: Geomview output is only available for 2-d, 3-d and 4-d
     qhull option error: no output specified for Geomview
   qhull option error: Geomview output for Voronoi diagrams only for 2-d
  qhull option warning: coplanars, vertices, and centrums output not available for 4-d output(ignored).  Could use 'GDn' instead.
        qhull output warning: ignoring coplanar points, option 'Qc' was not set for the first run of qhull.
    qhull option warning: drop dimension 'GD%d' is only available for 3-d/4-d Geomview
     qhull option warning: no dimension given for Print option 'P%c' at: %s.  Ignored
       qhull option warning: dimension %d for Print option 'P%c' is >= %d.  Ignored
   qhull option warning: value %2.4g for Print option 'P%c' is > +1 or < -1.  Ignored
     qhull option warning: no dimension given for Qhull option 'Q%c'
        qhull option warning: dimension %d for Qhull option 'Q%c' is >= %d.  Ignored
   qhull option error: see previous warnings, use 'Qw' to override: '%s' (last offset %d)
 qh_lib_check: Incorrect qhull library called.  Caller uses non-reentrant Qhull with a static qhT.  Qhull library is reentrant.
 qh_lib_check: Incorrect qhull library called.  Caller uses non-reentrant Qhull with a dynamic qhT via qh_QHpointer.  Qhull library is reentrant.
       qh_lib_check: Expecting qhullLibraryType QHULL_NON_REENTRANT(0), QHULL_QH_POINTER(1), or QHULL_REENTRANT(2).  Got %d
   qh_lib_check: Incorrect qhull library called.  Size of qhT for caller is %d, but for qhull library is %d.
      qh_lib_check: Incorrect qhull library called.  Size of vertexT for caller is %d, but for qhull library is %d.
  qh_lib_check: Incorrect qhull library called.  Size of ridgeT for caller is %d, but for qhull library is %d.
   qh_lib_check: Incorrect qhull library called.  Size of facetT for caller is %d, but for qhull library is %d.
   qh_lib_check: Incorrect qhull library called.  Size of setT for caller is %d, but for qhull library is %d.
     qh_lib_check: Incorrect qhull library called.  Size of qhmemT for caller is %d, but for qhull library is %d.
   qhull internal error (qh_lib_check): Cannot continue due to QH%d.  '%s' is not reentrant (e.g., qhull.so) or out-of-date.  Exit with %d
        qhull internal error (qh_initflags): qh.NOerrexit was not cleared before calling qh_initflags().  It should be cleared after setjmp().  Exit qhull.
    qhull input warning: no maximum cosine angle given for option 'An'.  A1.0 is coplanar
  qhull input warning: no centrum radius given for option 'Cn'
   qhull option error: expecting a positive number for maximum roundoff 'En'.  Got '%s'
   qhull option warning: no maximum roundoff given for option 'En'
        qhull option error: expecting 'Hn,n,n,...' for feasible point of halfspace intersection. Got '%s'
      qhull option warning: missing random perturbation for option 'Rn'
      qhull option warning: missing visible distance for option 'Vn'
 qhull option warning: missing coplanar distance for option 'Un'
        qhull option error: expecting a positive number for outside width 'Wn'.  Got '%s'
      qhull option warning: missing outside width for option 'Wn'
    qhull option warning: unknown 'F' output option 'F%c', skip to next space
      qhull option warning: missing dimension for option 'GDn'
       qhull option warning: can only drop one dimension.  Previous 'GD%d' ignored
    qhull option warning: unknown 'G' geomview option 'G%c', skip to next space
    qhull option warning: missing facet count for keep area option 'PAn'
   qhull option warning: missing facet area for option 'PFn'
      qhull option warning: missing merge count for option 'PMn'
     qhull option warning: unknown 'P' print option 'P%c', skip to next space
       qh_initflags: project dimension %d
     qhull option warning: missing number of test points for option 'QTn'
   qhull option warning: unknown 'Q' qhull option 'Q1%c', skip to next space
      qhull option warning: can not follow '1', '2', or '3' with a digit.  'Q%c%c' skipped
   qhull option warning: good point already defined for option 'QGn'.  Ignored
    qhull option warning: missing good point id for option 'QGn'.  Ignored
 qhull option warning: missing random seed for option 'QRn'
     qhull option warning: good vertex already defined for option 'QVn'.  Ignored
   qhull option warning: no good point id given for option 'QVn'.  Ignored
        qhull option warning: unknown 'Q' qhull option 'Q%c', skip to next space
       qhull option warning: output file undefined(stdout).  Option 'Tz' ignored.
     qhull option warning: missing point id for cone for trace option 'TCn'
 qhull option warning: missing frequency count for trace option 'TFn'
   qhull option error: cannot open 'TI' file "%s"
 qhull option warning: qh.fout was not set by caller of qh_initflags.  Cannot use option 'TO' to redirect output.  Ignoring option 'TO'
 qhull option error: cannot open file "%s" for writing as option 'TO'.  It is already in use or read-only
       qhull option warning: missing count of added points for trace option 'TAn'
     qhull option warning: negative point id for trace option 'TPn'.  Expecting 'TP-1' for tracing after qh_buildhull and qh_postmerge
      qhull option warning: missing point id or -1 for trace option 'TPn'
    qhull option warning: missing merge id for trace option 'TMn'
  qhull option warning: missing rerun count for trace option 'TRn'
       qhull option warning: missing furthest point id for trace option 'TVn'
 qhull option warning: missing max width for trace option 'TWn'
 qhull option warning: unknown 'T' trace option 'T%c', skip to next space
       qhull option warning: unknown option '%c'(%x)
  qhull option warning: missing space after option '%c'(%x), reserved for sub-options, ignoring '%c' options to next space
       qhull option warning: 'TCn' (stopCone) ignored when used with 'QJn' (joggle)
   qhull option warning: additional output formats ('Fc',etc.) are not compatible with Geomview ('G').  Use option 'Po' to override
       qh_initflags: option flags initialized
 qh_initqhull_globals: for %s | %s
      qhull input error (qh_initqhull_globals): expecting between 1 and %d points.  Got %d %d-d points
       qhull option warning: 'Q0-no-premerge' ignored due to exact merge ('Qx') or pre-merge ('C-n' or 'A-n')
 qhull option warning: joggle ('QJ') produces simplicial output (i.e., triangles in 2-D).  Unless merging is requested, option 'Qt' has no effect
       qhull internal error (qh_initqhull_globals): if qh.VORONOI is set, qh.DELAUNAY must be set.  Qhull constructs the Delaunay triangulation in order to compute the Voronoi diagram
       qhull option error: can not use Delaunay('d') or Voronoi('v') with halfspace intersection('H')
 qhull option error: use upper-Delaunay('Qu') or infinity-point('Qz') with Delaunay('d') or Voronoi('v')
        qhull option error: can not use infinity-point('Qz') with upper-Delaunay('Qu')
 qhull option error: can not use merge-pinched-vertices ('Q14') with good-facets-only ('Qg')
    qh_initqhull_globals: disable qh.MERGEpinched for 2-d.  It has no effect        qhull option warning: option 'Qbb' (scale-last-coordinate) is normally used with 'd' or 'v'
    qhull option error: test vertex neighbors('Qv') needs a merge option
   qhull error: dimension %d must be > 1
  qh_initqhull_globals: initialize globals.  input_dim %d, numpoints %d, malloc? %d, projected %d to hull_dim %d
 qh_initqhull_globals: trace last of TR%d runs at level %d
      qhull configuration error (qh_RANDOMmax in user_r.h): random integer %d > qh_RANDOMmax (%.8g)
  qhull configuration warning (qh_RANDOMmax in user_r.h): average of 1000 random integers (%.2g) is much different than expected (%.2g).  Is qh_RANDOMmax (%.2g) wrong?
  qhull input error: not enough points(%d) to construct initial simplex (need %d)
            - shares same visible/horizon as f%d
           - owner of normal & centrum is facet f%d
       - outside set(furthest p%d):
           - outside set:  %d points.      - furthest distance= %2.2g
     - coplanar set(furthest p%d):
          - coplanar set:  %d points.       furthest distance= %2.2g
 qhull error: filename is more than %d characters, %s
   qhull internal error (qh_detvnorm): too few points(%d) to compute separating plane
     qh_detvnorm: Voronoi vertex or midpoint qh_detvnorm: points %d %d midpoint dist %2.2g
  qh_detvnorm: points %d %d angle %2.2g nearzero %d
      qh_detvnorm: points %d %d Voronoi vertex %d dist %2.2g
 qhull internal error (qh_detvridge3): neighbors of vertex p%d are not connected at facet %d
    qh_eachvoronoi: Voronoi ridge of %d vertices between sites %d and %d
   qh_markkeep: only keep %d largest and/or %d most merged facets and/or min area %.2g
    qh_markvoronoi: isLower %d numcenters %d
       qh_order_vertexneighbors: order facet neighbors of v%d by 2-d (orientation), 3-d (adjacency), or n-d (f.visitid,id)
    qhull internal error (qh_order_vertexneighbors): call qh_vertexneighbors before calling qh_order_vertexneighbors
       qhull internal error (qh_order_vertexneighbors): no neighbor of v%d for f%d
    3 %d %d %d %8.4g %8.4g %8.4g 1 # f%d f%d
       3 %d %d %d %8.4g %8.4g %8.4g 1 #r%d f%d f%d
    qhull warning: no facets printed
       qhull internal error (qh_printend): number of ridges %d != number printed %d and at end %d
     qhull internal error (qh_printextremes_2d): loop in facet list.  facet %d nextfacet %d
 %8.4g %8.4g %8.4g
%8.4g %8.4g %8.4g
    [[%16.8f, %16.8f], [%16.8f, %16.8f]]
   Line[{{%16.8f, %16.8f}, {%16.8f, %16.8f}}]
                between f%d and f%d
      - horizon ridge to visible facet
  qhull internal error (qh_printvdiagram): unknown print format %d.
      {appearance {+edge -face} OFF %d %d 1 # Voronoi centers and cells
       # p%d is coplanar or isolated
 3 0 1 2 %8.4g %8.4g %8.4g 1.0
  OFF 3 1 1 # ridge between f%d f%d
      qhull input error (qh_printafacet): option 'Fp' needs qh->feasible_point
       {appearance {-edge -normal normscale 0} {
INST geom {define vsphere OFF
18 32 48

0 0 1
1 0 0
0 1 0
-1 0 0
0 -1 0
0 0 -1
0.707107 0 0.707107
0 -0.707107 0.707107
0.707107 -0.707107 0
-0.707107 0 0.707107
-0.707107 -0.707107 0
0 0.707107 0.707107
-0.707107 0.707107 0
0.707107 0.707107 0
0.707107 0 -0.707107
0 0.707107 -0.707107
-0.707107 0 -0.707107
0 -0.707107 -0.707107

3 0 6 11
3 0 7 6 
3 0 9 7 
3 0 11 9
3 1 6 8 
3 1 8 14
3 1 13 6
3 1 14 13
3 2 11 13
3 2 12 11
3 2 13 15
3 2 15 12
3 3 9 12
3 3 10 9
3 3 12 16
3 3 16 10
3 4 7 10
3 4 8 7
3 4 10 17
3 4 17 8
3 5 14 17
3 5 15 14
3 5 16 15
3 5 17 16
3 6 13 11
3 7 8 6
3 9 10 7
3 11 12 9
3 14 8 17
3 15 13 14
3 16 12 15
3 17 10 16
} transforms { TLIST
  %8.4g 0 0 0 # v%d
 0 %8.4g 0 0
0 0 %8.4g 0
     {appearance {-normal -edge normscale 0}         {INST geom { define centrum CQUAD  # f%d
-0.3 -0.3 0.0001     0 0 1 1
 0.3 -0.3 0.0001     0 0 1 1
 0.3  0.3 0.0001     0 0 1 1
-0.3  0.3 0.0001     0 0 1 1 } transform { 
    {INST geom { : centrum } transform { # f%d
     qhull warning: output for ridges and intersections not implemented in 2-d
      qhull warning: output for outer/inner planes and centrums not implemented in 4-d
       qhull warning: output for vertices not implemented in 4-d
      qhull warning: 'Gnh' generates no output in 4-d
        {appearance {linewidth 3} LIST # %s | %s
       {appearance {+edge -evert linewidth 2} LIST # %s | %s
  qhull warning: input sites of Delaunay regions (option 'i').  Use option 'p' or 'o' for Voronoi centers.  Disable warning with option 'Pp'
     qhull warning: output is the Delaunay triangulation
    qhull internal error (qh_printbegin): can not use this format for dimension %d
 qhull warning: CDD format is not available for centrums, halfspace
intersections, and OFF file format.
 Options selected for Qhull %s:
%s
      10 %d %d %d %d %d %d %d %d %d %d
2          size in bytes: merge %d ridge %d vertex %d facet %d
         normal %d ridge vertices %d facet vertices or neighbors %d
    qhull internal error (qh_produce_output2): temporary sets not empty(%d)
        qhull internal error (qh_produce_output): temporary sets not empty(%d)
 qhull input error: feasible point(dim 1 coords) is only valid for halfspace intersection
       qhull input warning: feasible point(dim 1 coords) overrides 'Hn,n,n' feasible point for halfspace intersection
 qhull error: insufficient memory for feasible point
    qhull input error: coordinates for feasible point do not finish out the line: %s
       qhull input error: only %d coordinates.  Could not read %d-d feasible point.
   qhull input error: halfspace intersection needs a feasible point.  Either prepend the input with 1 point or use 'Hn,n,n'.  See manual.
 qhull input warning: more coordinates for 'H%s' than dimension %d
      qhull input error: missing "begin" for cdd-formated input
      qhull input error: short input file.  Did not find dimension and number of points
      qhull input error: dimension %d (first or smaller number) should be at least 2
 qhull input error: expecting between 1 and %d points.  Got %d %d-d points
      qhull option error (qh_readpoints): can not use Delaunay('d') or Voronoi('v') with halfspace intersection('H')
 qhull input error: dimension %d (first number, includes offset) should be at least 3 for halfspaces
    qhull input error: dimension %d of feasible point is not one less than dimension %d for halfspaces
     qhull error: insufficient memory to read %d points
     qhull input warning: the input appears to be in cdd format.  If so, use 'Fd'
   qhull input error: for cdd format, point at line %d does not start with '1'
    The input appears to be in cdd format.  If so, you should use option 'Fd'
      qhull input error: line %d contained more than %d characters
   qhull warning: instead of %d points in %d-d, input contains %d points and %d extra coordinates.
        qhull error: instead of %d points in %d-d, input contains %d points and %d extra coordinates.
      Line %d is the first comment.
          Line %d is the first point.
            Line %d is the first short line.
       Line %d is the first long line.
        Continuing with %d points.
     Override with option 'Qa' (allow-short)
    
This is the qhull test case.  If any errors or core dumps occur,
recompile qhull with 'make new'.  If errors still occur, there is
an incompatibility.  You should try a different compiler.  You can also
change the choices in user_r.h.  If you discover the source of the problem,
please send mail to qhull_bug@qhull.org.

Type 'qhull' for a short list of options.
    qh_readpoints: read in %d %d-dimensional points
        qhull input error: filename expected, none found.
      qhull input error: missing quote after filename -- %s
  qh_joggle_restart: qhull restart because of %s
 
At %02d:%02d:%02d & %2.5g CPU secs, qhull has created %d facets and merged %d.
 The current hull contains %d facets and %d vertices.  Last point was p%d
      qh_buildtracing: start trace T%d for point TP%d above facet f%d
        
At %02d:%02d:%02d & %2.5g CPU secs, qhull has created %d facets and merged %d.
 The current hull contains %d facets and %d vertices.  There are %d
 outside points.  Next is point p%d(v%d), %2.2g above f%d.
 qh_addpoint: add p%d(v%d) %2.2g above f%d to hull of %d facets, %d merges, %d outside at %4.4g CPU secs.  Previous p%d(v%d) delta %4.4g CPU, %d facets, %d merges, %d hyperplanes, %d distplanes, %d retries
   qhull internal error: qh_checklists failed on reset of qh.visit_id %u
  qhull internal error: qh_checklists failed on reset of qh.vertex_visit %u
      qh_findhorizon: find horizon for point p%d facet f%d
   qhull internal error (qh_findhorizon): does not work for tricoplanar facets.  Use option 'Q11'
 qhull internal error (qh_findhorizon): visible facet f%d does not have neighbors
       qh_findhorizon: point p%d is coplanar to horizon f%d, dist=%2.7g < qh->MINvisible(%2.7g)
       qhull topology error (qh_findhorizon): empty horizon for p%d.  It was above all facets.
        qh_findhorizon: %d horizon facets(good %d), %d visible(good %d), %d coplanar
   qhull internal error (qh_nextfurthest): null facet or infinite loop detected for qh.facet_next f%d facet_tail f%d
      qhull internal error (qh_nextfurthest): num_outside %d is too low
by at least %d, or a random real %g >= 1.0
   qhull internal error (qh_partitionpoint): cannot partition p%d of f%d into visible facet f%d
   nearly incident point (narrow hull)     qh_partitionpoint: point p%d is outside facet f%d newfacet? %d, newoutside? %d (or narrowhull)
 qh_partitionpoint: point p%d is coplanar to facet f%d (dropped)
        qh_partitionpoint: point p%d is inside all facets, closest to f%d dist %2.2g
   qh_partitionall: partition all points into outside sets
        qh_partitioncoplanar: partition coplanar point p%d starting with f%d dist? %2.2g, allnew? %d, gh.repart_facetid f%d
    qh_partitioncoplanar: point p%d is more than near-inside facet f%d dist %2.2g allnew? %d
       qh_partitioncoplanar: point p%d is inside facet f%d dist %2.2g allnew? %d
      qhull internal error (qh_partitioncoplanar): cannot partition coplanar p%d of f%d into visible facet f%d
       qh_partitioncoplanar: repartition coplanar point p%d from f%d as an outside point above corner facet f%d dist %2.2g with angle %2.2g
   Qhull internal error (qh_partitioncoplanar): infinite loop due to recursive call to qh_partitionpoint.  Repartition point p%d from f%d as a outside point dist %2.2g nearest vertices %2.2g
    Qhull topology error (qh_partitioncoplanar): can not repartition coplanar point p%d from f%d as outside point above f%d.  It previously failed to form a cone of facets, dist %2.2g, nearest vertices %2.2g
    Qhull precision warning: repartition coplanar point p%d from f%d as an outside point above twisted facet f%d dist %2.2g nearest vertices %2.2g
 Qhull precision warning: repartition coplanar point p%d from f%d as an outside point above hidden facet f%d dist %2.2g nearest vertices %2.2g
  qh_partitioncoplanar: == p%d from f%d increases qh.max_outside to %2.2g of f%d last p%d
        qh_partitioncoplanar: point p%d is coplanar with facet f%d (or inside) dist %2.2g
      qh_buildcone: created %d newfacets for p%d(v%d) new facet balance %2.2g
        qh_partitionvisible: partition outside and coplanar points of visible and merged facets f%d into new facets f%d
        qhull topology error (qh_partitionvisible): all new facets deleted as
       degenerate facets. Can not continue.
      qh_partitionvisible: partition %d deleted vertices as coplanar? %d points into new facets f%d
  qhull internal error (qh_partitionvisible): all new facets deleted or none defined.  Can not partition deleted v%d.
    qh_partitionvisible: partitioned %d points from outsidesets, %d points from coplanarsets, and %d deleted vertices
      qhull internal error (qh_addpoint): NULL facet.  Need to call qh_findbestfacet first
   qhull internal error (qh_addpoint): infinite loop (%d retries) of merging pinched vertices due to dupridge for point p%d, facet f%d, and %d vertices
   qh_addpoint: added p%d to convex hull with point balance %2.2g
 qh_buildhull: start build hull
 qhull internal error (qh_buildhull): visible or new facet f%d in facet list
    qhull internal error (qh_buildhull): new vertex f%d in vertex list
     qh_buildhull: stop point or cone P%d in initial hull
   qh_buildhull: stop after adding %d vertices
    qhull internal error (qh_buildhull): %d outside points were never processed.
   qh_buildhull: completed the hull construction
  qhull input error: %d attempts to construct a convex hull with joggled input.  Increase joggle above 'QJ%2.2g' or modify qh_JOGGLE... parameters in user_r.h
   qh_qhull: all facets are clearly convex and no coplanar points.  Post-merging and check of maxout not needed.
  qh_qhull: finished qh_buildhull and qh_postmerge, start tracing (TP-1)
 
Testing all coplanar points.
  qhull internal error (qh_qhull): temporary sets not empty(%d) at end of Qhull
  qhull internal error: qh_checklists failed at qh_printsummary
  
Early exit due to 'TAn', 'TVn', 'TCn', 'TRn', or precision error with 'QJn'.   
Furthest-site Voronoi vertices by the convex hull of %d points in %d-d:

      
Voronoi diagram by the convex hull of %d points in %d-d:

       Number of Voronoi regions%s: %d
        Total number of deleted points due to merging: %d
      Number of nearly incident points: %d
   Total number of nearly incident points: %d
     Number of%s Voronoi vertices: %d
       Number of%s non-simplicial Voronoi vertices: %d
      
Furthest-site Delaunay triangulation by the convex hull of %d points in %d-d:

        
Delaunay triangulation by the convex hull of %d points in %d-d:

        Number of input sites%s: %d
    Number of%s Delaunay regions: %d
       Number of%s non-simplicial Delaunay regions: %d
      
Halfspace intersection by the convex hull of %d points in %d-d:

        Number of non-redundant halfspaces: %d
         Number of %s halfspaces: %d
    Number of intersection points: %d
      Number of 'good' intersection points: %d
       Number of%s non-simplicial intersection points: %d
   
Convex hull of %d points in %d-d:

      Number of 'good' facets: %d
    Number of%s non-simplicial facets: %d
          Number of triangulated facets: %d
      Number of points processed: %d
         Number of hyperplanes created: %d
      Number of facets in hull: %d
   Number of distance tests for qhull: %d
         Number of distance tests for merging: %d
       Number of distance tests for checking: %d
      Number of merged facets: %d
    Number of merged pinched vertices: %d
          CPU seconds to compute hull (after input): %2.4g
       Percentage of runs with precision errors: %4.1f
        After %d retries, input joggled by: %2.2g
      Maximum distance of point above facet: %2.2g    Maximum distance of vertex below facet: %2.2g qhull error (qh_memalloc): negative request size (%d).  Did int overflow due to high-D?
        qh_mem %p n %8d alloc quick: %d bytes (tot %d cnt %d)
  qhull error (qh_memalloc): insufficient memory to allocate short memory buffer (%d bytes)
      qhull internal error (qh_memalloc): short totbuffer %d != totshort+totfree... %d
       qh_mem %p n %8d alloc short: %d bytes (tot %d cnt %d)
  qhull internal error (qh_memalloc): qhmem has not been initialized.
    qhull error (qh_memalloc): insufficient memory to allocate %d bytes
    qh_mem %p n %8d alloc long: %d bytes (tot %d cnt %d)
   qhull internal error (qh_memcheck): qh is 0.  It does not point to a qhT
       qhull internal error (qh_memcheck): either qh->qhmem is overwritten or qh->qhmem is not initialized.  Call qh_meminit or qh_new_qhull before calling qh_mem routines.  ferr 0x%x, IsTracing %d, ALIGNmask 0x%x
 qh_memcheck: check size of freelists on qh->qhmem
qh_memcheck: A segmentation fault indicates an overwrite of qh->qhmem
        qhull internal error (qh_memcheck): totfree %d not equal to freelist total %d
  qh_memcheck: total size of freelists totfree is the same as qh->qhmem.totfree
  qh_mem %p n %8d free short: %d bytes (tot %d cnt %d)
   qh_mem %p n %8d free long: %d bytes (tot %d cnt %d)
    qhull error (qh_meminit): insufficient memory
  qh_meminitbuffers: memory initialized with alignment %d
        qhull error (qh_memsetup): largest mem size %d is >= buffer size %d or initial buffer size %d
  qhull error (qh_memsetup): insufficient memory
 qhull internal error (qh_memsize): qh_memsize called after qh_memsetup
 qh_memsize: quick memory of %d bytes
   qhull warning (qh_memsize): free list table has room for only %d sizes
 
memory statistics:
%7d quick allocations
%7d short allocations
%7d long allocations
%7d short frees
%7d long frees
%7d bytes of short memory in use
%7d bytes of short memory in freelists
%7d bytes of dropped short memory
%7d bytes of unused short memory (estimated)
%7d bytes of long memory allocated (max, except for input)
%7d bytes of long memory in use (in %d pieces)
%7d bytes of short memory buffers (minus links)
%7d bytes per short memory buffer (initially %d bytes)
    %7d calls to qh_setlarger
%7.2g     average copy size
  makeridges: appended r%d to ridges for f%d.  Next is ridges for neighbor f%d
   qh_remove_mergetype: remove merge f%d f%d v%d v%d r%d r%d dist %2.2g type %d    qh_appendmergeset: f%d is already redundant (%d) or f%d is already redundant (%d).  Ignore merge f%d and f%d type %d
   qh_appendmergeset: f%d is already degenerate.  Ignore merge f%d type %d (MRGdegen)
     qhull internal error (qh_appendmergeset): expecting temp set defined for qh.facet_mergeset (0x%x) and qh.degen_mergeset (0x%x).  Got NULL
      qhull internal error (qh_appendmergeset): except for MRGdupridge, cannot merge a non-flipped facet f%d into flipped f%d, mergetype %d, dist %4.4g
      qh_appendmergeset: dupridge will merge a non-flipped facet f%d into flipped f%d, dist %4.4g
    qhull internal error (qh_appendmergeset): facet f%d or f%d is already a mirrored facet (i.e., 'redundant')
     qhull internal error (qh_appendmergeset): mirrored facets f%d and f%d do not have the same vertices
    qh_appendmergeset: append merge f%d and f%d type %d (%s) to qh.degen_mergeset (size %d)
        qh_appendmergeset: append merge f%d and f%d type %d (%s) dist %2.2g angle %4.4g to qh.facet_mergeset (size %d)
 qhull internal error (qh_appendvertexmerge): expecting temp set defined for qh.vertex_mergeset (0x%x).  Got NULL
       qhull internal error (qh_appendvertexmerge): expecting two distinct ridges for MRGvertices.  Got r%d r%d
       qh_appendvertexmerge: append merge v%d into v%d r%d r%d dist %2.2g type %d (%s)
        qh_basevertices: found %d vertices
     qh_check_dupridge: dupridge between f%d and f%d (vertex dist %2.2g), dist %2.2g, reverse dist %2.2g, ratio %2.2g while processing p%d
  qhull topology error (qh_check_dupridge): wide merge (%.1fx wider) due to dupridge between f%d and f%d (vertex dist %2.2g), merge dist %2.2g, while processing p%d
- Allow error with option 'Q12'
     - Experimental option merge-pinched-vertices ('Q14') may avoid this error.  It merges nearly adjacent vertices.
        - A bounding box for the input sites may alleviate this error.
 qhull internal error (qh_checkconnect): f%d is not attached to the new facets
  qhull internal error (qh_checkdelfacet): cannot delete f%d.  It is referenced by merge f%d f%d mergetype %d
    qhull internal error (qh_checkdelridge): expecting empty qh.vertex_mergeset in order to avoid calling qh_delridge_merge.  Got %d merges
        qhull internal error (qh_checkdelridge): unexpected 'nonconvex' flag for ridge r%d in newfacet f%d.  Otherwise need to call qh_delridge_merge
  qhull internal error (qh_checkdelridge): unexpected 'nonconvex' flag for ridge r%d in visible facet f%d.  Otherwise need to call qh_delridge_merge
     not concave, flipped, or dupridge       qh_checkzero: skip convexity check until first pre-merge
       qh_checkzero: testall %d, facets are %s
        qh_checkzero: qh_premerge is needed.  New facet f%d or its horizon f%d is non-simplicial, flipped, dupridge, or mergehorizon
   qh_checkzero: facet f%d and f%d are not clearly convex.  v%d dist %.2g
 qh_checkzero: facet f%d and horizon f%d are not clearly convex.  v%d dist %.2g
 qh_copynonconvex: moved nonconvex flag from r%d to r%d between f%d and f%d
     qh_degen_redundant_facet: test facet f%d for degen/redundant
   qh_degen_redundant_facet: f%d is flipped, will merge later
     qhull internal error (qh_degen_redundant_facet): facet f%d has deleted neighbor f%d (qh.visible_list)
  qh_degen_redundant_facet: f%d is contained in f%d.  merge
      qh_degen_redundant_facet: f%d is degenerate.
   qh_delridge_merge: delete ridge r%d between f%d and f%d
        qh_delridge_merge: drop merge of v%d into v%d (dist %2.2g r%d r%d) due to deleted, duplicated ridge r%d
        qh_drop_mergevertex: unset mergevertex for r%d and r%d due to dropped vertex merge v%d to v%d.  Sets mergevertex2
      qh_findbest_ridgevertex: best pinched p%d(v%d) and vertex p%d(v%d) are closest (%2.2g) for duplicated ridge r%d (same vertices) between f%d and f%d
    qhull internal error: cannot call qh_findbestneighor for f%d while qh.CENTERtype is qh_ASvoronoi
       qhull internal error (qh_findbestneighbor): no neighbors for f%d
       qh_findbestneighbor: f%d is best neighbor for f%d testcentrum? %d nonconvex? %d dist %2.2g min %2.2g max %2.2g
 qhull internal error (qh_freemergesets): expecting mergesets.  Got a NULL mergeset, qh.facet_mergeset (0x%x), qh.degen_mergeset (0x%x), qh.vertex_mergeset (0x%x)
      qhull internal error (qh_freemergesets): expecting empty mergesets.  Got qh.facet_mergeset (%d merges), qh.degen_mergeset (%d merges), qh.vertex_mergeset (%d merges)
  qhull internal error (qh_initmergesets): expecting NULL mergesets.  Got qh.facet_mergeset (0x%x), qh.degen_mergeset (0x%x), qh.vertex_mergeset (0x%x)
  qh_makeridges: make ridges for f%d
     qh_mark_dupridges: identify dupridges in facetlist f%d, allmerges? %d
  qh_mark_dupridges): dupridge due to duplicate vertices for subridges f%d and f%d
       qh_mark_dupridges: found %d duplicated ridges (MRGdupridge) for qh_getpinchedmerges
    qh_mark_dupridges: found %d duplicated ridges (MRGdupridge) for qh_premerge.  Prepare facets for merging
       qh_mark_dupridges: restore missing neighbors and ridges due to qh_MERGEridge
   qhull topological error (qh_mark_dupridges): multiple dupridges for f%d and f%d, including reverse
     qh_maybe_duplicateridge: will merge v%d into v%d (dist %2.2g) due to duplicate ridges r%d/r%d with the same vertices.  mergevertex set
 qh_maybe_duplicateridges: will merge v%d into v%d (dist %2.2g) due to opposite oriented ridges r%d/r%d for f%d and f%d
 qh_maybe_duplicateridges: will merge v%d into v%d (dist %2.2g) due to duplicate ridges with the same vertices r%d/r%d in merged facet f%d
      qh_maydropneighbor: test f%d for no ridges to a neighbor
       qhull internal error (qh_maydropneighbor): not valid for simplicial f%d while adding furthest p%d
      qhull internal error (qh_maydropneighbor): facet f%d has deleted neighbor f%d (qh.visible_list)
        qh_maydropneighbor: facets f%d and f%d are no longer neighbors while adding furthest p%d
       qhull internal error (qh_maydropneighbor): not valid for simplicial neighbor f%d of f%d while adding furthest p%d
      qh_maydropneighbors: f%d is degenerate.
        qh_mergecycle_facets: make newfacet new and samecycle deleted
  qh_willdelete: move f%d to visible list, set its replacement as f%d, and clear f.neighbors and f.ridges
        qhull internal error (qh_willdelete): expecting qh.visible_list at before qh.newfacet_list f%d.   Got NULL
     qh_mergecycle_facets: merged facets from cycle f%d into f%d
    qh_mergecycle_neighbors: delete shared neighbors from newfacet
 qh_mergecycle_neighbors: update neighbors
      qh_mergecycle_neighbors: deleted %d neighbors and added %d
     qh_mergecycle_ridges: delete shared ridges from newfacet
       qh_mergecycle_ridges: add ridges to newfacet
   qhull internal error (qh_mergecycle_ridges): bad ridge r%d
     qh_mergecycle_ridges: found %d old ridges and %d new ones
      qh_mergecycle_vneighbors: update vertex neighbors for newfacet
 qh_mergecycle_vneighbors: deleted v%d when merging cycle f%d into f%d
  qh_mergecycle_vneighbors: merged vertices from cycle f%d into f%d
      qh_mergefacet2d: merged v%d and neighbor f%d of f%d into f%d
   qh_mergeneighbors: merge neighbors of f%d and f%d
      qh_mergeridges: merge ridges of f%d into f%d
   qh_mergesimplex: merge apex v%d of f%d into facet f%d
  qh_mergesimplex: merge opposite v%d of f%d into facet f%d
      qh_mergesimplex: update vertex neighbors of f%d
        qh_mergevertex_del: deleted v%d when merging f%d into f%d
      qh_mergesimplex: merge ridges and neighbors of f%d into f%d
    qhull topology error (qh_mergesimplex): f%d is a dupridge of f%d, cannot merge f%d into f%d
    qh_mergesimplex: move r%d with f%d to f%d, new neighbor? %d, maybe horizon? %d
 qh_mergesimplex: merged simplex f%d v%d into facet f%d
 qh_mergevertex_neighbors: merge vertex neighborset for f%d into f%d
    qh_mergevertex_neighbors: of f%d into f%d at furthest p%d f0= %p
       qhull internal error (qh_mergevertices): facets did not share a ridge
  qh_neighbor_intersections: %d vertices in neighbor intersection of v%d
 qh_neighbor_vertices_facet: found %d vertex neighbors for v%d in f%d (simplicial? %d)
  qh_neighbor_vertices: %d non-subridge, vertex neighbors for v%d
        qhull internal error (qh_findbest_pinchedvertex): expecting merge of adjacent, simplicial new facets.  f%d or f%d is not simplicial
    qhull internal error (qh_findbest_pinchedvertex): expecting subridge of qh.hull_dim-2 vertices for the intersection of new facets f%d and f%d minus their apex.  Got %d vertices
       qhull internal error (qh_findbest_pinchedvertex): did not find best vertex for subridge of dupridge between f%d and f%d, while processing p%d
  qh_findbest_pinchedvertex: best pinched p%d(v%d) and vertex p%d(v%d) are closest (%2.2g) for duplicate subridge between f%d and f%d
    qh_getpinchedmerges: try to merge pinched vertices for dupridges in new facets with apex p%d(v%d) max dupdist %2.2g
    qhull internal error (qh_getpinchedmerges): expecting MRGdupridge from qh_mark_dupridges.  Got merge f%d f%d type %d
   qh_getpinchedmerges: dupridge (MRGdupridge) of coplanar horizon would produce a wide merge (%.0fx) due to pinched vertices v%d and v%d (dist %2.2g) for f%d and f%d.  qh_mergecycle_all will merge one or both facets
  qhull precision warning (qh_getpinchedmerges): pinched vertices v%d and v%d (dist %2.2g, %.0fx) would produce a wide merge for f%d and f%d.  Will merge dupridge instead
       qh_getpinchedmerges: will make the apex a coplanar point.  apex p%d(v%d) is the nearest vertex to v%d on dupridge.  Dist %2.2g
 qh_getpinchedmerges: will merge new facets to resolve dupridge between f%d and f%d with pinched v%d and v%d
    qh_getpinchedmerges: will merge pinched v%d into v%d to resolve dupridge between f%d and f%d
   qhull internal error (qh_next_vertexmerge): expecting two vertices for vertex merge.  Got v%d v%d and optional f%d
     qh_next_vertexmerge: drop merge of v%d (del? %d) into v%d (del? %d) due to deleted vertex of r%d and r%d
       qhull topology error (qh_next_vertexmerge): no nearly adjacent vertices to resolve opposite oriented ridges r%d and r%d in f%d and f%d.  Nearest v%d and v%d dist %2.2g (%.1fx)
        qhull topology error (qh_next_vertexmerge): no nearly adjacent vertices to resolve duplicate ridges r%d and r%d.  Nearest v%d and v%d dist %2.2g (%.1fx)
       qhull topology error (qh_next_vertexmerge): no nearly adjacent vertices to resolve dupridge.  Nearest v%d and v%d dist %2.2g (%.1fx)
   qhull internal error (qh_opposite_horizonfacet): expecting merge of simplicial facets, at least one of which is mergehorizon.  Either simplicial or mergehorizon is wrong
      qhull internal error (qh_opposite_horizonfacet): merge facet f%d not connected to mergehorizon f%d
     qh_remove_extravertices: test non-simplicial f%d for extra vertices
    qh_remove_extravertices: v%d deleted because it's lost all ridges
      qh_remove_extravertices: v%d removed from f%d because it's lost all ridges
     qhull internal error (qh_renameridgevertex): oldvertex v%d not found in r%d.  Cannot rename to v%d
     qh_renameridgevertex: ridge r%d deleted.  It contained both v%d and v%d
        qh_renameridgevertex: swapped the top and bottom of ridge r%d
  qh_test_centrum_merge: concave f%d to coplanar f%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
  qh_test_centrum_merge: concave f%d to f%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
   qh_test_centrum_merge: coplanar f%d to f%d dist %4.4g, reverse dist %4.4g angle %4.4g
  qh_test_degen_neighbors: test for degenerate neighbors of f%d
  qhull internal error (qh_test_degen_neighbors): facet f%d has deleted neighbor f%d (qh.visible_list)
   qh_test_degen_neighbors: f%d is degenerate with %d neighbors.  Neighbor of f%d.
        qh_test_nonsimplicial_merge: concave centrum for f%d or f%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
 qh_test_nonsimplicial_merge: twisted concave f%d v%d to f%d v%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
     qh_test_nonsimplicial_merge: concave coplanar f%d v%d to f%d v%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
    qh_test_nonsimplicial_merge: concave f%d v%d to f%d v%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
     qh_test_nonsimplicial_merge: coplanar f%d v%d to f%d v%d, dist %4.4g and reverse dist %4.4g, angle %4.4g during p%d
    qh_test_appendmerge: coplanar angle %4.4g between f%d and f%d
  qh_getmergeset: %d merges found
        qh_getmergeset_initial: %d merges found
        qh_test_redundant_neighbors: test neighbors of f%d vertex_visit %d
     qh_test_redundant_neighbors: f%d is degenerate with %d neighbors.
      qhull internal error (qh_test_redundant_neighbors): facet f%d has deleted neighbor f%d (qh.visible_list)
       qh_test_redundant_neighbors: f%d is contained in f%d.  merge
   qh_renamevertex: rename v%d to v%d in %d ridges with old f%d and neighbor f%d
  qh_renamevertex: renaming v%d to v%d in several facets for qh_redundant_vertex or MRGsubridge
  qh_renamevertex: ignore duplicate check for r%d.  top f%d (size %d) will be degenerate after rename v%d to v%d
 qh_renamevertex: ignore duplicate check for r%d.  bottom f%d (size %d) will be degenerate after rename v%d to v%d
      qh_renamevertex: rename vertices in non-simplicial neighbor f%d of v%d
 qh_renamevertex: renaming v%d to v%d in oldfacet f%d for qh_rename_sharedvertex
        qh_renamevertex: renaming pinched v%d to v%d between f%d and f%d
       qh_test_vneighbors: testing vertex neighbors for convexity
     qh_test_vneighbors: found %d non-convex, vertex neighbors
      qh_tracemerge: trace facet and vertex after merge of f%d into f%d type %d (%s), furthest p%d
   qh_tracemerge: trace vertex deleted at furthest p%d
    
At %d:%d:%d & %2.5g CPU secs, qhull has merged %d facets with max_outside %2.2g, min_vertex %2.2g.
  The hull contains %d facets and %d vertices.
     qh_mergecycle: merge #%d for facets from cycle f%d into coplanar horizon f%d
   qh_mergecycle: ========= trace merge %d of samecycle %d into trace f%d, furthest is p%d
        qhull internal error (qh_mergecycle): does not work for tricoplanar facets.  Use option 'Q11'
  qh_mergecycle: end of trace facet
      qh_vertexridges: found %d ridges for v%d
       qh_find_newvertex: find new vertex for v%d from         qh_find_newvertex: vertices not in ridges for v%d
      qh_find_newvertex: found v%d for old v%d from %d vertices and %d ridges.
       qh_find_newvertex: no vertex for renaming v%d (all duplicated ridges) during p%d
       qh_redundant_vertex: check if v%d from a deleted ridge can be renamed
  qh_rename_adjacentvertex: merge #%d rename v%d (%d neighbors) to v%d (%d neighbors) dist %2.2g
 qh_rename_adjacentvertex: ignore rename.  Either v%d (%d) or v%d (%d) is deleted
       qhull internal error (qh_rename_adjacentvertex): expecting neighbor facets for v%d and v%d.  Got %d and %d neighbors resp.
     qh_rename_adjacentvertex: simplicial f%d contains old v%d and new v%d.  Will be marked degenerate by qh_renamevertex
   qh_rename_adjacentvertex: partition old p%d(v%d) as a coplanar point for furthest f%d dist %2.2g.  Maybe repartition later (QH0031)
    qhull internal error (qh_rename_sharedvertex): v%d's neighbors not in f%d
      qh_rename_sharedvertex: p%d(v%d) is shared by f%d(%d ridges) and f%d
   qhull internal error (qh_mergefacet): merge f%d into f%d for mergetype %d (%s) does not work for tricoplanar facets.  Use option 'Q11'
 qh_mergefacet: ========= trace wide merge #%d(%2.2g) for f%d into f%d for mergetype %d (%s), last point was p%d
        qh_mergefacet: ========= trace merge #%d for f%d into f%d for mergetype %d (%s), furthest is p%d
       qh_mergefacet: #%d merge f%d into f%d for merge for mergetype %d (%s), mindist= %2.2g, maxdist= %2.2g, max_outside %2.2g
       qhull precision error (qh_mergefacet): wide merge for facet f%d into f%d for mergetype %d (%s).  maxdist %2.2g (%.1fx) mindist %2.2g (%.1fx) vertexdist %2.2g  Allow with 'Q12' (allow-wide)
   qhull precision error (qh_mergefacet): wide merge for pinched facet f%d into f%d for mergetype %d (%s).  maxdist %2.2g (%.fx) mindist %2.2g (%.1fx) vertexdist %2.2g  Allow with 'Q12' (allow-wide)
    qhull internal error (qh_mergefacet): either f%d and f%d are the same or one is a visible facet, mergetype %d (%s)
     qhull topology error: Only %d facets remain.  The input is too degenerate or the convexity constraints are too strong.
     Option 'Qx' may avoid this problem.
        qh_mergefacet: end of wide tracing
     qh_mergefacet: check f%d and f%d for redundant and degenerate neighbors
        qhull internal error (qh_merge_nonconvex): expecting mergetype MRGcoplanar..MRGconcavecoplanar.  Got merge f%d and f%d type %d
 qh_merge_nonconvex: merge #%d for f%d and f%d type %d
  qh_merge_nonconvex: avoid merging old facet f%d dist %2.2g.  Use f%d dist %2.2g instead
        qh_merge_twisted: merge #%d for twisted f%d and f%d
    qhull precision error (qh_merge_twisted): twisted facet f%d does not contain pinched vertices.  Too wide to merge into neighbor.  mindist %2.2g maxdist %2.2g vertexdist %2.2g maxpinched %2.2g neighbor f%d mindist %2.2g maxdist %2.2g
       qhull precision error (qh_merge_twisted): twisted facet f%d with pinched vertices.  Could merge vertices, but too wide to merge into neighbor.   mindist %2.2g maxdist %2.2g vertexdist %2.2g neighbor f%d mindist %2.2g maxdist %2.2g
 qh_merge_degenredundant: merge %d degenerate, redundant, and mirror facets
     qhull internal error (qh_merge_degenredunant): f%d is redundant but visible f%d has no replacement
     qh_merge_degenredundant: merge redundant f%d into f%d (arg f%d)
        qh_merge_degenredundant: facet f%d has no neighbors.  Deleted
  qh_merge_degenredundant: deleted v%d because f%d has no neighbors
      qh_merge_degenredundant: facet f%d has %d neighbors, merge into f%d dist %2.2g
 qhull internal error (qh_flippedmerges): facet_mergeset (%d merges) not at top of tempstack (%d merges)
        qh_flippedmerges: merge flipped f%d into f%d dist %2.2g during p%d
     qh_flippedmerges: merged %d flipped and %d degenredundant facets into a good neighbor
  qh_forcedmerges: merge dupridges
       qhull internal error (qh_forcedmerges): qh_settemppop (size %d) is not qh->facet_mergeset (size %d)
    qhull internal error (qh_forcedmerges): f%d and f%d had a dupridge but as f%d and f%d they are no longer neighbors
     qh_forcedmerges: dupridge f%d is degenerate with fewer than %d neighbors
       qh_forcedmerges: merged %d facets, %d flipped facets, and %d degenredundant facets across dupridges
    qhull internal error (qh_merge_pinchedvertices): qh.visible_list (f%d), newfacet_list (f%d), or newvertex_list (v%d) not empty
 qh_merge_pinchedvertices: merge one of %d pinched vertices before adding apex p%d.  Try to resolve duplicate ridges in newfacets
       qh_merge_pinchedvertices: merge %d pinched vertices from dupridges in merged facets, apex p%d
  qh_merge_pinchedvertices: merge degenerate f%d into an adjacent facet
  qh_merge_pinchedvertices: merge f%d into f%d mergeType %d
      qh_reducevertices: reduce extra vertices, shared vertices, and redundant vertices
      qh_reducevertices: renamed %d shared vertices and %d redundant vertices. Degen? %d
     qh_all_merges: starting to merge %d facet and %d degenerate merges for new facets f%d, othermerge? %d
  qh_all_merges: drop merge of f%d (del? %d) into f%d (del? %d) mergetype %d, dist %4.4g, angle %4.4g.  One or both facets is deleted
    qh_all_merges: drop merge of f%d (tested? %d) into f%d (tested? %d) mergetype %d, dist %2.2g, angle %4.4g.  Merge independent sets of coplanar merges
  qh_all_merges: merge f%d and f%d type %d dist %2.2g angle %4.4g
        qhull internal error (qh_all_merges): expecting concave, coplanar, or twisted merge.  Got merge f%d f%d v%d mergetype %d
       qh_all_merges: skip qh_reducevertices due to post-merging, no qh.VERTEXneighbors (%d), or hull_dim %d ==2 or >%d
       qh_all_merges: merged %d coplanar %d concave %d concavecoplanar %d twisted facets and %d degen or redundant facets.
    qh_postmerge: postmerge.  test vneighbors? %d
  qh_all_vertexmerges: starting to merge %d vertex merges for apex p%d facet f%d
 qh_mergecycle_all: merge new facets into coplanar horizon facets.  Bulk merge a cycle of facets with the same horizon facet
    qhull internal error (qh_mergecycle_all): f%d without normal
   qh_mergecycle_all: merged %d same cycles or facets into coplanar horizons and %d degenredundant facets
 qh_premerge: premerge centrum %2.2g angle %4.4g for apex p%d newfacet_list f%d
 qhull precision error: facet f%d is flipped, distance= %6.12g
  
A flipped facet occurs when its distance to the interior point is
greater than or equal to %2.2g, the maximum roundoff error.
 qh_vertexneighbors: determining neighboring facets for each vertex
     qhull precision error: point p%d is outside facet f%d, distance= %6.8g maxoutside= %6.8g nearest vertices %2.2g
        qh_checkconvex: check that facets are not-flipped and for qh.ZEROcentrum that simplicial vertices are below their neighbor (dist<0.0)
  qh_checkconvex: check that facets are not-flipped and that simplicial vertices are convex by qh.DISTround ('En', 'Rn')
 qh_checkconvex: check that facets are not-flipped and that their centrums are convex by qh.DISTround ('En', 'Rn') 
     qhull precision error: f%d is flipped (interior point is outside)
      qhull precision error: f%d is coplanar to f%d, since p%d(v%d) is within %6.4g of f%d, during p%d
       qhull precision error: f%d is clearly not convex to f%d, since p%d(v%d) is %6.4g above or coplanar with f%d with qh.ZEROcentrum
        qhull precision error: f%d is concave to f%d, since p%d(v%d) is %6.4g above f%d
        qhull precision error: initial simplex is not convex, since p%d(v%d) is %6.4g above opposite f%d
       qhull precision error: initial simplex is not convex, since p%d(v%d) is within roundoff of opposite facet f%d (dist %6.4g)
     qh_checkconvex: starting with f%d, also check that centrums of non-simplicial ridges are below their neighbors (dist<0.0)
      qhull warning: recomputing centrums for convexity test.  This may lead to false, precision errors.
     qhull precision error: f%d is concave to f%d.  Centrum of f%d is %6.4g above f%d
       qhull precision error: f%d is coplanar or concave to f%d.  Centrum of f%d is %6.4g above f%d
   qh_checkfacet: check f%d newmerge? %d
  qhull internal error (qh_checkfacet): unknown facet id f%d >= qh.facet_id (%d)
 qhull internal error (qh_checkfacet): expecting f%d.visitid <= qh.visit_id (%d).  Got visitid %d
       qhull internal error (qh_checkfacet): facet f%d is on qh.visible_list
  qhull internal error (qh_checkfacet): redundant facet f%d not on qh.visible_list
       qhull internal error (qh_checkfacet): degenerate facet f%d is not on qh.visible_list and qh.degen_mergeset is empty
    qhull internal error (qh_checkfacet): facet f%d does not have a normal
 qhull internal error (qh_checkfacet): f%d is 'dupridge' but it is not a newfacet on qh.newfacet_list f%d
       qhull internal error (qh_checkfacet): f%d is 'newmerge' but it is not a newfacet on qh.newfacet_list f%d.  Missing call to qh_reducevertices
   qhull internal error (qh_checkfacet): deleted vertex v%d in f%d
        qhull internal error (qh_checkfacet): vertices of f%d are not in descending id order at v%d
    qhull internal error (qh_checkfacet): for simplicial facet f%d, #vertices %d + #neighbors %d != 2*qh->hull_dim
 qhull internal error (qh_checkfacet): for facet f%d, #vertices %d or #neighbors %d < qh->hull_dim
      qhull internal error (qh_checkfacet): for facet f%d, #ridges %d < #neighbors %d or(3-d) > #vertices %d or(2-d) not all 2
       qhull internal error (qh_checkfacet): facet f%d still has a MERGEridge or DUPLICATEridge neighbor
      qhull internal error (qh_checkfacet): facet f%d has deleted neighbor f%d (qh.visible_list)
     qhull internal error (qh_checkfacet): facet f%d has neighbor f%d, but f%d does not have neighbor f%d
   qhull internal error (qh_checkfacet): facet f%d has a duplicate neighbor f%d
   qhull internal error (qh_checkfacet): facet f%d has a duplicate ridge r%d
      qhull internal error (qh_checkfacet): ridge between f%d and f%d has %d vertices
        qhull internal error (qh_checkfacet): for facet f%d, neighbor f%d of ridge r%d not in facet
    qhull internal error (qh_checkfacet): ridge r%d is nonconvex (%d), mergevertex (%d) or not tested (%d) for facet f%d, neighbor f%d
     qhull internal error (qh_checkfacet): facet f%d does not have a ridge for neighbor f%d
 qhull internal error (qh_checkfacet): vertex v%d in r%d not in f%d intersect f%d
       qhull topology error (qh_checkfacet): vertex v%d in f%d intersect f%d but not in a ridge.  Last point was p%d
  qh_checkfacet: vertex v%d in f%d intersect f%d but not in a ridge.  Repaired by qh_remove_extravertices in qh_reducevertices
   qhull internal error (qh_checkfacet): facet f%d skip %d and neighbor f%d skip %d do not match 
 qhull internal error (qh_checkfacet): ridges r%d and r%d (f%d) have the same vertices
  qh_checklists: check qh.%s_list f%d and qh.vertex_list v%d
     qh_checklists: check %slist f%d and qh.vertex_list v%d
 qhull internal error (qh_checklists): either qh.facet_tail f%d is NULL, or its id is not 0, or its next is not NULL
    qhull internal error (qh_checklists): f%d already in facetlist causing an infinite loop ... f%d > f%d ... > f%d > f%d.  Truncate facetlist at f%d
      qhull internal error (qh_checklists): unknown or overwritten facet f%d, either id >= qh.facet_id (%d) or f.visitid %u > qh.visit_id %u.  Facetlist terminated at previous facet f%d
    qhull internal error (qh_checklists): expecting f%d.previous == f%d.  Got f%d
  qhull internal error (qh_checklists): qh.visible_list f%d is after qh.newfacet_list f%d.  It should be at, before, or NULL
     qhull internal error (qh_checklists): qh.facet_next f%d for qh_addpoint is not on qh.facet_list f%d
    qhull internal error (qh_checklists): qh.newfacet_list f%d is not on qh.facet_list f%d
 qhull internal error (qh_checklists): qh.visible_list f%d is not on qh.facet_list f%d
  qhull internal error (qh_checklists): either qh.vertex_tail v%d is NULL, or its id is not 0, or its next is not NULL
   qhull internal error (qh_checklists): v%d already in vertexlist causing an infinite loop ... v%d > v%d ... > v%d > v%d.  Truncate vertexlist at v%d
    qhull internal error (qh_checklists): unknown or overwritten vertex v%d, either id >= qh.vertex_id (%d) or v.visitid %u > qh.visit_id %u.  vertexlist terminated at previous vertex v%d
        qhull internal error (qh_checklists): expecting v%d.previous == v%d.  Got v%d
  qhull internal error (qh_checklists): new vertex list v%d is not on vertex list
        qhull internal error (qh_checkvertex): unknown point id %p
     qhull internal error (qh_checkvertex): unknown vertex id v%d >= qh.vertex_id (%d)
      qhull internal error (qh_checkvertex): expecting v%d.visitid <= qh.vertex_visit (%d).  Got visitid %d
  qhull internal error (qh_checkvertex): neighbor f%d does not contain v%d
       qh_clearcenters: switched to center type %d
    qh_createsimplex: created simplex
      qhull internal error (qh_delvertex): vertex v%d was deleted but it was not partitioned as a coplanar point
     qhull internal error (qh_facet3vertex): only %d vertices for simplicial facet f%d
      qhull internal error (qh_facet3vertex): ridges for facet %d don't match up.  got at least %d
   qh_findfacet_all: p%d, noupper? %d, f%d, dist %2.2g, isoutside %d, totpart %d
  qh_findbestfacet: f%d dist %2.2g isoutside %d totpart %d
       qh_findgood: f%d is closest(%2.2g) to thresholds
       qh_findgood: found %d good facets with %d good horizon and qh.GOODclosest f%d
  qhull warning: good vertex p%d does not match last good facet f%d.  Ignored.
   qhull warning: point p%d is not a vertex('QV%d').
      qhull warning: point p%d is a vertex for every facet('QV-%d').
 qh_findgood_all: f%d is closest(%2.2g) to split thresholds
     qh_findgood_all: undo selection of qh.GOODclosest f%d since it would fail qh_inthresholds in qh_skipfacet
      qh_findgood_all: %d good facets remain out of %d facets
        qh_prependfacet: prepend f%d before f%d
        qh_furthestnext: made f%d next facet(dist %.2g)
        qh_furthestout: p%d is furthest outside point of f%d
   qhull internal error (qh_infiniteloop): potential infinite loop detected.  If visible, f.replace. If newfacet, f.samecycle
     qh_matchdupridge: find dupridge matches for f%d skip %d hash %d hashcount %d
   qh_matchdupridge: make forced merge of dupridge for new f%d skip %d and f%d skip %d, maxdist %4.4g in qh_forcedmerges
  qh_matchdupridge: make good forced merge of dupridge f%d skip %d into f%d skip %d, keep new f%d skip %d and f%d skip %d, dist %4.4g
    qh_matchdupridge: allow tricoplanar dupridge for new f%d skip %d and f%d skip %d
       qh_matchdupridge: duplicate ridge due to duplicate facets (f%d skip %d and f%d skip %d) previously reported as QH7084.  Maximize dupdist to force vertex merge
 qhull internal error (qh_matchdupridge): no MERGEridge match for dupridge new f%d skip %d at hash %d..%d
       qhull topology error (qh_matchdupridge): missing qh_DUPLICATEridge at f%d skip %d for new f%d skip %d hash %d ismatch %d.  Set by qh_matchneighbor
     qh_matchdupridge: try good dupridge flipped f%d skip %d into new f%d skip %d at dist %2.2g otherdist %2.2g
     qh_matchdupridge: try good dupridge flipped new f%d skip %d into f%d skip %d at dist %2.2g otherdist %2.2g
     qh_matchdupridge: try good dupridge f%d skip %d into new f%d skip %d at dist %2.2g otherdist %2.2g
     qh_matchdupridge: try good dupridge new f%d skip %d into f%d skip %d at dist %2.2g otherdist %2.2g
     qh_matchdupridge: try furthest dupridge f%d skip %d new f%d skip %d at dist %2.2g
      qhull internal error (qh_matchdupridge): no maximum or good match for dupridge new f%d skip %d at hash %d..%d
  qh_matchdupridge: keep dupridge f%d skip %d and f%d skip %d, dist %4.4g
        qhull internal error (qh_nearvertex): qh.VERTEXneighbors and facet->center required for tricoplanar facets
     qhull internal error (qh_nearvertex): did not find bestvertex for f%d p%d
      qh_nearvertex: v%d dist %2.2g for f%d p%d
      qh_findbestlower: all neighbors of facet %d are flipped or upper Delaunay.  Search all facets
  qh_findbestlower: f%d dist %2.2g for f%d p%d
   qhull error (qh_newhashtable): negative request (%d) or size (%d).  Did int overflow due to high-D?
    qhull error: 2^32 or more vertices.  vertexT.id field overflows.  Vertices would not be sorted correctly.
      qh_newvertex: vertex p%d(v%d) created
  qh_makenewfacets: created %d new facets f%d..f%d from point p%d to horizon
     qhull internal error (qh_opposite_vertex): opposite vertex in facet f%d to neighbor f%d is not defined.  Either is facet is not simplicial or neighbor not found
       qh_outcoplanar: move outsideset to coplanarset for qh->NARROWhull
      qhull internal warning (point_add): unknown point %p id %d
     qhull internal error (point_add): point p%d is out of bounds(%d)
       qh_check_bestdist: check points below nearest facet.  Facet_list f%d
   qh_check_bestdist: check that all points are within %2.2g of best facet
        
qhull output completed.  Verifying that %d points are
below %2.2g of the nearest %sfacet.
     qhull precision error (qh_check_bestdist): point p%d is outside facet f%d, distance= %6.8g maxoutside= %6.8g
   
%d points were well inside the hull.  If the hull contains
a lens-shaped component, these points were not verified.  Use
options 'Qci Tv' to verify all points.
       qhull precision error (qh_check_bestdist): a coplanar point is %6.2g from convex hull.  The maximum value is qh.outside_err (%6.2g)
    qh_check_bestdist: max distance outside %2.2g
  qh_check_points: check all points below %2.2g of all facet planes
      qhull input warning: merging without checking outer planes('Q5' or 'Po').  Verify may report that a point is outside of a facet.
       qhull input warning: exact merge ('Qx').  Verify may report that a point is outside of a facet.  See qh-optq.htm#Qx
    qhull input warning: no outer plane check ('Q5') or no processing of near-inside points ('Q8').  Verify may report that a point is outside of a facet.
 
Output completed.  Verifying that all points are below outer planes of
all %sfacets.  Will make %2.0f distance computations.
  
Output completed.  Verifying that all points are below %2.2g of
all %sfacets.  Will make %2.0f distance computations.
 qhull warning (qh_check_points): missing normal for facet f%d
  qhull precision error (qh_check_points): %d additional points outside facet f%d, maxdist= %6.8g
        qhull precision error (qh_check_points): a coplanar point is %6.2g from convex hull.  The maximum value(qh.outside_err) is %6.2g
       qh_check_points: max distance outside %2.2g
    qh_check_maxout: check and update qh.min_vertex %2.2g and qh.max_outside %2.2g
 qh_check_maxout: determine actual minvertex
    Qhull precision warning: in post-processing (qh_check_maxout) p%d(v%d) is %2.2g below f%d nearest vertices %2.2g
       qh_check_maxout: p%d(v%d) is %.2g from f%d nearest vertices %2.2g
      qh_check_maxout: determine actual maxoutside
   Qhull precision warning: in post-processing (qh_check_maxout) p%d for f%d is %2.2g above twisted facet f%d nearest vertices %2.2g
      Qhull precision warning: in post-processing (qh_check_maxout) p%d for f%d is %2.2g above hidden facet f%d nearest vertices %2.2g
       qh_check_maxout: p%d is %.2g above f%d
 Qhull precision warning (qh_check_maxout): f%d.maxoutside (%4.4g) is greater than computed qh.max_outside (%2.2g) + qh.DISTround (%2.2g).  It should be less than or equal
     qh_check_maxout:  p%d(v%d) is qh.min_vertex %2.2g below facet f%d.  Point p%d for f%d is qh.max_outside %2.2g above f%d.  %d points are outside of not-good facets
     Qhull precision error (qh_check_maxout): large increase in qh.max_outside during post-processing dist %2.2g (%.1fx).  See warning QH0032/QH0033.  Allow with 'Q12' (allow-wide) and 'Pp'
       Qhull precision error (qh_check_maxout): a facet merge, vertex merge, vertex, or coplanar point produced a wide facet %2.2g (%.1fx). Trace with option 'TWn' to identify the merge.   Allow with 'Q12' (allow-wide)
    Qhull precision error (qh_check_maxout): large increase in qh.min_vertex during post-processing dist %2.2g (%.1fx).  See warning QH7083.  Allow with 'Q12' (allow-wide) and 'Pp'
       Qhull precision error (qh_check_maxout): a facet or vertex merge produced a wide facet: v%d below f%d distance %2.2g (%.1fx). Trace with option 'TWn' to identify the merge.  Allow with 'Q12' (allow-wide)
    qh_printlists: max_outside %2.2g all facets:    
  qh.visible_list f%d, newfacet_list f%d, facet_next f%d for qh_addpoint
  qh.newvertex_list v%d all vertices: qh_checkpolygon: check all facets from f%d, qh.NEWtentative? %d
        qhull internal error: qh_checklists failed in qh_checkpolygon
  qhull internal error (qh_checkpolygon): f%d is 'newfacet' but it is not on qh.newfacet_list f%d or visible_list f%d
    qhull internal error (qh_checkpolygon): f%d is on qh.newfacet_list f%d but it is not 'newfacet'
        qhull internal error (qh_checkpolygon): f%d is 'visible' but it is not on qh.visible_list f%d
  qhull internal error (qh_checkpolygon): f%d is on qh.visible_list f%d but it is not 'visible'
  qhull internal error (qh_checkpolygon): f%d has outside points before qh.facet_next f%d
        qhull internal error (qh_checkpolygon): expecting empty f.neighbors and f.ridges for visible facet f%d.  Got %d neighbors and %d ridges
        qhull internal error (qh_checkpolygon): v%d is 'newfacet' but it is not on new vertex list v%d
 qhull internal error (qh_checkpolygon): unknown point %p for vertex v%d first_point %p
 qhull internal error (qh_checkpolygon): actual number of facets is %d, cumulative facet count is %d - %d visible facets
        qhull internal error (qh_checkpolygon): missing vertex neighbors for v%d
       qhull internal error (qh_checkpolygon): vertex neighbors inconsistent (tot_vneighbors %d != tot_facetvertices %d).  Maybe duplicate or missing vertex
  qhull internal error (qh_checkpolygon): facet f%d occurs twice in neighbors of vertex v%d
      qhull internal error (qh_checkpolygon): facet f%d is a neighbor of vertex v%d but v%d is not a vertex of f%d
   qhull internal error (qh_checkpolygon): v%d is a vertex of facet f%d but f%d is not a neighbor of v%d
  qhull internal error (qh_checkpolygon): actual number of vertices is %d, cumulative vertex count is %d
 qhull internal error (qh_checkpolygon): #vertices %d != #facets %d
     qhull warning: #vertices %d + #facets %d - #edges %d != 2.  A vertex appears twice in a edge list.  May occur during merging.
  qh_replacefacetvertex: replace v%d with v%d in f%d
     qhull internal error (qh_replacefacetvertex): f%d is not simplicial
    qhull internal error (qh_replacefacetvertex): f%d already contains new v%d
     qhull internal error (qh_replacefacetvertex): f%d does not contain old v%d
     qh_resetlists: reset newvertex_list v%d, newfacet_list f%d, visible_list f%d, facet_list f%d next f%d vertex_list v%d -- NEWfacets? %d, NEWtentative? %d, stats? %d
    qh_initialhull: ignore f%d flipped.  Test qh.interior_point (p-2) for clearly flipped
  qh_initialhull: initial orientation incorrect, qh.interior_point is %2.2g from f%d.  Reversing orientation of all facets
       qh_initialhull: initial orientation incorrect, qh.interior_point is %2.2g from f%d.  Either axis-parallel facet or coplanar firstfacet f%d.  Force outside orientation of all facets
   initial Delaunay cocircular or cospherical      Qhull precision error: initial Delaunay input sites are cocircular or cospherical.  Option 'Qs' searches all points.  Use option 'QJ' to joggle the input, otherwise cannot compute the upper Delaunay triangulation or upper Voronoi diagram of cocircular/cospherical points.
        Qhull precision error: initial Delaunay input sites are cocircular or cospherical.  Use option 'Qz' for the Delaunay triangulation or Voronoi diagram of cocircular/cospherical points; it adds a point "at infinity".  Alternatively use option 'QJ' to joggle the input.  Use option 'Qs' to search all points for the initial simplex.
      
input sites with last coordinate projected to a paraboloid
    Qhull precision error: Initial simplex is flat (facet %d is coplanar with the interior point)
  qh_initialhull: simplex constructed
    qhull input error: either QGn or QVn point is > p%d
    qh_initbuild: create sentinels for qh.facet_tail and qh.vertex_tail
    
Trace level T%d, IStracing %d, point TP%d, merge TM%d, dist TW%2.2g, qh.tracefacet_id %d, traceridge_id %d, tracevertex_id %d, last qh.RERUN %d, %s | %s
      qhull input error: 'Qg QVn' (only good vertex) does not work with merging.
Use 'QJ' to joggle the input or 'Q0' to turn off merging.
   qhull input error: 'Qg' (ONLYgood) needs a good threshold('Pd0D0'), a good point(QGn or QG-n), or a good vertex with 'QJ' or 'Q0' (QVn).
       qhull input error: point for QV%d is inside initial simplex.  It can not be made a vertex.
     qh_initbuild: initial hull created and points partitioned
      qh_triangulate_facet: triangulate facet f%d
    qh_triangulate_link: relink neighbors f%d and f%d of null facet f%d
    qh_triangulate_link: relink neighbors f%d and f%d of mirrored facets f%d and f%d
       qhull internal error (qh_triangulate_link): neighbors f%d and f%d do not match for null facet or mirrored facets f%d and f%d
   qh_triangulate_mirror: delete mirrored facets f%d and f%d and link their neighbors
     qh_triangulate: triangulate non-simplicial facets
      qh_triangulate: delete null facets from facetlist f%d.  A null facet has the same first (apex) and second vertices
     qhull internal error (qh_triangulate): ridges still defined for f%d
    qh_triangulate_null: delete null facet f%d
     qh_triangulate: delete %d or more mirrored facets.  Mirrored facets have the same vertices due to a null facet
 qh_triangulate: update neighbor lists for vertices from v%d
    qh_triangulate: identify degenerate tricoplanar facets from f%d
        qh_triangulate: delete visible facets -- non-simplicial, null, and mirrored facets
     qh_triangulate: delete f%d.  All tricoplanar facets degenerate for non-simplicial facet
        qhull internal error (qh_triangulate): tricoplanar facet f%d not owned by its visible, non-simplicial facet f%d
        qh_triangulate: all tricoplanar facets degenerate for last non-simplicial facet f%d
    qh_triangulate: and replace facet->f.triowner with tricoplanar facets that own center, normal, etc.
    qh_appendfacet: append f%d to facet_list
       qh_appendvertex: append v%d to qh.newvertex_list and set v.newfacet
    qh_attachnewfacets: delete interior ridges
     qh_attachnewfacets: attach horizon facets to new facets
        qhull internal error (qh_attachnewfacets): could not find visible facet for horizon f%d of newfacet f%d
        qh_attachnewfacets: clear f.ridges and f.neighbors for visible facets, may become invalid before qh_deletevisible
      qh_checkflipped: facet f%d flipped, allerror? %d, distance= %6.12g during p%d
  qh_removefacet: removed f%d from facet_list, newfacet_list, and visible_list
   qh_deletevisible: delete %d visible facets and %d vertices
     qhull internal error (qh_deletevisible): qh->num_visible %d is not number of visible facets %d
 qhull internal error (qh_facetintersect): f%d or f%d not in other's neighbors
  qh_facetintersect: f%d skip %d matches f%d skip %d
     qhull internal error: negative hashsize %d passed to qh_gethash [poly_r.c]
     qh_makenewplanes: make new hyperplanes for facets on qh.newfacet_list f%d
      qh_matchvertices: matched by skip %d(v%d) and skip %d(v%d) same? %d
    qh_matchneighbor: newfacet f%d skip %d hash %d hashcount %d
    two new facets with the same vertices   qhull topology warning (qh_matchneighbor): will merge vertices to undo new facets -- f%d and f%d have the same vertices (skip %d, skip %d) and same horizon ridges to f%d and f%d
      qh_matchneighbor: f%d skip %d matched with new f%d skip %d
     a ridge with more than two neighbors    qhull topology error: facets f%d, f%d and f%d meet at a ridge with more than 2 neighbors.  Can not continue due to no qh.PREmerge and no 'Qx' (MERGEexact)
     qhull topology error (qh_matchneighbor): matchfacet f%d is in f%d neighbors but not vice versa.  Can not continue.
     qh_matchneighbor: new f%d skip %d duplicates ridge for f%d skip %d matching f%d ismatch %d at hash %d
  qh_matchneighbor: no match for f%d skip %d at hash %d
  qh_matchnewfacets: match neighbors for new facets.
     qhull internal error (qh_matchnewfacets): expecting simplicial facets on qh.newfacet_list f%d for qh_matchneighbors, qh_matchneighbor, and qh_matchdupridge.  Got non-simplicial f%d
   qhull internal error (qh_matchnewfacets): %d neighbors did not match up
        qh_matchnewfacets: maxdupdist %2.2g, new facets %d, unused hash entries %d, hashsize %d
        qh_newfacet: created facet f%d
 qh_removevertex: remove v%d from qh.vertex_list
        qhull internal error (qh_makenew_nonsimplicial): simplicial f%d sharing two ridges with f%d
    qh_makenew_nonsimplicial: created facet f%d from v%d and r%d of horizon f%d
    qh_makenew_simplicial: create facet f%d top %d from v%d and horizon f%d skip %d top %d and visible f%d skip %d, flip? %d
       qhull warning: more than 2^32 ridges.  Qhull results are OK.  Since the ridge ID wraps around to 0, two ridges may have the same identifier.
   qh_newridge: created ridge r%d
 qh_update_vertexneighbors: update v.neighbors for qh.newvertex_list (v%d) and qh.newfacet_list (f%d)
   qh_update_vertexneighbors: delete %d of %d vertex neighbors for v%d.  Removes to-be-deleted, visible facets
    qh_update_vertexneighbors: delete interior vertices for qh.visible_list (f%d)
  qh_update_vertexneighbors: delete interior vertex p%d(v%d) of visible f%d
      qh_update_vertexneighbors: delete old vertices for qh.visible_list (f%d)
       qh_update_vertexneighbors: will delete interior vertex p%d(v%d) of visible f%d
 qh_update_vertexneighbors_cone: update v.neighbors for qh.newvertex_list (v%d) and qh.newfacet_list (f%d)
      qh_update_vertexneighbors_cone: deleted %d visible vertexneighbors of v%d
      qh_update_vertexneighbors_cone: delete interior vertices, if any, for qh.visible_list (f%d)
    qh_update_vertexneighbors_cone: will delete interior vertex p%d(v%d) of visible f%d
    qh_update_vertexneighbors_cone: delete interior vertices for qh.visible_list (f%d)
     %s set=%p maxsize=%d size=%d elems=     qhull internal error (qh_setaddnth): nth %d is out-of-bounds for set:
  qhull internal error (qh_setcheck): actual size %d of %s%d is greater than max size %d
 qhull internal error (qh_setcheck): %s%d(size %d max %d) is not null terminated.
       qhull internal error (qh_setdelnth): nth %d is out-of-bounds for set:
  qhull internal error (qh_setdelnthsorted): nth %d is out-of-bounds for set:
    qhull internal error (qh_setnew_delnthsorted): nth %d is out-of-bounds for set:
        qhull internal error (qh_settruncate): size %d out of bounds for set:
  qhull internal error (qh_setsize): current set size %d is greater than maximum size %d
 qhull internal error (qh_setreplace): elem %p not found in set
 qh_settemp: temp set %p of %d elements, depth %d
       qhull internal error (qh_settemppop): pop from empty temporary stack
   qh_settemppop: depth %d temp set %p of %d elements
     qhull error (qh_settemppush): can not push a NULL temp
 qh_settemppush: depth %d temp set %p of %d elements
    qhull internal error (qh_settempfree): set %p(size %d) was not last temporary allocated(depth %d, set %p, size %d)
     qhull internal error (qh_setzero): index %d or size %d out of bounds for set:
  ave. distance of a new vertex to a facet        max. distance of a new vertex to a facet        max. distance of an output vertex to a facet    min. distance of an output vertex to a facet    min. denominator in hyperplane computation      precision problems (corrected unless 'Q0' or an error)  coplanar horizon facets for new vertices        coplanar points during partitioning     coplanar half ridges in output  nearly singular or axis-parallel hyperplanes    zero divisors during back substitute    zero divisors during gaussian elimination       degenerate hyperplanes recomputed with gaussian elimination     dupridges with multiple neighbors       dupridges with flip facet into good neighbor    dupridges with flip facet into good flip neighbor       number of non-simplicial facets in output       simplicial facets that were non-simplicial      average number of neighbors per vertex  cpu seconds for qhull after input         maximum merges for a facet (at most 511)      average merges per facet (at most 511)  average number of neighbors per facet   average number of ridges per facet      average number of vertices per facet    average cosine (angle) of facet normals for all ridges    maximum cosine of facet normals (flatest) across a ridge        minimum cosine of facet normals (sharpest) across a ridge     retries due to precision problems       ave. visible facets per iteration         ave. visible facets without an horizon neighbor         ave. facets deleted per iteration     ave. visible vertices per iteration     ave. new or merged facets per iteration     maximum (includes initial simplex)  searches of all points for initial simplex        determinants not computed because vertex too low      determinants for initial hull or voronoi vertices       points ignored (!above max_outside)     points ignored (!above a good facet)    points ignored (didn't create a good new facet) distance tests for facet visibility     distance tests to report minimum vertex points checked for facets' outer planes ave. horizon facets per iteration         ave. distance tests per check partitioning statistics (see previous for outer planes)     maximum vertices deleted per iteration       calls due to qh_sharpnewfacets  new bestfacets during qh_findbesthorizon       angle tests for repartitioned coplanar points     repartitioned coplanar points above a corner facet      repartitioned coplanar points above a hidden facet      repartitioned coplanar points above a twisted facet     inside points that were coplanar with a facet   with rare search of all facets          facets per search of all facets         with search of vertex neighbors       difference in max_outside at final check        distance tests for partitioning distance tests for initial partition      near inside points kept with a facet  distance tests for checking flipped facets      distance tests for checking convexity   distance tests for checking good point  total number of distance tests  partitions of coplanar points or deleted vertices          distance tests for these partitions  distance tests for computing furthest   total lookups for matching ridges of new facets total lookups of subridges (duplicates and boundary)    average number of tests per subridge    average number of tests to match a ridge        duplicated ridges in same merge cycle   duplicated ridges with flipped facets   statistics for matching ridges  statistics for determining merges       angles computed for ridge convexity     best merges used centrum instead of vertices    distance tests for centrum convexity    distance tests for checking simplicial convexity        coplanar angles in getmergeset  coplanar centrums or vertices in getmergeset    concave-coplanar ridges in getmergeset  distance tests for vertex convexity     max distance of vertex or coplanar point above facet (w/roundoff)       max distance of vertex below facet (or roundoff)        centrums frozen due to a wide merge     centrums frozen due to extra vertices   total number of facets or cycles of facets merged       simplices merged into coplanar horizon  cycles of facets merged into coplanar horizon   vertices deleted by merging into coplanar horizon       vertices deleted by degenerate facet    merges due to flipped facets in duplicated ridge        horizon facets merged into new facets   ave. initial non-convex ridges per iteration    initial non-convex ridges for post merging      new facets merged into coplanar horizon new facets merged into horizon    ave. additional non-convex ridges per iteration         maximum additional in one pass          additional non-convex ridges  merges due to redundant neighbors         detected by qh_test_nonsimplicial_merge instead of qh_test_redundant_neighbors        merges due to angle coplanar facets     merges due to concave-coplanar facets   coplanar/concave merges due to avoiding old merge       merges due to degenerate facets merges due to removing flipped facets   merge pinched vertices for a duplicate ridge    merge pinched vertices for a dupridge   renamed vertices shared by two facets   renamed vertices shared by multiple facets      renamed vertices in a pinched facet     rename failures due to duplicated ridges        merge degenerate facets due to dropped neighbors        dropped neighbors due to renamed vertices         facets deleted because of no neighbors        deleted ridges due to renamed vertices  vertices removed from facets due to no ridges     tot. merge pinched vertex due to dupridge     retry qh_addpoint after merge pinched vertex      max. merge pinched vertex for a qh_addpoint      ave. number found per vertex intersections found redundant vertices  intersections failed to find a redundant vertex vertex intersections for locating redundant vertices      ave. number of ridges per tested vertex         max. number of ridges per tested vertex       memory usage statistics (in bytes)      for facets and their normals, neighbor and vertex sets  for input points, outside and coplanar sets, and qhT    for ridges and their vertex sets        for vertices and their neighbor sets    non-simplicial Voronoi vertices for all ridges  bounded ridges with near-zero normal      ave. distance of midpoint to ridge      max. distance of midpoint to ridge    Triangulation statistics ('Qt') non-simplicial facets triangulated        ave. new facets created (may be deleted)      degenerate new facets in output (same ridge)    mirrored pairs of new facets deleted (same vertices)    null new facets deleted (duplicated vertex)     qhull internal error: qh_checklists failed on qh_collectstatistics
     qhull internal error (qh_initstatistics): increase size of qhstat.id[].  qhstat.next %d should be <= sizeof(qh->qhstat.id) %d
  qhull warning (qh_stddev): expecting num > 0.  Got num %d, tot %4.4g, tot2 %4.4g.  Returning 0.0
       
%s
qhull invoked by: %s | %s
  %s with options:
%s
    
precision constants:
 %6.2g max. abs. coordinate in the (transformed) input ('Qbd:n')
 %6.2g max. roundoff error for distance computation ('En')
 %6.2g max. roundoff error for angle computations
 %6.2g min. distance for outside points ('Wn')
 %6.2g min. distance for visible facets ('Vn')
 %6.2g max. distance for coplanar facets ('Un')
 %6.2g max. facet width for recomputing centrum and area
      %6.2g max. distance for near-inside points
     %6.2g max. cosine for pre-merge angle
  %6.2g radius of pre-merge centrum
      %6.2g max. cosine for post-merge angle
         %6.2g radius of post-merge centrum
     %6.2g max. distance for merging two simplicial facets
 %6.2g max. roundoff error for arithmetic operations
 %6.2g min. denominator for division
  zero diagonal for Gauss:     ERRONEOUS and NEIGHBORING FACETS to output
     
A Qhull error has occurred.  Qhull should have corrected the above
precision error.  Please send the input and all of the output to
qhull_bug@qhull.org
       
Precision problems were detected during construction of the convex hull.
This occurs because convex hull algorithms assume that calculations are
exact, but floating-point arithmetic has roundoff errors.

To correct for precision problems, do not use 'Q0'.  By default, Qhull
selects 'C-0' or 'Qx' and merges non-convex facets.  With option 'QJ',
Qhull joggles the input to prevent precision problems.  See "Imprecision
in Qhull" (qh-impre.htm).

If you use 'Q0', the output may include
coplanar ridges, concave ridges, and flipped facets.  In 4-d and higher,
Qhull may produce a ridge with four neighbors or two facets with the same 
vertices.  Qhull reports these events when they occur.  It stops when a
concave ridge, flipped facet, or duplicate facet occurs.
    
When computing the Delaunay triangulation of coordinates > 1.0,
  - use 'Qbb' to scale the last coordinate to [0,m] (max previous coordinate)
 When computing the Delaunay triangulation:
  - use 'Qz' to add a point at-infinity.  This reduces precision problems.
  
If you need triangular output:
  - use option 'Qt' to triangulate the output
  - use option 'QJ' to joggle the input points and remove precision errors
  - use option 'Ft'.  It triangulates non-simplicial facets with added points.

If you must use 'Q0',
try one or more of the following options.  They can not guarantee an output.
  - use 'QbB' to scale the input to a cube.
  - use 'Po' to produce output and prevent partitioning for flipped facets
  - use 'V0' to set min. distance to visible facet as 0 instead of roundoff
  - use 'En' to specify a maximum roundoff error less than %2.2g.
  - options 'Qf', 'Qbb', and 'QR0' may also help
      
To guarantee simplicial output:
  - use option 'Qt' to triangulate the output
  - use option 'QJ' to joggle the input points and remove precision errors
  - use option 'Ft' to triangulate the output by adding points
  - use exact arithmetic (see "Imprecision in Qhull", qh-impre.htm)
   
A Qhull internal error has occurred.  Please send the input and output to
qhull_bug@qhull.org. If you can duplicate the error with logging ('T4z'), please
include the log file.
      qhull precision warning: The initial hull is narrow.  Is the input lower
dimensional (e.g., a square in 3-d instead of a cube)?  Cosine of the minimum
angle is %.16f.  If so, Qhull may produce a wide facet.
Options 'Qs' (search all points), 'Qbb' (scale last coordinate), or
'QbB' (scale to unit box) may remove this warning.
See 'Limitations' in qh-impre.htm.  Use 'Pp' to skip this warning.
       
The input to qhull appears to be less than %d dimensional, or a
computation has overflowed.

Qhull could not construct a clearly convex simplex from points:
  
The center point is coplanar with a facet, or a vertex is coplanar
with a neighboring facet.  The maximum round off error for
computing distances is %2.2g.  The center point, facets and distances
to the center point are as follows:

      
These points are the dual of the given halfspaces.  They indicate that
the intersection is degenerate.
        
These points either have a maximum or minimum x-coordinate, or
they maximize the determinant for k coordinates.  Trial points
are first selected from points that maximize a coordinate.
      
Because of the high dimension, the min x-coordinate and max-coordinate
points are used if the determinant is non-zero.  Option 'Qs' will
do a better, though much slower, job.  Instead of 'Qs', you can change
the points by randomly rotating the input with 'QR0'.
 
The min and max coordinates for each dimension are:
   
If the input should be full dimensional, you have several options that
may determine an initial simplex:
  - use 'QJ'  to joggle the input and make it full dimensional
  - use 'QbB' to scale the points to the unit cube
  - use 'QR0' to randomly rotate the input for different maximum points
  - use 'Qs'  to search all points for the initial simplex
  - use 'En'  to specify a maximum roundoff error less than %2.2g.
  - trace execution with 'T3' to see the determinant for each point.
 
If the input is lower dimensional:
  - use 'QJ' to joggle the input and make it full dimensional
  - use 'Qbk:0Bk:0' to delete coordinate k from the input.  You should
    pick the coordinate with the least range.  The hull will have the
    correct topology.
  - determine the flat containing the points, rotate the points
    into a coordinate plane, and delete the other coordinates.
  - add one or more points to make the input full dimensional.
       %d:  %8.4g  %8.4g  difference= %4.4g
 
qhull error while handling previous error in qh_errexit.  Exit program
        Last point added to hull was p%d.       
Qhull has finished constructing the hull.      
Qhull has started post-merging.        qhull exit due to qh_ERRdebug
  
A Qhull topology error has occurred.  Qhull did not recover from facet merges and vertex merges.
This usually occurs when the input is nearly degenerate and substantial merging has occurred.
See http://www.qhull.org/html/qh-impre.htm#limit
       
A wide merge error has occurred.  Qhull has produced a wide facet due to facet merges and vertex merges.
This usually occurs when the input is nearly degenerate and substantial merging has occurred.
See http://www.qhull.org/html/qh-impre.htm#limit
       qhull internal error (qh_errexit): exit code %d is greater than 255.  Invalid argument for exit().  Replaced with 255
  qhull internal error (qh_errexit): either error while reporting error QH%d, or qh.NOerrexit not cleared after setjmp(). Exit program with error status %d
      qhull internal error (userprintf_r.c): fp and qh not defined for qh_fprintf '%s'
       qhull internal error (userprintf_r.c): fp is 0.  Wrong qh_fprintf was called.
 needs an argument %.200s() %s takes no keyword arguments takes exactly one argument %.200s() %s (%zd given) _cython_3_2_4 takes no arguments Bad call flags for CyFunction <cyfunction %U at %p> an integer is required __loader__ loader __file__ origin __package__ __path__ submodule_search_locations keywords must be strings __pyx_capi__ function builtins numpy flatiter broadcast ndarray generic number unsignedinteger inexact complexfloating flexible character ufunc scipy._lib.messagestream MessageStream scipy._cyutility memoryview Missing type object '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 unparsable format string buffer dtype scipy/spatial/_qhull.pyx bytes Expected %s, got %.200s exactly at least at most scipy.spatial._qhull.tsearch __del__ close __setstate_cython__ <stringsource> __reduce_cython__ numpy._core._multiarray_umath numpy.core._multiarray_umath _ARRAY_API _ARRAY_API is NULL pointer numpy.import_array _update get_paraboloid_shift_scale float division volume_area __init__ _copy_docstr name '%U' is not defined vertex_to_simplex check_active append get_points get_hull_points get_hull_facets ridge_dict get_voronoi_diagram get_extremes_2d transform _add_points convex_hull get_simplex_facet_array add_halfspaces plane_distance lift_points startswith mode_option required_options dual_vertices find_simplex setlist.pxd scipy.spatial.setlist.init scipy.spatial.setlist.tocsr vertex_neighbor_vertices _get_barycentric_transforms simplices cython_runtime __builtins__ does not match decompress zlib scipy.linalg.cython_lapack __orig_bases__ init scipy.spatial._qhull __reduce__ __module__ __dictoffset__ __vectorcalloffset__ __weaklistoffset__ 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 CythonUnboundCMethod scipy.spatial._qhull._Qhull furthest_site ndim intp_t npy_double double_t npy_int qhull  _max-width Error-roundoff Angle-premerge-with-random Angle-postmerge-with-random Centrum-premerge-with-random Centrum-postmerge-with-random _one-merge Visible-distance U-max-coplanar Width-outside _wide-facet _near-inside qh_facetarea: f%d area %2.2g
  p%d input has same x coordinate %6.3g  QJoggle _joggle-seed  %6.2g %6.16g  
     halfspace:  
     at offset:   and distance:  qh_sharpnewfacets: %d
 center: p%d dist %.2g,  qh_distplane:  from p%d to f%d
  Last merge #%d
  Last qh_addpoint p%d, Matrix: qh_gausselem: result qh_getangle: %4.4g
   Last merge was #%d. 

Current summary is:
 DISTANT %2.2g    %s  %2.2g ,
	 qh_freebuffers: finished
 qh_initqhull_outputflags: %s
 Pgood Fvoronoi Fvertices Qcoplanar delaunay incidence mathematica normals offFile Angle-premerge- Angle-postmerge Centrum-premerge- Centrum-postmerge Distance-roundoff Halfspace-about Halfspace Random-perturb Visible U-coplanar W-outside Farea FArea-total Fcoplanars FCentrums Fd-cdd-in FD-cdd-out FFacets-xridge Finner FIDs Fmerges FMaple Fneighbors FNeighbors-vertex Fouter FOptions Fpoint-intersect FPoint-nearest FQhull Fsummary FSize Ftriangles FVertex-average Fxtremes Gall-points Gcentrums Gintersections Ginner Gno-planes Gouter Gpoints Gridges Gtransparent Gvertices GDrop-dim Pdrop-facets-dim-less PDrop-facets-dim-more Pgood-facets PGood-facet-neighbors Poutput-forced Pprecision-ignore PArea-keep PFacet-area-keep PMerge-keep Qallow-short QbBound-unit-box Qbbound-last Qb-project-dim Qbound-dim-low QBound-dim-high Qcoplanar-keep Qfurthest-outside Qgood-facets-only Qinterior-keep Qmax-outside-only Qrandom-outside Qsearch-initial-simplex QTestPoints QupperDelaunay Qvertex-neighbors-convex Qxact-merge Qz-infinity-point Q0-no-premerge Q1-angle-merge Q10-no-narrow Q11-trinormals Qtriangulate Q12-allow-wide Q14-merge-pinched-vertices Q15-check-duplicates Q2-no-merge-independent Q3-no-merge-vertices Q4-avoid-old-into-new Q5-no-check-outer Q6-no-concave-merge Q7-no-breadth-first Q8-no-near-inside Q9-pick-furthest QGood-if-dont-see-point QGood-if-see-point QRotate-id QRandom-seed QV-good-facets-not-point QV-good-facets-point Qwarn-allow Tannotate-output Tcheck-frequently Tflush Tstatistics Tverify Tz-stdout TCone-stop TFacet-log TInput-file TOutput-file TA-stop-add Trace-point Trace-merge TRerun TV-stop-before-point TV-stop-after-point TWide-trace _pre-merge Qbbound-last-qj _zero-centrum Q3-no-merge-vertices-dim-high QRotate-random run-id %d %d %d - f%d
     - flags:  top  bottom  simplicial  tricoplanar  upperDelaunay  visible  newfacet  notG  seen  seen2  isarea  coplanarhorizon  mergehorizon  cycledone  keepcentrum  dupridge  mergeridge1  mergeridge2  newmerge  flipped  notfurthest  degenerate     - area: %2.2g
     - replacement: f%d
     - was horizon to f%d
     - merges: %dmax
     - merges: %d
     - normal:   %8.4g     - offset: %10.7g
     - center:      - maxoutside: %10.7g
  p%d:      - outside set:   Furthest     - coplanar set:     - vertices:     - neighboring facets:  p%d(v%d)  MERGEridge  DUPLICATEridge  f%d %d %d %d  ));
 VECT 1 2 1 2 1 # f%d
 %8.4g %8.4g %8.4g 1.0
 { OFF %d 1 1 # f%d
 0  %8.4g  %8.4g %8.4g %8.4g 1.0 }
 [%16.8f, %16.8f, %16.8f] }] {%16.8f, %16.8f, %16.8f} ,
 [ Polygon[{  MERGEridge
  DUPLICATEridge
  NULLfacet
 %s | %s
begin
%d %d real
 %d
%d
      - r%d  nonconvex  mergevertex  mergevertex2  simplicialtop  simplicialbot            vertices:     - ridges (tentative ids):     - ridges:
      - all ridges:   NULLvertex
 - p%d(v%d):  %5.2g  delridge   neighbors: 
      1 %d
  0 # infinity not used
 %d
%d %d 1
 # %d f%d
  # p%d(v%d)
 VECT 1 %d 1 %d 1  OFF 3 1 1  # intersect f%d f%d
 %8.4g %8.4g %8.4g %8.4g #  p%d(coplanar facets)
 projected p%d
 OFF 3 1 1 # f%d
 # r%d between f%d f%d
 3 0 1 2 %8.4g %8.4g %8.4g
 # ridge between f%d f%d
 VECT 1 2 1 2 1
  # p%d
 VECT 1 1 1 1 1
 %8.4g %8.4g %8.4g 1
 no normal for facet f%d
 %d %d %d %6.16g 
 %8.4g %8.4g %8.4g 0
 1 }}}
 Vertices and facets:
 LIST # %s | %s
 4VECT %d %d 1
 # 1 point per line
1  # 1 color for all
 0 1 1 1  # color of points
 4OFF %d %d 1
 %s | %s
begin
    %d %d real
 PLOT(CURVES(
 PLOT3D(POLYGONS(
 {
 %d
%d %d %d
 0
2  %6.16g %6.16g
 begin BEGIN END The halfspace was on line %d
 ./rbox D4 ERRONEOUS coplanar horizon empty horizon nearly incident point _run First post-merge For post-merging For testing vertex neighbors Qhull: algorithm completed
  and at-infinity  'good' similar and redundant similar coplanar and interior Approximate Total   Number of halfspaces: %d
   Number of vertices: %d
   Number of %s points: %d
   Number of facets: %d
 
Statistics for: %s | %s  QR%d

   Input joggled by: %2.2g
   %s facet area:   %2.8g
   %s volume:       %2.8g
  (%.1fx)
   freelists(bytes->count):  %d->%d clearly convex TRACE qh_getmergeset: started.
 MERGED   same cycle: MERGING CYCLE v%d  r%d  MERGING qh_flippedmerges: begin
 reason 
%s with 'C%.2g' and 'A%.2g'
 none anglecoplanar concave concavecoplanar twisted flip subridge degen mirror flipped facet coplanar ridge concave ridge non-convex initial simplex vertices for f ridges for f outsideset for f coplanarset for f neighbors for f vertices for r qh.facet_ good  hash %d f%d  
 neighbors: neighbors for v qh_initialhull:  qh.interior_point initial simplex is flat _narrow-hull qhull %s Statistics: %s | %s
 qh_delfacet: delete f%d
 ridge with multiple neighbors %s set is null
  %p .EXE .exe %7.2g  *0 cnt* %7d %7.3g precision statistics concave half ridges in output flipped facets summary information number of vertices in output maximum number of ridges maximum number of neighbors maximum number of vertices facets created altogether ridges created altogether vertices created altogether facets before post merge number of facets in output total area of facets   maximum facet area   minimum facet area     maximum build hull statistics points processed   max. random joggle max. vertices at any one time average new facet balance   standard deviation   count average partition balance determinants for facet area points ignored (pinched apex) good facets found  max. facets tested  ave. facets tested  ave. clearly better resets of visit_id   max visit_id/2   resets of vertex_visit   max vertex_visit/2 total vertices deleted calls to findbest  ave. coplanar search calls to findhorizon calls to findbestnew calls to findbestlower inside points distance tests for output distance tests for statistics partitions of a point distance tests for best merge concave ridges in getmergeset twisted ridges in getmergeset statistics for merging merge iterations vertices deleted by merging   max. facets   ave. facets per cycle new facets merged merged a simplex non-convex vertex neighbors   average merge distance   maximum merge distance merges due to coplanar facets merges due to concave facets merges due to dupridges merges due to twisted facets statistics for vertex merges   found new vertex in ridge   deleted    max. found for a vertex   ave. angle to ridge   max. angle to ridge   ave. distance to ridge   max. distance to ridge bounded ridges bounded ridges with ok normal Voronoi ridge statistics   max. new facets created %6.2e  %s VERTEX:
 %s RIDGE:
 %s FACET:
 %s OTHER FACET:
 printfacetlist: vertices
 printfacetlist: facetlist
 printfacetlist: %d facets
 printfacetlist: end
 center point  distance= %4.2g
 _maxoutside 
While executing: %s | %s
 
At error exit:
 at error exit QH%.4d  [QH%.4d]                          	õÿàõÿàõÿ 	õÿàõÿàõÿàõÿàõÿàõÿ@	õÿ0	õÿàõÿàõÿ	õÿàõÿàõÿ	õÿ	õÿ	õÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿàõÿ 	õÿ 	õÿ	õÿàõÿ0	õÿP	õÿ@	õÿ0	õÿàõÿàõÿ	õÿàõÿàõÿàõÿ 	õÿ	õÿàõÿ 	õÿ¨õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿÀõÿ|õÿ|õÿ¾õÿ|õÿ|õÿ|õÿ|õÿ|õÿTõÿ`õÿ|õÿ|õÿlõÿ|õÿ|õÿxõÿÖõÿâõÿ|õÿ|õÿîõÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿ|õÿúõÿ´õÿõÿ|õÿ õÿ:õÿ„õÿ�õÿ|õÿ|õÿœõÿ|õÿ|õÿ|õÿ­õÿÊõÿ|õÿ­õÿ‚õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿâõÿ†õÿ†õÿŽõÿ†õÿ†õÿ†õÿ†õÿ†õÿ²õÿ¾õÿ†õÿ†õÿÊõÿ†õÿ†õÿFõÿRõÿ^õÿ†õÿ†õÿjõÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿ†õÿvõÿÖõÿïõÿ†õÿõÿ õÿ:õÿæõÿ†õÿ†õÿšõÿ†õÿ†õÿ†õÿÔõÿ¦õÿ†õÿÔõÿDõÿìõÿìõÿDõÿìõÿìõÿìõÿìõÿìõÿdõÿTõÿìõÿìõÿTõÿìõÿìõÿDõÿDõÿDõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿìõÿDõÿDõÿõÿìõÿýõÿnõÿdõÿTõÿìõÿìõÿTõÿìõÿìõÿìõÿDõÿDõÿìõÿDõÿhõÿõÿõÿhõÿõÿõÿõÿõÿõÿxõÿÀõÿõÿõÿXõÿõÿõÿXõÿXõÿXõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿõÿhõÿhõÿ¨õÿõÿ•õÿ‚õÿxõÿÀõÿõÿõÿXõÿõÿõÿõÿhõÿXõÿõÿhõÿ<#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿ·õÿÄ#õÿÄ#õÿ·õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿ·õÿ"õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿV"õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿÄ#õÿ/"õÿÄ#õÿ±õÿŠ õÿ"õÿXZöÿLZöÿ?Zöÿ2Zöÿ%ZöÿZöÿðröÿäröÿ×röÿÊröÿ½röÿ°röÿÃðöÿ·ðöÿªðöÿ�ðöÿ�ðöÿg
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        add_halfspaces(halfspaces, restart=False)

        Process a set of additional new halfspaces.

        Parameters
        ----------
        halfspaces : ndarray of double, shape (n_new_ineq, ndim+1)
            New halfspaces to add. The dimensionality (ndim) should match that of the
            initial halfspaces. Like in the constructor, these are stacked 
            inequalites of the form Ax + b <= 0 in format [A; b]. The original
            feasible point must also be feasible for these new inequalities.
        restart : bool, optional
            Whether to restart processing from scratch, rather than
            adding halfspaces incrementally.

        Raises
        ------
        QhullError
            Raised when Qhull encounters an error condition, such as
            geometrical degeneracy when options to resolve are not enabled.

        See Also
        --------
        close

        Notes
        -----
        You need to specify ``incremental=True`` when constructing the
        object to be able to add halfspaces incrementally. Incremental addition
        of halfspaces is also not possible after `close` has been called.

           
    tsearch(tri, xi)

    Find simplices containing the given points. This function does the
    same thing as `Delaunay.find_simplex`.

    Parameters
    ----------
    tri : DelaunayInfo
        Delaunay triangulation
    xi : ndarray of double, shape (..., ndim)
        Points to locate

    Returns
    -------
    i : ndarray of int, same shape as `xi`
        Indices of simplices containing each point.
        Points outside the triangulation get the value -1.

    See Also
    --------
    Delaunay.find_simplex

    Notes
    -----
    .. versionadded:: 0.9

    Examples
    --------
    >>> import numpy as np
    >>> import matplotlib.pyplot as plt
    >>> from scipy.spatial import Delaunay, delaunay_plot_2d, tsearch
    >>> rng = np.random.default_rng()

    The Delaunay triangulation of a set of random points:

    >>> pts = rng.random((20, 2))
    >>> tri = Delaunay(pts)
    >>> _ = delaunay_plot_2d(tri)

    Find the simplices containing a given set of points:

    >>> loc = rng.uniform(0.2, 0.8, (5, 2))
    >>> s = tsearch(tri, loc)
    >>> plt.triplot(pts[:, 0], pts[:, 1], tri.simplices[s], 'b-', mask=s==-1)
    >>> plt.scatter(loc[:, 0], loc[:, 1], c='r', marker='x')
    >>> plt.show()

                          
        lift_points(self, x)

        Lift points to the Qhull paraboloid.

                   
        plane_distance(self, xi)

        Compute hyperplane distances to the point `xi` from all simplices.

                 
        find_simplex(self, xi, bruteforce=False, tol=None)

        Find the simplices containing the given points.

        Parameters
        ----------
        xi : ndarray of double, shape (..., ndim)
            Points to locate
        bruteforce : bool, optional
            Whether to only perform a brute-force search
        tol : float, optional
            Tolerance allowed in the inside-triangle check.
            Default is ``100*eps``.

        Returns
        -------
        i : ndarray of int, same shape as `xi`
            Indices of simplices containing each point.
            Points outside the triangulation get the value -1.

        Notes
        -----
        This uses an algorithm adapted from Qhull's ``qh_findbestfacet``,
        which makes use of the connection between a convex hull and a
        Delaunay triangulation. After finding the simplex closest to
        the point in N+1 dimensions, the algorithm falls back to
        directed search in N dimensions.

                      
        Vertices of facets forming the convex hull of the point set.

        :type: *ndarray of int, shape (nfaces, ndim)*

        The array contains the indices of the points
        belonging to the (N-1)-dimensional facets that form the convex
        hull of the triangulation.

        .. note::

           Computing convex hulls via the Delaunay triangulation is
           inefficient and subject to increased numerical instability.
           Use `ConvexHull` instead.

                              
        Neighboring vertices of vertices.

        Tuple of two ndarrays of int: (indptr, indices). The indices of
        neighboring vertices of vertex `k` are
        ``indices[indptr[k]:indptr[k+1]]``.

                
        Lookup array, from a vertex, to some simplex which it is a part of.

        :type: *ndarray of int, shape (npoints,)*
                                
        Affine transform from ``x`` to the barycentric coordinates ``c``.

        :type: *ndarray of double, shape (nsimplex, ndim+1, ndim)*

        This is defined by::

            T c = x - r

        At vertex ``j``, ``c_j = 1`` and the other coordinates zero.

        For simplex ``i``, ``transform[i,:ndim,:ndim]`` contains
        inverse of the matrix ``T``, and ``transform[i,ndim,:]``
        contains the vector ``r``.

             
        add_points(points, restart=False)

        Process a set of additional new points.

        Parameters
        ----------
        points : ndarray
            New points to add. The dimensionality should match that of the
            initial points.
        restart : bool, optional
            Whether to restart processing from scratch, rather than
            adding points incrementally.

        Raises
        ------
        QhullError
            Raised when Qhull encounters an error condition, such as
            geometrical degeneracy when options to resolve are not enabled.

        See Also
        --------
        close

        Notes
        -----
        You need to specify ``incremental=True`` when constructing the
        object to be able to add points incrementally. Incremental addition
        of points is also not possible after `close` has been called.

                                    
        close()

        Finish incremental processing.

        Call this to free resources taken up by Qhull, when using the
        incremental mode. After calling this, adding more points is no
        longer possible.
                                
    Compute barycentric affine coordinate transformations for given
    simplices.

    Returns
    -------
    Tinvs : array, shape (nsimplex, ndim+1, ndim)
        Barycentric transforms for each simplex.

        Tinvs[i,:ndim,:ndim] contains inverse of the matrix ``T``,
        and Tinvs[i,ndim,:] contains the vector ``r_n`` (see below).

    Notes
    -----
    Barycentric transform from ``x`` to ``c`` is defined by::

        T c = x - r_n

    where the ``r_1, ..., r_n`` are the vertices of the simplex.
    The matrix ``T`` is defined by the condition::

        T e_j = r_j - r_n

    where ``e_j`` is the unit axis vector, e.g, ``e_2 = [0,1,0,0,...]``
    This implies that ``T_ij = (r_j - r_n)_i``.

    For the barycentric transforms, we need to compute the inverse
    matrix ``T^-1`` and store the vectors ``r_n`` for each vertex.
    These are stacked into the `Tinvs` returned.

                           
        Compute the extremal points in a 2-D convex hull, i.e. the
        vertices of the convex hull, ordered counterclockwise.

        See qhull/io.c:qh_printextremes_2d

                
        Return the voronoi diagram currently in Qhull.

        Returns
        -------
        voronoi_vertices : array of double, shape (nvoronoi_vertices, ndim)
            Coordinates of the Voronoi vertices

        ridge_points : array of double, shape (nridges, 2)
            Voronoi ridges, as indices to the points array.

        ridge_vertices : list of lists, shape (nridges, *)
            Voronoi vertices for each Voronoi ridge, as indices to
            the Voronoi vertices array.
            Infinity is indicated by index ``-1``.

        regions : list of lists, shape (nregion, *)
            Voronoi vertices of all regions.

        point_region : array of int, shape (npoint,)
            Index of the Voronoi region for each input point.

                                  Returns the facets contained in the current Qhull.
        This function does not assume that the hull is simplicial,
        meaning that facets will have different number of vertices.
        It is thus less efficient but more general than get_simplex_facet_array.

        Returns
        -------
        facets: list of lists of ints
            The indices of the vertices forming each facet.
                  Returns all points currently contained in Qhull.
        It is equivalent to retrieving the input in most cases, except in
        halfspace mode, where the points are in fact the points of the dual
        hull.

        Returns
        -------
        points: array of double, shape (nrpoints, ndim)
            The array of points contained in Qhull.

                             
        Return array of simplical facets currently in Qhull.

        Returns
        -------
        facets : array of int, shape (nfacets, ndim+1)
            Indices of coordinates of vertices forming the simplical facets
        neighbors : array of int, shape (nfacets, ndim)
            Indices of neighboring facets.  The kth neighbor is opposite
            the kth vertex, and the first neighbor is the horizon facet
            for the first vertex.

            Facets extending to infinity are denoted with index -1.
        equations : array of double, shape (nfacets, ndim+2)

                
        Uninitialize this instance
                            
Wrappers for Qhull triangulation, plus some additional N-D geometry utilities

.. versionadded:: 0.9

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ÕýÿtÇ  ðÕýÿ Ç   Öýÿ´Ç  ÖýÿÈÇ             zR x�  $      8ÝóÿÀ   FJw€ ?;*3$"       D   pgôÿù          X   \hôÿ|          l   Èhôÿ‡          €   DiôÿS          ”   �iôÿ	          ¨   Œiôÿ	          ¼   ˆiôÿ	          Ð   „iôÿ	          ä   €iôÿ	          ø   |iôÿ            xiôÿ             „iôÿ[    AƒF RA   @  Äiôÿ@    \ c    X  ÜçóÿX    AV    p  Ôiôÿõ    Dt
HH
H      ”  °jôÿ           ¨  ¼jôÿn          ¼  kôÿ          Ð  kôÿ          ä  kôÿE    Qƒc
DL      @kôÿ            Lkôÿ          ,  Xkôÿ/    Qƒ]   @   H  lkôÿ³   A†GƒG0g
GAJd
DAGZ
CAJ     Œ  èlôÿ       4      ôlôÿÔ   AƒD M
AEG
AHV
AA  (   Ø  œnôÿy    A†AƒD T
DAA  4     ˆæóÿx    B�EŒD †D(ƒA0_(C ABB8   <  ¸nôÿ'   B�IŒD †D(ƒGPß
(A ABBA    x  ¬pôÿA    dN 4   �  äpôÿš   A†DƒD 
CAFI
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CH
H   ì  ˜tôÿ)    Aƒc   t     üåóÿ…   B�EŽE �I(ŒK0†J8ƒD`ÚhEpIxK€OˆD�A˜A D¨A°A¸BÀL`m8D0A(B BBB8   €  	çóÿy    BŽE�E ŒG(†A0ƒ[(C BBB  (   ¼  FçóÿR   BŒA†D ƒGAB    è  Ìsôÿ’       4   ü  Xtôÿµ    BŒD†D ƒ”
GBIAAB  4   4  àtôÿå    BŒD†D ƒÆ
GBGAAB  8   l  èçóÿ„    BŽB�B ŒD(†C0ƒo(A BBB     ¨  0èóÿ'    Aƒe   x   Ä  @uôÿ³   B�BŽB �B(ŒD0†D8ƒG c
8G0A(B BBBFK
8D0A(B BBBHQ
8F0A(B BBBH   @  „xôÿ}    DE
G (   \  èxôÿª    A†DƒD O
AAF (   ˆ  lyôÿª    A†DƒD O
AAF    ´  ðyôÿh    Do
Eo      Ô  @zôÿh    Do
Eo   (   ô  çóÿÈ   A†AƒGÐ¼AA        §üóÿ„    D`H   8  ýóÿK   B�EŽE �E(ŒD0†D8ƒDP 8D0A(B BBB   D   „  þóÿá    BŽH�E ŒD(†D0ƒ�8I@T8A0W(A BBB  T   Ì  «þóÿD   B�EŽE �L(ŒD0†A8ƒB@—HIPKHB@m8A0A(B BBB      $  `yôÿË    AƒG°     @  zôÿ2    AƒV
IM H   `  [ÿóÿ¨   B�GŽB �E(ŒD0†A8ƒD`�8D0A(B BBB   $   ¬  · ôÿ`    A†AƒA ZAA(   Ô  ï ôÿs   A†HƒD cAA       	  ”yôÿ–    db 4   	  zôÿQ    A†DƒD ^
CAEM
CAG     P	  Dzôÿ	       P   d	  @zôÿ²   BŒA†A ƒG0•
 AABDd
 DABEk
 AABI      ¸	  ¬{ôÿð          Ì	  ˆ|ôÿ}    Th   ä	  ð|ôÿ}    Th    ü	  X}ôÿÄ    DE
G\
D        
  ~ôÿõ    Dr
JH
H      D
  à~ôÿÌ       L   X
  œôÿ   BŽB�E ŒA(†J0ƒå
(A BBBHÁ
(A BBBEH   ¨
  \�ôÿë   B�LŽF �E(ŒA0†A8ƒD€]
8D0A(B BBBAH   ô
   „ôÿ÷   B�IŽB �B(ŒA0†D8ƒDhe
8D0A(B BBBF(   @  ´…ôÿy    A†AƒD T
DAA  d   l  †ôÿX   B�LŽB �B(ŒA0†A8ƒGˆM
8F0A(B BBBI?
8H0D(B BBBE  4   Ô   ‰ôÿ°   A†AƒG0Ÿ
CADD
FAE      xŠôÿð      |      T�ôÿá   N�BŽB �B(ŒA0†A8ƒG`è
8F0A(B BBBDÊ
8A0A(B BBBD¨ÃÆÌÍÎÏC`ƒ†Œ�Ž� |      Ä’ôÿ8   B�BŽB �B(ŒD0†D8ƒKP�
8E0A(B BBBJc
8C0A(B BBBA
8D0A(B BBBF   \      „˜ôÿ   B�EŒF †G(ƒJ€í
(C ABBEO
(F ABBF`ˆD�SˆA€p   €  4šôÿß   B�KŒF †A(ƒG0E
(I DBBGœ
(D ABBCQ
(I DBBN|(I ABB     ô  B ôÿ2    D0m 4     ˆ�ôÿ´   ŒD†A ƒwABHÃÆÌu ƒ†Œl   D  Ÿôÿ*   BŽB�B ŒA(†D0ƒD@¯
0A(A BBBJD
0D(A BBBIX
0A(A BBBH   8   ´  ÐŸôÿf   B�BŒA †A(ƒD0T
(D ABBI  P   ð  ¡ôÿƒ   BŒA†D ƒG0¡
 DABJY
 AABC[
 AABA   `   D  @¤ôÿ1   B�BŽB �B(ŒA0†C8ƒGPk
8A0A(B BBBHN
8A0A(B BBBH(   ¨  ¦ôÿ¨    A†DƒD v
AAG  (   Ô   ¦ôÿ¨    A†DƒD v
AAG  \      $§ôÿè   AƒN0N8D@j8A0l
DDW
DEf8P@CHBPO0m
8E@Eq8E@N8A0   \   `  ´¨ôÿè   AƒN0N8D@j8A0l
DDW
DEf8P@CHBPO0m
8E@Eq8E@N8A0   t   À  Dªôÿh   BŒK†A ƒZ`ŠhLpFxB€O` 
 DABDvhKpVhA`R
 DABG–
hXpJühEpQhA`\   8  <®ôÿè   AƒN0N8D@j8A0l
DDW
DEf8P@CHBPO0m
8E@Eq8E@N8A0   t   ˜  Ì¯ôÿh   BŒK†A ƒZ`ŠhLpFxB€O` 
 DABDvhKpVhA`R
 DABG–
hXpJühEpQhA`x     Ä³ôÿØ   BŒL†F ƒGPnXP`FhBpOPÐ
 DABI[Xf`HXAPz
 DABEI
 DABHDXE`QXAP \   Œ  (¶ôÿè   AƒN0N8D@j8A0l
DDW
DEf8P@CHBPO0m
8E@Eq8E@N8A0   t   ì  ¸·ôÿh   BŒK†A ƒZ`ŠhLpFxB€O` 
 DABDvhKpVhA`R
 DABG–
hXpJühEpQhA`p   d  °»ôÿO   BŒH†A ƒG@NHDPjHA@l
 DABF‘
 DABHvHPPFXB`O@@
HEPEdHEPQHA@|   Ø  Œ½ôÿ`   B�IŒA †A(ƒGPNXD`jXAPl
(D ABBJ=
(D ABBJfXP`ChBpOPm
XE`E¦XE`NXAP   X  lÀôÿ@    D R
J_   `   x  ŒÀôÿ1   B�BŽB �B(ŒD0†D8ƒGPm
8A0A(B BBBBN
8A0A(B BBBH\   Ü  hÂôÿÌ   AƒN0N8D@j8A0q
CH^
CGb8P@CHBPO0h
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EK\ OAF
C   (   l  XÄôÿ¥   BŒA†A ƒQ
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(D ABBKø
(G ABBD  H   è  €øóÿ"   B�DŽB �B(ŒA0†A8ƒD€8A0A(B BBB  €   4  €Çôÿt   B�MŽG �B(ŒA0†A8ƒG€oˆP�F˜B O€X
8D0A(B BBBD[ˆf�HˆA€4ˆE�QˆA€H   ¸  |Òôÿ`   B�BŽB �B(ŒA0†A8ƒDP�
8D0A(B BBBH     �Öôÿ=       0     ¼Öôÿ4   rŒE†A ƒD@•
 AABA\   L  ÈØôÿ   B�BŽB �B(ŒA0†A8ƒD�]
8D0A(B BBBHã˜W V˜A� \   ¬  ˆÞôÿŸ   B�BŽB �B(ŒA0†A8ƒD�G
8D0A(B BBBF»˜W V˜A� �     Èãôÿ
   B�LŽB �B(ŒA0†A8ƒ]Ð’ØLàCèBðOÐƒØKàVØAÐW
8D0A(B BBBD®
ØXàJîØEàNØAÐ   €      Díôÿ:
   B�MŽG �B(ŒA0†A8ƒG°o¸PÀCÈBÐO°Ž
8D0A(B BBBAK¸fÀH¸A°O¸EÀN¸A°@   $   ÷ôÿ+   bŽB�B ŒA(†A0ƒD@S
0D(A BBBF  $   h  "úóÿQ    A†DƒA HAAH   �  Kúóÿ¢   B�BŽB �E(ŒA0†D8ƒF`~8D0A(B BBB   D   Ü  ¡ûóÿó    B�BŽB �E(ŒD0†D8ƒD`Î8D0A(B BBB@   $  0øôÿq   BŽB�B ŒA(†A0ƒG@w
0A(A BBBB  4   h  lúôÿY    BŒG†D ƒp
ABHIAB   L      ”úôÿY   B�BŽB �B(ŒA0†D8ƒGð0
8D0A(B BBBG   X   ð  ¤õÿ¡   AƒN0N8D@j8A0l
DDv
DFb8P@CHBPO0m
8E@EN8E@N8A0L   L  øõÿ¹   BŒA†A ƒD0b
 AABBK8\@O8A0F
 AABG   |   œ  hõÿš	   B�BŽB �B(ŒA0†A8ƒG°M
8A0A(B BBBHÒ
8A0A(B BBBLÏ
8A0A(B BBBGt     ˆõÿ­   B�BŽB �B(ŒA0†A8ƒD�Þ
8A0A(B BBBJK˜\ O˜A�F
8A0A(B BBBI   p   ”  Àõÿ¸   B�BŽB �B(ŒA0†A8ƒDpg
8A0A(B BBBA}
8A0A(B BBBIÛx\€OxAp„     (õÿq   B�MŽG �B(ŒA0†A8ƒJÀoÈPÐFØBàOÀáÈfÐHÈAÀB
8D0A(B BBBGÎÈEÐQÈAÀ   \   �  :õÿ¢   B�BŽB �B(ŒA0†A8ƒG�Õ˜\ O˜A�I
8D0A(B BBBA   X   ð  THõÿ   B�BŽB �B(ŒA0†A8ƒGÐñ
8A0A(B BBBD{Ø\àOØAÐL   L  Uõÿ{   B�BŽB �B(ŒA0†A8ƒJð,
8A0A(B BBBF   L   œ  8cõÿØ$   B�IŽG �F(ŒA0†D8ƒG�	¿

8C0A(B BBBA   \   ì  È‡õÿ•   B�BŽB �B(ŒA0†A8ƒG°(
8D0A(B BBBJ#¸\ÀO¸A° ˆ   L  ›õÿX   BŽI�B ŒA(†D0ƒD`NhDpjhA`l
0D(A BBBF›
0D(A BBBJfhPpCxB€O`m
hEpLœhEpNhA`€   Ø  Ü¡õÿÿ   B�MŽG �B(ŒA0†A8ƒG�o˜W A¨B°O�ú˜f H˜A�{
8D0A(B BBBF^˜T G˜A��   \   X¹õÿ¤   B�IŽB �B(ŒA0†K8ƒ_àtèLðCøB€OàˆèXðVèAà
8D0A(B BBBGÒ
èKðKnèEðNèAà �   ð   tÑõÿÔ   B�IŽB �B(ŒA0†K8ƒ_ðtøL€CˆB�OðˆøX€VøAð
8D0A(B BBBGÒ
øK€KžøE€NøAð L   „!  Àéõÿt4   B�DŽB �B(ŒA0†A8ƒJàþ
8D0A(B BBBG   (   Ô!  ðöÿ{    DN
NK\ OAF
Cp    "  Döÿj$   B�DŽB �E(ŒA0†A8ƒG°t¸KÀ^¸A°¸SÀO¸A°`
8D0A(B BBBE   (   t"  @Böÿ{    DN
NK\ OAF
CŒ    "  ”Böÿ¼
   B�IŽB �B(ŒA0†D8ƒD€JˆD�jˆA€Æ
8D0A(B BBBDnˆP�C˜B O€m
ˆE�LjˆE�NˆA€�   0#  ÄLöÿ´   B�MŽM �G(ŒA0†A8ƒJ€ëˆK�VˆA€j
8D0A(B BBBE`ˆB�A˜B R€_
ˆX�J)ˆE�NˆA€   �   Ä#  ðeöÿ¡   B�MŽK �G(ŒA0†D8ƒGÀåÈKÐVÈAÀk
8D0A(B BBBDMÈPÐCØBàOÀý
ÈXÐJ~ÈEÐNÈAÀ   L   X$  |öÿ"   B�BŽB �B(ŒA0†D8ƒGÀb
8D0A(B BBBE   X   ¨$  Ü�öÿ¡   AƒN0N8D@j8A0l
DDv
DFb8P@CHBPO0m
8E@EN8E@N8A0L   %  0ŸöÿY   B�DŽB �E(ŒA0†A8ƒG€V
8A0A(B BBBJ   (   T%   øöÿ{    DN
NK\ OAF
C�   €%  Tøöÿ   B�LŽB �B(ŒA0†A8ƒZ°Œ¸LÀCÈBÐO°¸KÀV¸A°S
8D0A(B BBBHž
¸XÀJŽ¸EÀN¸A°   L   &  à÷ÿ.    B�BŽB �B(ŒA0†D8ƒGà¬
8D0A(B BBBA   \   d&  À1÷ÿU   AƒW@nHPPCXB`O@‡
DKKHfPHHA@z
DHI
DClHEPNHA@  €   Ä&  À3÷ÿ¹   B�MŽG �B(ŒA0†A8ƒG o¨P°C¸BÀO 7¨f°H¨A w
8D0A(B BBBB¨E°N¨A `   H'  üF÷ÿ*F   B�IŽG �F(ŒD0†A8ƒG ·
8C0A(B BBBI½¨Q°G¸BÀI      ¬'  ÈŒ÷ÿ
   B�PŽM �M(ŒJ0†A8ƒJÐ:ØHàAèBðOÐrØKàSØAÐ¨ØXàVØAÐ©
8C0A(B BBBF
ØKàHÕØIàGØBÐ„   P(  4–÷ÿ   B�IŽB �B(ŒA0†A8ƒGpJxD€jxApÆ
8D0A(B BBBDfxP€CˆB�Opm
xE€LáxE€NxAp  L   Ø(  ¼ ÷ÿ'*   B�BŽB �B(ŒA0†A8ƒJ r
8D0A(B BBBE   `   ()  œÊ÷ÿE   Aƒe`ÜhKpVhA`f
DBShDpHxB€O`à
DD^
hXpJÄhEpNhA`  Œ   Œ)  ˆÎ÷ÿ&   BŽI�B ŒA(†D0ƒD`NhDpjhA`l
0D(A BBBF—
0D(A BBBF^hPpCxB€O`m
hEpLUhEpNhA`  �   *  (Õ÷ÿ·"   B�LŽB �B(ŒA0†A8ƒfðøK€VøAð
8D0A(B BBBH^øL€CˆB�Oð�
øX€J¶øE€NøAð  H   °*  T÷÷ÿé)   B�BŽE �B(ŒA0†A8ƒGðé
8D0A(B BBBFX   ü*  ø øÿ¡   AƒN0N8D@j8A0l
DDv
DFb8P@CHBPO0m
8E@EN8E@N8A0t   X+  L"øÿZ   B�IŽG �F(ŒA0†D8ƒJ °¨R°I¸GÀj L¨K°I¸]Àq V
8A0A(B BBBAp   Ð+  4Aøÿ[   A†KƒZpŒxL€CˆB�Opþ
DAK[xf€HxApI
DAHi
DABþxE€NxApL   D,   EøÿÏ<   B�BŽB �B(ŒA0†D8ƒG€¢
8A0A(B BBBA   h   ”,   �øÿ   A†OƒL`ohPpCxB€O`¹
AAFhhDpVhA`
AAD“
hXpMFhEpNhA` €    -  D„øÿý   B�MŽG �B(ŒA0†A8ƒJÀoÈWÐAØBàOÀoÈfÐHÈAÀ
8D0A(B BBBJÎÈTÐGÈAÀ„   „-  À�øÿç   B�MŽG �B(ŒA0†A8ƒJàrèWðAøB€Rà	èfðHèAàB
8D0A(B BBBGæèTðGèAà   H   .  dèóÿÚ   B�IŽB �B(ŒA0†A8ƒD`·8D0A(B BBB   €   X.  òíóÿ�J   B�BŽB �B(ŒA0†A8ƒGÀýÈiÐHØHàKÀUÈTÐcÈBÀCÈTÐmÈAÀ;8A0A(B BBB     Ü.  û7ôÿ           \   ô.  @«øÿ   BŽA†A ƒDPÄ
 EABDc
 CABGLXY`QXBPh
 CABB   d   T/   ¯øÿJ   B�EŽE �E(ŒD0†D8ƒGPP
8A0A(B BBBFˆ
8L0H(B BBBE   8   ¼/  ²øÿ{    EŽE�E ŒD(†A0ƒg
(A BBBF   ø/  L²øÿk       @   0  ¨²øÿ   BŒAƒG@â
ABAž
EBKjAB     P0  t´øÿq       T   d0  à´øÿñ   B�BŽB �E(ŒA0†C8ƒGPYXO``XAPI
8A0A(B BBBA   ¼0  ˆ¶øÿt           Ð0  ô¶øÿV   P@m
C•
E      ô0  0¸øÿ   AƒG m
EF,   1  ,ºøÿ
	   AƒW0Ü
AK‹
UH    H1  Ãøÿ�       Œ   \1  ˆÃøÿë   B�HŽE �E(ŒA0†D8ƒD€C
8A0A(B BBBF›
8E0A(B BBBAúˆP�`ˆA€I
8A0A(B BBBAˆ   ì1  èÈøÿ£   B�EŽE �B(ŒA0†A8ƒD�à
8A0A(B BBBB�˜K a˜I�O
8A0A(B BBBA_˜D F˜A�   H   x2  Ïøÿs   B�EŽB �B(ŒD0†C8ƒGp§
8A0A(B BBBAH   Ä2  @Ñøÿ    B�IŽE �E(ŒD0†D8ƒD`Ü
8D0A(B BBBA \   3  Òøÿ$   B�EŽB �B(ŒA0†D8ƒD€C
8D0A(B BBBDgˆ[�`ˆA€   0   p3  äÓøÿ   Q†DƒG@
AACÀÃÆ  t   ¤3  ÀÕøÿ(   J�MŽE �I(ŒE0†H8ƒFp
8C0A(B BBBEL8F0A(B BBBAÃÆÌÍÎÏFpƒ†Œ�Ž�    4  xÙøÿÏ         04  4Ûøÿ“       \   D4  ÀÛøÿz   B�BŽE �E(ŒA0†A8ƒD�i
8D0A(B BBBFm˜t V˜A�      ¤4  àßøÿb    t m L   ¼4  8àøÿ´	   B�FŽE �B(ŒA0†D8ƒG°¹
8A0A(B BBBB      5  ¨éøÿ…           5  $êøÿ}       4   45  �êøÿ   A†DƒJ0g
AAH°
AAF H   l5  hëøÿ[   B�BŽB �B(ŒD0†D8ƒG`L
8A0A(B BBBC   ¸5  |íøÿÄ       D   Ì5  8îøÿÜ    B�GŽL �B(ŒL0†D8ƒG`£8A0A(B BBB8   6  Ðîøÿ   B�EŒA †D(ƒG0{
(I ABBL d   P6  ¤ïøÿ{   B�HŽB �E(ŒD0†D8ƒGPš
8A0A(B BBBD¡
8J0F(B BBBE   H   ¸6  ¼óøÿe   B�KŽB �B(ŒD0†A8ƒDpØ
8A0A(B BBBDH   7  àöøÿÓ    B�BŽB �B(ŒA0†D8ƒG@j
8A0A(B BBBH  8   P7  t÷øÿŠ   B�MŒL †D(ƒF`	
(A ABBDL   Œ7  Èùøÿé   B�BŽB �B(ŒA0†A8ƒD ®
8A0A(B BBBZ   8   Ü7  hÿøÿÓ    BŽB�B ŒA(†A0ƒu
(A BBBLH   8   ùÿI   B�EŒD †C(ƒF0Ü
(A ABBAD(D ABB L   d8  ùÿ.   B�BŒD †A(ƒDP7
(A ABBFÍ
(A ABBE     ´8  ðùÿì   B�BŽB �B(ŒA0†A8ƒGP2XE`ZXAPeXU`|XBPYXN`LXBP]
8A0A(B BBBIT
8M0A(B BBBFd
8F0H(G BBBI `   X9  <	ùÿ¢   B�BŽB �B(ŒD0†A8ƒGP
8C0A(B BBBIj
8F0A(B BBBGX   ¼9  ˆùÿž   B�EŽE �E(ŒD0†D8ƒDp“xM€OxApW
8D0A(B BBBG   8   :  Ìùÿ�   BŒA†A ƒñ
ABH~
ABA  |   T:   ùÿ   B�BŽB �B(ŒA0†D8ƒG w
8A0A(B BBBK½
8A0A(B BFBAo
8E0A(B BBBE     Ô:  Àùÿ    D Q L   ì:  ÈùÿI	   B�EŽE �B(ŒA0†A8ƒI L
8A0A(B BBBA   4   <;  ÈùÿŽ    B�EŒA †D(ƒD@t(D ABBL   t;  @ùÿÃ   B�EŒD †D(ƒG0)
(G DIIL
(A ABBAˆ   Ä;  À ùÿÇ   B�EŽE �B(ŒD0†A8ƒD ¨a°E¸GÀU ã¨H°P¸GÀT I
8A0A(B BBBAs¨a°G¸BÀU ˆ   P<  (ùÿ“   B�BŽB �E(ŒA0†D8ƒD°u¸ZÀJÈEÐZ°Á¸`ÀEÈGÐU°¸IÀPÈGÐT°I
8A0A(B BBBAp   Ü<  0ùÿ‘   B�BŽB �E(ŒD0†A8ƒG�µ
8D0A(B BBBG§˜d f˜A�˜F F˜A�   €   P=  D6ùÿ´   B�BŽB �B(ŒD0†A8ƒD€
8D0A(B BBBAZˆE�”ˆB€ÛˆY�YˆB€@ˆU�iˆD€  L   Ô=  €>ùÿÁ   B�EŽB �B(ŒD0†O8ƒF€�
8A0A(B BBBA   `   $>   Bùÿ-   B�EŽB �B(ŒA0†A8ƒG�Ç
8A0A(B BBBAk8N0A(B BBB  ,   ˆ>  ÌEùÿR   AƒG ²
AEu
AJ   ,   ¸>  üFùÿ6   BŒA†D ƒp
DBA   L   è>  Hùÿè   B�EŒD †A(ƒDP
(D ABBA~
(D ABBI  H   8?  ¬IùÿÐ   B�EŽB �B(ŒD0†D8ƒG`P
8A0A(B BBBD|   „?  0Kùÿ    B�EŽE �E(ŒA0†A8ƒFp
8A0A(B BBBD½
8A0A(B BBBI„
8A0A(B BBBA    @  °Oùÿ       <   @  ¬Oùÿü    BŒD†D ƒG0Ÿ
 DABIt DAB |   X@  lPùÿº   B�EŽB �E(ŒA0†D8ƒG€H
8A0A(B BBBD±
8A0A(B BBBER
8M0F(B BBBK   `   Ø@  ¬]ùÿm   B�EŽF �B(ŒF0†G8ƒG`ÁhXpKhB`‹
8A0A(B BBBBDhXpKhA`œ   <A  ¸_ùÿã   B�EŽB �B(ŒA0†A8ƒG€.ˆJ�VˆB€™ˆI�kˆA€L
8A0A(B BBBH\ˆR�PˆA€K
8A0A(B BBBE    T   ÜA  hùÿt   BŽB�E ŒD(†A0ƒM€³
0A(A BBBJTˆN�lˆA€      4B  @iùÿA       L   HB  |iùÿª   B�GŽB �E(ŒD0†A8ƒG��
8A0A(B BBBI   `   ˜B  Ümùÿé   L�FŽB �B(ŒA0†A8ƒG@<
8A0A(B BBBKi
8A0A(B BBBA   üB  hpùÿ3    Aƒq       C  ŒpùÿG   AƒÏ
Hk
M8   <C  ¸rùÿB   B�BŒD †A(ƒG@š
(A ABBH$   xC  Ìwùÿ±    A†CƒG £AA    C  dxùÿL    Aƒ^
Ag H   ÀC  ”xùÿ	   B�BŽB �B(ŒA0†A8ƒG@`
8A0A(B BBBE(   D  X{ùÿ´    A†RƒL k
DAI |   8D  ì{ùÿE   B�EŽB �B(ŒA0†A8ƒDP
8A0A(B BBBFú
8F0H(G BBBEŸ
8A0A(B BBBE  €   ¸D  ¼�ùÿT   B�BŽE �B(ŒA0†A8ƒDp
8A0A(B BBBFœxM€^xApß
8A0A(B BBBAÜxT€OxBp  d   <E  ˜ˆùÿD   B�EŽB �E(ŒD0†C8ƒGP
8A0A(B BBBI¡
8D0A(B BBBJ   T   ¤E  €Šùÿ”   BŽE�E ŒD(†A0ƒM€Ö
0A(A BBBDTˆN�lˆA€   \   üE  È‹ùÿé1   B�BŽB �E(ŒA0†A8ƒJ� 
8A0A(B BBBGÝ˜Z ]˜B� h   \F  X½ùÿ*   B�FŽJ �B(ŒD0†D8ƒGpŒ
8A0A(B BBBAxT€NˆC�Wp`€BxAp    ÈF  ÉùÿM   AƒW
HÑ
O8   ìF  HÊùÿœ   B�EŒD †D(ƒG@(A ABB   8   (G  ¬Ëùÿ¡   B�EŒD †D(ƒG@„(A ABB   `   dG   Íùÿ   B�EŽE �H(ŒD0†D8ƒGP©
8A0A(B BBBJe8F0A(B BBB      ÈG  ÜÎùÿ&    Aƒ`      äG  Ïùÿ;          øG  <Ïùÿ!          H  XÏùÿ       D    H  dÏùÿÇ    BŽB�E ŒD(†D0ƒl8H@[8A0F(L IDB  H   hH  ìÏùÿ$   B�BŽB �B(ŒD0†D8ƒGP³
8I0A(B BBBL H   ´H  ÐÑùÿ\   B�IŽB �B(ŒD0†D8ƒGp®
8A0A(B BBBJL    I  äàùÿÒ    BŽE�E ŒA(†D0ƒj
(A BBBFP
(A BBBQ  H   PI  táùÿ(   B�EŽB �E(ŒD0†A8ƒD`è
8A0A(B BBBG€   œI  Xåùÿ   B�BŽB �E(ŒD0†D8ƒGÐWØYàLØBÐ
8D0A(B BBBH<ØWàUØAÐØ[à[ØAÐ H    J  äñùÿ   BŽH�B ŒD(†D0ƒM@lHNPiHA@]0G(H GDBH   lJ  ¨òùÿ    B�BŽB �B(ŒD0†A8ƒGPÌ
8A0A(B BBBF H   ¸J  |óùÿà   B�BŽB �E(ŒD0†D8ƒD`à
8A0A(B BBBA \   K  öùÿ   B�BŽE �E(ŒD0†A8ƒG�Ð˜[ P˜A�Ž
8A0A(B BBBB  T   dK  Ðùùÿ­   B�EŽE �E(ŒD0†D8ƒDPJXK`TXAPL
8D0A(B BBBHD   ¼K  (ûùÿÌ    B�EŽB �E(ŒD0†D8ƒG`¤8A0A(B BBBH   L  °ûùÿè   B�EŽE �B(ŒD0†A8ƒGP?
8A0A(B BBBE@   PL  Tÿùÿ4   BŒD†D ƒG0o
 AABD�
 AABD  8   ”L  P úÿ®   B�BŒD †D(ƒD@‡
(A ABBCH   ÐL  ÄúÿT   B�EŽE �E(ŒI0†A8ƒDpÂ
8A0A(B BBBE|   M  Ø	úÿA   B�BŽB �E(ŒA0†D8ƒD`C
8H0D(G FBBLâ
8A0A(B BBBDY
8A0A(B BBBE       œM  ¨úÿ   Aƒv
I`
H    ÀM  ¤úÿ       l   ÔM  °úÿw   B�BŽE �E(ŒA0†D8ƒG`hDpIxE€d`u
8A0A(B BBBGËhXpOxE€d`   |   DN  Àúÿþ   B�EŽE �E(ŒD0†D8ƒFPm
8A0A(B BBBJw
8I0A(B BBBGXR`P8F0C(G BBB H   ÄN  @úÿ   B�BŽE �E(ŒD0†D8ƒGP&
8A0A(B BBBC\   O  túÿ   B�BŽE �E(ŒG0†D8ƒMpFxF€FˆF�Sp³
8A0A(B BBBB  8   pO  4úÿ{   B�BŒA †J(ƒJ@
(A ABBFH   ¬O  xúÿe   B�LŽE �L(ŒD0†D8ƒGP~
8M0F(B BBBI L   øO  œúÿ–   B�BŽB �E(ŒD0†G8ƒG€[
8A0A(B BBBF   8   HP  ìúÿÎ    B�EŒD †G(ƒGP‚
(G ABBI H   „P  €úÿ¾   B�EŽB �B(ŒD0†F8ƒJp´
8A0A(B BBBCH   ÐP  ôúÿ›   B�BŽB �B(ŒD0†D8ƒGp
8A0A(B BBBH8   Q  Húÿì    B�BŒG †C(ƒG@–
(A ABBG H   XQ  üúÿÑ   B�EŽB �B(ŒG0†D8ƒDP"
8A0A(B BBBJ<   ¤Q  � úÿ}   EŽE�B ŒD(†A0ƒ¶
(F DBBK      äQ  Ð!úÿc       h   øQ  ,"úÿ9   K�EŽB �B(ŒD0†D8ƒG@v
8LÃ0HÆ(DÌ BÍBÎBÏIPÃÆÌÍÎÏH@ƒ†Œ�Ž�  4   dR   #úÿB    B�EŒG †D(ƒG0X(G ABB X   œR  #úÿ¾   B�BŽE �E(ŒD0†D8ƒG`m
8A0A(B BBBDÿhQpMhA`   `   øR  |(úÿT   B�KŽB �B(ŒD0†D8ƒG@
8N0F(D BBBID
8A0A(B BBBJx   \S  x*úÿÕ   B�BŽB �E(ŒD0†D8ƒDPÿ
8A0A(B BBBH\
8A0A(B BBBBê
8L0H(D BBBH4   ØS  Ü-úÿ�    BŒD†D ƒg
DBIA
ABDD   T  4.úÿÈ    NŒA†D ƒoABKÃÆÌH ƒ†Œo
ÃDÆBÌE   P   XT  ¼.úÿõ    B�BŽB �E(ŒD0†A8ƒG`‘hKpXhA`[8D0A(B BBBH   ¬T  h/úÿ"   B�HŽB �E(ŒA0†D8ƒG`æ
8A0A(B BBBC `   øT  L0úÿÁ   B�BŽB �B(ŒD0†D8ƒDPè
8A0A(B BBBJL
8I0A(B BBBJ   \U  ¸2úÿ4       ,   pU  ä2úÿŽ    BŒJ†D ƒJ0o AAB8    U  D3úÿ™    BŽL�L ŒD(†D0ƒW(L IDB  \   ÜU  ¨3úÿ¶   B�EŽE �E(ŒD0†A8ƒGpfxF€FˆF�Sp»
8A0A(B BBBC  X   <V  7úÿ   B�HŽB �B(ŒA0†G8ƒG`hMpahA`j
8A0A(B BBBJ     ˜V  ¼>úÿ×       L   ¬V  ˆ?úÿ“   B�EŽE �E(ŒD0†A8ƒJÐ›
8A0A(B BBBK   X   üV  ØCúÿ´   B�BŽE �B(ŒA0†A8ƒDpC
8A0A(B BBBB'x_€HxAp T   XW  <Fúÿf   [�EŽB �B(ŒD0†D8ƒDpd
8A0A(B BBBBÅÃÆÌÍÎÏ  L   °W  THúÿë   B�EŽE �B(ŒG0†A8ƒG ]
8H0F(G BBBK   L    X  ôIúÿ•   B�FŽB �E(ŒA0†D8ƒJÐY
8A0A(B BBBG   L   PX  DNúÿ+   B�FŽE �E(ŒA0†D8ƒG°6
8A0A(B BBBB   L    X  $RúÿZ   B�IŽE �B(ŒD0†D8ƒD�~
8A0A(B BBBJ   @   ðX  4Túÿ�    BŽE�E ŒD(†D0ƒG€k0A(A BBB   D   4Y  €Túÿ‹    B�BŽI �E(ŒG0†D8ƒD`D8G0D(G IDBT  |Y  ÈTúÿÜ   B�BŽB �E(ŒD0†D8ƒG�`
8J0A(B BBBKé
8A0A(B BBBEÍ
8M0A(B BBBMn
8A0A(B BBBHT
8I0A(B BBBJ{
8G0A(B BBBEÈ
8J0A(B BBBEC
8I0A(B BBBKc˜Y Z˜A�õ
8A0A(B BBBJN
8M0A(B BBBL
8A0A(B BBBE H   ÔZ  PbúÿV   B�KŽE �B(ŒA0†I8ƒGp8L0H(D BBB   L    [  dcúÿ)   B�BŽB �B(ŒD0†D8ƒJÀË
8A0A(B BBBA   ä   p[  Dkúÿ3+   B�EŽB �B(ŒG0†G8ƒMà\èIðIøI€YàIèUðUèAàG
8A0A(B BBBE\
èUðOk
8M0A(B BBBO~èYðgèDà.
8I0A(B BBBN‡
8I0A(B BBBGæ
èNðN   „   X\  œ•úÿý   B�EŽE �E(ŒD0†C8ƒG�n
8A0A(B BBBIj˜I F¨F°S��˜E L¨G°B¸BÀAÈGÐZ�  `   à\  ›úÿ@   B�BŒA †D(ƒD0ü
(A ABBAƒ
(F CGBKG8h@FHGPDXB`I00   D]  ðœúÿŽ    A†AƒG u
AAHsFH `   x]  L�úÿ?   B�BŽB �B(ŒA0†A8ƒDpQ
8A0A(B BBBG®
8A0A(B BBBH L   Ü]  (Ÿúÿu   B�EŽB �B(ŒA0†A8ƒGÀq
8A0A(B BBBA   H   ,^  X¡úÿy   B�BŽB �E(ŒA0†C8ƒDP•
8A0A(B BBBF �   x^  Œ¢úÿg   B�BŽB �B(ŒA0†D8ƒGÀ
ÈHÐ_ÈBÀpÈPÐHÈAÀ²ÈaÐ^ÈAÀé
8A0A(B BBBAˆÈPÐSÈBÀ    _  h¶úÿÃ    |PL   $_   ·úÿ1   BŽB�B ŒD(†D0ƒ«
(A BBBHa(A BBB      t_   ¸úÿ?    Aƒ  4   Œ_  H¸úÿ¯    BŒD†C ƒ@
FBGSAB ä   Ä_  À¸úÿ   B�BŽB �B(ŒA0†A8ƒG`
8A0A(B BBBBåhBpAxH€GˆB�B˜B A¨F°D¸IÀf`áhSpSxA€JˆG�G˜B J¨D°T`^hZpOhA`ÆhGpGxS€JˆD�N`D
8A0A(B BBBD   $   ¬`  è¾úÿR    A†IƒN jHC x   Ô`   ¿úÿü   B�EŽE �B(ŒA0†D8ƒD�š
8A0A(B BBBEÔ˜^ H¨H°S�h
8A0A(B BBBA    Pa  ¤Äúÿ9    t”   da  ÐÄúÿa   B�BŽB �B(ŒA0†A8ƒDP
8C0A(B BBBGp
8A0A(B BBBF÷
8G0A(B BBBEU
8A0A(B BBBE  ˜   üa  ¨Èúÿì   B�BŽB �E(ŒD0†A8ƒG`\hLpLhB`‡
8A0A(B BBBB¤hOpFxG€I`whapGhB`D
8A0A(B BBBH\hQpdhB` `   ˜b  üÍúÿe   B�EŽB �B(ŒD0†D8ƒF€V
8A0A(B BBBGÚ8A0A(B BBB  üb  Óúÿ   B�EŽE �B(ŒD0†D8ƒGpPxG€dxAp¿xG€~xApe
8A0A(B BBBCI
8A0A(B BBBE«xQ€exApSx[€FˆF�Ip‹xQ€^xApIxU€LxBpxxO€exApr
8A0A(B BBBCVxO€exBp³xO€gxApjxO€yxFp—xL€cxAp`   d  Úúÿ™   B�BŽE �E(ŒD0†A8ƒG`ï
8F0A(B BBBHd
8C0A(B BBBH T   xd  LÛúÿÓ   B�EŽE �E(ŒA0†A8ƒGPXO`dXAPD
8D0A(B BBBHd   Ðd  ÔÜúÿœ   B�BŽB �E(ŒA0†D8ƒDP\XN`YXAPD
8A0A(B BBBJÌXA`OXBP  Œ   8e  áúÿù   BŽB�E ŒD(†D0ƒGpzxW€FˆG�UpÔ
0F(A BBBDY
0A(A BBBG‰
0A(A BBBGˆxG€sxBp`   Èe  |æúÿ	   B�BŒA †A(ƒG@ÿ
(F ABBI/
(A ABBKk
(F HGBN   (   ,f  (éúÿ-   BŽAƒD0î
ABH,   Xf  ,ìúÿï   AƒG �
AGë
RK  H   ˆf  ìïúÿ~   B�EŽB �B(ŒA0†A8ƒGpï
8A0A(B BBBC   Ôf    ûÿ       |   èf   ûÿó   BŽB�B ŒD(†D0ƒ†
(D BBBB€8c@GHHPI0D
(A BBBJ\8Z@HHEPI0c8e@GHGPI0 4   hg  œûÿ‚   A†DƒD ì
AAA{
IME H    g  ôûÿA   Jƒ{
ÃKV
JRO J(F0PA
FKO J(H0NDÃ(   ìg  øûÿÆ    A†DƒD ‘
AAD    h  œûÿi       L   ,h  øûÿß    EŽB�E ŒD(†D0ƒ^
(A BBBGP
(H GBBE (   |h  ˆûÿñ   Aƒo
HDP `H  4   ¨h  \	ûÿ1   BŒD†A ƒ 
ABFrFD l   àh  d
ûÿž   B�BŒD †A(ƒG0I8Y@GHGPEXG`GhGpMxG€GˆA�N˜C c0‚
(L HDBE      Pi  ”ûÿS          di  ûÿ3          xi  <ûÿ^          Œi  ˆûÿ       X    i  ”ûÿ   B�BŽB �E(ŒA0†A8ƒGPó
8A0A(B BBBGgX[`LXAP   \   üi  Hûÿ&   B�EŽE �E(ŒA0†A8ƒD@´HIPAXD`HhFpN@f8A0A(B BBB   ´   \j  ûÿ   B�BŽE �E(ŒA0†D8ƒG`nhQpkhA`Íh_pGxF€K`h
8A0A(B BBBEÜhlpGxF€N`^hTpPhA`¦hMpHxI€LˆC�N`D
8A0A(B BBBK  X   k  pûÿ&   B�EŽE �E(ŒD0†D8ƒGPÎXD`HhFp]PD
8A0A(B BBBE  `   pk  DûÿO   B�EŽB �E(ŒA0†A8ƒDPƒ
8A0A(B BBBGœ8A0A(B BBB   „   Ôk  0ûÿÞ   B�FŽI �B(ŒD0†F8ƒD€7
8A0A(B BBBFDˆh�lˆB€pˆX�{ˆE€q
8A0A(B BBBK   H   \l  ˆûÿz   B�BŒD †A(ƒD0
(A ABBHj(I FBB H   ¨l  ¼ûÿÁ    KŽB�B ŒA(†E0ƒi8D@g8A0F(A BBBIÃÆÌÍÎ<   ôl  @ûÿø   BŽB�B ŒD(†A0ƒˆ
(A BBBF  |   4m   ûÿ   B�BŽB �B(ŒA0†A8ƒG`
8C0A(B BBBFÉhbpKhA`Rh_pKhA`{
8F0A(B BBBA    ´m    ûÿ—    eTG V  `   Ôm   !ûÿv   BŽE�E ŒA(†A0ƒÝ
(D EGFO‹
(A BBBFb
(D DBBJ  d   8n  <#ûÿù   B�BŽB �B(ŒA0†D8ƒG@¾HbPGXI`S@M
8G0A(B BBBLHH_PLHA@    n  Ô$ûÿv    \O K   `   Àn  4%ûÿÝ    B�BŽB �E(ŒD0†G8ƒG`e
8A0A(B BBBDLhOpLxJ€GˆA�O` 8   $o  °%ûÿ	   B�JŒD †D(ƒGPv
(A ABBI l   `o  „&ûÿ5   B�BŽB �E(ŒD0†D8ƒG€ÞˆE�_ˆA€}ˆM�NˆA€W
8D0A(B BBBF  D   Ðo  T*ûÿ}   BŒA†A ƒm(O0h(A i
ABKD(M0j(H       p  Œ+ûÿy       (   ,p  ø+ûÿW    BŒM†J ƒzAB   H   Xp  ,,ûÿë    B�EŽB �E(ŒD0†C8ƒFP“
8D0A(B BBBE (   ¤p  Ð,ûÿ¨    AƒaP `A@
E   (   Ðp  T-ûÿa    GƒG M
DÃIlDÃ  d   üp  ˜-ûÿM   B�BŽB �E(ŒD0†A8ƒDP
8A0A(B BBBAZ
8F0D(G IBBE  l   dq  €1ûÿá   S�IŽB �B(ŒG0†A8ƒGpm
8A0A(B BBBJæxH€HˆH�D˜D cpGÃÆÌÍÎÏ t   Ôq   3ûÿ   B�BŽB �B(ŒA0†A8ƒD€ö
8A0A(B BBBBºˆa�D˜J c€•ˆP�D˜J Y€  d   Lr  ˜5ûÿ4   BŽB�E ŒA(†D0ƒ[
(A BBBHD8a@L8A0z8a@_8A0·(H GBB d   ´r  p8ûÿ   B�EŽB �B(ŒD0†D8ƒD@+
8A0A(B BBBD‰
8M0A(B BBBI   d   s  (:ûÿÚ   B�EŽE �B(ŒA0†A8ƒD`c
8A0A(B BBBGÑ
8F0D(E IGBE  d   „s   =ûÿ&   B�BŽB �B(ŒA0†D8ƒGpÝ
8A0A(B BBBEÊ
8M0A(B BBBE   l   ìs  hAûÿ   B�BŽB �E(ŒD0†A8ƒG`h[pLhA`Y
8A0A(B BBBDR8A0A(B BBB X   \t  Cûÿà   BŽB�B ŒD(†D0ƒ’
(A BBBIã8D@H8A0A
(A BBBHH   ¸t  ŒDûÿ“   B�BŽB �E(ŒD0†D8ƒD@ß
8D0A(B BBBM <   u  àEûÿ÷    BŽB�E ŒD(†A0ƒ³
(A BBBH   °   Du   Fûÿ¶   B�BŽB �B(ŒD0†D8ƒGPæX[`LXBP*XD`YXAPRXi`QhFpKPV
8A0A(B BBBEéX[`LXAPD
8A0A(B BBBAGX[`MXBPX[`MXBP4   øu  ¬Mûÿp    BŒD†D ƒZ(O0U(A _AB   d   0v  äMûÿå   BŽE�E ŒA(†D0ƒz8G@q8A0¹
(G DDIK[
(A BBBFp8[@L8A0 H   ˜v  lOûÿ    B�EŽB �B(ŒD0†D8ƒD`D
8A0A(B BBBKT   äv  ÀPûÿŠ   BŽB�B ŒD(†A0ƒG@÷
0A(A BBBGV
0C(A BBBH    <w  øQûÿ±   B�BŽE �E(ŒD0†D8ƒD`|
8A0A(B BBBHc
8A0A(B BBBKQ
8A0A(B BBBEehEpLhA`D
8A0A(B BBBA   H   àw  TûÿŠ   B�EŒD †D(ƒD@
(A ABBEc(A ABB„   ,x  XUûÿ   B�EŽB �B(ŒA0†D8ƒG€®ˆ^�bˆA€¤ˆL�G˜A O€I
8A0A(B BBBH(ˆi�bˆA€   °   ´x  PZûÿq   B�BŽB �E(ŒA0†A8ƒG°v¸PÀ`¸A°Z
8C0A(B BBBGv¸EÀH¸A°’¸IÀR¸H°u¸OÀ`¸B°~¸HÀH¸A°r¸IÀR¸I°   8   hy  _ûÿ�    GŒD†E ƒt
ABIdABIÃÆÌ   �   ¤y  p_ûÿ   B�BŽB �B(ŒA0†A8ƒDPù
8D0A(B BBBDFXE`RhIpKPkXM`aXFP^XH`HXAP‡XP`QXAP�XP`EhEpTP  H   8z  ìbûÿ+   B�BŽB �E(ŒA0†D8ƒG@‘
8D0A(B BBBK `   „z  Ðcûÿy   L�EŒD †A(ƒD0
(C ABBG¢
(C CBBAkÃÆÌÍC0ƒ†Œ�      èz  ìeûÿ       d   üz  øeûÿö   BŽB�E ŒD(†D0ƒ˜
(A BBBHC
(F BBBIG8W@c8A0U8W@Q8D0d   d{  �gûÿq   B�BŽB �E(ŒD0†D8ƒG`@hWpfhA`¢
8D0A(B BBBIhWpfhB` T   Ì{  ¨kûÿC   B�BŽE �B(ŒA0†D8ƒD@ 
8A0A(B BBBBtH^PHHA@ °   $|   lûÿÉ   B�BŽE �B(ŒD0†D8ƒG ö¨K°H¸FÀX X
8A0A(B BBBE˜¨W°e¨A î¨K°H¸FÀX ¨K°H¸FÀX '¨K°H¸FÀX €   Ø|  ¼wûÿ­   B�BŽB �E(ŒD0†D8ƒG`€
8D0A(B BBBIhWpfhB`M
8M0A(B BBBHòhWpfhA`   L   \}  è|ûÿ¢   B�EŒA †D(ƒD0ä
(A ABBFD
(F HGBE L   ¬}  Hûÿ    B�BŒD †D(ƒD@Ñ
(A ABBI»
(F HGBN d   ü}  øƒûÿ]   B�EŽB �B(ŒA0†A8ƒG@p
8A0A(B BBBB}
8I0H(B BBBJ   Ø   d~  ð…ûÿé   B�EŽE �E(ŒD0†A8ƒG`EhPpIxA€Y`¨h`pFxC€T`mhEpQhA`r
8G0A(B BBBHUh^pFxC€N`ð
8A0A(B BBBD„hPpIxA€Y`‚
8A0A(B BBBMÎhWpQhB`  H   @  Œûÿ   B�BŽB �B(ŒA0†D8ƒDPÙ
8C0A(B BBBAd   Œ  ÈŽûÿA   BŽE�E ŒD(†D0ƒG@aHWPDXB`_@œ
0A(A BBBDw
0A(A BBBAD   ô  °�ûÿ   B�BŒA †A(ƒGPšXZ`BhDpT(A ABBGP |   <€  x‘ûÿT   B�BŽB �B(ŒD0†D8ƒGPC
8A0A(B BBBD�XZ`NXBP'
8A0A(B BBBFrXD`TXBP4   ¼€  X•ûÿø    A†DƒG …
AAE]AA   H   ô€   –ûÿ;   B�EŽE �B(ŒA0†A8ƒFpº
8A0A(B BBBF\   @�  ™ûÿ<   B�EŽB �E(ŒA0†A8ƒD€Ý
8D0A(B BBBB·ˆH�QˆA€ 0    �  ôŸûÿÌ    BŒD†A ƒG0Œ
 DABG ¤   Ô�  � ûÿ"   B�BŽE �E(ŒA0†F8ƒG`€hepAxI€S`˜h\pLhA`«
8A0A(B BBBDehGpNhB`D
8A0A(B BBBFàhLpchA`qhLpfhB`H   |‚  ¦ûÿï   B�BŽB �B(ŒA0†D8ƒDP¦
8A0A(B BBBG \   È‚  ¼§ûÿª   B�BŽB �B(ŒD0†D8ƒG`QhTpIxE€S`‡
8D0A(B BBBG   ,   (ƒ  ªûÿë    BŒD†D ƒ•
ABF   Ð   Xƒ  Ìªûÿ/
   B�EŽE �E(ŒD0†D8ƒG€ˆD�B˜D V€yˆS�I˜D b€yˆK�iˆB€d
8J0A(B BBBIáˆO�NˆB€YˆH�B˜D Y€OˆK�iˆA€ðˆO�NˆA€  |   ,„  (´ûÿµ   B�EŽB �E(ŒD0†D8ƒG€,ˆH�XˆA€X
8A0A(B BBBDxˆX�HˆB€JˆR�fˆB€ h   ¬„  h·ûÿà   B�BŽB �B(ŒD0†D8ƒG Û¨H°}¨A N
8A0A(B BBBHd¨[°L¨A Œ   …  Ü¹ûÿø   B�BŽB �B(ŒA0†A8ƒG€†ˆ_�IˆB€DˆM�TˆB€LˆK�UˆA€[
8D0A(B BBBC÷ˆ`�VˆA€l   ¨…  L½ûÿÊ   B�BŽE �E(ŒA0†A8ƒG€±ˆK�[ˆA€
8A0A(B BBBJMˆb�RˆB€ °   †  ¬ÀûÿÕ   B�BŽB �E(ŒA0†A8ƒD ó¨K°Q¨B í
8A0A(B BBBG,¨D°\¨B ~¨[°R¨A D
8A0A(B BBBH™
8A0A(B BBBE   d   Ì†  ØÅûÿa   B�EŽB �B(ŒA0†A8ƒDPJXM`dXBPXO`QXAPG
8A0A(B BBBG  X   4‡  àÈûÿ›   B�BŽB �B(ŒA0†A8ƒDP5
8D0A(B BBBHÿXN`ZXAP   ä   �‡  $Ëûÿ—   B�BŽB �E(ŒD0†A8ƒG€SˆG�MˆA€ŽˆT�]˜F T€ÉˆZ�XˆA€xˆF�[ˆB€aˆ[�H˜K T€
8A0A(B BBBADˆQ�L˜E U€Y
8D0A(B BBBEŒˆN�gˆA€ 0   xˆ  ÜÐûÿÊ   BŒH†G ƒGP
 AABEd   ¬ˆ  xÓûÿý   B�BŽB �E(ŒH0†C8ƒGPfXO`ZXAP&XO`[XBPÅ
8A0A(B BBBB  l   ‰  Öûÿb   B�BŽE �B(ŒA0†D8ƒD`’
8A0A(B BBBHòh_pKhA`u8J0A(B BBB D   „‰  Ùûÿ�   A†GƒKPÈ
AAC`
FAIk
AAC    8   Ì‰  hÚûÿ
   B�EŒH †D(ƒG@
(A ABBA 4   Š  <ÛûÿÛ    B�BŒA †D(ƒD0Ç(A ABBH   @Š  äÛûÿ�    B�EŒD †D(ƒD0S
(F ABBGL(C ABB     ŒŠ  (Üûÿ)       `    Š  DÜûÿÿ    B�EŽE �E(ŒD0†D8ƒGpU
8A0A(B BBBAt8A0A(B BBB   $  ‹  àÜûÿC   B�EŽB �B(ŒA0†A8ƒG •
8A0A(B BBBE&¨B°M¨B �¨B°L¨A v¨X°L¸FÀT b¨X°L¸FÀT j
8A0A(B BBBK²¨^°V¨A ˆ¨W°L¸FÀT Ú¨E°L¸FÀT N¨^°V¨A I¨W°L¸FÀT y¨E°L¸FÀT  D  ,Œ  çûÿm   B�BŽB �B(ŒA0†D8ƒG�Á˜^ N˜B�=˜B F˜A�W˜b M˜B�
8A0A(B BBBGÊ˜H X˜A�I˜N `˜B�¸˜D e˜B�l˜E O˜A�`˜[ M˜A�u˜D H¨C°N�a˜P Z˜A�r
8A0A(B BBBE™˜L M˜B�â˜N t˜B� ˜d P˜A�     t�  0÷ûÿ(       Ü   ˆ�  L÷ûÿÔ	   B�EŽB �E(ŒA0†A8ƒD``hPpOhA`hMpWhF`@hSpHhN`šhPpVhA`²
8F0A(B BBBDohPpCxF€a`x
8C0A(B BBBCØhLpDxI€R`]hKpFxC€^`[hBpAxI€K`   l   hŽ  L üÿL   B�BŽE �E(ŒD0†D8ƒGPZ
8A0A(B BBBGHXP`hXAPL
8A0A(B BBBA 4   ØŽ  ,üÿä    BŒD†D ƒw
ABD@NI H   �  äüÿ   B�BŽB �B(ŒD0†A8ƒGp”
8A0A(B BBBF(   \�  ¨üÿM    A†DƒG X
LAO  (   ˆ�  Ìüÿ°    A†DƒG s
GFL  H   ´�  Püÿû   B�EŽB �B(ŒA0†D8ƒD`‡
8A0A(B BBBA\    �  üÿ.   B�BŽB �E(ŒA0†A8ƒGpxQ€LˆF�TpD
8D0A(B BBBF  p   `�  Ôüÿ•   B�BŽE �E(ŒG0†A8ƒGh[pBxD€Q`yhTpVhA`D
8D0A(B BBBDHhHpKxB€]`T   Ô�   
üÿ   B�BŽB �B(ŒD0†A8ƒF`–hTpRhA`L
8C0A(B BBBHx   ,‘  ¸üÿ|   B�BŽE �E(ŒA0†A8ƒD`°
8A0A(B BBBA‡
8A0A(B BBBHî8Q0F(D BBB <   ¨‘  ¼üÿ¥   Q†DƒF0"
AAAO
DÃKÆRtÃÆ \   è‘  ,üÿ(   B�BŽB �E(ŒA0†D8ƒD`Å
8A0A(B BBBEu8A0A(B BBB$   H’  üüÿ>    A†PƒI PIF    p’  üÿ+       l  „’  0üÿÙ   B�EŽB �E(ŒD0†C8ƒJ�n˜C M˜A�˜d L˜B�v˜E B¨E°K�q˜b P˜A�ç˜P P˜B�S˜T `˜A�o
8A0A(B BBBER˜U U˜A�³˜U M˜I�X˜U W˜I�a˜J _˜A�d˜E Y˜A�m˜K E¨D°B¸EÀY�¯˜Q Y˜A�x˜K U˜B�Ä˜L Z˜B�v
˜K KU˜Q  X   ô“   !üÿÜ   BŽB�B ŒA(†D0ƒDPJ
0A(A BBBG%
0A(A BBBA  X   P”  $#üÿ   B�BŽB �B(ŒD0†A8ƒGpã
8D0A(B BBBDGx]€[xAp  \   ¬”  è%üÿ\   B�EŽB �B(ŒA0†D8ƒG€À
8D0A(B BBBDˆP�fˆA€  4   •  è'üÿ­    B�EŒD †H(ƒK0†(C ABBL   D•  `(üÿ
   B�JŒA †A(ƒG0_
(D ABBCr
(D ABBE   T   ”•   )üÿ(   B�BŽE �B(ŒA0†A8ƒD`”
8D0A(B BBBF]hRp\hA`L   ì•  ø*üÿ%   B�BŽB �F(ŒD0†A8ƒI A
8A0A(B BBBK      <–  Ø1üÿ,          P–  ô1üÿ~       H   d–  `2üÿÎ    B�EŒD †A(ƒG0j
(A ABBE}(C ABB  <   °–  ä2üÿý    BŽB�B ŒA(†A0ƒG@å0A(A BBB@   ð–  ¤3üÿ{    E†DƒD \
AAMg
AAGDCAHÃÆ  \   4—  à3üÿ»    BŽE�B ŒD(†D0ƒp
(A BBBHd
(F DGBIH(Q GDB   H   ”—  @4üÿ¢   B�BŽB �B(ŒA0†A8ƒG@ƒ8D0A(B BBB   x   à—  ¤6üÿÇ   B�EŽB �B(ŒA0†A8ƒD��˜Q V˜B�#
8A0A(B BBBJ
8A0A(B BBBF   |   \˜  ø:üÿ	   B�EŽB �B(ŒA0†A8ƒD�µ
8A0A(B BBBHw
8D0A(B BBBLÃ
8H0F(G IBBE H   Ü˜  ˆAüÿ   B�BŽB �B(ŒA0†A8ƒG@¼
8D0A(B BBBF ¼   (™  \Büÿ    B�BŽB �B(ŒA0†A8ƒJð~øL€UøAðøQ€pøBðpøO€jøAð*øa€GˆA�B˜B Uðc
8A0A(B BBBC)øV€vøAðm
øV€[  8   è™  œNüÿÍ    BŒD†D ƒƒ
ABHS
ABB   H   $š  0Oüÿ9   B�BŽB �B(ŒD0†A8ƒDP3
8A0A(B BBBBD   pš  $QüÿÍ   BŽQ�N ŒH(†A0ƒâ8P@`8A0}(F DBB È   ¸š  ¬Rüÿ—   B�BŽB �B(ŒD0†A8ƒGpq
8A0A(B BBBAPx`€]xApRxP€oxBp#xZ€^xAp…
8J0F(B BBBFtxN€\xApkxQ€XxJpdxB€JxApÉxB€KxBp   ,   „›  €_üÿØ    MƒG i
ABxFÃR ƒ  X   ´›  0`üÿÄ   B�EŽE �B(ŒD0†A8ƒD`
8O0A(B BBBH©hMp\hA`   H   œ  ¤cüÿp   BŒD†C ƒž(I0B8B@AHDPHXF`K O
AB\  @   \œ  Èeüÿ   BŽB�B ŒA(†D0ƒGPƒ
0A(A BBBC`    œ  ”küÿL   A†AƒG@öHSPYHB@Â
AAGiHOPGXG`GhGpGxG€N@DHVPbHA@ $   �  €süÿ‚    A†IƒD qAA8   ,�  èsüÿh   B�BŒD †D(ƒG@ö
(A ABBA`   h�  wüÿµ   BŽE�E ŒD(†D0ƒ_8E@c8A0Z
(D EBBMZ8E@U8A0\8O@U8B0  H   Ì�  xxüÿ'   B�BŽE �E(ŒD0†A8ƒDPÊ
8G0C(B BBBM H   ž  \yüÿV   B�BŽB �B(ŒA0†A8ƒD` 
8A0A(B BBBHP   dž  p�üÿ´   B�BŒA †D(ƒG0e8A@[8A0i
(I ABBGŽ8`@H8A0H   ¸ž  Ü‚üÿÈ    B�BŽB �B(ŒD0†D8ƒKPo
8D0D(B BBBF 8   Ÿ  `ƒüÿ™    B�EŒD †E(ƒK@P
(A ABBG    @Ÿ  Äƒüÿ          TŸ  Ðƒüÿf              lŸ  H„üÿÀ          €Ÿ  ô„üÿ‰       H   ”Ÿ  p…üÿD   B�BŽB �B(ŒA0†A8ƒG@}
8A0A(B BBBHX   àŸ  t‰üÿ   B�EŒD †D(ƒG@Q
(F ABBF{
(A ABBGjHZPOHA@   (   <   8Šüÿ‹   A†DƒG ü
LAK 8   h   œŒüÿC   B�BŒA †A(ƒG0#(I ABB   T   ¤   °�üÿY   B�EŽE �E(ŒD0†D8ƒG@Æ
8D0A(B BBBEÓHDPPHA@8   ü   ¸�üÿx   HŒH†C ƒF
CBJC
CBH  4   8¡  ü�üÿ_    B�BŒA †A(ƒD0K(D ABB(   p¡  $‘üÿ²    A†DƒD y
AAD 8   œ¡  ¸‘üÿç    EŒO†I ƒp
ABHV(X0H8L@K ä   Ø¡  l’üÿ   B�HŽE �E(ŒD0†A8ƒD€€ˆa�KˆA€F
8A0A(B BBBFÅˆT�NˆB€hˆE�LˆA€Qˆ^�LˆA€D
8A0A(B BBBCðˆY�F˜A J¨D°O€zˆL�B˜E O€eˆO�kˆA€X   À¢  ”–üÿ   B�EŽB �B(ŒA0†A8ƒDp¯xN€`xAp}
8A0A(B BBBJ   0   £  Hšüÿë    A†IƒD ™
DADuDAH   P£  ›üÿÀ   B�EŽE �E(ŒA0†D8ƒDP’
8D0A(B BBBG\   œ£  x�üÿ€   B�BŽB �B(ŒA0†A8ƒD€bˆE�QˆA€ˆ
8D0A(B BBBD  l   ü£  ˜ üÿÕ   B�BŽB �B(ŒA0†A8ƒDp0xc€AˆI�K˜B L¨E°OpR
8D0A(B BBBI  4   l¤  ¢üÿ¹    A†FƒG B
DAKa
DAJ 0   ¤¤  �¢üÿ”    JƒT
JD
MF
AF
AFAÃ   Ø¤  ü¢üÿ¬       8   ì¤  ˜£üÿŒ    B�BŒA †D(ƒG0q
(A ABBI  p   (¥  ì£üÿ   B�BŽB �B(ŒA0†A8ƒG@ï
8A0A(B BBBFÅHNPUHA@¥HOPWHG@PHNPUHA@d   œ¥  ˆ©üÿc   B�BŽB �B(ŒA0†A8ƒG@ß
8A0A(B BBBFHNPUHA@†HNPUHA@ €   ¦  °®üÿœ   K�EŽE �B(ŒA0†D8ƒD`Q
8A0A(B BBBEÖ
8AÃ0IÆ(GÌ BÍBÎBÏKÀÃÆÌÍÎÏH`ƒ†Œ�Ž� @   ˆ¦  Ì°üÿß    B�D�B ŒD(†A0ƒD@f
0D(A BBBF    Ì¦  h±üÿh          à¦  Ä±üÿ\          ô¦  ²üÿ�          §  œ²üÿ          §  ¨²üÿº    {[   4§  P³üÿR         H§  œ´üÿ“          \§  (µüÿ#    Aƒa   <   x§  <µüÿ�    J�EŒD †D(ƒH0R(A ABBIÃÆÌÍ      ¸§  Œµüÿ.    Aƒ]
BM    Ø§  œµüÿ>          ì§  ÈµüÿL       H    ¨  ¶üÿW   B�BŽB �E(ŒD0†A8ƒDPO
8A0A(B BBBC(   L¨  ¸üÿa    F†DƒG DAAIÃÆ $   x¨  \¸üÿ[    A†DƒG LAA    ¨  ”¸üÿZ          ´¨  à¸üÿF       (   È¨  ¹üÿ�    BŒAƒD0t
ABB  T   ô¨  €¹üÿÓ    BŽE�B ŒD(†D0ƒg8F@M8A0G
(L IDBJA(H GDBH   L©  ºüÿF   B�EŽB �E(ŒD0†D8ƒDPƒ
8A0A(B BBBI    ˜©  »üÿW       L   ¬©  X»üÿñ    J†DƒG {(D0Z(A ]
FÃHÆF[(G0T(A MAAJÃÆ4   ü©  ¼üÿ®    B�BŒD †D(ƒG0‘(D ABB8   4ª  €¼üÿé    B�BŒD †D(ƒG0º
(D ABBJ H   pª  4½üÿý   B�EŽE �E(ŒD0†C8ƒH`N
8D0A(B BBBE0   ¼ª  è¿üÿë    KŒH†G ƒu
ABFRÃÆÌH   ðª  ¤ÀüÿÐ   B�BŽB �B(ŒA0†A8ƒD`ý
8D0A(B BBBH 0   <«  (Âüÿ§    A†HƒG o
FHKLAA,   p«  ¤Âüÿ“    J†AƒG0^
AAFXÃÆX    «  Ãüÿ2   B�BŒD †A(ƒG0–
(D ABBAÊ8T@R8A0G
(A ABBB  (   ü«  øÄüÿ�    M†DƒH dAAAÃÆ T   (¬  \Åüÿ   B�BŽB �B(ŒA0†D8ƒD@Z
8D0A(B BBBHNHNPXHA@X   €¬  $Çüÿ   BŽB�B ŒD(†A0ƒQ
(A BBBEm8N@U8A0A
(A BBBGl   Ü¬  èÈüÿr   L�BŽB �B(ŒD0†A8ƒGP¡XN`PhBpIP{8A0A(B BBBCÃÆÌÍÎÏHPƒ†Œ�Ž�   (   L­  øÊüÿ}    BŒD†D ƒoAB  4   x­  LËüÿ·    A†DƒG x
FAED
CAH 8   °­  ÔËüÿŸ    B�EŒD †D(ƒF0x(D AFB    `   ì­  HÌüÿÝ   R�BŽE �E(ŒA0†D8ƒFP[
8C0A(B BBBAD
8F0A(B BBBAH   P®  ÄÍüÿ§    BŽB�B ŒA(†A0ƒR
(C BBBEu(C BBB   œ®  (ÎüÿI          °®  dÎüÿ          Ä®  pÎüÿ]       @   Ø®  ¼Îüÿ
   B�BŽB �E(ŒA0†D8ƒð0A(B BBB  0   ¯  ˆÏüÿ>    A†DƒG W
AAKKAA 0   P¯  ”Ïüÿ>    A†IƒG W
AAFKAA D   „¯  °Ïüÿ&   BŒD†D ƒÂ
HGEi
ABDI
MBH     Ì¯  ˜Ñüÿq         à¯  Ôüÿ         ô¯  ×üÿÀ         °  ¼Úüÿ|         °  (Ýüÿ         0°  4ßüÿ5         D°  `áüÿH         X°  œäüÿ�         l°  (çüÿy         €°  ”êüÿÒ         ”°  `ìüÿ5       @   ¨°  Œìüÿê   BŽB�B ŒA(†A0ƒG@¦
0A(A BBBC   ì°  8òüÿ†   Aƒ]
A     ±  ¨óüÿ¾           ±  Tôüÿ[       X   4±   ôüÿó   B�BŽB �B(ŒD0†D8ƒGPQXW`RhApkPW
8A0A(B BBBB(   �±  Dùüÿb    BŒD†D ƒPAB  8   ¼±  ˆùüÿf   MƒG Ú
OÃKDACÃH ƒd
MÃGH   ø±  ¼ûüÿR   B�BŽE �E(ŒA0†D8ƒG@»
8A0A(B BBBA    D²  Ðüüÿe    |h h   \²  XýüÿÛ   B�BŽA †A(ƒD`Ä
(E ABBHc
(C ABBELhYpQhB`h
(C ABBH H   È²  Ìÿüÿ=   B�BŽE �E(ŒD0†D8ƒG@%
8A0A(B BBBA<   ³  Àýÿ›   BŽE�E ŒD(†A0ƒ9
(A BBBO     T³   ýÿ7   F Ã
G   p³  Dýÿ          „³  Pýÿ       H   ˜³  \ýÿÉ   B�PŽI �I(ŒA0†D8ƒG`æ
8A0A(B BBBH$   ä³  àýÿÔ   B�EŒD †C(ƒG0   ´  ˜ýÿ           ´  ¤ýÿ          4´  °ýÿ              L´  ¨ýÿ	    D(   `´  ¤ýÿÆ    A†AƒJð™
AAI   Œ´  Hýÿ           ´  Dýÿ       L   ´´  @ýÿû   B�EŒD †D(ƒJ€Õ
(A ABBDq
(A ABBA                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                         `ú       ú      €V                             “ï                                                                                        I                                   tï                                                                                        I                                   {ï                                                                                        R                                   †ï                                                                                        R                                   �ï                                                                                        I           `‹     Œ     ‡     Ð‡     À�     0‹     Hˆ     `‰     0Š     P†     pˆ     ˆŠ            ü      Ð     À!     €ú      €û      p�     H�     �     è�     �     0�     Ð�     8�     Ø�     À�     @�     ¨�      �     �     €�     °�      �     x�     Ø±     ¾     Ð²      ³     ñ     p´     f     ›     ê     Pµ      µ          ¨¶     0·     X·     €·     ª     Ù     û     ˜¸     @¹     [     „     ¨     Ö     í          *     ˜º     ?     ˜»     V     8¼     ˆ¼     à¼     ½     (½     °½     ¾     À¾     0¿     À¿     À     î     àÀ     P	     �Á      Â     €Â     °Â     Ã     (Ã     ˆÃ     (Ä     ç	     
     xÄ     °Ä     ÐÄ     "
     :
     xÅ      Æ     hÆ     ÀÆ      Ç      Ç     š
     ¸È     (É     µ
     xÉ     ú
          øÉ     @     @Ê     hÊ     ÈÊ            Þ             è              p             ¼W
            pV                          xV                   õþÿo    `             �             ˆ      
                                  è_            ˆ                           èQ             à)             (      	              þÿÿo    €)      ÿÿÿo           ðÿÿo    ¤'      ùÿÿo    z                                                                                                                                                                                                                                              P}                                                                                                                                                                                                                              \                     6p      Fp      Vp      fp      vp      †p      –p      ¦p      ¶p      Æp      Öp      æp      öp      q      q      &q      6q      Fq      Vq      fq      vq      †q      –q      ¦q      ¶q      Æq      Öq      æq      öq      r      r      &r      6r      Fr      Vr      fr      vr      †r      –r      ¦r      ¶r      Ær      Ör      ær      ör      s      s      &s      6s      Fs      Vs      fs      vs      †s      –s      ¦s      ¶s      Æs      Ös      æs      ös      t      t      &t      6t      Ft      Vt      ft      vt      †t      –t      ¦t      ¶t      Æt      Öt      æt      öt      u      u      &u      6u      Fu      Vu      fu      vu      †u      –u      ¦u      ¶u      Æu      Öu      æu      öu      v      v      &v      6v      Fv      Vv      fv      vv      †v      –v      ¦v      ¶v      Æv      Öv      æv      öv      w      w      &w      6w      Fw      Vw      fw      vw      †w      –w      ¦w      ¶w      Æw      Öw      æw      öw      x      x      &x      6x      Fx      Vx      fx      vx      †x      –x      ¦x      ¶x      Æx      Öx      æx      öx      y      y      &y      6y      Fy      Vy      fy      vy      †y      –y      ¦y      ¶y      Æy      Öy      æy      öy      z      z      &z      6z      Fz      Vz      fz      vz      †z      –z      ¦z      ¶z      Æz      Öz      æz      öz      {      {      &{      6{      F{      V{      f{      v{      †{      –{      ¦{      ¶{      Æ{      Ö{              ÿÿÿÿÿÿÿÿ                        ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ8{
     °       €M     `f     4       P     B       @     2       Ð     G       à     3       à     @        g     H       @g     I        t     6       0                      î     `                                                    î                                    (î            @                      7î            0                      Lî            (                                                                                      `{
             €      @h     I       `h                     î     °ÿ                                                                                      0ï     ÿ      ‚                                                      î      s             À~     `i                                                            Î~             ¯                                                             Eï     �                                                                                                                                      @                   @                                      l             @k                                             @G             pý                                                                                                      îì     ðü      �H                     Ùì      ý      @I                     aï     ý                            oï     �g                                                                                             üë     ¾     ‚               Îê     ù     ‚       àr     ì      Ï     ‚               uì      A     ‚               …ë     à‚     ‚               ¯ë      ‰     ‚               Œö     pÊ     ‚               Œì      °     ‚       €p     ì     `ê     ‚        o     +ì     €9     ‚       `m     Fì     �Ò     ‚       @j     Zì     €÷     ‚       €i     ÷ê     àk     ‚               Ôê     j     ‚                                               öì     PQ     ‚               ¨ì     ðI     ‚               ¤ì      °     ‚        M     }ë     €T     ‚               »ë     ’     ‚               ;ì      M     ‚               ]     àK     ‚               uì     ÐM     ‚               }ë     D     ‚               »ë     €l     ‚               x     àŠ     ‚               ]     @R     ‚               uì     0T     ‚               }ë     P     ‚               »ë     €     ‚               Äë     °˜     ‚               ¾ê      X     ‚       @R     Âì     Pí     ‚        W     ³ì     ðê     ‚       €W     í     �†     ‚        X     €ì     PU     ‚        \     Tí     ÀÞ     ‚        ^     êë     `¼     ‚       à^     jì      ø     ‚       €_     ]     €[     ‚               uì     p]     ‚               }ë     à×     ‚               »ë     0…     ‚               tì     À     ‚       @a     }ë     €p     ‚               Æê     àa     ‚               Îê     0d     ‚       àd     »ë      Ž     ‚               mí     Ðÿ     ‚       àe     Ôê     j     ‚               ÷ê     àk     ‚               Zì     €÷     ‚       €i     Fì     �Ò     ‚       @j     +ì     €9     ‚       `m     ì     `ê     ‚        o     Œì      °     ‚       €p     Œö     pÊ     ‚               ¯ë      ‰     ‚               …ë     à‚     ‚               uì      A     ‚               ì      Ï     ‚               Îê     ù     ‚       àr     üë     ¾     ‚               _î     Àÿ      ð                     hî     Àÿ      ð                     pî     P      à                     zî     P      à                     ƒî      ý      p                     �î                                     šî                                     £î     0ý                              °î     0ý                              ¼î     @ý                              Éî     @ý                              Õî     Pý                              ßî     Pý                              èî     @     À                     öî     @     À                     ï     À#                          ï     Ðý      �                     "ï     PA                                                                             ¾     "ó     Ã     Ñ     Ù     é     ñ     àù     ö     x     ÿ     Ü           ©ù     GCC: (GNU) 14.2.1 20250110 (Red Hat 14.2.1-7)            GA$3a1 ¯ù      ¯ù               GA$3a1  p      p               GA$3a1 ¼W
     ÄW
              GA$3a1 °ù      iú               GA$3a1 »W
     »W
              GA$3a1 »W
     »W
              GA$3a1 p      p               GA$3a1 ÄW
     ÉW
                                 ñÿ                
     €ú      ù       >     €û      |       w      ü      ‡       ¢     �ü      S       Ú     ðü      	            ý      	       J    ý      	       †     ý      	       ¤    0ý      	       Á    @ý             Þ    Pý             ø    pý      [       $    ‘            Q    Ðý      @       r     |      X       ‰    þ      õ       §    ÿ              º    0ÿ      n       æ     ÿ                 °ÿ             A    Àÿ      E       Z                 t    0             ‡    P      /       ¡    €      ³      ½    @            Ó    `     Ô      ç    @     y           X|      x                 x      9    À     '      M    ð     A       f    @     š      ”    à     j      «    P     )       Ä    Ð|      …      Õ    U~      y       ï    Î~      R          àe                ‘            !    €     ’       `          µ       ‘    à     å       «     €      „       Ä    ¤€      '       Ü    Ð     ³      ú    �     }                ª       ;    À     ª       Y    p     h       w    à     h       ‘    Ë€      È      µ    “–      „       Ó    —      K      ô    ð     õ                 }       L          }       z    b˜      á       �    C™      D      Ã    P     Ë       à    �L            í          2       "    ‡š      ¨      G    /œ      `       ^    �œ      s      ‰    `     –       ±          Q       í    `     	       	    p     ²      '	    0     ð       N	          Ä       ]	    ð     Ì       †	    À           ¬	    Ð     ë      å	    À!     ÷      
    À#     y       <
    @$     X      j
     '     °      ˆ
    Àh             ¡
    P)     ð      ¼
    @,     á      Ú
    02     8      ó
    p8                f     @       +    À�     @       7    €:     ß      _    ¡      2       €    `>     ´      ¨     @     *      Ê    PA     f      ì    ÀB     ƒ          PF     1      #    �H     ¨       Y    @I     ¨       “    ðI     è      Ø    °�            ñ     �                àK     è      :    ÐM     h      p    @R     è      ¦    0T     h      à     X     Ø      
    €[     è      =    p]     h      t    àa     O      «    0d     `      à    �g     @           Ðg     1      2    j     Ì      q     ‘            }    àk     ¯       º    ˆ�            Ï    �l     ¥      à    @n     1          4¡      "      #    ‘            /    €p     t      f     |     `      ‚    `€     =       ™     €     4      ¯    à‚           õ     ‰     Ÿ      ,     Ž     
      d    °˜     :
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      ù&    ˜�            '    PQ           T'    Ð}            k'    È}            ‡'    À}            ž'    ¸}            º'    `\     '*      û'    à{            (    Ø{            .(    Ð{            E(    È{            a(    À{            x(    ¸{            ”(    �{            «(    ˆ{            Ç(    €{            Þ(    x{            ú(    °{            )    ¨{            -)     {            D)    ˜{            `)    �†     E      š)    àŠ     &      Ò)     |            é)    ˜|            *    ’     ·"      H*    `}            _*    X}            {*    P}            ’*    H}            ®*    @}            Å*    8}            á*    0}            ø*    (}            +     }            ++    }            G+    }            ^+    }            z+     }            ‘+    ø|            ­+    Ð´     é)      ú+    P{            ,    H{            -,    @{            D,    8{            `,    0{            w,    ({            “,     {            ª,    {            Æ,    ÀÞ     ¡      -    pà     Z      P-    pz            g-    hz            ƒ-    `z            š-    Xz            ¶-    Pz            Í-    Hz            é-    @z             .    8z            .    h�            J.    p�            x.    `�            ¦.    Ðÿ     [      ä.    0     Ï<      /    °x            0/    ¨x            K/     x            a/    ˜x            |/    �x            ’/    ˆx            ­/     x            Ã/    x            Þ/    €x            ô/    xx            0    px            %0    hx            @0    `x            V0    Xx            q0    Px            ‡0    Hx            ¢0    @x            ¸0    8x            Ó0    0x            é0    (x            1     A           :1    D     ý      m1    ð|            „1    è|             1    P     ç      ×1    �|            î1    ˆ|            
2    <©      Ú      32    à~            _2     i     ˜      ‰2    ¯      �J      ¡2     h             Á2    @f             Û2    ˆ�            ò2     �            3     �            53    ð�            U3    ø�            p3    È�            …3    (�            ž3    ¸�            ½3    X�            Ù3    P�            é3    °�            4    ˜�            14    ��            W4    à�            z4    ¨�            —4    €�            ¥4    às             Þ4    Às             5     s             G5    €s             5    `s             Ç5    @s              6     s             96     s             ~6    àr             »6    Àr             ø6     r             97    €r             v7    `r             µ7    @r             ö7     r             68     r             p8    àq             §8    Àq             à8     q             9    €q             V9     ~            m9    ˜~            ‰9    `q             À9    `p             ü9    @p             ::     p             u:    @q             «:     q             ä:     q             ;     p             E;    ào             v;    �~            �;    ˆ~            ©;    €~            À;    x~            Ü;    p~            ó;    h~            <    `~            &<    X~            B<    Ào             |<     o             µ<    €o             ñ<    `o             )=    àp             a=    Àp             ¢=     p             ê=    €p             %>    @o             _>    P~            v>    H~            ’>    @~            ©>    8~            Å>    0~            Ü>    (~            ø>     ~            ?    ~            +?     o             a?     o             –?    àn             Î?    Àn             @     n             :@    ~            Q@    ~            m@     ~            „@    ø}             @    ð}            ·@    è}            Ó@    à}            ê@    Ø}            A    €n             KA    `n             �A    @n             ÚA     n             !B     n             kB    àh     h       {B    `f             –B     g     @       ¯B    @g     È       ÈB     t     ø      áB    @h             C    `h     P       $C     s     h       LC    À~             ZC    `i     0       pC     l     à      �C    @k     È       ÊC    àr     -       ûC    €p     Y      ?D     o     l      {D    `m     —      ·D    @j           ÷D    €i     ¹       3E     M     ž      }E    @R     Ë      ¨E     W     V       âE    €W     x       F     X     ó      ZF     \     ë      ”F     ^     Ù       ÛF    à^     ‰       G    €_     ¼      RG    @a     …      ŽG    àd     é       ÄG    àe     Š      H     �            -H    ¨�            OH    À�            nH    Ð�            ‡H    Ø�            ¤H    è�            ÄH    �            áH    �            ýH    �            (I    0�            =I    8�            aI    @�            uI    H�            ŠI   ñÿ                •I    °ù              —I    àù              ªI     ú              ÀI    €w            ÌI    xV             óI    `ú              ÿI    pV             J   ñÿ                +J   ñÿ                5J    @q     J      RJ   ñÿ                [J    Pï     Ç      zJ   ñÿ                …J    À<     t      ›J   ñÿ                ¢J     «     $      ¸J    P­     \      ÓJ   ñÿ                àJ    `ª     ?       ÌK   ñÿ                ùJ    Àù            K   ñÿ                K     	           &K         &      AK   ñÿ                KK     ÷     
      fK    ø     Û       €K   ñÿ                ‰K   ñÿ                ’K   ñÿ                �K   ñÿ                ¦K     
     &      ¿K   ñÿ                ÈK   ñÿ                ÔK   ñÿ                ŠI   ñÿ                ãK    ÈG                  ñÿ                ñK    Ð
     À      ýK    L     “      L    pV     p       "L     
           .L    x     ñ      <L    àV     å      UL    P1     m      lL    `ÿ     A      wL    pß     a      �L    �w     q       ¡L    Ð“     g      ¯L    @·	     ‰       ¿L     ô	     Z       ÒL    À�            éL    `Õ     ¢      ùL    €á     I	      M    ð—     $      M    Pï	     #       (M          Ž       ;M    €Y     3+      IM    À'
     �      UM    à-
     Ò      aM    à
            jM    ž           }M    P§           ‡M    ðø     �       ™M    Ðð     þ      ¥M    pP	     
      ²M    �Á     Š      ¿M     	     Ô	      ÍM    ð0     a       ÛM    pÏ     ì      ëM    ÐX            üM     8
     ó      N     q     y      'N     U
            /N     Ñ     à      =N    p	     (       QN    �[	     Î       dN     
     Ý      wN    `õ     �      ƒN    `9     +      ¡N    `     ´      ­N    0í            ¼N    ðÊ     I      ËN    @½	     ‹      ×N     ê	     ß       âN    Pí     w      óN     7           O    Pª     Ç       O    °2	     |      +O    ÀO	     ­       ;O     f	     	      KO    @ð	     >       TO    
     }       cO    �>     ª      qO    `E
     =      }O    pÔ     œ      ‘O    Ð�     u      ¡O    Ðù     ó      ­O    pö     {      ÀO    @     T      ÎO    0     B       ÜO    à¨     ø       ìO    Ðµ	            ÿO    ì           P    ðá	     c      0P    ðÀ     /
      >P    ÀT
     	       FP    �½     (      UP    ÐN     L       kP    ÀÕ     Ê      |P    À¸     9       ŽP    €Ú     è      ŸP     Ú	     ”       ªP    �{     É      ÆP    P/     ë       ØP    `‡     ­      ìP    Ðò           ýP    €!	     L      Q    °      Æ       Q    àA
     e       &Q    °À     Ó       5Q     )     “      TQ    �
     I       \Q    °     ™       mQ    °Ù     Ì       |Q    Ð¿	     C      �Q    Ð'	     û      �Q    @J	           «Q     À     ë       ¹Q     !     —       ÊQ    `â     T      ÙQ    €@
     R      çQ    pë	     \       õQ     w     p        R    p
           R    €     ¾      "R     ³     [      0R    P£	     ‚       BR    P½     ª      YR    À„     ý      hR    P§     b       tR    €å     —      ‚R    ÀU
     û      �R    Ð¢     z      —R    °î	     “       ¨R    €±     …       µR    ¼W
             »R    p÷	     W       ËR    àk           ßR    ©     1      ïR    pì	             S    €u           S     Ì	           !S    0"
     5      .S         ž      ?S    ð.     W       LS    ÐÈ           aS    À”     ]      }S     ¼	           �S    à     õ       ŸS    z     t       «S    �²           ¼S     Ø     ­      ÏS    P«           ßS                ïS    `ô	     F       úS    �d     é1      T    `»     ï      T     Ñ	     À      -T         Á      <T    `á            OT    ðÐ     ™      iT    °U
            sT    `Å	     ²       „T    P
           ’T    ÀÑ     ø      ªT    à            ºT     Ú	     ¬       ÉT    €ç	     œ      ÚT     K
            òT    à
     §       
U    Ðð	     W      U    €
     2      "U    °
     >       ,U    ð5
     †      >U     Á	     Y      PU    Ð·	     D      cU    à 
     “       nU    0¢     “       {U    p
     >       …U    07	     ¥      •U     ­     <      §U    à     4       ²U     Æ	     ç       ÃU     
     ]       ÓU    €ë     Ã      àU    €"            íU    Ðø	     ®       úU    Ðê     Ž       	V    �=     Z      V    0€	     —      +V    Àu     q      AV    Ç	           RV    °·           aV    °¼     Ò       qV    Pa	     Ç      ƒV    @     3       ™V    à     "      ªV    Pí	     R      ½V    ðC     &      ÒV    P’     y      áV    p.     y       íV     ì     Ê      úV     m           W    @0     ¨       W    pý	     ë       ,W     ‡     �       7W    À¸     {      HW    €’	     p      VW          R      bW    N     ±       oW     `     D      |W    ²     }       ‡W    `
     
      —W    På     ï       W    °ô	     �       ªW    @ª	     V      ¹W    �T
            ËW    ÀÁ           ×W    @           éW     ª     !       ÿW    Ð     ñ      X    @J
     7      #X    Ð¶     Ü       2X     H           KX    À!     v      dX    €ð	     L       pX    °     z      €X    ð     -      �X    Ð2     ë      ŸX    0R     ´       °X    ðñ     b      ÂX    À²     ü      ÑX    0     ì       æX    pÞ     4      ôX    °ù     ÿ       Y    ÐT
     Æ       Y    àÎ     à      &Y    P:	     +       2Y    Ð–            GY    `´	     È       ZY    €     �       hY    °5     á      €Y    Ê     Ó       ŽY    pú	     ý      ¥Y    ð=           ºY    °M     ÷       ÉY     -     ´      êY     	     m      øY     ¹     a      Z    �ÿ     ›      Z    €     O      +Z    @8
     [       :Z    àÓ           IZ    à£	     h      ^Z    ð     9      nZ    `1     M      €Z    €V             �Z    °:     4       Z    à8	     (      ¯Z    €ï	     �       »Z    �Ù     Õ      ËZ    ð	     .       ÚZ    P}            åZ    �
     |      ñZ    Àé     A      
[    °
           [    `×	     Õ      ,[    Pk     �       ;[    €@     ‹       J[    0µ	     ™       a[    `*
     y      m[    °¢     M      w[          }      —[    p$
     H      £[     Ë     µ      ¶[    pZ     Š      Ð[    @Y     T      â[    P
     Ÿ       í[    @Ì     .      ü[    `]	     {       \    @     Ú      \    Pn	            -\    @Þ           A\    P{	     Í       Q\    pF     G      `\    àâ     ›      r\    0œ     (      ‚\    A     Ü      ‘\     ¥     ¡      ¤\    �"     ü       ´\    @¨     Ã       Á\    �     ¢      Ð\    0     Á       á\    Ð)	     .      ò\    °Ü     �      ]    °ú     C      ]    �
     ·        ]    à©     ;      0]     ë	     h       :]    Ðe     q      N]    ð,     }      _]    °‡     ë      t]    €     ^       Š]    ðb     ”      ”]    àÛ	           ®]    >
     f      À]     Å	     _       Ò]     ^	     ¢      à]    P     &      õ]          Õ      	^    À$	           ^    °     Ð      )^    @Ù	     ¹       5^    �O
     Ô      @^    ß     	      M^    Ð#	     ä       ]^    `²     R       i^     š           t^    àÏ            �^    ð{           Ž^    p£           ž^    @z     C      ¶^    PÛ	     Œ       Æ^    �#     º      Û^    À4     •      ü^    `´     Ì       _         È       _    [	     ~       )_    €ù     )       4_    °Ž	     Ä      J_    ðî     ý      ^_     H
     ›      p_     �     Ž       ‚_    €7
     ¾       Ž_          Ñ      ±_    Ù     ù      ½_    €ù	     é       Ð_     \     ±      ë_     �     £      ø_    @$     ù      
`    Àÿ     ‘      `    ÐÎ           '`    ð÷     e      A`    �t     {       O`    €            ]`    €K
            s`    `~	     Í      �`    0µ     "      š`     ›	     L      §`    0J     à      ·`    €Ã	     x      Â`    `ù     –      Õ`    €–     *      ê`    à]	     »       ÷`    Û     ž      a    Ðü     ¾      %a    P     ¶      8a     ÷     “      Ka    ð     ß       ]a    0ª            qa    €     c       …a     s            ™a    p½     ì      «a     \             ´a          Á      Âa    €Q	     (      Óa          ø      äa    °     S       ða    @é     ~       b     w            ,b    Ð÷	     ñ       8b     ¶     Ä       Eb     (     ×       Tb    À©     ;       ib    `Ã     e      yb    Ð�	     Ø       ‰b     ö	     F      –b    ðO     V      ¦b    °ß     ®      ²b    Ð     1      ½b    `0     f      Ûb    P`           õb     =
     b       c     â     -       c     -	           ,c    ð”	           ;c    �z     V      Hc     ¡     A      Vc    u     k       fc    P”     s      vc     |	     9      ˆc    À&     Ý        c    ðµ	     f       °c    €:	     Ù      Ác    Ð     Þ      Óc    0m	           âc    €     6      ïc     }     $       ûc     ²	     ´      d    0 
     §       d    �
     r      ,d     ,	     •      =d    p©     &       Ed    €¤     T      Sd    àZ	     ,       bd    �ì	     º       nd    0Ð	     ë       zd     °             �d    `      Ï      �d    `H	     Ü      ­d    pw             ¹d    è_             Ïd    °T
            àd    àÓ	     €      ùd     O     	      e    °S	     %      !e    ��     ?      6e    À
     �       Ie    PQ     )      Ye    P§	     µ      me    ©	     '      ƒe    `\	     ý       ’e    Ðë	     �       ¢e    À3     ã      ³e    À^     Š      Èe     Ä     é      ×e    �Ò     Ó      äe    ÀH     B      ñe    @õ	     Ó       ýe    À§     ´	      f    pT
            !f    @½     e      1f    ~     
	      @f     —     é      Pf    0F     3       Yf    €B
     Û      ff    °N     ¶      vf     ª     ¯       Œf     ¤     œ       f    ðo     +      ¹f     0
     ê      Îf    Às     ö      ãf    @>     A       òf     '	     °       ÿf   	  p              g    °(     5      g    Pô           -g    Ð&	     M       9g    €¶	     À       Hg    ÀŠ     @      [g    :	     >       kg    Ðý     ‚      wg    À     è      …g    €     i       �g    @&     v       ¤g     ó	     [       ¸g     ü     Î       Ëg    @C     é      àg    ÀK
     É      ög    0ó	     a       h    0
     q      h    ðR     E      (h                5h    ð?     �       Hh    À/
     5       Yh    `M	     \      jh    `þ	     Ð      zh     '     	      ‹h                     ©h                     ¾h                     Ðh                     áh                     ìh                     þh                     i                     $i                     0i                     :i                     Pi                     ii                     wi                     ‹i                     Ÿi                      »i                     Îi                     Ûi                     èi                     øi                     j                     j                     ,j                     Hj                     [j                     lj                     wj                     Œj                     ¢j                     ®j                     ¹j                     Ëj                     Ýj                     ñj                     k                     k                     'k                     =k                     Jk                     ak                     |k                     ‹k                     ›k                     ®k                     Èk                     ék                     ök    £ù             l                     l                     (l                     4l                     Gl                     Vl                     nl                     €l                     �l                      l                     ¹l                     Ël                     Ýl                     ól                     m                     m                     (m                     ?m                     Qm                     dm                     rm                     „m                      m                     °m                     z                     Ãm                     Ôm                     ˆ                     ím                     ým                     n                     "n                     ;n                     Kn                     ]n                     vn                     Šn                     ¤n                     ´n                     Ân                     Õn                     ãn                     ún                     
o                     o                     ,o                     ?o                     Po                     ho                     {o                     Žo                     ›o                     «o                     ¾o                     Ðo                     áo                     úo                     p                     !p                     2p                     >p                     Lp                     _p                     qp                     Ru                     €p                     �p   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tItemString Py_Version malloc@GLIBC_2.2.5 fflush@GLIBC_2.2.5 PyUnicode_DecodeUTF8 _Py_NoneStruct PyExc_ModuleNotFoundError PyExc_ZeroDivisionError PyObject_Vectorcall PyFloat_AsDouble PyObject_IsTrue _PyType_Lookup PyImport_ImportModuleLevelObject strpbrk@GLIBC_2.2.5 PyThread_allocate_lock PyObject_Hash PyThread_release_lock realloc@GLIBC_2.2.5 _Py_TrueStruct PyDict_SetDefault PyDict_New PyExc_IndexError PyBool_Type PyObject_GetBuffer longjmp@GLIBC_2.2.5 PyDict_Type PyDict_Next PyBaseObject_Type memmove@GLIBC_2.2.5 PyObject_GenericSetDict PyObject_VectorcallMethod PyLong_Type PyCapsule_Type PyGC_Enable PyErr_Fetch PyUnicode_FromString _PySet_NextEntry PyObject_GetIter PyEval_SaveThread PyUnicode_InternFromString PyExc_ImportError PyDict_SetItem PyObject_HasAttr vfprintf@GLIBC_2.2.5 PyExc_AttributeError PySet_Add PyBytes_AsString PyExc_StopIteration PyExc_RuntimeWarning PyObject_Repr PyType_FromModuleAndSpec PyObject_Call PyUnicode_Type PyCapsule_New PyType_IsSubtype PyErr_Format sprintf@GLIBC_2.2.5 exit@GLIBC_2.2.5 PyCapsule_GetPointer PySlice_New PyExc_NameError PyUnicode_FromStringAndSize PyModule_GetDict PyFrozenSet_Type _ITM_registerTMCloneTable PyLong_FromLongLong PyUnicode_FromOrdinal PyUnicode_Concat PyNumber_InPlaceMultiply PyNumber_Index PyObject_GetAttr sqrt@GLIBC_2.2.5 PyCFunction_Type PyMethodDescr_Type PyMemoryView_FromMemory _PyBytes_Join PyMem_Malloc PyErr_WarnFormat __cxa_finalize@GLIBC_2.2.5 PyNumber_Subtract PyUnicode_New PyThread_free_lock PyTuple_Pack PySet_Type PyCode_NewWithPosOnlyArgs strstr@GLIBC_2.2.5 PyNumber_Power PyCode_NewEmpty PyNumber_TrueDivide PyObject_GC_UnTrack __ctype_b_loc@GLIBC_2.3 PyErr_WriteUnraisable PyDict_GetItemWithError PyList_Type stderr@GLIBC_2.2.5  .symtab .strtab .shstrtab .note.gnu.build-id .gnu.hash .dynsym .dynstr .gnu.version .gnu.version_r .rela.dyn .rela.plt .init .text .fini .rodata .eh_frame_hdr .eh_frame .init_array .fini_array .data.rel.ro .dynamic .got .got.plt .data .bss .comment .gnu.build.attributes                                                                                     8      8      $                              .   öÿÿo       `      `      $                             8             ˆ      ˆ                                @             �      �                                   H   ÿÿÿo       ¤'      ¤'      Ö                           U   þÿÿo       €)      €)      `                            d             à)      à)      (                           n      B       èQ      èQ      ˆ                          x              p       p                                    s              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