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HgL$$I$Hx4I$H$HH8HHH@IH$HHL9HL$$I$HxI$H$HHHHHIH$HHL9,HsL$$I$Hx@I$H$HHDHHHLIH$HHL9HL$$I$HxI$H$HHHHHIH$HHL98H'L$$I$HxLI$H$HHPHHHXIH$HHL9HL$$I|$X%I$H~qHǾI$H$HHHHHIH$HHL94H{#L$$I$LID$hH$HxhHVHHaH$H9HHH<$H-H$H1H\$dH3%(%H[]A\DI$I$H$HHHHH$H9u'HnuL$$I$HuHHHHfLHH(fH<$HHHH~HHHHf.UHSHHH}HH5NH5=NHDHHH\HH}HH"HHH9HNHH<HIHH9HNHL9HHHHPHIHHL9}HHHHPHIHHL9>HHHHHPpHIHHL9 HHHHP1HIHHL9HHHHPHIHHL9HHHHPHIHHL9BLHHHHPtHIHHL9 HHHHP5HIHHL9H{XuHH~3HHHHIHHL9u~H{hHHHH9uS]H1H[]HHHtHH9uNDHH[]@HHfDATUSHHHdH%(HD$1HHJHHDH5|JPHHž`H$HHH`HGH^6L$$I|$8I$I$HI$I|$HI$fHID$`IDŽ$IDŽ$AD$PAD$xA$A$A$I$H$HHHHHIH$HHL9HHpL$$I$HxI$H$HH HHH!IH$HHL9HL$$I$HxID$xH$HxxHHHHIH$HHL9HZL$$I$Hx'I$H$HHHHH3IH$HHL9HL$$I$HxI$H$HHHHHIH$HHL9HfL$$I$Hx3I$H$HH'HHH?IH$HHL9%HL$$ID$HHxID$PH$HxPHHPHHHIH$H@HHL9HL$$ID$HHxQID$XH$HxXHKHPHHHfIH$H@HHL9OH>L$$ID$HHxID$`H$Hx`HHPHHHIH$H@HHL9HL$$I$HxxI$H$HHlHHHIH$HHL9jH1YL$$I$HxI$H$HHHHH IH$HHL9HL$$I$HI$@uGH&H<$HH$H1H\$dH3%(H[]A\DI$Hx!I$H$HHHHH-IH$HHL9uHGfDH?H^HHfI$H$HHHHH$H9uH^uL$$I$@fLHHfH<$HHHoHHxHlHEHWf.UHSHHHHHWBH5MBHDHHHHH`HHH2HHHHPZHIHHL9 HHHHPHIHHL9HH{xHHPHIHHL9xHHHHPHIHHL9O9HHHHPaHIHHL9HHHHP"HIHHL9HCHH{PHHPHIHCHHL9HCHH{XHHPHIHCHHL9eOHCHH{`HHP}HIHCHHL9/HHHHPAHIHHL9HHHHPHIHHL9HH_H@t;HHHHPHIHHL9u`JH1H[]HHcHH9u H@tuf.HH[]@HHHH???0@1?Apermutation vector, n = %d. (not present) ERROR: out of memory %d : %d ERROR: invalid permutation vector OK ERROR: length of permutation is <= 0 for UMFPACK%MPM max (16, (%g)*16*sqrt(n_col) entries) %d: dense column parameter: %g "dense" columns have > max (16, (%g)*16*sqrt(n_row) entries) %d: block size for dense matrix kernels: %d (symmetric) Q = AMD (A+A'), Q not refined during numerical factorization, and diagonal pivoting (P=Q') attempted. (unsymmetric) Q = COLAMD (A), Q refined during numerical factorization, and no attempt at diagonal pivoting. CHOLMOD: AMD/COLAMD, then try METIS, and select best user-provided permutation vector best effort. Try AMD/COLAMD and METIS, select best user-provided ordering function %d: initial allocation ratio: %g %d: initial allocation (in Units): %d %d: max iterative refinement steps: %d %d: Q fixed during numerical factorization: %g %d: AMD dense row/col parameter: %g no "dense" rows/columns "dense" rows/columns have > max (16, (%g)*sqrt(n)) entries Only used if the AMD ordering is used. %d: diagonal pivot tolerance: %g Only used if diagonal pivoting is attempted. (divide each row by sum of abs. values in each row) (divide each row by max. abs. value in each row) %d: frontal matrix allocation ratio: %g %d: initial frontal matrix size (# of Entry's): %d %d: AMD and COLAMD aggressive absorption: %g The following options can only be changed at compile-time: Fortran BLAS. size of BLAS integer: %d computer/operating system: %s size of int: %g SuiteSparse_long: %g Int: %g pointer: %g double: %g Entry: %g (in bytes) %-27s - %5.0f%% - BLAS library used: no. matrix scaled: no matrix scaled: yes %20.0f initial size (Units) peak size (Units) final size (Units)Numeric final size (Units) %20.1fNumeric final size (MBytes)peak memory usage (Units)peak memory usage (MBytes) %20.5enumeric factorization flopsnz in L (incl diagonal)nz in U (incl diagonal)nz in L+U (incl diagonal)largest front (# entries)largest # rows in frontlargest # columns in frontUMFPACK V%d.%d.%d (%s), Info: matrix entry defined as: double MATLAB: CPU timer: POSIX C clock_getttime ( ) routine. number of rows in matrix A: %d number of columns in matrix A: %d entries in matrix A: %d memory usage reported in: %d-byte Units size of int: %d bytes size of SuiteSparse_long: %d bytes size of pointer: %d bytes size of numerical entry: %d bytes strategy used: symmetric ordering used: amd on A+A' ordering used: user perm. ordering used: user function ordering used: none ordering used: metis on A+A' ordering used: not computed strategy used: unsymmetric ordering used: colamd on A ordering used: metis on A'A modify Q during factorization: no modify Q during factorization: yes prefer diagonal pivoting: no prefer diagonal pivoting: yes pivots with zero Markowitz cost: %0.f submatrix S after removing zero-cost pivots: number of "dense" rows: %.0f number of "dense" columns: %.0f number of empty rows: %.0f number of empty columns %.0f submatrix S square and diagonal preserved submatrix S not square or diagonal not preserved pattern of square submatrix S: number rows and columns %.0f symmetry of nonzero pattern: %.6f nz in S+S' (excl. diagonal): %.0f nz on diagonal of matrix S: %.0f fraction of nz on diagonal: %.6f AMD statistics, for strict diagonal pivoting: est. flops for LU factorization: %.5e est. nz in L+U (incl. diagonal): %.0f est. largest front (# entries): %.0f est. max nz in any column of L: %.0f number of "dense" rows/columns in S+S': %.0f symbolic factorization defragmentations: %.0f symbolic memory usage (Units): %.0f symbolic memory usage (MBytes): %.1f Symbolic size (Units): %.0f Symbolic size (MBytes): %.0f symbolic factorization wallclock time(sec): %.2f (divided each row by sum of abs values in each row) minimum sum (abs (rows of A)): %.5e maximum sum (abs (rows of A)): %.5e (divided each row by max abs value in each row) minimum max (abs (rows of A)): %.5e maximum max (abs (rows of A)): %.5e symbolic/numeric factorization: upper bound actual %% variable-sized part of Numeric object: initial allocation ratio used: %0.3g # of forced updates due to frontal growth: %.0f number of off-diagonal pivots: %.0f nz in L (incl diagonal), if none dropped %.0f nz in U (incl diagonal), if none dropped %.0f number of small entries dropped %.0f nonzeros on diagonal of U: %.0f min abs. value on diagonal of U: %.2e max abs. value on diagonal of U: %.2e estimate of reciprocal of condition number: %.2e indices in compressed pattern: %.0f numerical values stored in Numeric object: %.0f numeric factorization defragmentations: %.0f numeric factorization reallocations: %.0f costly numeric factorization reallocations: %.0f numeric factorization wallclock time (sec): %.2f numeric factorization mflops (wallclock): %.2f symbolic + numeric wall clock time (sec): %.2f symbolic + numeric mflops (wall clock): %.2f solve flops: %.5e iterative refinement steps taken: %.0f iterative refinement steps attempted: %.0f sparse backward error omega1: %.2e sparse backward error omega2: %.2e solve wall clock time (sec): %.2f solve mflops (wall clock time): %.2f total symbolic + numeric + solve flops: %.5e total symbolic+numeric+solve wall clock time: %.2f total symbolic+numeric+solve mflops(wallclock) %.2f Y@>ư>rowcolumnERROR: Ap missing nz = %d. ERROR: Ai missing ERROR: Ap [%d] < 0 ERROR: Ap [%d] > size of Ai %s %d ... ... %s-form matrix %s-form matrix, n_row %d n_col %d, ERROR: n_row <= 0 or n_col <= 0 ERROR: number of entries < 0 ERROR: Ap [%d] = %d must be %d ERROR: # entries in %s %d is < 0 %s %d: start: %d end: %d entries: %d ERROR: %s index %d out of range in %s %d ERROR: %s index %d out of order (or duplicate) in %s %d ERROR: LU factors invalid n_row: %d n_col: %d matrix scaled: noScale factors, Rs: P: row Q: column column %d: length %d. row %d : add %d entries. length %d. Start of Lchain. ERROR: L factor invalid col %d : row %d: length %d. End of Uchain. remove %d entries. row %d: col %d : ERROR: U factor invalid diagonal of U: Numeric object: relative pivot tolerance used: %g relative symmetric pivot tolerance used: %g yes (divided each row by sum abs value in each row) maximum sum (abs (rows of A)): %.5eyes (divided each row by max abs value in each row) maximum max (abs (rows of A)): %.5e initial allocation parameter used: %g frontal matrix allocation parameter used: %g final total size of Numeric object (Units): %d final total size of Numeric object (MBytes): %.1f peak size of variable-size part (Units): %d peak size of variable-size part (MBytes): %.1f largest actual frontal matrix size: %d memory defragmentations: %d memory reallocations: %d costly memory reallocations: %d entries in compressed pattern (L and U): %d number of nonzeros in L (excl diag): %d number of entries stored in L (excl diag): %d number of nonzeros in U (excl diag): %d number of entries stored in U (excl diag): %d factorization floating-point operations: %g number of nonzeros on diagonal of U: %d min abs. value on diagonal of U: %.5e max abs. value on diagonal of U: %.5e reciprocal condition number estimate: %.2e ERROR: out of memory to check Numeric object Scale factors applied via multiplication Scale factors applied via division Scale factors, Rs: (not present) L in Numeric object, in column-oriented compressed-pattern form: Diagonal entries are all equal to 1.0 (not stored) remove row %d at position %d. U in Numeric object, in row-oriented compressed-pattern form: Diagonal is stored separately. row %d: length %d. End of Uchain. add column %d at position %d. %s %sUMFPACK V%d.%d.%d (%s): OK WARNING: matrix is singular ERROR: out of memory ERROR: invalid permutation ERROR: ordering failed UMFPACK: Copyright (c) 2005-2013 by Timothy A. Davis. All Rights Reserved. UMFPACK License: refer to UMFPACK/Doc/License.txt for the license. UMFPACK is available under alternate licenses, contact T. Davis for details. Availability: http://www.suitesparse.com ERROR: Numeric object is invalid ERROR: Symbolic object is invalid ERROR: required argument(s) missing ERROR: dimension (n_row or n_col) must be > 0 ERROR: input matrix is invalid ERROR: system argument invalid ERROR: pattern of matrix (Ap and/or Ai) has changed INTERNAL ERROR! Input arguments might be corrupted or aliased, or an internal error has occurred. Check your input arguments with the umfpack_*_report_* routines before calling the umfpack_* computational routines. Recompile UMFPACK with debugging enabled, and look for failed assertions. If all else fails please report this error to Tim Davis (DrTimothyAldenDavis@gmail.com). ERROR: Unrecognized error code: %d ]]]դ]]]]3Le]~uSymbolic object: ERROR: invalid n_row: %d n_col: %d number of entries: %d user permutationuser functionmetis on Aunsymmetric colamd on A metis on A'Ayes leftmost descendant: %d parent: (none) Symbolic object: matrix to be factorized: block size used for dense matrix kernels: %d strategy used: ordering used: performn column etree postorder: prefer diagonal pivoting (attempt P=Q): variable-size part of Numeric object: minimum initial size (Units): %.20g (MBytes): %.1f estimated peak size (Units): %.20g (MBytes): %.1f estimated final size (Units): %.20g (MBytes): %.1f symbolic factorization memory usage (Units): %.20g (MBytes): %.1f frontal matrices / supercolumns: number of frontal chains: %d number of frontal matrices: %d largest frontal matrix row dimension: %d largest frontal matrix column dimension: %d Frontal chain: %d. Frontal matrices %d to %d Largest frontal matrix in Frontal chain: %d-by-%d Front: %d pivot cols: %d (pivot columns %d to %d) pivot row candidates: %d to %d 1st new candidate row : %d ERROR: out of memory to check Symbolic object Initial column permutation, Q1: Initial row permutation, P1: Front: %d placeholder for %d empty columns triplet-form matrix, n_row = %d, n_col = %d nz = %d. ERROR: n_row or n_col is <= 0 ERROR: indices not present ERROR: nz is < 0 %d : %d %d ERROR: invalid triplet triplet-form matrix numeric.umfrbwbsymbolic.umfC? %ld :dense vector, n = %ld. :@6@CP@H@0@@ %ld: print level: %ld %ld: pivot tolerance: %g %ld: strategy: %ld %ld: ordering: %ld %ld: singleton filter: %ld: scaling: %ld %ld: drop tolerance: %g %ld: BLAS library used: Int (generic integer) defined as: SuiteSparse_long %ld: dense row parameter: %g %ld: dense column parameter: %g %ld: block size for dense matrix kernels: %ld %ld: initial allocation ratio: %g %ld: initial allocation (in Units): %ld %ld: max iterative refinement steps: %ld %ld: Q fixed during numerical factorization: %g %ld: AMD dense row/col parameter: %g %ld: diagonal pivot tolerance: %g Only used if diagonal pivoting is attempted. %ld: frontal matrix allocation ratio: %g %ld: initial frontal matrix size (# of Entry's): %ld %ld: AMD and COLAMD aggressive absorption: %gFortran BLAS. size of BLAS integer: %ld number of rows in matrix A: %ld number of columns in matrix A: %ld entries in matrix A: %ld memory usage reported in: %ld-byte Units size of int: %ld bytes size of SuiteSparse_long: %ld bytes size of pointer: %ld bytes size of numerical entry: %ld bytes nz = %ld. ERROR: Ap [%ld] < 0 %s %ld %s-form matrix, n_row %ld n_col %ld, ERROR: Ap [%ld] = %ld must be %ld ERROR: Ap [%ld] > size of Ai ERROR: # entries in %s %ld is < 0 %s %ld: start: %ld end: %ld entries: %ld ERROR: %s index %ld out of range in %s %ld ERROR: %s index %ld out of order (or duplicate) in %s %ld n_row: %ld n_col: %ld column %ld: length %ld. row %ld : add %ld entries. length %ld. col %ld : row %ld: length %ld. End of Uchain. remove %ld entries. row %ld: col %ld : final total size of Numeric object (Units): %ld peak size of variable-size part (Units): %ld largest actual frontal matrix size: %ld memory defragmentations: %ld memory reallocations: %ld costly memory reallocations: %ld entries in compressed pattern (L and U): %ld number of nonzeros in L (excl diag): %ld number of entries stored in L (excl diag): %ld number of nonzeros in U (excl diag): %ld number of entries stored in U (excl diag): %ld number of nonzeros on diagonal of U: %ld remove row %ld at position %ld. row %ld: length %ld. End of Uchain. add column %ld at position %ld. ERROR: Unrecognized error code: %ld ^ ^ ^ ^ ^ ^  ^  7 P i ^ w n_row: %ld n_col: %ld number of entries: %ld block size used for dense matrix kernels: %ld number of frontal chains: %ld number of frontal matrices: %ld largest frontal matrix row dimension: %ld largest frontal matrix column dimension: %ld Frontal chain: %ld. Frontal matrices %ld to %ld Largest frontal matrix in Frontal chain: %ld-by-%ld Front: %ld pivot cols: %ld (pivot columns %ld to %ld) pivot row candidates: %ld to %ld leftmost descendant: %ld 1st new candidate row : %ld Front: %ld placeholder for %ld empty columns triplet-form matrix, n_row = %ld, n_col = %ld nz = %ld. %ld : %ld %ld "@ (%g (0 - %gi) + 0i) + %gi)@1@.@A Matrix entry defined as: double complex matrix entry defined as: double complex IIII׻III8QIjazFzFzzFzzFzzFzFzzFz{{8{Q{Fzj{{_z; s X 8  8 0 H  Hh|HxxH@XlX00x181p2H25x68\AFXFpG8GJxS8(X\`pehh8Hjw h88H@(hH80XP8xXXX\X 8* 7p > (B z!}!!h8"؉""X"ؓ"h`#x#خ$0$x$$$(%صX%%x%XH&x&&x'84'<(<)> >X > >`?8?(@)0@,@h-@-@.A/@AxBAHCAJ0BPBQBdCeC8DXE0EEXE8FhFGxhGxGxG`HXxHHIhpI(PJx J(J8,Jx40KX8pKHlhAlCmxRXm]n`hnlnxrHo{o~o8ppxpxqqsPssst t88tPtttpuuvPvQvTv8]Hw(`w(ewo0xpHx8q`xwx{0y8yy8zx`zxzzȕz({hx{{$|x|H|H}$}#~# $P(12XSXZ؀w(xxx{ȁxȉHh88h0HpzRx $FJ w?;*3$"D\P BEB B(A0A8Db 8F0A(B BBBA  8C0A(B BBBA BMyCM^AX+ptBMB E(A0D8TRXE 8F0A(B BBBJ sG]A#IL<JNH D(L0(A BBBH<xKGC c CBC AFBG$ <3LTBEB B(D0D8DPn 8D0A(B BBBF 0XBBA D( ABBDBEB E(A0A8r 0D(B BBBB |& BBB B(A0A8D 8D0A(B BBBA PYIGABBuSKGGGGkPSAJGNALcBBB B(D0A8J  8A0A(B BBBF t$X BBE B(A0A8G 8A0A(B BBBA (HuCH_A+p6BOL G(D0A8OHbD 8F0A(B BBBJ G\A<p#IL<TBBB A(A0(A BBB48 zBAD b CBB AFB x ;L BBE E(D0A8DPO 8D0A(B BBBE L#ADADp\$BBB E(A0A8R 0A(B BBBH %BBB B(A0A8Dp] 8D0A(B BBBA 7xMTIGABB{pkxBGGGGtpxMQxApxGNxApLd-BBB B(A0D8J  8A0A(B BBBF 33AQ3AUD3}BFB B(A0A8 0A(B BBBA DL6BFB B(A0A8 0A(B BBBA d8?BEB B(A0C8D` 8C0A(B BBBE D 8F0A(B BBBA dC~BEB B(D0A8D` 8A0A(B BBBA D 8F0A(B BBBA dd GBHB B(D0C8D`7 8A0A(B BBBF D 8F0A(B BBBA d KbBGB B(A0A8D` 8C0A(B BBBE D 8F0A(B BBBA \4 PhXBJ B(A0A8z 0A(B BBBE pH8D (RBEB B(A0A8u 0A(B BBBE L S BBB B(A0A8J 8A0A(B BBBF L, aBBE B(A0A8G 8A0A(B BBBK D| sBEB B(A0A8 0A(B BBBE D vBEB B(A0A8 0A(B BBBE L wBEB B(A0A8G 8A0A(B BBBF \ BBB B(A0A8DzmFKFRiNDBDGAGBWT 8A0A(B BBBK sVBFOd QBBB B(A0D8D 8F0A(B BBBK D8C0A(B BBBtl n BEB B(A0D8JQTE 8D0A(B BBBA $DLAd x"BBB B(A0A8GN 8A0A(B BBBG [ 8A0A(B BBBK LL@ BEB B(A0A8Dx5 8A0A(B BBBH LBEB E(D0C8D` 8A0A(B BBBJ L?BBB B(A0A8Gp 8A0A(B BBBA d<sBEB B(D0D8Dpb 8A0A(B BBBE 4 8F0A(B BBBA \BBB A(A0 (D BBBI  (D BBBF O(A BBB}BBB B(A0A8G 8A0A(B BBBG  I\A}I]B-I\AL BEB B(D0A8Dz 8A0A(B BBBH 4BIB B(A0A8J@EAIBqsOBBIGGIIBcQEGIGGIIG_y 8D0A(B BBBG J^BtHGIGGIIG_ OEGIGGIIG_LXXBB B(A0D8 0I(B BBBH xDd}BFB B(A0A8 0A(B BBBA TFIK K(M0RP  0A(A BBBG s0A(A BBB3H G <pTXVHlBBA A(D0V (J ABBI \(A ABBHBBB B(A0A8DP 8D0A(B BBBA t BBB B(A0A8 0D(B BBBA  0A(E BBBE s 0D(B BBBA L| BEB B(A0A8J< 8A0A(B BBBC LBOE B(D0D8J 8A0A(B BBBE 4ZKFA A(:  ABBF T(!8BME B(D0D8GQ 8A0A(B BBBA  BGBj EGBj(EGBjhYL`[}BEE E(A0D8D` 8A0A(B BBBA DL`BBB B(A0A80A(B BBBD(chBFB B(A0A8 0A(B BBBG DPgBFB B(A0A8 0A(B BBBA $o<ppydTpBME B(A0A8D 8C0A(B BBBF k 8F0A(B BBBF dwBLF B(D0A8D`  8F0A(B BBBG  8A0D(B BBBD L$zVBBE B(A0A8G+ 8A0A(B BBBG tlBBB B(D0A8J[HDBAAaO 8A0A(B BBBD <ЍBAA  ABA G AEA <,TJAG AAF,ȏJAG AAELxBEB E(D0D8G 8A0A(B BBBD LBEE E(G0D8G@u 8A0A(B BBBF LTxBBB B(A0A8D 8D0A(B BBBE LBBE B(D0D8J 8A0A(B BBBA س$A"`BBB B(A0D8J 8D0A(B BBBE GtXAONBBB B(A0A8G* 8A0A(B BBBA [EBGIIIIIIIAGGDGHJ[LBBGBB[EHELDBBY\JGGBABAa QGGABGIjfGgAIfA)GHAG]BIdBLGDGGGGGGE$PDD D(D0B8B@I(x#DD D(D0D8B@LT KAD D0  AABH 2  HFNJ PH0@0 ALD0 MAD l JAI N AAH h@!;lBA A(G`0 (J ABBJ X (A ABBB  G`|@BBB B(A0A8Dp 8A0A(B BBBH D 8C0A(B BBBH  8F0A(B BBBB L, FaBBB B(A0A8D 8D0A(B BBBE \|@`BBB B(A0d (E BBBH D (E BBBA D(B EBB<`BAC ` ABG  HDB L 0c BBB B(A0A8D 8D0A(B BBBA dl lBBB B(A0A8D` 8A0A(B BBBH  8F0A(B BBBD  o1l o BBE E(A0F8GSGGBAAbd 8D0A(B BBBD \!rDD D(B0Md|!rBEE B(D0C8GPiXK`IhGpGxGAGUPJ 8D0A(B BBBA !rBBB B(A0A8DpHxHGBABBG\p 8C0A(B BBBF DxKDGDBABBG\pRxKDBABBG\pQxFABBG\p,"uWBDD  ABD 4"wBAA J0  DABA <$#xADG 5 AAE B FAG <d#"BBA A(J@ (D ABBE <#؊ADG ] AAE J FAG D#xBFB B(A0A8O 0A(B BBBA D,$PBIB B(A0A88 0A(B BBBF dt$qBEB B(A0D8D` 8C0A(B BBBD D 8H0A(B BBBC d$М0BEB B(D0A8Dps 8A0A(B BBBG D 8H0A(B BBBC dD%~BHB E(D0A8D` 8A0A(B BBBJ D 8H0A(B BBBK d%6BHB B(A0A8Dpt 8C0A(B BBBD D 8H0A(B BBBC \&VFJ B(A0A8 0A(B BBBE pH8Xt&VNB B(A0A8h0A(B BBBEH8P&L BBB B(A0A8G$ 8A0A(B BBBA L$'ȹBEB B(A0A8G 8A0A(B BBBA \t'VFJ B(A0A8 0A(B BBBE xH8X'VNB B(A0A80A(B BBBEH8P0(_BHB B(A0A8G^ 8A0A(B BBBA (BBB B(A0A8G$Q\NBJsyDRBBEBDR_ 8A0A(B BBBA FDIWd,)yBBB B(A0A8G@ 8F0A(B BBBH D8C0A(B BBBt) BEB B(A0D8J!QTD 8D0A(B BBBA DLAd *BBB B(A0A8G 8A0A(B BBBF  8A0A(B BBBF Lt*8BEB B(A0A8GD 8A0A(B BBBF L*BEB E(D0D8Dp 8A0A(B BBBE L+ BBB B(A0A8G 8A0A(B BBBA dd+BEB B(D0D8D$ 8A0A(B BBBK L 8H0A(B BBBA \+yBBB A(A0 (D BBBI  (D BBBA Q(A BBB,,BBB B(A0A8G 8A0A(B BBBG  IdAI]AHIZBL,- BEB E(A0A8D 8A0A(B BBBE 4-h7BIB B(A0A8JEDGIGGIIG_WDGIGGIIG_} 8D0A(B BBBE PXBBIGGIIGgYBIIBZWIOFVDGIGGIIG_L<.TQZBB B(A0D8 0J(B BBBI hD. VBFB B(A0A8O 0A(B BBBA L.XFKR K(\P (A BBBI (A BBB$/Z;HBDD  ABB 4>BAA J0  AABF <?ADG 6 AAD B HAE 4T?85BAA J0  AABF <?@ADG Y AAI J HAE D?#BIB B(A0A8 0A(B BBBG L@ BFB B(A0A8GU 8A0A(B BBBD dd@BEB B(A0C8D` 8C0A(B BBBE D 8F0A(B BBBA d@PBGB B(A0A8Dp 8A0A(B BBBC D 8F0A(B BBBE d4ABHB B(D0C8D`7 8A0A(B BBBF D 8F0A(B BBBA dAP BGB B(A0A8Dp 8F0A(B BBBE  8C0A(B BBBA \BXBJ B(A0A8z 0A(B BBBE xH8DdBBEB B(A0A8 0A(B BBBG LBBBB B(A0A8J 8A0A(B BBBF LBp#rBBE B(A0A8G 8A0A(B BBBF DLC8BEB B(A0A8 0A(B BBBE XC:8XJB B(A0A80A(B BBBEH8PC<BEB B(A0A8G$ 8A0A(B BBBF DDxK$BBB B(A0A8G{mFKFUnNGBDDAGBWW 8A0A(B BBBD o[BFOdDMQBBB B(A0D8D 8F0A(B BBBK D8C0A(B BBBtTEN BEB B(A0D8JQSE 8D0A(B BBBA DLAdE`ZBBB B(A0A8Gp 8A0A(B BBBE  8A0A(B BBBK L4F` BEB B(A0A8GX 8A0A(B BBBH LFiBEB E(D0C8D` 8A0A(B BBBE LF(lBBB B(A0A8G@ 8A0A(B BBBA l$GnsBEB B(A0D8DxGGxBpU 8A0A(B BBBE 4 8F0A(B BBBA LGsBBB A(A0[ (D BBBC o(A BBBGhu6BBB B(A0A8G  8A0A(B BBBD  I\A|I]BI\ALlH  BBB B(D0A8D 8A0A(B BBBH 4HyBIB B(A0A8JBBIIDdOBBIDGIIBcuQEGIGGIIG_z 8D0A(B BBBG LYBIHGIGGIIG_ OEGIGGIIG_DI8BFB B(D0A8 0A(B BBBH D  V  `i    (   8  @  p`1  0  ;  PC    0  _E  ?V d  `q  Pa   jV   @ ;  0     `w  |  c'  : 08 M y f `  3 N @  V   0 I /b M o `6 cx  YQ W y P  k & )@ [ z As # 0a^  H} 0[    ^   @ " 0   CV a;q 1    =r  z"  } ;4G }"`p j 6 x X `     < P  6   G _V @n e  X  e P 1  0  @3  + @D QX 0r7 k W @} # z d$ `z   Ј:8 P  /) @aD @V_f 0 z  `!    @ +  PU / U l$.  < ~V l `cx  @   Ps q ) y  ) = AU ~m Q J P 9  iQ  pmf 0A; y _ )9 pn M` q k  P   `U  6  #~ poW @1 gbK kQ^ r   0# Y e p 2"   G 5 @L\ t м U A [ C g D  Pb) nn  ` 5/ C + Xg z i Z  ;  `;   _   ' * f$= РQ @i 0 ly @ @2$ F ` # p [ G 2$ p` = ] N 0 \ p2 v  @ p k  ^y `~ $  $ 2 -MY > p r <a  p# p 3 gW  p 5 0  p+7  Q `_b s ,b   G 0(   "  rr 0  #E _  qw ~  Њ   P   Y &  &   k!! ! 5! 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