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HHHHHHH[]ff.USHHHt:HL$H(5HHx$HH HH[]_!H[]ÐAWHcIL @AVAAUN,ATIUSHLGGHL$HOK(BBGHcGpwD4xoHcH,@H@D9tKI(x@t:C;T(3HT$DAԅMGtA(K(;B}BH uK(1z9:tH[]A\A]A^A_IIw AGAGHHcD9HRADIcW(JAO(uIcG(PAW(H[]A\A]A^1A_f.HL$LLMGK(AT(;P8P0H[]A\A]A^A_ff.HSHt'H~H{uH{ lH[c[@f.AWAVAUIATIUS0H[HILcK<HHIF~$ICH@ID DAI I9uJ<HIF<HcHHIF AFAFAF(x]HcH,@HH tHz0H{AžDALAE1EE1DIH LIxHp HLs(Lk0PHFsHHʼnt$ t$ HsHHC(HLLHC0H{dH{(HHH{HC(KH{0H/Hs(LHC0Hs0HC(LHC0H[]A\A]A^A_f.H[]A\A]A^A_f.AUATUSHHHdH%(HD$81HH*HHD$uD$H|$H|$A(HHD$HǾHD$IEEHD$uWHtEHH(HL$8dH3 %(`HH[]A\A]f+HHD$jfDHDcH|$DHODcH|$HD$(DH1HH57HD$0AHHAʼn$|GHt$(H|$0eAx}EtEH|$ HEt?H|$(HD$0HHtEH|$DfHt$0H|$(@1H|$0gH|$(]HUH|$k 1?Df.SHHӉH HH[sSNHHF61҅HE&H{H*HC1[fATAUSHH dH%(HD$1H4$D$HD$HHteHDH*H5sHHHD$cHxD'JHtD$EHD$HL$dH3 %(u5H []A\DD$fDIH|$ 11뻐 f.UHSHHH;lH{HHEH1[]f.H?f.USHHHt"H1HHHH[]-H[]fATIUHHSHkAH E1ILHa[H]A\ATIUHHSH+AH DE1HI؉L!HHfHtHE[]A\Hx[]1A\fAVIAUIHATUHSH@H HAI؉LHHtTL`Mt&I|$LMt$H1[]A\A]A^@fHtHEHLp1[]A\A]A^øHLf.AWAVAUATUHSHHAIILPHA@IcE1A+DDHAA4$HHAIxoEMc1IO,E1IL;7AT-L)A1AJ HtIDHHH~L9IuLH[]A\A]A^A_1AWAVAUIATIUHSHHuH;LHIMtA$;LHiHH[]A\A]A^A_LCHHHx H>D;HIHD=3LHC0/LHC8SH9HHCH5HIHLH{)9HL9Hs0H{8<MtA$ugHs8H{0 HC0H[]A\A]A^A_;LHI;LH.MA$H{0GHC8H[]A\A]A^A_H{8+H{0"1uf.AWIAVAUATUSHHFdH %(H$1Ht$hHHHD$`j HAƉD$PD$ AH߉ʼnD$TA9sH@x(F|$PH HD$HH\$HH IHH|$`HD$0T$THھH1L$ HD$^HD$@1E1HHD$(HD$HHhDH@=HS0JHH1I~0HIV(A>HIF0I~8HH$IF8c3L˺D$Pt&Hl$HDd$PfH|H23A9wH|$H1H$dH3 %(wH[]A\A]A^A_H{H H>AIH|$L,1;H%H|$sH<$jH|$HT$hH5-LſOH|$]HxF2D$XH$D$THt$HLD$L$D$ HHLdIDHHD$pHD*HD$xHD.H$IE@IH$L|$AI?1T$ H$ID$XHL$Hs)H$H~@L|$hfDAED;t$ XH $McJHHL$*DTD9}ă*LHHD$ HD$J DT$@LL$8HL$0LI;L\$(0HL$0HD$T$ H|D)A(L\$(DT$@LL$8Ht$ IHD$A)FH$IBHCIJ<HEL<$H{A/HHcՃ?A/L$Dd$TLl$1I|HB0A9HU#H|$H<$H|$NA $~(fLH{HH^A $EH9}HD$p1ҾH8HSHHLHSH$H!*HH0H$A?HƋHL$xzAWIƅt'IH4$1ɋ9T$XtquH9L$T@Iw H|$`LIG D$TDpfDLHcDT$0HLL$(HH{HD$ HhDT$0LL$(t$ HO)HGHcHcHHAHhH+HD$ L$ Hu0Q1H\$ Lt$(Ld$01Ll$8AAIL|$@DD<()HcIM<L-tHL,ueAA9DuH\$ Lt$(Ld$0Ll$8L|$@Iw(H|$`LrIG(H HALH\$ Lt$(Ld$0Ll$8L|$@]L rN@f.AWAVAUIATE1UHSHHxdH%(HD$h1HT$D$LEHHUD$0T$ 芾HSHRR$uzv HT$ LLHHƋD$u6H}(HE(1HL$hdH3 %(lHx[]A\A]A^A_@H}0HE01HHIPH h@HýAH%HIE1EtCIE9wHLH HL$ DMLHLHD$蹷Ht$HLHŻI>H HHoAvIVHL$ MHWLHD$Ht$HLp+HLV+1i f.USHHHu&HH{HkH{H߶HuH[]USHHHu%HH{HkH;xH蠶HuH[]@UHSHHtR0HHt1H)HCHCC H[]1ff.USHHHu.HH;HkqH{H{?HHuH[]Ðf.AWAVIAULcATUSHHAF(IV@B sHJ1fHHB t b9uL00I LxHIAFLpHID$IAvHxHI8VJ4ZI#HHID$ HID$LHID$ HID$_HID$2HID$thH LHI$tS~'IN@CHQH fDHI H9HuHL}!xHL[]A\A]A^A_LH1[]A\A]A^A_1AWAVIAUATUHSHHH|$1E1D|AH9HS(H$~LC@A@ oI@E1IHA@ tAA`A9uHLQ HI'IcHmHID$ Hc!HHID$NHID$HHID$QHID$HID$HID$A61E1E<$H~(fDtIt$HcDAHE;|Ht$EHID$L&~)HC@AUHHH HH H9HuH4$HH[]A\A]A^A_E1kE1L*Ҹff.AWAVIAUIATIUSH6BxRL11"AIDžuVfDHA;.sDIELH4tIELH4y̸H[]A\A]A^A_L8xAT$tLLH[]A\A]A^A_fAWHcIAVE1AUMATIULS1H8H4I9AdH%(HD$(1H|$H|$%AtAfI$uAH<lI$LD$MI}H4H}E;7rH|$NuI}HL$(dH3 %(uH8[]A\A]A^A_eDHHtATHUSHt ~ []A\@W1E1~-@HCAH|(HCH<(HD;c|H{1E1C ~,fHC(AH|(ޯHC(H|(HD;c |H{(软H{H[]A\騯HtGøÐHtcUSHHc_HHHXH;HtH[]3H{H{HH1ҾHH1DHtHcGHHHBHxӽ1f.HSHtH?H[֮fD[@f.Ht+GHuHwHt`HH"f1D1HÐHt HGH@f1f.Ht H"f1f.HSHt'HκH{%H{H[[@f.AWAVAUIATUHSHHH HItiIE(HcHRL LH!HuH[]A\A]A^A_H1[]A\A]A^A_Df.Ht HGH@f1f.Ht H?c1f.USHHHt*;HtHhH[]1H1AUATUHSHHtBG1IIՅEDLHAԅx9]~+H HaHuH[]A\A]@H1[]A\A]Ðf.AWAVAUATUSHHHtU1E1IIօ#WLHAՅx.AHD9#~6HCH{D<( HDHuH[]A\A]A^A_ÐH1[]A\A]A^A_Df.HtGøÐAWAVAUATUSHHHH<$H>0H<$gHH7SIŅHSE1AD$I9C~LLHL<*M7HLIIL{H<$MwHLkHSIGH|*uLH<$HH1[]A\A]A^A_ÐC HC(1E1f.AHD9{ ~rL$(LIt$Ht$lHt$HID$HC(H|(unfHFH HΠASE1Hx觮7fLH<$HH[]A\A]A^A_DE1AWAVAUATUSHHxdH%(HD$h1HasH豦H蜦H臦H߉D$諯HHHN1H}HHHD$0 Dk HkJ<J<It$HHD$1JH|$HD$ MHE1Hl$(D$DD$Hl$0EYHD$McHN4$DIHvDt$CD9t$AAtD;k rA1AuH|$ Hl$(fL莟H|$脟H|$00HIX H!Hc|$DID$HNHID$) L$DHAL$t?HE1HID$LHH_LwJ (J\(IMuHLHD$`肶Ic|$HHI HE1-HH]DK HEu{@AD;k iDHyHD$0H|$`H11H|$0HL7HuHLª1XfDHHHHHzHHHHTHIHLHH\$hdH3%(4 Hx[]A\A]A^A_H HHHVH|$0HIcI:HL$Hl$H4d Dt$D9t$f1t$;u`HYH蠢HA萢HI6 H蝫HIG葨HHIGHIGFIGH*HIG D;pHK1IDHHI HD$(D$DL|$(IG1H{肹HS8AHD$ IIN4pL?)HD$ HcL$LPH@ H_mp_size < 0 ? -1 : (line[level])->_mp_size > 0) > 0)((s)->op == &(stmt_root))((s)->op == &(stmt_ass))s->ops->op->free((s)->op == &(stmt_user))((s)->op == &(stmt_block))((s)->op == &(stmt_for))((s)->op == &(stmt_guard))clast_expr_copyinsert_modulo_guard_constraintclast_expr_cmpfree_clast_stmtfree_clast_exprfree_clast_guardfree_clast_forfree_clast_blockfree_clast_user_stmtfree_clast_assignmentfree_clast_root(null) Input error. %s%n%u %u %d # %s name(s) # Language: FORTRAN f # Language: C # Context: ParameterIterator%d # Scattering functions Scattering dimension# CLooG -> CLooG # This is an automatic dump of a CLooG input file from a CloogInput data # structure. # Iteration domain of statement %d (%s). 0 0 0 # For future options. # No scattering functions. 0 # --------------------- SCATTERING -------------------- # Scattering of statement %d (%s). ../../cloog-0.18.0/source/loop.cs->nodes->stacks->order+-- CloogLoop | CloogLoop CloogDomainStride: Offset: %d %d %dloop_arraycloog_loop_decompose_innercloog_loop_sort_alloccloog_loop_generate_components+-- CloogNames +-- Scalar iterator strings:+-- No scalar string +-- Scattering strings ----:+-- No scattering string +-- Iterator strings ------:+-- No iterators +-- Parameter strings -----:No parameters +-- No CloogNames no names in input file. %s%dScalar dimension number ---: %d Scattering dimension number: %d Iterator number -----------: %d Parameter number ----------: %d Number of active references: %d not enough names in input file. WARNINGINFOERROR[CLooG] %s: Options: OPTIONS FOR LOOP GENERATION l = %3d, f = %3d, fs = %3d, fs = ls = stop = %3d, strides = %3d, sh = %3d, OPTIONS FOR PRETTY PRINTING esp = %3d, fsp = %3d, otl = %3d. block = %3d. compilable = %3d. callable = %3d. MISC OPTIONS name = %3s. openscop = %3d. scop = NULL. leaks = %3d. backtrack = %3d. override = %3d. structure = %3d. noscalars = %3d. noblocks = %3d. nosimplify = %3d. an option lacks of argument. no input file (-h for help). -stop-first-unroll-otl-openscop-esp-fsp-block-compilable-callable-loopo-bipbip-leaks-nobacktrack-backtrack-override-noblocks-noscalars-nosimplify-struct-structure--helpstdoutwcan't create output file %s. unknown %s option. stdin%s file does not exist. multiple input files. --quietscop = (present but not printed). UNDOCUMENTED OPTIONS FOR THE AUTHOR ONLY Usage: cloog [ options | file ] ... Options for code generation: -l Last loop depth to optimize (-1: infinity) (default setting: -1). -f First loop depth to start loop separation (-1: infinity) (default setting: 1). -stop Loop depth to stop code generation (-1: infinity) (default setting: -1). -strides Handle non-unit strides (1) or not (0) (default setting: 0). -first-unroll First loop dimension to unroll (-1: no unrolling) Options for pretty printing: -otl Simplify loops running one time (1) or not (0) (default setting: 1). -esp Allow complex equalities spreading (1) or not (0) (default setting: 0). -fsp First level to begin the spreading (default setting: 1). -block Make a new statement block per iterator in C programs (1) or not (0) (default setting: 0). -compilable Compilable code by using preprocessor (not 0) or not (0), number being the value of the parameters (default setting: 0). -callable Testable code by using preprocessor (not 0) or not (0) (default setting: 0). General options: -o Name of the output file; 'stdout' is a special value: when used, output is standard output (default setting: stdout). -v, --version Display the version information (and more). -q, --quiet Don't print any informational messages. -h, --help Display this information. The special value 'stdin' for 'file' makes CLooG to read data on standard input. For bug reporting or any suggestions, please send an email to the author .%s The Chunky Loop Generator ----- This is a loop generator for scanning Z-polyhedra. It is based on the work of F. Quillere and C. Bastoul on high level code generation and of the PolyLib Team on polyhedral computation. This program is distributed under the terms of the GNU Lesser General Public License (details at http://www.gnu.org/licenses/lgpl-2.1.html). -----It would be fair to refer the following paper in any publication resulting from the use of this software or its library: @InProceedings{Bas04, author = {Cedric Bastoul}, title = {Code Generation in the Polyhedral Model Is Easier Than You Think}, booktitle = {PACT'13 IEEE International Conference on Parallel Architecture and Compilation Techniques}, pages = {7--16}, month = {september}, year = 2004, address = {Juan-les-Pins} } ----- For any information, please ask the author at .CLooG has not been compiled with OpenScop support. no output name for -o option. MAX(MIN(max(min()/REAL(FLOOR(REAL(CEILING(REAL()/MOD(,floord(ceild()%r->n >= 1 reduction( private(%s = S%d((t)->op == &(stmt_ass))lbp=ubp=lbv=ubv=%*s#pragma ivdep %*s#pragma vector always _lb_dist=_ub_dist=DO for (%s=lbplbv%s<=ubpubv;%s+=;%s++) { END DO IF if .AND. && == >= <= THEN END IF ../../cloog-0.18.0/source/pprint.cr->elts[0]->type == clast_expr_termr->elts[i]->type == clast_expr_term#pragma omp parallel for%s%s%s%s%s%s polyrt_loop_dist(_lb_dist, _ub_dist, nprocs, my_rank, &lbp, &ubp); unbounded loops not allowed in FORTRAN. pprint_user_stmtpprint_sumpprint_reductionpprint_exprpprint_stmt_list/* Useful macros. */ int %s, %s /* Original iterators. */ ! /* +-- CloogProgram Language: %c Scalar dimensions: %d:%d Context%c # Context (%d parameter(s)): 1 # Parameter name(s) # Statement number: %d 1 # Iterator name(s) 0 0 0 # For future options. %d # Scattering functions/* Useful headers. */ #include #include #include /* Parameter value. */ #define PARVAL%d %d int main() { #define S%d() {total++; printf("S%d %%d\n",%s /* Parameters. */ int %s=PARVAL1, %s=PARVAL%d int total=0; extern void hash(int); void test() { hash(%d); } hash(%s);) { , int %s return 0; } #define floord(n,d) (((n)<0) ? -((-(n)+(d)-1)/(d)) : (n)/(d)) #define ceild(n,d) (((n)<0) ? -((-(n))/(d)) : ((n)+(d)-1)/(d)) #define max(x,y) ((x) > (y) ? (x) : (y)) #define min(x,y) ((x) < (y) ? (x) : (y)) /* Scattering iterators. */ Generated from %s by %s in %.2fs.No scalar scattering dimensions # CLooG -> CLooG # This is an automatic dump of a CLooG input file from a CloogProgram data # structure. WARNING: it is highly dangerous and MAY be correct ONLY if # - it has been dumped before loop generation. # - option -noscalars is used (it removes scalar dimensions otherwise) # - option -l is at least the original scattering dimension number # ASK THE AUTHOR IF YOU *NEED* SOMETHING MORE ROBUST # Iteration domain of statement %d. 1 # Scattering dimension name(s) /* DON'T FORGET TO USE -lm OPTION TO COMPILE. */ /* Statement macros (please set). */ printf("Number of integral points: %%d.\n",total);you are using -override option, be aware that the generated code may be incorrect. -l depth is less than the scattering dimension number (the generated code may be incorrect), it has been automaticaly set to this value (use option -override to override). -f depth is more than one, -l depth has been automaticaly set to the scattering dimension number (target code may have duplicated iterations), -l depth has been automaticaly set to this value (use option -override to override). %d domains have been blocked. dimension %d is not scalar as expected. %d dimensions (over %d) are scalar. scattering has not enough dimensions. scattering dimensions are not the same. there is not a scattering for each statement. not enough constraints for %d scattering function(s). $tI+-- No CloogStatement +-- CloogStatement %d | CloogStatement %d | | | V invalid dim type index out of range iterator names must be set after adding domains. scattering names must be set after adding domains. wrong number of scattering functions. some scattering functions are similar. CLooG 0.18.0-UNKNOWN gmp bits../../cloog-0.18.0/source/isl/domain.cisl_set_n_basic_set(set_i) == 1res == isl_lp_okisl_set_n_basic_set(set) == 1followsfollows[i]follows >= -1+-- Null CloogDomain +-- %s r == 0i%d%s_%dis_valid_unrolling_lower_boundcloog_domain_can_unrollcloog_domain_list_stridecloog_union_domain_from_isl_union_mapcloog_domain_bound_splittercloog_domain_stride_lower_boundcloog_domain_can_stridecloog_domain_followscloog_domain_sortcloog_domain_print_constraintscloog_domain_constraints../../cloog-0.18.0/source/isl/constraints.ccloog_constraint_is_valid(line)dim.type == isl_dim_setcloog_constraint_set_reducecloog_constraint_coefficient_setconstraint_cloog_dim_to_isl_dimcloog_constraint_variable_exprcloog_equal_addbasic_set_cloog_dim_to_isl_dim../../isl-0.11.1/isl_aff.clocal space has unknown divsposition out of boundsnot an expansionspaces don't matchcannot scale down by zerorange out of boundsAssertion "n >= 0" failedmodel has unnamed parametersinput has unnamed parametersunaligned unnamed parametersspace of input is not a mapspace of input is not a setfactor needs to be positiveindex out of boundsparameters don't matchdomains don't matchexpecting map spacecannot handle divs yetmap is not single-valueddomain of affine expression should be a setexpecting (parameter) set spaceoutput/set dimension does not have a coefficientcannot set name of output/set dimensioncannot drop output/set dimensionaffine expression involves some of the domain dimensionscannot insert output/set dimensions../../isl-0.11.1/isl_pw_templ.clist should contain at least one elementAssertion "isl_space_is_equal(pw->dim, el_dim)" failedAssertion "pw->n < pw->size" failedarguments should live in same spaceAssertion "isl_space_is_equal(pw1->dim, pw2->dim)" failedat least one affine expression should be constantsecond argument should be a constantsecond argument should be a piecewise constant../../isl-0.11.1/isl_multi_templ.cinvalid number of elements in listnumber of input and output dimensions needs to be the samearguments should live in the same space../../isl-0.11.1/isl_union_templ.cAssertion "isl_space_match(part->dim, isl_dim_param, u->dim, isl_dim_param)" failedisl_pw_multi_aff cannot be converted into an isl_setbasic map should have a single output dimensionunable to find suitable equality../../isl-0.11.1/isl_affine_hull.cAssertion "row == bset1->n_eq" failedAssertion "bset->n_div == 0" failedAssertion "tab->samples" failedAssertion "tab->samples->n_col == 1 + tab->n_var" failedAssertion "tab->n_sample > tab->n_outside" failedAssertion "vec->size != 0" failedAssertion "tab->bmap" failed../../isl-0.11.1/isl_constraint.cAssertion "(!!(((bmap)->flags) & ((1 << 0))))" failedAssertion "equal_space" failedAssertion "pos < isl_basic_map_dim(bmap, type)" failedAssertion "pos < isl_basic_set_dim(bset, type)" failedAssertion "type == isl_dim_param || type == isl_dim_set" failedconstraint does not define a bound on given dimensioncannot negate equalitynot a set constraint../../isl-0.11.1/isl_convex_hull.cAssertion "isl_basic_set_n_param(bset) == 0" failedAssertion "set->p[0]->n_eq == 1" failedAssertion "res == isl_lp_ok || res == isl_lp_unbounded" failedAssertion "!entry->data" failedAssertion "i < face->n_eq" failedAssertion "1 + dim == bounds->n_col" failedAssertion "facet->n_eq == 0" failedAssertion "set->n > 0" failedAssertion "is_bound" failed%s:%d: %s ../../isl-0.11.1/isl_ctx.cAssertion "ctx->ref > 0" failedisl_ctx freed, but some objects still reference it../../isl-0.11.1/isl_equalities.cAssertion "B->n_row == d->size" failedAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((T->row[0][0])->_mp_size < 0 ? -1 : (T->row[0][0])->_mp_size > 0) : __gmpz_cmp_ui (T->row[0][0],((unsigned long) (1)))) : __gmpz_cmp_si (T->row[0][0],1)) == 0)" failedAssertion "bset->n_eq <= dim" failed../../isl-0.11.1/isl_flow.cAssertion "max_source >= 0" failedAssertion "acc->n_must + acc->n_may < acc->max_source" failed../../isl-0.11.1/isl_hash.cAssertion "h >= 0 && h < size" failed../../isl-0.11.1/isl_ilp.cexpecting integer affine expressionexpecting constant valueexpecting exponentunexpected EOF../../isl-0.11.1/isl_input.cAssertion "n_row >= 0" faileddimensions don't matchexpecting coefficientAssertion "0" failedunknown identifierexpecting factorunexpected isl_tokenexpected denominatorexpecting unique identifiermissing operatorparameters must be namedunexpected tokenAssertion "n >= 1" failedexpecting '->'expecting '{'expecting '['invalid inputexpecting vector lengthunexpected object typeexpecting universe domainnot an affine expressionexpecting constraint matrix dimensionsAssertion "!on_new_line" failedAssertion "n_col >= 2 + nparam" failedexpecting number of output dimensionscoefficient should appear on new lineAssertion "type == 0 || type == 1" failedcoefficient should not appear on new lineunexpected extra token on lineexpecting number of input dimensionsexpecting number of existentialsexpecting number of parametersparameter tuples cannot be named or nestedAssertion "obj1.type == obj2.type" failedAssertion "map->n <= 1" failedAssertion "obj.type == (&isl_obj_map_vtable) || obj.type == (&isl_obj_set_vtable)" failedAssertion "obj.type == (&isl_obj_set_vtable)" failedAssertion "obj.type == (&isl_obj_union_set_vtable)" failedAssertion "obj.type == (&isl_obj_pw_qpolynomial_vtable)" failedexpecting universe parameter domainexpecting single affine expressionAssertion "obj.type == (&isl_obj_union_pw_qpolynomial_vtable)" failed../../isl-0.11.1/isl_list_templ.ccannot create list of negative length../../isl-0.11.1/isl_local_space.clifting only defined on set spacesexpression of div unknownincompatible dimensionsspaces should be identical../../isl-0.11.1/isl_map.cp%do%de%d + %s >=e%d = [(Assertion "n <= dim" failednull basic set null basic map null set basic set %d: null map basic map %d: negative number of basic mapsexpecting single element listincompatible spacesAssertion "list->p[0]" failedAssertion "list->p[i]" faileddomain and range don't matchnot a wrapping setnumber of columns too smallbasic map cannot be zippedbasic map cannot be curriedbasic map cannot be uncurriedinvalid spacesome divs are unknown4DDD$,ERROR: unused div coefficient not zero Assertion "dim->n_in == 0" failedAssertion "isl_space_match(bmap1->dim, isl_dim_param, bmap2->dim, isl_dim_param)" failedAssertion "n <= bmap->n_eq" failedAssertion "pos < bmap->n_eq" failedAssertion "room_for_ineq(bmap, 1)" failedAssertion "room_for_con(bmap, 1)" failedAssertion "(bmap->eq - bmap->ineq) + bmap->n_eq <= bmap->c_size" failedAssertion "n <= bmap->n_ineq" failedAssertion "pos < bmap->n_ineq" failedAssertion "bmap->n_div < bmap->extra" failedAssertion "n <= bmap->n_div" failedAssertion "base->dim->nparam <= dim->nparam" failedAssertion "base->dim->n_in <= dim->n_in" failedAssertion "base->dim->n_out <= dim->n_out" failedAssertion "pos + n1 + n2 <= 1 + isl_basic_map_total_dim(bmap)" failedAssertion "first + n <= isl_basic_map_dim(bmap, type)" failedref: %d, nparam: %d, dim: %d, extra: %d, flags: %x ref: %d, nparam: %d, in: %d, out: %d, extra: %d, flags: %x, n_name: %d ref: %d, n: %d, nparam: %d, dim: %d, flags: %x ref: %d, n: %d, nparam: %d, in: %d, out: %d, flags: %x, n_name: %d Assertion "isl_space_is_equal(bmap1->dim, bmap2->dim)" failedAssertion "src_pos + n <= isl_basic_map_dim(bmap, src_type)" failedAssertion "dst_type != src_type" failedAssertion "isl_basic_map_compatible_domain(bmap, bset)" failedAssertion "isl_space_compatible(bset->dim, dim)" failedAssertion "isl_basic_map_n_in(bmap1) == isl_basic_map_n_in(bmap2)" failedAssertion "isl_basic_map_n_param(bmap1) == isl_basic_map_n_param(bmap2)" failedAssertion "bset->dim->n_out == isl_basic_map_total_dim(like)" failedAssertion "isl_space_match(bmap->dim, isl_dim_param, bset->dim, isl_dim_param)" failedAssertion "(((bmap->div[i][1+1+off+i])->_mp_size < 0 ? -1 : (bmap->div[i][1+1+off+i])->_mp_size > 0) == 0)" failedAssertion "isl_space_tuple_match(bmap->dim, isl_dim_in, bmap->dim, isl_dim_out)" failedAssertion "isl_basic_map_compatible_range(bmap, bset)" failedAssertion "type != isl_dim_in" failedAssertion "isl_space_is_equal(map->dim, bmap->dim)" failedAssertion "map->n < map->size" failedAssertion "set->dim->n_out == isl_basic_set_total_dim(like)" failedAssertion "isl_space_compatible(set->dim, dim)" failedAssertion "dim < isl_set_n_dim(set)" failedAssertion "isl_space_tuple_match(map->dim, isl_dim_in, map->dim, isl_dim_out)" failedAssertion "first + n <= isl_map_dim(map, type)" failedAssertion "src_pos + n <= isl_map_dim(map, src_type)" failedAssertion "dst_type != isl_dim_in" failedAssertion "map->p[0]->n_div == map->p[i]->n_div" failedAssertion "mat->n_row == 1 + nparam" failedAssertion "pos < isl_map_dim(map, type)" failedAssertion "isl_space_is_equal(map1->dim, map2->dim)" failedAssertion "isl_space_match(map1->dim, isl_dim_param, map2->dim, isl_dim_param)" failedAssertion "!(((src->div[i][0])->_mp_size < 0 ? -1 : (src->div[i][0])->_mp_size > 0) == 0)" failedAssertion "div <= dst->n_div" failedAssertion "list->n > 0" failedAssertion "nparam == isl_basic_set_n_param(list->p[i])" failedAssertion "first + n <= isl_basic_set_dim(bset, type)" failedrelation has unnamed parametersAssertion "map1->n == 1" failedAssertion "map1->p[0]->n_div == 0" failedAssertion "first + n <= isl_set_dim(set, type)" failedAssertion "isl_map_compatible_domain(map, set)" failed../../isl-0.11.1/isl_map_lexopt_templ.cequalities and inequalities matrices should have same number of columnscan only substitute integer expressions../../isl-0.11.1/isl_map_simplify.cAssertion "div < bmap->n_div" failedAssertion "first + n <= dim" failedAssertion "first + n <= bset->dim->n_out" failedAssertion "first + n <= set->dim->n_out" failedAssertion "isl_space_is_equal(map->dim, context->dim)" failed../../isl-0.11.1/isl_map_subtract.cAssertion "bmap->n_eq == dim" failedAssertion "isl_seq_first_non_zero(bmap->eq[j] + 1, i) == -1" failedAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((bmap->eq[j][1 + i])->_mp_size < 0 ? -1 : (bmap->eq[j][1 + i])->_mp_size > 0) : __gmpz_cmp_ui (bmap->eq[j][1 + i],((unsigned long) (1)))) : __gmpz_cmp_si (bmap->eq[j][1 + i],1)) == 0) || ((__builtin_constant_p ((-1) >= 0) && (-1) >= 0 ? (__builtin_constant_p (((unsigned long) (-1))) && (((unsigned long) (-1))) == 0 ? ((bmap->eq[j][1 + i])->_mp_size < 0 ? -1 : (bmap->eq[j][1 + i])->_mp_size > 0) : __gmpz_cmp_ui (bmap->eq[j][1 + i],((unsigned long) (-1)))) : __gmpz_cmp_si (bmap->eq[j][1 + i],-1)) == 0)" failedAssertion "isl_seq_first_non_zero(bmap->eq[j]+1+i+1, dim-i-1) == -1" failed../../isl-0.11.1/isl_mat.crow out of rangecolumn out of rangeAssertion "pivot >= 0" failed%*snull mat %*s[] %*s[[%*s[]] Assertion "mat->n_col == vec->size" failedAssertion "mat->n_row == vec->size" failedAssertion "left->n_row == right->n_row" failedAssertion "left->n_row >= 1" failedAssertion "left->n_col >= 1" failedAssertion "right->n_col >= 1" failedAssertion "isl_seq_first_non_zero(left->row[0]+1, left->n_col-1) == -1" failedAssertion "isl_seq_first_non_zero(right->row[0]+1, right->n_col-1) == -1" failedAssertion "i < mat->n_col" failedAssertion "j < mat->n_col" failedAssertion "left->n_row == left->n_col" failedAssertion "left->n_col == right->n_row" failedAssertion "bset->dim->nparam == 0" failedAssertion "1+bset->dim->n_out == mat->n_row" failedAssertion "mat->n_col > 0" failedexpecting square transformation matrixoversized transformation matrixAssertion "M->n_row == M->n_col" failedAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((H->row[r][r])->_mp_size < 0 ? -1 : (H->row[r][r])->_mp_size > 0) : __gmpz_cmp_ui (H->row[r][r],((unsigned long) (1)))) : __gmpz_cmp_si (H->row[r][r],1)) == 0)" failedAssertion "top->n_col == bot->n_col" failed../../isl-0.11.1/isl_id.cunable to find id@%p#noneilp-solverilp solver to usepippip solver to usecontextgbrclosureclosure operation to usegbr-only-firston-errorbernstein-recursebernstein-triangulatepip-symmetryconvex-hullconvex hull algorithm to usecoalesce-bounded-wrappingschedule-max-coefficientlimitschedule-max-constant-termschedule-parametricschedule-outer-zero-distanceschedule-maximize-band-depthschedule-split-scaledschedule-separate-componentsschedule-algorithmscheduling algorithm to useschedule-fusetile-scale-tile-loopsscale tile loopsast-iterator-typeast-build-atomic-upper-boundgenerate atomic upper boundsast-build-prefer-pdivast-build-group-coscheduledast-build-separation-boundsast-build-scale-stridesast-build-allow-elseexplicitimplicitmaxwrapfmfactorsintervalsfullislfeautrierwarncontinueabortbernsteinboxneveroncealwayslexmintab../../isl-0.11.1/isl_options.cisl_ctx does not reference isl_optionshow to handle the pip context tableauhow often to use generalized basis reductiononly perform basis reduction in first directionalgorithm to use for computing boundshow to react if an error is detectedtriangulate domains during Bernstein expansiondetect simple symmetries in PIP inputbound wrapping during coalescingOnly consider schedules where the coefficients of the variable and parameter dimensions do not exceed . A value of -1 allows arbitrary coefficients.Only consider schedules where the coefficients of the constant dimension do not exceed . A value of -1 allows arbitrary coefficients.construct possibly parametric schedulestry to construct schedules with outer zero distances over proximity dependencesmaximize the number of scheduling dimensions in a bandsplit non-tilable bands with scaled schedulesseparate components in dependence graphlevel of fusion during schedulingtype used for iterators during printing of ASTprefer pdiv operation over fdivast-build-exploit-nested-boundssimplify conditions based on bounds of nested for loopskeep coscheduled domain elements togetherbounds to use during separationallow iterators of strided loops to be scaled downgenerate if statements with else branchesUNNAMED - *-inftyNaN\mathrm{rat: -> { } * ^0 = 01 = 0 \to \{\, \,\} \cup exists ({ [] -> [] || ==) % ../../isl-0.11.1/isl_output.c union ) ? () : unsupported output formatsymbolic not supported yeto_ii_p_\alpha_\exists \, \mid \ge\le or \vee and \wedge invalid output format for isl_union_mapinvalid output format for isl_union_setoutput format not supported for isl_qpolynomialsAssertion "output_format == 0" failedinvalid output format for isl_union_pw_qpolynomialinvalid output format for isl_union_pw_qpolynomial_foldoutput format not supported for spacecannot print empty isl_pw_aff in C formatcannot print empty isl_pw_multi_aff in C formatcannot print unnamed isl_pw_multi_aff in C format../../isl-0.11.1/isl_point.cvoidAssertion "isl_space_is_equal(bmap->dim, point->dim)" failedAssertion "isl_space_is_equal(pnt1->dim, pnt2->dim)" failed../../isl-0.11.1/isl_polynomial.cAssertion "div1->n_row >= div2->n_row && div1->n_col >= div2->n_col" failedAssertion "up->var < 0" failedAssertion "up->var >= 0" faileddomain of polynomial should be a setAssertion "qp1->div->n_row >= qp2->div->n_row && qp1->div->n_col >= qp2->div->n_col" failedAssertion "isl_space_is_equal(qp1->dim, qp2->dim)" failedAssertion "rec->n >= 1" failedAssertion "rec->n == 2" failedAssertion "isl_space_dim(dim, isl_dim_in) == 0" failedAssertion "pos < isl_space_dim(dim, type)" failedAssertion "first + n <= isl_qpolynomial_dim(qp, type)" failedAssertion "type == isl_dim_param || type == isl_dim_in" failedAssertion "first + n <= isl_space_dim(qp->dim, type)" failedpolynomial involves some of the domain dimensionsAssertion "isl_space_is_equal(pwqp1->dim, pwqp2->dim)" failedAssertion "isl_space_is_equal(pnt->dim, qp->dim)" failedAssertion "isl_space_is_domain_internal(pnt_dim, pw->dim)" failedAssertion "isl_upoly_is_cst(qp1->upoly)" failedAssertion "isl_upoly_is_cst(qp2->upoly)" failedAssertion "first <= isl_space_dim(qp->dim, type)" failedcannot move output/set dimensionAssertion "src_pos + n <= isl_space_dim(qp->dim, src_type)" failedcannot substitute output/set dimensionAssertion "isl_space_is_equal(qp->dim, subs[i]->dim)" failedAssertion "qp->div->n_row == 0" failedAssertion "subs[i]->div->n_row == 0" failedAssertion "t_pos < isl_space_dim(qp->dim, type)" failedAssertion "pos < isl_term_dim(term, type)" failedAssertion "pos < isl_term_dim(term, isl_dim_div)" failedAssertion "!isl_upoly_is_nan(up)" failedAssertion "!isl_upoly_is_infty(up)" failedAssertion "!isl_upoly_is_neginfty(up)" failedAssertion "isl_space_is_equal(qp->dim, morph->dom->dim)" failedAssertion "isl_space_is_domain_internal(morph->dom->dim, pw->dim)" failedinput quasi-polynomial not affineAssertion "var >= 0" failedAssertion "size >= 0" failedAssertion "rec->n > 1" failedAssertion "len >= 1" failed%*s%s%gnot a file printer../../isl-0.11.1/isl_printer.c../../isl-0.11.1/isl_range.cAssertion "d >= 1" failed../../isl-0.11.1/isl_reordering.ccannot align unnamed parameters%d -> %d; ../../isl-0.11.1/isl_sample.cAssertion "bset" failedAssertion "j == n_eq" failedAssertion "bset->n_eq == 1" failedAssertion "bset->n_ineq == 0" failedAssertion "((__builtin_constant_p ((-1) >= 0) && (-1) >= 0 ? (__builtin_constant_p (((unsigned long) (-1))) && (((unsigned long) (-1))) == 0 ? ((bset->eq[0][1])->_mp_size < 0 ? -1 : (bset->eq[0][1])->_mp_size > 0) : __gmpz_cmp_ui (bset->eq[0][1],((unsigned long) (-1)))) : __gmpz_cmp_si (bset->eq[0][1],-1)) == 0)" failedAssertion "tab->basis->n_row == tab->n_var + 1" failedAssertion "tab->basis->n_col == tab->n_var + 1" failedexpecting bounded rational solutionAssertion "cone->n_eq == 0" failedAssertion "vec1->size > 0" failedAssertion "vec2->size > 0" failedAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((vec1->el[0])->_mp_size < 0 ? -1 : (vec1->el[0])->_mp_size > 0) : __gmpz_cmp_ui (vec1->el[0],((unsigned long) (1)))) : __gmpz_cmp_si (vec1->el[0],1)) == 0)" failedAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((vec2->el[0])->_mp_size < 0 ? -1 : (vec2->el[0])->_mp_size > 0) : __gmpz_cmp_ui (vec2->el[0],((unsigned long) (1)))) : __gmpz_cmp_si (vec2->el[0],1)) == 0)" failedAssertion "bset->n_eq == 0" failed../../isl-0.11.1/isl_space.cname looks like a numbertuple has no iddim has no iddomain is not a set spacerange is not a set spacenot a wrapping spaceparameters need to matchranges need to matchdomains need to matchnot a parameter spacelocallifteddim cannot be zippedspace cannot be curriedspace cannot be uncurriedparameter spaces don't have tuple idsset spaces can only have a set idonly input, output and set tuples can have idsAssertion "pos < dim->nparam" failedAssertion "pos < dim->n_in" failedAssertion "pos < dim->n_out" failedonly input, output and set tuples can have namesAssertion "dim->nparam <= nparam" failedAssertion "dim->n_in <= n_in" failedAssertion "dim->n_out <= n_out" failedAssertion "match(left, isl_dim_param, right, isl_dim_param)" failedAssertion "isl_space_tuple_match(left, isl_dim_out, right, isl_dim_in)" failedcannot add dimensions of specified typeAssertion "pos <= isl_space_dim(dim, type)" failedcannot insert dimensions of specified typeAssertion "first + num <= n(dim, type)" failedcannot drop dimensions of specified typeAssertion "src_pos + n <= isl_space_dim(dim, src_type)" failedparameter alignment requires named parameters../../isl-0.11.1/isl_stream.csyntax error (%d, %d): %s got '%c' got ident '%s' got keyword '%s' got value 'got map 'got affine expression 'got token '%s' got token type %d existsandnotinfinityrattruefalseceildfloordmodunterminated stringexpecting other tokenAssertion "s->n_un < 5" failedAssertion "s->n_token < 5" failed../../isl-0.11.1/isl_tab.cAssertion "r >= 0" failedAssertion "row != -1" failedAssertion "i >= 0" failedcannot relax dead constraintAssertion "sgn >= 0" failedAssertion "!tab->M" failed [=0] [R]?++- [>=0]%*snull tab , rational, empty%c%d%sr%d: %d%s%sc%d: %d%sAssertion "tab1->M == tab2->M" failedAssertion "tab1->rational == tab2->rational" failedAssertion "tab1->cone == tab2->cone" failedAssertion "!tab1->row_sign" failedAssertion "!tab2->row_sign" failedAssertion "tab1->n_param == 0" failedAssertion "tab2->n_param == 0" failedAssertion "tab1->n_div == 0" failedAssertion "tab2->n_div == 0" failedAssertion "~tab->row_var[row] == tab->n_con - 1" failedAssertion "var->is_row" failedAssertion "row >= tab->n_redundant" failedAssertion "row_sgn > 0" failedAssertion "tab->row_sign[row] == isl_tab_row_neg" failedAssertion "r < tab->n_row" failedAssertion "i < tab->n_col" failedAssertion "!var->is_redundant" failedAssertion "!var->is_zero" failedAssertion "var->is_nonneg" failedAssertion "(((mat->row[var->index][off + j])->_mp_size < 0 ? -1 : (mat->row[var->index][off + j])->_mp_size > 0) < 0)" failedAssertion "tab->n_row < tab->mat->n_row" failedAssertion "tab->n_con < tab->max_con" failedAssertion "tab->n_col < tab->mat->n_col" failedAssertion "tab->n_var < tab->max_var" failedAssertion "tab->n_eq == bmap->n_eq" failedAssertion "tab->n_con == bmap->n_eq + bmap->n_ineq" failedcannot relax redundant constraintAssertion "!var->is_row" failedAssertion "tab->col_var[col] == tab->n_var - 1" failedAssertion "j < n_extra" failed%*sn_redundant: %d, n_dead: %dBOB%../../isl-0.11.1/isl_tab_pip.cAssertion "((__builtin_constant_p ((1) >= 0) && (1) >= 0 ? (__builtin_constant_p (((unsigned long) (1))) && (((unsigned long) (1))) == 0 ? ((tab->mat->row[drow][0])->_mp_size < 0 ? -1 : (tab->mat->row[drow][0])->_mp_size > 0) : __gmpz_cmp_ui (tab->mat->row[drow][0],((unsigned long) (1)))) : __gmpz_cmp_si (tab->mat->row[drow][0],1)) == 0)" failedAssertion "isl_basic_map_compatible_domain(bmap, dom)" failedAssertion "col >= 0" failedAssertion "sol->empty" failedunbounded optimumnesting level too deep../../isl-0.11.1/isl_union_map.cunion map needs to contain elements in exactly one space../../isl-0.11.1/isl_vec.cposition out of rangeAssertion "vec1->size == vec2->size" failedisl-0.11.1 -%c -%c, -- - --%s-no-lt- %30s[default: %s%s%s%c<%s> %*s%.*syesno=long=ulongUsage: %s [OPTION...] -V, --version%s: extra argument: %s %s: unrecognized option: %s print this help, then exitL|/ (y) ? (x) : (y))#define floord(n,d) (((n)<0) ? -((-(n)+(d)-1)/(d)) : (n)/(d))../../isl-0.11.1/isl_ast.cexpression not an intexpression not an identifierexpression not an operationnot a for nodenot an if nodenot a guard nodenot a block node ? init: cond: inc: body: guard: then: else: else else {if ( += &&||<  c%dc%d_%ddomain: generated: pending: iterators: values: value: strides: offsets: separation_classatomicseparate../../isl-0.11.1/isl_ast_build.cisl_ast_build in inconsistent state../../isl-0.11.1/isl_ast_build_expr.cunnamed dimensioncannot handle void expression../../isl-0.11.1/isl_band.cband has no childreninvalid member position../../isl-0.11.1/basis_reduction_templ.cAssertion "!unbounded" failedno integer division allowedno parameters allowed%d -> %d * %d; internal error../../isl-0.11.1/isl_factorization.cAssertion "isl_basic_set_dim(bset, isl_dim_div) == 0" failedAssertion "g->cnt[g->group[k]] != 0" failedAssertion "g->cnt[g->group[i]] != 0" failedc_c_cstcoefficients../../isl-0.11.1/isl_farkas.cinput set not allowed to have local variables../../isl-0.11.1/isl_fold.cunhandled isl_fold typefold types don't matchAssertion "fold1->type == fold2->type" failedAssertion "isl_space_is_equal(fold1->dim, fold2->dim)" failedAssertion "isl_space_is_equal(pnt->dim, fold->dim)" failedAssertion "fold->type == isl_fold_max || fold->type == isl_fold_min" failedAssertion "isl_space_is_equal(fold->dim, morph->dom->dim)" failed../../isl-0.11.1/isl_morph.cAssertion "n_eq <= nvar" failedAssertion "isl_space_is_equal(bset->dim, morph->dom->dim)" failedAssertion "isl_space_is_equal(set->dim, morph->dom->dim)" failed../../isl-0.11.1/isl_schedule.cerror in schedule constructionunable to construct non-trivial solutionband without active statementsno solution foundtoo many schedule rowsbackward validity edgeunable to carry dependences../../isl-0.11.1/isl_bernstein.cAssertion "!(((denom)->_mp_size < 0 ? -1 : (denom)->_mp_size > 0) == 0)" failedAssertion "n >= 2" failed../../isl-0.11.1/isl_vertices.cAssertion "vertices->ref == 1" failedAssertion "v->v.vertex->n_eq >= nvar" failed;ttthHtu( uPuuHuȎuvH8vhXvxpvȏv؏v(v8wPwHww8w(xXxxxȔx( yxHyXyhy zHzHzxz8z{({(@{x`{{{{|h|X|||8|ȥ}X8}xP}p}} ~8p~~x(hp(P(h(xh(XxhȂ@`hH(hh@(X XhX x8H8HXHH@xȊ(@xXЋ8XxȌxh((Ppx8Xx8(8Pؑ((Xp( 8 H`xPhxPhxؕ@ "8""Hh#h$''Зh(((0*`05h7Hx7`CDșD(E EXFxJMM(M@XUUțVWXY[h]H(aha8cHc(cPcddexeeHf(fxff8ggH8h8ihj8j8oСHoXohoxo0oXopqr(sxtȣuhwPh|~8~H~(X~@~~XХ0(HH`hx(xȁ0(xȧȅPx(hH(`ȉȩX(Ȋ@(hx88`؍h@(XHphج8X HpHؘ(PȯhxH`Xxx8XPhhxȱȞ؞ 8(PxXȠ(8`(88@HX(hȨPxxةHh(жx8ȯPدhhxط ȱXxhȸxȳ08Pȵ(عhȶ 8hx(@HXȺX8ȼpH88p8XHxx XppHphPx(8P8hHxX8(HXx(8`x 88P8HX(XXh x8Ph(Hhp8xxP@h P8x0H(@X( 88Xxhx 8P(( 88xXh 8Xh8@h   ( 88 PH h h  ((hhX @8p8HXhx 8p((8@hXH(@Xh((xxX(Xh @8!"X"8#0$X%x%&h8'X'8(8)`*H+x+(+@,p,,,,X-0../8//H/`1223p8356X6787X7x777 787Ph;x;;x>???HB(CHDPhEF 8F8FGhGG I(JJJJ Kp(MN(NOh(O8OHOXOxQ0QHQ`Q(RxRR0SH8S`SxTT0THXVWXH(X`HXxXXX8YY((Zh8ZZZ\(]08^h^^_X__8_``aXbhbxbb0cxccxdd0Xehhexef8ff gPgxhijhhln8ppxr sptu(vxwxyh8{H| |H}8X(Pxx0H`xx(@HpXȑXx(@xx(xX ȗ`  8  ؘ( x   ț h  Ȟ 8 8 h ء0 H آ أ Hȥ`(8Phhx ȱpXhز8p8X(pPh8(P8hhxX @8X@0(HxH((@x0HHXPhHhPH(@XHhhxx( H hx  ( H!X!@!!(!h "hx""x"0#h#H###`$8$$%X%%8%#`&$&%&%&(%'8%('x%H'%`'h,',',(h3X(8C(C(D)hD@)8F)RH*Rx*S*h[ +h\X+x\p+\+\+\+\+\+\,_h,`,H`,a0-bH-(b`-Hbx-Xb-hb-xb-c.Hc(.dP.(dh.Hd.hd.d.(n/hqP/s/v0HxX0x0x0y0z(1{h18|1h|1}(2(~P2~2~2~22X303x33Ȅ(4@444484X(5x555h066ȋ67xX77H77788h08`88x9ȢX9ت9H9P:8:x:; ;8;8;;ز<H<x<<(=X(=ػX==(=ؽ8>>>8?h?X?H@@X@A`AAHB8BHBXXCCxC`DxDD EE(EEX(F(`FFFHG8GhGGHGG(HXHHHHH(IXhIIIx0J`J(JhJ( KXKK8KL0L8HLxLL8LM8MPMMhN0NPN N NH O8 PO O( OH O P PH XPPP(PHQxQQQ RpRXRHRS8PSXhSSSXS(TXT8pT(T8UPUpUU(Vh VXpVVHVhV(W@WhxW W!WH!X8"hX#X#X$Y$@Y8%Yx%Yh&Z&8ZX'pZx'Z'Z(Zx([)H[(*x[X*[H+[,X\,p\(-\-\H. ].@]x/]0]h0^0^1H^1`^1^2^83_h3 _X4_5_5`86 `6``X7`7`8 a9Xax9a9a:a(:a:(b;hbHxc>cH?c?ch@@d@`dAd(BdB eXCe8DeEfEhfFfFfXFfFfG(g(G@gxGxgGgGgHgxHgHhH hH8hHPhIhIhhJhJXiHKiMiM0jXNhjNjNjQkHR@kSk(TkT(lTPlVl(Xm(YXmHYpmZm[nx[@n\n\nX^0oX_po_oH`oHcp8d`pdxpdphphpi0qxiqiq(jqxjrj8rkPr(khrxkrXlrl8smPs(mps8msHmshmsmsmso8tHrthrtrtrtrus us8utuuuvvyhvzv{w{ w|8w(|Pw|w|wH}w}0x}Hx}`x~xx(~xH~x~xx0yhyyy(yHyhyyzȀ(z؀@zXzpz(zHzhzzzȁ{{0{(H{H`{hx{{{{Ȃ{؂{| |(8|8P|Xh|x||||8|P}Ȇ}}X}(~Xx~H~hHx`؎x(8ȏ `xȀȒHؓP(h8ȔX0ȖH`8xȂX0hH`șxؙ8Hx(8؄(ȝ@؝X(px(@hHXhȤ( 88hHXЉhȮ خ8PXЊرPشp،h@xXp؍(X0Hx8xȐh@H@В 8PxhHx0Hhؕ08HX`xH(hȗ(@8XHpxЙXhhxК 8Ph0H`x(8H`x(Н8H(8@HXhpx8Hx(@hx(СHXТ @Xأ(X PhXhH@xX8Hئ(Xاpx(HxX(8XphثXpx8 PH h    ` ( H خh H(`hPxhXh8Xر(x`xȲXP( 8д@XX8x X x!ȶ"#P#$з$($H&hX&h&x&&ȸ'()h8)))عh+(+@+X+p++,,к,, X-Ph-h-H/(2x82x22ؼ22383PH44н5 6p66ؾ66 7P7hH788:8H:P:h:<<<0H=hh=x=>>@h@(@8@A(ChEEEE HFXFF8GGH(HXHHHHHHIhXII8J JpKM(MNO(O@OhQR(RHRR ST(V0VpXYHZXZx8[[\P\x]]x]]]^(^h^H__x`Phaxabc@cXghh(xh@hXjl l`lxllmmn(n@nxnxoHrHXr`sHuvPvhwwXwwwx@xxxxyXyy8yhHzhzX}}(8~Xx~~~~8(H@hXxp؀(xXhx(@ȂX؂p؃Hȅ`XPh(HhXX(pHh (P(P8hXh pؙXhȝ hhؤȥ@ا8x(8xh@ȯx8((0xH`xx(xPh`HxXhxH(Hx`x(xp8 xHpx@xphx `x(HHhx8p(@Xp(8hxh h !x""(#x##$h$8$ph&x&&8'((x())0*+.0/p1h1X2`344 59H;?XEGH`JHK(M0MhOQ8QPHRRxS S`TxTUhU U8UXVVXXYHZZ(ZHx\]] ^X^^H_X____0`H8``a8bHbb c8 cP ch c c c c d d (d 8d( Hd@ XdX hdp xd d d d d d d d0 dH e` ex (e 8e He Xe he xe e e8 eP eh e e e 8f Hf Xf xf( f@ f` fx Xg hg g(h8HhPxhhhhhh8ixi iPjpXjjj(kxk@k`lHlll(m0hmPmmHnnn o@hopoo8ppp0q`Xqqq8rxr rP8spsstXtt@t`u(x yph{H|P(}x8hh XXhx`0X8h(((x08hȡ(( x 8  (!0!Hh!!h!ȧ"0"hh"8"Ȫ"#Xx#Ȯ#H#($xx$$%P%x%X%% &XH&&&8'@'h'X'(8(Xp((H0)Hp))(***++0+hh++(+x,,8,h,8,X,(,P--h.xH../0/X/p//(/x@0(x080H001H1x1H182x222823Xh33h404P4Xx444X45@5H`5x5555H6P68h6X6666686X7x(7@7X777(8h88P888(9h9:(@:x:X:0;;<HX<Xp<<<((=X@=x==>P>>h>8??(?x?@HX@xp@@@@@8Ah(AXAX A A( A( 8B pB( Bh B Ch 8CCCx@DXD(D0EXE8EXEXFXFHFH(GhGh G!HX!(H!XH!pH"H8"H"H#PIH$I$I8%J%@J%XJ&J'K' K'8K(K)K8)KX)Kx)K)L)(L)@L)XL*pL-M-HM-hM.M/M(/Mx1pN(2N3(O(4OH5O5XP6pP6P6P(7Q7@Q7`Q7Q88Qh8Q8R(9`RX9xRx9R:R:@S;`S;xSHTx>xT>T>T>T(?T? 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GpGGHH0HHȷHXHȸ8III8JPJJȼJxK0KHK`KȿKKKX(LHxLXLLM(M@MMMMHN0NHN`NxNNO8OXXOOOXOPhPHQPQQQHRHR8xRXRRRRRS S8SPSSHSx(TXhTTHTUh0UHUXUUV8VhVV(W@WhpWHW(XxXHXHYxYY(ZxZ0[(p[x[[(0\h$\$\h']H*h]*]h+]+^+8^H,p^-^8._/x_0_H0_x0_1H`2`4aH6Xah6xa6ax7a7a7b7(b8`bX8b8bx9cx:hchBED C(G0b(A ABB@Ae J AXL8,0AA\ E tL`BBA D(G0f (A ABBD y (A ABEF R (I ABBE X (A ABBE  4FADG S AAG [AALBBD D(D0_ (G ABEB U (D ABBB d8AS,8SBDD [ ABH dhBEB E(D0A8DP{ 8A0A(B BBBA @ 8F0A(B BBBA AX4<LBEI A(D0m(D ABB4tQBED H(D0p(D ABB$HAFP nAA4(BKA G`  AABC t BBA A(G0d (D ABBF | (A ABBF M (A ABBE Y (A ABBA $h>AID jDA$7ADL cAA4\BED I(D0z(D ABB -DhL$BEE E(D0I8D@s 8D0A(B BBBF $tHpAGJ [AAeAOAA\ E AY AY$,;ADF fDALT(BBB B(A0A8J 8A0A(B BBBE L%BEE M(D0A8D 8A0A(B BBBH 'XDT B '$F\4'SAn E T(AA\ E tH(A\ E ,(BKA J AEE )DN )DR J L)BBE E(A0A8Go 8A0A(B BBBH \L P.BBB D(D0D@} 0C(A BBBG  0C(A BBBA L 0#BBB A(D0M (A BBDG  (A BBBG d 1BEB E(D0D8GP 8F0A(B BBBJ Z 8A0A(B BBBD Ld 3zBBE B(A0D8G 8A0A(B BBBG D H;BBE A(I0D@ 0D(A BBBA , ;PBAD EABD, ADG oAA|==DQ==DI4=EBDA Y IBU AAB4>hBDD D@N  CABA ,L> jADG c ACE 4|>`hBDD D@N  CABA 4>cBDD D@I  CABA ,>VBDA Y IBL ?AO4DS I ]<DaBBD A(D`/ (A ABBF E4E3LE@dEH3Ib|EpEx3IbE#<EnADD q AAD T CAH DDA$F%ADJ IGAd,FBBB B(A0A8GP( 8A0A(B BBBE H 8A0A(B BBBF 4FBDD  ABA QADF6I[4FLAAG j AAK IAAG.IY4G6I]<LG@BBA D(D0b (A ABBK 4GTADD r AAC D DAG 4GdADD v AAG D DAO DGPtADG K AAG s DAH D DAG 4DHhBDD D@M  DABA D|HtADG K AAG v DAE D DAG 4HnBDA F@W  AABA 4H0dACD v AAH D DAO L4IhBBA D(D0 (A ABBH l (D ABBK LI8BBA D(D0 (A ABBH l (D ABBK LIBBA D(D0 (A ABBE l (D ABBK D$J|BEE D(D0DPS 0D(A BBBA lJ$JTAy F D L CLJPBEB A(A0 (A BBBD A (D BBBM DJBHM H(D0D8J@I8G0D(B BBBLDK8BBB B(A0A8G 8A0A(B BBBE dK <BBB E(A0A8G@ 8D0A(B BBBE Y 8A0A(B BBBG 4K ADG k GAI SCA$4L 5ADG \GA4\L iADG r GAJ TCAdL8 BBE E(A0A8DP! 8D0A(B BBBF }8C0A(B BBBLLp qBEB A(D0 (A BBBH w (A BBDH LM AR4lM BIA J@w  AABG 4MxlBAD O@w  AABG 4MmBDA G@U  AABA LNBED A(F0E (A ABBC j (D ABBM \dNHBED A(F0A (A ABBG D (D ABBK D (D ABBK NDQNDIN O"DV$ODQ$Ax$`-0AGG QGA4 a -LBDD j ABI ADBLDa8-jBED D(D0o (G ABBJ D(D ABBaX-&ap-\ax-BBB B(D0A8D@] 8F0A(B BBBC D8C0A(B BBBL$b-BJA A(M0M (D ABBG Y (D ABBA tb.db.BBB B(A0A8G@b 8D0A(B BBBH o 8A0A(B BBBA dbH/:BEB A(A0q (A BBBE  (A BBGA [ (C BBBF \c 0 tc0 c0$c0TDV F j F C$cP0TDV F j F C<c0BEB D(A0 (A BBBA 4d1Ld1 dd1 |d1 d0 d0 d0 d0 Ld0BJG A(D0f (D ABBI G (A ABBC 4DeX1FBED A(G0\(G ABH|ep16Ia|e1'BBB B(A0A8GPf 8D0A(B BBBD p 8D0A(B BBBK G 8A0A(B BBBO ,fH3?BAD jAH,DfX3De G O I D L C<tf3dBAA D AEJ D ABA <f3dBAA D AEJ D ABA 4f(4ADG y DAA }CA,,g4AGG Y AAF 4\g5cADD | AAI D FAA g5 g5AR,g5?BAD jAHLg5BEE D(D0 (A BBBL N(A BBBLhp6 dhh6 |h`6 hX6 hP6 4hH6zAGG O GAR }CAh6 i6 <,i6dBAA D AEJ D ABA ,li6VBDD D ABA i6i6i6#IM,i7`BDA C ABC j87 4,j07fAAG T CAG yCALdjh7BED A(D0Z (C ABBF L(D ABBj7j74j7bADG _ AAK eCALk7nBEB A(D0 (A BBBA J (A BBDE ,lk9aBDD O ABA kP9+dkh9 BEB B(A0A8D@ 8D0A(B BBBL X 8A0A(B BBBF ,l:$BDC QABdLl:BBE E(D0A8D@p 8D0A(B BBBL G 8A0A(B BBBA Llh:BEA A(D0 (C ABBD L (D ABBA \m:!BBE E(A0A8D@ 8D0A(B BBBK T8C0A(B BBBLdm;BEE A(A0i (A BBDH [(A BBB,m(<;BAD lAB$m8<0AGG QGA4 n@5ADG \GALlop>BHB D(A0 (D BBBC r(A BBD\o?WBBA A(G0 (A ABBD I (D ABBF r (C ABBF Lp@BBA A(G0 (D ABBK L (A ABBA lpp@AYdpp@LBEE E(A0A8D@V 8D0A(B BBBF c 8A0A(B BBBC ,pXAcQfQD L C$qADILAx$ p]0AGG QGA44x]LBDD j ABI ADBLl]jBED D(D0o (G ABBJ D(D ABB]&Ԁ]\]BBB B(D0A8D@] 8F0A(B BBBC D8C0A(B BBBLL^BJA A(M0M (D ABBG Y (D ABBA `^AZ`^dԁX^BBB B(A0A8G@b 8D0A(B BBBH o 8A0A(B BBBA d<_:BEB A(A0q (A BBBE  (A BBGA [ (C BBBF ,x`nADD S AAB Ԃ``` `^D0M A <<a~AGG G AAH D AAJ ICA4|@agAAG T CAG zCA<xatBEA A(D0L (A ABBA a $ a~AG X AG 4b+4L b+BAD G@  AABC 4cBAD J@  AABI 4cBAD J@  AABI ,dAG w AH YC$He <@e 4T8eIAGG T DDE LGA4PeIAGG T DDE LGA$ąheDDg E C E K$eAG W AH ,etADO P DAG ,DHfAAADP\ AAD thg `g Xg DPgBDD  ABC H ABE wADhAT,$hGBAD |AB4T(hyAAG X GAG DCA,ph>BAA vAB4hBBA A(G0(C ABBh  h <$hBEB D(A0 (A BBBA d8iAY$8iTDV F j F C,pizBAA hGB4܈iBAG c ABH zAD4HjBAG } GBH wADDLjuBBE D(D0DP 0A(A BBBK \kBBE E(D0A8D@` 8D0A(B BBBL D8D0A(B BBB|8lBBB B(A0A8D`e 8A0A(B BBBC I 8A0A(B BBBE W8C0A(B BBBLtxmoBBJ E(D0A8DH8A0A(B BBBLĊo!BBA D(G0 (D ABBE w (A ABBC DxpZAA  ABJ DABD L\pBBB B(A0G8GF 8A0A(B BBBI LPr BBB A(A0 (A BBDH Z (A BBBG LsBBD A(J0 (D ABBK M(C ABBdLs8BBE B(D0A8D@ 8A0A(B BBBF g 8D0A(B BBBA LtBBD A(J0 (D ABBK M(C ABBLhuBBB A(A0 (A BBDH Z (A BBBG LTv BBB A(A0 (A BBDH Z (A BBBG LvBBD A(J0 (D ABBK M(C ABBdw8BBE B(D0A8D@ 8A0A(B BBBF g 8D0A(B BBBA L\`xBBD A(J0 (D ABBK M(C ABB$ yDAf I D L CLԎHyWBED A(D0G (A ABBC  (D ABBN L$XzBBB B(D0A8D@ 8A0A(B BBBA t{%A_({AY$({AG \ AK $܏{AG \ AK { L{BBB B(A0A8Dz 8A0A(B BBBA Ll1BBB B(A0A8J 8A0A(B BBBA Ԑ $cAFG PCA4BAD JP  AABI 4LЉBDD z GBK zADx#IM,̑`BDA C ABC Њ 4ȊfAAG T CAG yCALLBED A(D0Z (C ABBF L(D ABB@H4̒PbADG _ AAK eCALnBEB A(D0 (A BBBA J (A BBDE ,TaBDD O ABA +d BEB B(A0A8D@ 8D0A(B BBBL X 8A0A(B BBBF ,$BDC QABd4BBE E(D0A8D@p 8D0A(B BBBL G 8A0A(B BBBA LBEE A(A0i (A BBDH [(A BBB,`;BAD lAB$p0AGG QGA4DxGBDC i ABK AAD4|LBDD j ABI ADBLBEA A(D0e (C ABBF c(D ABB<BDD ] DBC r ADI 4DBDD  ABN rAD$|5ADG \GALBHB D(A0 (D BBBC r(A BBD\8WBBA A(G0 (A ABBD I (D ABBF r (C ABBF LT8BBA A(G0 (D ABBK L (A ABBA AYdėLBEE E(A0A8D@V 8D0A(B BBBF c 8A0A(B BBBC \,!BBE E(A0A8D@ 8D0A(B BBBK T8C0A(B BBB,`cQfQD L CDILԘBBD A(G0g (G ABBM z(C ABB\$8BBB B(D0D8D@v 8G0A(B BBBN }8C0A(B BBBLؕBBB B(A0A8GP 8D0A(B BBBD ԙ8@L`BBE E(A0A8D@ 8A0A(B BBBA L<BBE E(D0A8Fg 8A0A(B BBBA L BEB E(A0A8G 8A0A(B BBBK ܚ%d BBB E(A0D8D@ 8D0A(B BBBG L8C0A(B BBBL\BBB E(A0D8DP 8A0A(B BBBH LBBA A(G0 (A ABBH T (D ABBK ,PAAF _ DAA ,DDgBGA B ADG A AEA AAD4СBAA  ABE kAD4ĜXxRAA R ABG ELNBBB B(A0A8G 8A0A(B BBBF |dBBB B(A0C8D@a 8D0A(B BBBJ D 8A0A(B BBBJ  8A0A(B BBBG \BBA A(G0V (A ABBG F (D ABBI b (F AGBF \ dtBBB B(A0A8G@W 8A0A(B BBBF H 8A0A(B BBBF ܞdeBBB B(A0A8GP! 8C0A(B BBBB L 8D0A(B BBBG \LtBEE A(A0P (A BBDI D (A BBBA ğح ܟЭȭ*Adح\,ЭBBA A(D0 (A ABBG W (D ABBH v (D ABBI <wBBE H(J0C (A BBBK d8BBE B(D0A8D` 8A0A(B BBBB I 8A0A(B BBBA \LBBE B(D0I8DP 8A0A(B BBBB T8C0A(B BBBp-AdL̡?BEE E(D0C8D 8A0A(B BBBA dpBMB E(D0G8D7 8F0A(B BBBE  8F0A(B BBBA "AS D E<pNKE s ADJ AAG|صyBEB E(A0A8G` 8C0A(B BBBI h 8C0A(B BBBA D8F0A(B BBBddظBEE B(A0D8D`K 8A0A(B BBBD K8A0G(B BBBḶ@BIF E(A0D8G 8A0A(B BBBD LiBBE E(A0A8J8A0A(B BBBLlBBB B(A0A8GV 8A0A(B BBBA LԤABBE E(D0A8G 8A0A(B BBBF D$BEE B(D0D8GP8D0A(B BBBDl`BEE E(A0D8GP8D0A(B BBB4̥_BDD w ABD QAD4WBDA { ABK AADL<0BEB A(A0y (D BBBB T(A BBD  4ԦxIAAG a DAQ DCA +$ <>DS I ]\dtBBB B(A0A8G@e 8F0A(B BBBK T 8C0A(B BBBA ܧ4xTACG Y AAJ ]AA,D\dtBBB B(A0D8D@V 8A0A(B BBBG  8C0A(B BBBF ,ܨ`BDA } ABI , BDA x ABF < T("\l@BBA A(G0 (A ABBN e (A ABBE D(A ABB̩4TADD r AAC D DAG 4TACD r AAD D DAG LTBED C(D0t (A ABBD j (D ABBM LhBED C(D0t (A ABBD j (D ABBM L BEE A(D0 (A BEBE Q(A BBD4\AAD ^ AAJ e DAF <pBDD N ABE @ AGA ,ԫHBDD y ABJ LBEB A(D0E (G BBBH r(A BBDTHl@ AZ@$8TDW E j F Cd̬p[BBB B(A0D8DP 8F0A(B BBBF F 8A0A(B BBBH 4hLL`=BEB B(A0A8DW 8A0A(B BBBF dPBBB B(A0D8D 8A0A(B BBBG < 8A0A(B BBBB LBBA A(G0 (A ABBH u (C ABBC ,T8lADD V AAG 4xBDA f KBF QAD4BDA f KBF QAD,HBDA ^ ABH 4$BFH G@Y  AABA \ttBEE G(D0D8H@U 8A0A(B BBBF O 8A0A(B BBBG d8G0A(B BBB$JAEJ uCA4BGA W ABL QADDL0BHE D(H0GPv 0A(A BBBH LBBB B(A0A8G 8A0A(B BBBK 4HeBDD K DBE AABLBBA A(G0V (D ABBD n (D ABBI |lPBBB B(A0A8G 8A0A(B BBBB  8D0A(B BBBA X 8D0A(B BBBA dpBBB E(A0A8DP 8A0A(B BBBA Q 8C0A(B BBBA T(l  ?TUOFԲ(L BBB B(A0A8F 8A0A(B BBBD <<dBAA H ADG D ABA |LvBBB B(A0A8Gz 8A0A(B BBBA L BEB B(A0A8G 8A0A(B BBBA ,4WAAG { CAH ,diBFA ZCB4SADD t AAA D FAA d̴ BBB B(A0D8D@ 8C0A(B BBBD  8D0A(B BBBG 4 BBB B(A0A8G? 8A0A(B BBBF O 8A0A(B BBBG  8D0A(B BBBK  8D0A(B BBBK ,Ե'AGG@u AAA <((1BBA G(GP (A ABBG dD()}BBB B(A0A8G 8D0A(B BBBA s 8C0A(B BBBA 4@0AAG  AAD d DAG 11DI1,1 D0\0t0d0BBB B(A0A8Dpc 8C0A(B BBBA N 8D0A(B BBBA D83gBGD @ ABH A ADA AAE<`3+dTx3BBB B(A0D8D@! 8A0A(B BBBD \ 8C0A(B BBBH 4DSԸ4444 44 LL4BBA A(G0W (A ABBF c(C ABB5.$5Dq K A _ Qܹ55 5$5L<5 BBE B(A0A8G 8A0A(B BBBA L ?1BBB B(A0D8Gp[ 8A0A(B BBBG dܺB1BEB D(D0I (A BEBD Z (A BBBG G (A BBBE LDCBBB B(A0A8G`F 8A0A(B BBBG LFBBB B(D0A8D 8A0A(B BBBC ,GTBDA s ABC HEFY Q M44HHBED D(G0f(D ABBDlHBEE E(A0C8JP8D0A(B BBB<xIgBBA D(G0C (A ABBG LIBBB E(A0D8D 8A0A(B BBBA DxJ*DZ J ALdJVBBE B(A0A8Dp) 8A0A(B BBBA $K_ALL |DA,ܽK_BDD OAD L $K4<KaADG u AAE TCA$t(L@Di C C A K@L'DbdPLBBB E(D0A8GP 8A0A(B BBBI  8G0A(B BBBH <$MBEE A(C0G@o0D(A BBBLd8NBEE B(I0C8Gu 8A0A(B BBBA P<̿PBBA A(G0W (A ABBF $ Q_ADD QCA4HQLPQLdXQBBA D(G0 (D ABBD i (A ABBI L(RBBA D(G0b (A ABBH I (C ABBA \xRBBB B(D0A8DPp 8F0A(B BBBH D8C0A(B BBBdRCIQ N L4RmBGA P AEH AABd0S2BBB B(D0A8DP@ 8C0A(B BBBC 8D0A(B BBB$UL<U BEB B(A0A8D) 8A0A(B BBBA T_BEB A(A0U (A BBDA f (A BBGD LbBEE B(A0D8M 8A0A(B BBBH 4he(Le6deDy A Ff f"DQ K A,0fDBDA f AEE LPf4BBB B(D0C8D` 8D0A(B BBBE L<@hvBGE D(F0B (A BBDE A(A BBGTphPKEA D( ABBG(A  ABBb Lhi BBB B(A0A8Jz 8A0A(B BBBH <4(qgBBA A(G0H (A ABBE dtXqBBB B(D0D8D` 8A0A(B BBBE M 8A0G(B BBBK LsBEE B(D0A8Dp 8A0A(B BBBB L,t;BEB A(A0 (A EBBK W (A BBEO |uxupu DhuBAD @ ABF L ADG A ADB L uBBD A(D0\ (D ABBF \ (F ABBA D\0vAAG g AAF A FAH \ FAE dvjBBB E(A0A8DpB 8C0A(B BBBA  8D0A(B BBBL  }'Ae$,}3AAG gAA<T}cBEA A(D0J (A ABBA ~"DR J A,(~tBDD fAB4x~ADG ^ AAD V AAH < eBJE D(I0m (A BBBF d\PBBH E(A0A8D@l 8A0A(B BBBC G 8A0A(B BBBA D BBE D(A0GP 0A(A BBBC d `BEE B(A0G8D@ 8C0A(B BBBF  8A0A(B BBBG LtBBE I(D0 (D BBBC q (A BBDF dhBBB E(D0A8G@ 8G0A(B BBBJ g 8A0A(B BBBG L,BED A(G0 (D ABBC I(D ABBL|`BED G(D0 (C ABBH W (D ABBH L BBE E(D0A8G` 8D0A(B BBBF |BBB E(D0I8G`r 8A0A(B BBBE W 8D0A(B BBBL  8D0A(B BBBL LГBBE J(D0A8G@ 8D0A(B BBBG LpBEJ D(A0h (D BBBH T(A BBB<Д7BBB E(D0D8G@m 8G0A(B BBBI R 8A0A(B BBBD ~ 8C0A(B BBBF D 8D0A(B BBBO <xpBEE F(D0E(A KBBdBBB B(A0D8G`i 8D0A(B BBBF : 8A0A(B BBBD d|PBEB E(A0G8IPg 8D0A(B BBBE / 8C0A(B BBBA LBED D(G0n (A ABBF [ (G AHBE L4H}BEJ D(A0 (A BBBH Z (A BBBG dxl BBB B(A0A8G` 8A0A(B BBBD F 8D0A(B BBBE 4AAD t AAD ~ CAF 4$تcADD ] DAE nCAL\BBD D(J0i (G ABBE W(C ABBdpsBBB E(D0D8DP 8G0A(B NBBM k 8A0A(B BBBK DI<,ADD0c DAO M DAF vCADlBDA f ABH i ADJ PAB4(BDA x ABF i ADJ DADD0f AAG v CAF D CAH ,44AAD g AAA ,d(4AAD g AAA ,84AAD g AAA ,H4AAD g AAA ,X4AAD g AAA ,$h4AAD g AAA ,Tx4AAD g AAA ,4AAD g AAA ,4AAD g AAA ,4AAD g AAA ,4AAD g AAA ,DȮ4AAD g AAA <tخBBB A(A0 (A BEBG <|ADD0Z DAH x DAC FDA,4AAD g AAA ,$4AAD g AAA dTBBB B(A0D8D@ 8A0A(B BBBF W 8C0A(B BBBA ,@4AAD g AAA $PfAc L g I A,4AAD g AAA dDBEB B(A0A8D`N 8A0A(B BBBG  8D0A(B BBBC 4ADD { AAJ n CAF ,X4AAD g AAA ,h4AAD g AAA DDxADD0f AAG v CAF D CAH ,ж4AAD g AAA ,zBDF } ABD 8 40fAAG T CAG yCA<ThABEA A(G0A (D ABBF ,x_BDD M ABA +dBEB A(D0` (A BBBK c (D BBBK d (A BBBE \DH[BHB A(C0 (A EBBJ A (A BBBA x(A BBDHPQDZ J h<BDD G ABD s ADH LmBBA D(D0F (F ABBB D(C ABBl <Dc I KL@BED A(D0 (D ABBG Q(C ABB4AAD ^ KAH ICA48WAAG v DAL DAAL`,dhzBDF } ABD  4fAAG T CAG yCA<ABEA A(G0A (D ABBF ,$_BDD M ABA T(+dl@BEB A(D0` (A BBBK c (D BBBK d (A BBBE \Ⱦ[BHB A(C0 (A EBBJ A (A BBBA x(A BBD4ȿLпQDZ J h<lBDD G ABD s ADH LmBBA D(D0F (F ABBB D(C ABB<Dc I KLBED A(D0 (D ABBG Q(C ABB4l`AAD ^ KAH ICA4WAAG v DAL DAA,zBDF } ABD $8 4<0fAAG T CAG yCA<thABEA A(G0A (D ABBF ,x_BDD M ABA +dBEB A(D0` (A BBBK c (D BBBK d (A BBBE \dH[BHB A(C0 (A EBBJ A (A BBBA x(A BBDHPQDZ J h<BDD G ABD s ADH L<mBBA D(D0F (F ABBB D(C ABB <Dc I KL@BED A(D0 (D ABBG Q(C ABB4AAD ^ KAH ICA448WAAG v DAL DAAl`,hzBDF } ABD  4fAAG T CAG yCA<ABEA A(G0A (D ABBF ,D_BDD M ABA t(+d@BEB A(D0` (A BBBK c (D BBBK d (A BBBE \[BHB A(C0 (A EBBJ A (A BBBA x(A BBDTlQDZ J h<BDD G ABD s ADH LmBBA D(D0F (F ABBB D(C ABB<Dc I KL<BED A(D0 (D ABBG Q(C ABB4`AAD ^ KAH ICA4WAAG v DAL DAA,zBDF } ABD D8 4\0fAAG T CAG yCA<hABEA A(G0A (D ABBF ,x_BDD M ABA +dBEB A(D0` (A BBBK c (D BBBK d (A BBBE \H[BHB A(C0 (A EBBJ A (A BBBA x(A BBDHPQDZ J h<BDD G ABD s ADH L\mBBA D(D0F (F ABBB D(C ABB <Dc I KL@BED A(D0 (D ABBG Q(C ABB4AAD ^ KAH ICA4T8WAAG v DAL DAA`,hzBDF } ABD  4fAAG T CAG yCA<$ABEA A(G0A (D ABBF ,d_BDD M ABA (+d@BEB A(D0` (A BBBK c (D BBBK d (A BBBE \[BHB A(C0 (A EBBJ A (A BBBA x(A BBDtQDZ J h<BDD G ABD s ADH LmBBA D(D0F (F ABBB D(C ABB<<Dc I KL\BED A(D0 (D ABBG Q(C ABB4`AAD ^ KAH ICA4WAAG v DAL DAA,4zBDF } ABD d8 4|0fAAG T CAG yCA<hABEA A(G0A (D ABBF ,x_BDD M ABA $+d<BEB A(D0` (A BBBK c (D BBBK d (A BBBE \H[BHB A(C0 (A EBBJ A (A BBBA x(A BBDHPQDZ J h<<BDD G ABD s ADH L|mBBA D(D0F (F ABBB D(C ABB <Dc I KL@BED A(D0 (D ABBG Q(C ABB4<AAD ^ KAH ICA4t8WAAG v DAL DAA\`BBA D(G@~ (D AEBF D (G ABBP D(C ABDD BBE E(D0L8IP8A0A(B BBBLThBBB B(A0A8DP 8D0A(B BBBA LBBD D(D0U (A ABBE H(A ABBx $x>DS I ]4DhADG u AAE [CA4|OBDA r ABL AAD4AAAG ^ GAI DCA+,4DDT H E K J F Cd8_|<BDA a ABE j ADA @L4HlBED C(D0q (A ABBG D (D ABBK \hzBED D(D0l (D ABBH D (D ABBK D(D ABB4QADD c DAG TCAdBEB B(A0A8DP[ 8D0A(B BBBA s8C0A(B BBB4ADD  DAB }CA4QADD c DAG TCA* d$BBE B(A0A8D 8A0A(B BBBD 8C0A(B BBB<BDC W ABM q ABD BBB B(A0D8G@ 8D0A(B BBBC j 8C0A(B BBBJ L 8D0A(B BBBG L 8D0A(B BBBG dP4|0gAAG p AAE X AAF $hDAf I D L CdBEB B(A0A8D`, 8D0A(B BBBA }8C0A(B BBBLDBBB B(A0A8D} 8A0A(B BBBK LBED D(D@l (A ABBK m (D ABBJ |OBBB B(A0A8G@ 8A0A(B BBBD h 8A0A(B BBBN D 8D0A(B BBBG $|dAG H D L C$dAG H D L Cd0/BEB A(A0 (A BBBG e (A BBBL D (A BBBE 447BDA X ABN AADLlpBBB B(A0A8GPg 8A0A(B BBBF < BEA D(D0 (A ABBA $dAF I D L C$$(tDo M j F CLLBBB B(A0A8Mv 8A0A(B BBBI L0BEB E(D0D8GPY 8D0A(B BBBE ZLBBE B(A0A8G] 8A0A(B BBBE l4OAAG [ AAJ D GAL LjBBD A(G0j (D ABEJ M(A CBB D4$(TBED D(O0a(G AFB4\PNBDD Q ADH ]DD,hhBGA d ABG Od BBB E(D0D8K@c 8C0A(B BBBC a 8F0A(B BBBH LthBBA D(K0c (F ABBF D(C ABBFW  ,D\Lt$BBB B(D0D8F` 8A0A(B BBBD dnBBB B(G0D8Gp 8A0A(B BBBI I 8J0A(B BBBL ,DFWdS|  LfBEB A(D0 (A JEDH F (A BBBA L/BBE E(A0A8Gp 8A0A(B BBBA <dBGL J(I0 (A BBBA L*BBB B(A0D8G` 8A0A(B BBBA LtBBB E(A0A8D@ 8A0A(B BBBH LD<BBB B(A0A8G 8A0A(B BBBB 4\AAG t AAQ IAA4\AAG t AAQ IAA4L \AAG t AAQ IAA4H\AAG t AAQ IAApx,4ACG0v AAE d<|BEB D(A0u (A BBBA 4`9AAG Z GAE DCAh `$h<pTxl  ,D\t4Ld| $ < T{DS I ZdtHABBB B(A0D8DP 8A0A(B BBBH l 8C0A(B BBBA 40 7BDD T ABO AAD 8 NDM O m44 h 7BDD V ABM AAD,l p BDA  ABA d  #BBB B(A0D8G` 8D0A(B BBBG v8C0A(B BBBd  BEB B(A0A8GP 8D0A(B BBBO T8C0A(B BBBdl ` BEB B(A0A8GP 8D0A(B BBBJ }8C0A(B BBB  `l s XN\k 4 vDkL d H,|  BDA _ ABG < 8BDA } ABI O ABF  L BBB D(A0{ (A BBBK F(A BBDT 4l tBMA L ABI FAD4 (BMA b ABK FAD N\k  vDk$ ,< BDA F ABH Ll p]BBB B(A0A8G@= 8A0A(B BBBA   x# 3\RLvBEA C(G0G (C ABBG D(D ABBdTBBB B(A0D8GPu 8C0A(B BBBK 8D0A(B BBB N\kPHd@BBB B(A0D8G@ 8A0A(B BBBF | 8C0A(B BBBH 47BDA \ ABJ AAD,bBKA { ABD (, bBKA { ABD L`LdXeBBA A(G0b (F AKBM L(C ABBxD WxCS\4LBDC h ABL FAD4 LLbBED C(D0n (A ABBJ I(C ABBdBEB B(A0A8DPu 8A0A(B BBBH ! 8D0A(B BBBJ 448qBDA c AIL kADdl;BBB B(A0A8G@ 8D0A(B BBBM N8C0A(B BBB4XBDA  ABF YAD L$SBEE B(A0A8GP18A0A(B BBB4tQAAG r DAH DCA\BEB A(A0O (I BBBO S (A BBBF k(A BBDL$hBEB B(A0A8D 8A0A(B BBBE t#d#BBB B(A0A8G@} 8A0A(B BBBH  8C0A(B BBBA L($BEB A(D0M (A BBBF A (A BBDA D$\$4tx$ZADD } CAF DDA$$<$BAD G0\  GAEI D KAB<%BAD G@j  GAEK D KAB,\%ACG A AAB L%BEB D(D0b (A BBBF k (A BBDD 4&9ADJ N EAM DCA4&oAAG T CAG BCATL&BBB D(D0D@ 0A(A BBBG D0K(A BBBT'%BBB D(D0DP 0A(A BBBG D0K(A BBBL`(BEB B(A0A8G` 8A0A(B BBBC L )dd)aBBB B(A0D8G@ 8C0A(B BBBF  8D0A(B BBBH  ++d+BBE B(A0A8D`\ 8D0A(B BBBF  8A0A(B BBBG d8.d|0.BBB B(A0D8GP 8D0A(B BBBH T8C0A(B BBB4/{ADG ] GAO vCAd0)BBE B(A0A8Dpz 8C0A(B BBBI  8D0A(B BBBL 42-AAD  DAE DCA3d3nBBB B(A0A8G`( 8C0A(B BBBK L8D0A(B BBB4<5UAID t DAE DCALt5BIB F(A0 (A BBBE J(A BBD<6BIB F(A0 (A BBBE LX7BIB F(A0 (A BBBE J(A BBD<T(8BIB F(A0 (A BBBE 48ADD s DAO vCAL 9BBB B(A0A8G` 8A0A(B BBBG $:^DQ K c M MDD:oGAA @GBV AAD<;BDD K ABH s ADH L;BEB B(A0C8G@ 8A0A(B BBBH 0<$4(e >e4>d_AYDT>8eBDA V AEE g AEK J ABA <>eGAA c ADG AAEL>fBED A(F0 (A ABBE D (D ABBA ,?pf dD?hfBBE E(D0A8D@b 8A0A(B BBBE I 8D0A(B BBBA ?fd?fBEB E(D0A8DPn 8A0A(B BBBA I 8D0A(B BBBA ,@0gD@(g\@ g t@g<@gBAA b ABG J ABA @`gDI<@hgBGA d ABG J ABA \$AgBEA A(G0 (C ABBG O (A ABBK L (D ABBK \A8i<BEB B(G0A8DP 8D0A(B BBBK n8D0A(B BBB4Aj{ADG a DDK vCA4B`j{ADG a DDK vCALTBj*BBB E(D0A8DP 8A0A(B BBBF 4BkgBGE X ABG j ABC dBkBEE E(A0A8D@r 8A0A(B BBBE J 8D0A(B BBBA DC8l\C0ltC(ldC lBBE B(A0A8F` 8A0A(B BBBH J 8D0A(B BBBI Cm Dm$Dm BIC hABLtpEBBB B(A0A8Gpr 8A0A(B BBBC tpuhBBB B(A0A8D` 8D0A(B BBBG  8D0A(B BBBJ  8D0A(B BBBA D8C0A(B BBBu`duXZBBB B(A0A8GPi 8A0A(B BBBD q 8A0A(B BBEJ vPL4vHuBBB B(D0A8D@ 8A0A(B BBBF vx<vpdBGA B ADG D ABA <vjBGA B ADG J ABA |wBEB B(D0D8Dp 8F0A(B BBBE  8A0A(B BBBA S 8D0A(B BBBA LwBBB B(A0A8D 8A0A(B BBBI |wBEE B(A0A8DP` 8D0A(B BBBO \ 8A0A(B BBBJ   8C0A(B BBBA lxxdx1BBB B(A0D8D@ 8A0A(B BBBK h 8D0A(B BBBA yy4ydLyBBB B(A0A8G@P 8D0A(B BBBJ H 8A0A(B BBBA LyBEB A(D0 (A BBBD ` (A BBBA dzzBBB B(D0D8DP( 8C0A(B BBBA { 8D0A(B BBBG lzdzBEB A(A0S (A BBBK K (A BBHH [ (A BBBN zpL{hBBB B(A0D8G` 8A0A(B BBBF \T{8BBA D(G0+ (D ABBD | (C ABBD L(D ABBD{BAD e ABA C AEG W ABF { |,|$D|5ADG \GAl|$|5ADG \GA$|5ADG \GA$|(5ADG \GA|@L}8BBB B(A0D8DPs 8A0A(B BBBB d}L|}MBEB A(A0_ (A BBBG  (A BBGC ,}ADG M AAE }~,~LD~BEB B(A0A8G 8A0A(B BBBA ~X<~PjBGA B ADG J ABA ~x)Ag$DXD<BFE E(D0G8IPq8A0A(B BBBLBBE B(A0A8DP[ 8A0A(B BBBJ Lx BBB B(D0A8Jl 8A0A(B BBBA L$BBB E(A0A8Gp[ 8A0A(B BBBG tx! 4p!ADG h GAL }CA4Ā!ADG h GAL }CA "" ," D"9aQd("L|0"BBB B(A0A8GL 8A0A(B BBBI ́& &<& BBA A(DP (A ABBB <p'Th',DY K Ctx'p'L'HBEB E(A0A8D`)8A0A(B BBB(< )BED I(D0 (A ABBA LL)BEE E(A0C8LP 8A0A(B BBBA `*#Lx*iFEM E(D0H8K@i8A0A(B BBBL*iFEM E(D0H8K@i8A0A(B BBBT* ,l*aBDD O ABA $*[DQ K \ L 4Ą(+DAAG d AAA M AAA d@+BBA A(G0 (D ABBF \ (A ABBF O (A ABBA d,|,x,Mu F YL-BED D(D0C (A ABBD n (C ABBJ L-BED D(D0C (A ABBD n (C ABBJ LT.BBB E(A0A8DP 8A0A(B BBBA x.L.BHB D(A0| (A BEBI s(A BBD\ /$BEE B(A0A8DP 8D0A(B BBBA v8C0A(B BBBLl/BEE D(A0 (D BBBH y (A BBDF <2BEB A(D0 (A BBBA \P3ABBB B(D0A8G@ 8D0A(B BBBB T8C0A(B BBB<\@4NBBB D(A0{(A BBBLP4BEE E(D0A8Dp 8A0A(B BBBA L4_BBB B(D0A8DP 8A0A(B BBBA <<6BEE A(A0a (A BBBA ,|6DACD q AAE \6BEB E(D0A8D` 8A0A(B BBBL D8A0A(B BBBL `7BBB B(A0A8GE 8A0A(B BBBH 4\;bBEA D@  AABK L8<BBB B(A0A8G5 8A0A(B BBBH Lx@BBE E(A0A8Dw 8A0A(B BBBA L4HFBBD D(D0 (A ABBF T (C ABBA dGBBE B(D0A8DP? 8D0A(B BBBA a8C0A(B BBBLHBEB E(D0A8G`r 8A0A(B BBBA <<JBBE F(D0i (A BBBA <|PJBDD  ABR A ADJ LKBEA A(D0g (A ABBF ~ (D ABBA d pLdBBE E(A0D8D@ 8D0A(B BBBD v 8C0A(B BBBF LtxMBEB B(D0A8Dp] 8A0A(B BBBE čHOL܍POBBB B(D0C8D@z 8A0A(B BBBA ,,O]ACF L AAA L\OBBA A(D@V (D ABBG n (D ABBI <PPjBEE A(A0P (A BBBA PLPBBA C(D@T (D ABBG | (D ABBK TQ<l Q`BED A(D0E (A ABBA @QDďHQdBEB B(A0A8D@H8A0A(B BBB< pQ]BHB A(A0G(A BBBDLQdBEB B(A0A8D@H8A0A(B BBBLQBBB B(A0D8D` 8A0A(B BBBG \(S-BAD G0  DABA L  DABE I  DABH v CAB<DSBBA A(G0[ (A ABBB ,HTdAAG @ AAE TARTԑTBBB A(A0G@W 0A(A BBBB  0D(A BBBD <,UBGA G(DP| (A ABBA <l0V~BIA S DBK C DBA 4pVdBIG P AEH d DEC ,VqADD@U AAH $V4ADD eDA<WuTxW lpWLDP D Z N WWWԓW#LWBBB B(A0D8G 8A0A(B BBBK <@Y=ThY$l`YDW E d D ,YAAG`w AAA ĔXZܔPZHZ @Z$8Z <0ZT(Zl ZZZZ̕ZYYY,YDY\YtYYYYԖYYYY4YLYdxY|pYhY`YėXYܗPYHY @Y$8Y,<0YMBDI zABlPY HY@YHY+̘`Y;DQ K VY4xYYADD n DAD TCA<Y4TYYADD n DAD TCA4YYADD n DAD TCAęYܙY#DZZ,AjZ,ZDZ ,\ZIACG S AAA 0Z;AQ A g,PZIACG S AAA ܚpZ;AQ A g,ZIACG S AAA ,Z;AQ A g,LZIACG S AAA |Z;AQ A g,[IACG S AAA ̛0[;AQ A g,P[IACG S AAA p[;AQ A g,<[IACG S AAA l[;AQ A g,[IACG S AAA [;AQ A g,ܜ\IACG S AAA  0\;AQ A g,,P\IACG S AAA \p\;AQ A g,|\IACG S AAA \;AQ A g,̝\IACG S AAA \;AQ A g,]IACG S AAA L0];AQ A g,lP]IACG S AAA p];AQ A g,]IACG S AAA ];AQ A g, ]IACG S AAA <];AQ A g,\^IACG S AAA 0^;AQ A g,P^wBDD s ABH ܟ^9AR A d,^IACG S AAA ,^;AQ A g,L_IACG S AAA | _;AQ A g,@_LACG V AAA ̠`_>AT A gl_BBA I(G0N (A ABBG ] (A ABBE O (A ABBC R(A ABBL\_dBBB E(D0A8Dpg 8A0A(B BBBK LbBBE B(A0D8F 8A0A(B BBBA |cgBBB B(A0D8GP 8A0A(B BBBK  8A0A(B BBBG [ 8A0A(B BBBK \|pdBEB B(D0A8D@i 8A0A(B BBBI t8K0A(B BBB4ܢdBDD Y ABR PABLeBBJ E(A0D8GP 8D0A(B BBBJ $d(gaAAO MAA4pgBED A(G0(G ABB,ģXh`BDG OABh 4 hUBGA q AEO AABdDh*BBB B(A0A8Gp 8A0A(B BBBK w 8A0A(B BBBA \plGBEA D(D0{ (D ABBD N (D ABEF K (G ABBI L `mlBBB E(D0A8Dpg 8A0A(B BBBK 4\oBEG D(D0f(D ABBLoBBE M(A0P (D BBBG V (A BBBK LHpBBD I(G0s (A ABBO D(K ABBL4pBEB B(A0A8Dp8D0A(B BBBdxreBBB E(A0D8G 8A0A(B BBBI $ 8A0A(B BBBB lt,BEE D(D0GPX 0D(A BBBB  0D(D BBBF E0D(D BBB4\@uBDA G`  AABA $uADG@KALpvmBED C(O0M (F AJBK H(D JBB vBBB B(D0A8DP 8A0A(B BBBC D 8G0A(B BBBL  8C0A(B BBBH  8K0A(B BBBH y?Df F N,ĨzAGD X KAH Dz$BBE D(D0DP 0A(A BBBE ,<p{BGD  ABH Dl |BEE E(D0D8DP8G0A(B BKBL|=BEB B(A0D8Dp  8A0A(B BBBA d~BBE B(D0D8D@` 8A0A(B BBBG R 8A0A(B BBBL Ll7BBB E(A0D8G@P 8D0A(B BBBD 4OBDD c ABH AKF,ȀBDI G@ KAB\$XBBB E(D0A8D@ 8D0A(B BBBG D8G0A(B BBB,ȁWADG h CAH LkBEB B(A0A8D` 8A0A(B BBEA $AIG@oKA,,WADG h CAH ,\BJA tAB, WADG h CAH 4PBED A(D0(D ABB,؄WADG h CAH 4$BED A(D0(D ABB,\WADG h CAH ,BIA G@ KAB4`AND0h AAC \ KAH AQ0HAQ0iHd4BEE B(G0D8GP 8K0A(B BBBF D 8D0A(B BBBG dBEB B(A0A8D`R 8D0A(B BBBA `8A0A(B BBB$؊iD] O m C DL, yBEB A(A0S (D BBBH A(A BBB4|PDl H l D D L F J I O DLȋyBEB A(A0S (D BBBH A(A BBBLADD0x GAG z AAD D GAL F GAJ 4TUBDA t ABR AABLADD0x GAG z AAD D GAL F GAJ $ܰAG0\ AK $(AG0\ AK 4,UBDA t ABR AABDd؎=AAG@a DAI r CAB h KAL $ЏRDb J A _ A\ԱKBDA D@  KABI m  CABE z  KABH  AAE44GAAG m DAE DAA4l2BAA G`  AABA $lDZ R l D A$̲`RDb J A _ A\KBDA D@  KABI m  CABE z  KABH  AAE4TGAAG m DAE DAA42BAA G`  AABA 4ijaAAG w DAK LCATAAG@J DAH I HAN U DAF  DAL dTH(BBB B(D0A8G` 8K0A(B BBBH k8C0A(B BBB<AAG@] IAH m CAG |KA|КBBB E(A0A8D`J 8D0A(B BBBH m 8C0A(B BBBG | 8K0A(B BBBH 4|ADD@ KAH mCAd؝BAA G@m  DABA E  AABG x  KABJ % AAB4:BAA G`  AABE 4TAAG y DAI LKA4BDD ~ ABE yAD$3ADG `AA4qADD H GAG LCA4TXAAAG ^ GAI DCAp h;DQ K V,ķ4AAD d DAA $DW E CL,BEB A(A0V (A EBBE B(A KBB\|0BBA A(G0] (D ABBE B (D ABEA M (D ABEH \ܸBBA A(G0] (D ABBE B (D ABEA M (C ABEA \<BBA A(G0] (D ABBE B (D ABEA M (C ABEA 4PBAA GP  AABE tԹ(dBBB B(A0D8D@ 8C0A(B BBBA H 8D0A(B BBBE j8F0A(B BBBTL KEA A(D0W (F ABBH O(D ABBh$`NAAG DADILBBB E(D0A8D 8A0A(B BBBF L@DIddHFBBB B(D0A8G@  8A0A(B BBBF D 8D0A(B BBBG 4̻0BAL D@^  AABK   L4BBD D(D0 (C ABBI L(D ABB 4yBAA p ABI A ABL LԼHBBE I(D0A8D 8A0A(B BBBA L$حBBD D(D0U (A ABBE H(A ABBLtXnBBA A(D0u (C CBBG S(A ABBLĽxBEE B(D0F8D} 8A0A(B BBBE ,CThD(E\hD\`}BDA Z ALJ N ABG iABLBEB A(A0c (A BBEH Q(A BEELBEI A(D0 (D ABBG D(F ABBLDXJBBA A(G@i (C ABBB t (H ABBG $XGDO E _ I FHDQ K _$ܿGDO E _ I F$زGDO E _ I F$,GDO E _ I F$T(WDO E k M F$|`gDO E  I F$PAID |DAг,Aj/Am ,Aj,.AlL)Ag,l 7BDD iAB<0BBD D(D0Q (A ABBI ȴ д3Ib$3< T(l08@HP ,H\AAG G AAF 4xtAAG T AAA r DAI LLBBA A(G@q (A ABBD D (D ABBA $4DR J A O C(+,@TAAG j AAK D pBBB E(D0A8J@8D0A(B BBB\TBBB B(A0D8DP 8D0A(B BBBD i8C0A(B BBBBBB B(A0D8GP 8A0A(B BBBA f 8D0A(B BBBA r 8D0A(B BBBA D 8G0A(B BBBE  8D0A(B BBBE $d8ADD iDA<tBDA E ABA G ABF 4dADG P DAG h DDH dBEB A(A0v (A BBBH G (A BBBJ A (A BBEA LlpBBA D(D0^ (D ABBD Q(C ABBBBB A(D0{ (A BBDA L (A BBBE I (D BBBE q (A EBBE S (A BBBE A (A BBBE LTȻBBE B(A0A8G` 8A0A(B BBBB <BDD k ABH Q AEA  GDS I fdBBB B(D0D8D@p 8D0A(B BBBG ^ 8C0A(B BBBF ,tBDA U ABA +4QADD c DAG TCA$8%ADJ IGAd,@BBB B(A0D8DP2 8D0D(B BBBE X 8C0A(B BBBD DAAG C CAH L DAG K DDE DpAAG C CAH L DAG K DDE L$(BEI A(D@R (A ABBC _ (A ABBA Ltx*BBE E(A0D8D@M 8D0A(B BBBG dX)BBB B(A0D8Dp 8A0A(B BBBH p 8C0A(B BBBA $, `QD p AJ ,TXHACD h AAF x$DW E C<BDL A ABJ d ABA #AR4$DW E CT$DW E Ct$DW E C($DW E C,8TAAG B AAC DhBAA G0\  AABE D  AABH <,ADD D FAD f FAK DCAl'<(BEB D(A0 (A BBBC 4BDA o DBD QAD4P_AAG { AAJ LAA44x7ADO R DAE DAAl$DW E C4BDA x ABN k ADH L(BBB B(A0A8G`k 8D0A(B BBBG TxyBBB A(D0D@6 0D(A BBBH V0C(A BBB\lBBB E(A0A8FP 8D0A(B BBBA b8C0A(B BBBd0BBB B(A0A8G` 8D0A(B BBBD L8C0A(B BBBL4BEB B(D0A8DP 8A0A(B BBBB 4(BDD l ABE PAD$0AJD TGA$5ADG \GAL BBB B(A0A8D 8A0A(B BBBA D\bEA A(D0 (A ABBC D<8tBBA A(G0T (A ABBI LxoBEB A(D0P (A BBBK  (C BBBH |4KBB B(D0A8D@@ 8A0A(B BBBD D 8D0A(B BBBG l<`BED C(D0n (A ABBJ d8BEB A(A0 (A BBBK Y (A BBBH q (A BBDF 4\AFG F GAL mDAIAo H P,(ADG  AAC  $x&AAD SGD4<pBDD N ADC JADdt6BEB D(D0D (D BBBA T (D BBBB d (A BBDC 4YADG c GAI TCA<iAAG b GAM T DAG DCA4TsFCD m GAN `<0BEB D(A0q (A BBBA +\BEA A(D0Q (D ABBI G (A ABBC D (D ABBA LD3BEB D(D0 (D BBBE Q(A BBD  \BBE E(A0A8D@ 8C0A(B BBBD [8D0A(B BBB$XDN<`ThlpxBBB E(D0A8D`N 8A0A(B BBBD L 8D0A(B BBBA L 8D0A(B BBBA u8C0A(B BBB<}BDA R AEA H AEJ 8AZL82BBB B(A0D8DP 8A0A(B BBBA D(AZd(||0KBBB B(A0D8G@I 8C0A(B BBBG  8D0A(B BBBK L 8D0A(B BBBA LBBB B(A0D8DP 8A0A(B BBBA dL`BBE E(D0A8DP 8A0A(B BBBE D 8D0A(B BBBA \BBB B(A0D8DP 8C0A(B BBBE \8D0A(B BBB\BBB B(A0D8DP 8C0A(B BBBE \8D0A(B BBBltXKGE E(D0A8D@^ 8C0A(B BBBA D8D0A(B BBBlKEB E(A0A8D@x 8A0A(B BBBA D8D0A(B BBBl#IM,gBDD U ABA PAY,P7BAD hAB`>Ax$<0AGG QGA4dLBDD j ABI ADBLjBED D(D0o (G ABBJ D(D ABB&\BBB B(D0A8D@] 8F0A(B BBBC D8C0A(B BBBL| BJA A(M0n (D ABBF _ (D AEBA AZdBBB B(A0A8G@b 8D0A(B BBBH o 8A0A(B BBBA dl:BEB A(A0q (A BBBE  (A BBGA [ (C BBBF ,nADD S AAB 4 L^D0M A <l@~AGG G AAH D AAJ ICA4gAAG T CAG zCA<tBEA A(D0L (A ABBA $ $<~AG X AG dH+4|`+BAD G@  AABC 4XBAD J@  AABI 40BAD J@  AABI ,$AG w AH YCT l 4xIAGG T DDE LGA4IAGG T DDE LGA$DDg E C E K$AG W AH <D8BDL K ABH b ABA ,AAADP\ AAD $6DN F R E F:BBB B(D0A8D` 8D0A(B BBBA X 8A0A(B BBBH N 8D0A(B BBBA A8C0A(B BBBdtBBB B(A0A8G`] 8A0A(B BBBH Q 8D0A(B BBBB d~BBB E(A0A8DP 8A0A(B BBBG P 8A0A(B BBBA dDBBE B(D0A8D@> 8G0A(B BBBG {8C0A(B BBBL@FBEE A(D0 (A BBDH o (A BBBJ L@BBD A(G0 (D ABBG T (C ABBD 4LBDD D@j  AABA 4HAAG w AAF l FAE DBDD Y DBG w ADD L ABA DBDD \ ABG w ADD I DBA <LP|ADG u CAK M CAG OAC|BBB B(A0A8GP" 8D0A(B BBBH \ 8A0A(B BBBB D 8C0A(B BBBA t "BBB B(A0A8GP 8C0A(B BBBE Z 8A0A(B BBBD D8D0A(B BBB,$BDC QAB,$BDC QABd5BBE E(D0A8DP 8A0A(B BBBD  8C0A(B BBBH dLIBEE E(A0C8FP 8A0A(B BBBF t 8D0A(B BBBA 4xWBDD u ABN AADdzBBB B(A0A8G` 8A0A(B BBBD 7 8D0A(B BBBD <TBEB D(A0q (A BBBA $'AAG TDAdBEB B(A0A8FPL 8A0A(B BBBG  8C0A(B BBBE \$HBBB B(A0A8G@ 8G0A(B BBBC d8F0A(B BBBLBBB B(A0D8DPu 8D0A(B BBBE 4LAAG k DCE DFA| 'BBB B(D0A8GPe 8A0A(B BBBM t 8A0A(B BBBJ | 8A0A(B BBBB L`1BBA A(G0 (A ABBH r (C ABBF LP OBEE B(A0A8GP 8D0A(B BBBI 4,P BAA s ABF IAD4d BGD Y ABG QAD , BDA ~ ABA X +p MDQ K h, QDd H F J C E EL d | , BDC \ ABH 4X BGA e DBK gADL BBB B(D0A8G@h 8D0A(B BBBG <LwBBA A(G0[ (A ABBB <BEB D(A0 (A BBBA |BBB E(A0D8D@@ 8D0A(B BBBG L 8D0A(B BBBG T8C0A(B BBBdLBBB B(A0A8D` 8C0A(B BBBG ~ 8F0A(B BBBC LBBE B(D0A8D- 8A0A(B BBBA dHBBB B(A0D8D@ 8A0A(B BBBK ` 8D0A(B BBBE l dBBB B(D0A8D`4 8D0A(B BBBA A 8C0A(B BBBH LH;BEE D(A0 (A BBDE I (A EBBE $T8LAo H C E K|`AR4`BAD J@  AABB d8BEB B(A0A8DP 8D0A(B BBBA t8C0A(B BBBL<BEA A(D0 (C ABBF c(D ABB<@SBDD a DBG  ADI L`BBA D(G0 (G ABBL u(C ABB L4BBB B(A0D8G 8A0A(B BBBG L"BBB B(A0A8G( 8A0A(B BBBE ' 'ARl 'BBA D(G0 (D ABBJ L (D ABBK H (D ABBG |(D ABB|0(AT40(yAAG X GAG DCA<x(nBAA G ABB I ADA L(BEB A(D0 (A BBEJ I (A BBEA Ld8)BEB A(D0 (A BBEJ I (A BBEA L)BBA D(G0 (G ABBL u(C ABBh* `* 4X* LP* ddH*BBB E(A0D8D`y 8D0A(B BBBF n 8C0A(B BBBF ,,,,GBAD |AB4,0,BDD  ABI QAD$d,AG0\ AK L@-BDA M ABI I ABL K ABJ QADD-BBB D(A0DP 0A(A BBBK $8/A\$D8/TAD y AA dlp/-BBB B(D0A8D` 8C0A(B BBBE  8D0A(B BBBK 81 01AP 015As,P12ApLp1ASlp1#Aa1"A`,1AND0g DAA ,1]AAG u AAH ,  2yBDI fAB<p2&Da,\2AID { AAE ,2dBDC F ABF $03'AGG IGA$83DAAG eKA, `3]ACG u AAF 4<3BIF D0}  AABA 4t3?AAD ` GAJ DAA,4BWF c ABK ,p4AYG0i AAD  4$4HDO E D(5 \ 5 t5+05(5 5 55#(505485L@5dH5|P5X54`5WAAG v DAL DAA,5TAAG z AAK 45WAAG v DAL DAA,L5TAAG z AAK 4|6WAAG v DAL DAA,86TAAG z AAK 4h6WAAG v DAL DAA,6TAAG z AAK 4L6WAAG v DAL DAA,6TAAG z AAK 47WAAG v DAL DAA,@7TAAG z AAK 4p7WAAG v DAL DAA,T7TAAG z AAK 47WAAG v DAL DAA,7TAAG z AAK 4 8WAAG v DAL DAA,$H8TAAG z AAK 4Tx8WAAG v DAL DAA,8TAAG z AAK 48WAAG v DAL DAA,8TAAG z AAK 4$(9WAAG v DAL DAA,\P9TAAG z AAK 49WAAG v DAL DAA,9TAAG z AAK 49WAAG v DAL DAA,,:TAAG z AAK 4\0:WAAG v DAL DAA,X:TAAG z AAK 4:WAAG v DAL DAA,:TAAG z AAK 4,:WAAG v DAL DAA,d;TAAG z AAK 48;WAAG v DAL DAA,`;TAAG z AAK 4;WAAG v DAL DAA,4;TAAG z AAK 4d;WAAG v DAL DAA,TAAG z AAK L< P>BBB B(D0A8Dp= 8A0A(B BBBH 4 ?BAD D@l  AABE L ?BEA D(D0U (C ABBC T(C ABB< 8@SAAG S FAM K AAK DAALT X@BBB B(D0D8Gp 8A0A(B BBBF < BBBA I(G0 (A ABBG L CBEJ B(A0C8G7 8A0A(B BBBA $4 DAG0k AA L\ `EBBE H(I0D8Dp 8A0A(B BBBG D GDBBB I(D0Gp 0A(A BBBF  H-Dh H , H5DS I T4L HzAAG V AAG HDA I+d 0IBBB B(A0A8DP 8D0A(B BBBK 8A0A(B BBBL JBBA D(D0V (D ABBD  (D ABBA DT KBGA o ABD Q ADJ ADB, KdBAD C AKE | KBBB B(A0A8G@ 8C0A(B BBBH L 8A0A(B BBBB D 8C0A(B BBBE $LM)ACG XDA,tMDBDA n ABH ,(MQBAD FABLXMBBB B(A0A8D` 8A0A(B BBBH $$OyAD V AD L PD  A lP7DPBEB E(A0L8J@y8A0A(B BBB0Q2BEB B(A0A8Da 8A0A(B BBBD  8C0A(B BBBA  8A0A(B BBBI z 8G0A(B BBBF h 8A0A(B BBBF |WBBB B(A0D8D` 8A0A(B BBBE D 8A0A(B BBBJ D 8D0A(B BBBG  8K0A(B BBBH T 8D0A(B BBBO L,ZBBE B(A0D8Dp  8A0A(B BBBI L|@aUBBB B(A0A8G 8A0A(B BBBI PhHh L@h8BBB B(A0A8D 8A0A(B BBBA dL0k7BBE B(A0A8DP 8A0A(B BBBD I 8D0A(B BBBB <lsBAD C ABC I GBE Hl< @lBGA V ADA Z ABE Ll$dl2AAG \GA<lBGA \ ADE U ABH , mCBID pAB|@mrBBB E(A0A8D 8A0A(B BBBF & 8F0A(B BBBK  8A0A(B BBBK 4|@rBDD c AGK IADLrBBB E(A0A8Dp 8A0A(B BBBA LhsBBB E(A0A8Dp 8A0A(B BBBA T8tdl@tBEE K(H0H8G 8A0A(B BBBF _ 8A0A(B BBBE LvBBB E(A0A8GPT 8D0A(B BBBK ,$vsAFJ0Z AAA THwDlw<wBEE D(I0^(A BBBw8w)xKD @xBAF k CBG c CBH m CBF Tx,lxDz J H H N J I G 4yIAAG n AAG DCADyWBEE G(D0D8F@k8A0A(B BBB,yBFD ABL@z,dXz 4|PzBDA Q ADC dAD,zBFA  AEJ <H{AAG  JAR D DAG LCA$(|+<<@|BED C(D0Y (A ABBG \||BBB B(A0D8DPn 8D0A(B BBBD D8C0A(B BBB,|7ACG \ AAG 4 |[AAG ^ AAG fCA4D}BDD s ABH sAD|p}7D] O F}DM}3F`}DM4}|ACD q AAE n CAF L$~BEE D(A0j (J BBEJ Q(A BBDLtx~BED A(D0Z (G ABGE L(C ABB~&IO4~aBDA b ABL cADDiBDA x ABN I ADB AAB4\@OACG e AAF D CAH X*\pBBA A(G0u (G ABHL L (C ABBD D(A ABB 6IV I F,$DR J <LBBA D(D0v (A ABBA \ BBB B(A0A8G@ 8F0A(B BBBG D8C0A(B BBBdBBB B(A0A8GP 8A0A(B BBBE T 8C0A(B BBBH 4TPAAG  DAG m CAG ,AAG s AAB <`BEB A(A0A (A BBDK dЄBBE E(D0D8D@R 8A0A(B BBBJ d 8C0A(B BBBH d8d|@BBB B(A0D8D@h 8A0A(B BBBE & 8D0A(B BBBE <BDD ) AEG s ADH 4$ ADG n GAN } CAG 4\ wAAG \ AAI w ADD 4 GAAG X AAE D GAL 4 wAAG \ AAI w ADD 4!HGAAG X AAE D GAL BBB B(A0D8GW 8A0A(B BBBK <l>BDA  ABC q ADJ <>0$BBA A(G`  (A ABBA <> BDA k ABK P AEJ d,?sBEB B(A0A8D` 8A0A(B BBBH L 8F0A(B BBBE D?BDD V ADK A AGG dAG,?0\BGA G ABA L @`BBB B(A0A8Gpc 8A0A(B BBBA T\@BEB A(A0} (A BBBA  (A BBDA @(L@0mBBB B(A0A8G`N 8A0A(B BBBG dAPBBB B(A0A8G@  8C0A(B BBBH G8F0A(B BBB$AxD D F B L D ABdAHBBB E(A0A8D@ 8A0A(B BBBE t 8D0A(B BBBA ,BDBx|\BCBBE B(A0A8Dp5 8A0A(B BBGA  8F0A(B BBBA  8C0A(B BBBA DBPBBB A(A0G` 0A(A BBBA L$C?BBB B(D0A8Dp 8A0A(B BBBG LtCBBB B(A0A8GpH 8A0A(B BBBE LCBBB B(A0A8G` 8A0A(B BBBG $D AJ u AG LAl C $LpAN0U AK LtBBD D(G0A (A ABBF { (C ABBA $Ħx AGP AJ L`@BBB D(L0 (A BEBH Y(D BBB$<P<ADG cGALdhBBB A(F0X (A BBBL g (D BBBG $KAAJ uDALܧ&BBB E(A0I8Dp 8A0A(B BBBC ,,mADG F AAD \0t8#D^PXGDQ K f,ĨBDA  ABA  \lo$H<P\D\ H 4\oAAG S DAE DCADI4ĩdAAG s AAB U DAF L BBE B(A0A8D@ 8A0A(B BBBA Lp DIdx DId| BBB B(D0A8DPk 8C0A(B BBBH B 8A0A(B BBBD L nBBB B(A0D8Gp 8A0A(B BBBH 448 BHA A(G0(D ABB$l 3ADK TEEL BDB B(A0A8O@ 8A0A(B BBBG < 'BGA A(K0 (A ABBK $ bDP L A$DHYADG EA,lBAD ~ ABH LBBB E(A0A8G 8A0A(B 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