From 0f4c8ec18110100f1de5ad0843c3ec84ee00bf74 Mon Sep 17 00:00:00 2001 From: Jean-Paul Chaput Date: Tue, 26 Feb 2019 20:13:47 +0100 Subject: [PATCH] Added FLUTE library as a top level standalone tool in Coriolis. --- flute/CMakeLists.txt | 20 + flute/cmake_modules/CMakeLists.txt | 2 + flute/cmake_modules/FindFLUTE.cmake | 31 + flute/src/3.1/CMakeLists.txt | 31 + flute/src/3.1/ChangeLog.txt | 40 + flute/src/3.1/Makefile | 26 + flute/src/3.1/POST9.dat | 413484 ++++++++++++++++++++ flute/src/3.1/POWV9.dat | 515760 +++++++++++++++++++++++++ flute/src/3.1/Readme | 40 + flute/src/3.1/bookshelf_IO.cpp | 1208 + flute/src/3.1/bookshelf_IO.h | 166 + flute/src/3.1/dist.cpp | 48 + flute/src/3.1/dist.h | 20 + flute/src/3.1/dl.cpp | 165 + flute/src/3.1/dl.h | 184 + flute/src/3.1/err.cpp | 31 + flute/src/3.1/err.h | 16 + flute/src/3.1/flute-ckt.cpp | 98 + flute/src/3.1/flute-net.cpp | 25 + flute/src/3.1/flute.cpp | 1480 + flute/src/3.1/flute.h | 108 + flute/src/3.1/flute_mst.cpp | 2789 + flute/src/3.1/global.h | 23 + flute/src/3.1/heap.cpp | 179 + flute/src/3.1/heap.h | 35 + flute/src/3.1/license.txt | 50 + flute/src/3.1/memAlloc.cpp | 468 + flute/src/3.1/memAlloc.h | 94 + flute/src/3.1/mst2.cpp | 93 + flute/src/3.1/mst2.h | 15 + flute/src/3.1/neighbors.cpp | 530 + flute/src/3.1/neighbors.h | 28 + flute/src/3.1/rand-pts.cpp | 35 + flute/src/CMakeLists.txt | 2 + 34 files changed, 937324 insertions(+) create mode 100644 flute/CMakeLists.txt create mode 100644 flute/cmake_modules/CMakeLists.txt create mode 100644 flute/cmake_modules/FindFLUTE.cmake create mode 100644 flute/src/3.1/CMakeLists.txt create mode 100755 flute/src/3.1/ChangeLog.txt create mode 100755 flute/src/3.1/Makefile create mode 100755 flute/src/3.1/POST9.dat create mode 100755 flute/src/3.1/POWV9.dat create mode 100755 flute/src/3.1/Readme create mode 100755 flute/src/3.1/bookshelf_IO.cpp create mode 100755 flute/src/3.1/bookshelf_IO.h create mode 100755 flute/src/3.1/dist.cpp create mode 100755 flute/src/3.1/dist.h create mode 100755 flute/src/3.1/dl.cpp create mode 100755 flute/src/3.1/dl.h create mode 100755 flute/src/3.1/err.cpp create mode 100755 flute/src/3.1/err.h create mode 100755 flute/src/3.1/flute-ckt.cpp create mode 100755 flute/src/3.1/flute-net.cpp create mode 100755 flute/src/3.1/flute.cpp create mode 100755 flute/src/3.1/flute.h create mode 100755 flute/src/3.1/flute_mst.cpp create mode 100755 flute/src/3.1/global.h create mode 100755 flute/src/3.1/heap.cpp create mode 100755 flute/src/3.1/heap.h create mode 100755 flute/src/3.1/license.txt create mode 100755 flute/src/3.1/memAlloc.cpp create mode 100755 flute/src/3.1/memAlloc.h create mode 100755 flute/src/3.1/mst2.cpp create mode 100755 flute/src/3.1/mst2.h create mode 100755 flute/src/3.1/neighbors.cpp create mode 100755 flute/src/3.1/neighbors.h create mode 100755 flute/src/3.1/rand-pts.cpp create mode 100644 flute/src/CMakeLists.txt diff --git a/flute/CMakeLists.txt b/flute/CMakeLists.txt new file mode 100644 index 00000000..b876818e --- /dev/null +++ b/flute/CMakeLists.txt @@ -0,0 +1,20 @@ +# -*- mode: CMAKE explicit-buffer-name: "CMakeLists.txt" -*- + + set( CMAKE_LEGACY_CYGWIN_WIN32 0 ) + project( FLUTE ) + + cmake_minimum_required( VERSION 2.8.9 ) + + set( ignoreVariables "${BUILD_DOC}" ) + + list( INSERT CMAKE_MODULE_PATH 0 "${DESTDIR}$ENV{CORIOLIS_TOP}/share/cmake/Modules/" ) + find_package( Bootstrap REQUIRED ) + setup_project_paths( CORIOLIS ) + print_cmake_module_path() + + set_cmake_policies() + check_distribution() + setup_sysconfdir( "${CMAKE_INSTALL_PREFIX}" ) + + add_subdirectory( src ) + add_subdirectory( cmake_modules ) diff --git a/flute/cmake_modules/CMakeLists.txt b/flute/cmake_modules/CMakeLists.txt new file mode 100644 index 00000000..bd988de9 --- /dev/null +++ b/flute/cmake_modules/CMakeLists.txt @@ -0,0 +1,2 @@ + + install( FILES FindFLUTE.cmake DESTINATION share/cmake/Modules ) diff --git a/flute/cmake_modules/FindFLUTE.cmake b/flute/cmake_modules/FindFLUTE.cmake new file mode 100644 index 00000000..81fd8433 --- /dev/null +++ b/flute/cmake_modules/FindFLUTE.cmake @@ -0,0 +1,31 @@ +# - Find the FLUTE includes and libraries. +# The following variables are set if Coriolis is found. If FLUTE is not +# found, FLUTE_FOUND is set to false. +# FLUTE_FOUND - True when the Coriolis include directory is found. +# FLUTE_INCLUDE_DIR - the path to where the Coriolis include files are. +# FLUTE_LIBRARIES - The path to where the Coriolis library files are. + + +set( FLUTE_INCLUDE_PATH_DESCRIPTION "The directory containing the FLUTE include files. E.g /usr/local/include/coriolis/flute/3.1 or /soc/coriolis2/include/coriolis/flute/3.1" ) +set( FLUTE_DIR_MESSAGE "Set the FLUTE_INCLUDE_DIR cmake cache entry to the ${FLUTE_INCLUDE_PATH_DESCRIPTION}" ) + +if( UNIX ) + # + # Look for an installation. + # + find_path( FLUTE_INCLUDE_PATH NAMES flute.h + PATHS ${CORIOLIS_DIR_SEARCH} + PATH_SUFFIXES include/flute/3.1 + DOC "${FLUTE_INCLUDE_PATH_DESCRIPTION}" + ) + + find_library( FLUTE_LIBRARY_PATH NAMES flute + PATHS ${CORIOLIS_DIR_SEARCH} + PATH_SUFFIXES lib${LIB_SUFFIX} + DOC "${FLUTE_INCLUDE_PATH_DESCRIPTION}" + ) + + set_libraries_path (FLUTE FLUTE) + hurricane_check_libraries(FLUTE) + +endif( UNIX ) diff --git a/flute/src/3.1/CMakeLists.txt b/flute/src/3.1/CMakeLists.txt new file mode 100644 index 00000000..7629d145 --- /dev/null +++ b/flute/src/3.1/CMakeLists.txt @@ -0,0 +1,31 @@ +# -*- mode: CMAKE explicit-buffer-name: "CMakeLists.txt" -*- + + include_directories ( ${FLUTE_SOURCE_DIR}/src/3.1 + ) + + set ( includes flute.h + dl.h + mst2.h + err.h + heap.h + dist.h + global.h + neighbors.h + ) + set ( cpps flute.cpp + flute_mst.cpp + dist.cpp + dl.cpp + err.cpp + mst2.cpp + heap.cpp + neighbors.cpp + ) + + add_library ( flute ${cpps} ) + set_target_properties ( flute PROPERTIES VERSION 3.1 SOVERSION 3 ) + + install ( TARGETS flute DESTINATION lib${LIB_SUFFIX} ) + install ( FILES ${includes} DESTINATION include/flute/3.1 ) + install ( FILES POST9.dat + POWV9.dat DESTINATION share/flute/3.1 ) diff --git a/flute/src/3.1/ChangeLog.txt b/flute/src/3.1/ChangeLog.txt new file mode 100755 index 00000000..809cc42f --- /dev/null +++ b/flute/src/3.1/ChangeLog.txt @@ -0,0 +1,40 @@ +Version 1.0 [Apr. 2004] + * Wirelength estimation based on the idea of ICCAD 04 paper. + +Version 2.0 [Feb. 16, 2005] + * RSMT construction and Wirelength estimation based on the idea of ISPD + 05 paper. + +Version 2.1 [Mar. 18, 2005] + * The program flute-ckt and associated files are added to compute the + FLUTE wirelength for a circuit in bookshelf format. + +Version 2.2 [Oct. 16, 2005] + * The net breaking technique is improved by incorporating the HPWL based + estimation in ICCAD 04 paper. + * The option to remove duplicated pins is added. + * The code is reorganized. + +Version 2.3 [Sep. 23, 2006] + * PORT is renamed to POST (Potentially Optimal Steiner Tree) + * The function readLUT() is rewritten to significantly cut the POWV + and POST reading time. + +Version 2.4 [Jan. 16, 2007] + * Internal parameters of flutes_wl_MD() and flutes_MD() are tuned to + improve runtime-quality tradeoff. + * The file size of POST9.dat is reduced by improved encoding. + * The function readLUT() is improved to speed up the reading of POST9.dat. + * Bookshelf files for ibm01 is included to demonstrate program flute-ckt. + +Version 2.5 [Jun. 20, 2007] + * Local refinement technique is added to improve runtime-accuracy + tradeoff for high accuracy. + +Version 3.0 [Apr. 10, 2008] + * Implemented the net breaking and merging ideas of VLSIDAT 08 paper to + achieve much better scalability and accuracy for high-degree nets. + +Version 3.1 [Feb. 28, 2011] + * Functions in bookshelf_IO.c and memAlloc.c used by flute-ckt are + improved to speed up the reading of GSRC Bookshelf format circuits. diff --git a/flute/src/3.1/Makefile b/flute/src/3.1/Makefile new file mode 100755 index 00000000..eae3a599 --- /dev/null +++ b/flute/src/3.1/Makefile @@ -0,0 +1,26 @@ +CC = gcc +CFLAGS = -O3 -I. + +SRC = dist.c dl.c err.c heap.c mst2.c neighbors.c \ + bookshelf_IO.c memAlloc.c flute.c flute_mst.c +OBJ = $(SRC:.c=.o) + +all: flute-net flute-ckt rand-pts + +flute-net: flute-net.c ${OBJ} + $(CC) $(CFLAGS) -o flute-net flute-net.c ${OBJ} -lm + +flute-ckt: flute-ckt.c ${OBJ} + $(CC) $(CFLAGS) -o flute-ckt flute-ckt.c ${OBJ} -lm + +rand-pts: rand-pts.c + $(CC) $(CFLAGS) -o rand-pts rand-pts.c + +flute.o: flute.c flute.h + $(CC) $(CFLAGS) -c -o flute.o flute.c + +flute_mst.o: flute_mst.c flute.h + $(CC) $(CFLAGS) -c -o flute_mst.o flute_mst.c + +clean: + rm -f *.o core* diff --git a/flute/src/3.1/POST9.dat b/flute/src/3.1/POST9.dat new file mode 100755 index 00000000..3ab1fe65 --- /dev/null +++ b/flute/src/3.1/POST9.dat @@ -0,0 +1,413484 @@ +d=4 +IXDUU +HXDUU +HITTU +d=5 +JYhUgvf +JXhUgvw +JXYUggw +IYiUgvw +IXYUggw +XYZvWVw +IYiUgvw +HIieWvw +XYZuWff +HXjUgvw +HIjeWvw +IYhUgvw +IJhegve +IYiUgvw +IJiegwW +XYZuvVw +IYiUgvw +XYZugVw +d=6 +KZixfxx +KZhxfxx +KZhifxy +KYiyfxx +KYhifxy +Khijf +JYiyfxx +JYhifxy +Jhijf +YZ[hiwv +KYiyfxx +KXYyfw +Khijfw +JYiyfxx +JXYyfw +Jhijfw +YZ[iiwv +hijkfx +IYizfxx +IXYzfw +XYZzfx +Yijkgwx +hijkfwx +IYi{fxx +IXY{fw +XYZ{fx +KYixfxx +KYZxfxy +KYiyfxx +KYZyfxy +Khijfy +KYiyfxx +Khijfx +JYiyfxx +Jhijfx +YZ[iiwv +hijkgx +JZjxfxx +JYZxfx +YZ[xhx +JZjyfxx +JYZyfx +YZ[yhx +Jhijfy +hijkivx +JZjzfxx +YZjzvhx +IYijfyx +YZ[zhww +IXYjfy +Yijkix +XYZjix +hijkix +JZjzfxx +YZjzvhx +IYijfyx +IXYjfy +XYZjix +Yijkhx +hijkhx +XZjzvhx +XZ[zhww +Xijkix +JZjzfxx +IYijfyx +XZjzvhx +Xijkhx +JZjzfxx +IYijfyx 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+MZjzݚ +MZjzܚ +M[kz{͚ͽ +Mlyz{͜ +Mlzۚ +Mlڝ +MZjzݚ +Mjkzݫ +MZjzܚ +Mkyzݛ +Mjkzܫ +M[kz{͚ͽ +Mkyz{͜ +Myz{|ʻ +Mjklzͽ +Mkzۚ +Mkڝ +Mxyz{|ڼ +LZjzݚ +Ljkzݫ +LZjzܚ +Lkyzݛ +Ljkzܫ +L[kz{͚ͽ +Lkyz{͜ +Lyz{|ʻ +Ljklzͽ +Lkzۚ +Lkڝ +Lxyz{|ڼ +ijklmˊ͚ +jklmzͽ +[\]kzͭ +klmxyzܫ؜ +Mjlzݫ +Mlyz{ݜ +M[k{ݚ +M[kz{ݚ +Mjlzݫ +M[k{ݚ +M[kz{ݚ +Mlyz{ݜ +Mlz˚ +Mlͺ +Mjlzݫ +Mlyzݛ +Milyܫ +Mlyz{ݜ +Mly˝ +Mlxyzڜ +Mlʝ +M[k{ݚ +M[kz{ݚ +M[k˚ +Mjlzݫ +Mlyzݛ +Milyܫ +MZjzݚ +M[kۚ +Mly۝ +Mlxyzڜ +Mlڝ +MZjzݚ +Mjkzݫ +Mkyzݛ +Mikyܫ +M[kۚ +Mky۝ +Miklyͽ +Mkxyzڜ +Mkڝ +Mxyz{|ڼ +LZjzݚ +Ljkzݫ +Lkyzݛ +Likyܫ +L[kۚ +Lky۝ +Liklyͽ +Lkxyzڜ +Lkڝ +Lxyz{|ڼ +iklmyͽ +[\]kzͭ +[\]kyzͬ +klmxyzͫ؜ +M[k{ݚ +Mjkzݫ +M[kz{ݚ +Mjklzݺ +Mkyz{ݜ +Myz{|ʼ +M[k{ݚ +Mjkzݫ +M[kz{ݚ +Mjklzݺ +Mkyz{ݜ +Myz{|ʼ +Mkz˚ +Mkͺ +Mxyz{|ڼ +Miklyݺ +Mkyzݛ +Mjkzݫ +M[k{ݚ +M[kz{ݚ +Mikyܫ +M[k˚ +Mky˝ +Mkxyzڜ +Mkʝ +Mxyz{|ڼ +MZjzݚ +MZjzܚ +Mijyܫ +MZjyzۚ +Mijkݺ +Mijlyݺ +Miyڪ +Mijkyܺ +Mxyz{ʼ +Mjxyzڜ +Mxyz{|ڼ +MZjzݚ +MZjzܚ +Mijyܫ +MZjyzۚ +Mijkݺ +Mijkyܺ +Miyڪ +Mxyz{ʼ +Mjxyzڜ +Mxyz{|ڼ +LZjzݚ +LZjzܚ +Lijyܫ +LZjyzۚ +Lijkݺ +Lijkyܺ +Liyڪ +Lxyz{ʼ +Ljxyzڜ +Lxyz{|ڼ +Z\]jzͭ +ijlmyͽ +Z\]jyzͬ +ijklmyˉ͚ +xyz{|}܊ؚ +klmxy{ͫ؜ +L[k{ݚ +Ljkzݫ +L[kz{ݚ +Ljklzݺ +Lkyz{ݜ +Lyz{|ʼ +jklmzݚ +[\]kzݸ +ijklmˊݚ +L[k{ݚ +Ljkzݫ +L[kz{ݚ +Ljklzݺ +Lkyz{ݜ +Lyz{|ʼ +jklmzݚ +[\]kzݸ +ijklmˊݚ +Lkz˚ +Lkͺ +Lxyz{|ڼ +klmxyz؜ +Liklyݺ +Lkyzݛ +Ljkzݪ +L[k{ݚ +L[kz{ݚ +Likyܫ +L[k˚ +Lky˝ +Lkxyzڜ +Lkʝ +Lxyz{|ڼ +iklmyݙ +[\]kzݸ +[\]kyzܸ +klmxyz؜ +LZjzݚ +LZjzܚ +Lijyܫ +LZjyzۚ +Lijkݺ +Lijlyݺ +Liyڪ +Lijkyܺ +Lxyz{ʼ +Ljxyzڜ +Lxyz{|ڼ +Z\]jzݸ +ijlmyݚ +Z\]jyzܙ +ijklmyˉܭ +xyz{|}܊ +klmxy{؜ +KZjzܚ +Kijyܪ +KZjyzۚ +KZjzݚ +Kijkݺ +Z[\jݚ +Z[]jzݸ +ijklݚ +Zjz؉˚ +ijyى˙ +Zjyz|}؉ʛ +ijkmyݚ +Z[\jyܸ +ijklyܚ +hijklˊؚ +Kijkyܺ +Kjxyzڜ +Kxyz{ʼ +ijklmyʉܽ +xyz{|}ۊȚ +kxy{|}ؘɺ +KZjzܚ +Kijyܫ +KZjyzۚ +KZjzݚ +Kijkݺ +Z[\jݚ +ijklݚ +Zjz؉ۚ +ijyىۙ +Zjyz|}؉ڛ +Z[\jyܸ +ijklyܚ +hijklˊؚ +Kijkyܺ +Kjxyzڜ +Kxyz{ʼ +ijklmyʉ͚ +xyz{|}ۊؚ +kxy{|}ؘٺ +KZjzܚ +Kijyܪ +KZjyzۚ +KZjzݚ +Kijkݺ +Z[\jݚ +ijklݚ +Kijkyܺ +Kjxyzڜ +Kxyz{ʼ +ijklyܚ +Z[\jyܸ +hijklˊؚ +M[k{ݚ +Mjklݺ +M[k{ݚ +M[k{ܚ +Mjklݺ +Mjklܽ +Miklݺ +Mjklܽ +Mk{ɫۚ +M{|ɫۭ +M[k{ܚ +M[k{ݚ +Mijlݺ +Mjklܺ +Mjk{ܪ +MZjzܚ +MZjz{͚ +Mjz{|ͽʻ +Mijk{ͺ +Myz{|ͽʪ +MZjzݚ +MZjzܚ +Mjk{ܪ +MZjz{͚ +MZjzݚ +Mijkݺ +Mijk{ͺ +Myz{|ʻ +Mjz{|ʻ +LZjzܚ +Ljk{ܪ +LZjz{͚ +LZjzݚ +Lijkݺ +Lijk{ͺ +Lyz{|ʻ +Ljz{|ʻ +ijklmˉ͚ +Z\]jzͭ +Miklݺ +Mkxy{ݜ +Mk{ܚ +Mxy{|ʼ +M{|ܭ +M[k{ݚ +M[k{ܚ +Mijlݺ +Mjk{ܪ +MZjzܚ +MZjzݚ +MZjz{͚ +Mjz{|ͽʻ +Mijk{ͺ +Myz{|ͽʻ +Mk{ܚ +Mz|ܭ +M|۝ +Mhjk{ݺ +Mxyz|ʻ +MZjzݚ +MZjzܚ +Mjk{ܪ +MZjz{͚ +Mijkݺ +Mhjk{ݺ +Mk{ܚ +Mijk{ͺ +Myz{|ʻ +Mjz{|ʻ +Mxyz{|ڼ +LZjzݚ +LZjzܚ +Ljk{ܪ +LZjz{͚ +Lijkݺ +Lhjk{ݺ +Lk{ܚ +Lijk{ͺ +Lyz{|ʻ +Ljz{|ʻ +Lxyz{|ڼ +ijklmˉ͚ +Z\]jzͭ +xyz{|}܊ٚ +klmxy{۬؜ +Miz|ݺ +Miyz|ʻ +Mi|ܫ +Mhik{ݺ +Mxyz|ʼ +Mijzݪ +MZjzݚ +MYiyzݚ +Mik{ܪ +MYiܚ +M|ܝ +Mhik{ݺ +Miz{ݺ +Mijzݪ +MZjzݚ +MYiyzݚ +Mik{ܪ +MYiܚ +Mi{ܫ +Miz{|ʻ +Miڻ +Mxyz{|ڼ +Lhik{ݺ +Liz{ݺ +Lijzݪ +LZjzݚ +LYiyzݚ +Lik{ܪ +LYiܚ +Li{ܫ +Liz{|ʻ +Liڻ +Lxyz{|ڼ +Z\]jzͭ +iklm{ͽ +Y\]iyzܭ +iz{|}ˈ͚ +iyz{|}܈ښ +xyz{|}܉ښ +hiklm{ˉ͚ +MZjzݚ +Mijzݪ +MYiyzݚ +Miyz{ʻ +Mhijzݺ +Mxyz{ʼ +Mizڻ +Miڪ +Mxyz{|ڼ +LZjzݚ +Lijzݪ +LYiyzݚ +Liyz{ʻ +Lhijzݺ +Lxyz{ʼ +Lizڻ +Liڪ +Lxyz{|ڼ +Z\]jzͭ +ijlmzͽ +Y\]iyzܭ +iyz{|}܈ۚ +xyz{|}܉ۚ +hiklm{ˉ͚ +KZjzݚ +Kijzݪ +KYiyzݚ +Kiyz{ʼ +Khijzݺ +Kxyz{ʼ +Y[\iyݚ +hijklˉݚ +Zjz؉ܚ +ijzوܚ +Yiyz|}؉ܚ +iyz{|}ۈܚ +xyz{|}ۉܚ +hik{|}ډܚ +KZjzݚ +Kijzݪ +KYiyzݚ +Kiyz{ʼ +Khijzݺ +Kxyz{ʼ +Y[\iyݚ +hijklˉݚ +M[k{ݚ +Mjklݺ +Mkyz{ݜ +Myz{|ʼ +M[k{ݚ +Mjklݺ +Mkyz{ݜ +Myz{|ʼ +Mk{˚ +M{|˭ +Miklݺ +M[k{ݚ +M[k{ܚ +Mk{ۚ +M{|ۭ +Mijlݺ +Mjk{ܪ +MZjzܚ +MZjzݚ +MZjz{͚ +Mjz{|ͽʻ +Mijk{ͺ +Myz{|ͽʻ +Mk{ۚ +Mz|ۭ +M|ڝ +MZjzݚ +MZjzܚ +Mjk{ܪ +MZjz{͚ +Mijkݺ +Mijk{ͺ +Myz{|ʻ +Mjz{|ʻ +Mk{ۚ +Mxyz{|ڼ +LZjzݚ +LZjzܚ +Ljk{ܪ +LZjz{͚ +Lijkݺ +Lijk{ͺ +Lyz{|ʻ +Ljz{|ʻ +Lk{ۚ +Lxyz{|ڼ +ijklmˉ͚ +Z\]jzͭ +xyz{|}܊ؚ +klmxy{ܫ؜ +M[k{ݚ +Mjk{ݪ +MZjz{ݚ +Mjklݺ +Mjz{|ʻ +Mijk{ݺ +Myz{|ʼ +M[k{ݚ +Mjk{ݪ +MZjz{ݚ +Mjklݺ +Mjz{|ʻ +Mijk{ݺ +Myz{|ʼ +Mk{˚ +Mz|˭ +M| +Mik{ݪ +Miklݺ +Miz{|ʻ +Mi|˫ +M[k{ݚ +MZjz{ݚ +MYi˚ +Mhik{ٺ +Mxyz|ʽ +M|ʝ +Miz|ݺ +Mijzݪ +MZjzݚ +Mik{ܪ +MYiۚ +Mhik{ٺ +Mxyz|ʽ +M|ڝ +Mi|۫ +MZjzݚ +Mijzݪ +Miz{ݺ +Mik{ܪ +MYiۚ +Mi{۫ +Miz{|ʻ +Miڼ +Mhik{ٺ +Mxyz{|ڼ +LZjzݚ +Lijzݪ +Liz{ݺ +Lik{ܪ +LYiۚ +Li{۫ +Liz{|ʻ +Liڼ +Lhik{ٺ 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+Z[\lxzͼ +kmyؼ +kmxyzȼ +kmؼ +jklmxzؚͬ +[klmxzͬ +Y[\lxܚ +Kkxyzڜ +mxyz{|ڼ +Lly۝ +Llxyz|ڝ +KYyۚ +K[klxzͼ +Lly۝ +Llxyz|ڝ +Y[\lyͽ +iklmyͽ +Z[\lxzͼ +jklmxzͼ +[klmxzͼ +ijklmxʋ͚ +[klmzͽ +KYyۚ +K[klxzͼ +Kkxyzڜ +Y[\lxܚ +K[kۚ +[\lۚ +Kikyܫ +Kjkzݫ +KZjzݚ +Z[\zݸ +Kkyzݛ +Y[\yܸ +klyzݸ +Llxzݛ +Llxz{ݜ +Llx˝ +Ljlzݪ +Z\]zݚ +Lilyܫ +Y\]yܸ +L\l{ݚ +L[kz{ݚ +L[k˚ +lmxzݸ +lmxz{ȼ +lmxؼ +Llxzݛ +Ljlzݫ +Z\]zݸ +Lilyܫ +Y\]yܸ +LZjzݚ +L[kۚ +lmxzݸ +Llx۝ +lmxؼ +Llx۝ +kmxؼ +iklmyͭ +Y[\lyͽ +Ymyۭ +mxz{|ʻ +mxڼ +Y[]yܸ +Z[]zݸ +Kjkzݫ +KZjzݚ +Kikyܫ +K[kۚ +[\lۚ +KYyۚ +Kkxzݛ +X[\lܚ +kmxzݸ +Llx۝ +Y[\lyͽ +iklmyͽ +klmxzȜ +klmxyz؜ +[klmzͽ +[klmyzͼ +Y[\yܸ +Z[\zݸ +Kjkzݫ +KZjzݚ +Kikyܫ +K[kۚ +[\lۚ +KYyۚ +X[\lܚ +klxzݸ +Kkxzݛ +Lilyݫ +Y\]yݸ +Lhilݺ +Llxyzݜ +Llxܝ +hilmݜ +lmxyzȼ +lmxؼ +LZjzݚ +LZjyzݚ +L[kܚ +Y[]yݸ +Kikyݫ +Khikݺ +Kkxyzݜ +KZjzݚ +KZjyzݚ +K[kܚ +[\lܚ +KYyܚ +hikmݜ +kmxyzȼ +kmxؼ +X[\lܚ +Y[\lyݚ +Llxܝ +iklmyͭ +Y[\lyͽ +Ymyܭ +mxz{|ʻ +mxڻ +Llxܝ +Kkxyzݜ +Khikݺ +Kikyݫ +Y[\yݸ +KZjzݚ +KZjyzݚ +K[kܚ +[\lܚ +KYyܚ +Y[\lyݚ +klxyzȼ +hiklݜ +X[\lܚ +Y[\lyͽ +iklmyͽ +klmxzȜ +klmxyz؜ +[klmzͽ +[klmyz̽ +YZ]yݸ +Zjkmyݚ +YZ\lyݚ +ijkmyݚ +jmxyzȼ +mxyz{ʼ +Ymyܭ +hijmݜ +mxzڪ +mxڪ +XZ[kݚ +Jhijݺ +Jijyݪ +JZjzݚ +JZjyzݚ +Z[ky{ݚ +JZjkyݚ +Z\lܚ +JYyܚ +XZ\lܚ +Kkxy{ݜ +Llxܝ +YZ\yݸ +Jijyݪ +JZjzݚ +JZjyzݚ +Jhijݺ +Z[ky{ݚ +JZjkyݚ +Z\lܚ +JYyܚ +XZ[kݚ +hijlݜ +XZ\lܚ +jlxyzȼ +lxyz{ʼ +Kkxy{ݜ +Llxܝ +YZ\lyݚ +Ylyܭ +Zjlmzͽ +ijlmyͽ +Zklmy{̽ +jlmxz +Zyz{|}،۪ +ijklmyɋʚ +lxڪ +xyz{|}ڌۚ +klmxy{؜ +lxzڪ +Kkxy{ݜ +YZ[kyݚ +ijklyݚ +Zjklyݚ +hijklʋݚ +JZjkyݚ +JZjyzݚ +JZjzݚ +Jijyݪ +YZ[yݚ +Jhijݺ +Z[ky{ݚ +XZ[kݚ +ijklmyɊ˚ +Zyz{|}؋ܪ +xyz{|}ڋܚ +kxy{|}ؘܺ +Zky{|}؉ܛ +Zjz؉ܙ +ijyىܙ +jxzؘܪ +Kkxy{ݜ +YZ[kyݚ +ijklyݚ +Zjklyݚ +hijklʋݚ +JZjkyݚ +JZjyzݚ +JZjzݚ +Jijyݪ +YZ[yݚ +Jhijݺ +Z[ky{ݚ +XZ[kݚ +Z[]zݚ +[\]y|ݜ +[\ly|ݚ +K[ky{ݚ +K[klyݚ +KZ[lyݪ +Z[\lyݚ +jklmyݙ +[klmyݚ +Kjkzݪ +K[k{ݚ +Z[]zݚ +[\]y|ݜ +[\ly|ݚ +K[ky{ݚ +K[klyݚ +K[k˚ +[\l˚ +KZ[lyݪ +Z[\lyݚ +jklmyݚ +[klmyݚ +[km˝ +Kjkzݪ +K[k{ݚ +Z[\lxyܙ +KZ[lxyܪ +jklmxyؚ +[klmxyܝ +K[klxyܚ +Z[]zݚ +Y[]yܸ +[km˝ +[\l˚ +K[k˚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Kkyzݛ +Kikyܫ +[\lz|ݚ +K[klzݚ +KYy˚ +Y[\lݚ +kmyzݸ +K[klxzܚ +Llyz|ݜ +Y[\lyݙ +iklmyݚ +Lly˝ +Llxyz|ʝ +[klmzݚ +Ymy˭ +[klmxzܚ +Z[\lxzܙ +jklmxzؚ +kmؼ +kmyؼ +kmxyzȼ +Y[\lxܚ +Kkxyzڜ +mxyz{|ڼ +Ymy˭ +Zmxz{|ʽ +Zjkmxܚ +YZ\lxܚ +ijkmxܚ +Zjmxzۜ +YZ]yܸ +Z\l˚ +Zmz{|ݬ +Zmz{ݫ +Zkm{ݛ +YZ\lݚ +ijkmݚ +YZ\lyݚ +ijlmyݚ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܫ +JZz{|ݙ +Kky{ݛ +Lly{|ݜ +JZjxzۚ +JZjkxܚ +JYy˚ +Lly˝ +JYZkxܪ +Llxy{|ʝ +JZxz{|ʙ +mxyz{|ڼ +Ymyۭ +Zmxz{|ڽ +Zjkmxܜ +YZ\lxܚ +ijkmxܚ +Zjmxzۜ +YZ]yܸ +Z\lۚ +Zkm{ݛ +Zmz{ݫ +ijkmݚ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Jijyܪ +Kky{ݛ +YZ[kݚ +JZjxzۚ +JZjkxܚ +JYyۚ +Lly۝ +JYZkxܪ +Llxy{|ڝ +JZxz{|ڙ +mxyz{|ڼ +Z\lۚ +YZ\yܸ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Jijyܪ +Kky{ݛ +Zlz{ݫ +YZ[kݚ +ijklݚ +JZjxzۚ +JZjkxܚ +JYyۚ +Lly۝ +JYZkxܪ +Llxy{|ڝ +JZxz{|ڙ +YZ\lxܚ +Ylyۭ +Zlxz{|ڽ +Zklmx{ͼ +Zxz{|}،٪ +ijklmxɋ͚ +Zjlmzͽ +ijlmyͽ +Llx˝ +Llxz|ݜ +kmxؼ +kmxz{ȼ +iklmyݚ +Y[\lyݙ +mxz{|ʻ +kmxzݸ +X[\lݚ +Kkxzݛ +[klmzݚ +Ymy˭ +Z[]zݚ +Y[]yܸ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Kikyܫ +[\lz|ݚ +K[klzݚ +K[k˚ +[\l˚ +KYy˚ +mxڼ +Ymy˭ +Zmz{|ݬ +Zmz{ݫ +Zkm{ݛ +YZ\lyݚ +ijlmyݚ +mxz{|ʪ +mxzڻ +mxyz{ʼ +ijkmyܚ +YZ\lyܚ +jmxyzȼ +mxڼ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܫ +JZjyzۚ +JZz{|ݙ +Kkx{ݛ +Llx{|ݜ +Z\l˚ +JYy˚ +YZ]yܸ +XZ\lݚ +hjkmݚ +Llx˝ +Ymyۭ +YZ\lyܚ +ijkmyܚ +mxyz{ʼ +jmxyzȼ +mxzڻ +mxڼ +Llx۝ +JYyۚ +Z\lۚ +JZjyzۚ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Jijyܪ +Zkm{ݛ +Zmz{ݫ +Kkx{ݛ +XZ[kݚ +XZ\lܚ +YZ]yܸ +hjkmݚ +Llx۝ +YZ\lyܚ +Ylyۭ +Zjlmzͽ +ijlmyͽ +Zklmy{ͼ +jlmxz +Zyz{|}،٪ +ijklmyɋ͚ +lxڼ +xyz{|}ڌٚ +klmxy{؜ +lxyz{ʼ +lxzڻ +JYyۚ +Z\lۚ +YZ\yܸ +XZ\lܚ +XZ[kݚ +Kkx{ݛ +hjklݚ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Jijyܪ +JZjyzۚ +Zlz{ݫ +Ymy{ݫ +Ymy{|ݬ +XY\lݚ +hikmݚ +Ymy˭ +Ykm{ݛ +Yjmzܛ +Y[k{ݚ +IYikݚ +Y\l{|ݚͽ +IYy{|ݙ +IXYkݪ +Y\l˚ +IYy˚ +Llx˝ +Llx{|ݜ +K[k{ݚ +JZjzܚ +mxy{|ʪ +mxyڻ +Ymy{ݫ +hikmݚ +Ykm{ݛ +Yjmzܛ +Y[k{ݚ +IYikݚ +IXYkݪ +K[k{ݚ +JZjzܚ +Y\lۚ +IYyۚ +Llx۝ +XY[kݚ +XY\lܚ +Ymyۭ +mxyڻ +Yly{ݫ +XY[kݚ +hiklݚ +XY\lܚ +Ykl{ݛ +Y[k{ݚ +IYikݚ +IXYkݪ +Yjlzܛ +Y\lۚ +IYyۚ +Llx۝ +K[k{ݚ +JZjzܚ +Yjlmzͽ +Yy{|}ȋ͚ +Yy،ښ +hiklmɋ͚ +lxyڻ +Ylyۭ +xyٌښ +Yjmzݛ +Yijmݚ +Ymyz{ݬ +hijmݚ +Ymyܭ +XY[kݚ +XY\lܚ +mxyz{ʻ +mxyڪ +IXYjݪ +IYijݚ +JZjzݚ +YZjzݚ +Y[kz{ݚ +IYyz{ݙ +Y\lܚ +IYyܚ +Kkxz{ݜ +Llxܝ +Yjlzݛ +Yijlݚ +Ylyz{ݬ +XY[kݚ +hijlݚ +XY\lܚ +Ylyܭ +YZjzݚ +JZjzݚ +IYijݚ +Y[kz{ݚ +IYyz{ݙ +IXYjݪ +Y\lܚ +IYyܚ +Kkxz{ݜ +Llxܝ +lxyz{ʻ +lxyڪ +hiklmɋ͚ +Yy{|}ȋ͚ +Yjlmzͽ +Yy،ۚ +xyٌۚ +XY[kݚ +Yjkzݛ +YZjzݚ +JZjzݚ +IYijݚ +Y[kz{ݚ +IYyz{ݙ +IXYjݪ +Kkxz{ݜ +Ykyz{ݬ +Yjklzݚ +Yyz{|ȋݚ +hijklɋݚ +Yjz؉ܚ +Yy{؊ܚ +Yy؋ܚ +hikيܚ +xyًܙ +XY[kݚ +Yjkzݛ +YZjzݚ +JZjzݚ +IYijݚ +Y[kz{ݚ +IYyz{ݙ +IXYjݪ +Kkxz{ݜ +Ykyz{ݬ +Yjklzݚ +Yyz{|ȋݚ +hijklɋݚ +K[ky{ݚ +[\ly|ݚ +K[klyݚ +KZ[lyݪ +Z[\lyݚ +jklmyݚ +[klmyݚ +K[k{ݚ +Kjkzݪ +Z[\zݚ +K[ky{ݚ +[\ly|ݚ +K[klyݚ +K[k˚ +[\l˚ +KZ[lyݪ +Z[\lyݚ +jklmyݚ +[klmyݚ +K[k{ݚ +Kjkzݪ +Z[\zݚ +Z[\lxyܙ +KZ[lxyܪ +jklmxyܙ +[klmxyܝ +K[klxyܚ +Y[\lyݙ +Llyz|ݜ +iklmyݙ +Lly˝ +Llxyz|ʝ +[klmzݚ +Y[\lݚ +Z[\zݚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Kkyzݛ +Kikyܫ +[\lz|ݚ +K[klzݚ +Y[\yܸ +KYy˚ +K[klxzܚ +K[k˚ +[\l˚ +Z[\lxzܙ +jklmxzܙ +[klmxzܚ +ijklmxʋܝ +Kkxyzڜ +Y[\lxܚ +Z\l˚ +YZ\yܸ +YZ\lݚ +YZ\lyݚ +Zjlmzݚ +ijlmyݚ +Yly˭ +Zlxz{|ʽ +Zklmx{ܚ +Zxz{|}، +ijklmxɋܭ +YZ\lxܚ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܫ +JZz{|ݙ +Kky{ݛ +Lly{|ݜ +JZjxzۚ +JZjkxܚ +JYy˚ +Lly˝ +JYZkxܪ +Llxy{|ʝ +JZxz{|ʙ +ijklxܚ +YZ[kxܚ +Zjklxܚ +JYZkxܪ +JZjkxܚ +Z[kx{ۚ +JZjxzۚ +ijklmxɊܽ +Zxz{|}؋ɪ +Zkx{|}؉ʛ +YZ[yܙ +Jijyܪ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kky{ݛ +YZ[kݚ +Zjklݚ +Zjkmzݚ +ijklݚ +Zjz؉˚ +ijyى˙ +ijkmyݚ +ijklxܚ +YZ[kxܚ +Zjklxܚ +JYZkxܪ +JZjkxܚ +Z[kx{ۚ +JZjxzۚ +ijklmxɊ͚ +Zxz{|}؋٪ +Zkx{|}؉ڛ +YZ[yܚ +Jijyܪ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kky{ݛ +YZ[kݚ +Zjklݚ +ijklݚ +Zjz؉ۚ +ijyىۙ +Llx˝ +Llxz|ݜ +Y[\lyݙ +iklmyݙ +klmxzȜ +[klmzݚ +[klmyzܝ +Kkxzݛ +X[\lݚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Z[\zݚ +Kikyܫ +[\lz|ݚ +K[klzݚ +K[k˚ +[\l˚ +Y[\yܸ +KYy˙ +klmxyz؜ +XZ\lݚ +YZ\yܸ +Z\l˚ +JYy˚ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܫ +JZjyzۚ +JZz{|ݙ +Kkx{ݛ +Llx{|ݜ +Llx˝ +YZ\lyݚ +Zjlmzݚ +ijlmyݚ +Yly˭ +YZ\lyܚ +jlmxzݚ +Zklmy{ܝ +Zyz{|}، +ijklmyɋܭ +lxڼ +xyz{|}ڌ +klmxy{؜ +lxyz{ʼ +lxzڻ +Kkxy{ۜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋٚ +ijklmyɊܽ +Zyz{|}؋ɪ +xyz{|}ڋɚ +kxy{|}ؘʺ +Zky{|}؉ʛ +Zjz؉˚ +Zjkmzݚ +ijyى˙ +Zjklݚ +ijkmyݚ +jxzؘ˪ +jkmxzݚ +YZ[yܙ +Z[ky{ۚ +JZjyzۚ +JZjkyܚ +Jijyܪ +XZ[kܚ +JZjzܚ +Jhijܺ +XZ[kݚ +Kkx{ݛ +hjklݚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kkxy{ۜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋٚ +ijklmyɊ͚ +Zyz{|}؋٪ +xyz{|}ڋٚ +kxy{|}ؘں +Zky{|}؉ڛ +Zjz؉ۚ +ijyىۙ +jxzؘ۪ +JZjkyܚ +Z[ky{ۚ +YZ[yܙ +JZjyzۚ +Jijyܪ +XZ[kܚ +JZjzܚ +Jhijܺ +XZ[kݚ +Kkx{ݛ +hjklݚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Zjklݚ +XY\lݚ +Yly{|ݬ +Yly˭ +Yjlmzݚ +Yy{|}ȋݚ +hiklmɋݚ +Yy، +lxyڻ +xyٌ +Ykl{ݛ +Y[k{ݚ +IYikݚ +Y\l{|ݚͽ +IYy{|ݙ +IXYkݪ +Yjlzܛ +Y\l˚ +IYy˚ +Llx˝ +Llx{|ݜ +K[k{ݚ +JZjzܚ +Yiklݚ +XY[kݚ +hiklݚ +XY[kܚ +Yjkzܛ +Y[k{ܚ +JZjzܚ +IYijܚ +Y[k{ݚ +IYikݚ +IXYkݪ +Y[kz{ۚ +IYyz{ۙ +IXYjܪ +Kkxz{ۜ +K[k{ݚ +Ykyz{۬ +Yjklzܚ +Yyz{|ȋښ +Yjz؉˚ +Yy{؊˚ +Yy؋ʚ +hijklɋښ +Yjkmzݚ +Yy{|}Ȋݚ +hik|}Ɋݚ +hikي˚ +xyًʚ +Yiklݚ +XY[kݚ +hiklݚ +XY[kܚ +Yjkzܛ +Y[k{ܚ +JZjzܚ +IYijܚ +Y[k{ݚ +IYikݚ +IXYkݪ +Y[kz{ۚ +IYyz{ۙ +IXYjܪ +Kkxz{ۜ +K[k{ݚ +Ykyz{۬ +Yjklzܚ +Yyz{|ȋښ +Yjz؉ۚ +Yy{؊ۚ +Yy؋ښ +hijklɋښ +hikيۚ +xyًښ +Yijlݚ +hijlݚ +Yjz|}ȉݚ +Yjz؉˚ +Yyz|}Ȋݚ +Yyz؊˚ +hij|}Ɋݚ +hijي˚ +XYZjݚ +IXYjݪ +XYZjܚ +IYijݚ +JZjzݚ +JZjzܚ +YZjzݚ +YZjzܚ +IYijܚ +IXYjܪ +Yijlݚ +hijlݚ +XYZjݚ +IXYjݪ +XYZjܚ +IYijݚ +JZjzݚ +JZjzܚ +YZjzݚ +YZjzܚ +IYijܚ +IXYjܪ +Yjz؉ۚ +Yyz؊ۚ +hijيۚ +JZjzݚ +YZjzݚ +IYijݚ +IXYjݪ +XYZjݚ +Yijkݚ +hijkݚ +Yjz{|ȉݙ +Yyz{|Ȋݙ +Yjz؉ܚ +Yyz؊ܚ +hijklɊݚ +hijيܚ +JZjzݚ +YZjzݚ +IYijݚ +IXYjݪ +XYZjݚ +Yijkݚ +hijkݚ +Yjz{|ȉݙ +Yyz{|Ȋݙ +hijklɊݚ +ijklxܚ +YZ[kxܚ +Zjklxܚ +JYZkxܪ +JZjkxܚ +Z[kx{ۚ +JZjxzۚ +YZ[yܚ +Jijyܪ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kky{ݛ +YZ[kݚ +Zjklݚ +ijklݚ +Kkxy{ۜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋٚ +JZjkyܚ +Z[ky{ۚ +YZ[yܙ +JZjyzۚ +Jijyܪ +XZ[kܚ +JZjzܚ +Jhijܺ +XZ[kݚ +Kkx{ݛ +hjklݚ +Zjklݚ +JZz{ݚ +K[k{ݚ +Z[k{ݚ +XY[kܚ +Yiklݚ +XY[kݚ +hiklݚ +IXYkݪ +IYikݚ +Y[k{ݚ +K[k{ݚ +Y[k{ܚ +JZjzܚ +IYijܚ +Yjkzܛ +Y[kz{ۚ +IYyz{ۙ +IXYjܪ +Kkxz{ۜ +Ykyz{۬ +Yjklzܚ +Yyz{|ȋښ +hijklɋښ +JZjzܚ +YZjzܚ +IYijܚ +IXYjܪ +XYZjܚ +Yijkܚ +Yijlݚ +hijlݚ +hijkܚ +JZjzݚ +YZjzݚ +IYijݚ +IXYjݪ +XYZjݚ +Yjzȉۚ +YyzȊۚ +hijklɊۚ +JZjzݚ +JZjzܚ +YZjzݚ +IYijݚ +YZjzܚ +IYijܚ +IXYjݪ +IXYjܪ +XYZjݚ +Yijkݚ +Yijkܚ +hijkݚ +hijkܚ +XYZjܚ +JZjzݚ +YZjzݚ +IYijݚ +IXYjݪ +XYZjݚ +Yijkݚ +hijkݚ +L\l{ݚ +L[\{ݪ +[\]{ݙ +Ljklݺ +jklmݚ +L\l{ݚ +L[\{ݪ +L[k{ܚ +[\]{ݙ +Ljklݺ +Ljlzܪ +[\]{ܸ +Llz{ܛ +jklmݚ +lmz{ܸ +Lly{ݛ +Lly{ܛ +Ljlzܫ +L[k{ܚ +[\]{ܸ +Ll{ɫۚ +L[\{ݪ +L\l{ݚ +[\]{ݸ +lmy{ݸ +lmy{ܸ +lm{ɫۨ +Ljlzܫ +Z\]zܚ +Ljlzݫ +Z\]zݸ +Llyzݛ +LZjzݚ +LZjzܚ +L[kz{͚ͽ +lmyzݸ +Llyz{͜ +lmyz{Ȼ +Llyz|͜ +Z[\lzͽ +jklmzͭȚ +[klmzͭ +kmyz{ȼ +myz{|ʻ +K[klzͽ +K[kz{͚ͽ +KZjzܚ +Kjkzܫ +[\lz|͚ +KZjzݚ +Kjkzݫ +Kkyzݛ +Z[]zݸ +kmyzݸ +Z[]zܚ +Llyz|͜ +Z[\lzͽ +jklmzͽ +[klmzͽ +ijklmʋ͚ +K[klzͽ +K[kz{͚ͽ +KZjzܚ +Kjkzܫ +Z[\zܚ +[\lz|͚ +KZjzݚ +Kjkzݫ +Z[\zݸ +Kkyzݛ +klyzݸ +Lly{ݛ +Llxy{ݜ +Ll{ܚ +L[\{ݪ +L\l{ݚ +L[k{ܚ +[\]{ݸ +Ljlzܫ +[\]{ܸ +lmy{ݸ +lmxy{ȼ +lm{ܨ +Ljlzݫ +Z\]zݸ +Llyzݛ +Ljlzܫ +Z\]zܙ +Llxyzݜ +Llzܚ +Llyz{͜ +Ll۝ +LZjzݚ +LZjzܚ +L[kz{͚ͽ +lmyzݸ +lmxyzȼ +lmzܨ +lmyz{ȼ +lmؼ +Z[]zݸ +Z[]zܙ +Kjkzݫ +KZjzݚ +KZjzܚ +Kkyzݛ +Kjkzܫ +K[kz{͚ͽ +Kkxyzݜ +[\lz|͚ +K[klzͽ +Kkzܚ +kmyzݸ +kmxyzȼ +kmzܨ +kmyz{ȼ +myz{|ʻ +jklmzͭȚ +kmؼ +mxyz{|ڼ +Z[\lzͽ +[klmzͭ +Llyz|͜ڽ +Llxyz|ۙ +Llyz|͜ +Llxyz|ۙ +Z[\lzͽ +jklmzͽ +[klmzͽ +ijklmʋ͚ +klmxyz۬؜ +K[klzͽ +K[kz{͚ͽ +KZjzܚ +KZjzݚ +Kjkzݫ +Z[\zݸ +Kkyzݛ +Kjkzܫ +Z[\zܙ +Kkxyzݜ +[\lz|͚ +Kkzܚ +klyzݸ +klxyzȼ +klzܨ +Lilyݫ +Y\]yݸ +LZjzݚ +LZjyzݚ +L[kܚ +Llxyzݜ +Llyܝ +Llܝ +lmyؼ +lmؼ +lmxyzȼ +Y[]yݸ +Kikyݫ +KZjzݚ +KZjyzݚ +K[kܚ +[\lܚ +KYyܚ +Llyܝ +Llxyz|ܙ +Y[\lyͽ +iklmyͭ +Ymyܭ +kmyؼ +kmؼ +mxyz{|ڼ +Y[\lyݚ +Kkxyzݜ +kmxyzȼ +Kikyݫ +Y[\yݸ +KZjzݚ +KZjyzݚ +K[kܚ +[\lܚ +KYyܚ +Y[\lyݚ +klxyzȼ +Llyܝ +Llxyz|ܙ +Kkxyzݜ +Y[\lyͽ +iklmyͽ +[klmzͽ +[klmyz̽ +klmxyz˭؜ +YZ]yݸ +Zjkmyݚ +YZ\lyݚ +ijkmyݚ +jmxyzȼ +mxyz{ʼ +Ymyܭ +Llyܝ +JYyܚ +Llxy{|ܝ +JZjkyݚ +JZjyzݚ +JZjzݚ +Jijyݪ +Z[ky{ݚ +Z\lܚ +Kkxy{ݜ +mxyz{|ڼ +YZ\yݸ +Jijyݪ +JZjzݚ +JZjyzݚ +Z[ky{ݚ +JZjkyݚ +Z\lܚ +JYyܚ +Llyܝ +Llxy{|ܝ +Kkxy{ݜ +YZ\lyݚ +Ylyܭ +Zjlmzͽ +ijlmyͽ +Zklmy{̽ +Zyz{|}،۪ +ijklmyɋʚ +lxyz{|ڼ +xyz{|}ڌۚ +klmxy{˭؜ +jlxyzȼ +lxyz{ʼ +Kkxy{ݜ +YZ[kyݚ +ijklyݚ +Zjklyݚ +hijklʋݚ +JZjkyݚ +JZjyzݚ +JZjzݚ +Jijyݪ +YZ[yݚ +Z[ky{ݚ +ijklmyɊ˚ +Zyz{|}؋ܪ +xyz{|}ڋܚ +kxy{|}ؘܺ +Zky{|}؉ܛ +Zjz؉ܙ +ijyىܙ +Kkxy{ݜ +YZ[kyݚ +ijklyݚ +Zjklyݚ +hijklʋݚ +JZjkyݚ +JZjyzݚ +JZjzݚ +Jijyݪ +YZ[yݚ +Z[ky{ݚ +L\l{ݚ +L[\{ݪ +[\]{ݙ +Ljklݺ +Llyz{ݜ +jklmݚ +lmyz{ȼ +L\l{ݚ +L[\{ݪ +[\]{ݙ +Ljklݺ +Llyz{ݜ +Ll{˚ +jklmݚ +lmyz{ȼ +lm{˨ +Lly{ݛ +L[\{ݪ +L\l{ݚ +L[k{ܚ +[\]{ݸ +Ljlzܫ +[\]{ܸ +lmy{ݸ +Ll{ۚ +lm{ۨ +Ljlzݫ +Z\]zݸ +Llyzݛ +Ljlzܫ +Z\]zܙ +LZjzݚ +LZjzܚ +L[kz{͚ͽ +lmyzݸ +Llyz{͜ +Llzۚ +Llڝ +lmyz{ȼ +lmzۨ +lmؼ +Z[]zݸ +Z[]zܚ +Kjkzݫ +KZjzݚ +KZjzܚ +Kkyzݛ +Kjkzܫ +K[kz{͚ͽ +[\lz|͚ +K[klzͽ +kmyzݸ +Llyz|͜ +Llxyz|ڙ +Z[\lzͽ +jklmzͭȚ +[klmzͭ +kmyz{ȼ +myz{|ʻ +kmzۨ +kmؼ +mxyz{|ڼ +Kkzۚ +Llyz|͜ +Llxyz|ڙ +Z[\lzͽ +jklmzͽ +[klmzͽ +ijklmʋ͚ +klmxyzܫ؜ +K[klzͽ +K[kz{͚ͽ +KZjzܚ +KZjzݚ +Kjkzݫ +Z[\zݸ +Kkyzݛ +Kjkzܫ +Z[\zܙ +[\lz|͚ +klyzݸ +Kkzۚ +klzۨ +Ljlzݪ +Z\]zݚ +L\l{ݚ +L[kz{ݚ +Llyz{ݜ +lmyz{ȼ +Ljlzݪ +Z\]zݚ +L\l{ݚ +L[kz{ݚ +Llyz{ݜ +lmyz{ȼ +Llz˚ +Llͺ +lmz˨ +lmͺؼ +Ljlzݪ +Z\]zݚ +Llyzݛ +Lilyܫ +Y\]yܸ +Llyz{ݜ +Lly˝ +Llxyzڜ +Llʝ +L\l{ݚ +L[kz{ݚ +L[k˚ +lmyzݸ +lmyz{ȼ +lmyؼ +lmxyzȼ +lmؼ +Ljlzݫ +Z\]zݸ +Llyzݛ +Lilyܫ +Y\]yܸ +LZjzݚ +lmyzݸ +L[kۚ +Lly۝ +Llxyzڜ +Llڝ +lmyؼ +lmxyzȼ +lmؼ +Z[]zݸ +Y[]yܸ +Kjkzݫ +KZjzݚ +Kkyzݛ +Kikyܫ +K[kۚ +[\lۚ +KYyۚ +kmyzݸ +Lly۝ +Llxyz|ڙ +Y[\lyͽ +iklmyͭ +Ymyۭ +kmyؼ +kmxyzȼ +kmؼ +mxyz{|ڼ +Kkxyzڜ +Lly۝ +Llxyz|ڙ +Y[\lyͽ +iklmyͽ +[klmzͽ +[klmyzͼ +KYyۚ +K[kۚ +Kikyܫ +Kjkzݫ +KZjzݚ +Z[\zݸ +Kkyzݛ +Y[\yܸ +[\lۚ +klyzݸ +Kkxyzڜ +klxyzȼ +klmxyzͫ؜ +Z[]zݚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +[\lz|ݚ +K[klzݚ +Llyz|ݜ +[klmzݚ +Z[\lzݚ +jklmzݚ +kmyz{ȼ +myz{|ʼ +Z[]zݚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +[\lz|ݚ +K[klzݚ +Llyz|ݜ +[klmzݚ +Z[\lzݚ +jklmzݚ +kmyz{ȼ +myz{|ʼ +Llxyz|ͺ +kmz˨ +kmͺؼ +mxyz{|ڼ +Kkz˚ +Z[]zݚ +Y[]yܸ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Kkyzݛ +Kikyܫ +[\lz|ݚ +K[klzݚ +K[k˚ +[\l˚ +KYy˚ +Y[\lݚ +kmyzݸ +Llyz|ݜ +Y[\lyݙ +iklmyݚ +Lly˝ +Llxyz|ʙ +[klmzݚ +Ymy˭ +kmyؼ +kmxyzȼ +kmؼ +mxyz{|ڼ +Kkxyzڜ +Ymy˭ +Zmz{|ݬ +Zmz{ݫ +Zkm{ݛ +YZ\lݚ +ijkmݚ +YZ\lyݚ +ijlmyݚ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܪ +JZjyzۚ +JZz{|ݙ +Kky{ݛ +Lly{|ݜ +Z\l˚ +JYy˚ +Lly˝ +YZ\lyܚ +ijkmyܚ +Kkxy{ڜ +Llxy{|ʝ +mxyz{ʼ +jmxyzȼ +mxyz{|ڼ +YZ]yܸ +Ymyۭ +YZ\lyܚ +Lly۝ +ijkmyܚ +JYyۚ +Kkxy{ڜ +Llxy{|ڝ +Z\lۚ +mxyz{ʼ +jmxyzȼ +mxyz{|ڼ +JZjyzۚ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Jijyܪ +Kky{ݛ +YZ[kݚ +Zkm{ݛ +Zmz{ݫ +ijkmݚ +YZ]yܸ +Ylyۭ +YZ\lyܚ +Lly۝ +JYyۚ +Kkxy{ڜ +Llxy{|ڝ +Z\lۚ +YZ\yܸ +Zjlmzͽ +ijlmyͽ +Zklmy{ͼ +Zyz{|}،٪ +ijklmyɋ͚ +lxyz{|ڼ +xyz{|}ڌؚ +klmxy{ͫ؜ +lxyz{ʼ +jlxyzȼ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Jijyܪ +JZjyzۚ +Kky{ݛ +Zlz{ݫ +YZ[kݚ +ijklݚ +Llyz|ݜ +Z[\lzݚ +jklmzݚ +[klmzݚ +ijklmʋݚ +K[klzݚ +K[kz{ݚ +K[k{ݚ +Kjkzݪ +Z[\zݚ +[\lz|ݚ +Llyz|ݜ +Z[\lzݚ +jklmzݚ +[klmzݚ +ijklmʋݚ +K[klzݚ +K[kz{ݚ +K[k{ݚ +Kjkzݪ +Z[\zݚ +[\lz|ݚ +Llxyz|ͺ +klmxyz؜ +Kkz˚ +klz˨ +Y[\lyݙ +Llyz|ݜ +iklmyݙ +Lly˝ +Llxyz|ʙ +[klmzݚ +[klmyzܝ +Y[\lݚ +Z[\zݚ +Kjkzݪ +K[k{ݚ +K[kz{ݚ +Kkyzݛ +Kikyܫ +[\lz|ݚ +K[klzݚ +K[k˚ +[\l˚ +Y[\yܸ +KYy˚ +Kkxyzڜ +klxyzȼ +klmxyz؜ +Zjlmzݚ +YZ\lyݚ +ijlmyݚ +Yly˭ +YZ\lyܚ +Lly˝ +YZ\lݚ +YZ\yܸ +Z\l˚ +JYy˚ +Kkxy{ڜ +Llxy{|ʝ +Zklmy{ܝ +Zyz{|}، +ijklmyɋܭ +lxyz{|ڼ +xyz{|}ڌ +klmxy{؜ +lxyz{ʼ +jlxyzȼ +Zkl{ݛ +Z[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Z\l{|ݚ +Jijyܪ +JZjyzۚ +JZz{|ݙ +Kky{ݛ +Lly{|ݜ +Kkxy{ڜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋؚ +ijklmyɊܽ +Zyz{|}؋ɪ +xyz{|}ڋȚ +kxy{|}ؘɺ +Zky{|}؉ʛ +Zjz؉˚ +Zjkmzݚ +ijyى˙ +Zjklݚ +YZ[kݚ +ijklݚ +ijkmyݚ +Kky{ݛ +JZz{ݚ +K[k{ݚ +Z[k{ݚ +JZjzܚ +Jijyܪ +JZjyzۚ +YZ[yܙ +Z[ky{ۚ +JZjkyܚ +Kkxy{ڜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋؚ +ijklmyɊ͚ +Zyz{|}؋٪ +xyz{|}ڋؚ +kxy{|}ؘٺ +Zky{|}؉ڛ +Zjz؉ۚ +ijyىۙ +JZjkyܚ +Z[ky{ۚ +YZ[yܚ +JZjyzۚ +Jijyܪ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kky{ݛ +YZ[kݚ +Zjklݚ +ijklݚ +Kkxy{ڜ +YZ[kyܚ +ijklyܚ +Zjklyܚ +hijklʋؚ +JZjkyܚ +Z[ky{ۚ +YZ[yܚ +JZjyzۚ +Jijyܪ +JZjzܚ +K[k{ݚ +Z[k{ݚ +JZz{ݚ +Kky{ݛ +YZ[kݚ +Zjklݚ +ijklݚ +L\l|ݚ +[\l|ݚ +K[klݚ +[\]|ݙ +KZ[lݪ +[klmݚ +Z[\lݚ +jklmݚ +L\l|ݚ +[\l|ݚ +K[klݚ +K[k{ܚ +[\]|ݙ +[\l|ܚ +KZ[lݪ +K[klܚ +[klmݚ +[\]|ܛ +Z[\lݚ +jklmݚ +[klmܚ +Z[\lܙ +KZ[lܪ +jklmؚ +Y[\lݚ +Kiklݪ +iklmݚ +Z[\lܙ +KZ[lܪ +jklmؚ +[klmܚ +K[klܚ +K[k{ܚ +[\l|ܚ +[\]|ܛ +Llyz|ͽ +[klmݚ +[\]|ݙ +[\l|ݚ +L\l|ݚ +K[klݚ +km{ɫۨ +m{|ȫۭ +Z\l|ܚ +Z\]|ܛ +Zklmܚ +Zmz{|ͽ +K[k{ܚ +K[klܚ +JZz{|ͽ +Lly{|ͽ +YZ\l|͚ +ijkm{͚ +myz{|ͽʪ +JZz|ݚ +Z\l|ݚ +Z\]|ݛ +Jijlݪ +L\l|ݚ +Zmz|ݫ +YZ\lݚ +ijlmݚ +Zkm{ܛ +Z[k{ܚ +K[k{ܚ +Z\l{|͚ +JZz{|͙ +Lly{|͜ +YZ\l|͚ +ijkm{͚ +myz{|ʻ +Zmz{|ͬ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Jijkݪ +YZ[kݚ +Zkm{ݛ +Zmz{ݫ +ijkmݚ +Z[k{ܚ +K[k{ܚ +Zkl{ܛ +Z\l{|͚ +JZz{|͙ +Lly{|͜ +YZ\l|͚ +Zlz{|ͬ +Zklm{ͽ +Zz{|}ȋ͚ +ijklmɋ͚ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Zkl{ݛ +Jijkݪ +Zlz{ݫ +YZ[kݚ +ijklݚ +Y[\lݚ +Kiklݪ +iklmݚ +Llxz|ݜ +Ll|ܙ +[klmݚ +[\]|ݙ +[\l|ݚ +L\l|ݚ +K[klݚ +K[k{ܚ +[\l|ܚ +K[klܚ +[\]|ܛ +[klmܝ +kmxy{ȼ +km{ܨ +mxy{|ʼ +m{|ܭ +Zmz|ݫ +YZ\lݚ +ijlmݚ +Zklmܝ +Z\]|ܛ +Z\l|ܚ +Zmz{|ͽ +Z\]|ݛ +Z\l|ݚ +JZz|ݚ +K[klܚ +Jijlݪ +K[k{ܚ +JZz{|ͽ +Llxy|ݜ +XZ\l|ݚ +hjkm{ݚ +km{ܨ +ijkm{͚ +YZ\l|͚ +myz{|ͽʻ +mz|ܭ +m|۝ +mxyz|ʻ +L\l|ݚ +Ll|ܙ +Zkm{ܛ +Zkm{ݛ +Zmz{ݫ +ijkmݚ +hjkm{ݚ +km{ܨ +ijkm{͚ +YZ\l|͚ +Lly{|͜ +JZz{|͙ +Z\l{|͚ +Z[k{ܚ +K[k{ܚ +Kk{ܙ +Llxy{|۝ +myz{|ʻ +mxyz{|ڼ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Jijkݪ +YZ[kݚ +XZ[k{ݚ +Kkxy{ݜ +Zmz{|ͬ +Z[k{ܚ +K[k{ܚ +Zkl{ܛ +Z\l{|͚ +JZz{|͙ +Lly{|͜ +YZ\l|͚ +Zlz{|ͬ +Zklm{ͽ +Zz{|}ȋ͚ +Kk{ܙ +Llxy{|۝ +ijklmɋ͚ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Zkl{ݛ +Jijkݪ +Zlz{ݫ +YZ[kݚ +ijklݚ +XZ[k{ݚ +Kkxy{ݜ +hjkl{ݚ +kl{ܨ +lxyz{|ڼ +xyz{|}ڌٚ +klmxy{۬؜ +Ymz|ݫ +Ymyz|ݬ +Ym|ܺ +Y\]|ݛ +Y\l|ݚ +Y\l|ܚ +Ykm{ܛ +JZz|ݚ +IYyz|ݚ +IY|ܙټ +Ll|ܚ +Llx{|ݜ +L\l|ݚ +K[k{ܚ +XY\l|ݚ +hikm{ݚ +mxyz|ʼ +m|ܝ +Ykm{ݛ +Ymz{ݫ +Ykm{ܛ +Ymyz{ݬ +Ym{ܺ +hikm{ݚ +Ymz{|ͬ +Ymۭ +Y[k{ݚ +Y[k{ܚ +Y\l{|͚ͽ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IYyz{ݚ +IY{ܙټ +JZz{|͚ +IYyz{|ۚ +Kk{ܙ +IXYk{ݪ +Llxz{|۝ +XY\l{|ܚ +XY[k{ݚ +mxyz{|ڼ +Y[k{ݚ +Y[k{ܚ +Ykl{ݛ +Ykl{ܛ +Y\l{|͚ͽ +Ylz{ݫ +Ylyz{ݬ +Yl{ܺ +XY[k{ݚ +hikl{ݚ +Ylz{|ͬ +Ylۭ +Yz{|}ȋ͚ +Yklm{ͽ +Yyz{|}،ښ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IYyz{ݚ +IY{ܙټ +JZz{|͚ +IYyz{|ۚ +Kk{ܙ +IXYk{ݪ +Llxz{|۝ +XY\l{|ܚ +lxyz{|ڼ +xyz{|}ٌښ +hiklm{ɋ͚ +Yjmzݛ +YZjzݚ +JZjzݚ +Y[kz{ݚ +IYyz{ݙ +Y\lܚ +Kkxz{ݜ +XY[k{ݚ +JZzܚ +IYyz{|ܚ +Llxz{|ܝ +XY\l{|ܚ +hijmzݚ +mxyz{ʼ +Ymyz{ݬ +Ymzܭ +Ymܭ +mxyz{|ڼ +Yjlzݛ +YZjzݚ +JZjzݚ +Y[kz{ݚ +IYyz{ݙ +Y\lܚ +Kkxz{ݜ +XY[k{ݚ +hijlzݚ +lxyz{ʼ +JZzܚ +IYyz{|ܚ +Llxz{|ܝ +XY\l{|ܚ +Ylyz{ݬ +Ylzܭ +Ylܭ +Yjlmzͽ +Yyz{|}،ۚ +lxyz{|ڼ +xyz{|}ٌۚ +hiklm{ɋ͚ +JZjzݚ +YZjzݚ +Yjkzݛ +Y[kz{ݚ +IYyz{ݙ +Kkxz{ݜ +XY[k{ݚ +Ykyz{ݬ +Yjklzݚ +Yyz{|ȋݚ +hijklɋݚ +Yjz؉ܚ +Yyz{|}؋ܚ +xyz{|}ًܚ +hik{|}يܚ +JZjzݚ +YZjzݚ +Yjkzݛ +Y[kz{ݚ +IYyz{ݙ +Kkxz{ݜ +XY[k{ݚ +Ykyz{ݬ +Yjklzݚ +Yyz{|ȋݚ +hijklɋݚ +L\l|ݚ +[\l|ݚ +K[klݚ +[\]|ݙ +KZ[lݪ +[klmݚ +Z[\lݚ +jklmݚ +Llyz|ݜ +kmyz{ȼ +myz{|ʼ +L\l|ݚ +[\l|ݚ +K[klݚ +[\]|ݙ +KZ[lݪ +[klmݚ +Z[\lݚ +jklmݚ +Llyz|ݜ +Ll|˚ +kmyz{ȼ +myz{|ʼ +km{˨ +m{|˭ +Y[\lݚ +Kiklݪ +iklmݚ +[klmݚ +[\]|ݙ +[\l|ݚ +L\l|ݚ +K[klݚ +K[k{ܚ +[\l|ܚ +K[klܚ +[\]|ܛ +[klmܚ +Ll|ۚ +km{ۨ +m{|ۭ +Zmz|ݫ +YZ\lݚ +ijlmݚ +Zklmܚ +Z\]|ܛ +Z\l|ܚ +Zmz{|ͽ +Z\]|ݛ +Z\l|ݚ +JZz|ݚ +K[klܚ +Jijlݪ +K[k{ܚ +JZz{|ͽ +L\l|ݚ +Ll|ۚ +YZ\l|͚ +ijkm{͚ +myz{|ͽʻ +km{ۨ +mz|ۭ +m|ڝ +Zkm{ܛ +Zkm{ݛ +Zmz{ݫ +ijkmݚ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Jijkݪ +YZ[kݚ +K[k{ܚ +Z[k{ܚ +Z\l{|͚ +JZz{|͙ +Lly{|͜ +YZ\l|͚ +ijkm{͚ +Kk{ۙ +Llxy{|ڝ +myz{|ʻ +km{ۨ +mxyz{|ڼ +Zmz{|ͬ +Z[k{ܚ +K[k{ܚ +Zkl{ܛ +Z\l{|͚ +JZz{|͙ +Lly{|͜ +YZ\l|͚ +Zlz{|ͬ +Zklm{ͽ +Zz{|}ȋ͚ +Kk{ۙ +Llxy{|ڝ +ijklmɋ͚ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Zkl{ݛ +Jijkݪ +Zlz{ݫ +YZ[kݚ +ijklݚ +kl{ۨ +lxyz{|ڼ +xyz{|}ڌؚ +klmxy{ܫ؜ +Z\l|ݚ +Z\]|ݛ +Zklmݚ +Zmz{|ݬ +L\l|ݚ +K[klݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +ijkm{ݚ +myz{|ʼ +Z\l|ݚ +Z\]|ݛ +Zklmݚ +Zmz{|ݬ +L\l|ݚ +K[klݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +ijkm{ݚ +Ll|˚ +myz{|ʼ +km{˨ +mz|˭ +m| +Y\l|ݚ +Y\]|ݛ +Yklmݚ +Ymz{|ݬ +Ym|˺ +L\l|ݚ +K[klݚ +JZz{|ݙ +IY|˙ټ +Ll|˚ +XY\l|ؚ +hikm{ؚ +mxyz|ʽ +m|ʝ +Ymz|ݫ +Y\]|ݛ +Y\l|ݚ +Y\l|ܚ +Ykm{ܛ +JZz|ݚ +L\l|ݚ +K[k{ܚ +IY|ۙټ +Ll|ۚ +XY\l|ؚ +hikm{ؚ +mxyz|ʽ +m|ڝ +Ym|ۺ +Ykm{ݛ +Ymz{ݫ +Ykm{ܛ +Y[k{ݚ +Y[k{ܚ +Y\l{|͚ͽ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IY{ۙټ +JZz{|͚ +IYyz{|ښ +Kk{ۙ +Llxz{|ڝ +XY[k{ؚ +XY\l{|ؚ +hikm{ؚ +Ym{ۺ +Ymz{|ͬ +Ymڭ +mxyz{|ڼ +Y[k{ݚ +Y[k{ܚ +Ykl{ݛ +Ykl{ܛ +Y\l{|͚ͽ +Ylz{ݫ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IY{ۙټ +JZz{|͚ +IYyz{|ښ +Kk{ۙ +Llxz{|ڝ +XY[k{ؚ +hikl{ؚ +XY\l{|ؚ +Yl{ۺ +Ylz{|ͬ +Ylڭ +Yz{|}ȋ͚ +Yklm{ͽ +Yyz{|}،ٚ +lxyz{|ڼ +xyz{|}ٌؚ +hiklm{ɋȚ +X\l|ݚ +X\]|ݛ +Xklmݚ +Xmz{|ݬ +Xm|˺ +L\l|ݚ +K[klݚ +JZz{|ݙ +IY|˙ټ +Xmz|ݫ +X\]|ݛ +X\l|ݚ +X\l|ܚ +Xkm{ܛ +JZz|ݚ +L\l|ݚ +K[k{ܚ +IY|ۙټ +Xm|ۺ +Xkm{ݛ +Xmz{ݫ +Xkm{ܛ +X[k{ݚ +X[k{ܚ +X\l{|͚ͽ +K[k{ݚ +K[k{ܚ +JZz{ݚ +JZz{|͚ +IY{ۙټ +IYyz{|ښ +Xmz{|ͬ +Xm{ۺ +Xmڭ +X[k{ݚ +X[k{ܚ +Xkl{ݛ +Xkl{ܛ +X\l{|͚ͽ +Xlz{ݫ +K[k{ݚ +K[k{ܚ +JZz{ݚ +JZz{|͚ +IY{ۙټ +IYyz{|ښ +Xlz{|ͬ +Xl{ۺ +Xlڭ +Xz{|}ȋ͚ +Xklm{ͽ +Xyz{|}،ٚ +Xmz|ݫ +Xmyz|ݬ +Xm|ܺ +X\]|ݛ +X\l|ݚ +X\l|ܚ +Xkm{ܛ +JZz|ݚ +IYyz|ݚ +IY|ܙټ +L\l|ݚ +K[k{ܚ +Xkm{ݛ +Xmz{ݫ +Xkm{ܛ +Xmyz{ݬ +Xm{ܺ +Xmz{|ͬ +Xmۭ +X[k{ݚ +X[k{ܚ +X\l{|͚ͽ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IYyz{ݚ +IY{ܙټ +JZz{|͚ +IYyz{|ۚ +X[k{ݚ +X[k{ܚ +Xkl{ݛ +Xkl{ܛ +X\l{|͚ͽ +Xlz{ݫ +Xlyz{ݬ +Xl{ܺ +Xlz{|ͬ +Xlۭ +Xz{|}ȋ͚ +Xklm{ͽ +Xyz{|}،ښ +K[k{ݚ +K[k{ܚ +JZz{ݚ +IYyz{ݚ +IY{ܙټ +JZz{|͚ +IYyz{|ۚ +Xjmzݛ +XZjzݚ +X[kz{ݚ +X\lܚ +JZjzݚ +IYyz{ݙ +JZzܚ +IYyz{|ܚ +Xmyz{ݬ +Xmzܭ +Xmܭ +Xjlzݛ +XZjzݚ +X[kz{ݚ +X\lܚ +JZjzݚ +IYyz{ݙ +JZzܚ +IYyz{|ܚ +Xlyz{ݬ +Xlzܭ +Xlܭ +Xjlmzͽ +Xyz{|}،ۚ +XZjzݚ +Xjkzݛ +X[kz{ݚ +JZjzݚ +IYyz{ݙ +Xkyz{ݬ +Xjklzݚ +Xyz{|ȋݚ +Xjz؉ܚ +Xyz{|}؋ܚ +XZjzݚ +Xjkzݛ +X[kz{ݚ +JZjzݚ +IYyz{ݙ +Xkyz{ݬ +Xjklzݚ +Xyz{|ȋݚ +Zkm{ݛ +Z[k{ݚ +K[k{ݚ +Z\l{|ݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +ijkm{ݚ +myz{|ʼ +Zmz{|ݬ +Zkm{ݛ +Z[k{ݚ +K[k{ݚ +Z\l{|ݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +ijkm{ݚ +myz{|ʼ +Zmz{|ݬ +Kk{˙ +Llxy{|ͺ +km{˨ +mxyz{|ͩڼ +Ykm{ݛ +Y[k{ݚ +Y\l{|ݚͽ +K[k{ݚ +JZz{|ݙ +IY{˙ټ +IYyz{|ͺ +Kk{˙ +Llxz{|ͺ +XY[k{ؚ +XY\l{|Ț +hikm{ؚ +Ym{˺ +Ymͺ +Ymz{|ݬ +mxyz{|͹ڼ +Ykm{ݛ +Ymz{ݫ +Yjmzܛ +Ymz{|ݬ +Ymz˭ +Ymyz{ڬ +Ymʭ +Y[k{ݚ +Y\l{|ݚͽ +Y\l˚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZz{|ݙ +JZz˚ +IYyz{ڙ +IYyz{|ʚ +Kkxz{ڜ +Llxz{|ʝ +XY[k{ؚ +XY\l{|Ț +mxyz{ʼ +hijmzؚ +mxyz{|ڼ +Ykm{ݛ +Ymz{ݫ +Yjmzܛ +Y[k{ݚ +K[k{ݚ +JZjzܚ +JZz{ݚ +Y\lۚ +JZzۚ +IYyz{ڙ +IYyz{|ښ +Kkxz{ڜ +Llxz{|ڝ +XY[k{ؚ +XY\l{|ؚ +hijmzؚ +mxyz{ʼ +mxyz{|ڼ +Ymyz{ڬ +Ymzۭ +Ymڭ +Y[k{ݚ +Ykl{ݛ +Ylz{ݫ +Yjlzܛ +Y\lۚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZzۚ +IYyz{ڙ +IYyz{|ښ +Kkxz{ڜ +Llxz{|ڝ +XY[k{ؚ +hijlzؚ +XY\l{|ؚ +lxyz{ʼ +lxyz{|ڼ +xyz{|}ٌؚ +hiklm{ɋȚ +Ylyz{ڬ +Ylzۭ +Ylڭ +Yjlmzͽ +Yyz{|}،ٚ +Xkm{ݛ +X[k{ݚ +X\l{|ݚͽ +K[k{ݚ +JZz{|ݙ +IY{˙ټ +IYyz{|ͺ +Xmz{|ݬ +Xm{˺ +Xmͺ +Xkm{ݛ +Xmz{ݫ +Xjmzܛ +Xmz{|ݬ +Xmz˭ +Xmyz{ڬ +Xmʭ +X[k{ݚ +X\l{|ݚͽ +X\l˚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZz{|ݙ +JZz˚ +IYyz{ښ +IYyz{|ʚ +Xkm{ݛ +Xmz{ݫ +Xjmzܛ +X[k{ݚ +X\lۚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZzۚ +IYyz{ڙ +IYyz{|ښ +Xmzۭ +Xmyz{ڬ +Xmڭ +X[k{ݚ +Xkl{ݛ +Xlz{ݫ +Xjlzܛ +X\lۚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZzۚ +IYyz{ڙ +IYyz{|ښ +Xlzۭ +Xlyz{ڬ +Xlڭ +Xjlmzͽ +Xyz{|}،ٚ +Xmy{ݫ +Xmy{|ݬ +Xmy˭ +Xkm{ݛ +Xjmzܛ +X[k{ݚ +X\l{|ݚͽ +X\l˚ +IYikݚ +IYy{|ݙ +IYy˚ +K[k{ݚ +JZjzܚ +Xmy{ݫ +Xkm{ݛ +Xjmzܛ +X[k{ݚ +IYikݚ +K[k{ݚ +JZjzܚ +X\lۚ +IYyۚ +Xmyۭ +Xly{ݫ +Xkl{ݛ +X[k{ݚ +Xjlzܛ +X\lۚ +IYikݚ +K[k{ݚ +JZjzܚ +IYyۚ +Xjlmzͽ +Xy{|}ȋ͚ +Xy،ښ +Xlyۭ +Xjmzݛ +Xijmݚ +Xmyz{ݬ +Xmyܭ +XZjzݚ +X[kz{ݚ +X\lܚ +JZjzݚ +IYijݚ +IYyz{ݙ +IYyܚ +Xjlzݛ +Xijlݚ +Xlyz{ݬ +Xlyܭ +XZjzݚ +X[kz{ݚ +X\lܚ +JZjzݚ +IYijݚ +IYyz{ݙ +IYyܚ +Xjlmzͽ +Xy{|}ȋ͚ +Xy،ۚ +XZjzݚ +Xjkzݛ +X[kz{ݚ +Xijkݚ +Xkyz{ݬ +Xjklzݚ +Xyz{|ȋݚ +JZjzݚ +IYijݚ +IYyz{ݙ +Xjz؉ܚ +Xy{؊ܚ +Xy؋ܚ +XZjzݚ +Xjkzݛ +X[kz{ݚ +Xijkݚ +Xkyz{ݬ +Xjklzݚ +Xyz{|ȋݚ +JZjzݚ +IYijݚ +IYyz{ݙ +K[k{ݚ +Z[k{ݚ +Zkl{ݛ +Z\l{|ݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +Zlz{|ݬ +Zklm{ݚ +Zz{|}ȋݚ +ijklmɋݚ +K[k{ݚ +Z[k{ݚ +Zkl{ݛ +Z\l{|ݚ +JZz{|ݙ +Lly{|ݜ +YZ\l|ݚ +Zlz{|ݬ +Zklm{ݚ +Zz{|}ȋݚ +ijklmɋݚ +Kk{˙ +Llxy{|ͺ +kl{˨ +lxyz{|ͩڼ +xyz{|}ڌ +klmxy{؜ +Y[k{ݚ +Ykl{ݛ +Y\l{|ݚ +K[k{ݚ +JZz{|ݙ +IY{˙ټ +IYyz{|ͺ +Kk{˙ +Llxz{|ͺ +XY[k{ؚ +hikl{ؚ +XY\l{|Ț +Yl{˺ +Ylͺ +Yyz{|}، +Ylz{|ݬ +Yklm{ݚ +Yz{|}ȋݚ +lxyz{|͹ڼ +xyz{|}ٌ +hiklm{ɋؚ +Yjlmzݚ +Ylz{ݫ +Ykl{ݛ +Y[k{ݚ +Y\l{|ݚͽ +Yjlzܛ +Y\l˚ +K[k{ݚ +JZjzܚ +JZz{ݚ +JZz{|ݙ +JZz˚ +IYyz{ڙ +IYyz{|ʚ +Kkxz{ڜ +Llxz{|ʝ +XY[k{ؚ +hijlzؚ +XY\l{|Ț +lxyz{ʼ +lxyz{|ڼ +xyz{|}ٌ +hiklm{ɋؚ +Ylz˭ +Ylyz{ڬ +Ylʭ +Yyz{|}، +JZjzܚ +Y[k{ܚ +Y[k{ݚ +Yjkzܛ +Y[kz{ۚ +Yjklݚ +Yjkmzݚ +IYyz{ڙ +Kkxz{ڜ +Yjz؉˚ +Yjklzܚ +Yyz{|ȋٚ +Ykyz{ڬ +Yyz{|}؋ɚ +hijklɋؚ +XY[k{ؚ +K[k{ݚ +JZz{ݚ +xyz{|}ًȚ +hik{|}يȚ +JZjzܚ +Y[k{ܚ +Y[k{ݚ +Yjkzܛ +Y[kz{ۚ +Yjklݚ +IYyz{ڙ +Kkxz{ڜ +XY[k{ؚ +Ykyz{ڬ +Yjklzܚ +Yyz{|ȋٚ +Yjz؉ۚ +Yyz{|}؋ٚ +hijklɋؚ +K[k{ݚ +JZz{ݚ +xyz{|}ًؚ +hik{|}يؚ +X[k{ݚ +Xkl{ݛ +X\l{|ݚ +K[k{ݚ +JZz{|ݙ +IY{˙ټ +IYyz{|ͺ +Xlz{|ݬ +Xklm{ݚ +Xz{|}ȋݚ +Xl{˺ +Xlͺ +Xyz{|}، +Xjlmzݚ +Xlz{ݫ +Xkl{ݛ +X[k{ݚ +X\l{|ݚͽ +Xjlzܛ +X\l˚ +Xlz˭ +Xlyz{ڬ +Xlʭ +Xyz{|}، +K[k{ݚ +JZjzܚ +JZz{ݚ +JZz{|ݙ +JZz˚ +IYyz{ښ +IYyz{|ʚ +X[k{ݚ +X[k{ܚ +Xjkzܛ +X[kz{ۚ +Xjklݚ +Xjkmzݚ +Xjz؉˚ +Xjklzܚ +Xyz{|ȋٚ +Xkyz{ڬ +Xyz{|}؋ɚ +JZjzܚ +K[k{ݚ +JZz{ݚ +IYyz{ڙ +X[k{ݚ +X[k{ܚ +Xjkzܛ +X[kz{ۚ +Xjklݚ +JZjzܚ +K[k{ݚ +JZz{ݚ +IYyz{ڙ +Xjklzܚ +Xyz{|ȋٚ +Xkyz{ڬ +Xjz؉ۚ +Xyz{|}؋ٚ +Xly{ݫ +Xly{|ݬ +Xly˭ +Xjlmzݚ +Xy{|}ȋݚ +Xkl{ݛ +X[k{ݚ +X\l{|ݚͽ +Xjlzܛ +X\l˚ +IYikݚ +IYy{|ݙ +IYy˚ +K[k{ݚ +JZjzܚ +Xy، +Xiklݚ +Xjkzܛ +X[k{ܚ +X[k{ݚ +X[kz{ۚ +IYikݚ +IYijܚ +JZjzܚ +IYyz{ۙ +K[k{ݚ +Xkyz{۬ +Xjklzܚ +Xyz{|ȋښ +Xjz؉˚ +Xy{؊˚ +Xy؋ʚ +Xjkmzݚ +Xy{|}Ȋݚ +Xiklݚ +Xjkzܛ +X[k{ܚ +X[k{ݚ +X[kz{ۚ +IYikݚ +IYijܚ +JZjzܚ +IYyz{ۙ +K[k{ݚ +Xkyz{۬ +Xjklzܚ +Xyz{|ȋښ +Xjz؉ۚ +Xy{؊ۚ +Xy؋ښ +Xijlݚ +Xjz|}ȉݚ +Xjz؉˚ +Xyz|}Ȋݚ +Xyz؊˚ +XZjzݚ +XZjzܚ +JZjzݚ +JZjzܚ +IYijݚ +IYijܚ +Xijlݚ +XZjzݚ +XZjzܚ +JZjzݚ +JZjzܚ +IYijݚ +IYijܚ +Xjz؉ۚ +Xyz؊ۚ +XZjzݚ +JZjzݚ +IYijݚ +Xijkݚ +Xjz{|ȉݙ +Xyz{|Ȋݙ +Xjz؉ܚ +Xyz؊ܚ +XZjzݚ +JZjzݚ +IYijݚ +Xijkݚ +Xjz{|ȉݙ +Xyz{|Ȋݙ +JZjzܚ +Y[k{ܚ +Yjkzܛ +Y[kz{ۚ +IYyz{ڙ +Kkxz{ڜ +XY[k{ؚ +Ykyz{ڬ +Yjklzܚ +Yyz{|ȋٚ +hijklɋؚ +Y[k{ݚ +K[k{ݚ +JZz{ݚ +Yjklݚ +X[k{ܚ +Xjkzܛ +X[kz{ۚ +JZjzܚ +X[k{ݚ +Xjklݚ +IYyz{ڙ +K[k{ݚ +JZz{ݚ +Xjklzܚ +Xyz{|ȋٚ +Xkyz{ڬ +Xiklݚ +Xijkܚ +Xjkzܛ +X[k{ܚ +X[kz{ۚ +Xkyz{۬ +Xjklzܚ +Xyz{|ȋښ +JZjzܚ +IYijܚ +IYyz{ۙ +IYikݚ +K[k{ݚ +X[k{ݚ +Xijlݚ +Xijkܚ +Xjzȉۚ +XyzȊۚ +XZjzܚ +JZjzܚ +IYijܚ +JZjzݚ +IYijݚ +XZjzݚ +XZjzݚ +XZjzܚ +JZjzݚ +JZjzܚ +IYijݚ +IYijܚ +Xijkݚ +Xijkܚ +XZjzݚ +Xijkݚ +JZjzݚ +IYijݚ +L\l|ݚ +[\l|ݚ +K[klݚ +KZ[lݪ +Z[\lݚ +[klmݚ +jklmݚ +L\l|ݚ +[\l|ݚ +K[klݚ +K[k{ܚ +[\l|ܚ +KZ[lݪ +K[klܚ +Z[\lݚ +[klmݚ +jklmݚ +[klmܚ +Z[\lܙ +KZ[lܪ +jklmܙ +Y[\lݚ +Kiklݪ +iklmݚ +Z[\lܙ +KZ[lܪ +jklmܙ +[klmܚ +K[klܚ +K[k{ܚ +[\l|ܚ +Llyz|ͽ +[klmݚ +K[klݚ +L\l|ݚ +[\l|ݚ +ijklmʋ͝ +Z\l|ܚ +K[k{ܚ +K[klܚ +JZz{|ͽ +Lly{|ͽ +YZ\l|͚ +Zlz{|ͽ +Zz{|}ȋͭ +ijklmɋͭ +Zklmܚ +JZz|ݚ +Z\l|ݚ +Jijlݪ +L\l|ݚ +YZ\lݚ +Zjlmݚ +ijlmݚ +Z[k{ܚ +K[k{ܚ +Zkl|ܚ +Z[k{|͚ +K[k{|͚ +Zklmܙ +JZjk|͚ +JYZk|ͪ +YZ[k|͚ +ijkl|͚ +Zjkl|͚ +ijklmɊͽ +Zk{|}ȉͽ +Zz{|}Ȋͽ +Zjkmݚ +ijkmݚ +YZ[kݚ +Jijkݪ +JZz{ݚ +K[k{ݚ +Z[k{ݚ +Z[k{ܚ +K[k{ܚ +Zkl|ܚ +Z[k{|͚ +K[k{|͚ +JZjk|͚ +JYZk|ͪ +YZ[k|͚ +ijkl|͚ +Zjkl|͚ +ijklmɊ͚ +Zk{|}ȉ͚ +Zz{|}Ȋ͚ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Jijkݪ +YZ[kݚ +Zjklݚ +ijklݚ +Y[\lݚ +Kiklݪ +iklmݚ +Llxz|ݜ +Ll|ܙ +[klmݚ +[klmܝ +K[klݚ +L\l|ݚ +[\l|ݚ +K[k{ܚ +[\l|ܚ +K[klܚ +klmxyݚ +klmܚ +Zjlmݚ +YZ\lݚ +ijlmݚ +Zklmܝ +Zlz{|ͽ +YZ\l|͚ +Zz{|}ȋͭ +ijklmɋͭ +jlmܚ +jlmxyݙ +Ll|ܙ +Jijlݪ +JZz|ݚ +Z\l|ݚ +K[klܚ +K[k{ܚ +JZz{|ͽ +Llxy|ݜ +XZ\l|ݚ +L\l|ݚ +Z\l|ܚ +l|۝ +|}ؼ +Zjkmݚ +ijkmݚ +Zklmܙ +Zkl|ܚ +Z[k{ܚ +K[k{ܚ +Z[k{|͚ +K[k{|͚ +JZjk|͚ +JYZk|ͪ +YZ[k|͚ +ijkl|͚ +Zjkl|͚ +ijklmɊͽ +Zk{|}ȉͽ +Zz{|}Ȋͽ +Kk{ܙ +Kkxy{|ۜ +YZ[kݚ +Jijkݪ +XZ[k{ݚ +JZz{ݚ +K[k{ݚ +Z[k{ݚ +Kkxy{ݜ +hjkl|ݚ +kl|ܚ +k{}ܝ +hjk{}Ɋݚ +kxy{|}ؘʺ +hijkl|ʋٚ +xyz{|}ڋɚ +Z[k{ܚ +K[k{ܚ +Zkl|ܚ +Z[k{|͚ +K[k{|͚ +JZjk|͚ +JYZk|ͪ +YZ[k|͚ +ijkl|͚ +Zjkl|͚ +ijklmɊ͚ +Zk{|}ȉ͚ +Zz{|}Ȋ͚ +Kk{ܙ +Kkxy{|ۜ +Z[k{ݚ +K[k{ݚ +JZz{ݚ +Jijkݪ +YZ[kݚ +Zjklݚ +ijklݚ +XZ[k{ݚ +Kkxy{ݜ +hjkl|ݚ +kl|ܚ +hijkl|ʋٚ +xyz{|}ڋٚ +kxy{|}ؘں +Yjlmݚ +Ylyz|ݬ +Yl|ܺ +Yyz|}ȋݚ +XY\l|ݚ +Y|}ܽ +hijlmɋݚ +Ll|ܚ +IY|ܛۼ +IYyz|ݚ +JZz|ݚ +Llx{|ݜ +L\l|ݚ +K[k{ܚ +Y\l|ݚ +Y\l|ܚ +l|ܝ +|}ؼ +Yjkmݚ +Ykl|ܚ +Y[k{ܚ +Y[k{ݚ +Y[k{|͚ +K[k{ݚ +K[k{ܚ +JZz{ݚ +K[k{|͚ +IYyz{ݚ +JZjk|͚ +IY{ܙټ +IYyz{|ۙ +Kk{ܙ +IXYk{ݪ +Kkxz{|ۜ +XY[k{|ܚ +Yikl|ݚ +Yl|ܺۼ +Yjkl|͚ +Yz{|}Ȋͽ +Yk{|}ȉͽ +Y{}ܽ +Yyz{}ȋݚ +XY[k{ݚ +hikl|ݚ +Y}ۭ +hik{}Ɋݚ +hijkl|ɋښ +xyz{|}ًʚ +hik{|}ي˚ +Y[k{ݚ +Y[k{ܚ +Ykl|ܚ +Y[k{|͚ +Yjklݚ +Yikl|ݚ +Yl|ܺ +Yjkl|͚ +Yz{|}Ȋ͚ +Yk{|}ȉ͚ +XY[k{ݚ +hikl|ݚ +Yyz{|}؋ښ +K[k{ݚ +K[k{ܚ +JZz{ݚ +K[k{|͚ +IYyz{ݚ +JZjk|͚ +IY{ܙټ +IYyz{|ۙ +Kk{ܙ +IXYk{ݪ +Kkxz{|ۜ +XY[k{|ܚ +hijkl|ɋښ +xyz{|}ًښ +hik{|}يۚ +Yijl|ݚ +Yjz{}ȉݚ +Yyz{}Ȋݚ +hijl|ݚ +Yj{}ݚ +Yj}ܛ +hij{}Ɋݚ +XYZj{ݚ +IXYj{ݪ +IYij{ݚ +JZjz{ݚ +JZjzݚ +YZjzݚ +JZjܚ +YZjz{ݚ +YZjܚ +Yjk{ݚ +Yjl|ܚ +IYij{|ܚ +IXYj{|ܪ +XYZj{|ܚ +Y}ܭ +hij{|}ي˚ +Yijl|ݚ +hijl|ݚ +Yj{|ݚ +Yjk{ݚ +YZjzݚ +JZjzݚ 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+]lyz{ݜ +LMl{ݨ +L\l{ݚ +]jlzݪ +]jlyzݪ +[]ky{ݨ +L\ly{ݚ +L\l˚ +[]k˨ +]lyz{ݜ +]jl˭ +LMl{ݨ +L\l{ݚ +]l +]jlzݪ +]lyzݛ +]ilyܫ +]lyz{ݜ +]ilxy۬ +]ly˝ +]lxyzڜ +]lʝ +[]k˨ +L\l˚ +LMl{ݨ +L\l{ݚ +L\lz{ݚ +[]kz{ݨ +]jlzݫ +]lyzݛ +]ilyܫ +]ilxy۬ +[]kۨ +L\lۚ +]lxyzڜ +]ly۝ +]lڝ +Z]jzݨ +L\lzݚ +[]kۨ +]ikyܫ +]jkzݫ +Z]jzݨ +]kyzݛ +K[kzݚ +K[kۚ +L\klxzͼ +L\klzͽ +]kxyzڜ +]ky۝ +]iklyͽ +]kڝ +]jklxzͼ +]xyz{|ڼ +K[kۚ +[\kۨ +L\klxzͼ +\ikyܫ +\jkzݫ +Z\jzݨ +K[kzݚ +\kyzݛ +\kxyzڜ +\ky۝ +\iklyͽ +\kڝ +iklmyͽ +\jklxzͼ +jklmxzͼ +\xyz{|ڼ +ijklmxȺ͚ +[\]kxzͬ +[\]kzͭ +L\klzͽ +]lxzݛ +]lxz{ݜ +]lx˝ +]jlzݪ +]ilyܫ +LMl{ݨ +L\l{ݚ +L\lz{ݚ +[]kz{ݨ +L\l˚ +[]k˨ +]lxzݛ +]jlzݫ +]ilyܫ +Z]jzݨ +L\lzݚ +[]kۨ +L\lۚ +]lx۝ +]kxzݛ +]jkzݫ +Z]jzݨ +]ikyܫ +[]kۨ +K[kzݚ +K[kۚ +L\klzͽ +L\klyzͼ +]iklyͽ +]xz{|ʻ +]xڼ +]kx۝ +\kxzݛ +\jkzݫ +Z\jzݨ +K[kzݚ +\ikyܫ +[\kۨ +K[kۚ +L\klzͽ +L\klyzͼ +[\]kzͭ +[\]kyzͬ +\iklyͽ +iklmyͽ +\xz{|ʻ +klmxzȜ +\xڼ +klmxyz؜ +\kx۝ +]ilyݫ +]hilݺ +]lxyzݜ +]lxܝ +Z]jzݨ +L\lzݚ +L\lݚ +Z]jyzݨ +L\lܚ +[]kܨ +]ikyݫ +]hikݺ +]kxyzݜ +]kxܝ +Z]jzݨ +Z]jyzݨ +[]kܨ +K[kzݚ +K[kݚ +K[kܚ +L\klzͽ +L\klyz̽ +]iklyͽ +]xz{|ʻ +]xڻ +\ikyݫ +\hikݺ +\kxyzݜ +\kxܝ +Z\jzݨ +K[kzݚ +K[kݚ +Z\jyzݨ +K[kܚ +[\kܨ +L\klzͽ +L\klyz̽ +\iklyͽ +iklmyͽ +\xz{|ʻ +klmxzȜ +\xڻ +klmxyz؜ +[\]kzͭ +[\]kyz̭ +Z]jzݨ +]ijyݫ +Z]jyzݨ +]hijݺ +]jxyzݜ +]ijkyݺ +]xyz{ʻ +]iyڪ +]xzڪ +]xڪ +JZjzݚ +JZjyzݚ +K[jkyݛ +L\zܝ +L\yz{|ܝ +Z\jzݨ +\ijyݫ +Z\jyzݨ +\hijݺ +\jxyzݜ +\ijkyݺ +\xyz{ʻ +JZjzݚ +JZjyzݚ +K[jkyݛ +L\zܝ +L\yz{|ܝ +\iyڪ +\xzڪ +\xڪ +Z\]jzͭ +ijlmyͽ +Z\]jyz̭ +jlmxz +klmxy{؜ +ijklmyȹʚ +xyz{|}ʉۚ +JZjzݚ +Z[jzݨ +JZjyzݚ +[ijyݪ +Z[jyzݨ +K[jkyݛ +[hijݺ +[jxyzݜ +[ijkyݺ +ijklyݚ +Z[\jyݸ +[xyz{ʼ +hijklȺݚ +ijklmyȩ˚ +xyz{|}غܚ +kxy{|}وܺ +jxzوܪ +ijyؙܙ +Zjz؉ܚ +Zjyz|}؉ܛ +JZjzݚ +Z[jzݨ +JZjyzݚ +[ijyݪ +Z[jyzݨ +K[jkyݛ +[hijݺ +[jxyzݜ +[ijkyݺ +ijklyݚ +Z[\jyݸ +[xyz{ʼ +hijklȺݚ +[]ky{ݨ +[]k{ݨ +]jkzݫ +K[k{ݚ +K[ky{ݚ +L\klyݛ +]jklyݺ +[]ky{ݨ +[]k˨ +[]k{ݨ +]jkzݫ +K[k{ݚ +K[ky{ݚ +L\klyݛ +K[k˚ +L\klxyܛ +]jklyݺ +]jklxyܽ +]iklyݺ +]kyzݛ +]jkzݫ +[]k{ݨ +[]kz{ݨ +]ikyܫ +K[k{ݚ +K[kz{ݚ +L\klzݛ +K[k˚ +[]k˨ +]ky˝ +]kxyzڜ +]kʝ +]xyz{|ڼ +]jklxzܽ +L\klxzܛ +]ijkxܺ +]iyڪ +]ijlyݺ +]jxz{|ۼ +]ijkݺ +]ijyܫ +Z]jzܨ +Z]jzݨ +]xyz{|ڼ +Z]jxzۨ +K[k{ݚ +JZjzܚ +K[z{ݛ +L\z{|ݜ +L\z˝ +JZjxzۚ +K[jkxܛ +L\xz{|ʝ +]ijkxܺ +]iyڪ +]jxz{|ۼ +]xyz{|ڼ +]ijyܫ +Z]jzܨ +Z]jzݨ +]ijkݺ +Z]jxzۨ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjxzۚ +K[jkxܛ +L\xz{|ڝ +L\z۝ +\ijkxܺ +\iyڪ +\jxz{|ۼ +\xyz{|ڼ +ijklmxȹ͚ +Z\]jxzͬ +Z\]jzͭ +ijlmyͽ +L\z۝ +Z\jzܨ +Z\jzݨ +\ijyܫ +\ijkݺ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjxzۚ +K[jkxܛ +L\xz{|ڝ +Z\jxzۨ +]iklyݺ +]kxz{ݜ +]xz{|ʻ +]kxzݛ +]kx˝ +]jkzݫ +[]k{ݨ +[]kz{ݨ +]ikyܫ +[]k˨ +K[k{ݚ +K[kz{ݚ +L\klzݛ +K[k˚ +L\klyzܛ +]xڼ +]hjkݺ +]ijyܫ +Z]jzܨ +Z]jzݨ +Z]jyzۨ +]ijlyݺ +]iyڪ +]ijkyܺ +]xyz{ʼ +]jxyzۜ +]xzڻ +]xz{|ʪ +]xڼ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +L\z{|ݜ +L\z˝ +K[jkyܛ +L\yz{|ʝ +]hjkݺ +]ijyܫ +Z]jzܨ +Z]jzݨ +Z]jyzۨ +]jxyzۜ +]ijkyܺ +]iyڪ +]xyz{ʼ +]xzڻ +]xڼ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +K[jkyܛ +L\z۝ +L\yz{|ڝ +\hjkݺ +\ijyܫ +Z\jzܨ +Z\jzݨ +Z\jyzۨ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +K[jkyܛ +L\z۝ +L\yz{|ڝ +\jxyzۜ +\ijkyܺ +\iyڪ +\xyz{ʼ +\xzڻ +\xڼ +Z\]jzͭ +ijlmyͽ +Z\]jyzͬ +jlmxz +klmxy{؜ +ijklmyȹ͚ +xyz{|}ʋٚ +]hikݺ +]iy{|ʪ +]iyڻ +]xy{|ʪ +]xyڻ +Y]iyݨ +Y]iyܨ +K[y{ݛ +L\y{|ݜ +L\y˝ +K[k{ݚ +JZjzܚ +]hikݺ +Y]iyݨ +Y]iyܨ +K[y{ݛ +K[k{ݚ +JZjzܚ +L\y۝ +]iyڻ +]xyڻ +\hikݺ +Y\iyݨ +Y\iyܨ +K[y{ݛ +K[k{ݚ +JZjzܚ +L\y۝ +Y\]iyͭ +\iyڻ +\xyڻ +hiklmȹ͚ +iyțښ +xyɋښ +Y]iyݨ +]hijݺ +]iyz{ʻ +]iyڪ +]xyz{ʪ +]xyڪ +JZjzݚ +JZijݛ +K[yz{ݜ +L\yܝ +Y\iyݨ +JZjzݚ +JZijݛ +K[yz{ݜ +L\yܝ +\hijݺ +\iyz{ʻ +\iyڪ +\xyz{ʪ +\xyڪ +Y\]iyͭ +hiklmȹ͚ +iyȚۚ +xyɊۚ +Y[iyݨ +JZjzݚ +JZijݛ +K[yz{ݜ +[hijݺ +[iyz{ʻ +Y[\iyݚ +[xyz{ʻ +hijklȹݚ +Yiy؉ܚ +hikةܚ +iyظܚ +xyعܙ +Y[iyݨ +JZjzݚ +JZijݛ +K[yz{ݜ +[hijݺ +[iyz{ʻ +Y[\iyݚ +[xyz{ʻ +hijklȹݚ +K[ky{ݚ +[\ky{ݨ +L\klyݛ +K[k{ݚ +[\k{ݨ +\jkzݪ +\jklyݺ +jklmyݚ +[\]kyݙ +K[ky{ݚ +[\ky{ݨ +L\klyݛ +K[k˚ +[\k˨ +K[k{ݚ +[\k{ݨ +\jkzݪ +L\klxyܛ +\jklyݺ +jklmyݚ +[\]kyݸ +\jklxyܽ +jklmxyܙ +[\]kxyܸ +\iklyݺ +iklmyݙ +[\]kzݸ +\kyzݛ +\jkzݪ +[\k{ݨ +K[k{ݚ +K[kz{ݚ +[\kz{ݨ +L\klzݛ +\ikyܫ +K[k˚ +[\k˨ +\ky˝ +\kxyzڜ +\kʝ +\xyz{|ڼ +\jklxzܽ +ijklmxȺܝ +jklmxzܙ +[\]kxzܸ +L\klxzܛ +\ijkxܺ +\iyڪ +\ijlyݺ +\jxz{|ۼ +Z\]jzݸ +ijlmyݚ +\ijkݺ +\ijyܫ +Z\jzܨ +Z\jzݨ +\xyz{|ڼ +ijklmxȹܭ +Z\]jxzܚ +K[k{ݚ +JZjzܚ +K[z{ݛ +L\z{|ݜ +L\z˝ +JZjxzۚ +K[jkxܛ +L\xz{|ʝ +Z\jxzۨ +ijklxܚ +[ijkxܺ +Z[\jxܸ +ijklmxȩܽ +Zjxz|}؉ʙ +Zjz؉˚ +Z[]jzݸ +ijyؙ˙ +Z[\jݚ +[ijkݺ +ijklݚ +ijkmyݚ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Z[jxzۨ +JZjxzۚ +K[jkxܛ +ijklxܚ +[ijkxܺ +Z[\jxܙ +ijklmxȩ͚ +Zjxz|}؉ڙ +Zjz؉ۚ +ijyؙۙ +Z[\jݚ +[ijkݺ +ijklݚ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Z[jxzۨ +JZjxzۚ +K[jkxܛ +\iklyݺ +iklmyݙ +\kxz{ݜ +\xz{|ʻ +klmxzȜ +\kxzݛ +\kx˝ +[\]kzݸ +[\]kyzܸ +\jkzݪ +[\k{ݨ +K[k{ݚ +K[kz{ݚ +[\kz{ݨ +L\klzݛ +K[k˚ +\ikyܫ +[\k˨ +L\klyzܛ +\xڼ +klmxyz؜ +\hjkݺ +\ijyܫ +Z\jzܨ +Z\jzݨ +Z\jyzۨ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +L\z{|ݜ +L\z˝ +K[jkyܛ +L\yz{|ʝ +\ijlyݺ +Z\]jzݸ +ijlmyݚ +\iyڪ +\ijkyܺ +\xyz{ʼ +\jxyzۜ +\xzڻ +\xz{|ʪ +jlmxzݚ +\xڼ +Z\]jyzܙ +ijklmyȹܭ +xyz{|}ʍ +klmxy{؜ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jyzۨ +JZjyzۚ +[hijܺ +K[jkyܛ +[hjkݺ +hjklݚ +[jxyzۜ +[ijkyܺ +ijklyܚ +Z[\jyܸ +hijklȺٚ +[xyz{ʼ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Z[\jݚ +Z[]jzݸ +Zjz؉˚ +ijyؙ˙ +Zjyz|}؉ʛ +ijkmyݚ +jxzو˪ +jkmxzݚ +kxy{|}وʺ +ijklmyȩܽ +xyz{|}غɚ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jyzۨ +JZjyzۚ +[hijܺ +K[jkyܛ +[hjkݺ +hjklݚ +[jxyzۜ +[ijkyܺ +ijklyܚ +Z[\jyܸ +hijklȺٚ +[xyz{ʼ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Z[\jݚ +ijklmyȩ͚ +xyz{|}غٚ +kxy{|}وں +jxzو۪ +ijyؙۙ +Zjz؉ۚ +Zjyz|}؉ڛ +\hikݺ +\iy{|ʪ +\iyڻ +Y\]iyݚ +\xy{|ʪ +\xyڻ +hiklmȹݚ +iyȝ +xyɍ +L\y˝ +L\y{|ݜ +K[y{ݛ +K[k{ݚ +JZjzܚ +Y\iyݨ +Y\iyܨ +Y[iyܨ +JZjzܚ +JZijܛ +K[y{ݛ +Y[iyݨ +K[yz{ۜ +K[k{ݚ +Y[\iݚ +[hikݺ +hiklݚ +[hijܺ +[iyz{ʻ +Y[\iyܚ +[xyz{ʻ +Yiy؉˚ +Y[]iyݚ +hijklȹښ +hikة˚ +hik|}ȩݚ +iyظʚ +xyعʚ +Y[iyܨ +JZjzܚ +JZijܛ +K[y{ݛ +Y[iyݨ +K[yz{ۜ +K[k{ݚ +Y[\iݚ +[hikݺ +hiklݚ +[hijܺ +[iyz{ʻ +Y[\iyܚ +[xyz{ʻ +Yiy؉ۚ +hijklȹښ +hikةۚ +iyظښ +xyعښ +YZ\iݚ +hijlݚ +Yiy|}ȉݚ +Yiy؉˚ +Zhijݺ +Zhijܺ +hij|}ȩݚ +hijة˚ +YZiyݨ +JZjzݚ +JZjzܚ +JZijݛ +YZiyܨ +JZijܛ +YZ\iݚ +hijlݚ +Zhijݺ +Zhijܺ +YZiyݨ +JZjzݚ +JZjzܚ +JZijݛ +YZiyܨ +JZijܛ +Yiy؉ۚ +hijةۚ +JZjzݚ +YZiyݨ +JZijݛ +YZ[iݙ +Zhijݺ +hijkݚ +Yiy{|ȉݙ +Yiy؉ܚ +hijklȩݚ +hijةܚ +JZjzݚ +YZiyݨ +JZijݛ +YZ[iݙ +Zhijݺ +hijkݚ +Yiy{|ȉݙ +hijklȩݚ +ijklxܚ +[ijkxܺ +Z[\jxܸ +Z[jxzۨ +JZjxzۚ +K[jkxܛ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Z[\jݚ +[ijkݺ +ijklݚ +Z[jzܨ +JZjzܚ +[ijyܪ +Z[jyzۨ +JZjyzۚ +[hijܺ +K[jkyܛ +[jxyzۜ +[ijkyܺ +ijklyܚ +Z[\jyܸ +hijklȺٚ +[xyz{ʼ +[hjkݺ +hjklݚ +Z[\jݚ +Z[jzݨ +K[k{ݚ +K[z{ݛ +Y[iyܨ +JZjzܚ +JZijܛ +K[yz{ۜ +K[y{ݛ +Y[iyݨ +K[k{ݚ +[hijܺ +Y[\iݚ +[hikݺ +hiklݚ +[iyz{ʻ +Y[\iyܚ +[xyz{ʻ +hijklȹښ +JZjzܚ +YZiyܨ +JZijܛ +JZjzݚ +YZiyݨ +JZijݛ +Zhijݺ +YZ\iݚ +YZ[iܚ +hijlݚ +hijkܚ +Zhijܺ +Yiy{|ȉۙ +hijklȩۚ +JZjzݚ +JZjzܚ +YZiyݨ +JZijݛ +YZiyܨ +JZijܛ +YZ[iݚ +YZ[iܚ +Zhijݺ +hijkݚ +hijkܚ +Zhijܺ +JZjzݚ +YZiyݨ +JZijݛ +YZ[iݙ +Zhijݺ +hijkݚ +L\l{ݚ +LMl{ݨ +[\]{ݙ +]jklݺ +L\l{ݚ +LMl{ݨ +L\l{ܚ +[\]{ݙ +[]k{ܨ +]jklݺ +]jlzܫ +]lz{ܛ +]ly{ݛ +]ly{ܛ +]jlzܫ +[]k{ܨ +L\l{ܚ +]l{ۚ +[\]{ݙ +LMl{ݨ +L\l{ݚ +]jlzܫ +]jlzݫ +]lyzݛ +Z]jzݨ +L\lzݚ +L\l{ܚ +L\lz{͚ +Z]jzܨ +[]kz{ͨͽ +]lyz{͜ +Z]jzܨ +]jkzܫ +[]kz{ͨ +Z]jzݨ +]jkzݫ +]kyzݛ +K[kzݚ +K[k{ܚ +K[kz{͚ +L\klzͽ +]kyz{͜ +]yz{|ʻ +]jklzͽ +K[k{ܚ +K[kz{͚ +Z\jzܨ +[\kz{ͨ +L\klzͽ +\jkzܫ +K[kzݚ +Z\jzݨ +\jkzݫ +\kyzݛ +\kyz{͜ +\yz{|ʻ +\jklzͽ +ijklmȺ͚ +jklmzͽ +[\]kzͭ +]ly{ݛ 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+]kyzݛ +]ikyܫ +[]kۨ +K[kzݚ +K[kۚ +L\klzͽ +L\klyzͼ +]ky۝ +]iklyͽ +]kxyzڜ +]kڝ +]xyz{|ڼ +K[kzݚ +Z\jzݨ +\jkzݫ +\kyzݛ +\ikyܫ +[\kۨ +K[kۚ +L\klzͽ +L\klyzͼ +[\]kzͭ +[\]kyzͬ +\iklyͽ +\ky۝ +\kxyzڜ +\kڝ +iklmyͽ +\xyz{|ڼ +klmxyzͫ؜ +[]k{ݨ +]jkzݫ +[]kz{ݨ +K[k{ݚ +K[kz{ݚ +L\klzݛ +]jklzݺ +]kyz{ݜ +]yz{|ʼ +[]k{ݨ +]jkzݫ +[]kz{ݨ +K[k{ݚ +K[kz{ݚ +L\klzݛ +]jklzݺ +]kyz{ݜ +]yz{|ʼ +]kz˚ +]kͺ +]xyz{|ڼ +]iklyݺ +]kyzݛ +]jkzݫ +[]k{ݨ +[]kz{ݨ +]ikyܫ +[]k˨ +K[k{ݚ +K[kz{ݚ +L\klzݛ +K[k˚ +L\klyzܛ +]ky˝ +]kxyzڜ +]kʝ +]xyz{|ڼ +Z]jzݨ +Z]jzܨ +]ijyܫ +Z]jyzۨ +]ijkݺ +]ijlyݺ +]iyڪ +]ijkyܺ +]xyz{ʼ +]jxyzڜ +]xyz{|ڼ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +L\z{|ݜ +L\z˝ +K[jkyܛ +L\yz{|ʝ +Z]jzݨ +Z]jzܨ +]ijyܫ +Z]jyzۨ +]ijkݺ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +K[jkyܛ +L\z۝ +L\yz{|ڝ +]ijkyܺ +]iyڪ +]xyz{ʼ +]jxyzڜ +]xyz{|ڼ +Z\jzݨ +Z\jzܨ +\ijyܫ +Z\jyzۨ +\ijkݺ +K[k{ݚ +JZjzܚ +K[z{ݛ +JZjyzۚ +K[jkyܛ +L\z۝ +L\yz{|ڝ +Z\]jzͭ +ijlmyͽ +Z\]jyzͬ +\iyڪ +\ijkyܺ +\xyz{ʼ +\jxyzڜ +\xyz{|ڼ +ijklmyȹ͚ +xyz{|}ʛؚ +klmxy{ͫ؜ +K[k{ݚ +[\k{ݨ +K[kz{ݚ +\jkzݫ +[\kz{ݨ +L\klzݛ +\jklzݺ 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+K[yz{}ۜ +K[k{ܚ +K[k{ݚ +Z[jzݨ +K[z{ݛ +[ijzݪ +Y[iyzݨ +K[ik{ݛ +K[{ܚ +Y[\|ܚ +Y[\iݸ +Y[\i|ݚ +\i|ܫۼ +[iyz{}ʼ +[hik{ݺ +hikl|ݚ +[hijz}ܺ +[xyz{}ʼ +hijkl}ȹښ +Y[\i}͚ +JZjܚ +YZiܨ +JZjz{ݚ +JZjzݚ +YZiy{ݨ +JZij{ݛ +YZ[{ݚ +YZ\|ܚ +YZ\iݚ +JZij{}ܛ +YZ\i|ݚ +hijl|ݚ +Yi|ܛ +Yiy{|}ȉۚ +YZ\i}͚ +YZ[i{}ܚ +hijk{}ܚ +Zhij{}ܺ +hijkl}ȩۚ +Zhij{ݺ +JZjz|ݚ +JZjܚ +YZiy|ݨ +JZij|ݛ +YZiܨ +JZjzݚ +JZij|}ܛ +YZ[{ݚ +YZ[i|ݚ +hijk|ݚ +Zhij|ݺ +YZ[i|}ܚ +hijk|}ܚ +Zhij|}ܺ +JZjz|ݚ +YZiy|ݨ +JZij|ݛ +JZjzݚ +YZ[{ݚ +YZ[i|ݚ +hijk|ݚ +Zhij|ݺ +ijkl}͚ +Z[\j}͚ +[ijk}ͺ +hijkl}Ⱥؚ +[xyz{}ʼ +[jxyz}ڙ +[k{ۚ +kl|ۚ +Z[jz}ͨ +K[k{}͚ +K[jk}͛ +Z[\|ܚ +Z[\jݸ +[ijkݺ +ijklݚ +K[k{ܚ +K[k{ݚ +Z[jzݨ +K[z{ݛ +Y[iۨ +K[k{}͚ +K[jk}͛ +K[yz{}ڜ +K[k{ܚ +K[k{ݚ +Z[jzݨ +K[z{ݛ +[ijzݪ +[iz{ݺ +Z[\jݸ +ijklݚ +Y[\|ܚ +K[{ۚ +[hik{ٺ +hikl|ؚ +\i|۫ۼ +[iyz{}ʼ +[hijz}ٺ +[xyz{}ʼ +hijkl}ȹؚ +Y[\i}͚ +JZjۚ +YZiۨ +JZij{}ڛ +YZ\|ܚ +YZ[{ݚ +Zj{|ݚ +ij{|ݚ +YZ\i}͚ +Yi|ۛ +YZ\i|ۚ +Yiy{|}ȉښ +YZ[i{}ۚ +hijl|ؚ +hijk{}ؚ +Zhij{}ٺ +hijkl}ȩؚ +Zhij{ٺ +JZij{ڛ +JZj{ݚ +K[k{}ݚ +Z[jz}ݨ +K[jk}ݛ +K[k{ݚ +Z[\|ݚ +Z[\j}ݚ +ijkl}ݚ +[ijk}ݺ +K[k{}ݚ +Z[jz}ݨ +K[jk}ݛ +K[k{ݚ +Z[\|ݚ +Z[\j}ݚ +ijkl}ݚ +[ijk}ݺ +hijkl}Ⱥݘ +[xyz{}ݩʼ +[jxyz}ݺ +[k{˚ +kl|˚ +Y[\i}ݚ +[ik{}ݪ +Z[jz}ݨ +K[k{}ݚ +K[jk}ݛ +Y[i˨ +Y[\|ݚ +K[k{ݚ +K[yz{}ݺ +K[{˚ +[hik{ٺ +hikl|ؚ +\i|˫ۼ +[iyz{}ݺʼ +[hijz}ɺ +[xyz{}ݹʼ +hijkl}ȹݨ +JZj˚ +JZjݚ +YZi˨ +YZ\|}ݚ +YZ\|ݚ +YZ\i}ݚ +JZij{}ʛ +JZj{ݚ +Yi|˛ +YZ\i|ۚ +Yiy{|}ȉݺ +YZ[i{}˚ +hijl|ؚ +hijk{}Ț +Zhij{}ɺ +hijkl}ȩݸ +Zhij{ٺ +JZij{ڛ +JZj˚ +YZi˨ +JZjݚ +JZj|ݚ +JZij|ڛ +JZij|}ʛ +YZ[|}ݚ +YZ[|ݚ +YZ[i|ۚ +YZ[i|}˚ +hijk|ؚ +Zhij|ٺ +hijk|}Ț +Zhij|}ɺ +JZjۚ +YZiۨ +JZij|ڛ +JZij|}ڛ +YZ[i|ۚ +YZ[i|}ۚ +hijk|ؚ +Zhij|ٺ +hijk|}ؚ +Zhij|}ٺ +JZj|ݚ +YZ[|ݚ +JZjz|ۚ +YZiy|ۨ +JZij|ڛ +JZjzܚ +JZj|ݚ +YZ[{ܚ +YZ[|ݚ +YZ[i|ۚ +hijk|ؚ +Zhij|ٺ +d=9 +N]l{ +N]l{ +N]l{ +N]l{ +N]l{ +N]l{ڼ +N]lz +N]lz +N]lzڼ +N]l +N]kz +N]kz +N]kzڼ +N]k +N]z{|޼ +N\kz +N\kz +N\kzڼ +N\k +N\z{|޼ +Nklmzڽ +M\kz +M\kz +M\kzڼ +M\k +M\z{|޼ +Mklmzڽ +\]^kz +N]l{ +N]l{ +N]l{ +N]lz +N]lz +N]lz +N]l +N]lڿ +N]kz +N]kz +N]kz +N]k +N]z{|޼ +N]kڿ +N]z{|߼ +N\kz +N\kz +N\kz +N\k +N\z{|޼ +N\kڿ +Nklmzھ +N\z{|߼ +Nklmzڿ +M\kz +M\kz +M\kz +M\k +M\z{|޼ +M\kڿ +Mklmzھ +M\z{|߼ +\]^kz +Mklmzڿ +\]^kz +N]ly +N]ly +N]l +N]l +N]l +N]ky +N]ky +N]k +N]k +N]k +N]y{|ݾ +N]z{|߼ +N]˿ +N\ky +N\ky +N\k +N\k +N\k +N\y{|ݾ +Nklmyھ +N\z{|߼ +Nklmzڿ +N\˿ +Nklmyz +M\ky +M\ky +M\k +M\k +M\k +M\y{|ݾ +Mklmyھ +M\z{|߼ +\]^ky +Mklmzڿ +\]^kz +M\˿ +Mklmyz +\]^kyz +N]jy +N]jy +N]j +N]yz{̽ +N]y +N]z +N]˿ +N\jy +N\jy +N\j +N\yz{̽ +N\y +N\z +N\˿ +Njlmyھ +Njlmz +Nklmy{ +Nyz{|}ۯμ +M\jy +M\jy +M\j +M\yz{̽ +M\y +M\z +M\˿ +Mjlmyھ +\]^jy +Mjlmz +\]^jz +Mklmy{ +Myz{|}ۯμ +\]^jkyݚ +\]^ky{ +N[jy +N[jy +N[j޾ +N[yz{ݽ +Njklyڽ +Njyﻼ +Njz +Nky{|} +Nyz{|}˯޼ +M[jy +M[jy +M[j޾ +M[yz{ݽ +Mjklyڽ +Mjyﻼ +Mjz +Mky{|} +Myz{|}˯޼ +[]^jy +[]^jz +[]^ky{ꪞ +\]^jlyݚ +jklmnyܩ̞ +L[jy +L[jy +L[j޾ +L[yz{ݽ +Ljklyڽ +[\]jy +[jy +[jz +[ky{}~隿 +\jlmnyٚ˻ +jklmny۩ʼ̞ +L[jy +L[jy +L[j޾ +L[yz{ݽ +Ljklyڽ +[\]jy +N]l{ +N]l{ +N]l{ +N]l{ +N]l{ڼ +N]l{ +N]l{ڼ +N]lz +N]lzڼ +N]l +N]lʿ +N]kz +N]kzڼ +N]k +N]z{|޼ +N]kʿ +N]z{|߼ +N\kz +N\kzڼ +N\k +N\z{|޼ +N\kʿ +Nklmzھ +N\z{|߼ +Nklmzڿ +M\kz +M\kzڼ +M\k +M\z{|޼ +M\kʿ +Mklmzھ +M\z{|߼ +\]^kz +Mklmzڿ +\]^kz +N]lz +N]lz +N]l +N]lz +N]lz +N]l +N]lzڼ +N]lʿ +N]lz +N]l +N]ly +N]l +N]lyڼ +N]lڿ +N]lʾ +N]lʿ +N]lz +N]l +N]ly +N]lyڼ +N]lʾ +N]lڿ +N]lʿ +N]kz +N]k +N]ky +N]kyڼ +N]kʾ +N]kڿ +N]kʿ +N]y{|ݾ +N]z{|߼ +N]ߺ +N\kz +N\k +N\ky +N\kyڼ +N\kʾ +N\kڿ +N\kʿ +N\y{|ݾ +Nklmyھ +N\z{|߼ +Nklmzڿ +N\ߺ +Nklmyz +M\kz +M\k +M\ky +M\kyڼ +M\kʾ +M\kڿ +M\kʿ +M\y{|ݾ +Mklmyھ +M\z{|߼ +\]^ky +Mklmzڿ +\]^kz +M\ߺ +Mklmyz +\]^kyz +N]l +N]l +N]lڿ +N]lz +N]ly +N]l +N]lڿ +N]lz +N]ly +N]k +N]kz +N]ky +N]kڿ +N]y{|ݾ +N] +N] +N\k +N\kz +N\ky +N\kڿ +N\y{|ݾ +Nklmyھ +N\ +Nklm +N\ +Nklm +M\k +M\kz +M\ky +M\kڿ +M\y{|ݾ +Mklmyھ +M\ +\]^ky +Mklm +\]^k +M\ +Mklm +\]^k +N]ly +N]lxy +N]l +N]l +N]ky +N]kxy +N]k +N]k +N]y{|ݾ +N] +N] +N\ky +N\kxy +N\k +N\k +N\y{|ݾ +Nklmyھ +N\ +Nklm +N\ +Nklm +M\ky +M\kxy +M\k +M\k +M\y{|ݾ +Mklmyھ +M\ +\]^ky +Mklm +\]^k +M\ +Mklm +\]^k +N]jy +N]jxy +N]j +N]yz{ݽ +N] +N]y +N] +N] +N\jy +N\jxy +N\j +N\yz{ݽ +N\ +N\y +N\ +N\ +Njlmyھ +Njlmή +Nklm +Nyz{|}ۯμ +N쪿߼ +M\jy +M\jxy +M\j +M\yz{ݽ +M\ +M\y +M\ +M\ +Mjlmyھ +\]^jy +Mjlmή +\]^j +Mklm +\]^k +Myz{|}ۯμ +\]^jkyݚ +M쪿߼ +\]^jkxyݚ +N[jy +N[jxy +N[j +N[yz{ݽ +Njklyڽ +N[ +Njklxy +Njyﻼ +Nj +Nk +Nyz{|}˯޼ +Nܪ +M[jy +M[jxy +M[j +M[yz{ݽ +Mjklyڽ +M[ +Mjklxy +Mjyﻼ +Mj +Mk +[]^jy +[]^j +[]^k +Myz{|}˯޼ +Mܪ +jklmnyܩ +\]^jlyݚ +jklmnxyܩ +\]^jlxyݚ +L[jy +L[jxy +L[j +L[yz{ݽ +Ljkly +L[ +[\]jy +Ljklxy +[\]jxy +[jy +[j +[k +\jlmnyٚ˻ +jklmny۩ʻ +jklmnxy۩ʻ +\jlmnxyٚ +L[jy +L[jxy +L[j +L[yz{ݽ +Ljkly +L[ +[\]jy +Ljklxy +[\]jxy +N]kz +N]kz +N]k +N]z{|̾ +N]kz +N]kz +N]k +N]kzڼ +N]z{|̾ +N]kʿ +N]z{|߼ +N]kz +N]k +N]ky +N]k +N]kyڼ +N]kڿ +N]y{|ݾ +N]kʾ +N]kʿ +N]z{|߼ +N] +N]jy +N]jyڼ +N]jʾ +N]yz{ݽ +N]jz +N]j +N]yz{ +N]yz|ݾ +N]y +N]z +N] +N]jy +N]jyڼ +N]jʾ +N]yz{ݽ +N]jz +N]j +N]yz{ +N]y +N]z +N] +N\jy +N\jyڼ +N\jʾ +N\yz{ݽ +N\jz +N\j +N\yz{ +N\y +N\z +N\ +Njlmyھ +Njlmz컺 +Nklmy{ +Nyz{|}ۯ +M\jy +M\jyڼ +M\jʾ +M\yz{ݽ +M\jz +M\j +M\yz{ +M\y +M\z +M\ +Mjlmyھ +\]^jy +Mjlmz컺 +\]^jz +Mklmy{ +Myz{|}ۯ +\]^jky +\]^ky{ +N]k +N]k +N]kڿ +N]kz +N]ky +N]y{|ݾ +N] +N] +N]jy +N]jxy +N]j +N]xz{ +N]jھ +N]jz +N]yz|ݾ +N]y +N]yz{ݽ +N] +N] +N] +N] +N]jy +N]jxy +N]j +N]xz{ +N]jھ +N]jz +N]yz{ݽ +N]y +N] +N] +N] +N\jy +N\jxy +N\j +N\xz{ +N\jھ +N\jz +N\yz{ݽ +N\y +N\ +N\ +N\ +Njlmyھ +Njlmή +Nklm +Nyz{|}ۯ +N߿ +M\jy +M\jxy +M\j +M\xz{ +M\jھ +M\jz +M\yz{ݽ +M\y +M\ +M\ +M\ +Mjlmyھ +\]^jy +Mjlmή +\]^j +Mklm +\]^k +Myz{|}ۯ +\]^jky +M߿ +\]^jkxy +N]xy{ +N]y +N]y +N] +N] +N]ixy +N]iy +N]iy +N]ixy +N]xy{ +N]ixy +N]iy +N]iy +N]ixy +N]y +N] +N\xy{ +N\ixy +N\iy +N\iy +N\ixy +N\y +N\ +Nilmy +Njlm +Nxy{|}۪ +Nyϼ +Nϼ +M\xy{ +M\ixy +M\iy +M\iy +M\ixy +M\y +M\ +Milmy +\]^iy +Mjlm +\]^j +Mxy{|}۪ +\]^xy{ޞ +Myϼ +\]^y +Mϼ +\]^xyz{ +N]iy +N]ixy +N]xyz +N]y +N]y +N] +N] +N\iy +N\ixy +N\xyz +N\y +N\y +N\ +N\ +Nilmy +Njlmή +Nxy{|}۪ +Ny߼ +N߼ +M\iy +M\ixy +M\xyz +M\y +M\y +M\ +M\ +Milmy +\]^iy +Mjlmή +\]^j +Mxy{|}۪ +\]^xy{ +My߼ +\]^y +M߼ +\]^xyz{ +N[iy +N[ixy +N[xyz +N[y +N[ +Nikly +Njklxz +Nxyz{|۪ +Niy +Nj +Nxy{˪ +Nyګﻼ +N۪ﻼ +M[iy +M[ixy +M[xyz +M[y +M[ 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+N\jxy +N\j +N\xz{ +N\jھ +N\jz +N\yz|ݾ +N\y +N\yz{ݽ +N\ +N\ +Njlmyھ +N\ +Njlmή +N\ +Nklm +Nyz{|}ۯ +N +N[jy +N[jxy +N[jھ +N[j +N[xz{ +Njklx +N[jz +Njkmy +Njy߻ +Nj +Njkmή +Nk +Njkly컺 +N[yz{ݽ +Njklxy +N[ +Nyz{|}˯ +Nܪ +N[jy +N[jxy +N[jھ +N[j +N[xz{ +Njklx +N[jz +N[yz{ݽ +Njkly컺 +Njklxy +N[ +Njy߻ +Nj +Nk +Nyz{|}˯ +Nܪ +M[jy +M[jxy +M[jھ +M[j +M[xz{ +Mjklx +M[jz +M[yz{ݽ +Mjkly컺 +Mjklxy +M[ +Mjy߻ +Mj +Mk +[]^jy +[]^j +[]^kꪞ +Myz{|}˯ +Mܪ +jklmnyܩ +\]^jly +jklmnxyܩ +\]^jlxy +N\xy{ +N\y +N\y +N\ +N\ +Nilmy +Njlmή +Nxy{|}۪ +N\ixy +N\iy +N\iy +N\ixy +Nyϼ +Nϼ +N[iy +N[ixy +N[xyz +N[xy{ +Niklx +N[iy +N[ixy +N[y +N[ +Nikly +Niy߼ +Njklxz +Nikmy +Nj +Njkmή +Nxyz{|۪μ +Nxy{˪߼ +Nxy{˪ +Nyګϼ +N۪ϼ +N[iy +N[ixy +N[xyz +N[xy{ +Niklx +N[iy +N[ixy +N[y +N[ +Nikly +Niy߼ +Njklxz +Nj +Nxyz{|۪μ +Nxy{˪߼ +Nyګϼ +N۪ϼ +M[iy +M[ixy +M[xyz +M[xy{ +Miklx +M[iy +M[ixy +M[y +M[ +Mikly +Miy߼ +Mjklxz +Mj +Mxyz{|۪μ +Mxy{˪߼ +[]^iy +[]^j +[]^xy{ޞ +Myګϼ +M۪ϼ +\]^y +\]^xyz| +iklmnyܩ +jklmnxzܩ +xyz{|}~ʙߺ +Nijlx +NZxyz +NZixy +NZiy +NZiy +NZixy +NZxyz +Niy +Niy߼ +Nj +Nj +Nxyz˪߼ +Nxyz˪ +Nijlx +NZxyz +NZixy +NZiy +NZiy +NZixy +NZxyz +Niy߼ +Nj +Nxyz˪߼ +Mijlx +MZxyz +MZixy +MZiy +MZiy +MZixy +MZxyz +Miy߼ +Mj +Mxyz˪߼ +Z]^iy +Z]^j +[]^xy{ޞ +ijlmnxܩ̛ +iyʼ +jxz{|}~˼ +xyz{|}~ʼ +NZiy +NZixy +NZxyz +Nijkx +Niy +Niy +Njxz{| +Nj +Nxyz{|˪ +Nxyz˪ +MZiy +MZixy +MZxyz +Mijkx +Miy +Miy +Mjxz{| +Mj +Mxyz{|˪ +Mxyz˪ +Z]^iy +Z]^j +[]^xy{ޞ +ijlmnxܩ +iyڼ +jxz{|}~ۼ +xyz{|}~ڼ +LZiy +LZixy +LZxyz +Lijkx +Liy +Ljxz{| +Lxyz{|˪ +Z\]iy +Z\]jxz +[\]ikx +ijklmxܩ̝ +Ziy +Zj +[xy{鼜 +ijlx껛 +iy +jxz{|}~ +xyz{|}~ +LZiy +LZixy +LZxyz +Lijkx +Liy +Ljxz{| +Lxyz{|˪ +Z\]iy +Z\]jxz +[\]ikx +ijklmxܩ̝ +M\kz +M\kz +M\k +M\z{|̾ +Mklmzڽ +\]^kz޿ +M\kz +M\kz +M\k޼ +M\kzڼ +M\z{|ݾ +Mklmzڽ +\]^kz޿ +M\kʿ +M\z{|߼ +Mklmzڿ +\]^kz޿ +M\kz +M\k +M\ky +M\k +M\kyڼ +M\kڿ +M\y{|ݾ +M\kʾ +M\kʿ +Mklmyھ +\]^ky޿ +M\z{|߼ +M\ +Mklmyz +Mklmzڿ +\]^kz޿ +\]^kyz߾ +M\jy +M\jyڼ +M\jʾ +M\yz{ݽ +M\jz +M\j +M\yz{ +M\yz|ݾ +M\y +M\z +Mjlmyھ +\]^jy޿ +M\ +Mjlmz컺 +Mklmy{ +\]^jz޿ +Myz{|}ۯ +\]^jky +\]^ky{߾ +M[jy +M[jyڼ +M[jʻ޾ +M[yz{ݽ +Mjklyڽ +M[jz +M[j +M[yz{ +Mjkly +Mjkmy +Mjy߻ +MjzϽ +[]^jy޿ +Mky{|} +Myz{|}˯ +[]^jz޿ +[]^ky{߾ +\]^jly +jklmnyܩ̞ +L[jy +L[jyڼ +L[jʻ޾ +L[yz{ݽ +Ljklyڽ +[\]jy +L[jz +L[j +L[yz{ +Ljkly +[\]jy +[\^jy޿ +[jyڼ +[jzʪ +[ky{}~隿 +\jlmnyٚ +jklmny۩̞ +L[jy +L[jyڼ +L[jʾ +L[yz{̽ +Ljklyڽ +[\]jy +L[jz +L[j +L[yz{ +Ljkly +[\]jy +[jyڼ +[jzʪ +[ky{}~隿 +\jlmnyٚ +jklmny۩̞ +M\k +M\k +M\kڿ +M\kz +M\ky +M\y{|ݾ +Mklmyھ +M\ +\]^ky޿ +Mklm +\]^kݿ +M\ +Mklm +\]^kݿ +M\jy +M\jxy +M\j +M\xz{ +M\jھ +M\jz +M\yz|ݾ +M\y +M\yz{ݽ +M\ +M\ +Mjlmyھ +M\ +\]^jy޿ +Mjlmή +\]^jݿ +M\ +Mklm +\]^kݿ +Myz{|}ۯ +\]^jky +M +\]^jkxy +M[jy +M[jxy +M[jھ +M[j +M[xz{ +Mjklx +M[jz +Mjkmy +Mjy߻ +Mj +[]^jy޿ +Mjkmή +[]^jݿ +Mk +Mjkly컺 +M[yz{ݽ +Mjklxy +M[ +Myz{|}˯ +Mܪ +jklmnyܩ +\]^jly +jklmnxyܩ +\]^jlxy +[]^kݿꪞ +L[jy껼 +L[jxy +L[jھ +L[yz{ݽ +Ljkly컺 +L[ +[\]jy +[\]jxy +Ljklxy +[jyڼ +[\^jy޿ +[j +[\^jݿ +[k +[\]jx +Ljklx +L[xz{ +L[j +L[jz +\jlmnyٚ +jklmny۩ +jklmnxy۩ +\jlmnxyٚ +L[jy +L[jxy +L[jھ +L[yz{ݽ +Ljklyڽ +L[ +[\]jy +[\]jxy +Ljklxy +[jyڼ +[j +[k +\jlmnyٚ +jklmny۩ +jklmnxy۩ +\jlmnxyٚ +L[j +L[xz{ +Ljklx +[\]jx +L[jz +M\xy{ +M\y +M\y +M\ +M\ +Milmy +\]^iy޿ +Mjlmή +\]^jݿ +Mxy{|}۪ +\]^xy{̿ޞ +M\ixy +M\iy +M\iy +M\ixy +Myϼ +\]^yͿ +Mϼ +\]^xyz{̿ +M[iy +M[ixy +M[xyz +M[xy{ +Miklx +M[iy +M[ixy +M[y +M[ +Mikly +Miy߼ +Mjklxz +Mikmy +Mj +[]^iy޿ +Mjkmή +[]^jݿ +Mxyz{|۪μ +Mxy{˪߼ +Mxy{˪ +[]^xy{̿ޞ +Myګϼ +M۪ϼ +\]^yͿ +\]^xyz|̿ +iklmnyܩ +jklmnxzܩ +xyz{|}~ʙ +L[iy +L[ixy +L[xyz +L[y +L[ +Likly +[\]iy +[\]jxz +Ljklxz +[\]ijxݚ +Lxyz{|۪μ +[iyڼ +[\^iy޿ +[j +[\^jݿ +[xy{ټ +[\^xy{̿ޞ +L[xy{ +Liklx +[\]ix +L[ixy +L[iy +\yͼ +\xyz|}~ͼ +iklmny۩ +jklmnxz۩ +xyz{|}~ʙ +L[iy +L[ixy +L[xyz +L[y +L[ +Likly +[\]iy +[\]jxz +Ljklxz +[\]ijxݚ +Lxyz{|۪μ +[iyڼ +[j +[xy{ټ +L[xy{ +Liklx +[\]ix +L[ixy +L[iy +\yͼ +\xyz|}~ͼ +iklmny۩ +jklmnxz۩ +xyz{|}~ʙﺼ +Mijlx +MZxyz +MZixy +MZiy +MZiy +MZixy +MZxyz +Miy +Miy߼ +Mj +Mj +Mxyz˪߼ +Mxyz˪ +Z]^iy޿ +Z]^jݿ +[]^xy{̿ޞ +ijlmnxܩ̛ +iyʼ +jxz{|}~˼ +xyz{|}~ʼ +LZiy +LZixy +LZxyz +Lijkx +Lijlx +Z\]ix +LZiy +LZixy +LZxyz +Liy޻ +Ljxz{| +Lxyz{|˪޼ +Z\]iy +Ziyڼ +Z\]jxzꪞ +Z\^iy޿ +Zj +Z\^jݿ +[\]ikxݚ +ijklmxܩ̝ +ijlxڽ +[xy{ټ +ijlx +[\^xy{̿ޞ +iyʼ +jxz{|}~˼ +xyz{|}~ʼ +LZiy +LZixy +LZxyz +Lijkx컺 +Lijlx +Z\]ix +LZiy +LZixy +LZxyz +Liy޻ +Ljxz{| +Lxyz{|˪޼ +Z\]iy +Ziyڼ +Z\]jxzꪞ +Zj +[\]ikxݚ +ijklmxܩ̝ +ijlxڽ +[xy{ټ +iyʼ +jxz{|}~˼ +xyz{|}~ʼ +Z[]ix +Kijkx +KZxyz +KZixy +KZiy +KZiy껼 +KZixy +KZxyz +Kijkx +Ziy隼 +Ziyڼ +Zj +Zj隻 +[xy{ܼ +ijkxڻ +ijkx +[xy{雪 +Z[]ix +Kijkx +KZxyz +KZixy +KZiy +KZiy껼 +KZixy +KZxyz +Kijkx +Ziyڼ +Zj +[xy{ܼ +ijkxڻ +KZiy +KZixy +KZxyz +Kijkx +Z[\ix̾ +Ziy隼 +Ziy +Zjxz|}隻 +Zj +[iklmxٚ +ijklmx۩̝ +ijkx껛 +[xy{ +KZiy +KZixy +KZxyz +Kijkx +Z[\ix̾ +Ziy隼 +Zjxz|}隻 +[iklmxٚ +ijklmx۩̝ +L[jy +L[jyڼ +L[jʻ޾ +L[yz{ݽ +Ljklyڽ +[\]jy +L[jz +L[j +L[yz{ +Ljkly +[\]jy +L[jy껼 +L[jxy +L[jھ +L[yz{ݽ +Ljkly컺 +L[ +[\]jy +[\]jxy +Ljklxy +L[j +L[xz{ +Ljklx +[\]jx +L[jz +L[iy +L[ixy +L[xyz +L[y +L[ +Likly +[\]iy +[\]jxz +Ljklxz +[\]ijxݚ +Lxyz{|۪μ +L[xy{ +Liklx +[\]ix +L[ixy +L[iy +LZiy +LZixy +LZxyz +Lijkx +Lijlx +Z\]ix +LZxyz 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+N]y +N] +N\jy +N\j +N\yz{ݽ +N\ +N\y +Njlmyھ +N\ +Nklm +Nyz{|}ۯμ +N쫯߼ +M\jy +M\j +M\yz{ݽ +M\ +M\y +Mjlmyھ +\]^jy +M\ +Mklm +\]^k +Myz{|}ۯμ +\]^jkyݚ +M쫯߼ +\]^jkxyݚ +N[jy +N[j޾ +N[yz{ݽ +Njklyڽ +N[ +Njklxy +Njyﻼ +Nk +Nyz{|}˯޼ +Nܫ +M[jy +M[j޾ +M[yz{ݽ +Mjklyڽ +M[ +Mjklxy +Mjyﻼ +[]^jy +Mk +Myz{|}˯޼ +Mܫ +jklmnyܩ +\]^jlyݚ +jklmnxyܩ +\]^jlxyݚ +[]^k +L[jy +L[j޾ +L[yz{ݽ +Ljklyڽ +L[ +[\]jy +Ljklxy +[\]jxy +[jy +[k +\jlmnyٚ˻ +jklmny۩ʻ +jklmnxy۩ʻ +\jlmnxyٚ +L[jy +L[j޾ +L[yz{ݽ +Ljklyڽ +L[ +[\]jy +Ljklxy +[\]jxy +N]lz +N]lz{ +N]l +N]lz +N]lz{ +N]l +N]lڼ +N]l +N]lڼ +N]lz +N]lz +N]lz +N]l +N]lz +N]l +N]lڼ +N]lʿ +N]kz +N]k +N]kz +N]k +N]kڼ +N]kʿ +N] +N]z{|޼ +N]Ϻ +N\kz +N\k +N\kz +N\k +N\kڼ +N\kʿ +N\ +N\z{|޼ +Nklmyz +N\Ϻ +Nklmzڽ +Nklm +M\kz +M\k +M\kz +M\k +M\kڼ +M\kʿ +M\ +M\z{|޼ +Mklmyz +M\Ϻ +Mklmzڽ +\]^kz +\]^kyz +Mklm +\]^kܚ +N]lz +N]l +N]lz +N]l +N]lڼ +N]lʿ +N]lz +N]l +N]ly +N]l +N]lڿ +N]lʾ +N]lʿ +N]lz +N]l +N]ly +N]lڿ +N]lʾ +N]lʿ +N]kz +N]k +N]ky +N]kڿ +N]kʾ +N]kʿ +N]y{|ݾ +N]ߺ +N\kz +N\k +N\ky +N\kڿ 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+Mlxy{ +Mly +Mly +Milmy +Ml +Ml +Mxy{|} +ilmny˚ +lmnxy{ܿ +Myϼ +Mϼ +lmnyͿ +lmnxyz{ܿ +\]^lz޿ +\]^lݿ +\]^lݿ +M\lڿ +M\l +M[k +M[k{ +MZjz +Mily +Mily +Miky +MZjz +MZjyz +M[k +Miky +M[kھ +M[k{ +Mikly +Mkxy{ +Mxy{| +Mkxyz +Mky +Mikly +Mk +Miy߼ +Mikmy +Mxyz{|μ +Mxy{߼ +Mxy{ +ikmny˚ +[]^kz޿ +[]^kݿ +[]^kݿꪞ +Myϼ +Mϼ +kmnxyzܿ +lmnyͿ +iklmnyܚ +lmnxyz|ܿ +xyz{|}~ +Liky +LZjz +LZjyz +L[kھ +L[k +Liky +L[k{ +[\]ky +[\^kz޿ +Zjzڻ +[k +[\^kݿ +[k +[\]kz +[\]kyz +iklmy˚껹 +ikyۜ +iklny˚ +Likly +Lky +Lk +Lxyz{|μ +iklmy˚ +hiklmܛ +Likly +Lkxy{ +Lxy{| +Lkxyz +klnxyzܿޞ +kxy{ܼ +klmxyz +lyͼ +iklmnyۚ +lxyz|}~ͼ +xyz{|}~ +Liky +LZjz +LZjyz +L[kھ +L[k +Liky +L[k{ +[\]ky +iklmy˚ +hiklmܛ +Likly +Lkxy{ +Lxy{| +Lkxyz +Lky +Likly +Lk +Lxyz{|μ +iklmy˚ꪹ +[\]kz +[\]kyz +Zjzڻ +[k +[k +ikyۜ +klmxyz +kxy{ܼ +lyͼ +iklmnyۚ +lxyz|}~ͼ +xyz{|}~ﺼ +Mijly +Mxyz| +Miy +Miy߼ +Mjxyz +Mjxyz +Mxyz +Mxyz߼ +Z]^jz޿ +ijmny˚ +Z]^jݿ +ijlmnyܚ̛ +xyz|}~훩 +kmnxy{ܿ +iyʼ +xyz{|}~ʼ +Mijy +MZjz +MZjz +MZjyz +Mijy +MZjyz +LZjz +Lijy +LZjyz +LZjz +Lijy +LZjyz +Ljxyz +Lijly +Lijky +Lxyz| +Ljxyz +Lxyz{ +ijlmy˚ +Z\]jy +hijlmܛ +Liy޻ +Lxyz{|޼ +ijly +ijlyڽ +ijklmyܚ̝ +xyz{|}훩ʼ +klmxy{ +xyz|ڻ +jxyzܼ +xyz|웩 +klnxy{ܿ +iyʼ +xyz{|}~ʼ +ijlmy˚껹 +Z\]jz +Zjzڻ +Z\]jyzꪞ +Z\^jz޿ +ijyۜ +Zj +ijlny˚ +Z\^jݿ +LZjz +Lijy +LZjyz +LZjz +Lijy +LZjyz +Ljxyz +Lijly +Lijky +Lxyz| +Ljxyz +Lxyz{ +ijlmy˚ +Z\]jy +hijlmܛ +Liy޻ +Lxyz{|޼ +Z\]jz +Zjzڻ +ijlmy˚껹 +Z\]jyzꪞ +ijyۜ +Zj +ijklmyܚ̝ +ijlyڽ +xyz{|}훩ʼ +klmxy{ +xyz|ڻ +jxyzܼ +iyʼ +xyz{|}~ʼ +KZjz +KZjz +Kijy +KZjyz +Kijy뻬 +KZjyz +Kijky +Kijky +Kjxyz +Kxyz{ +Kjxyz +Kxyz{ +ijkmy˚ +Z[]jy +hijkmܛ +ijky +ijkyڻ +xyz{ڻ +kxy{ܼ +xyz{웩 +kxy{驺 +ijyꚼ +Zjz隼 +Zjzڻ +ijyۜ +Zj +Zj隻 +KZjz +KZjz +Kijy +KZjyz +Kijy뻬 +KZjyz +Kijky +Kijky +Kjxyz +Kxyz{ +Kjxyz +Kxyz{ +ijkmy˚ +Z[]jy +hijkmܛ +ijkyڻ +xyz{ڻ +kxy{ܼ +ijyۜ +Zjzڻ +Zj +KZjz +Kijy +KZjyz +Kijky +Kjxyz +Kxyz{ +ijkly˚ +Z[\jy̾ +hijklܛ +ijklmy̝ۚ +ijky껛 +xyz{|}웩 +kxy{|}驺 +xyz{껼 +kxy{ +ijyꚼ +Zjz隼 +Zjz껼 +Zjyz|}隻 +ijy +Zj +KZjz +Kijy +KZjyz +Kijky +Kjxyz +Kxyz{ +ijkly˚ +Z[\jy̾ +hijklܛ +ijklmy̝ۚ +xyz{|}웩 +kxy{|}驺 +ijyꚼ +Zjz隼 +Zjyz|}隻 +LZjzڼ +Ljkz +L[kz{ +LZjz +Ljkz +Lkyz +Lkyz{ݽ +Lyz{|̭ +Ljklzڽ +ijklmܛ̝ +jklmz˚ꪹ +[\]kz +L[k{ +Ljkz +L[k +Ljklz +Lkyz{ +Lyz{| +jklmz˚ +[\]kz +ijklmܛ +LZjz +Ljkz +LZjzڼ +Lkyz +Ljkz +L[kz{ +Lkxyz +Lkzʼھ +Lkyz{ݽ +Lyz{|̭ +Ljklzڽ +Lk +Lxyz{| +ijklmܛݝ +jklmz˚ꪹ +[\]kz +klmxyzޚ +Lkxz{ +Lxz{| +Ljklz +jklmz˚ +[\]kz +hjklmܛ +Ljkz +L[k{ +L[k +Liky +LZjz +LZjyz +L[kھ +L[k +Liky +L[k{ +Lkxyz +Lky +Likly +Lk +Lxyz{|μ +iklmy˚ꪹ +[\]kz +[\]kyz +klmxyz +Likly +Lkxy{ +Lxy{| +iklmy˚ +hiklmܛ +[\]ky +LZjz +Lijy +LZjyz +LZjz +Lijy +LZjyz +Ljxyz +Lijly +Lxyz| +ijlmy˚ +Z\]jy +hijlmܛ +Lijky +Ljxyz +Lxyz{ +Liy޻ +Lxyz{|޼ +Z\]jz +ijlmy˚껹 +Z\]jyzꪞ +ijklmyܚ̝ +xyz{|}훩ʼ +klmxy{ +KZjz +Kijy뻬 +KZjyz +KZjz +Kijy +KZjyz +Kijky +Kjxyz +Kxyz{ +Kijky +Kjxyz +Kxyz{ +ijkly˚ +ijkmy˚ +Z[]jy +hijkmܛ +Z[\jyꪜ +hijklܛ +ijklmyۚʼ̝ +xyz{|}웩ڼ +kxy{|}驺ܼ +ijyꚼک +Zjz隼ڻ +Zjyz|}隻 +KZjz +KZjz +Kijy +KZjyz +Kijy뻬 +KZjyz +Kijky +Kijky +Kjxyz +Kxyz{ +Kjxyz +Kxyz{ +ijkly˚ +Z[\jy̾ +ijkly˚ +hijklܛ +Z[\jyꪜ +hijklܛ +KZjz +Kijy +KZjyz +Kijky +Kjxyz +Kxyz{ +ijkly˚ +Z[\jy̾ +hijklܛ +N\l| +N\]| +Nklm +Nmz{|ݾ +N\l| +N\]| +N\l| +Nklm +Nkm{ +Nmz{|ݾ +Nmz| +Nm|ʽ +Nm|ʽ +Nm|ʽ +Nmz|Ϳ +Nkm{ +N\l| +Nm|ڼ +Nklmڽ +N\]| +N\l| +Nmz|Ϳ +Nmz|ͽ +Nm|ʽ +Njmz +N\l| +N\l| +N\l| +Njmz +Nkm{ +Nm|ʽ +Njmz +Nmz{Ϳ +Nkm{ +Njmz +Nmz{; +Nm{ʽ +N[k{ +N[k{ +N[k{ +N\l{| +Nm{ʽ +Nm +Nmz{|޼ +N[k{ +N[k{ +Njlz +Nkl{ +N\l{| +Nlz{Ϳ +N[k{ +Njlz +Nlz{ͽ +Nl{ʽ +Nl{ʽ +Nl +Nlz{|޼ +Nyz{|} +Nz{|} +Nklm{ڽ +M[k{ +M[k{ +Mjlz +Mkl{ +M\l{| +Mlz{Ϳ +M[k{ +Mjlz +Mlz{ͽ +Ml{ʽ +Ml{ʽ +Ml +Mlz{|޼ +Myz{|} +Mz{|} +Mklm{ڽ +jklmnܛ̞ +klmn{˚ +\]^l{ +lmnyz{ +Nm|ʽ +Nm|ʾ +Nm|ڼ +Nklmڽ +N\]| +N\l| +N\l| +Nkm{ +Nmz|Ϳ +Nmz|ͽ +Nm|ʽ +Nmz|Ϳ +Nm|ʾ +Nm|ڼ +Nm|ʽ +Nm|ʾڿ +Njmz +N\l| +N\l| +Njmz +N\l| +Nkm{ +Njmz +Nmz{; +Njmz +Nm{ʽ +Nmz{Ϳ +Nkm{ +Nm{ʾ +Nm{ڼ +Nm{ʽ +Nm +Nmz{|޼ +Nm{ʾڿ +Nm +N[k{ +N[k{ +N[k{ +N\l{| +N[k{ +Njlz +N[k{ +Nlz{ͽ +Njlz +Nl{ʽ +Nlz{Ϳ +N[k{ +Nkl{ +N\l{| +Nl{ʾ +Nl{ڼ +Nl{ʽ +Nl +Nlz{|޼ +Nl{ʾڿ +Nyz{|} +Nl +Nz{|} +Nklm{ڽ +N{|}ۯ +M[k{ +Mjlz +M[k{ +Mlz{ͽ +Mjlz +Ml{ʽ +Mlz{Ϳ +M[k{ +Mkl{ +M\l{| +Ml{ʾ +Ml{ڼ +Ml{ʽ +Ml +Mlz{|޼ +Ml{ʾڿ +Myz{|} +Ml +Mz{|} +Mklm{ڽ +M{|}ۯ +jklmnܛ̞ +klmn{˚ +\]^l{ +lmnyz{ +lmn{ +Nmy|; +Njmz +N\l| +N\l| +Njmz +N\l| +Nkm{ +Nm|ʽ +Nm|ʼ +Nm|ʽ +Nmy{; +Njmz +Njmz +Nkm{ +N[k{ +N[k{ +N[k{ +N\l{| +N\l{| +Nm{ʽ +Nm{ʼ +Nmy{|ݾ +Nm{ʽ +Nm +Nly{; +Njlz +N[k{ +N[k{ +Njlz +N[k{ +Nkl{ +N\l{| +N\l{| +Nklm{ھ +Nklm{ڿ +Nly{|ݾ +Nl{ʼ +Nl{ʽ +Ny{|} +Nl +N{|}ۮ +Nl{ʽ +Mly{; +Mjlz +M[k{ +M[k{ +Mjlz +M[k{ +Mkl{ +M\l{| +M\l{| +Mklm{ھ +Mklm{ڿ +klmn{˚ +\]^l{ +klmn{˚ +\]^l{ +Mly{|ݾ +Ml{ʼ +Ml{ʽ +My{|} +Ml +M{|}ۮ +iklmnܛ +Ml{ʽ +lmn{ +Njmz +Nmyz; +Njmz +NZjz +NZjz +N[kz{ +N\l +N\l +Nmyz{ݽ +Nmzʽ +Nmܿ +Nmy +Nmܿ +Njlz +Nlyz; +Njlz +NZjz +NZjz +N[kz{ +N\l +N\l +Njlmzھ +Nyz|}̮ +Njlmz +Nly +Nlyz{ݽ +Nlzʽ +Nlܿ +Nlܿ +Nyz{|}μ +N˯߼ +N{|}ۮ +Mjlz +Mlyz; +Mjlz +MZjz +MZjz +M[kz{ +M\l +M\l +Mjlmzھ +Myz|}̮ +Mjlmz +jlmnz˚ +jlmnz˚ +ijlmnܛ +Mly +\]^lz +\]^l{ +\]^lz{ +Mlyz{ݽ +Mlzʽ +Mlܿ +Mlܿ +Myz{|}μ +M˯߼ +M{|}ۮ +lmnyz{ +lmnxyz{ +lmn{ +NZjz +Njkz +NZjz +Nkyz +Njkz +N[kz{ +Nkyz{ݽ +Nyz{|̭ +Njklzڽ +Nkzʽ +Nkܿ +Nxyz{|˯ +Nyz{|}޼ +N˯ +N{ +Nyzﻬ +Njz +Njz +MZjz +Mjkz +MZjz +Mkyz +Mjkz +M[kz{ +Mkyz{ݽ +Myz{|̭ +Mjklzڽ +Mkzʽ +Mkܿ +Mxyz{|˯ +Myz{|}޼ +M˯ +M{ +Myzﻬ +Mjz +Mjz +jkmnz˚ +[]^kz +jkmnz˚ +kmnyz +[]^k{ +[]^kz{ꪞ +yz{|}~훯ʼ +jklmnzܚ̞ +lmnyz| +xyz{|}~ڼ +lmnxyz| +kmn{ +LZjz +Ljkz +LZjz +Lkyz +Ljkz +L[kz{ +Lkyz{ݽ +Lyz{|̭ +Ljklzڽ +Lkzʽ +Lkܿ +Lxyz{|˯ +ijklmܛ̝ +jklmz˚ +[\]kz +klmxyz +jkz뛼 +Zjz껼 +jkz +kyz뻬 +[k{ +[kz{}~隿 +jklmnzۚʼ̞ +yz{|}~웯ڼ +lyz|}~驿ܻ +xyz{|}~ +lxyz|}~˯ +k{ +LZjz +Ljkz +LZjz +Lkyz +Ljkz +L[kz{ +Lkyz{ݽ +Lyz{|̭ +Ljklzڽ +Lkzʽ +Lkܿ +Lxyz{|˯ +ijklmܛ̝ +jklmz˚ +[\]kz +klmxyz +N\l| +N\]| +Nklm +Nmz{|ݾ +Nm|ʾ +N\l| +N\]| +Nklm +Nmz{|ݾ +Nm|ʾ +Nm|ڼڼ +Nm|ʽ +Nklmڽ +N\]| +N\l| +N\l| +Nkm{ +Nmz|Ϳ +Nm|ڼڼ +Nmz|ͽ +Nm|ʽ +Nmz|Ϳ +Njmz +N\l| +N\l| +Njmz +N\l| +Nkm{ +Nm|ʽ +Nm|ڼڼ +Nm|ʾʿ +Njmz +Nmz{; +Njmz +Nm{ʽ +Nmz{Ϳ +Nkm{ +N[k{ +N[k{ +N[k{ +N\l{| +Nm{ʽ +Nm +Nmz{|޼ +Nm{ڼڼ +Nm{ʾʿ +NmϺ +N[k{ +Njlz +N[k{ +Nlz{ͽ +Njlz +Nl{ʽ +Nlz{Ϳ +N[k{ +Nkl{ +N\l{| +Nl{ʽ +Nl +Nlz{|޼ +Nl{ڼڼ +Nl{ʾʿ +Nyz{|} +NlϺ +Nz{|} +Nklm{ڽ +N{|}ۯ +M[k{ +Mjlz +M[k{ +Mlz{ͽ +Mjlz +Ml{ʽ +Mlz{Ϳ +M[k{ +Mkl{ +M\l{| +Ml{ʽ +Ml +Mlz{|޼ +Ml{ڼڼ +Ml{ʾʿ +Myz{|} +MlϺ +Mz{|} +Mklm{ڽ +M{|}ۯ +jklmnܛ̞ +klmn{˚ +\]^l{ +lmnyz{ +lmn{ܚ +Nmz| +N\]| +N\l| +N\l| +Nkm{ +Nm|ʽ +Nmz| +N\]| +N\l| +N\l| +Nkm{ +Nm|ʽ +Nm|ڼڼ +Nm|ʾʿ +Nmz| +Nm|ʼ +Nmy|; +Nm|ʼ +Nm|ʼڿ +Nm|ʽʾ +Nm|ʽʿ +N\]| +N\l| +N\l| +Nkm{ +N\l|ڼ +Nkm{ +Nmz|ͽ +Nm|ʼ +Nmy|; +Njmz +N\l| +Nkm{ +N\l|ڼ +Nm|ʼڿ +Nm|ʽʾ +Nm|ʽʿ +Njmz +Nmz{; +Nm{ʼ +Nmy{; +Nkm{ +N[k{ +N[k{ڼ +N\l{| +N\l{| +Nm{ʼڿ +Nmy{|ݾ +Nm{ʽʾ +Nm{ʽʿ +Nmߺ +N[k{ +Njlz +Nlz{ͽ +Nl{ʼ +Nly{; +Nkl{ +N[k{ڼ +N\l{| +N\l{| +Nklm{ھ +Nklm{ڿ +Nly{|ݾ +Nl{ʼڿ +Nl{ʽʾ +Nl{ʽʿ +Ny{|} +Nlߺ +N{|}ۮ +M[k{ +Mjlz +Mlz{ͽ +Ml{ʼ +Mly{; +Mkl{ +M[k{ڼ +M\l{| +M\l{| +Mklm{ھ +Mklm{ڿ +klmn{˚ +\]^l{ +klmn{˚횽 +\]^l{ +Mly{|ݾ +Ml{ʼڿ +Ml{ʽʾ +Ml{ʽʿ +My{|} +Mlߺ +M{|}ۮ +iklmnܛ +lmn{ܚ +Nkm{ +Nmz{ͽ +Nkm{ +N[k{ +N[k{ +N\l{| +Nmz{|̾ +Nm{ʽ +Nm +Nkm{ +Nmz{ͽ +Nkm{ +N[k{ +N[k{ +N\l{| +Nmz{|̾ +Nm{ʽ +Nm +Nm{ڼڼ +Nm{ʾʿ +Nm +Nmy{|ݾ +Nm{ʼ +Nmz{ +Nkm{ +Nkm{ +Nmy{; +Nkm{ +N[k{ +N[k{ +N\l{| +N[k{ڼ +N\l{| +Nm{ʼڿ +Nm{ʽʾ +Nm{ʽʿ +Nm +Njmz +Njmz +Nmyz; +Njmz +Nmyz{ +Nmyz|ݾ +Nmy +Nmyz{ݽ +Nm +Nmzʽʾ +Nm +N[k{ +NZjz +N[k +NZjzڼ +N\l +N\lڿ +N[kz{ +N\lʿ +Njmz +Njmz +Nmyz; +Njmz +Nmyz{ +N[k{ +NZjz +N[k +NZjzڼ +N[kz{ +N\lڿ +N\lʿ +Nmyz{ݽ +Nmy +Nm +Nmzʽʾ +Nm +Njlz +Njlz +Nlyz; +Njlz +Nlyz{ +N[k{ +NZjz +N[k +NZjzڼ +N[kz{ +N\lڿ +N\lʿ +Njlmzھ +Nyz|}̮ +Njlmz컺 +Nly +Nlyz{ݽ +Nl +Nlzʽʾ +Nl +Nyz{|} +N߯ +N{|}ۮ +Mjlz +Mjlz +Mlyz; +Mjlz +Mlyz{ +M[k{ +MZjz +M[k +MZjzڼ +M[kz{ +M\lڿ +M\lʿ +Mjlmzھ +Myz|}̮ +Mjlmz컺 +jlmnz˚ +jlmnz˚횽 +ijlmnܛ +Mly +Mlyz{ݽ +Ml +Mlzʽʾ +Ml +\]^lz +\]^l{ +\]^lz{ +Myz{|} +M߯ +M{|}ۮ +lmnyz{ +lmnxyz{Ϛ +lmn{ܚ +N[k{ +Nkl{ +N[k{ +Nlz{ +Nkl{ +N\l{| +Nlz{|ݾ +Nz{|}̮ +Nklm{ڽ +Nl{ʽ +Nl +Nyz{|} +N[k{ +Nkl{ +N[k{ +Nlz{ +Nkl{ +N\l{| +Nlz{|ݾ +Nz{|}̮ +Nklm{ڽ +Nl{ʽ +Nl +Nyz{|} +Nl{ڼڼ +Nl{ʾʿ +Nl +N{|}ۯ +Nly{|ݾ +Ny{|} +Nklm{ڽ +Nklm{ڿ +Nl{ʼ +Nlz{ +Nkl{ +N[k{ +N[k{ +Nkl{ +N\l{| +N[k{ڼ +Nly{; +Nkl{ +N\l{| +Nl{ʼڿ +Nl{ʽʾ +Nl{ʽʿ +Nl +N{|}ۮ +Njlz +Njlz +Nlyz; +Njlz +Nlyz{ +Nlyz|ݾ +Njlmzھ +Nyz|}̮ +Nly +Nlyz{ݽ +Nl +Nlzʽʾ +Nl +N[k{ +NZjz +N[k +NZjzڼ +N\l +N\lڿ +N[kz{ +N\lʿ +Njlmz컺 +Nyz{|} +N +N{|}ۮ +Njkz +NZjz +Nkyz +Njkz +NZjzڼ +N[kz{ +Njkz +N[k{ +N[k +Njklz +Njkmzھ +Nkyz{ +Nyz{| +Njz߼ +Nyz߻ +NjzϽ +Nyz{}̮ +Njklzڽ +Nyz{|ݭ +Nkyz{ݽ +Nxyz{| +Nkzʽʻ޾ +Nk +Nyz{|} +N +N{ +Njkz +NZjz +Nkyz +Njkz +NZjzڼ +N[kz{ +Njkz +N[k{ +N[k +Njklz +Nkyz{ +Nyz{| +Njz߼ +Nyz߻ +NjzϽ +Njklzڽ +Nyz{|ݭ +Nkyz{ݽ +Nxyz{| +Nkzʽʾ +Nk +Nyz{|} +Nﯼ +N{ +Mjkz +MZjz +Mkyz +Mjkz +MZjzڼ +M[kz{ +Mjkz +M[k{ +M[k +Mjklz +Mkyz{ +Myz{| +Mjz߼ +Myz߻ +MjzϽ +Mjklzڽ +Myz{|ݭ +Mkyz{ݽ +Mxyz{| +Mkzʽʾ +Mk +Myz{|} +Mﯼ +M{ +jkmnz˚ +[]^kz +jkmnz˚껹 +kmnyz +[]^k{ +[]^kz{ +yz{|}~훯 +jklmnzܚ̞ +lmnyz| +xyz{|}~ߚ +lmnxyz|Ϛ +kmn{ܚ +M[k{ +Mkl{ +M[k{ +Mlz{ +Mkl{ +M\l{| +Mlz{|ݾ +Mz{|}̮ +Mklm{ڽ +Ml{ʽ +Ml +Myz{|} +jklmnܛ̞ +klmn{˚ +\]^l{޿ +lmnyz{ +M[k{ +Mkl{ +M[k{ +Mlz{ +Mkl{ +M\l{| +Mlz{|ݾ +Mz{|}̮ +Mklm{ڽ +Ml{ʽ +Ml +Myz{|} +jklmnܛ̞ +klmn{˚ +\]^l{޿ +lmnyz{ +Ml{ڼڼ +Ml{ʾʿ +Ml +M{|}ۯ +lmn{Ͼܚ +Mly{|ݾ +My{|} +Mklm{ڽ +klmn{˚ +\]^l{޿ +Mklm{ڿ +klmn{˚횽 +\]^l{޿ +iklmnܛ̞ +Ml{ʼ +Mlz{ +Mkl{ +M[k{ +M[k{ +Mkl{ +M\l{| +M[k{ڼ +Mly{; +Mkl{ +M\l{| +Ml{ʼڿ +Ml{ʽʾ +Ml{ʽʿ +Ml +M{|}ۮ +lmn{οܚ +Mjlz +Mjlz +Mlyz; +Mjlz +Mlyz{ +Mlyz|ݾ +Mjlmzھ +Myz|}̮ +Mly +Mlyz{ݽ +Ml +Mlzʽʾ +Ml +M[k{ +MZjz +M[k +MZjzڼ +M\l +M\lڿ +M[kz{ +M\lʿ +jlmnz˚ +ijlmnܛ̞ +Mjlmz컺 +\]^lz޿ +jlmnz˚횽 +\]^l{޿ +\]^lz{߾ +Myz{|} +M +M{|}ۮ +lmnyz{߾ +lmnxyz{Ϛ +lmn{οܚ +Mjkz +MZjz +Mkyz +Mjkz +MZjzڼ +M[kz{ +Mjkz +M[k{ +M[k +Mjklz +Mjkmzھ +Mkyz{ +Myz{| +Mjz߼ +Myz߻ +MjzϽ +Myz{}̮ +Mjklzڽ +Myz{|ݭ +Mkyz{ݽ +Mxyz{| +Mkzʽʻ޾ +Mk +jkmnz˚ +[]^kz޿ +kmnyz޿ +jkmnz˚껹 +[]^k{޿ +[]^kz{߾ +Myz{|} +M +M{ +yz{|}~훯 +jklmnzܚ̞ +lmnyz|߾ +xyz{|}~ +lmnxyz|Ϛ +kmn{οܚ +LZjz +Ljkz +LZjzڼ +Lkyz +Ljkz +L[kz{ +L[k{ +Ljkz +L[k +Ljklz +Lkyz{ +Lyz{| +jklmz˚ +[\]kz +jklnz˚ +ijklmܛ +[\^kz޿ +jkzۛ +Zjzڼ +jkzʩ +kyzۻ +klnyz޿ +[k{ʻ +[kz{}~隿 +jklmz˚ꪹ +ijklmܛݝ +[\]kz +klmxyzΚ +Ljklzڽ +Lkyz{ݽ +Lyz{|̭ +Lkzʽʾ +Lk +Lxyz{| +jklmnz̞ۚ +yz{|}~웯 +lyz|}~驿 +xyz{|}~ +lxyz|}~ +k{ +LZjz +Ljkz +LZjzڼ +Lkyz +Ljkz +L[kz{ +L[k{ +Ljkz +L[k +Ljklz +Lkyz{ 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+Nmz{ +Njmz +Njmz +Njmz +N\lz| +N\l{| +N[k{ +N\l +N\l| +Nmz +Nmyz{ +Nm +Nm{ڼڼ +NmڼϾ +Nmʿ +Njmz +Njmz +Nmz{ +Njmz +Nmyz{ݾ +N[k{ +N[k{ +N[k +N\l +Nmyz{ +Nm +Nmz +Nm{ڼڼ +NmϺ +Njlz +Njlz +N[k{ +Nlz{ +Njlz +Nlyz{ݾ +N\l +N[k{ +N[k +Nlyz{ +Nl +Nlz +Nl{ڼڼ +Nyz{|} +NlϺ +Njlmz +NͿ +N{|}ۯ +Mjlz +Mjlz +M[k{ +Mlz{ +Mjlz +Mlyz{ݾ +M\l +M[k{ +M[k +Mlyz{ +Ml +Mlz +Ml{ڼڼ +Myz{|} +MlϺ +Mjlmz +lmnyz{ +MͿ +M{|}ۯ +jlmnz˚ +\]^l{ +\]^lz{ +lmnxyz{Ϛ +lmn{ܚ +Nkm{ +Nmz{ +Njmz +Nmz{| +Nmz +Nmyz{ +Nm +N\l| +N\l{| +N\l +Nkm{ +Nmz{ +Njmz +Nmz{| +Nmz +Nmyz{ +Nm +N\l| +N\l{| +N\l +Nm{ڼڼ +Nmڼ +Nmʿ +Nmy{ +Nmy{| +Nmy +Nmy +Nkm{ +Njmz +Nimy +N\l| +N\l{| +N\l +N\lڼ +Nmxy{ +Nm +Nmʿ +Nmy +Nmyz +Njmz +Nmy{ +Nimy +N\lz| +N\l| +N[k{ +N\lڼ +Nmxy{ +Nm +Nmʿ +Nmy +Njmz +Nmyz +Nmy +Nmy{ +Nimy +N[k{ +N[k{ +N[k +N\l +N[kڼ +N\lʿ +Nmy +Nmy +Nmy +Nmxy{ +Nmߺ +Njlz +Nlyz +Nly +Nly{ +Nily +N[k{ +N[k{ +N[k +N\l +N[kڼ +N\lʿ +Njlmz +Ny{|} +Nilmy +Ny +NyϿ +Nϯ +Nxy{|} +Nly +Nly +Nly +Nlxy{ +Nlߺ +Mjlz +Mlyz +Mly +Mly{ +Mily +M[k{ +M[k{ +M[k +M\l 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+Nyz{|} +Nl{ڼڼ +Nl +N +N{|}ۯ +Nly{ +Nkl{ +N[k{ +Njlz +N\l +Nily +N[kڼ +N\lʿ +Njlmz +Ny{|} +Ny +Nly +Nilmy +Nly +Nly +Nlxy{ +Nl +Ny +N +Nxy{|}﮼ +Njlz +Njlz +Nlyz +Nlyz +Nily +Nly +Nly +Njlmzھ +Nyz|}̾ +Nly +Nly +Nly +Nl +Nlxyz +Nl +N[k{ +NZjz +N[k +N\l +N\lڿ +N[kʾ +N\lʿ +Nilmy +Ny +N +Nxy{|}﮼ +Njkz +NZjz +Nkyz +Niky +N[kʾ +Njkz +N[k{ +N[k +Nkyz +Nky +Njklz +Njkmzھ +Nyz{| +Njz߼ +Nyz߼ +Niyϼ +Nyz{}ݾ +Nikly +Nky +Nkxyz +Nk +Nxyz{| +Ny +N +Nxy{ +Njkz +NZjz +Nkyz +Niky +N[kʾ +Njkz +N[k{ +N[k +Nkyz +Nky +Njklz +Nyz{| +Njz߼ +Nyz߼ +Niyϼ +Nikly +Nky +Nkxyz +Nk +Nxyz{| +Ny +Nﯼ +Nxy{ﯼ +Mjkz +MZjz +Mkyz +Miky +M[kʾ +Mjkz +M[k{ +M[k +Mkyz +Mky +Mjklz +Myz{| +Mjz߼ +Myz߼ +Miyϼ +Mikly +Mky +Mkxyz +Mk +Mxyz{| +My +Mﯼ +Mxy{ﯼ +jkmnz˚ +[]^kz +ikmny˚ꪹ +kmnyz +[]^kڻ +lmnyߚ +iklmnyܚ +lmnxyz|Ϛ +kmnxyzʪޞ +xyz{|}~ߚ +M[k{ +Mkl{ +Mlz{ +Mjlz +M\l +Mlz +Mjlmz +Mlyz{ +Ml +Myz{|} +jlmnz˚ +\]^l{޿ +\]^lz{޿ +lmnyz{޿ +M[k{ +Mkl{ +Mlz{ +Mjlz +M\l +Mlz +Mjlmz +Mlyz{ +Ml +Myz{|} +jlmnz˚ +\]^l{޿ +\]^lz{޿ +Ml{ڼڼ +Ml +lmnyz{޿ +M +M{|}ۯ +lmnxyz{Ϛ +lmn{Ͼܚ +Mly{ +Mkl{ +M[k{ +Mjlz +M\l +Mily +M[kڼ +M\lʿ +Mjlmz +My{|} +My +jlmnz˚ +lmny{ο +lmnyz{ο +Mly +Milmy +\]^l{޿ +\]^lz{޿ +ilmny˚횽 +\]^l߾ܚ +Mly +Mly +Mlxy{ +Ml +My +M +Mxy{|}﮼ +lmnyϾߚ +lmnxyz{߾Ϛ +lmnxy{߿Κ +Mjlz +Mjlz +Mlyz +Mlyz +Mily +Mly +Mly +Mjlmzھ +Myz|}̾ +Mly +Mly +Mly +Ml +Mlxyz +Ml +M[k{ +MZjz +M[k +M\l +M\lڿ +M[kʾ +M\lʿ +jlmnz˚ +lmnyzο +Milmy +\]^lz޿ +ilmny˚횽 +My +M +Mxy{|}﮼ +lmnyοߚ +lmnxyz{޿Ϛ +lmnxy{߿Κ +\]^l޿ܚ +Mjkz +MZjz +Mkyz +Miky +M[kʾ +Mjkz +M[k{ +M[k +Mkyz +Mky +Mjklz +Mjkmzھ +Myz{| +Mjz߼ +Myz߼ +Miyϼ +Myz{}ݾ +Mikly +Mky +Mkxyz +Mk +Mxyz{| +jkmnz˚ +[]^kz޿ +kmnyzο +ikmny˚ꪹ +[]^k޿ڻ +My +M +Mxy{ +lmnyοߚ +iklmnyܚ +lmnxyz|޿Ϛ +kmnxyz߿ʪޞ +xyz{|}~ +LZjz +Ljkz +Lkyz +Liky +L[kʾ +L[k{ +Ljkz +L[k +Lkyz +Lky +Ljklz +Lyz{| +jklmz˚ +[\]kz +jklnz˚ +klmyz +[\^kz޿ +jkzۛ +Zjzڼ +iky˜ +kyzۼ +klnyzο +[k +[\]kz +[\]kyzܚ +iklmy˚껹 +Likly +Lky +Lkxyz +Lk +Lxyz{| +klmxyzΚ +iklmnyۚ +ly +lxyz|}~ +kxy{ +xyz{|}~ +LZjz +Ljkz +Lkyz +Liky +L[kʾ +L[k{ +Ljkz +L[k +Lkyz +Lky +Ljklz 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+N[k{ +Njk{ +NZj +Njz{| +Njz{}ݾ +Nijk{ +Nyz{| +Njz߼ +Nyz߻ +Nj{Ͻ +Nyz{}̮ +Nj +Nyz{|} +N +N{ +Njz{|̽ +Nyz{|ݭ +Nijk{̭ +Nxyz{| +Nk{ʽʾ +NZjz +NZjzڼ +Njk{ۼ +Nijk +NZjz{ +N[k{ +Njk{ +NZj +Njz{| +Nijk{ +Nyz{| +Njz߼ +Nyz߻ +Nj{Ͻ +Nj +Nyz{|} +Nﯼ +N{ +Njz{|̽ +Nyz{|ݭ +Nijk{̭ +Nxyz{| +Nk{ʽʾ +MZjz +MZjzڼ +Mjk{ۼ +Mijk +MZjz{ +M[k{ +Mjk{ +MZj +Mjz{| +Mijk{ +Myz{| +Mjz߼ +Myz߻ +Mj{Ͻ +Mj +Myz{|} +Mﯼ +M{ +Mjz{|̽ +Myz{|ݭ +Mijk{̭ +Mxyz{| +Mk{ʽʾ +Z]^jz +[]^k{ +jkmn{˙껺 +ijkmnܚݞ +Z]^jz{ +yz{|}~횿 +jz{|}~홿 +ijlmn|ܚ +xyz{|}~ߚ +kmn{ܚ +M[k{ +M[k{ +Mkl| +M[k{| +Mjkl +Mjkl|̮ +Mz{|}̮ +Mk{|}̾ +Ml|ʽ +Myz{|} +jklmnܚ̞ +[]^k{޿ +yz{|}~ +lmnyz| +M[k{ +M[k{ +Mkl| +M[k{| +Mjkl +Mjkl|̮ +Mz{|}̮ +Mk{|}̾ +Ml|ʽ +Myz{|} +jklmnܚ̞ +[]^k{޿ +yz{|}~ +lmnyz| +Ml|ʾʻ +M{|}ڿ +{|}~ٯߚ +lmn|Ͼܚ +Mk{ڼڼ +M{|ڼ +Mikl| +My{|} +Mk{|}̾ +[]^k{޿ +Mk{|} +[]^k{޿껜 +Ml|ʼڿ +Ml|ʽʻ +Mk{ʽʾ +M{|ʽ +Mikl| +Mjkl +Mkl| +M[k{ +M[k{ +M[k{| +M[k{ڼ +Mkl|ۼ +Miklڽ +M[k{| +iklmnܚ̞ +M{|}ھ +{|}~ٮߚ +lmn|οܚ +Mjz|}̾ +Mijl|ݮ +Myz|}̮ +Mi| +Mijl|߯ +Mijl| +Mijlڽ +Mjl|ۼ +Mj{|} +Mj +Myz{|} +M| +M +M{|}ھ +M| +Mz|ʽ +Mk{ʽʾ +Ml|ʽʿ +Mj{| +Mjk{ +M[k{ +MZjz +MZj +Mjl| +MZjzڼ +MZj +MZjڼ +MZjz{ +MZjʽ +ijlmnܚ̞ +Z]^jz޿ +[]^k{޿ꪜ +jlmn|˙ڽ +Z]^jz{ +yz{|}~ +jz{|}~ +ijlmn|ܚ +xyz{|}~ +{|}~ٮߚ +lmn|οܚ +MZjz +MZjzڼ +Mjk{ۼ +Mijk컺 +MZjz{ +M[k{ +Mjk{ +MZj +Mjz{| +Mjz{}ݾ +Mijk{ +Myz{| +Mjz߻ +Myz߻ +Mj{Ͻ +Myz{}̮ +Mj +Myz{|} +M +M{ +Mjz{|̽ +Myz{|ݭ +Mijk{̭ +Mxyz{| +Mk{ʽʾ +Z]^jz޿ +[]^k{޿ +jkmn{˙껺 +Z]^jz{ +ijkmnܚ̞ +yz{|}~횿 +jz{|}~홿 +ijlmn|ܚ +xyz{|}~ +kmn{οܚ +LZjz +LZjzڼ +Ljk{ۼ +LZjz{ +Lijk +L[k{ +Ljk{ +LZj +Ljz{| +Lijk{ +Lyz{| +Z\]jz +Z\^jz޿ +Zjzڻ +[k{ʻ +jk{ʪ +ijkڪ +Zjz{}~ +ijklnܚ̞ +ijklmܚ +Z\]jzꪜ +Ljz{|̽ +Lijk{̭ +Lyz{|̭ +Lk{ʽʾ +Lxyz{| +ijklmܚݝ +xyz{|} +klmxy{Κ +yz{|}~욿 +jz{|}~왿 +ijl|}~ +xyz{|}~ +k{ +LZjz +LZjzڼ +Ljk{ۼ +LZjz{ +Lijk +L[k{ +Ljk{ +LZj +Ljz{| +Lijk{ +Lyz{| +Z\]jz +ijklmܚ +Zjzڻ +[k{ʻ +jk{ʪ +ijkڪ +Zjz{}~ +Z\]jz껜 +Ljz{|̽ +Lijk{̭ +Lyz{|̭ +Lk{ʽʾ +Lxyz{| +ijklmܚ̝ +xyz{|} +klmxy{Κ +yz{|}~욿 +jz{|}~왿 +ijl|}~ +xyz{|}~ +k{ +LZjz +LZjzڼ +Ljk{ۼ +LZjz{ +Lijk +Lijk{̭ +Lyz{|̭ +Ljz{|̽ +Lk{ʽʾ +Lxyz{| +ijklmܚ̝ +xyz{|} +klmxy{Κ +Z\]jzꪜ +L[k{ +Ljk{ +LZj +Ljz{| +Lijk{ +Lyz{| +Z\]jz +ijklmܚ +N\l| +Nkl| +N[k{| +Nklm +Nk{|}̾ +Njkl|ݮ +Nz{|}ݮ +N\l| +Nkl| +N[k{| +N[k{ +Nklm +Nkl| +N[k{| +Nk{|}̾ +Nklm콽 +Njkl|ݮ +Nz{|}ݮ +Nk{|} +Njkl|컼 +Nz{|} +Nikl|ݮ +Ny{|}ݮ +Njkl|컼 +Nz{|} +Nk{|} +Nklm콽 +Nkl| +N[k{ +N[k{| +Nk{|}̾ +Nklm +Nkl| +N\l| +N[k{| +Nl|ʾ +N{} +N} +Njl| +Njlm콽 +Nj{|} +Nj} +N[k{ +N[k{| +NZj +NZj +Njl| +Njlm +N\l| +Nj} +Nijl|ݮ +Nyz|}ݮ +Nijl| +Nyz{} +N} +Nj{}콽 +Njk{ +N[k{ +Njl| +NZj +Njk{ +N[k{ +NZj +Nj{} +Nj} +Nyz{}̮ +Nijk{ݮ +Nijl| +Nyz{} +N} +Nj} +Njk{ +N[k{ +Nj{|콽 +Njl| +NZj +Njk{ +N[k{ +NZj +Nj{| +Nj| +Nijk{ݮ +Nyz{|ݮ +Nj| +Nijl| +Nj{|}̾ +Nj +Nyz{|} +Mjk{ +M[k{ +Mj{|콽 +Mjl| +MZj +Mjk{ +M[k{ +MZj +Mj{| +Mj| +Mijk{ݮ +Myz{|ݮ +Mj| +Mijl| +Mj{|}̾ +Mj +Myz{|} +yz{|}~ +jz{|}~ +ijlmn|ܚ +j{|}~ܙ̮ +jlmn|˙ڽ +[]^k{ +Z]^jz{ +Nikl|ݮ +Ny{|}ݮ +Nk{|}̾ +Nklm +Nkl| +N\l| +N[k{| +N[k{ +Nkl| +N[k{| +Nklm콿 +Nk{|} +Nl|ʾ +Nl|ڼ껾 +N{}ڼ +N{}ʾ +N} +N}۬Ͼ +Nj} +Nijl|ݮ +Nyz|}ݮ +Nj{|} +Njlm콿 +Njl| +Nj} +Njlm +Njl| +NZj +N[k{| +N[k{ +NZj +N\l| +Nhjl|ޯ +Nl|ڼ껾 +Nijl| +Nyz{} +N} +N{}ڼ +N}۬Ͼ +N}Ϋڿ +Nxz{}ޯ +N} +Nj{}콽 +Nj{} +Nj} +Nyz{}̮ +Nxz{}ޯ +N{}ڼ +Nyz{} +Nijl| +N} +N} +Njk{ +N[k{ +NZj +N[k{ +Njk{ +Njl| +NZj +Nijk{ݮ +Nhjk{ޯ +Nk{ڼ껾 +Nl|ʾڿ +Nj} +Njk{ +N[k{ +Nj{|콿 +Njl| +NZj +Njk{ +N[k{ +NZj +Nj{| +Nj| +Nijk{ݮ +Nyz{|ݮ +Nhjk{ޯ +Nxz{|ޯ +Nk{ڼ껾 +N{|ڼ +Nl|ʾڿ +Nijl| +Nj| +Nj{|}̾ +Nj +Nyz{|} +N| +N +N{|}ڿ +Mjk{ +M[k{ +Mj{|콿 +Mjl| +MZj +Mjk{ +M[k{ +MZj +Mj{| +Mj| +Mijk{ݮ +Myz{|ݮ +Mhjk{ޯ +Mxz{|ޯ +Mk{ڼ껾 +M{|ڼ +Ml|ʾڿ +Mijl| +Mj| +Mj{|}̾ +Mj +Myz{|} +M| +M +M{|}ڿ +yz{|}~ +jz{|}~ +ijlmn|ܚ +j{|}~ܙ̮ +jlmn|˙ڽ +[]^k{ +Z]^jz{ +xyz{|}~ܟ +{|}~ٯ +lmn| +Ni} +Ni} +Ni} +Nilm +Nil| +Nil| +Ni{}콿 +NZj +NYi +NYi +N\l| +N[k{ +Nhil|ޯ +Nxy{}ޯ +N} +N}ͫ +Ni{} +Ni} +Ni{}콿 +Ni} +Ni} +Nxy{}ޯ +Ni} +Ni} +Nik{ +Nik{ +Nil| +N[k{ +N[k{ +NZj +NYi +NYi +NZj +NYiڼ +Nhik{ޯ +N} +Nhil|ޯ +Nik{ +Nik{ +Ni{| +Ni{|콿 +Nil| +Ni| +Ni| +Ni| +Nhik{ޯ +Nxy{|ޯ +Ni| +Ni| +Ni +Ni{|} +Niϼ +N[k{ +N[k{ +NZj +NYi +NYi +NZj +NYiڼ +Nhil|ޯ +N| +Nϼ +Nxy{|}߮ +Mik{ +Mik{ +Mi{| +Mi{|콿 +Mil| +Mi| +Mi| +Mi| +Mhik{ޯ +Mxy{|ޯ +Mi| +Mi| +Mi +Mi{|} +Miϼ +M[k{ +M[k{ +MZj +MYi +MYi +MZj +MYiڼ +Mhil|ޯ +M| +Mϼ +Mxy{|}߮ +iz{|}~ +i{|}~ܙ +ilmn|˙ڽ +i|}~˙ +[]^k{ +Z]^jz{ +Y]^i껜 +xyz{|}~ܟ +xy{|}~Ϟ +hilmn|ܚ +Niz} +Nijz +NZjz +Nik{ +NYi +Nil| +NZj +NYi +Nhik{ޯ +Nhil|ޯ +Nxyz}ޯ +N} +Ni} +Ni} +Ni} +N} +Niz| +Nijz +NZjz +Nik{ +NYi +Nil| +NZj +NYi +Nhik{ޯ +Nxyz|ޯ +N| +Ni| +Ni| +Ni| +Niz|}ݾ +Ni߼ +N| +N߼ +Nxy{|}߮ +Nhil|ޯ +Miz| +Mijz +MZjz +Mik{ +MYi +Mil| +MZj +MYi +Mhik{ޯ +Mxyz|ޯ +M| +Mi| +Mi| +Mi| +Miz|}ݾ +Mi߼ +M| +M߼ +Mxy{|}߮ +Mhil|ޯ +iz|}~ܙ +ilmn|˙ھ +Z]^jz +ilmn|˙ڿ +Y]^i +i|}~˙ +xyz{|}~۟ʼ +xy{|}~Ϟ +hilmn|ܚ +NZjz +Nijz +Niz{ +Nik{ +NYi +Ni{ +Niz{|̽ +Niܿ +Nhik{ޯ +Nxyz{|ܯ +Niz +Niܿ +Nܯ +Nxy{ͯ +MZjz +Mijz +Miz{ +Mik{ +MYi +Mi{ +Miz{|̽ +Miܿ +Mhik{ޯ +Mxyz{|ܯ +Miz +Miܿ +Mܯ +Mxy{ͯ +i˯ڼ +iz{|}~홿ʼ +i|}~˙ +xyz{|}~˟ڼ +hikmn{ܚ +iz{}~ܙ̮ +ikmn{˙ھ +Z]^jz +ikmn{˙ +Y]^i +LZjz +Lijz +Liz{ +Lik{ +LYi +Li{ +Liz{|̽ +Liܿ +Lhik{ޯ +Lxyz{|ܯ +Z\]jz +iklm{˙ڽ +Y\]iyz +iz{|}ܙ̭ +iyz{|}˯ +xyz{|}˟ +hiklm{ܚ +Zjzꪼ +ik{ +iz{껬 +ik{ +Yiܿ +iz{|}~왿ڼ +i˯ +i| +xyz{|}~˟ +hik{͟ꪼ +LZjz +Lijz +Liz{ +Lik{ +LYi +Li{ +Liz{|̽ +Liܿ +Lhik{ޯ +Lxyz{|ܯ +Z\]jz +iklm{˙ڽ +Y\]iyz +iz{|}ܙ̭ +iyz{|}˯ +xyz{|}˟ +hiklm{ܚ +N\l| +Nkl| +N[k{| +Nklm +Nk{|}̾ +Njkl|ݮ +Nz{|}ݮ +Nl|ʾ +N{}ʾެ +N} +N\l| +Nkl| +N[k{| +Nklm +Nk{|}̾ +Njkl|ݮ +Nz{|}ݮ +Nl|ʾ +N{}ʾެ +Nl|ڼڻ +N} +N{}ڼ +N}۬ +Nikl|ݮ +Ny{|}ݮ +Nk{|}̾ +Nklm +Nkl| +N\l| +N[k{| +N[k{ +Nkl| +N[k{| +Nklm콽 +Nk{|} +Nl|ڼڻ +N{}ڼ +N}۬ +Nj} +Nijl|ݮ +Nyz|}̮ +Nj{|} +Njlm콽 +Njl| +Nj} +Njlm +Njl| +NZj +N[k{| +N[k{ +NZj +N\l| +Nijl| +Nyz{} +Nl|ڼڻ +N} +N{}ڼ +N}۬Ͼ +N}Ϋʿ +Nj{}콽 +Nj{} +Nj} +Nyz{}̮ +Njk{ +N[k{ +NZj +N[k{ +Njk{ +Njl| +NZj +Nijk{ݮ +Nk{ڼڻ +Nl|ʾʿ +Nijl| +Nyz{} +N} +N{}ڼ +N}Ϻ +Nj} +Njk{ +N[k{ +Nj{|콽 +Njl| +NZj +Njk{ +N[k{ +NZj +Nj{| +Nj| +Nijk{ݮ +Nyz{|̮ +Nk{ڼڻ +N{|ڼ +Nl|ʾʿ +Nijl| +Nj| +Nj{|}̾ +Nj +Nyz{|} +N|Ϻ +N +N{|}ڿ +Mjk{ +M[k{ +Mj{|콽 +Mjl| +MZj +Mjk{ +M[k{ +MZj +Mj{| +Mj| +Mijk{ݮ +Myz{|̮ +Mk{ڼڻ +M{|ڼ +Ml|ʾʿ +Mijl| +Mj| +Mj{|}̾ +Mj +Myz{|} +M|Ϻ +M +M{|}ڿ +yz{|}~ +jz{|}~ +ijlmn|ܚ +j{|}~ܙ̮ +jlmn|˙ڽ +[]^k{ +Z]^jz{ +xyz{|}~ܯ +{|}~ٯߚ +lmn|ܚ +Njl| +Njlm +Nj{|}̾ +Nj} +N\l| +N[k{| +NZj +Nijl| +Nyz{} +N} +Njl| +Njlm +Nj{|}̾ +Nj} +N\l| +N[k{| +NZj +Nijl| +Nyz{} +N} +Nl|ڼڻ +N{}ڼ +N}۬ +N}Ϋʿ +Nil| +Nilm +Ni{|}̾ +Ni} +Ni} +N\l| +N[k{| +NZj +NYiڻ +Nhil| +Nxy{} +N} +N}ͫʿ +Ni} +Nilm +Nil| +Nil| +Ni{}콿 +NZj +N\l| +N[k{ +NYiڻ +Nhil| +Nxy{} +N} +N}ͫʿ +Ni} +Ni{} +Ni} +Ni{}콿 +Nik{ +Nik{ +Nil| +N[k{ +N[k{ +NZj +NYiڻ +NZj +NYiʼ +Nhik{ +Nhil|לּ +Nxy{} +Ni} +Ni} +Ni} +N}ߺ +Nik{ +Nik{ +Ni{| +Ni{|콿 +Nil| +Ni| +N[k{ +N[k{ +NZj +NYiڻ +NZj +NYiʼ +Nhik{ +Nxy{| +Nhil|לּ +Ni| +Ni| +Ni| +Ni +Ni{|} +NiϿ +N|ߺ +Nϯ +Nxy{|} +Mik{ +Mik{ +Mi{| +Mi{|콿 +Mil| +Mi| +M[k{ +M[k{ +MZj +MYiڻ +MZj +MYiʼ +Mhik{ +Mxy{| +Mhil|לּ +Mi| +Mi| +Mi| +Mi +Mi{|} +MiϿ +M|ߺ +Mϯ +Mxy{|} +iz{|}~ +i{|}~ܙ +ilmn|˙ڽ +i|}~˙ +[]^k{ +Z]^jz{ +Y]^iڻ +xyz{|}~ܿ +xy{|}~ +hilmn|ܚ +Nj{} +Njk{ +N[k{ +Njl| +NZj +Nijl| +Nyz{} +N} +Nj} +Nj{} +Njk{ +N[k{ +Njl| +NZj +Nijl| +Nyz{} +N} +Nj} +N{}ڼ +N} +Nk{ڼڻ +Nl|ʾʿ +Ni{} +Nik{ +Nil| +N[k{ +NZj +NYiڻ +NYiʼ +Nhik{ +Nhil| +Nxy{} +Ni} +Ni} +Ni} +N} +Ni{} +Ni} +Niz}콾 +Ni} +Ni} +Ni} +Ni} +Nik{ +Nil| +Nil|ۼ +N[k{ +NZjz +NZj +NZj +NZjڼ +NYiʼ +NYiʼ +N} +Nxyz} +N} +Nhik{ +Nhil| +Ni{} +Ni} +Niz}콾 +Nik{ +N[k{ +NZjz +NZj +Nil|ۼ +NZjڼ +NYiʻ +NYiʼ +Nhik{ +Nhil|לּ +Nxyz} +N} +N} +Ni} +Ni} +Ni} +Nik{ +Ni{| +Ni| +Niz|콾 +Nil|ۼ +N[k{ +NZjz +NZj +NZjڼ +NYiʻ +NYiʼ +Nhik{ +Nxyz| +Nhil|לּ +N| +N| +N߯ +Nxy{|} +Ni| +Ni| +Ni| +Niz|}ݾ +Ni߿ +Mik{ +Mi{| +Mi| +Miz|콾 +Mil|ۼ +M[k{ +MZjz +MZj +MZjڼ +MYiʻ +MYiʼ +Mhik{ +Mxyz| +Mhil|לּ +M| +M| +M߯ +Mxy{|} +Mi| +Mi| +Mi| +Miz|}ݾ +Mi߿ +iz|}~ܙ +ilmn|˙ھ +Z]^jz +ilmn|˙ڿ +Y]^iڻ +i|}~˙ +xyz{|}~Ϛ +xy{|}~ +hilmn|ܚ +N[k{ +Njk{ +Nj{| +Njl| +NZj +Nj| +Nj{|}̾ +Nj +Nijl| +Nyz{|} +N[k{ +Njk{ +Nj{| +Njl| +NZj +Nj| +Nj{|}̾ +Nj +Nijl| +Nyz{|} +Nk{ڼڻ +N{|ڼ +Nl|ʾʿ +N| +N +N{|}ڿ +Nik{ +Ni{| +Nil| +N[k{ +NZj +NYiڻ +NYiʼ +Nhik{ +Nxy{| +Nhil| +Ni| +Ni| +Ni +Ni| +Ni{|}̾ +Ni +N| +N +Nxy{|}﮼ +Niz|}ݾ +Ni| +Ni{| +Nik{ +Nil| +Niz|콾 +Nil|ۼ +N[k{ +NZjz +NZj +NZj +NZjڼ +NYiʼ +NYiʼ +Ni| +Ni| +Ni| +Ni +Nhik{ +Nxyz| +Nhil| +N| +N| +N +Nxy{|}﮼ +NZjz +Nik{ +Nik{ +Niz{콾 +Nik{ۼ +Niz{| +Niz{}ݾ +NYiʻ +Niz߼ +Niz{|ݽ +Ni +Ni{ +Ni +Nxyz{| +Nhik{ +N[k{ +NZj +N +Nxy{ +NZjz +Nik{ +Nik{ +Niz{콾 +Nik{ۼ +Niz{| +NYiʻ +N[k{ +NZj +Niz{|ݽ +Ni +Ni{ +Niz߼ +Ni +Nxyz{| +Nhik{ +Nﯼ +Nxy{ﯼ +MZjz +Mik{ +Mik{ +Miz{콾 +Mik{ۼ +Miz{| +MYiʻ +M[k{ +MZj +Miz{|ݽ +Mi +Mi{ +Miz߼ +Mi +Mxyz{| +Mhik{ +Mﯼ +Mxy{ﯼ +iߪ +iz{|}~홿 +i|}~˙ +xyz{|}~ߚ +hikmn{ܚ +iz{}~ܙ̮ +ikmn{˙ھ +Z]^jz +ikmn{˙껺 +Y]^iڻ +M[k{ +Mjk{ +Mj{| +Mjl| +MZj +Mj| +Mj{|}̾ +Mj +Mijl| +Myz{|} +[]^k{޿ +jlmn|˙ڽ +Z]^jz{ +j{|}~ܙ̮ +jz{|}~ +yz{|}~ +ijlmn|ܚ +M[k{ +Mjk{ +Mj{| +Mjl| +MZj +Mj| +Mj{|}̾ +Mj +Mijl| +Myz{|} +[]^k{޿ +jlmn|˙ڽ +Z]^jz{ +j{|}~ܙ̮ +jz{|}~ +yz{|}~ +ijlmn|ܚ +Mk{ڼڻ +M{|ڼ +Ml|ʾʿ +M| +M +M{|}ڿ +xyz{|}~ +{|}~ٯߚ +lmn|Ͼܚ +Mik{ +Mi{| +Mil| +M[k{ +MZj +MYiڻ +MYiʼ +Mhik{ +Mxy{| +Mhil| +Mi| +Mi| +Mi +Mi| +Mi{|}̾ +Mi +M| +M +Mxy{|}﮼ +i{|}~ܙ̮ +ilmn|˙ڽ +iz{|}~ +[]^k{޿ +Z]^jz{ +Y]^iڻ +i|}~˙ +xyz{|}~ +xy{|}~ +hilmn|ܚߚ +Miz|}ݾ +Mi| +Mi{| +Mik{ +Mil| +Miz|콾 +Mil|ۼ 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+Z[^yڪ +[kny{ +[klnyɜھ +Z[]my +jklnyʜ횽 +KZ[ly뻺 +K[kly꽽 +[\ly| +[]mڿ +[]mʿ +K[ky{ +KZyڼ +Mmy +KZzʽ +Mmz +Mmyz|}ʿ +K[y{|} +KZjyڻ +KZjy껼 +Kjky뻬 +Kjkyۻ +K[k +[\l +K[y{| +Llyz|ʻ +Z[\ly +K[k{ +Kjkz +[kn +Z[^z +[ny{| +jklnyʜ +Zny +Znz +[ny{|} +nyz{|} +Z[]my +KZ[ly뻺 +K[kly꽽 +[\ly| +[]mڿ +[]mʿ +[kmy{ +K[ky{ +Z[]yڪ +Z[]y +Kjky뻬 +KZjy껼 +KZjyڻ +Kjkyۻ +K[k +[\l +K[y{| +[km +Llyz|ʻ +Z[\ly +jklmyʜ +[my{| +Z[]z +Kjkz +K[k{ +KZyڼ +Mmy +KZzʽ +Mmz +Mmyz|}ʿ +K[y{|} +jkmnyʛ +[kmnyɛ +jkmnzʛ껹 +[kmn{ɛ껺 +Zmy +Zmz +[my{|} +[lmny|ɛ +[y{|}~靯 +jklmnyڜ̞ +L\lڿ +L\l +\]mڿ +\]m +\ln +\ln +[\^ +L\lmy +L[\myڽ +L\lm +[\]my +klmnyʜ޿ +\lmnyɜ޿ھ +[\]m +L[\m +klmnʜݿ +\n|}ξ +L[k +Lkl +L[kz +Lklz +L[ky +Lkly +[\^z +[\^y +[\]m +L[\m +klmnʜݿ +\n|}Ͼ +L\lm꿾 +Z\^y +Z\^xy +\ln +\]mڿ +L\lڿ +Z\^ +Z\^z +Ljlz +L[k{ +LZjy +Ljly +Ljlxy +Ljl +L[k +L\l +Llxz{ʻ +Z\]mx +\]m +lnxz{ʻ +L\lmy +LZyڼ +LZ +L\lm +L\lm꿾 +Mmy +Mmyz}ʾݾ +Mmʻ +Z\]my +jlmnyʜ޿ +Z\]m +Mmʻ +jlmnʜݿ +Mmڻ +Zny +\lmnyɜ޿ھ +Zn +\n|}ξ +\n|}Ͼ +[\]m +klmnʜݿ +lnڻϜ +lnڻΜ +lnyz{ʾݽ +Z\]my +Llyz{ʾݽ +Llڻ +Z\]m +lnyߜ +lnʻߜ +nyz{|} +nɪ +Z[^y +Z[^xy +[kn +[]mڿ +K[kھ +K[kly꽾 +KZ[lyڽ +KZyڼ +K[klxy꾾 +Mmy +KZ[lxy +KZ +Mmʻ +K[ +Mmڻ +Z[]my껹 +jklnyʜꪹ +[klnyɜڽ +Z[]mΜ +jklnxyʜꪾ +Zny +[klnxyɜ +Zn +[n +Kjkmy +K[y{}ݾ +KZ[m +K[ +Z[]my +jkmnyʜ޿ +[ny{}ݾ +Z[]m +jkmnʜݿ +[n +Z[]mx +jklnxʜ +[nx{| +[kn +Llxz|ʻ +Kjkxy +Kjky뻬 +KZjy껼 +KZjxy +K[k +[\l +K[x{| +[]m +Z[^z +Kjkz +K[k{ +nyz{|} +nɪ +Z[^y +Z[^xy +[kn +[]mڿ +K[kھ +K[kly꽾 +KZ[lyڽ +KZyڼ +K[klxy꾾 +Mmy +KZ[lxy +KZ +Mmʻ +K[ +Mmڻ +Z[]my껹 +jklnyʜꪹ +[klnyɜڽ +Z[]mΜ +jklnxyʜ +Zny +[klnxyɜ +Zn +[n +KZjxy +KZjy껼 +Kjky뻬 +Kjkxy +K[k +[\l +K[x{| +Llxz|ʻ +Z[\lx +[kn +[nx{| +jklnxʜ +Z[^z +Kjkz +K[k{ +nyz{|} +nɪ +[]mڿ +K[kھ +K[kly꽾 +KZ[lyڽ +KZyڼ +K[klxy꾾 +Mmy +KZ[lxy +KZ +Mmʻ +K[ +Mmڻ +Z[]my껹 +Z[]mΜ +Zmy +Zm +[m +[lmnɛ +jkmnyʛ +[kmnyɛ +jkmnʛ +[kmnɛ +KZjxy +KZjy껼 +Kjky뻬 +Kjkxy +K[k +[\l +K[x{| +[km +Llxz|ʻ +Z[\lx +jklmxʜ +[mx{| +Z[]y +Z[]xy +[y{|}~靯 +jklmnyڜ +jklmnxyڜ +[xy{|}~߼ +Z[]z +Kjkz +K[k{ +Mmy +Mmy +Mmʻ +Mmʻ +lnyߜ +lny +ilmnyʜ޿ +lnʻ +lnʻߜ +Y\]my +Z\]m +jlmnʜݿ +nxy{|} +Yny +Yny +Zn +\n|}ξ +lnxy{ʻ +Y\]mx +Llxy{ʻ +Lilxy +Lily +Lily +Lilxy +L[k +L\l +L\lڿ +\]mڿ +\]m +Y\^y +Y\^y +Y\^xy +Y\^xy +LYyڼ +LYy +LZڬ +L\lm +L[k{ +LZjz +nyϼ +nϼ +Y[^y +Y[^xy +Y[^y +[kn +[nx{| +[]mڿ +KYyڼ +KZٜ +Mmy +Mmʻ +Y[]myꪹ +iklnyʜ꿹 +Z[]m +knyޜ +knʻޜ +jklnxzʜ +nxyz{|μ +nxy{߼ +nxy{ +jkmnʜݿ +ikmnyʜ޿ +Y[]my +Yny +Z[]m +[n +Yny +Zn +Mmy +Mmʻ +KYy +K[ +Llxy|ʻ +K[x{| +K[k +[\l +KZjxz +[]m +Kikxy +K[kھ +Kiky +KZjz +K[k{ +Kiky +Y[]mx +iklnxʜ +nyϼ +nϼ +Y[^y +Y[^xy +Y[^y +[kn +[nx{| +[]mڿ +KYyڼ +KZٜ +Mmy +Mmʻ +Y[]my껹 +iklnyʜ꿹 +Z[]m +knyޜ +knʻޜ +jklnxzʜ +nxyz{|μ +nxy{߼ +Yny +Zn +K[kھ +KZjxz +K[k +[\l +K[x{| +Kikxy +Kiky +KZjz +K[k{ +Kiky +Llxy|ʻ +Y[\lx +Y[]mx +iklnxʜ +nyϼ +nϼ +Y[]y +Y[]xy +[]mڿ +Y[]mx +Y[\lx +Llxy|ʻ +iklmxʜ +Kiky +Kikxy +KZjxz +K[k +[\l +K[x{| +[km +K[kھ +Y[]y +[mx{| +KZjz +K[k{ +Kiky +KYyڼ +KZٜ +Mmy +Mmʻ +Y[]myꪹ +Ymy +Zm +Z[]m +ikmnyʛ +jkmnʛ +kmnxy{ޞ +[lmnɛ +[kmnɛ +mxy{߼ +mxyz{|μ +[kmnzɛھ +myϼ +lmny +iklmnyڜ +mϼ +lmnxyz| +Yyʼ +jklmnxzڜ 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+lny +ilmnyʜ޿ +ln +lnߜ +Y\]my +nxy{|} +Yny +Yny +Y\]my +Llxy{ +lnxy{ +LYyڼ +L\lڿ +L\l +\]mڿ +L[k +\]m +LYy +L[k{ +LZjz +Lily +Lily +Y\^y +Y\^y +nyϼ +nϼ +Y[^y +Y[^y +[ny{| +Yny +Y[]my +ikmnyʜ޿ +Y[]my +iklnyʜ +knxy{ +nxy{| +knxyz +Mmy +Mmxyz} +Yny +Mmy +Mm +Y[]myꪹ +iklnyʜ꿹 +knyޜ +knޜ +nxyz{|μ +nxy{߼ +nxy{ +KYyڼ +[]mڿ +K[kھ +KZjyz +KZjz +K[k +Kiky +[\l +K[y{| +[]m +KYy +K[k{ +Kiky +Llxy| +nyϼ +nϼ +Y[^y +Y[^y +[ny{| +iklnyʜ +knxy{ +nxy{| +knxyz +Y[\ly +Y[]my +Llxy| +Mmy +Mm +Y[]my껹 +iklnyʜ꿹 +knyޜ +knޜ +nxyz{|μ +nxy{߼ +Yny +KYyڼ +[]mڿ +K[kھ +KZjyz +KZjz +K[k +Kiky +[\l +K[y{| +K[k{ +Kiky +nyϼ +nϼ +Y[]y +Kiky +KZjz +KZjyz +K[k +Kiky +[\l +K[y{| +K[kھ +K[k{ +Y[]y +[]mڿ +KYyڼ +Y[]my +Y[\ly +iklmyʜ +kmxy{ +mxy{| +kmxyz +[my{| +Llxy| +Mmy +Mm +Y[]myꪹ +Ymy +ikmnyʛ +[kmnzɛھ +[kmnɛ +[lmnɛ +Yyʼ +iklmnyڜ +myϼ +lmny +mϼ +lmnxyz| +xyz{|}~ߺ +mxyz{|μ +mxy{߼ +kmnxyz +YZ]my +ijlnyʜ +Znyz| +nxyz| +Yny +Yny +jnxyz +jnxyz +nxyz +nxyz߼ +Mmy +JYyڼ +Mmy +Mm +Z]mڿ +Z]m +Z\l +JZjly +JYy +Mmxy|} +JZjyz +JZjz +JZjz 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+kmzʽ޾ +kmܿ +mxyz{|˯ +Kkzʽ޾ +Z[]mz +Mmܿ +Zmz +Zmz +jkmnzʛ +[kmnzɛھ +jkmnzʛ +kmnyz +[kmn{ɛ +[lmnz|ɛ +myzﻬ +[z{|}~靯˼ +jklmnzڜ̞ +myz{|}޼ +yz{|}~띯ʼ +lmnyz| +m˯ +m{ +xyz{|}~ڼ +lmnxyz| +kmn{ +Llyz|޼ +Llxyz|ܿޮ +Z[\lz +jklmzʛ +[klmzɛ +ijklm̝ۜ +klmxyz +K[klz +K[kz{ +KZjz +KZjz +Kjkz +Z[\z +Kkyz +Kjkz +Z[\z +[\lz| +klyz +Kkzʽ޾ +klzʽ޾ +jkz뛼 +[kz껼 +jkz +kyz뻬 +[k{ +[lz|}~隿 +[z{|}~霯ۼ +jklmnzڛʼ̞ +yz{|}~뜯ڼ +lyz|}~驿ܼ +xyz{|}~ +lxyz|}~˯ +k{ +Llyz|޼ +Llxyz|ܿޮ +Z[\lz +jklmzʛ +[klmzɛ +ijklm̝ۜ +klmxyz +K[klz +K[kz{ +KZjz +KZjz +Kjkz +Z[\z +Kkyz +Kjkz +Z[\z +[\lz| +klyz +Kkzʽ޾ +klzʽ޾ +M]m| +M\]| +\]^| +Mklm +Mmz{|ھ +Mm|ʾ +klmn˜ +mnz{|پ +mn|ʾ޼ +M]m| +M\]| +\]^| +Mklm +Mmz{|ھ +Mm|ʾ +Mm|ڼڼ +klmn˜ +mnz{|پ +mn|ʾ޼ +mn|ڼۜ +Mm|ʽ +Mklm +M\]| +M]m| +M\l| +\]^| +Mkm{ +\]^| +Mmz|Ϳ +klmn˜ +mnz|읿 +mn|ʽ +Mm|ڼڼ +mn|ڼۜ +Mmz|ͽ +Mm|ʽ +Mmz|Ϳ +Mjmz +M\l| +M\l| +Z]^z +Mjmz +\]^| +M\l| +Mkm{ +\]^| +mnz| +mn|ʽ +mnz|읿 +Mm|ʽ +Mm|ڼڼ +Mm|ʾʿ +mn|ʽ +mn|ڼۜ +mn|ʾ˟ +Mjmz +Mmz{ͽ +Z]^z +Mjmz +Mm{ʽ +Mmz{Ϳ +[]^{ +Mkm{ +[]^{ +M[k{ +M[k{ +M[k{ 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+Mmy{; +Mkm{ +[]^{ܚ +M[k{ +mnz{ +mn{ʼ +mny{읾 +M[k{ڼ +M\l{| +M\l{| +Mm{ʼڿ +Mmy{|ݾ +Mm{ʽʾ +Mm{ʽʿ +Mmߺ +mn{ʼ۟ +mny{|ݾ +mn{ʽ˞ +mn{ʽ˟ +mn߿ +Z\^z +Ljlz +L[k{ +Llz{ͽ +Ll{ʼ +Lly{; +Lkl{ +L[k{ڼ +lnz{ +ln{ʼ +lny{읾 +L\l{| +\]m{} +L\lm{ +L\l{| +\]m{} +L\lm{꽽 +[\^{ܚ +[\]m{ +klmn{ʜ +\lmn{ɜ +[\]m{횽 +klmn{ʜ횿 +\lmn{ɜ껺 +lny{|ݾ +ln{ʼ۟ +ln{ʽ˞ +ln{ʽ˟ +ny{|} +ln߿ +n{|}ٮ +Mmy{}޼ +Ll{ʼڿ +Ll{ʽʾ +Ll{ʽʿ +Mmߺ +Mmy{}̾ +Ll{ʼڿ +Ll{ʽʾ +Ll{ʽʿ +lm{ʼ۟ +lm{ʽ˞ +lm{ʽ˟ +Mmߺ +Ll{ʼ +Llz{ͽ +Ljlz +L[k{ +Z\]z +Lly{; +Lkl{ +L[k{ڼ +[\]{ܚ +lmz{ +lm{ʼ +lmy{읾 +L\l{| +\]m{} +L\lm{ +L\l{| +\]m{} +L\lm{꽽 +[\]m{ +klmn{ʛ +\lmn{ɛ +[\]m{ꪹ +klmn{ʛ횽 +\lmn{ɛ껺 +iklmnۜ +lmn{ܚ +Mkm{ +[]^{ +Mmz{ +Mkm{ +[]^{ +M[k{ +M[k{ +M\l{| +mnz{ +Mmz{|ݾ +Mm{ʽ +Mm +mnz{|ݾ +mn{ʽ +mn +Mkm{ +[]^{ +Mmz{ +Mkm{ +[]^{ +M[k{ +M[k{ +M\l{| +mnz{ +Mmz{|ݾ +Mm{ʽ +Mm +mnz{|ݾ +mn{ʽ +mn +Mm{ڼڼ +Mm{ʾʿ +Mm +mn{ڼۜ +mn{ʾ˟ +mn +Mmy{|ݾ +Mm{ʼ +Mmz{ +Mkm{ +[]^{ +Mkm{ +[]^{ +Mmy{; +Mkm{ +[]^{ܚ +M[k{ +M[k{ +M\l{| +M[k{ڼ +mnz{ +mn{ʼ +mny{읾 +M\l{| +Mm{ʼڿ +Mm{ʽʾ +Mm{ʽʿ +Mm +mn{ʼ۟ +mn{ʽ˞ 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+klmn{ʜ޿ +\lmn{ɜ޿ +lnz{|ݾ +nz{|}̮ +ln{ʽ޼ +ln +nyz{|} +Ll{ʽ +[\^{ +[\^{ +Lkl{ +L[k{ +L[k{ +Llz{ +Lkl{ +L\l{| +\]m{} +L\lm{ +lnz{ +Mmz{}޼ +Mmyz{}ޫ +[\]m{ +klmn{ʜ޿ +\lmn{ɜ޿ +lnz{|ݾ +nz{|}̮ +ln{ʽ޼ +ln +nyz{|} +Ll{ʽ +Ll{ڼڼ +Ll{ʾʿ +Mm +ln{ڼۜ +ln{ʾ˟ +ln +n{|}ٯ +Mmy{}޼ +lny{|ݾ +ny{|} +klmn{ʜ޿ +[\]m{ +\lmn{ɜ޿ +[\]m{횽 +klmn{ʜ޿횿 +\lmn{ɜ޿껺 +[\^{ +[\^{ +[\^{ܚ +Lkl{ +L[k{ +L[k{ +Llz{ +Lkl{ +L\l{| +L[k{ڼ +Ll{ʼ +Lly{; +Lkl{ +\]m{} +L\lm{ +lnz{ +ln{ʼ +lny{읾 +L\l{| +\]m{} +L\lm{꽽 +ln{ʼ۟ +ln{ʽ˞ +ln{ʽ˟ +ln +n{|}ٮ +Mm +Ll{ʽʿ +Ll{ʼڿ +Ll{ʽʾ +Z\^z +Z\^z +Z\^zܚ +Ljlz +Ljlz +Llyz; +Ljlz +Llyz{ +L[k{ +LZjz +L[k +LZjzڼ +L\l +L\lڿ +\]mڿ +LZzڼ +L[kz{ +L\lʿ +\]m +LZz +\]mʿ +LZzʪ +lnyz읾 +lnyz{ +lnyz|ݾ +jlmnzʜ޿ +Z\]mz +nyz|}̮ +lnyߜ +lnyz{ݽ +ln +lnzʽ˞ +ln +Z\]mz +Znz +Znz +Znz +Z\]mz횽 +jlmnzʜ޿ꪹ +Mmyz}ݾ +Mmy +Llyz{ݽ +Ll +Llzʽʾ +Mm +nyz{|} +n +n{|}ٮ +Z[^z +Z[^zܚ +Z[^z +knyz읽 +[nz{| +Z[]mz +Z[]mz +jklnzʜ +jkmnzʜ޿ +[nz{}ݾ +knyz{ +nyz{| +nyz{}̮ +nyz߻ +Znz +Znz +[klnzɜھ +Z[]mz +Mmy +jklnzʜꪹ +Llyz|޼ +Llxyz|ޮ +nyz{|ݭ +knyz{ݽ 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+K[{|} +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +[m{|} +Z[]m} +Mmz|} +[lmn|ɛ +jklmnڜ +jklmnڜ +[{|}~ٜ +Z[\l +Z[\l +Kjkl +jklmʜ +Zmz|ͽ +KZz| +K[k{ +[\l| +K[k{ +[km{ +[\l| +KZz| +Kjkl +jklmʜ +[km{ +Zmz|˾ +Y\]m +Lilmڽ +ilmnʜ +Y\]m +Lilm +ilmnʜ +Mmy{}̼ +[n{}Ͼ +\ln| +\]m} +L\l| +L\l| +L[{}꿾 +\]m} +LZz} +\ln| +Znz}ξ +L\l| +\]m} +LZz} +\ln| +Znz}; +Mm}ʼ +Mm}ڼ +ln|ʼ +n|}ɼ +ln|ڼ +n|}ټ +ln|ڼ޾ +n|}ټ +Y[]m +ikmnʜ +Y[]m +ikmnʜ +[n{}Ͼ +Znz}ξ +[ln| +[]m} +Znz}; +[kn{ +[]m} +KZz} +K[k{ +K[k{ +[]m} +KZz} +[kn{ +K[{}꿾 +L\l| +Kikm +Kikmڽ +Mmyz}̼ +Y[]m}ݝ +ikln|ʜ +n{}ټ +KY} +K[{|} +Mm}ʼ +Mm}ڼ +Y[]m}̞ +ikln|ʜ +Z[]m} +ln|ʼ +ny{|}̮ +jkln|ʜ +n{}ɼ +ln|ڼ +n{}ټ +nz{|} +n}ɫ +Yn} +[n{|} +[ln| +[\l| +L\l| +Y[\l +Y[\l +Kiklڽ +Kikl +Y[\l|ߟ +Llyz|ݼ +KZz| +K[k{ +[\l| +iklnʜ +iklnʜ +ikln|ʜ +Znz|ξ +[kn{ +KZz| +K[k{ +[\l| +[kn{ +Znz|; +[]m|} +K[{|} +Mmz|} +Mmy|}޼ +Ll|ʼ +Ll|ڼ +Y[]m} +ikln|ʜ +Yn| +Z[]m} +ln|ʼ +ny{|} +jkln|ʜ +ln|ڼ +nz{|} +[n{|}ݾ +Mmyz|} +nyz{|} +[n{|} +KY| +K[{|} +[]m|} +[\l| +L\l| +[lm| +Y[\l +Y[\l +Kiklڽ +iklmʜ 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+Zz{|}~ +Zmz|}ݾ +Zz|}~ٜ +ijlmnڜ +Zlmn|ɛھ +myz{|}μ +yz{|}~ +ijlmn|ڜ껼 +Zkn{ +Zkn{ +Znz{; +ijknʜ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +K[k{ +Z[k{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +Z]m +ijkn{ʜ +nyz{|̭ +K[{ +JZz{|}ڼ +Mmy{|} +YZ]m|}ڼ +JZz +Z]m +Mmy +Znz{|̽ +Znۿ +Zn{ +Znz +nyzﻬ +nyz{|}޼ +Zkm{ +Z[k{ +K[k{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +ijkm{ʜ +myz{|̭ +Z]m +Zmz{|̽ +K[{ +JZz{|}ڼ +Mmy{|} +YZ]m|}ڼ +Zmۿ +Zm{ +Zkmn{ɛ +Zz{|}~靿ʼ +Zmz +Zkmn{ɛھ +Zz{}~ٜ̮ +ijkmnڜݞ +myzﻬ +myz{|}޼ +yz{|}~ꝿʼ +ijlmn|ڜ껼 +JZz +Z]m +Mmy +Zkm{ +Zmz{ͽ +ijkmʜ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛ +Zz{|}ٜ̭ +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +Zk{ +Zz{|}~霿ڼ +yz{|}~ꜿڼ +ijl|}~ڻ +Zk{ +Zz{껬 +ijk +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛ +Zz{|}ٜ̭ +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +M]m} +\]m} +L\lm +L\l| +\]^} +\]m} +L[\m +L\lm +\lmnɜ +\]^} +[\]m +klmnʜ +\lmnɜ +[\]m +L[\m +klmnʜ +M]m} +\]m} +L\lm +L\l| +\]^} +\]m} +L[\m +L\lm 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+M]m} +L\lm +ln|ڼ޼ +n|}ټެ +Z\]m +Ljlm +jlmnʜ +[\]m +L[\m +klmnʜ +\lmnɜ +Z\]mڼ +L\lm +L\l| +\]m} +L\l|ڼ +\]^} +\]m}ڼ +L[{}ڿ +Mmz{}޼ +Ljlmۻ +jlmnʜڻ +\ln| +[n{}Ͼ +\lmnɜ +\]^} +\]m} +M]m} +L\lm +ln|ڼ޼ +n|}ټެ +Mmz{}߼ +ln|˟ +n|} +Z\]m +Ljlm +jlmnʜ +Y\]mꪹ +Lilmڽ +Mmy{} +ilmnʜ횽 +Y\]mڪ +Lilm +Mm}ʼ޽ +Mm}ʼڿ +Mm}ڼʪ +Mmy{}̼ +ilmnʜڪ +[n{}Ͼ +L[{}ڿ +L\l|ڼ +\]m}ڼ +\ln| +\lmnɜ +\]^} +\]m} +M]m} +L\lm +L\l| +\]m} +L\lm +\]^} +\lmnɜ +ln|ʼ +ln|ʼ +n|}ɼ +ln|ʼ۟ +n|}ɼ +n|}ɼ +ln|ڼ˞ +ln|ڼ˟ +n|}ټ +n|}ټ +Z\]m +Ljlmڽ +jlmnʜ +Y\]mꪹ +Lilmڽ +Mm}ʼ +ilmnʜ횽 +Y\]mޚ +Lilm +ilmnʜڪ +[n{}Ͼ +L[{}ڿ +L\l|ڼ +\]m}ڼ +\ln| +Mmy{}̼ +Mm}ʼڿ +Mm}ڼʪ +Znz}; +\ln| +\]m} +L\l| +LZz} +ln|ʼ +n|}ɼ +ln|ʼ۟ +n|}ɼ +ln|ڼ˞ +ln|ڼ˟ +n|}ټ +n|}ټ +[]m}ڼ +[ln| +[n{}Ͼ +L\l|ڼ +K[{}ڿ +KY} +K[{|}ꪼ +Mm}ʼڿ +Mm}ڼʪ +Y[]m}̞ +ikln|ʜ +Z[]m} +ln|ʼ۟ +ny{|}̮ +jkln|ʜꪻ +n{}ɼ +ln|ڼ˟ +ikln|ʜ꽽 +n{}ټ +n{}ټ +nz{|} +Y[]m}ݝ +Mmyz}̼ +n}ɫߺ +Yn}ܿ +[n{|} +Kikmڽ +Kjkmڽ +KZz} +[]m} +[kn{ +Mm}ʼ +K[k{ +Z[]m +jkmnʜ +Znz}; +Y[]mꪹ +ikmnʜ횽 +n{}ɼ +kn{ʼ +[ln| +[\l|ڼ +L\l|ڼ +[]m|} +K[{|}ꪼ +Mmz|} +Mmy|}޼ +Ll|ʼڻ +Ll|ڼʻ +Y[]m} +ikln|ʜ +Yn|ܿ +Z[]m}껼 +ln|ʼ۟ +ny{|} +jkln|ʜꪻ +ln|ڼ˟ +ikln|ʜ꽽 +nz{|} +[n{|}ݾ +Mmyz|} +nyz{|}߾ +[n{|} +KY| +K[{|} +[]m|} +Y[\l|ߟ +Llyz|ݼ +Y[\lꪹ +Z[\l +Kjklڽ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +jklnʜ +Znz|; +iklnʜ횽 +[kn{ +kn{ʼ +n{|ɼ +[\l|ڼ +L\l|ڼ +[lm| +[]m|} +K[{|}ꪼ +Mmz|} +Mmy|}̾ +Ll|ʼڻ +Ll|ڼʻ +Y[]m}̞ +Z[]m} +Mmyz|} +[m{|} +[lmn|ɛ껺 +[{|}~ٜ +jklmnڜ껼 +iklmnڜ +KY| +K[{|} +[]m|} +lm|ʼ۟ +lm|ڼ˟ +iklm|ʜ꽽 +Y[\l|ߟ +Llyz|ݼ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +myz{|}߾ +yz{|}~Ϯ +lmnyz| +Y[\lꪹ +Z[\l +Kjklڽ +jklmʜ +Zmz|; +KZz| +K[k{ +[\l| +[km{ +Kiklڽ +Ll|ʼ +iklmʜ횽 +km{ʼ +m{|ɼ +Mm}ʼڿ +Mm}ʼ޽ +Mmx{} +ln|ʼ۟ +ln|ʼ +ln|ʼ +n|}ɼ +n|}ɼ +n|}ɼ +Ljlm +Z\]m +jlmnʜ +Y\]mꪹ +Lilmڽ +ilmnʜ횽 +\lmnɜ +\]^} +\]m} +M]m} +L\lm +L\l| +\]m} +L\lm +\]^} +\lmnɜ +L\l|ڼ +\]m}ڼ +L[{}ڿ +\ln| +[n{}Ͼ +Mm}ʼڿ +ln|ʼ۟ +n|}ɼ +Mm}ʼ +Ljlmڽ +Z\]m +jlmnʜ +Y\]mꪹ +Lilmڽ +ilmnʜ횽 +Znz}; +\ln| +\]m} +L\l| +LZz} +[n{}Ͼ +\ln| +\]m}ڼ +L\l|ڼ +L[{}ڿ +ln|ʼ +n|}ɼ +Mm}ʼڿ +ln|ʼ۟ +n{}ɼ +ikln|ʜ +Y[]m} +ny{|}̮ +n} +n} +Yn}ܿ +[n{}Ͼ +Y[]mꪹ +Z[]m +jkmnʜ +Znz}; +ikmnʜ횽 +[ln| +[]m}ڼ +Kjkmڽ +KZz} +[]m} +[kn{ +Kikmڽ +K[{}ڿ +L\l|ڼ +KY} +K[k{ +Mm}ʼ +X[]m} +hkln|ʜ꽿 +kn{ʼ +n{}ɼ +[ln| +[\l|ڼ +L\l|ڼ +[]m|} +K[{|} +[]m|} +KY| +K[{|}ꪼ +Mmy|}޼ +Y[]m} +ikln|ʜ +Yn|ܿ +Mmxz|} +ny{|} +n{|}ٽ +[n{|}ݾ +[n{|} +Mmʬ +n{|}ٽ +Y[\lꪹ +Z[\l +Kjklڽ +KZz| +K[k{ +[\l| +Kiklڽ +X[\l| +jklnʜ +Znz|; +iklnʜ횽 +[kn{ +hkln|ʜ꽿 +kn{ʼ +n{|ɼ +Ll|ʼ +Ll|ʼڿ +ln|ʼ۟ +Ll|ʼڿ +Mmy|}̾ +Y[]m} +Mmxz|} +Mmʬ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +[m{|} +[lmn|ɛ껺 +[{|}~ٜ +iklmnڜ +K[{|} +[]m|} +[]m|} +KY| +K[{|}ꪼ +[\l|ڼ +L\l|ڼ +[lm| +Y[\lꪹ +Z[\l +Kjklڽ +jklmʜ +Zmz|; +KZz| +K[k{ +[\l| +[km{ +Kiklڽ +iklmʜ횽 +X[\l| +hklm|ʜ꽿 +km{ʼ +m{|ɼ +Ll|ʼ +m{|}ٽ +m{|}ٽ +{|}~ۭ +lmn| +{|}~ۭ +lmnxz| +lm|ʼ۟ +Y\]m +Lilmڽ +ilmnʜ +Mmxz} +Mm}ʼ޾ +Mm}ʼ +lnxy| +ln|ʼ +nxy|} +ln|ʼ +n|}ɼ +n|}ɼ +Znz}; +\ln| +\]m} +L\l| +LZz} +L\l| +\]m} +LZz} +\ln| +Znz}ξ +L\l| +\]m} +L[{}꿾 +\ln| +[n{}Ͼ +Y[]m +ikmnʜ +Znz}; +Znz}ξ +[n{}Ͼ +[ln| +[]m} +Yn} +[kn{ +[]m} +KZz} +[]m} +KZz} +[kn{ +K[{}꿾 +L\l| +KY} +K[k{ +K[k{ +Kikmڽ +Mmxz} +Mm}ʼ޾ +nxy{} +n{}ɼ +n{}ɼ +ln|ʼ +Y[]m}̞ +ikln|ʜ +ny{|}̮ +n} +n} +Y[]m}̝ +ikln|ʜ +kn{ʼ +knxy{ +hkln|ʜ꽿 +X[]m} +Mm}ʼ +iklnʜ +Znz|; +[kn{ +[kn{ +Znz|ξ +[\l| +K[k{ +KZz| +K[k{ +[\l| +KZz| +Kiklڽ +Y[\l +Llxy| +Ll|ʼ +L\l| +[\l| +[]m|} +K[{|} +[]m|} +KY| +K[{|} +Mmy|}̾ +Y[]m} +ikln|ʜ +Yn| +Mmxz|} +ny{|} +n{|}ٽ +[n{|}ݾ +[n{|} +Mmڬ +n{|}ٽ +[ln| +Y[\l|ݝ +X[\l| +ikln|ʜ +kn{ʼ +n{|ɼ +knxy{ +nxy{| +hkln|ʜ꽿 +Ll|ʼ +ln|ʼ +Ll|ʼ +Mmy|}̾ +Y[]m}̞ +Mmxz|} +Mmڬ +[m{|}̾ +[lmn|ɛڽ +[{|}~ٜ̮ +[m{|} +[lmn|ɛ +[{|}~ٜ +iklmnڜ +K[{|} +[]m|} +[]m|} +KY| +K[{|} +[\l| +L\l| +[lm| +[\l| +[\l| +K[k{ +KZz| +K[k{ +[km{ +KZz| +Zmz|; +[km{ +Zmz|ξ +Kiklڽ +Y[\l +iklmʜ +Llxy| +Ll|ʼ +Y[\l|ݝ +iklm|ʜ +km{ʼ +m{|ɼ +kmxy{ +mxy{| +hklm|ʜ꽿 +X[\l| +lm|ʼ +m{|}ٽ +m{|}ٽ +{|}~ۭ +lmn| +{|}~ۭ +lmnxz| +Znz}ͽ +YZ]m +ijmnʜ +Znz}ξ +Znz{}̼ +Yn} +nxyz} +nz}ɼ +nyz{}̬ +ijln|ʜ +YZ]m}̝ +n} +kn{ʼ +hjkn{ʜ +ln|ʼ +XZ]m} +XZ]m} +hjln|ʜ꽽 +Mmxy}ۼ +Jijm +JZz} +Z]m} +Zkn{ +JZz} +JZz{} +JY} +Z]m} +Z]m} +Zln| +Zkn{ +Mm}ʼ +Mm}ʼ +K[k{ +L\l| +K[k{ +n} +n} +Znz|; +ijlnʜ +Znz|ξ +Zln| +Zkn{ +Znz{|̼ +ijln|ʜ +Yn| +Zkn{ +Z\l| +JZz| +JZz| +Jijl +K[k{ +L\l| +JZz{| +JY| +Llxy| +XZ\l| +XZ\l| +K[k{ +Z\l| +Z\l| +YZ\l +Z]m|} +JZz|} +Z]m|} +K[{|} +Mmy|}̾ +JZz{|}ʼ +Mmxy|} +XZ]m|} +Ll|ʼ +Ll|ʼ޾ +Mm|}ڽϾ +hjkn{ʜ +kn{ʼ +nz|ɼ +ln|ʼ +nxyz| +hjln|ʜ꽽 +n| +YZ\l|ݝ +Znz|}ݾ +Zn{|} +Zn +nyz|}̮ +nz|}ٽ +n| +n| +nyz{|}μ +n߼ +n{|}ٽ +YZ]m|}ڼ +Zmz|ͽ +YZ\l +ijlmʜ +Zmz|ξ +Zlm| +Z\l| +Z\l| +Zkm{ +Zmz{|̼ +YZ\l|ݝ +ijlm|ʜ +Ym| +Zkm{ +Z\l| +JZz| +JZz| +Jijl +K[k{ +L\l| +JZz{| +JY| +Llxy| +XZ\l| +XZ\l| +hjlm|ʜ꽽 +hjkm{ʜ +km{ʼ +mz|ɼ +lm|ʼ +mxyz| +m| +K[k{ +Z]m|} +JZz|} +Z]m|} +K[{|} +Mmy|}̾ +JZz{|}ʼ +Mmxy|} +XZ]m|} +Ll|ʼ +Ll|ʼ޾ +Zmz|}ݾ +Zz|}~ٜ +Zm{|} +ijlmnڜ +Z{|}~ٜ +Zm +Zlmn|ɛڽ +Zz{|}~ +Zlmn|ɛھ +myz{|}μ +yz{|}~ +ijlmn|ڜꪼ +m| +m߼ +m{|}ٽ +xyz{|}~ٯʼ +{|}~ۭ +lmn| +m| +mz|}ٽ +z|}~ۭ +hjlmn|ڜ +YZ]m|}ڼ +Mm|}ڽϾ +Zkn{ +Zkn{ +Znz{; +ijknʜ +hjkn{ʜ +kn{ʼ +ijkn{ʜ +nyz{|ݭ +nxyz{|ڿ +YZ\l|̝ +Lly{|޼ +JZz{| +Z\l{| +Z[k{ +K[k{ +Kk{ʼ޾ +Llxy{| +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +XZ[k{ +Kkxy{ +Z]m +Z]m +JZz +K[{ +Mmy +JZz{|}ڼ +Mm +XZ]m +Mm +Znz{|̽ +YZ]m|}ڼ +Znۿ +Zn{ +Znz +nyzﻬ +nz +n{ +nyz{|}޼ +nڿ +Zkm{ +Zkm{ +Zmz{ͽ +ijkmʜ +hjkm{ʜ +km{ʼ +ijkm{ʜ +YZ\l|̝ +Lly{|޼ +JZz{| +Z\l{| +Z[k{ +K[k{ +Kk{ʼ޾ +Llxy{| +myz{|ݭ +mxyz{|ڿ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +XZ[k{ +Kkxy{ +Z]m +Zmz{|̽ +Z]m +JZz +K[{ +Mmy +JZz{|}ڼ +Mm +XZ]m +Mm +YZ]m|}ڼ +Zmۿ +Zm{ +Zmz +Zkmn{ɛ +Zz{|}~靿ʼ +Zkmn{ɛھ +Zz{}~ٜ̮ +ijkmnڜݞ +myzﻬ +mz +hjkmn{ڜ̾ +m{ +myz{|}޼ +yz{|}~ꝿʼ +ijlmn|ڜꪼ +mڿ +xyz{|}~ɯڼ +kmn{ +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|޼ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛڽ +Zz{|}ٜ̭ +Kk{ʼ޾ +Llxy{| +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +XZ[k{ +Kkxy{ +hjkl{ʜ +kl{ʼ +lxyz{|ڿ +xyz{|}ɯ +klmxy{ +Zk{ +Zk{ +Zz{껬 +ijk +hjk{껼 +k{ +ijl|}~ڪ +yz{|}~ꜿڼ +xyz{|}~ɯ +Zz{|}~霿ڼ +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|޼ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛڽ +Zz{|}ٜ̭ +Kk{ʼ޾ +Llxy{| +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +XZ[k{ +Kkxy{ +hjkl{ʜ +kl{ʼ +lxyz{|ڿ +xyz{|}ɯ +klmxy{ +[]m} +[]^} +[lmnɜ +[n{|}ݾ +L\l| +L\lm +K[{|} +Mmz|}̾ +Z[]m}ݞ +jkln|ʜ +nz{|}̮ +K[{} +[]m} +[]^} +Kjkm +M]m} +[n{} +Z[]m +jkmnʜ +[]m} +[]^} +[]m}ڼ +[lmnɜ +[ln| +[n{|}ݾ +[n{}Ͼ +L\l| +L\lm +L\l|ڼ +K[{|} +K[{}ڿ +Mmz|}̾ +Z[]m}̞ +jkln|ʜ +nz{|}̮ +Z[]m} +Mmz|} +jkln|ʜꪻ +K[{|}ꪼ +nz{|} +K[{} +[]m} +[]^} +Kjkm +M]m} +[n{} +Z[]m +jkmnʜ +[n{|} +[]m}ڼ +[ln| +[n{}Ͼ +[]m} +[]^} +[lmnɜ +[n{} +Z[]m +jkmnʜ +Y[]mꪹ +ikmnʜ횽 +[n{|}ݾ +Yn}ܿ +[n{|} +[]^} +[]m} +K[{} +L\lm +Kjkm +L\l| +K[{|} +KY} +Kikmڽ +Mmyz} +K[{|}ꪼ +Y[]m} +ikln|ʜ +n{}ɼ +M]m} +L\l|ڼ +K[{}ڿ +Mm}ʼ޽ +Y[]m}̞ +ikln|ʜ +Mm}ʼڿ +Mm}ڼʪ +ny{|}ݮ +Z[]m} +jkln|ʜꪻ +ln|ڼ˟ +nz{|} +ln|ʼ۟ +n{}ɼ +ikln|ʜ꽽 +n{}ټ +n{}ټ +Y[]m}ݝ +Mmyz}̼ +n}ɫ +Yn}ܿ +Zn}Ϳ +Znz{}̼ +Znz}ξ +Zln| +Z]m}ڼ +Zn} +Zn} +Zn{} +Znz}; +YZ]mꪹ +ijmnʜ횽 +Z]^} +Z]m} +Z]m} +Zln| +K[{} +JZz}꽾 +JZ} +Jijmڽ +JZ} +Mmy|}ۼ +Mmy|}̾ +M]m} +L\l| +JZz}ھ +L\l|ڼ +JZz{}꾼 +JY} +Mm}ʼڿ +JZ} +Mm}ڼʿ +Mmy|}ۼ +YZ]m} +YZ]m}̞ +ijln|ʜ +ijln|ʜ +nyz{} +nyz|}̮ +YZ]m}ݝ +ijln|ʜ꽽 +nyz{}̬ +n}ɫ +Yn}ܿ +Zn}Ϳ +Znz{}޼ +Znz}ξ +Zln| +Z]m}ڼ +Znz}; +Zn{}ͽ +Zn} +YZ]mꪹ +ijmnʜ횽 +Zkn{ +Z]m} +K[{} +JZz}꽾 +JZ} +Jijm뻺 +Mm}ʼ +YZ]m} +ijkn{ʜ +K[k{ +JZz}ھ +L\l|ڼ +JZz{}꾼 +JY} +Mm}ʼڿ +JZ} +Mm}ڼʿ +Mmy|}̼ +nyz{} +YZ]m}ݝ +ijln|ʜ꽽 +nyz{}̬ +n}ɫ +Zln| +Z\l|ڼ +L\l|ڼ +Z]m|} +JZz{|꾼 +JY| +Ll|ʼڻ +JZ|ʯ +Ll|ڼʪ +JYZl|̭ +K[{|}껼 +JZz{|} +Mmy{|} +YZ]m|} +JZz|} +Z]m|} +Mmy|}̾ +YZ\l|ߟ +ijln|ʜ꽽 +Znz{|޼ +Yn|ܿ +Zn|Ϳ +Zn{|} +Zn߼ +Znz|}ݾ +nyz|}̮ +nyz{|} +JZz|꽾 +K[{| +K[k{ +JZ| +Jijl뻺 +Ll|ʼ +YZ\l| +Z\l| +Zkn{ +Zn{|ͽ +Zn| +Znz|; +ijlnʜ횽 +ijkn{ʜ +nyz{| +YZ\lꪹ +Z\l|ڼ +Zlm| +L\l|ڼ +Z]m|} +JZz{|꾼 +JY| +Ll|ʼڻ +JZ|ʯ +Ll|ڼʪ +JYZl|̭ +K[{|}껼 +JZz{|} +Mmy{|} +YZ]m|} +JZz|} +Z]m|} +Mmy|}̾ +YZ\l|ߟ +ijlm|ʜ꽽 +Zmz{|޼ +Ym|ܿ +Zm|Ϳ +Zm{|} +Zm߼ +Zlmn|ɛڽ +Z{|}~ٜ +Zz{|}~Ͼ +Zmz|}ݾ +Zz|}~ٜ +ijlmnڜ +Zlmn|ɛھ +myz{|} +yz{|}~Ͼ +ijlmn|ڜ +Zm| +Zm{|ͽ +Zkm{ +Z\l| +Zmz|; +YZ\lꪹ +ijlmʜ횽 +K[k{ +K[{| +JZz|꽾 +JZ| +Jijl뻺 +Ll|ʼ +YZ\l| +ijkm{ʜ +myz{| +Mm}ʼڿ +Mm}ʼ޽ +ln|ʼ۟ +ln|ʼ +n{}ɼ +ikln|ʜ +Y[]m}̞ +ny{|}ݮ +n{}ɼ +n} +hkln|ʜ +X[]m} +Mmxz} +n{}ɼ +Kjkm +K[{} +[]m} +[]^} +L\lm +L\l| +L\l|ڼ +K[{|} +K[{}ڿ +KY} +Kikmڽ +M]m} +[]m} +[]^} +[]m}ڼ +[lmnɜ +[ln| +[n{} +Z[]m +jkmnʜ +Y[]mꪹ 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+Kkxz{ +hijlzʜ꽽 +JZjz +YZjz +Yjlz +Ylz +Yjlmzɛ +Yl +Yjzڼ +Yyz{|}靺ʼ +Yyz|ڼ +JZzڼ +IYyz{|ڼ +Llxz{| +XY\l{|ڼ +Yzʼ +Yʼ +xyz{|}Ꝺʼ +lxyz{|޼ +hiklm{ڜ껼 +xyz|ڻ +hik{ڻ +xyz{|}~ʼ +Yjkmzɛ +Yyz{}ٜ +hijkmڜ +Ykyz{ +Ykyz{ +XY[k{ +XY[k{ +Kkxz{ +IYyz{ +Y[kz{ +YZjz +JZjz +JZjz +Y[k{ +Yjkz +Yjkz +Y[kz{ +IYyz{ꪼ +Kkxz{ +Yjz隼 +Yjzڼ +Yyz{霺 +Yyz{ڼ +xyz{ڻ +xyz{ꜹ +hik{ڼ +hik{}~ +Yjkmzɛ +Yyz{}ٜ +hijkmڜ +Ykyz{ +Ykyz{ +XY[k{ +XY[k{ +Kkxz{ +IYyz{ +Y[kz{ +YZjz +JZjz +JZjz +Y[k{ +Yjkz +Yjkz +Y[kz{ +IYyz{ꪼ +Kkxz{ +Yjzڼ +Yyz{ڼ +xyz{ڻ +hik{ڼ +JZjz +YZjz +Yjkz +Y[kz{ +IYyz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛ +Yyz{|ٜ +hijklڜ +Yjz隼 +Yjz +Yyz{|}霺 +Yyz{ +xyz{|}ꜹ +hik{|} +xyz{껼 +hik{ +JZjz +YZjz +Yjkz +Y[kz{ +IYyz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛ +Yyz{|ٜ +hijklڜ +Yjz隼 +Yyz{|}霺 +xyz{|}ꜹ +hik{|} +ijklmڜ̝ +Zz{|}ٜ̭ +Zlz{|ݽ +YZ\l|̝ +Zklm{ɛ껺 +Lly{|̽ +JZz{|ꪼ +Z\l{| +Z[k{ڼ +Zkl{ +K[k{ڼ +Z[k{ +K[k{ +JZz{꽽 +Zkl{ +Zlz{ͽ +ijklʜ +YZ[k +Jijk뻺 +K[k{ +Z[k{ +Zkl{ +Z\l +JZz{| +Lly{| +YZ\l| +Zlz{| +Zklm{ɛ +Zz{|}ٜ +ijklmڜ +ijklmڜݝ +Zz{|}ٜ̭ +Zlz{|ݽ +YZ\l|̝ +Zklm{ɛڽ +Lly{|޼ +JZz{|껼 +Z\l{| +Z[k{ڼ +Zkl{ +K[k{ڼ +Kk{ʼڪ޾ +Llxy{| +xyz{|} +lxyz{| +klmxy{ޚ +Z[k{ +K[k{ +JZz{꽽 +Zkl{ +Zlz{ͽ +ijklʜ +YZ[k +Jijk뻺 +hjkl{ʜ꽽 +XZ[k{ +Kkxy{ +kl{ʼ۞ +hjklmڜ +Zz{|}ٜ +Zlz{| +Zklm{ɛ +XZ\l| +Llx{| +JZz{| +Z\l +Z[k{ +K[k{ +Zkl{ +Ykl{ +Y[k{ +Ylz{ͽ +Ykl{ +Y[k{ڼ +Ylyz{ +Y\l{| +Yl{ܾ +hikl{ʜ꽽 +XY[k{ +Ylz{|ݽ +Yz{|}ٜݭ +Yklm{ɛ껺 +Yyz{|} +Yl +K[k{ +K[k{ڼ +JZz{꽽 +IYyz{ +IY{ڮ +JZz{|껼 +IYyz{|ʼ +Kk{ʼڪ޾ +IXYk{ +Llxz{| +XY\l{|ڼ +xyz{|} +lxyz{|μ +hiklm{ڜ껼 +Yly{| +Yy{|}ٜ +XY\l| +hiklmڜ +Yklm{ɛ +IYy{| +Y\l +Y[k{ +Ykl{ +Llx{| +K[k{ +Yjlz +Y[k{ +JZjz +Y[kz{ +Y\lھ +IYyz{ꪼ +Kkxz{ +XY[k{ +hijlzʜ꽽 +lxyz{ +hijlmڜ +Yyz|}ٜ +Ylyz| +Yjlmzɛ +Ylyz{ +XY\l| +Llxz| +IYyz| +Y\l +Yjlz +YZjz +JZjz +JZzڼ +IYyz{|ڼ +Llxz{| +XY\l{|ڼ +Ylz +Yjlmzɛ +Yl +Yyz{|}靺ʼ +xyz{|}Ꝺʼ +lxyz{|޼ +hiklm{ڜ껼 +JZjz +Y[k{ +Yjkz +Y[kz{ +IYyz{ꪼ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛ +Yjkmzɛ +Yyz{}ٜ +Yyz{|ٜ +hijkmڜ +hijklڜ +JZjz +YZjz +Yjkz +Y[kz{ +IYyz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjz隼ڼ +Yyz{|}霺ڼ +xyz{|}ꜹڼ +hik{|}ڻ +JZjz +JZjz +YZjz +Y[k{ +Yjkz +Y[kz{ +Yjkz +IYyz{ +Y[kz{ +IYyz{ꪼ +Kkxz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛ +Yyz{|ٜ +Ykyz{ +Yjklzɛ +Yyz{|ٜ +hijklڜ +hijklڜ +XY[k{ +JZjz +YZjz +Yjkz +Y[kz{ +IYyz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛ +Yyz{|ٜ +hijklڜ +M]m} +\]m} +L\lm +\]^} +L[\m +\lmnɜ +[\]m +klmnʜ +Mmz{}̾ +lnz{|پ +nz{|}ݮ +M]m} +\]m} +L\lm +L\l| +\]^} +\]m} +L[\m +L\lm꽽 +\lmnɜ +\]^} +[\]m +klmnʜ +\lmnɜ껺 +[\]m횽 +Mmz{}̾ +L[\m뻺 +klmnʜ횿 +Mmz{} +lnz{|پ +nz{|}ݮ +ln|ʽ +n|}ɽ +Mmy{}޼ +Mmz{} +L[\m뻺 +[\]mꪹ +klmnʜ횿 +\lmnɜ껺 +L\lm꽽 +L\l| +\]m} +\]^} +Mm}ʾ޼ +L[\m +L\lm +M]m} +\]m} +\]^} +\lmnɜ +[\]m +klmnʜ +ln|ʽ +n|}ɽ +ln|ʽ +n|}ɽ +ln|ۜ +n|} +Z\]m +Ljlm뻺 +jlmnʜꪹ +Z\]m +Ljlmڽ +jlmnʜ +Mm}ʽ +Znz}; +\ln| +\]m} +L\l| +LZz} +L\l| +L\l| +\]m} +L\lm꽿 +\]m} +L\lm +\]^} +\]^} +\lmnɜڽ +\lmnɜ +ln|ʽ +n|}ɽ +Mm}ʽ޼ +ln|ʽ +n|}ɽ +[]m} +[]^} +[lmnɜ +Z[]m +jkmnʜ껹 +[n{} +[n{|}ݾ +L\l| +L\lm +K[{}꽽 +[]m} +[]^} +Kjkm뻺 +K[{|} +K[k{ +K[k{ +[]m} +KZz} +[kn{ +Kjkmڽ +Mm}ʽ +Z[]m +jkmnʜ +Znz}; +n{}ɽ +kn{ʽ +Mm}ʽ޼ +Z[]m}̞ +jkln|ʜ +ln|ʽ +nz{|} +n{}ɽ +n} +[ln| +[\l| +L\l| +[]m|} +K[{|} +Mmz|}̾ +Ll|ʽ޼ +Mmyz|} +Z[]m}̞ +jkln|ʜ +ln|ʽ +nz{|} +nyz{|} +[\l| +K[k{ +K[{|꽽 +Kjkl뻺 +Z[\l +K[k{ +[\l| +KZz| +Kjklڽ +Z[\l +Ll|ʽ +jklnʜ +Znz|; +[kn{ +kn{ʽ +n{|ɽ +jklnʜꪹ +[n{| +[ln| +[n{|}ݾ +[\l| +L\l| +[lm| +[]m|} +K[{|} +Mmz|}̾ +Ll|ʽ޼ +Mmyz|} +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +jklmnڜ̞ +[\l| +K[k{ +K[{|꽽 +[lm| +Kjkl뻺 +Z[\l +jklmʜꪹ +[m{| +K[k{ +[\l| +KZz| +[km{ +Kjklڽ +Z[\l +jklmʜ +Zmz|; +Ll|ʽ +km{ʽ +m{|ɽ +lm|ʽ +myz{|} +yz{|}~ +lmnyz| +Mmy{}޼ +Mm}ʾ޽ +Mm}ڼ껾 +L[\m +L\lm +M]m} +\]m} +L\l| +\]^} +\]m} +L\lm꽽 +\lmnɜ +\]^} +[\]m +klmnʜ +\lmnɜ껺 +[\]m횽 +L[\m뻺 +klmnʜ횿 +ln|ʽ +n|}ɽ +ln|ʾ޽ +n|}ɾ +ln|ڼ +n|}ټ +Z\]m +Ljlmڽ +jlmnʜ +Z\]m껹 +Ljlm뻺 +Mm}ʽ +jlmnʜꪹ +Mm}ʾ +Mm}ڼ +Mm}ʽ޼ +Mm}ʾڪ +Znz}; +\ln| +\]m} +L\l| +LZz} +L\l| +\]m} +L\lm꽿 +\]^} +\lmnɜڽ +L\l| +\]m} +L\lm +\]^} +\lmnɜ +ln|ʽ +n|}ɽ +ln|ʾ +n|}ɾ +ln|ڼ +ln|ʽ +n|}ɽ +ln|ʾ۟ +n|}ټ +n|}ɾ +Z[]m +jkmnʜ +Znz}; +Z[]m껹 +jkmnʜꪹ +[n{} +[lmnɜ +[]^} +[]m} +[n{|}ݾ +Kjkmڽ +KZz} +[]m} +[kn{ +[]m} +K[{}꽽 +Kjkm뻺 +Mm}ʽ +[]^} +L\lm +L\l| +K[{|} +Mm}ʾ +Mm}ڼ +K[k{ +K[k{ +n{}ɽ +n{}ɾ +n{}ټ +n{}ɽ +ln|ʽ +jkln|ʜ +Z[]m}̞ +nz{|} +ln|ʾۛ +n} +n{}ɾ +n} +Mm}ʽ޼ +Mm}ʾڪ +kn{ʽ +kn{ʾ޽ +kn{ڼ +[ln| +[\l| +L\l| +[]m|} +K[{|} +Mmz|}޼ +Ll|ʽ޼ +Mmyz|} +Ll|ʾڪ +Z[]m}̞ +jkln|ʜ +Mmʬ +ln|ʽ +nz{|} +ln|ʾۛ +nyz{|} +n{|}ٿ +[\l| +[\l| +K[k{ +KZz| +K[k{ +Kjklڽ +K[{|꽽 +Z[\l +Z[\l껹 +Kjkl뻺 +Ll|ʽ +Ll|ʾ +Ll|ڼ +jklnʜ +Znz|; +jklnʜꪹ +[kn{ +[ln| +[n{| +kn{ʽ +n{|ɽ +kn{ʾ޽ +n{|ɾ +kn{ڼ +n{|ټ +[n{|}ݾ +[\l| +L\l| +[lm| +[]m|} +K[{|} +Mmz|}̾ +Ll|ʽ޼ +Mmyz|} +Ll|ʾڪ +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +Mm +jklmnڜ̞ +[\l| +[\l| +K[k{ +KZz| +K[k{ +[km{ +Kjklڽ +K[{|꽽 +Z[\l +jklmʜ +Zmz|; +Z[\l껹 +Kjkl뻺 +Ll|ʽ +jklmʜꪹ +[lm| +[m{| +Ll|ʾ +Ll|ڼ +km{ʽ +m{|ɽ +km{ʾ޽ +m{|ɾ +km{ڼ +m{|ټ +lm|ʽ +lm|ʾۛ +myz{|} +yz{|}~ +lmnyz| +m{|}ٿ +{|}~ۯ +lmn| +Y\]m +Lilmڽ +ilmnʜ +Znz}; +\ln| +\]m} +L\l| +LZz} +L\l| +\]m} +LZz} +\ln| +Znz}ξ +L\l| +\]m} +L[{}꿾 +\ln| +[n{}Ͼ +Mm}ʽ޾ +Mm}ʼ +Mm}ʽ +ln|ʼ +n|}ɼ +ln|ʽ +n|}ɽ +ln|ʽ޾ +n|}ɽ +Y[]m +ikmnʜ +Znz}; +Znz}ξ +[n{}Ͼ +[ln| +[]m} +Yn} +[kn{ +[]m} +KZz} +[]m} +KZz} +[kn{ +K[{}꿾 +L\l| +KY} +K[k{ +K[k{ +Kikmڽ +Mm}ʼ +Mm}ʽ +Y[]m}̞ +ikln|ʜ +ln|ʼ +ny{|}̮ +ikln|ʜ +n{}ɼ +ln|ʽ +Y[]m}ݝ +kn{ʽ޾ +n{}ɽ +n} +Mm}ʽ޾ +n{}ɽ +iklnʜ +Znz|; +[kn{ +[kn{ +Znz|ξ +[\l| +K[k{ +KZz| +K[k{ +[\l| +KZz| +Kiklڽ +Y[\l +L\l| +[\l| +[]m|} +K[{|} +[]m|} +KY| +K[{|} +Mmy|}̾ +Ll|ʼ +Ll|ʽ +Y[]m} +ikln|ʜ +Yn| +ln|ʼ +ny{|} +ikln|ʜ +ln|ʽ +kn{ʽ޾ +n{|ɽ +[n{|}ݾ +[n{|} +Mmڬ +[ln| +Y[\l|ݝ +Ll|ʽ +n{|}پ +[\l| +L\l| +[lm| +[]m|} +K[{|} +[]m|} +KY| +K[{|} +Mmy|}̾ +Ll|ʼ +Ll|ʽ +Y[]m}̞ +Mm +[\l| +[\l| +K[k{ +KZz| +K[k{ +[km{ +KZz| +Zmz|; +[km{ +Zmz|ξ +Kiklڽ +Y[\l +iklmʜ +Y[\l|ݝ +iklm|ʜ +lm|ʼ +lm|ʽ +km{ʽ޾ +m{|ɽ +Ll|ʽ +[m{|}̾ +[lmn|ɛڽ +[{|}~ٜ̮ +[m{|} +[lmn|ɛ +[{|}~ٜ +iklmnڜ +m{|}پ +{|}~ۮ +lmn| +Znz}ͽ +YZ]m +ijmnʜ +Znz}ξ +Znz{}̼ +Yn} +Zln| +Z]m} +Z]m} +Zkn{ +JY} +Mm}ʼ +JZz{} +Mm}ʽ +JZz} +JZz} +Z]m} +Zkn{ +Jijm +YZ]m}ݝ +ijln|ʜ +nyz{}̬ +nz}ɽ +n} +Mm}ʽ +K[k{ +L\l| +K[k{ +kn{ʽ +ln|ʽ +n} +Znz|; +ijlnʜ +Znz|ξ +Zln| +Zkn{ +Znz{|̼ +ijln|ʜ +Yn| +Zkn{ +Z\l| +JZz| +JZz| +Jijl +K[k{ +L\l| +JZz{| +JY| +Ll|ʼ +Ll|ʽ +Mm|}ھϾ +K[k{ +Z\l| +Z\l| +YZ\l +Z]m|} +JZz|} +Z]m|} +K[{|} +Mmy|}̾ +JZz{|}ʼ +YZ\l|ݝ +Ll|ʽ޾ +kn{ʽ +nz|ɽ +n| +Znz|}ݾ +Zn{|} +Zn +nyz|}̮ +nyz{|}μ +n| +n߼ +n{|}پ +YZ]m|}ڼ +ln|ʽ +Zmz|ͽ +YZ\l +ijlmʜ +Zmz|ξ +Zlm| +Z\l| +Z\l| +Zkm{ +Zmz{|̼ +YZ\l|ݝ +ijlm|ʜ +Ym| +Zkm{ +Z\l| +JZz| +JZz| +Jijl +K[k{ +L\l| +JZz{| +JY| +Ll|ʼ +Ll|ʽ +Mm|}ھϾ +K[k{ +Z]m|} +JZz|} +Z]m|} +K[{|} +Mmy|}̾ +JZz{|}ʼ +Ll|ʽ޾ +km{ʽ +mz|ɽ +m| +Zmz|}ݾ +Zz|}~ٜ +Zm{|} +ijlmnڜ +Z{|}~ٜ +Zm +Zlmn|ɛڽ +Zz{|}~ +Zlmn|ɛھ +myz{|}μ +yz{|}~ +ijlmn|ڜ껼 +m| +m߼ +m{|}پ +xyz{|}~ڟʼ +{|}~ۮ +lmn| +YZ]m|}ڼ +lm|ʽ +Zkn{ +Zkn{ +Znz{; +ijknʜ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +K[k{ +Z[k{ +Z\l{| +JZz{| +Lly{|޼ +YZ\l|̝ +Kk{ʽ޾ +Llxy{|ܿ +Z]m +ijkn{ʜ +nyz{|̭ +kn{ʽ +nxyz{|ۯ +Z]m +JZz +K[{ +Mmy +JZz{|}ڼ +Mmܿ +Znz{|̽ +YZ]m|}ڼ +Znۿ +Zn{ +Znz +nyzﻬ +nyz{|}޼ +nۯ +n{ +Zkm{ +Zkm{ +Zmz{ͽ +ijkmʜ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +K[k{ +Z[k{ +Z\l{| +JZz{| +Lly{|޼ +YZ\l|̝ +ijkm{ʜ +Kk{ʽ޾ +Llxy{|ܿ +myz{|̭ +km{ʽ +mxyz{|ۯ +Z]m +Zmz{|̽ +Z]m +JZz +K[{ +Mmy +JZz{|}ڼ +Mmܿ +YZ]m|}ڼ +Zmۿ +Zm{ +Zmz +Zkmn{ɛ +Zz{|}~靿ʼ +Zkmn{ɛھ +Zz{}~ٜ̮ +ijkmnڜݞ +myzﻬ +myz{|}޼ +yz{|}~ꝿʼ +ijlmn|ڜꪼ +mۯ +m{ +xyz{|}~ʟڼ +kmn{ +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛ +Zz{|}ٜ̭ +Kk{ʽ޾ +Llxy{|ܿ +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +kl{ʽ +lxyz{|ۯ +xyz{|}ʟ +klmxy{ +Zk{ +Zk{ +Zz{껬 +ijk +Zz{|}~霿ڼ +yz{|}~ꜿڼ +ijl|}~ڪ +xyz{|}~ʟ +k{ +Z[k{ +K[k{ +Zkl{ +Z\l{| +JZz{| +Lly{|̽ +YZ\l|̝ +Zlz{|ݽ +Zklm{ɛ +Zz{|}ٜ̭ +Kk{ʽ޾ +Llxy{|ܿ +ijklmڜ̝ +Z[k{ +K[k{ +JZz{ +Zkl{ +Jijk +Zlz{ +YZ[k +ijklʜ +kl{ʽ +lxyz{|ۯ +xyz{|}ʟ +klmxy{ +M]m} +\]m} +L\lm +\]^} +L[\m +\lmnɜ +[\]m +klmnʜ +Mmz{}̾ +Mm}ʾ޼ +lnz{|پ +nz{|}ݮ +ln|ʾ޼ +n|}ɾެ +M]m} +\]m} +L\lm +\]^} +L[\m +\lmnɜ +[\]m +klmnʜ +Mmz{}̾ +Mm}ʾ޼ +Mm}ڼڼ +lnz{|پ +nz{|}ݮ +ln|ʾ޼ +n|}ɾެ +ln|ڼۜ +n|}ټ +Mmy{}̾ +L[\m +L\lm +M]m} +\]m} +L\l| +\]^} +\]m} +L\lm꽽 +\lmnɜ +\]^} +[\]m +klmnʜ +\lmnɜ껺 +[\]m횽 +L[\m뻺 +klmnʜ횿 +ln|ʽ +n|}ɽ +Mm}ڼڼ +ln|ڼۜ +n|}ټ +Z\]m +Ljlmڽ +jlmnʜ +Z\]m껹 +Ljlm뻺 +Mm}ʽ +jlmnʜꪹ +Znz}; +\ln| +\]m} +L\l| +LZz} +L\l| +\]m} +L\lm꽿 +\]^} +\lmnɜڽ +L\l| +\]m} +L\lm +\]^} +\lmnɜ +ln|ʽ +n|}ɽ +Mm}ʽ޼ +Mm}ʾʪ +Mm}ڼڼ +ln|ʽ +n|}ɽ +ln|ڼۜ +ln|ʾ˟ +n|}ټ +n|}ɾ +Z[]m +jkmnʜ +Znz}; +Z[]m +jkmnʜꪹ +[n{} +[lmnɜ +[]^} +[]m} +[n{|}ݾ +Kjkmڽ +KZz} +[]m} +[kn{ +[]m} +K[{}꽽 +Kjkm뻺 +Mm}ʽ +[]^} +L\lm +L\l| +K[{|} +K[k{ +K[k{ +n{}ɽ +Mm}ʽ޼ +Mm}ʾʪ +Z[]m}̞ +jkln|ʜ +ln|ʽ +nz{|} +n{}ɽ +ln|ʾ˛ +n} +n{}ټ +n{}ɾ +n}Ϻ +Mm}ڼڼ +kn{ʽ +kn{ڼۜ +[ln| +[\l| +L\l| +[]m|} +K[{|} +Mmz|}̾ +Ll|ʽ޼ +Mmyz|} +Ll|ʾʪ +Z[]m}̞ +jkln|ʜ +MmϺ +ln|ʽ +nz{|} +ln|ʾ˛ +nyz{|} +n{|}ٿ +[\l| +[\l| +K[k{ +KZz| +K[k{ +Kjklڽ +K[{|꽽 +Z[\l +Z[\l껹 +Kjkl뻺 +Ll|ʽ +jklnʜ +Znz|; +jklnʜꪹ +[kn{ +[ln| +[n{| +kn{ʽ +n{|ɽ +Ll|ڼڼ +[n{|}ݾ +kn{ڼۜ +n{|ټ +[\l| +L\l| +[lm| +[]m|} +K[{|} +Mmz|}̾ +Ll|ʽ޼ +Mmyz|} +Ll|ʾʪ +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +MmϺ +jklmnڜ̞ +[\l| +[\l| +K[k{ +KZz| +K[k{ +[km{ +Kjklڽ +K[{|꽽 +Z[\l +jklmʜ +Zmz|; +Z[\l껹 +Kjkl뻺 +Ll|ʽ +jklmʜꪹ +[lm| +[m{| +km{ʽ +m{|ɽ +lm|ʽ +lm|ʾ˛ +Ll|ڼڼ +km{ڼۜ +m{|ټ +myz{|} +yz{|}~ +lmnyz| +m{|}ٿ +{|}~ۯߚ +lmn|ܚ +Z\]m +Ljlm +jlmnʜ +\lmnɜ +\]^} +\]m} +M]m} +L\lm +L\l| +\]m} +L\lm +\]^} +\lmnɜ +Mm}ʽ޼ +ln|ʽ޼ +n|}ɽެ +Z\]m +Ljlm +jlmnʜ +\lmnɜ +\]^} +\]m} +M]m} +L\lm +L\l| +\]m} +L\lm +\]^} +\lmnɜ +Mm}ʽ޼ +ln|ʽ޼ +n|}ɽެ +Mm}ʾʪ +Mm}ڼڼ +ln|ڼۜ +ln|ʾ˟ +n|}ټ +n|}ɾ +Z\]m +Ljlm +jlmnʜ +Y\]mꪹ +Lilmڽ +Mmy{} +ilmnʜ횽 +Mm}ʼ޽ +Mm}ʼڿ +Mm}ʽʪ +Mm}ʽʻ޾ +\lmnɜ +\]^} +\]m} +M]m} +L\lm +L\l| +\]m} +L\lm +\]^} +\lmnɜ +L\l|ڼ +\]m}ڼ +L[{}ڿ +\ln| +[n{}Ͼ +ln|ʼ +ln|ʼ +n|}ɼ +ln|ʼ۟ +n|}ɼ +n|}ɼ +ln|ʽ˞ +ln|ʽ˟ +n|}ɽ +n|}ɽ +Z\]m +Ljlmڽ +jlmnʜ +Y\]mꪹ +Lilmڽ +Mm}ʼ +ilmnʜ횽 +Znz}; +\ln| +\]m} +L\l| +LZz} +ln|ʼ +n|}ɼ +[n{}Ͼ +\ln| +\]m}ڼ +L\l|ڼ +L[{}ڿ +Mm}ʼڿ +Mm}ʽʪ +Mm}ʽʪ޾ +ln|ʼ۟ +n|}ɼ +ln|ʽ˞ +ln|ʽ˟ +n|}ɽ +n|}ɽ +Z[]m +jkmnʜ +Znz}; +Y[]mꪹ +ikmnʜ횽 +[n{}Ͼ +[ln| +[]m}ڼ +Yn}ܿ +Kjkmڽ +KZz} +[]m} +[kn{ +Kikmڽ +Mm}ʼ +K[{}ڿ +L\l|ڼ +KY} +K[k{ +n{}ɼ +Mm}ʼڿ +Mm}ʽʪ +Y[]m}̞ +ikln|ʜ +ln|ʼ۟ +ny{|}̮ +n{}ɼ +ln|ʽ˛ +n{}ɽ +n{}ɽ +n}ߺ +Mm}ʽʻ޾ +kn{ʼ +kn{ʽ˞ +[ln| +[\l|ڼ +L\l|ڼ +[]m|} +K[{|} +[]m|} +KY| +K[{|}ꪼ +Mmy|}̾ +Ll|ʼڿ +Ll|ʽʪ +Y[]m} +ikln|ʜ +Yn|ܿ +ln|ʼ۟ +ny{|} +ln|ʽ˛ +[n{|}ݾ +[n{|} +Mmߺ +Y[\lꪹ +Z[\l +Kjklڽ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +jklnʜ +Znz|; +iklnʜ횽 +[kn{ +kn{ʼ +n{|ɼ +Ll|ʽʾ +kn{ʽ˞ +n{|ɽ +n{|}پ +[\l|ڼ +L\l|ڼ +[lm| +[]m|} +K[{|} +[]m|} +KY| +K[{|}ꪼ +Mmy|}̾ +Ll|ʼڿ +Ll|ʽʪ +Y[]m}̞ +Mmߺ +Y[\lꪹ +Z[\l +Kjklڽ +jklmʜ +Zmz|; +KZz| +K[k{ +[\l| +[km{ +Kiklڽ +Ll|ʼ +iklmʜ횽 +km{ʼ +m{|ɼ +lm|ʼ۟ +lm|ʽ˛ +Ll|ʽʾ +km{ʽ˞ +m{|ɽ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +[m{|} +[lmn|ɛ껺 +[{|}~ٜ +iklmnڜ +m{|}پ +{|}~ۮߚ +lmn|ܚ +[n{} +Z[]m +jkmnʜ +[lmnɜ +[]^} +[]m} +[n{|}ݾ +[]^} +[]m} +K[{} +L\lm +Kjkm +L\l| +K[{|} +M]m} +Mm}ʽ޼ +Z[]m}̞ +jkln|ʜ +nz{|}̮ +ln|ʽ +n{}ɽ +n} +[n{} +Z[]m +jkmnʜ +[lmnɜ +[]^} +[]m} +[n{|}ݾ +[]^} +[]m} +K[{} +L\lm +Kjkm +L\l| +K[{|} +M]m} +Mm}ʽ޼ +Z[]m}̞ +jkln|ʜ +nz{|}̮ +ln|ʽ +n{}ɽ +n} +Mm}ʾʪ +ln|ʾ˛ +n{}ɾ +n{}ټ +n} +Mm}ڼڼ +kn{ڼۛ +[n{} +Z[]m +jkmnʜ +[lmnɜ +Y[]mꪹ +ikmnʜ횽 +[]^} +[]m} +[]m}ڼ +[ln| +[n{|}ݾ +[n{}Ͼ +Yn}ܿ +[]^} +[]m} +K[{} +L\lm +Kjkm +L\l| +L\l|ڼ +K[{|} +K[{}ڿ +KY} +Kikmڽ +Mmyz} +Y[]m} +ikln|ʜ +n{}ɼ +M]m} +Mm}ʼ޽ +Y[]m}̞ +ikln|ʜ +Mm}ʼڿ +Mm}ʽʪ +ny{|}̮ +ln|ʼ۟ +n{}ɼ +ln|ʽ˛ +n{}ɽ +n{}ɽ +n} +Mm}ʽʪ޾ +kn{ʽ˛޾ +Yn}ܿ +Zn} +Zn} +Zn{} +Znz}; +YZ]mꪹ +ijmnʜ횽 +Znz}ξ +Zln| +Z]m}ڼ +Z]^} +Z]m} +Z]m} +Zln| +K[{} +JZz}꽾 +JZ} +JZz}ھ +Jijm뻺 +JZ} +Mmy|}ۼ +Mmy|}̾ +L\l|ڼ +M]m} +L\l| +JY} +Mm}ʼڿ +YZ]m}ݝ +ijln|ʜ꽿 +Mm}ʽʿ +Mm}ʽʾ +nyz{}̬ +n} +nz}ɽ +n} +YZ]m} +YZ]m}̞ +ijln|ʜ +ijln|ʜ +nyz{} +nyz|}̮ +kn{ʽ˞ +ln|ʽ˟ +Yn}ܿ +Znz}ξ +Znz}; +Zn{}ͽ +Zn} +YZ]mꪹ +ijmnʜ횽 +Zln| +Z]m}ڼ +Zkn{ +Z]m} +K[{} +JZz}꽾 +JZ} +JZz}ھ +Jijm뻺 +Mm}ʼ +L\l|ڼ +YZ]m} +ijkn{ʜ +K[k{ +nyz{} +JY} +Mm}ʼڿ +YZ]m}ݝ +ijln|ʜ꽿 +Mm}ʽʿ +Mm}ʽʾ +nyz{}̬ +n} +nz}ɽ +n} +kn{ʽ˞ +ln|ʽ˟ +Yn|ܿ +Znz|}ݾ +Zn{|} +Zn߼ +nyz|}̮ +nyz{|} +n| +n߯ +n{|}پ +n| +nz|ɽ +kn{ʽ˞ +ln|ʽ˟ +ijln|ʜ꽿 +YZ\l|ݝ +Ll|ʼڿ +JY| +Ll|ʽʪ +Ll|ʽʪ޾ +Mm|}ھϾ +YZ]m|} +JZz|} +Z]m|} +K[{|}껼 +Mmy|}̾ +JZz{|} +Z]m|} +Z\l|ڼ +YZ\lꪹ +Znz|; +Zn{|ͽ +Zkn{ +Zn| +ijlnʜ횽 +Z\l| +K[k{ +K[{| +JZz|꽾 +JZ| +Jijl뻺 +Ll|ʼ +YZ\l| +L\l|ڼ +ijkn{ʜ +nyz{| +Zln| +Z\l|ڼ +Zlm| +YZ\lꪹ +Zmz|; +Zm{|ͽ +Zkm{ +Z\l| +Zm| +ijlmʜ횽 +K[k{ +K[{| +JZz|꽾 +JZ| +Jijl뻺 +Ll|ʼ +YZ\l| +ijkm{ʜ +myz{| +L\l|ڼ +JY| +Ll|ʼڿ +YZ\l|ݝ +ijlm|ʜ꽿 +Ll|ʽʪ +Ll|ʽʪ޾ +Mm|}ھϾ +Z]m|} +YZ]m|} +Ym|ܿ +JZz|} +Z]m|} +K[{|}껼 +Mmy|}̾ +JZz{|} +km{ʽ˞ +mz|ɽ +lm|ʽ˟ +m| +m| +myz{|} +yz{|}~Ͼ +ijlmn|ڜ +m߯ +m{|}پ +xyz{|}~Ϛ +{|}~ۮߚ +lmn|ܚ +Zm߼ +Zm{|} +Zmz|}ݾ +Zz|}~ٜ +ijlmnڜ +Z{|}~ٜ +Zlmn|ɛڽ +Zz{|}~Ͼ +Zlmn|ɛھ +[ln| +[ln| +[n{| +jklnʜ +[\l| +L\l| +K[{| +Kjkl +Z[\l +L\l| +[\l| +[]m|} +K[{|} +Mmz|}̾ +Z[]m}̞ +jkln|ʜ +Ll|ʽ޼ +Mmyz|} +nz{|}̮ +ln|ʽ +nyz{|} +[n{|}ݾ +[ln| +[ln| +[n{| +jklnʜ +[\l| +L\l| +K[{| +Kjkl +Z[\l +L\l| +[\l| +[]m|} +K[{|} +Mmz|}̾ +Z[]m}̞ +jkln|ʜ +Ll|ʽ޼ +Mmyz|} +nz{|}̮ +ln|ʽ +nyz{|} +[n{|}ݾ +Ll|ʾʪ +Mm +ln|ʾ˛ +n{|}ٿ +Ll|ڼڼ +kn{ڼۛ +n{|ټ +[ln| +[ln| +[ln| +[n{| +jklnʜ +iklnʜ횽 +ikln|ʜ +[\l| +L\l| +K[{| +Kjkl +Z[\l +Y[\lꪹ +Y[\l| +Kiklڽ +Llyz| +L\l| +[\l| +[]m|} +[\l|ڼ +L\l|ڼ +K[{|} +[]m|} +K[{|}ꪼ +KY| +Mmy|}̾ +Y[]m}̞ +ikln|ʜ +ny{|} +Ll|ʼڻ +Ll|ʽʪ +Mm +Ll|ʽʾ +Yn|ܿ +[n{|} +ln|ʼ۟ +ln|ʽ˛ +kn{ʽ˛޾ +n{|ɽ +[n{|}ݾ +n{|}پ +Znz|}ݾ +Zn| +Zn{| +Zln| +Zln| +Znz|; +ijln|ʜ +ijlnʜ횽 +ijln|ʜ +YZ]m}̞ +nyz|}̮ +Z\l| +Z\l| +Z]m|} +JZz|} +Mmy|}̾ +L\l| +L\l| +K[{| +JZz|꽾 +JZ| +Jijl뻺 +JYZl| +L\l|ڼ +Z\l|ڼ +K[{|}껼 +JZz{|} +Zln| +YZ\l| +YZ\lꪹ +Zn{|} +Zn +JY| +Ll|ʼڻ +YZ\l|ݝ +Ll|ʽʪ +Ll|ʽʪ޾ +Mm|}ھϾ +Z]m|} +YZ]m|} +ijln|ʜ꽿 +Yn|ܿ +kn{ʽ˞ +nz|ɽ +ln|ʽ˟ +n| +n| +nyz{|} +n +n{|}پ +Zkn{ +Zkn{ +Zkn{ +Znz{; +Znz{| +ijknʜꪹ +Znz{}ݾ +Znz +Zn{ +Zn +ijkn{ʜ +nyz{| +nyz{}̮ +nyz߻ +Znz{|̽ +YZ\l| +YZ[k +Jijk뻺 +Lly{| +YZ]m}̞ +JZz{꽽 +K[k{ +K[k{ +Z[k{ +Z[k{ +Z\l +JZz{| +Z]m +JZz{} +Z]mڿ +JZzڼ +K[{ʽ +Mmy +Mmy{}̾ +JZz{|} +K[k{ڼ +Z[k{ڼ +Z\l{| +JZz{|ꪼ +Z]mʿ +Lly{|޼ +YZ\l|ݝ +Kk{ʽʪ޾ +Llxy{| +Mm +YZ]m|} +ijkn{ʜ꽽 +nyz{|ݭ +nxyz{| +kn{ʽ˞ +nyz{|} +n +n{ +Zkn{ +Zkn{ +Zkn{ +Znz{; +Znz{| +ijknʜꪹ +ijkn{ʜ +nyz{| +YZ\l| +YZ[k +Jijk뻺 +Lly{| +JZz{꽽 +K[k{ +K[k{ +Z[k{ +Z[k{ +Z\l +JZz{| +K[k{ڼ +Z[k{ڼ +Z\l{| +JZz{|ꪼ +Z]mʿ +Lly{|̽ +YZ\l|̝ +Kk{ʽʪ޾ +Llxy{| +Mm +Z]mڿ +JZzڼ +K[{ʽ +Mmy +JZz{|} +YZ]m|} +ijkn{ʜ껻 +nyz{|ݭ +nxyz{| +kn{ʽ˞ +nyz{|} +nﯼ +n{ +nyz߻ +Znz{|̽ +Zn +Zn{ +Znz +Zkm{ +Zkm{ +Zkm{ +Zmz{; +Zmz{| +ijkmʜꪹ +Z[k{ +K[k{ +K[k{ +Z[k{ +JZz{꽽 +Z\l +JZz{| +Jijk뻺 +Lly{| +YZ[k +YZ\l| +ijkm{ʜ +myz{| +K[k{ڼ +Z[k{ڼ +Z\l{| +JZz{|ꪼ +Z]mʿ +Lly{|̽ +YZ\l|̝ +ijkm{ʜ껻 +Kk{ʽʪ޾ +Llxy{| +myz{|ݭ +mxyz{| +km{ʽ˞ +Mm +Z]mڿ +JZzڼ +K[{ʽ +Mmy +JZz{|} +YZ]m|} +Zmz{|̽ +myz{|} +yz{|}~ꝿ +ijlmn|ڜ +mﯼ +m{ +xyz{|}~ߚ +kmn{ڪ +myz߻ +ijkmnڜݞ +Zz{}~ٜ̮ +Zkmn{ɛھ +Zmz +Zm{ +Zm +Zkmn{ɛ +Zz{|}~靿 +[\l| +L\l| +[lm| +[]m|} +K[{|} +Mmz|}̾ +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +Ll|ʽ޼ +Mmyz|} +jklmnڜ̞ +[\l| +L\l| +K[{| +[lm| +Kjkl +[m{| +Z[\l +jklmʜ +lm|ʽ +myz{|} +yz{|}~ +lmnyz| +[\l| +L\l| +[lm| +[]m|} +K[{|} +Mmz|}̾ +Z[]m}̞ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +Ll|ʽ޼ +Mmyz|} +jklmnڜ̞ +[\l| +L\l| +K[{| +[lm| +Kjkl +[m{| +Z[\l +jklmʜ +lm|ʽ +myz{|} +yz{|}~ +lmnyz| +Ll|ʾʪ +Mm +lm|ʾ˛ +m{|}ٿ +{|}~ۯߚ +lmn|Ͼܚ +Ll|ڼڼ +km{ڼۛ +m{|ټ +Y[]m}̞ +Mmy|}̾ +[m{|}ݾ +[lmn|ɛ +[{|}~ٜ̮ +[m{|} +[lmn|ɛ껺 +[{|}~ٜ +iklmnڜ̞ +K[{|} +[]m|} +[\l| +L\l| +[lm| +[\l|ڼ +L\l|ڼ +[lm| +[\l| +L\l| +K[{| +[lm| +Kjkl +[m{| +Z[\l +jklmʜ +Y[\lꪹ +Y[\l| +Kiklڽ +Llyz| +iklmʜ횽 +iklm|ʜ +[]m|} +K[{|}ꪼ +KY| +Ll|ʼڻ +Ll|ʽʪ +Mm +lm|ʼ۟ +lm|ʽ˛ +Ll|ʽʾ +km{ʽ˛޾ +m{|ɽ +m{|}پ +{|}~ۮߚ +lmn|οܚ +Zmz|}ݾ +Zz|}~ٜ +YZ]m}̞ +ijlmnڜ̞ +Ym|ܿ +Zm| +Zm{| +Zlm| +Z\l| +Z\l| +Zlm| +Z]m|} +Zmz|; +JZz|} +YZ\l| +ijlm|ʜ +YZ\lꪹ +ijlmʜ횽 +Mmy|}̾ +L\l| +L\l| +K[{| +JZz|꽾 +JZ| +Jijl뻺 +JYZl| +L\l|ڼ +Z\l|ڼ +Zlm| +Zlmn|ɛڽ +Zm{|} +Zm +Zlmn|ɛڽ +Z{|}~ٜ +Zz{|}~ +K[{|}껼 +JZz{|} +JY| +Ll|ʼڻ +YZ\l|ݝ +ijlm|ʜ꽿 +Ll|ʽʪ +Ll|ʽʪ޾ +Mm|}ھϾ +Z]m|} +YZ]m|} +km{ʽ˞ +mz|ɽ +lm|ʽ˟ +m| +m| +myz{|} +yz{|}~ +ijlmn|ڜ +m +m{|}پ +xyz{|}~ +{|}~ۮߚ +lmn|οܚ +Zkm{ +Zkm{ +Zkm{ +Zmz{; +Zmz{| +ijkmʜꪹ +Zmz{}ݾ +Zmz +Zm{ +Zkmn{ɛھ +Zz{}~ٜ̮ +ijkmnڜ̞ +Zm +Zkmn{ɛ +Zz{|}~靿 +Z[k{ +K[k{ +K[k{ +Z[k{ +JZz{꽽 +Z\l +JZz{| +Z]m +Jijk뻺 +JZz{} +Lly{| +Z]mڿ +JZzڼ +K[{ʽ +Mmy +Mmy{}̾ +YZ[k +YZ\l| +ijkm{ʜ +YZ]m}̞ +myz{| +JZz{|} +K[k{ڼ +Z[k{ڼ +Z\l{| +JZz{|ꪼ +Z]mʿ +Lly{|޼ +YZ\l|ݝ +ijkm{ʜ꽽 +Kk{ʽʪ޾ +Llxy{| +myz{|ݭ +mxyz{| +km{ʽ˞ +Mm +myz߻ +Zmz{|̽ +YZ]m|} +myz{|} +yz{|}~ꝿ +ijlmn|ڜ +m +m{ +xyz{|}~ +kmn{οڪ +ijklmڜݝ +Zz{|}ٜ̭ +Zlz{|ݽ +YZ\l|̝ +Zklm{ɛ껺 +Lly{|̽ +JZz{|ꪼ +Z\l{| +Z[k{ڼ +Zkl{ +K[k{ڼ +Kk{ʽʪ޾ +Llxy{| +xyz{|} +lxyz{| +klmxy{Κ +Z[k{ +K[k{ +JZz{꽽 +Zkl{ +Zlz{ͽ +ijklʜ +YZ[k +Jijk뻺 +K[k{ +Z[k{ +Zkl{ +Z\l +JZz{| +Lly{| 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+Xjzٚʼ +Xyzٛʼ +XZjzڼ +JZjzڼ +IYijڼ +JZjz +JZjz +IYij +IYij +XZjz +XZjz +Xijlɛ +Xijlɛڼ +Xjzٚʼ +Xyzٛʼ +Xjzٚʼ +Xyzٛʼ +XZjzڼ +JZjzڼ +IYijڼ +JZjz +IYij +XZjz +XZjz +XZjz +XZjzڼ +JZjz +JZjz +IYij +JZjzڼ +IYijڼ +IYij +Xijkɛ +Xijkɛ +Xijkɛڼ +XZjz +JZjz +IYij +JZjzڼ +IYijڼ +XZjzڼ +Xijkɛ +Xijkɛڼ +XZjz +XZjz +XZjz +JZjz +JZjz +IYij +JZjz +IYij +IYij +Xijkɛ +Xijkɛ +Xijkɛ +XZjz +XZjz +JZjz +JZjz +IYij +IYij +Xijkɛ +Xijkɛ +JZjzڼ +Y[k{ڼ +Yjkz +Y[kz{ʽ +IYyz{ +Kkxz{ +XY[k{ +Ykyz{ +Yjklzɛڼ +Yyz{|ٜ +hijklڜ +Y[k{ +Y[k{ +K[k{ +K[k{ +JZz{ +JZz{껼 +Yjklɛ +Yjklɛ +X[k{ڼ +Xjkz +X[kz{ʽ +JZjzڼ +X[k{ +X[k{ +Xjklɛ +Xjklɛ +IYyz{ +K[k{ +K[k{ +JZz{ +JZz{껼 +Xjklzɛڼ +Xyz{|ٜ +Xkyz{ +Xiklɛ +Xiklɛ +Xijkɜڽ +Xjkz +X[k{ڼ +X[kz{ʽ +Xkyz{ +Xjklzɛڼ +Xyz{|ٜ +JZjzڼ +IYijڼ +IYyz{ʪ +IYik +IYy{ +K[k{ +K[k{ +X[k{ +X[k{ +Xijlɛ +Xijlɛ +Xijkɛڼ +Xjzٚʼ +Xyzٛʼ +XZjzڼ +JZjzڼ +IYijڼ +JZjz +JZjz +IYij +IYij +XZjz +XZjz +XZjz +XZjz +XZjzڼ +JZjz +JZjz +IYij +JZjzڼ +IYij +IYijڼ +Xijkɛ +Xijkɛ +Xijkɛڼ +XZjz +XZjz +JZjz +JZjz +IYij +IYij +Xijkɛ +Xijkɛ +XZjz +Xijkɛ +JZjz +IYij +M]m} +\]m} +L\lm +L[\m +[\]m +\lmnɛ +klmnʛ +M]m} +\]m} +L\lm +L\l| +\]m} +L[\m +L\lm꽽 +[\]m +\lmnɛ +klmnʛ +\lmnɛ껺 +[\]mꪹ +L[\m +klmnʛ횽 +L\l| +\]m} +L[{} +L\l| +\]m} +Lklm +L\lm꽽 +[\]m +klmnʛ +\lmnɛڽ +[\]mꪹ +L[\m뻺 +klmnʛ횽 +\lmnɛڽ +L\l| +\]m} +L\lm +[\]m +L[\mέ +klmnʛ +\lmnɛ +Z\]m +Ljlmڽ +jlmnʛ +Z\]m +Ljlm뻺 +jlmnʛꪹ +[\]m +L[\m +klmnʛ +\lmnɛ +L\lm +L\l| +\]m} +Mmz{}̾ +\lmnɛ +\lmnɛڽ +LZz} +L\l| +\]m} +L\l| +\]m} +L\lm꽽 +jklmn̞ۜ +[]m} +L\l| +L\lm +K[{|} +Mmz|}̾ +Z[]m}ݞ +[m{|}ݾ +[{|}~ٜ̮ +jklmnڜ̞ +[lmnɛ +K[{}꽽 +KZz} +[]m} +[]m} +Kjkm +Kjkm뻺 +K[k{ +K[k{ +Z[]m +jkmnʛ +[kmnɛ +Z[]m +jkmnʛ껹 +[kmnɛ껺 +[\l| +L\l| +[lm} +[\l|} +L\l|} +[lmnɚ +K[kl}ݾ +KZ[l}̮ +Z[\l}ݞ +jklm}ʛ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +jklnʛ껹 +jklnʛ +[klnɛڽ +[klnɛ껺 +Z[\l +Kjkl +Z[\l +KZz| +K[k{ +[\l| +K[k{ +[\l| +K[{|꽽 +Kjkl뻺 +[\l| +L\l| +[lm} +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Z[\l}ݞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +[\l| +[\l| +K[k{ +KZz| +K[k{ +Kjkl +K[{|꽽 +Z[\l +jklmʛ +[klmɛ +Z[\l +Kjkl뻺 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+Zl|}~ٚ +Z{|}~ٛ +Zz{|}~ +Zjlm}ɛ +Zz|}~ٛ +ijlm}ʛ̞ +ijlmnڛ +Zl|}~ٚ +ijklm}ڜ +yz{|}~ +ijl|}~ʻ +ijkm}ʛߟ +Zjkm}ɛ߯ +ijk|~ڛ +Zk{|~̼ٚ +Zz{|~ٛݬ +Zk|~ɚ +YZ[k|̝ +JYZk|̭ +JZjk|ݽ +Z[k{| +Z[k{ +K[k{ +Zkl| +K[k{| +Zkm} +Z[k +K[k +JZjk|}ڼ +JYZk|}ۼ +YZ[k|}ڼ +JZj +Jij뻬 +Zjknɛڽ +ijknʛ +Zk~ +Zj~ +ij~ +Z~ +ijk|}~ʻ +YZ[k +Jijk +JZz{ +K[k{ +Z[k{ +ijkm}ʛߟ +Zjkm}ɛ߯ +YZ[k|̝ +JYZk|̭ +JZjk|ݽ +Z[k{| +Z[k{ +K[k{ +Zkl| +K[k{| +Zkm} +Zk|}ɚ +Z[k +K[k +JZjk|}ڼ +JYZk|}ۼ +YZ[k|}ڼ +Zjkmɛڽ +ijkmʛ +YZ[k +Jijk +JZz{ +K[k{ +Z[k{ +JZj +Jij뻬 +Zk} +Zk|}~ٚ +Zk +Zz{|}~ʼ +ijk|}~ʻ +Zj} +ij}ꯜ +Zk{}~ٚ̾ +Zz{}~̮ٛ +ijkmnڛ̞ +Z[k{ +K[k{ +Zkl| +Z[k{| +K[k{| +JZjk|ݽ +JYZk|̭ +YZ[k|ݝ +ijkl|ʛ̝ +Zjkl|ɛ̭ +ijklmڛ̝ +Zk{|}ٚ +Zz{|}̭ٛ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Zjklɛ +ijklʛ +ijk|}~ڻ +Zz{|}~ڼ +Zkۿ +Zk| +Zk{껼 +Zz{껬 +ijk +Z[k{ +K[k{ +Zkl| +Z[k{| +K[k{| +JZjk|ݽ +JYZk|̭ +YZ[k|ݝ +ijkl|ʛ̝ +Zjkl|ɛ̭ +ijklmڛ̝ +Zk{|}ٚ +Zz{|}̭ٛ +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Zjklɛ +ijklʛ +M]m} +\]m} +L\lm +L\l| +\]m} +L[\m +L\lm +[\]m +\lmnɛ +klmnʛ +\lmnɛ +[\]m +L[\mέ +klmnʛ 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+jlmnʛ +[\]m +L[\m +klmnʛ +\lmnɛ +L\lm +L\l| +\]m} +Mmz{}̾ +\lmnɛ +L\lm +M]m} +\]m} +jklmnۜޯ̞ +Z\]m +Ljlm +jlmnʛ +[\]m +L[\m +klmnʛ +\lmnɛ +Z\]mڼ +L\lm +L\l| +\]m} +L\l|ڼ +\]m}ڼ +L[{}ڿ +Mmz{}޼ +Ljlmۻ +jlmnʛڼ +\lmnɛڻ +\lmnɛ +L\lm +M]m} +\]m} +Mmz{}߼ +jklmnۜޯ̞ +jklmnۜޯ껼 +Z\]m +Ljlm +jlmnʛ +Y\]mꪹ +Lilmڽ +Mmy{} +ilmnʛꪹ +Y\]mޚ +Lilm +Mm}ʼ޽ +Mm}ʼڿ +Mm}ڼʪ +Mmy{}̼ +ilmnʛڻ +\lmnɛڻ +L[{}ڿ +L\l|ڼ +\]m}ڼ +\lmnɛ +\lmnɛ +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm +lmnʼ +lmnʼ +lmnʼڪ +lmnڼʪ +lmnڼʪޞ +Z\]m +Ljlmڽ +jlmnʛ +Y\]mꪹ +Lilmڽ +Mm}ʼ +ilmnʛꪹ +Y\]mޚ +Lilm +ilmnʛڪ +\lmnɛڻ +L[{}ڿ +L\l|ڼ +\]m}ڼ +Mmy{}̼ +Mm}ʼڿ +Mm}ڼʪ +\lmnɛڽ +LZz} +L\l| +\]m} +lmnʼ +lmnڼΚ +lmnʼڪ +lmnڼʪ +[]m}ڼ +L\l|ڼ +K[{}ڿ +KY} +K[{|}ꪼ +Mm}ʼڿ +Mm}ڼʪ +Y[]m}̞ +Ym}ܿ +Y}~ +[m{|} +Z[]m} +iklmnڜݞ +kmnʼڪ +kmnڼʪ +kmnڼΚ +jklmnڜ껼 +[{|}~ٜ +Y[]m횽 +Z[]m +jkmnʛ +[kmnɛ +ikmnʛꪹ +Kjkmڽ +KZz} +[]m} +Kikmڽ +Mm}ʼ +K[k{ +kmnʼ +[lmnɛڻ +Y[]m}ݝ +Mmyz}̼ +m}ɫߺ +}~ɫ߿ +[\l|ڼ +L\l|ڼ +[lm}ڼ +[lmnɚڪ +[\l|} +L\l|} +K[kl} +KZ[l} +Kikl}ݮ +Ll|ʼڻ +Ll|ڼʻ +Y[\l}̞ +iklm}ʛ +ikl}~ڛ +jklm}ʛ껼 +Z[\l} +jklmnڛ껼 +Llyz|} +[klm}ɛ +[l|}~ٚ껼 +[{|}~ٛ +KY| +K[kl}ݾ +[\l|} +L\l|} +Kik +lm}ɼڻ +l|~ɼ +lm}ټʿ +iklm}ʛ껼 +l|~ټ +ikl|~ڛ̜ +Y[\l|ߟ +Llyz|ݼ +lyz|}~ +ijklm}ۜ +yz{|}~ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +ik~گ +Y|~ +iklnʛꪹ +jklnʛ +[klnɛ +Z[\l +Kjklڽ +Y[\lꪹ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +klnʼ +[\l|ڼ +L\l|ڼ +[lm}ڻ +[\l|} +L\l|} +K[kl} +KZ[l} +Kikl}̮ +Ll|ʼڻ +Ll|ڼʻ +Y[\l}̞ +iklm}ʛ +iklmnڛ +jklm}ʛ껼 +Z[\l} +jklmnڛ껼 +Llyz|} +[klm}ɛ +[l|}~ٚ껼 +[{|}~ٛ +KY| +K[kl}ݾ +[\l|} +L\l|} +Kik +lm}ɼڻ +lm}ټʿ +iklm}ʛ껼 +Y[\l|ߟ +Llyz|ݼ +[klm}ɛ̮ +[l|}~ٚ +[{|}~̮ٛ +ijklm}ۜ +yz{|}~߮ +lyz|}~߾ +Y[\lꪹ +Z[\l +Kjklڽ +jklmʛ +[klmɛ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +iklmʛꪹ +klmʼ +Mm}ʼڿ +Mm}ʼ޽ +Mmx{} +Ljlm +Z\]m +jlmnʛ +Y\]mꪹ +Lilmڽ +ilmnʛꪹ +\lmnɛ +\lmnɛ +\lmnɛڻ +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm +L\l|ڼ +\]m}ڼ +L[{}ڿ +lmnʼ +lmnʼ +lmnʼڪ +Mm}ʼڿ +Mm}ʼ +Ljlmڽ +Z\]m +jlmnʛ +Y\]mꪹ +Lilmڽ +ilmnʛꪹ +\lmnɛڽ +LZz} +L\l| +\]m} +\lmnɛڻ +L[{}ڿ +L\l|ڼ +\]m}ڼ +lmnʼ +lmnʼڪ +Mm}ʼڿ +Y[]m} +Ym}ܿ +Y}~ +iklmnڜݞ +Y[]mꪹ +Z[]m +jkmnʛ +[kmnɛ +ikmnʛꪹ +[lmnɛڻ +Kjkmڽ +KZz} +[]m} +Kikmڽ +K[{}ڿ +L\l|ڼ +KY}گ +K[k{ +Mm}ʼ +[]m}ڼ +X[]m} +m} +m} +}~ +}~Ϝ +kmnʼߚ +kmnʼ +Ll|ʼڿ +Kikl}ݮ +Y[\l} +iklm}ʛ +ikl}~ڛ +Llxz|} +Llʬޮ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ껼 +ik~گ +[l|}~ٚ껼 +[{|}~ٛ +Y|~ +[lmnɚڪ +[lm}ڼ +[\l|ڼ +L\l|ڼ +iklnʛꪹ +jklnʛ +[klnɛ +Z[\l +Kjklڽ +Y[\lꪹ +KZz| +K[k{ +[\l| +Kiklڽ +X[\l| +hklm}ʛ +Ll|ʼ +[\l|} +L\l|} +K[kl}ݾ +[\l|} +L\l|} +Kik +KY|گ +K[kl} +hjklm}ۜ +klm} +{|}~ +k~ +{|}~ +kxz{}~ +lm}ɼڻ +l|~ɼ +klnʼ +Ll|ʼڿ +Kikl}̮ +Y[\l}̞ +iklm}ʛ +iklmnڛ +Llxz|} +Llʬޮ +[klm}ɛ̮ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ껼 +[l|}~ٚ껼 +[{|}~ٛ +hjklm}ۜ +klm} +{|}~ڽ +l|}~ٽ +{|}~ڽ +lxz|}~ +K[kl}ݾ +[\l|} +L\l|} +[\l|} +L\l|} +Kik +KY|گ +K[kl} +[\l|ڼ +L\l|ڼ +[lm}ڻ +Y[\lꪹ +Z[\l +Kjklڽ +jklmʛ +[klmɛ +KZz| +K[k{ +[\l| +Kiklڽ +iklmʛꪹ +X[\l| +hklm}ʛ +klmʼ +Ll|ʼ +lm}ɼڿ +Y\]m +Lilmھ +ilmnʛ +Mmxz} +Mm}ʼ޾ +Mm}ʼ +lmnxyʼ +lmnʼ +lmnʼ +\lmnɛھ +\lmnɛ +\lmnɛ껾 +\]m} +L\l| +LZz} +L\l| +\]m} +LZz} +L\l| +\]m} +L[{}꿾 +Y[]m +ikmnʛ +[kmnɛ +[kmnɛ +[lmnɛ껾 +Kikmڽ +Mmxz} +Mm}ʼ޾ +KZz} +[]m} +[]m} +KZz} +K[{}꿾 +L\l| +KY}꯬ +K[k{ +K[k{ +[]m} +kmnxyʼ +kmnʼ +kmnʼ +Ym} +Y[]m}̞ +Y}~ +iklmnڜݞ +m} +m} +}~ +}~ߜ +Y[]m}̝ +Mm}ʼ +X[]m} +iklnʛ +[klnɛ +[klnɛ +[lmnɚꪾ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}̾ +[\l|} +L\l|} +Kik +KY|꯬ +K[kl} +Kikl}̮ +Y[\l}̞ +iklm}ʛ +ikl}~ڛ +Llxz|} +Llڬޮ +[\l| +[\l| +K[k{ +KZz| +K[k{ +KZz| +Kiklڽ +Y[\l +Llxy| +Ll|ʼ +Y[\l|ݝ +iklm}ʛ +X[\l| +hklm}ʛ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ +ik~ꯜ +[l|}~ٚ +[{|}~ٛ +Y|~ +hjklm}ۜ +klm} +{|}~ +k~ +{|}~ +kxz{}~ +lm}ɼ +l|~ɼ +klnʼ +klnxyʼ +Ll|ʼ +Ll|ʼ +Kikl}̮ +Y[\l}̞ +iklm}ʛ +iklmnڛ +Llxz|} +Llڬޮ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ +[l|}~ٚ +[{|}~ٛ +hjklm}ۜ +klm} +{|}~ڽ +l|}~ٽ +{|}~ڽ +lxz|}~ +K[kl}ݾ +[\l|} +L\l|} +[\l|} +L\l|} +Kik +KY|꯬ +K[kl} +[\l| +L\l| +[lm}껾 +[\l| +[\l| +K[k{ +KZz| +K[k{ +KZz| +Kiklڽ +Y[\l +iklmʛ +Llxy| +Ll|ʼ +[klmɛ +[klmɛ +Y[\l|ݝ +iklm}ʛ +klmʼ +klmxyʼ +hklm}ʛ +X[\l| +lm}ɼ +Zjmnɛڽ +YZ]m +ijmnʛ +Zkmnɛή +Zmz{}̼ +Ym} +Y}~ +YZ]m}̝ +Zz{}~ٜݫ +ijkmnڜ̛ +jmnʼ +jmnxyʼ +m} +}~ +m} +m} +}~ +}~ +Jijm +JZz} +Z]m} +JZz} +JZz{} +JY} +Mmxy}ۼ +XZ]m} +XZ]m} +Z]m} +Z]m} +Mm}ʼ +Mm}ʼ +K[k{ +L\l| +K[k{ +Zjlnɛڽ +ijlnʛ +Zklnɛή +YZ\l +Jijl +JZz| +Z\l| +JZz| +K[k{ +L\l| +JZz{| +JY| +Llxy| +XZ\l| +XZ\l| +hjlm}ʛ +lm}ɼ +K[k{ +Z\l| +Z\l| +Zlm} +Z\l|} +JZjl}̾ +Z\l|} +JZj +K[kl} +Jijl} +L\l|} +Jij뻬 +JZz{|}ʻ +Llxy|} +XZ\l|} +Ll|ʼ +Ll|ʼ޾ +Llڬޮ +jlnxyʼ +jlnʼ +ijl|~ڛ +ijlm}ʛ +YZ\l|ݝ +Zjlm}ɛ߯ +Ym} +Y|~ +Zz{|~ٜݫ +hijlm}ۜ +|~ +Zjlm}ɛ +Zz|}~ٛݮ +Zj~ +ijlm}ʛ̞ +Zklm}ɛ +ijl}~ڛ̞ +Z{|}~ٛ +ij~ +Zl|}~ٚ +Z~ +hjklm}ڜ +jlm} +ijklm}ڜ +yz{|}~ +ijl|}~ʪ +m} +|~ +~߼ +{|}~ +j~ +m} +|~ +z|}~ +hjl~ʛ +YZ\l|}ڼ +Zjlmɛڽ +YZ\l +ijlmʛ +Zklmɛή +Zlm} +Z\l| +Z\l| +Zjlm}ɛ߯ +YZ\l|ݝ +ijlm}ʛ +Ym} +JY| +JZz{| +JZz| +JZz| +Z\l| +Jijl +K[k{ +L\l| +Llxy| +XZ\l| +XZ\l| +hjlm}ʛ +lm}ɼ +jlmxyʼ +jlmʼ +hijlm}ۜ +K[k{ +Z\l|} +JZjl}ݾ +Z\l|} +JZj +K[kl} +Jijl} +L\l|} +Jij뻬 +JZz{|}ʻ +Llxy|} +XZ\l|} +Ll|ʼ +Ll|ʼ޾ +Zjlm}ɛ +Zz|}~ٛ +ijlm}ʛ̞ +Zklm}ɛ +ijlmnڛ +Z{|}~ٛ +Zl|}~ٚ +Zz{|}~ +Zl|}~ٚ +hjklm}ڜ +jlm} +ijklm}ڜ +yz{|}~ +ijl|}~ʪ +m} +xyz{|}~ʼ +{|}~ڽ +l|}~ٽ +m} +z|}~ڽ +hjl|}~ +Llڬޮ +YZ\l|}ڼ +Zjknɛڽ 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+K[k{ +Z[k{ +Z[k +Zkl| +Y[k{ +Y[k{ڼ +Ykl|ڼ +Yjklɛ껺 +Y[k{| +Yikl|ɛ +Yl|ܾ +Yjkl|ɛݭ +Yz{|}ٛݭ +Yk{|}ٚݽ +Yyz{|} +hikl|ʛ껼 +XY[k{ +K[k{ +K[k{ڼ +JZz{꽽 +K[k{| +IYyz{ +JZjk|̽ +IY{ڮ +IYyz{|ʻ +Kk{ʼڪ޾ +IXYk{ +Kkxz{| +XY[k{|ڼ +xyz{|} +hijkl|ڜ +hik{|}ʻ +Yikl|ɛ +Yy{|}ٛ +hikl|ʛ +XY[k| +hik|}ڛ +Yk{|}ٚ +IYik| +Y[k +Y[k{ +Ykl| +IXYk| +K[k{ +K[k +Yijl|ɛ +hijl|ʛ +Yijl|ɛ +Yjz|}ٚ +Yyz|}ٛ +hijl|ʛ +hij|}ڛ +XYZj| +IXYj| +IYij| +JZjz| +YZjz| +Yjl| +JZjz +YZjz +JZjz{ +JZjz +Y[k{ +JZjڼ +YZjz{ +IYij{ +YZjڻ +Yjl| +Yj{|ɚ꽾 +Yjl|ڼ +IXYj{ +XYZj{ +IYij{|ڼ +IXYj{|ۼ +XYZj{|ڼ +Yj| +Yj{|}ٚݽ +Yjʼ +Yyz{|}ʼ +hij{|}ʻ +JZjz +JZjz{ +Y[k{ +YZjz{ +IYij{ +Yjk{ +IXYj{ +XYZj{ +Yijk{ɛ +Yjz{|ٚ +Yjz{}ٚ +Yyz{}ٛ +Yyz{|ٛ +hijkmڛ +hijklڛ +hijk{ʛ +JZjz +JZjz{ +YZjz +YZjz{ +IYij{ +Yjk{ +IXYj{ +XYZj{ +Yijk{ɛ +hijk{ʛ +Yj{隼ڼ +Yjڼ +Yyz{|}ڼ +hij{|}ڻ +JZjz +JZjz{ +JZjz +YZjz +JZjz{ +YZjz{ +IYij{ +Y[k{ +YZjz{ +IYij{ +Yjk{ +Yjk{ +IXYj{ +IXYj{ +XYZj{ +Yijk{ɛ +Yjz{|ٚ +Yyz{|ٛ +Yijk{ɛ +hijk{ʛ +Yjz{|ٚ +Yyz{|ٛ +hijklڛ +hijklڛ +hijk{ʛ +XYZj{ +JZjz +JZjz{ +YZjz +YZjz{ +IYij{ +Yjk{ +IXYj{ +XYZj{ +Yijk{ɛ +Yjz{|ٚ +Yyz{|ٛ +hijk{ʛ +hijklڛ +M]m} +\]m} +L\lm +L[\m +[\]m +\lmnɛ +klmnʛ +Mmz{}̾ +jklmnۜݞ +M]m} +\]m} +L\lm +L\l| +\]m} +L[\m +L\lm꽽 +[\]m +\lmnɛ +klmnʛ +\lmnɛ껺 +[\]mꪹ +Mmz{}̾ +L[\m뻺 +klmnʛ횽 +Mmz{} +jklmnۜݞ +jklmnۜ껼 +Mmy{}޼ +Mmz{} +L[\m뻺 +[\]mꪹ +klmnʛꪹ +\lmnɛ껺 +L\lm꽽 +L\l| +\]m} +Mm}ʾ޼ +L[\m +L\lm +M]m} +\]m} +[\]m +\lmnɛ +klmnʛ +jklmnۜ +lmnʽ +lmnʾޜ +Z\]m +Ljlm뻺 +jlmnʛ껹 +Z\]m +Ljlmڽ +jlmnʛ +Mm}ʽ +\lmnɛڽ +LZz} +L\l| +\]m} +L\l| +L\l| +\]m} +L\lm꽽 +\]m} +L\lm +lmnʽ +\lmnɛڽ +\lmnɛ +Mm}ʽ޼ +lmnʽޜ +[]m} +L\l| +L\lm +K[{}꽽 +[]m} +Kjkm뻺 +K[{|} +K[k{ +K[k{ +[]m} +KZz} +Kjkmڽ +Mm}ʽ +Z[]m +jkmnʛ +[kmnɛ +Z[]m +jkmnʛ껹 +[kmnɛ껺 +[lmnɛ +kmnʽ +[m{|}ݾ +Z[]m}̞ +[{|}~ٜ̮ +jklmnڜ̞ +kmnʽޜ +Mm}ʽ޼ +m} +}~ +[\l| +L\l| +[lm} +[\l|} +L\l|} +[lmnɚ +K[kl}ݾ +KZ[l}̮ +Ll|ʽ޼ +Llyz|} +Z[\l}̞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +jklnʛ껹 +[klnɛ껺 +[\l| +K[k{ +K[{|꽽 +Kjkl뻺 +Z[\l +K[k{ +[\l| +KZz| +Kjklڽ +Z[\l +Ll|ʽ +jklnʛ +[klnɛ +klnʽ +lm}ɽ +l|~ɽ +lyz|}~ +ijklm}ۜ +yz{|}~ +[\l| +L\l| +[lm} +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Ll|ʽ޼ +Llyz|} +Z[\l}̞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +[\l| +K[k{ +K[{|꽽 +Kjkl뻺 +Z[\l +jklmʛ껹 +[klmɛ껺 +K[k{ +[\l| +KZz| +Kjklڽ +Z[\l +jklmʛ +[klmɛ +Ll|ʽ +klmʽ +lm}ɽ +ijklm}ۜ +yz{|}~ +lyz|}~ +Mmy{}޼ +Mm}ʾ޽ +Mm}ڼ껾 +L[\m +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm꽽 +[\]m +\lmnɛ +klmnʛ +\lmnɛ껺 +[\]m횽 +L[\m뻺 +klmnʛ횽 +lmnʽ +lmnʾ +lmnڼ껞 +Z\]m +Ljlmڽ +jlmnʛ +Z\]m껹 +Ljlm뻺 +Mm}ʽ +jlmnʛꪹ +Mm}ʾ +Mm}ڼ +Mm}ʽ޼ +Mm}ʾڪ +\lmnɛڽ +\lmnɛڽ +\lmnɛ +LZz} +L\l| +\]m} +L\l| +\]m} +L\lm꽿 +L\l| +\]m} +L\lm +lmnʽ +lmnʾ +lmnڼꪞ +lmnʽޜ +lmnʾڻ +Z[]m +jkmnʛ +[kmnɛ +Z[]m +jkmnʛꪹ +[kmnɛ껺 +[lmnɛ +Kjkmڽ +KZz} +[]m} +[]m} +K[{}꽽 +Kjkm뻺 +Mm}ʽ +L\lm +L\l| +K[{|} +Mm}ʾ +Mm}ڼ +K[k{ +K[k{ +kmnʽ +kmnʾ +kmnڼ +kmnʽޜ +jklmnڜ̞ +[{|}~ٜ̮ +kmnʾڻ +[m{|}ݾ +Z[]m}̞ +[]m} +Mm}ʽ޼ +Mm}ʾڪ +m} +}~ +m} +}~Ϝ +jklnʛ +[klnɛ +jklnʛ껹 +[klnɛ껺 +[lmnɚ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}ݾ +KZ[l}ݮ +Ll|ʽ޼ +Llyz|} +Ll|ʾڪ +Z[\l}̞ +jklm}ʛ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +Llʬޮ +Z[\l +Kjklڽ +Z[\l껹 +KZz| +K[k{ +[\l| +K[k{ +[\l| +K[{|꽽 +Kjkl뻺 +Ll|ʽ +Ll|ʾ +Ll|ڼ +klnʽ +klnʾ +klnڼꪞ +l|~ɽ +lm}ɽ +lm}ɾڪ +lyz|}~ +ijklm}ۜ +yz{|}~ +klm} +{|}~ +k~ +l|~ɾڪ +[\l| +L\l| +[lm} +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Ll|ʽ޼ +Llyz|} +Ll|ʾڪ +Z[\l}̞ +jklm}ʛ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +Llʬޮ +[\l| +[\l| +K[k{ +KZz| +K[k{ +Kjklڽ +K[{|꽽 +Z[\l +jklmʛ +[klmɛ +Z[\l껹 +Kjkl뻺 +Ll|ʽ +jklmʛꪹ +[klmɛ껺 +Ll|ʾ +Ll|ڼ +klmʽ +klmʾ +klmڼꪞ +lm}ɽ +lm}ɾڪ +ijklm}ۜ +yz{|}~ +lyz|}~ +klm} +{|}~ڿ +l|}~ٿ +Y\]m +Lilmھ +ilmnʛ +\lmnɛھ +\lmnɛ +\lmnɛ +\]m} +L\l| +LZz} +L\l| +\]m} +LZz} +L\l| +\]m} +L[{}꿾 +Mm}ʽ޾ +Mm}ʼ +Mm}ʽ +lmnʼ +lmnʽ +lmnʽ +Y[]m +ikmnʛ +[kmnɛ +[kmnɛ +[lmnɛ +Kikmڽ +KZz} +[]m} +[]m} +KZz} +K[{}꿾 +L\l| +KY}꯬ +K[k{ +K[k{ +[]m} +Mm}ʼ +Mm}ʽ +Y[]m}̞ +Ym} +Y}~ +iklmnڜݞ +kmnʼ +kmnʽ +Y[]m}ݝ +Mm}ʽ޾ +kmnʽ +m} +}~ߜ +iklnʛ +[klnɛ +[klnɛ +[lmnɚꪾ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}̾ +[\l|} +L\l|} +Kik +KY|꯬ +K[kl} +Kikl}̮ +Ll|ʼ +Ll|ʽ +Y[\l}̞ +iklm}ʛ +ikl}~ڛ +Llڬޮ +[\l| +[\l| +K[k{ +KZz| +K[k{ +KZz| +Kiklڽ +Y[\l +Y[\l|ݝ +iklm}ʛ +lm}ɼ +l|~ɼ +lm}ɽ +l|~ɽ +k~ +klm} +{|}~ +Ll|ʽ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ +ik~ꯜ +[l|}~ٚ +[{|}~ٛ +Y|~ +klnʽ +[\l| +L\l| +[lm} +[\l|} +L\l|} +K[kl}ݾ +[\l|} +L\l|} +Kik +KY|꯬ +K[kl} +Kikl}̮ +Ll|ʼ +Ll|ʽ +Y[\l}̞ +iklm}ʛ +iklmnڛ +Llڬޮ +[\l| +[\l| +K[k{ +KZz| +K[k{ +KZz| +Kiklڽ +Y[\l +iklmʛ +[klmɛ +[klmɛ +Y[\l|ݝ +iklm}ʛ +lm}ɼ +lm}ɽ +klmʽ +Ll|ʽ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ +[l|}~ٚ +[{|}~ٛ +klm} +{|}~ھ +l|}~پ +Zjmnɛڽ +YZ]m +ijmnʛ +Zkmnɛ +Zmz{}̼ +Ym} +Y}~ +YZ]m}ݝ +Zz{}~ٜݫ +ijkmnڜ +jmnʽ +Mm}ʼ +JY} +JZz{} +Mm}ʽ +JZz} +JZz} +Z]m} +Jijm +Z]m} +Z]m} +Mm}ʽ +K[k{ +L\l| +K[k{ +m} +}~ +m} +}~ +Zjlnɛڽ +ijlnʛ +Zklnɛή +YZ\l +Jijl +JZz| +Z\l| +JZz| +K[k{ +L\l| +JZz{| +JY| +Ll|ʼ +Ll|ʽ +Llڬޮ +K[k{ +Z\l| +Z\l| +Zlm} +Z\l|} +JZjl}̾ +Z\l|} +JZj +K[kl} +Jijl} +L\l|} +Jij뻬 +JZz{|}ʻ +YZ\l|ݝ +ijlm}ʛ +Zjlm}ɛ߯ +ijl|~ڛ +Ym} +Y|~ +Zz{|~ٜݫ +jlnʽ +Ll|ʽ޾ +hijlm}ۜ +|~ +Zjlm}ɛ +Zz|}~ٛݮ +Zj~ +ijlm}ʛ̞ +Zklm}ɛ +ijl}~ڛ̞ +Z{|}~ٛ +ij~ +Zl|}~ٚ +Z~ +ijklm}ڜ +yz{|}~ +ijl|}~ʻ +jlm} +m} +|~ +~߼ +{|}~ +j~ +lm}ɽ +YZ\l|}ڼ +Zjlmɛڽ +YZ\l +ijlmʛ +Zklmɛ +Zlm} +Z\l| +Z\l| +Zjlm}ɛ߯ +YZ\l|ݝ +ijlm}ʛ +Ym} +JY| +Ll|ʼ +JZz{| +Ll|ʽ +JZz| +JZz| +Z\l| +Jijl +K[k{ +L\l| +Llڬޮ +K[k{ +Z\l|} +JZjl}ݾ +Z\l|} +JZj +K[kl} +Jijl} +L\l|} +Jij뻬 +JZz{|}ʪ +Ll|ʽ޾ +jlmʽ +hijlm}ۜ +Zjlm}ɛ +Zz|}~ٛ +ijlm}ʛ̞ +Zklm}ɛ +ijlmnڛ +Z{|}~ٛ +Zl|}~ٚ +Zz{|}~ +Zl|}~ٚ +ijklm}ڜ +yz{|}~ +ijl|}~ʻ +jlm} +m} +xyz{|}~ʼ +{|}~ھ +l|}~پ +lm}ɽ +YZ\l|}ڼ +Zjknɛڽ +ijknʛ +Zk|~ɚ +Zk{|~̼ٚ +Zjkm}ɛ߯ +ijkm}ʛݝ +ijk|~ڛ̜ +Zz{|~ٛݬ +YZ[k|̝ +JYZk|ݭ +JZjk|ݽ +Z[k{| +Z[k{ +K[k{ +Zkl| +K[k{| +Zkm} +Kk{ʽ޾ +Kkxy{| +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Z[k +K[k +JZj +Jij뻬 +kl|ɽ +hijkm}ۜ +xyz{|~ +jxyz|~ +k{~ɽ +JZjk|}ڼ +Kk +Zj~ +ij~ +Zk~ +Z~ +ijk|}~ʪ +j~ +~ +km}ɽ +YZ[k|}ڼ +ijkm}ʛݝ +Zjkm}ɛ߯ +YZ[k|̝ +JYZk|ݭ +JZjk|ݽ +Z[k{| +Z[k{ +K[k{ +Zkl| +K[k{| +Zkm} +Zk|}ɚ +Kk{ʽ޾ +Kkxy{| +Zjkmɛڽ +ijkmʛ +YZ[k +Jijk +JZz{ +K[k{ +Z[k{ +Z[k +K[k +JZj +Jij뻬 +kl|ɽ +k{}ɽ +hijkm}ۜ +JZjk|}ڼ +Kk +km}ɽ +YZ[k|}ڼ +ij}ꯜ +Zj} +Zk} +Zk|}~ٚ +Zk +Zz{|}~ʼ +ijk|}~ʪ +Zk{}~ٚ̾ +Zz{}~̮ٛ +ijkmnڛ̞ +j} +kxy{|}~ܼ +k|}~پ +xyz{|}~ڼ +Z[k{ +K[k{ +Zkl| +Z[k{| +K[k{| +JZjk|ݽ +JYZk|̭ +YZ[k|̝ +ijkl|ʛ̝ +Zjkl|ɛ̭ +ijklmڛ̝ +Zk{|}ٚ +Zz{|}̭ٛ +Kk{ʽ޾ +Kkxy{| +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Zjklɛ +ijklʛ +hijkl|ۜ +xyz{|}ڟ +kxy{|}ۯ +kl|ɽ +ijk|}~ڪ +Zz{|}~ڼ +Zkۿ +Zk| +xyz{|}~ڟ +kxy{|}~ۯ +k| +Zk{껼 +Zz{껬 +ijk +Z[k{ +K[k{ +Zkl| +Z[k{| +K[k{| +JZjk|ݽ +JYZk|̭ +YZ[k|̝ +ijkl|ʛ̝ +Zjkl|ɛ̭ +ijklmڛ̝ +Zk{|}ٚ +Zz{|}̭ٛ +Kk{ʽ޾ +Kkxy{| +Z[k{ +K[k{ +JZz{ +Jijk +YZ[k +Zjklɛ +ijklʛ +hijkl|ۜ +xyz{|}ڟ +kxy{|}ۯ +kl|ɽ +M]m} +\]m} +L\lm +L[\m +[\]m +\lmnɛ +klmnʛ +Mmz{}̾ +Mm}ʾ޼ +jklmnۜݞ +lmnʾޜ +M]m} +\]m} +L\lm +L[\m +[\]m +\lmnɛ +klmnʛ +Mmz{}̾ +Mm}ʾ޼ +Mm}ڼڼ +jklmnۜݞ +lmnʾޜ +lmnڼڪ +Mmy{}̾ +L[\m +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm꽽 +[\]m +\lmnɛ +klmnʛ +\lmnɛ껺 +[\]mꪹ +L[\m뻺 +klmnʛ횽 +lmnʽ +Mm}ڼڼ +lmnڼڪ +Z\]m +Ljlmڽ +jlmnʛ +Z\]m +Ljlm뻺 +Mm}ʽ +jlmnʛꪹ +\lmnɛڽ +\lmnɛڽ +\lmnɛ +LZz} +L\l| +\]m} +L\l| +\]m} +L\lm꽽 +L\l| +\]m} +L\lm +lmnʽ +Mm}ʽ޼ +Mm}ʾʪ +Mm}ڼڼ +lmnʽޜ +lmnʾʻ +lmnڼܚ +Z[]m +jkmnʛ +[kmnɛ +Z[]m +jkmnʛ껹 +[kmnɛ껺 +[lmnɛ +Kjkmڽ +KZz} +[]m} +[]m} +K[{}꽽 +Kjkm뻺 +Mm}ʽ +L\lm +L\l| +K[{|} +K[k{ +K[k{ +kmnʽ +[]m} +[m{|}ݾ +Z[]m}̞ +[{|}~ٜ̮ +jklmnڜ̞ +kmnʽޜ +kmnʾʻ +kmnڼܚ +Mm}ʽ޼ +Mm}ʾʪ +Mm}ڼڼ +m} +}~ +m}Ϻ +}~Ͽ +jklnʛ +[klnɛ +jklnʛ껹 +[klnɛ껺 +[lmnɚ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Ll|ʽ޼ +Llyz|} +Ll|ʾʪ +Z[\l}̞ +jklm}ʛ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +LlϺޮ +Z[\l +Kjklڽ +Z[\l +KZz| +K[k{ +[\l| +K[k{ +[\l| +K[{|꽽 +Kjkl뻺 +Ll|ʽ +klnʽ +lm}ɽ +l|~ɽ +lm}ɾʪ +lyz|}~ +ijklm}ۜ +yz{|}~ +klm}ڼ +{|}~ߚ +k~Ͼ +l|~ɾʪ +klnڼܚ +Ll|ڼڼ +[\l| +L\l| +[lm} +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Ll|ʽ޼ +Llyz|} +Ll|ʾʪ +Z[\l}̞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +LlϺޮ +[\l| +[\l| +K[k{ +KZz| +K[k{ +Kjklڽ +K[{|꽽 +Z[\l +jklmʛ +[klmɛ +Z[\l +Kjkl뻺 +Ll|ʽ +jklmʛ껹 +[klmɛ껺 +klmʽ +lm}ɽ +lm}ɾʪ +Ll|ڼڼ +ijklm}ۜ +yz{|}~ +lyz|}~ +klm}ڼ +{|}~ڿߚ +l|}~ٿ +klmڼܚ +Z\]m +Ljlm +jlmnʛ +\lmnɛ +\lmnɛ +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm +Mm}ʽ޼ +lmnʽޜ +Z\]m +Ljlm +jlmnʛ +\lmnɛ +\lmnɛ +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm +Mm}ʽ޼ +Mm}ʾʪ +Mm}ڼڼ +lmnʽޜ +lmnʾʻ +lmnڼڪ +Z\]m +Ljlm +jlmnʛ +Y\]mꪹ +Lilmڽ +Mmy{} +ilmnʛꪹ +Mm}ʼ޽ +Mm}ʼڿ +Mm}ʽʪ +Mm}ʽʻ޾ +\lmnɛ +\lmnɛ +\lmnɛڻ +L\lm +M]m} +\]m} +L\l| +\]m} +L\lm +L\l|ڼ +\]m}ڼ +L[{}ڿ +lmnʼ +lmnʼ +lmnʼڪ +lmnʽʻ +lmnʽʪޞ +Z\]m +Ljlmڽ +jlmnʛ +Y\]mꪹ +Lilmھ +Mm}ʼ +ilmnʛꪹ +\lmnɛڽ +LZz} +L\l| +\]m} +lmnʼ +\lmnɛڻ +L[{}ڿ +L\l|ڼ +\]m}ڼ +Mm}ʼڿ +Mm}ʽʪ +Mm}ʽʪ޾ +lmnʼڪ +lmnʽʻ +lmnʽΚ +Z[]m +jkmnʛ +[kmnɛ +Y[]m횽 +ikmnʛꪹ +[lmnɛڻ +Kjkmڽ +KZz} +[]m} +Kikmڽ +Mm}ʼ +K[{}ڿ +L\l|ڼ +KY} +K[k{ +kmnʼ +[]m}ڼ +Ym}ܿ +Y[]m}̞ +Y}~ +iklmnڜݞ +kmnʼߚ +kmnʽʻ +kmnʽΚ +Mm}ʼڿ +Mm}ʽʪ +Mm}ʽʻ޾ +m}ߺ +}~߿ +jklnʛ +[klnɛ +iklnʛ횽 +[lmnɚڪ +[lm}ڼ +[\l|ڼ +L\l|ڼ +Z[\l +Kjklڽ +Y[\lꪹ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +klnʼ +[\l|} +L\l|} +K[kl}ݾ +[\l|} +L\l|} +Kik +KY| +K[kl} +Kikl}̮ +Ll|ʼڿ +Ll|ʽʪ +Y[\l}̞ +iklm}ʛ +ikl}~ڛ +Llߺޮ +lm}ɼڻ +l|~ɼ +lm}ɽʪ +l|~ɽʪ +klnʽΚ +k~߾ +klm}ڼ +{|}~ߚ +Ll|ʽʾ +[klm}ɛ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ껼 +ik~گ +[l|}~ٚ껼 +[{|}~ٛ +Y|~ +[\l|ڼ +L\l|ڼ +[lm}ڻ +[\l|} +L\l|} +K[kl}ݾ +[\l|} +L\l|} +Kik +KY| +K[kl} +Kikl}̮ +Ll|ʼڿ +Ll|ʽʪ +Y[\l}̞ +iklm}ʛ +iklmnڛ +Llߺޮ +Y[\lꪹ +Z[\l +Kjklڽ +jklmʛ +[klmɛ +KZz| +K[k{ +[\l| +Kiklڽ +Ll|ʼ +iklmʛꪹ +klmʼ +lm}ɼڿ +lm}ɽʪ +Ll|ʽʾ +[klm}ɛ̮ +[l|}~ٚ +[{|}~̮ٛ +[klm}ɛ +[l|}~ٚ껼 +[{|}~ٛ +klmʽΚ +klm}ڼ +{|}~ھߚ +l|}~پ +[kmnɛ +Z[]m +jkmnʛ +[lmnɛ +[m{|}ݾ +Z[]m}̞ +[{|}~ٜ޿̮ +jklmnڜ޿̞ +kmnʽޜ +Mm}ʽ޼ +Kjkm +K[{} +[]m} +L\lm +L\l| +K[{|} +M]m} +[]m} +m} +}~ +[kmnɛ +Z[]m +jkmnʛ +[lmnɛ +[m{|}ݾ +Z[]m}̞ +[{|}~ٜ޿̮ +jklmnڜ޿̞ +kmnʽޜ +Mm}ʽ޼ +Kjkm +K[{} +[]m} +L\lm +L\l| +K[{|} +M]m} +[]m} +m} +}~ +m} +}~ +Mm}ʾʪ +kmnʾʻ +kmnڼܚ +Mm}ڼڼ +[kmnɛ +Z[]m +jkmnʛ +[lmnɛ +Y[]mꪹ +ikmnʛꪹ +[lmnɛڻ +[m{|}ݾ +[{|}~ٜ޿̮ +Ym}ܿ +Y}~ +Y[]m}̞ +Mm}ʼ޽ +Mm}ʼڿ +Mm}ʽʪ +Kjkm +K[{} +[]m} +L\lm +L\l| +L\l|ڼ +K[{|} +K[{}ڿ +KY} +Kikmڽ +Mmyz} +Y[]m} +M]m} +[]m} +[]m}ڼ +kmnʼ +iklmnڜ޿̞ +Mm}ʽʪ޾ +kmnʼڪ +kmnʽʻ +kmnʽΚ +m} +}~ +Zkmnɛ +Zjmnɛڽ +YZ]mꪹ +ijmnʛꪹ +Zlmnɛ +Zm} +Zm} +Z}~ +YZ]m} +Z}~ +YZ]m}̞ +ijkmnڜ +ijlmnڜ޿ +Ym}ܿ +Y}~ +YZ]m}ݝ +Mm}ʼڿ +JY} +Mm}ʽʿ +Mm}ʽʾ +Mmy|}̾ +JZ} +JZ} +K[{} +JZz}꽾 +JZz}ھ +Jijm뻺 +Mmy|}ۼ +L\l|ڼ +M]m} +L\l| +Z]m} +Z]m} +Z]m}ڼ +ijkmnڜ̛ +jmnʽΚ +m} +m} +}~ +}~ +Zkmnɛڽ +Zjmnɛڽ +YZ]m횽 +ijmnʛꪹ +Zlmnɛ +Zm} +Z}~ +ijkmnڜ +YZ]m} +Mm}ʼ +JZ} +K[{} +JZz}꽾 +JZz}ھ +Jijm뻺 +L\l|ڼ +K[k{ +Z]m} +JY} +Mm}ʼڿ +YZ]m}ݝ +Mm}ʽʿ +Mm}ʽʾ +Ym}ܿ +Y}~ +Z]m}ڼ +ijkmnڜ껼 +jmnʽΚ +m} +m} +}~ +}~ￜ +Zklnɛڽ +Zjlnɛڽ +ijlnʛ횽 +Zlmnɚڿ +Zlm}ڼ +Z\l|ڼ +Z|~ +ijklnڜ +Zl| +YZ\l| +Ll|ʼ +JZ| +K[{| +K[k{ +JZz|꽾 +Jijl뻺 +Z\l| +YZ\lꪹ +L\l|ڼ +Zj~ +Zjlm}ɛ +Zz|}~ٛݮ +ijlm}ʛ̞ +Zklm}ɛ껼 +ijl}~ڛ̞ +Z{|}~ٛ +ij~ܟ +Zl|}~ٚ +Z~߼ +Ym}ܿ +Y|~ +JY| +Ll|ʼڿ +YZ\l|ݝ +ijlm}ʛꪼ +Ll|ʽʪ +Ll|ʽʪ޾ +ijl|~ڛ +jlnʽΚ +Llߺޮ +Z\l|} +YZ\l|} +JZjl}̾ +Z\l|} +JZjڼ +K[kl} +Jijl} +L\l|} +Jijۻ +JZz{|} +lm}ɽʿ +hijlm}ۜ +m}ﺬ +ijklm}ڜ +yz{|}~ +ijl|}~ +jlm}ڼ +|~ￜ +~߯ +{|}~ߚ +j~ +|~ +Z\l|ڼ +Zlm}ڼ +YZ\lꪹ +Zjlmɛڽ +Zklmɛڽ +ijlmʛꪹ +Zl| +Z|} +YZ\l| +ijklmڜ +Ll|ʼ +JZ| +K[{| +K[k{ +JZz|꽾 +Jijl뻺 +Z\l| +L\l|ڼ +JY| +Ll|ʼڿ +YZ\l|ݝ +ijlm}ʛꪼ +Ll|ʽʪ +Ll|ʽʪ޾ +Llߺޮ +Z\l|} +YZ\l|} +Ym}ܿ +JZjl}ݾ +Z\l|} +JZjڼ +K[kl} +Jijl} +L\l|} +Jijۻ +JZz{|} +lm}ɽʿ +jlmʽΚ +hijlm}ۜ +m}ﺬ +ijklm}ڜ +yz{|}~߾ +ijl|}~ +jlm}ڼ +xyz{|}~Ϛ +{|}~ھߚ +l|}~پ +Zz{|}~߾ +Z{|}~ٛ +Zz|}~ٛ +Zjlm}ɛ +ijlm}ʛ̞ +Zklm}ɛ +ijlmnڛ +Zl|}~ٚ +Zl|}~ٚ +[klnɛ +jklnʛ +[lmnɚ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Z[\l}̞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +Ll|ʽ޼ +Llyz|} +Z[\l +Kjkl +K[{| +L\l| +[\l| +ijklm}ۜ +yz{|}~ +lyz|}~ +l|~ɽ +lm}ɽ +[klnɛ +jklnʛ +[lmnɚ +[lm} +[\l| +L\l| +[\l|} +L\l|} +K[kl}ݾ +KZ[l}̮ +Z[\l}̞ +jklm}ʛ̞ +[klm}ɛ̮ +jklmnڛ̞ +[l|}~ٚ +[{|}~̮ٛ +Ll|ʽ޼ +Llyz|} +Z[\l +Kjkl +K[{| +L\l| +[\l| +ijklm}ۜ +yz{|}~ +lyz|}~ +l|~ɽ +lm}ɽ +Ll|ʾʪ +Llޮ +klm}ڼ +{|}~Ͼߚ +k~ +l|~ɾʪ +lm}ɾʪ +klnڼڪ +Ll|ڼڼ +iklm}ʛ +Y[\l}̞ +ikl}~ڛ +Kikl}̮ +[klm}ɛ̮ +[l|}~ٚ +[{|}~̮ٛ +[lmnɚ +[klnɛ +jklnʛ +iklnʛꪹ +[lm} +[\l| +L\l| +[\l|} +[\l|ڼ +L\l|} +L\l|ڼ +[lm}ڼ +K[kl}ݾ +[lmnɚڪ +Z[\l +Kjkl +Y[\lꪹ +Y[\l| +K[{| +L\l| +[\l| +Kiklڽ +Llyz| +iklm}ʛ +ikl|~ڛ +[\l|} +L\l|} +K[kl} +Kik +KY|گ +[klm}ɛ껼 +[l|}~ٚ껼 +[{|}~ٛ +ik~گ +Y|~ +Ll|ʼڻ +Ll|ʽʪ +Llޮ +lm}ɼڻ +l|~ɼ +lm}ɽʪ +l|~ɽʪ +klnʽʪޞ +k~ +klm}ڼ +{|}~οߚ +Ll|ʽʾ +Zjlm}ɛ +Zz|}~ٛݮ +ijlm}ʛ̞ +YZ\l}̞ +ijl}~ڛ̞ +Ym}ܿ +Y|~ +Zjlm}ɛ +Z|~ +YZ\l| +ijlm}ʛ +ijl|~ڛ +YZ\lꪹ +Zklnɛ +Zjlnɛڽ +ijlnʛꪹ +Zlmnɚڿ +Zlm}ڼ +Z\l|ڼ +Zl|}~ٚ̾ +Zj~ +ij~ܟ 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+}~٬ܜ +}~ɫ˟ +Zkmnɛ +Zkmnɛڽ +Zm} +Z}~ +ijkmnڜ +YZ]m}ݞ +Mmy{}̾ +JZ} +K[{} +K[k{ +K[k{ +L\l| +Z]m} +K[{}꽽 +Z]m} +Z]m} +JZ} +Mm}ʽ +YZ]m} +Mm}ʾʿ +Mm}ڼڼ +Zm} +Z}~ެ +ijkmnڜݹ +kmnڼܚ +m} +}~ +m}Ϻ +}~Ͽ +Zklnɛ +Zklnɛڽ +Z|~ +ijklnڜ̞ +Zl| +YZ\l| +Ll|ʽ +JZ| +K[{| +K[k{ +Z\l| +K[k{ +L\l| +K[{|꽽 +L\l|} +K[kl}̾ +JZ| +Ll|ʽ޼ +JZz{|} +YZ\l| +ijlm}ʛ +YZ\l|} +Lly{|} +Ll|ʾʪ +Ll|ڼڼ +ijl|~ڛ +LlϺޮ +ijl|}~ +ijklm}ڜ +yz{|}~ +klnڼܚ +Z\l| +Z\l| +Zlm} +Z\l|} +Zm} +Zklm}ɛ̮ +Z{|}~̮ٛ +Zl|}~ٚ̾ +Z|~ެ +Z~ +jlm}ڼ +m}Ϻ +{|}~ߚ +j~Ͻ +|~Ͽ +~ +lm}ɾʿ +Z\l| +Z\l| +Zlm} +Z\l|} +Zklmɛ +Z\l| +K[k{ +K[{| +JZ| +Ll|ʽ +YZ\l| +Zl| +Z|} +ijklmڜ̞ +K[k{ +L\l| +K[{|꽽 +L\l|} +K[kl}̾ +JZ| +Ll|ʽ޼ +JZz{|} +YZ\l| +ijlm}ʛ +YZ\l|} +Lly{|} +Ll|ʾʪ +Ll|ڼڼ +LlϺޮ +Zklmɛڽ +Zm} +Zklm}ɛ̮ +Z{|}~̮ٛ +Zl|}~ٚ̾ +Zz{|}~ +lm}ɾʿ +klmڼܚ +ijklm}ڜ +yz{|}~ +ijl|}~ +jlm}ڼ +m}Ϻ +{|}~ڿߚ +l|}~ٿ +xyz{|}~쯚 +Z]m} +M]m} +L\lm +K[{|} +JZ} +Mm}ʾ +YZ]m} +Zm} +Zm{|}ݾ +Z{|}~ٜݮ +Z}~ެ +Zlmnɛ +ijkmnڜݹ +m} +}~ +Z]m} +M]m} +L\lm +K[{|} +JZ} +Mm}ʾ +YZ]m} +Mm}ڼڼ +Zm} +Zm{|}ݾ +Z{|}~ٜݮ +Z}~ެ +Zlmnɛ +ijkmnڜݹ +m} +}~ +m}٬ +m}ɫʿ +}~٬ܜ +}~ɫ˟ +kmnڼܚ +Y]m} +Ylmnɛ +Ym{|}ݾ +Ym}޼ +Y{|}~ٜݮ +Ym}ݼ +Y}~ެ +Y}~ +XY]m} +Mm}ڼڼ +IY}ڬ +JZ} +K[{|} +L\lm +M]m} +hikmnڜ +m} +m}ɫʿ +}~ +}~ɫ˟ +Y]m} +Y]m} +JZ} +L\lm +M]m} +L\l| +L\lm꽽 +IY}ڬ +Mm}ڼڼ +XY]m} +Ylmnɛڽ +Ylmnɛڿ +Ym} +Y}~ +Ym}ݼ +Y}~ +hikmnڜ +m} +m}ɫʿ +}~ +}~ɫ˟ +Ykmnɛڽ +Ykmnɛ껺 +Ym} +Y}~ +Ym} +Ym}ݼ +Ym}̿ +Y}~ +Y}~ +Y}~ +hikmnڜ +XY]m} +XY]m} +Mm}ʾʿ +Mm}ڼڼ +IY} +JZ} +IY}ڬ +K[{}꽽 +K[{} +JZ} +K[k{ +K[k{ +L\l| +Y]m} +Y]m} +Y]m} +m}ߺ +}~߿ +Yklnɛڽ +Yklnɛ껺 +Y|~ +Yl| +Ylm} +Y\l| +Y\l| +Y\l| +Y\l|} +Yl|}~ٚ̾ +Yklm}ɛ +Ym} +Y{|}~ٛ +Ym}̻ +Y|~ +Y|~ +Y~ +Y|~ +Y~ϻ +Yl|ݼ +XY\l| +XY\l| +Ll|ʾʿ +hilm}ʛ +XY\lߚ +Ll|ڼڼ +IY| +JZ| +K[kl}̾ +JZz{|} +IY|ڬ +L\l|} +L\l| +K[k{ +K[k{ +K[{| +K[{|꽿 +JZ| +IYϺ +LlϺ +hiklnڜ +hij~ʛߚ +hijlm}ڜ +m}ߺ +xy{|}~ +|~߿ +~ϯ +Y\l| +Y\l| +Y\l| +Ylm} +Y\l|} +Yklmɛ껺 +Yklmɛڽ +Yl| +Y|} +K[k{ +K[{| +K[k{ +K[{|꽿 +JZ| +L\l| +L\l|} +K[kl}̾ +JZ| +JZz{|} +IY| +IY|ڬ +IYϺ +Ll|ʾʿ +Ll|ڼڼ +LlϺ +XY\l| +XY\l| +hilm}ʛ +XY\lߚ +hiklmڜ +Yl|ݼ +Y|} +Ym} +Yklm}ɛ +Y{|}~ٛ +Yl|}~ٚ̾ +Ym}̻ +Yz{|}~ +Y|}~ɚ +m}ߺ +hijlm}ڜ +xy{|}~ +hil|}~ +xyz{|}~쿚 +X]m} +Xlmnɛ +Xm{|}ݾ +Xm}޼ +X{|}~ٜݮ +Xm}ݼ +X}~ެ +X}~ +M]m} +L\lm +K[{|} +JZ} +IY} +X]m} +X]m} +Xlmnɛڽ +Xlmnɛڿ +Xm} +X}~ +Xm}ݼ +X}~ +JZ} +L\lm +M]m} +L\l| +L\lm꽽 +IY} +Xkmnɛڽ +Xkmnɛ껺 +Xm} +X}~ +Xm} +Xm}ݼ +Xm}̿ +X}~ +X}~ +X}~ +X]m} +X]m} +X]m} +K[{} +K[{}꽽 +JZ} +K[k{ +K[k{ +L\l| +JZ} +IY} +IY}ڬ +Xklnɛڽ +Xklnɛ껺 +X|~ +Xl| +Xlm} +X\l| +X\l| +X\l| +X\l|} +Xl|}~ٚ̾ +Xklm}ɛ +Xm} +X{|}~ٛ +Xm}̻ +X|~ +X|~ +X~ +X|~ +X~ϻ +Xl|ݼ +K[k{ +K[{| +K[k{ +K[{|꽿 +JZ| +L\l| +L\l|} +K[kl}̾ +JZ| +JZz{|} +IY| +IY|ڬ +IYϺ +X\l| +X\l| +X\l| +Xlm} +X\l|} +Xklmɛ껺 +Xklmɛڽ +Xl| +X|} +Xl|ݼ +X|} +Xm} +Xklm}ɛ +X{|}~ٛ +Xl|}~ٚ̾ +Xm}̻ +Xz{|}~ +X|}~ɚ +K[k{ +K[{| +K[k{ +K[{|꽿 +JZ| +L\l| +L\l|} +K[kl}̾ +JZ| +JZz{|} +IY| +IY|ڬ +IYϺ +X]m} +X]m} +Xlmnɛڽ +Xlmnɛڿ +Xm} +Xm} +X}~ +Xm} +X}~ +X}~ +JZ} +IY} +IY} +L\lm +M]m} +L\l| +L\lm꽽 +Xkmnɛڽ +Xkmnɛ껺 +Xm} +Xm} +X}~ +Xm} +X}~ +Xm} +Xm}ܿ +X}~ +X}~ +X}~ +X]m} +X]m} +X]m} +K[{} +K[{}꽽 +JZ} +IY} +IY} +JZ} +IY} +K[k{ +K[k{ +L\l| +Xklnɛڽ +Xklnɛ껺 +X|~ +X|~ +X|~ +X|~ +Xm} +Xklm}ɛ +X{|}~ٛ +Xl|}~ٚ̾ +Xm}ܻ +X|~ +X~ +X~ +Xl| +Xl| +Xl| +Xlm} +X\l| +X\l| +X\l| +X\l|} +K[k{ +K[{| +K[k{ +K[{|꽿 +JZ| +L\l| +L\l|} +IY| +K[kl}̾ +JZ| +JZz{|} +IY| +IY| +IYʼ +X\l| +X\l| +X\l| +Xlm} +X\l|} +Xklmɛ껺 +Xklmɛڽ +Xl| +Xl| +X|} +Xl| +X|} +X|} +Xm} +Xklm}ɛ +X{|}~ٛ +Xl|}~ٚ̾ +Xm}ܻ +Xz{|}~ +X|}~ɚ +K[k{ +K[{| +K[k{ +K[{|꽿 +JZ| +L\l| +L\l|} +IY| +K[kl}̾ +JZ| +JZz{|} +IY| +IY| +IYʼ +Xjmnɛڽ +Xm} +X}~ +Xm} +Xm} +X}~ +X}~ +X]m} +X]m} +X]m} +JZz} +K[k{ +K[k{ +L\l| +IY} +JZ} +IY} +Xjlnɛڽ +Xlm} +X\l| +X\l| +X\l| +X\l|} +X\l|} +JZz| +K[k{ +K[k{ +L\l| +JZj +JZjl}̾ +JZ| +IY| +IYڼ +IY| +Xjlm}ɛ +Xm} +Xz|}~̮ٛ +Xj~ +Xjlm}ɛ߯ +Xm} +X|~ +Xl|޾ +X|~ +X~ +X|~ +Xjlmɛڽ +Xlm} +X\l| +X\l| +X\l| +X\l|} +X\l|} +Xjlm}ɛ߯ +Xl|޾ +X|} +Xm} +Xjlm}ɛ +Xz|}~ٛ +Xm} +Xl|}~ٚ +Xl|}~ٚ +JZz| +K[k{ +K[k{ +L\l| +JZj +JZjl}ݾ +JZ| +IY| +IYڼ +IY| +X|}~ɚ +Xjknɛڽ +Xk{|~̼ٚ +Xjkm}ɛ߯ +Xz{|~̬ٛ +X{~ +X~ +Xj~ +Xl| +Xm} +X~ +Xkl| +X[k{ +X[k{ +X[k{| +Xkm} +X[k +X[k +JZj 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+ijl|~ڹ +i|~ +Z\]hi}͚ݾ +]} +Z\]}ڻ +Z~ +Z\]i} +ijl}~ڹ̞ +j~ +ijklm} +yz{|}~ +ijl|}~ +|~ +~ +{|}~ɭοߚ +|~ +Z\^Κ +Z[]i}껛 +[]}ڿ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +Z[iۜ +[]}ʿ +Z[]}ڼ +JZiڻ +K[ +Z[^i +ijk|~ڹ̜ +[y{|~̬ٚ +[{~ +[~ +Z[]hi}͚ݾ +[~ +K[k{ڼ +K[y{ +K[ik| +K[y{}̾ +K[k{ +K[k{ +K[k +Z[jz +K[k +Z[j +Z[jz} +Z[\| +Z[]} +Z[^j +Zj~ +Zj~ +[y{|~ٚ +[y{}~̮ٚ +ijk|~ڹ +ijk}~ڹ̞ +Z[]i} +Z[]i} +Zi~ +ijk|}~ +~ڛ +xyz{|~ +Z[]i}껛 +[]}ڿ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +Z[iۜ +[]}ʿ +Z[]}ڼ +JZiڻ +K[ +Z[^i +ijk|~ڹ̜ +[y{|~ٚ +[{~ +[~ +Z[]hi}ʪپ +[~ +K[k{ڼ +K[y{ +K[ik| +K[k{ +K[k{ +K[k +Z[jz +Z[j +Z[\| +Z[^j +Zj~ +[y{|~ٚ +ijk|~ڹ +ijk|}~ +~ڛﯼ +xyz{|~ +Zi~ +Z[\i| +Z[]i}껛 +[]}ڿ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +Z[iۜ +[]}ʿ +Z[]}ڼ +Z[]iꪜ +JZiڻ +K[ +Zi} +Z[]hi}͚ݾ +[{} +Zjz|}~ +[y{|}~ +ijk|}~ +[} +[xy{|}~߬ +[|}~ɝ +Z[\i| +Zj} +Z[]j +[y{|}ٚ +Z[\| +Z[jz +K[k{ +K[k{ +K[k +Z[j +ijk|}ڹ +K[k{ڼ +K[y{ +K[ik| +xyz{|}~ߚ +jk|}~٩껼 +ijkmnڹ̞ +[k|}~ٚ껼 +[y{}~̮ٚ +Zjz}~ٚ̾ +[\]j} +jklmnڹ̞ +\jlmn̮ٚ +[k{}~ٚ +\yz|}~ +[\]ij}ݼ +yz{|}~ +L\jl}ݾ +L\|޼ +\]} +L\yz|} +[\k{} +[\]} +L\l|} +[\]j +L\l| +L\z| +L\l| +[\k{ +[\]j} +jklmnڹ̞ +\jlmn̮ٚ +[k{}~ٚ +\yz|}~ +[\]ij}ټ +yz{|}~ +[\]}ڻ +\|}~ɝ +{|}~ɭߚ +L\jl}ݾ +L\|޼ +\]} +L\yz|} +[\k{} +[\]} +L\l|} +[\]j +L\l| +L\z| +L\l| +[\k{ +L\|ʪ +\]}ʪ +L\ޮ +L\|ڼ +[\]ܚ +[\]i} +iklmnڹ +\ilmn̮ٚ +[k{}~ٚ +[k{}~ٚꪼ +[\k{} +[\]} +L\l|} +[\iۛ +[\]j +[\]}ڼ +[\]i +[\]i} +L\l| +L\z| +L\l|ڼ +L\y| +L\yz| +K[iڼ +L\l| +[\k{ +\]}ڿ +L\|ڻ +L\|ʪ +\]}ʪ +L\ޮ +L\il}ݾ +L\|ʾ +[\]Κ +\|}~ɝ +[\]}ڻ +{|}~ɭߚ +Z\]i} +]i} +Z\]i}꽝 +\]}ڿ +L\|ڿ +L\|ʿ +L\|ʾ +Z\iۜ +Z\]}ڼ +Z\]i +Z\]i} +\]}ʿ +L\ +Z\]} +Z\j +Z\]j +\jk{ +[\k{ +L\l| +L\l| +L\{| +Z\jz +Z\j +L\l|} +L\l|ڼ +L\il; +JZiڼ +L\il| +L\il}μ +Z\]Κ +Z\]hi}͚ݾ +]} +Z\]}ڻ +\|}~ɝڻ +ijlmnڹ +\ilmn̮ٚ +Zjz}~ٚ +[k{}~ٚ껼 +jl|}~٩꿼 +Zjz{}~ +ijklm} +yz{|}~ +jz{|}~ +ijl|}~ +xyz{|}~ +{|}~ɭߚ +Z[]i}껛 +[]}ڿ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +Z[iۜ +[]}ʿ +Z[]}ڼ +Z[]i +Z[]i} +JZiڻ +Z[]i} +Zi} +K[ +Z[]hi}͚ݾ +[{} +Zjz|}~ +[y{|}~ +ijk|}~ +[} +[xy{|}~ +[|}~ɝ +Zjz}~ٚ̾ +[y{}~̮ٚ +ijkmnڹ̞ +[k|}~ٚ껼 +jk|}~٩껼 +K[k{ڼ +K[y{ +K[ik| +K[y{}̾ +K[k{ +K[k{ +K[k +Z[jz +K[k +Z[j +Z[jz} +Z[\| +Z[]} +Z[]j +xyz{|}~ +Z[\i|ꪛ +ijklmڹݝ +[iklmٚ뻼 +Zjz|}ٚ껼 +[xy{|} +Z[\hi|ʪپ +ijk|}~ +[y{|}~ +Zjz|}~ +[xy{|}~ +[| +xyz{|} +xyz{|}~ +jk|ʻ +ijkܚ +[k|ʻ +ijklnڹ +[y{ۻ +ijk|}ڹ +[y{|}ٚ +Zjz|}ٚ +Zjz|~ٚݾ +Zjzڻ +[y{|~ٚ +Z[\i| +Z[\iꪜ +Z[\|ڼ +Z[jz| +K[k{| +K[k{ڼ +K[y{ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +K[k{ +Z[jz +K[k{ +K[k +Z[j +Z[\| +K[ik| +Z[\i|ꪛ +ijklmڹݝ +[iklm̭ٚ +Zjz|}ٚꪼ +[xy{|} +Z[\hi|͚ݾ +ijk|}~ +[y{|}~ +Zjz|}~ +[xy{|}~לּ +[| +xyz{|} +xyz{|}~ +jk|ʻ +ijkܚ +[k|ʻ +[y{ۻ +Zjzڻ +Zjz|}ٚ +[y{|}ٚ +ijk|}ڹ +Z[\i| +Z[\iꪜ +Z[\|ڼ +Z[jz| +K[k{| +K[k{ڼ +K[y{ +K[ik|ݽ +[\|ʾ +K[{ʪ޾ +K[xy{| +K[k{ +Z[jz +K[k{ +K[k +Z[j +Z[\| +K[ik| +Z[\i|ꪛ +ijklmڹݝ +[iklmٚ뻼 +Zjz|}ٚ껼 +[xy{|} +Z[\hi|ʪپ +xyz{|} +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +Z[jz| +Z[\|ڼ +K[k{| +Z[\iꪜ +K[k{ڼ +K[y{ +K[k{ +Z[jz +K[k{ +K[k +Z[j +Z[\| +K[ik| +Zjz|}ٚ +[y{|}ٚ +ijk|}ڹ +Z[\i| +[]^k +]kl| +\]l| +M]m} +M]lm +[]k{| +M]z|}̾ +]k{|}ݾ +]jkl|ݮ +]z{|}ݮ +jklmnݞ +\]^jl +[]^k +[]^k껜 +]kl| +\]l| +M]m} +M]lmͽ +L\l| +[]k{| +[]k{ +M]lmͽ +]kl| +[]k{| +M]z|}̾ +M]z|} +]k{|}ݾ +]jkl|̮ +]z{|}ݮ +]k{|} +]jkl|컼 +jklmnݞ +\]^jl +]z{|} +jklmn껼 +\]^jl +M]y|}޼ +M]z|} +M]} +]ikl|ݮ +]y{|}ݮ +]jkl|컼 +iklmnݞ +\]^il +]z{|} +jklmn껼 +\]^jl +]k{|} +[]^ޜ +]k{|}ݾ +[]^k +]kl| +\]l| +M]m} +M]lmͽ +[]k{| +L\l| +[]k{ +M]lmͽ +]kl| +[]k{| +[]^k껜 +]} +}~ܜ +]jl| +]jlm콽 +]j{|} +jlmnɹڽ +[]^kꪜ +Z]^j +]j} +[]k{ +L\l| +M]lmͽ +[]k{| +Z]j +M]{|} +M]y|}̾ +Z]j +]jl| +\]l| +M]m} +M]lmͽ +Z]^j +Z]^ +]yz|}ݮ +]j} +]ijl|ݮ +ijlmnݞ +j{|}~ +j}~ +ijkmnݹ +]yz{} +]ijl| +]} +[]^ik +M]} +}~ +]j{}콽 +jkmnɹ껺 +[]^k +Z]^j +]jk{ +[]k{ +]jl| +M]kmͿ +Z]j +K[k{ +L\l| +M]} +M]y{}̾ +M]km; +[]k{ +]jk{ +Z]j +K[k{ +]ijk{ݮ +]j} +]yz{}ݮ +ijkmn̞ +Z]^ +Z]^j +]ijl| +]yz{} +]} +ijkmnݹ +[]^ik +j}~ +]j} +}~ +L\| +\]} +L\y{|} +Z\j +Z\]} +Z\^j +Z\]i} +]j} +Z\]j} +Zj~ +jklnɹ껺 +[\^k +L\kl}̾ +L\l|} +L\l| +K[k{ +[\k{ +L\{| +\jk{ +\j{|콿 +L\| +L\{| +K[k{ +[\k{ +\jk{ +Z\j +\ijk{ݮ +\j| +\yz{|ݮ +ijkln̞ +Z\^ +Z\^j +\yz{|} +ijklm} +[\]ik}ݼ +yz{|}~ +j~٬ +ijl|}~ +\y{|}~ +j{|}~ٹ̮ +j|~ެ +ijl|~ڹ +Z\^yz +L\| +\]} +L\y{|} +Z\j +Z\]} +Z\]i} +]j} +Z\]j} +L\kl}̾ +L\l|} +L\l| +K[k{ +[\k{ +L\{| +\jk{ +\j{|콿 +jklmɹ껺 +[\]k +L\| +L\{| +K[k{ +[\k{ +\jk{ +Z\j +Z\]j +\j| +\ijk{ݮ +\yz{|ݮ +ijklm̞ +Z\] +\yz{|} +ijklm} +[\]ik}ݼ +yz{|}~ +jz{|}~ +ijl|}~ +\y{|}~ +j{|}~ٹ̮ +jl|}~٩̾ +[k{}~ٚ +Zjz{}~ +M]y|}޼ +M]} +M]}껾 +]ikl|ݮ +]y{|}ݮ +iklmnݞ +\]^il +[]^ޝ +[]^ꪞ +]k{|}ݾ +]k{|} +[]^k +[]^kꪜ +]kl| +\]l| +M]m} +M]lmͽ +L\l| +[]k{| +[]k{ +M]lmͽ +]kl| +[]k{| +]} +]}Ͼ +}~ +}~ +M]} +M]} +M]y|}̾ +Z]j +]jl| +[]k{| +[]k{ +L\l| +M]lmͽ +Z]j +\]l| +M]m} +M]lmͽ +Z]^j +[]^kꪜ +]jlm콿 +]jl| +]j{|} +jlmnɹڿ +Z]^j +]j} +]ijl|ݮ +]yz|}ݮ +ijlmnݞ +]j} +Z]^ +Z]^ +]xz{}ޯ +]hjl|ޯ +]} +hjkmnޟ +]}Ͼ +]} +]yz{} +]ijl| +ijkmn̹ +]}ڿ +j}~ +[]^ +}~ +}~쟾 +}~۟ +}~ +Z]^j +[]^k +]j{}콿 +jkmnɹ껺 +Z]^j +]j} +]yz{}ݮ +ijkmnݞ +Z]^ +]xz{}ޯ +hjkmnޟ +Z]^ +]ijk{ݮ +]hjk{ޯ +]jk{ +[]k{ +]jl| +M]kmͿ +Z]j +M]y{}̾ +M]} +]jk{ +[]k{ +M]km; +Z]j +K[k{ +K[k{ +L\l| +M]} +M]}ڿ +M]} +]ijl| +]yz{} +]} +ijkmn̹ +]} +j}~ +]j} +[]^ +}~ +}~Ϝ +Z\^j +[\^k +jklnɹ껺 +Z\^j +Z\]} +Z\j +\]} +L\| +L\y{|} +L\|ڿ +L\|껾 +Z\]i} +]j} +Z\]j} +Zj~ +\]}ڿ +L\ +Z\^ +ijkln̞ +hjklnޟ +Z\^ +L\kl}̾ +L\l|} +L\l| +K[k{ +[\k{ +L\{| +\jk{ +\j{|콿 +L\| +L\| +K[k{ +[\k{ +L\{| +\jk{ +Z\j +\ijk{ݮ +\j| +\yz{|ݮ +\hjk{ޯ +\xz{|ޯ +\yz{|} +ijklm} +[\]ik}ټ +yz{|}~ +j~٬ +ijl|}~ +]}ʬ +\y{|}~ +Z\]} +j{|}~ٹ̮ +j|~ +ijl|~ڹ +Z~ +|~Ϝ +~ꝯ +{|}~ɭ +[\^ +L\| +\]} +L\y{|} +L\|ڿ +L\|껾 +Z\j +Z\]} +Z\]i} +]j} +Z\]j} +\]}ڿ +L\ +L\kl}̾ +L\l|} +L\l| +K[k{ +[\k{ +L\{| +\jk{ +\j{|콿 +jklmɹ껺 +[\]k +L\| +L\| +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\j +\j| +\ijk{ݮ +\yz{|ݮ +\hjk{ޯ +ijklmݞ +Z\] +\xz{|ޯ +hjklmޟ +Z\] +\yz{|} +ijklm} +[\]ik}ټ +yz{|}~ +jz{|}~ +ijl|}~ +]} +\y{|}~ +Z\]}껾 +j{|}~ٹ̮ +jl|}~٩ +[k{}~ٚ +Zjz{}~ +\|}~ɝ껾 +[\] +xyz{|}~쟪 +{|}~ɭ +]i} +]i} +]i} +]ilm +Z]^j +ilmnɹھ +Y]^i +]il| +]il| +]i{}콿 +ilmnɹڿ +Y]^i껜 +Z]j +M]z|}޼ +Y]i +Y]i +\]l| +M]m} +M]lmͽ +L\l| +[]k{ +M]lmͽ +M]} +M]} +i}~ +i}~ +i}~ +hikmnޟ +]xy{}ޯ +]hil|ޯ +]} +}~ +[]^ +[]^hk +]} +}~ +Z]^j +]i{} +ikmnɹڽ +Y]^i +]i} +]i{}콿 +]i} +ikmnɹ껺 +Y]^i껜 +]i} +]xy{}ޯ +]i} +]i} +hikmnޟ 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+Z[\hi}ݾ +K[ik}ݽ +K[xy{} +Z[jz} +K[k{} +Z[\| +Z[\i +K[k{ +K[y{ +K[k{ +Z[jz +K[{޾ +[\| +[\]j~ +[\]ij~ټ +[\]~ڻ +L\jl~ݾ +L\yz|~ +L\Ϻޮ +L\|޼ +\]} +L\|ʪ +\]}ʪ +L\|ڼ +[\k{~ +L\l|~ +[\]} +[\]jꪜ +[\]j +[\] +L\l| +L\z| +L\z| +L\| +K[jz +[\jz +K[jz +[\jz +[\]ܚ +[\]i~ +L\il~ݾ +L\|ڻ +\]}ڿ +L\|ʪ +\]}ʪ +L\|ʾ +[\iۛ +K[iڼ +[\]}ڼ +[\]i +[\]j +[\] +L\l|ڼ +L\y|ͽ +L\z| +L\| +K[jz +[\jz +L\ߺޮ +[\]Κ +[\]~ڻ +Z\iۜ +Z\]}ڼ +Z\]i +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\jz +Z\j +L\il; +L\l|ڼ +L\| +\j| +\ijk{ +\yz{| +ijklm +Z\] +JZiڻ +L\il~μ +\]}ڿ +L\|ڿ +L\|ʿ +L\|ʾ +Z\]i}꽝 +]i} +\]}ʿ +\ijk{~ +\jz{|~ +\yz{|~ +ijklm~ +]}ﺬ +\xyz{|~߮ +Z\]hi}ʪپ +Z\]Κ +Z\]i~ +xyz{|}~Ϛ +Z\]~ڻ +L\ߺ +Z[]i}껛 +[]}ڿ +K[ik|̽ +[\|ʾ +K[{ʪ޾ +K[xy{| +[]}ʿ +Zi} +Z[]i~ +Z[\i|~ +Z[]hi}ʪپ +Z[iۜ +JZiڻ +[{} +Zjz|}~ٚ +[iklm~ٚ +ijklm~ڹ +[} +[xy{|}~߬ +[{}~ڻ +Z[\hi|~ʪپ +xyz{|}~ߚ +Z[]}ڼ +Z[]iꪜ +Z[\i| +Zj} +Z[]j +[y{|}ٚ +Z[\| +Z[jz +K[k{ +K[k{ +K[k +Z[j +ijk|}ڹ +K[k{ڼ +K[y{ +K[ik| +K[ +[\]j~ +[\]ij~ݼ +L\jl~ݾ +L\yz|~ +[\k{~ +L\l|~ +[\]} +[\]j +L\l| +L\z| +L\l| +[\k{ 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+K[k{ +K[k{ +Z[jz +K[z{ +[ijz +[iz{ +Z[\j +ijklɹ +Y[\| +K[xz{} +[\| +K[{ +Y[\h| +\i| +[iyz{} +[hijz} +[xyz{} +hijkl} +Z[\hj}ݾ +Y[\i} +[i +Y[\i꾜 +[hij +[xyz{}~ +hijkl}~ +Z[\hj}~پ +K[ +Y[i +K[k{} +K[jk}̽ +K[k{ +K[k{ +Z[jz +K[z{ +[ijz +[iz{ +Z[\j +ijklɹ +Y[\| +K[xz{} +[\| +K[{ +Y[\h| +\i| +[iyz{} +[hijz} +[xyz{} +hijkl} +Z[\hj}ݾ +Y[\i} +Z\j +Z\]} +\jk{ +[\k{ +\j{|콿 +K[k{ +L\l| +L\{| +jklmɹ껺 +[\]k +L\| +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\j +\j| +\ijk{ݮ +\yz{|ݮ +ijklm̞ +Z\] +L\l|~ +L\kl~̾ +\]} +L\| +L\|ʿ +L\|ڼ +Z\]i} +]j} +\jz{|~ +\ijk{~ +\]}ʿ +\yz{|~ +ijklm~ +[\]ik~ݼ +Z\]~ڻ +L\y{|~ +L\Ϻ +Z\]j~ +[\]ܚ +]}Ϻ +\xyz{|~ +xyz{|}~ +Z\j +Y\i˜ +\il|~ +Y\]} +\ikl~̾ +Z\]j~ +iklm~ɹ +Y\]i~꽝 +]i} +]i} +\iϾ +\iz{|~ +L\l|~ +L\kl~̾ +L\z{|~ +L\l| +K[k{ +K[k{ +[\k{ +L\{| +[\k{ +Z\j +L\{| +L\| +\ik{ +\ik{ +\i{| +\i{|콿 +Z\]j +iklmɹڽ +\i| +iklmɹ껺 +L\| +L\|ʿ +L\|ڼ +\]}ʿ +Y\]h}ʽ +\hij߬ +\xyz|~ +]}ߺ +\xyz{|~Ϯ +hijlm~ +i|}~ +iz{|}~ +Z\]hj~͚ݽ +L\Ϻ +Y\iۛ +i|} +\i| +i|} +hiklm +\xy{| +\hik{ +[\]ܚ +xyz{|}~ +]h} +]h} +\hϾ 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+Z]jz +Z]jzۜ +]ijy +Z]jyz˝ +]ijk +]ijk +]jz +]jz +]yz +]jz߼ +Z]^jz޿ +]yz +]yz߼ +ijkmnʞݾ +Z]^jz߿ +ijmnyɺꪹ +Z]^j߿ڻ +]iyμ +]ijkyܼ +]xyz{ +]jxyz +]iyϼ +]xyz{| +]xyz +K[k{ +K[k{ +K[z{ +JZjzڼ +K[z{ +L\z +JZjyzʽ +M]z +M]z +L\z +M]z +K[jky +L\yz{| +M] +iy +ijlmnyꪼ +xyz|}~ۯ +kmnxy{߿Κ +xyz{|}~ +Z\jz +Z\jzۜ +\ijy +Z\jyz˝ +\ijk +K[k{ +JZjzڼ +K[z{ +JZjyzʽ +K[jky +L\z +L\yz{| +K[k{ +K[z{ +L\z +Z\jz +\ijk +\jz +Z\]jz +\yz +Z\^jz޿ +Zjzڼ +Zjzʼ +ijy˜ +Zj +ijklmʛ +ijklnʞݾ +ijkڼ +Z\]jz +ijlmyɺ껹 +Z\]jyzڪ +\iyλ +\ijkyܼ +\xyz{ +\jxyz +\xyz{| +ijklmy̝ +xyz{|}۬ +klmxy{Κ +ijlyʪ +iy٬ +xyz|˭ +jxyz +xyz{|}~۬ +Z\jz +Z\jzۜ +\ijy +Z\jyz˝ +\ijk +K[k{ +JZjzڼ +K[z{ +JZjyzʽ +K[jkyͽ +L\z +L\yz{| +K[k{ +K[z{ +L\z +Z\jz +\ijk +\jz +Z\]jz +\yz +ijklmʛ +Zjzڼ +Zjzʼ +ijy˜ +Zj +ijkڼ +Z\]jz +ijlmyɺ껹 +Z\]jyzڪ +\iyλ +\ijkyܼ +\xyz{ +\jxyz +\xyz{| +ijklmy̝ +xyz{|}۬ +klmxy{Κ +ijlyʪ +iy٬ﺼ +xyz|˭ +jxyzלּ +xyz{|}~۬ +Z\jz +Z\jzۜ +\ijy +Z\jyz˝ +\ijk +K[k{ +JZjzڼ +K[z{ +JZjyzʽ +K[jky +L\z +L\yz{| +K[k{ +K[z{ +L\z +Z\jz +\ijk +\jz +Z\]jz +\yz +ijklmʛ +Z\]jz +ijlmyɺ껹 +Z\]jyzڪ +\iyλ +\ijkyܼ +\xyz{ +\jxyz +\xyz{| +ijklmy̝ +xyz{|}۬ +klmxy{Κ +L\l| +\]l| +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]klm{ +klmn{ɺ +\]^l{ +]lz{|ݾ +]z{|}ݮ +jklmn˭ݞ +L\l| +\]l| +L\l{| +L\l| +]kl{ +\]l{| +[]k{ +M]lm{ͽ +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]klm{ +klmn{ɺ +\]^l{ +]lz{|ݾ +]z{|}ݮ +]klm{ڽ +jklmn˭ݞ +klmn{ɺꪹ +\]^l{ +]lz{|߼ +]z{|} +jklmn˭껼 +]ly{|ݾ +]y{|}̮ +]lz{|߼ +iklmn˭ +]z{|} +jklmn˭ +]klm{ڽ +klmn{ɺꪹ +\]^l{ +]klm{ +klmn{ɺ +\]^l{ +]l{ڼ +]l +]yz{|} +lmnyz{ +]kl{ +\]l| +L\l| +L\l{| +\]l{| +M]lm{ͽ +L\l| +L\l{| +[]k{ +\]l{| +M]lm{ͽ +]kl{ +]jlmz +jlmnzɺꪹ +]jlmzھ +jlmnzɺ +]lyz|ݾ +]yz|}̮ +lmnyz +\]^lz +\]^l{ +]lz{ +]jlz +[]k{ +L\l| +L\l{| +L\l +\]l{| +M]lm{ͽ +\]l +]jlz +L\lz| +\]lz| +M]lmzͽ +]jlz +L\l| +\]l| +M]lmz{ξ +]lz +]lyz{ +]l +]yz{|} +lmnyz{ +\]^lz{ +[]k{ +[]k{ +]jkz +]jkl +[]kz{ +]jkmz +]jz +]jklz +]yz{| +]kyz{ +]yz{|} +jkmnzɺ껹 +[]^k{ +K[k{ +K[k{ +L\{| +K[kz{ +M]{|} +L\klz +M]{ +M]z{|} +yz{|}~ۮ +jklmnz̞ +lmnyz| +[]^kz{ +]jkmzڽ +jkmnzɺ +[]^kz +]yz{}̮ +kmnyz +]kyz{ݾ +M]kmzͽ +[]k +[]k{ +]jkz +K[k{ +K[k +jklmzɺ +ijklmˮ +\jklz +[\]kz̽ +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~ˮ +lyz|}~꙾ +jkz骾 +jklnzɺ껹 +[k{难 +[kz{}~难 +jklmɺ껼 +\jkl +[\]k꽟 +[\^k{ +\jkz +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +[\k{ +K[k{ +L\{| +jklnzɺ +Z\^jz +klnyz +\jklzڽ +\kyz{ݾ +\yz{|̮ +\jkz +[\k{ +K[k{ +K[k +[\k +L\z{|ھ +jklmzɺ +ijklmˮ +\jklz +[\]kz̽ +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~˭ +lyz|}~꙽ +jkz骽 +[k{隽 +[kz{}~隽 +\jkz +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +[\k{ +K[k{ +L\{| +[\]k꽟 +\jkl +jklmɺ껼 +K[k{ +[\k{ +K[k +\jkz +[\k +L\z{|ھ +\jklzڽ +jklmzɺ +Z\]jz +\kyz{ݾ +\yz{|̮ +klmyz +]ly{|ݾ +]y{|}̮ +iklmn˭ +]klm{ +klmn{ɺ +\]^l{ +]klm{ڿ +klmn{ɺ횽 +\]^l{ +]l{ +]l{ +]l޿ +]lϾ +]{|}ή +]{|} +lmn{껞 +lmnxz{ +]kl{ +\]l| +L\l| +L\l{| +L\l| +\]l{| +[]k{ +M]lm{ͽ +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]jlmzھ +jlmnzɺ +]lyz|ݾ +]yz|}̮ +]jlmz컺 +jlmnzɺ횽 +lmnyz +\]^lz +\]^l{ +]lz{ +]jlz +]jlz +\]lz| +L\lz| +M]lmzͽ +L\l{| +\]l{| +M]lm{ͽ +L\l| +[]k{ +L\l +\]l +]jlz +L\l| +\]l| +M]lmz{ξ +]lz +]lyz{ +]l +]l{ +]yz{|} +]lϾ +]lڿ +lmnyz{ +]z|} +lmnzꪞ +]lxz{ο +]l޿ +]z|}ή +lmnz +] +lmnxyz{ߚ +\]^lz{ +]jkmzڽ +jkmnzɺ +[]^kz +]yz{}̮ +]jkmz +jkmnzɺ껹 +kmnyz +[]^k{ +]jkl +]jkz +[]k{ +[]kz{ +[]k{ +]jz +]jklz +]yz{| +]kyz{ +]yz{|} +]kyz{ݾ +]kxz{ο +]k{ +]{| +]kzڻ޾ +]xz{| +]{쿾 +]xz{ +]k߿ +]xyz{|ϯ +]Ϯ +]{ +kmnz +kmnz +lmnyz| +yz{|}~ۮ +jklmnz̞ +[]k{ +]jkz +[]k +M]kmzͽ +M]{|} +L\{| +K[k{ +K[k{ +K[kz{ +L\klz +M]{ +M]z{|} +K[k{ +K[k +[]^kz{ +xyz{|}~쿝 +lmnxyz|ߚ +jklmzɺ +ijklmˮ +\jklz +[\]kz +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~ˮ +lyz|}~꙾ +jkz骾 +jklnzɺ껹 +[k{难 +[kz{}~难 +jklnzɺ +Z\^jz +klnyz +[\^k{ +jklmɺ +\jkl +[\]k꽟 +\jklzڽ +\kyz{ݾ +\yz{|̮ +\kxz{ο +\xz{| +\k{ +\{| +klm +hjklmˮ +klnzꪞ +klnz +k{ +lxyz|}~Ϯ +xyz{|}~ܿ +\jkz +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +klmxyzޚ +\xyz{|ϯ +\k߿ʬޮ +\kzڻ޾ +[\k{ +K[k{ +L\{| +K[k{ +[\k{ +K[k +\jkz +[\k +L\z{|ھ +jklmzɺ +ijklmˮ +\jklz +[\]kz̽ +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~˭ +lyz|}~꙽ +jkz骽 +[k{隽 +[kz{}~隽 +klmxyzޚ +\xyz{|ϯ +\k߿ +\kzڻ޾ +xyz{|}~ܾ +lxyz|}~ί +k{ +\k{ +\kxz{ο +\{| +\kyz{ݾ +\jklzڽ +jklmzɺ +Z\]jz +\yz{|̮ +klmyz +\xz{| +hjklmˮ +klm +\jkl +jklmɺ +[\]k꽟 +\jkz +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +[\k{ +K[k{ +L\{| +K[k{ +[\k{ +K[k +\jkz +[\k +L\z{|ھ +]ilmy +ilmnyɺ +]ly +]ly +]lxy{ο +]lο +]xyz|} +lmnxy{ +]y߾ +lmny +]l +] +lmnxyz{ +\]^lz +\]^ly{ +\]^l +]jlz +\]lz| +]lyz +]ily +L\lz| +M]lmzͽ +L\l +\]l +L\l +\]l +]ly{ +]ily +L\l| +\]l| +L\l| +[]k{ +M]lmy{ξ +M]lmϾ +]ikmyڽ +ikmnyɺ +[]^kz +[]^ky{ +[]^k껞 +]ikl +]iky +]kyz +]jkz +[]k{ +[]k{ +[]k +]iky +[]k{ +M]kmzͽ +[]ky{ +[]kz{ +[]k +[]k۞ +L\l +K[k{ +K[k{ +K[k +K[k{ +L\{| +K[ky{ +L\y{| +M]y{|} +M]lmϾ +M]z{|} +L\klzͽ +M]{ +M] +]ikly +]ly +]ikly +]iy +]kxy{ο +]xy{| +]xy{ +kmnxyz +]y߾ +]y +]y +iklmny̞ +kmny +]xyz{|μ +]ϼ +]xy{߼ +]kϿ +]kxyzϿ +lmnxyz| +xyz{|}~쯝 +iklmyɺ +\ikly +[\]kz̽ +[k{难 +[kz{}~难 +[kʬ +[\^k껞 +[\]kyz +[\^ky{ +[\]ky +Z\^jz +ikyɪ +[\]k꽟 +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +[\k۞ +L\l +K[kھ +[\k{ +[\k{ +K[k{ +K[k{ +K[k +\jkz +[\k +L\{| +L\z{|ھ +K[ky{ +\kyz +\iky +[\ky{ +L\y{| +\iky +\ikl +\iklyڽ +iklmɺ +\ikly +\ly +lmy +\ky +iklmyɺ +\kxy{ο +\xy{| +hiklmˮ +\kxyzϿ +\kϿڬޮ +klnxyz +\xyz{|μ +klmxyz +L\klyzξ +iklnyɺ +lyʙ߾ +lyͼ +lxyz|}~ͼ +kxy{ܼ +xyz{|}~ܯ +iklmnyٺ̞ +iklmyɺ +\ikly +[\]kz +jkz骽 +[k{隽 +[kz{}~隽 +ikyۜ +ky{ꙭ +[kʬ +[\]kyz +lmy +\ly +\ikly +\ky +\iklyڽ +\ikl +iklmɺ +iklmyɺ +iklmyɺ +\kxy{ο +\xy{| +hiklmˮ +\kxyzϿ +\kϿ +\xyz{|μ +klmxyz +[\]k꽟 +Z\]jz +[\]ky +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +[\k۞ +L\l +K[kھ +[\k{ +[\k{ +K[k{ +K[k{ +K[k +\jkz +[\k +L\{| +L\z{|ھ +K[ky{ +\kyz +\iky +[\ky{ +L\y{| +\iky +L\klyzξ +iklmnyٺ̞ +lyͼ +lxyz|}~ͼ +kxy{ܼ +xyz{|}~ܮ +Z]^jz +]ijmy +ijmnyɺ +]iy +]ijly +]xyz| +]iy +]xyz +Z]^jyz +]jxyzο +]ijk +]ijy +Z]jz +Z]jz +Z]jz +Z]jyz +]ijy +]ijl +M]z{} +M]z +M]z +L\jlyͽ +M]yz|} +Z]jyz +M] +K[z{ +K[k{ +JZjz +JZjz +JZjyz +L\z| +L\l +]jxyzϿ +ijlmny̛ +xyz{}~ۮ +kmnxy{ +iyɹ߾ +]xyz߼ +xyz{|}~믝ʼ +Z\jz +\ijy +Z\jz +Z\jz +\ijy +Z\jyz +\ijk +\ijl +\ijly +L\jlyͽ +Z\]j껛 +ijlmɺ +K[k{ +JZjz +K[z{ +JZjyz +L\z| +L\z +L\l +JZjyz +K[jky +L\z +L\z +L\z{| +L\yz{| +JZjz +Z\^jz +ijlnyɺ +Z\jyz +Zjzɚ +Z\]jz̽ +ijlmyɺ +ijyɪ +Z\]jyzꪞ +Zj +]iy +Z\]jy +\ijly +ijlmyɺ +\xyz| +hijlmˮ +Z\^jyz +\ijky +\jxyzϿ +\xyz{ +\xyz{|޼ +\jxyzο +ijlmnyٺ +iyٯʼ +ijklmyﺼݝ +ijlyڪ +xyz{|}ۯʼ +klmxy{ +xyz|˯ڻ +jxyzܼ +iyɹ߾ +xyz{|}~ۯʼ +ijklny +xyz|ˮ +jlnxyz +Z\jz +\ijy +Z\jz +Z\jz +\ijy +Z\jyz +\ijk +\ijl +\ijly +L\jlyͽ +Z\]j껛 +Z\]jz +ijlmɺ +ijlmyɺ +K[k{ +JZjz +K[z{ +JZjyz +L\z| +L\z +L\l +JZjyz +K[jkyͽ +L\z +L\z +L\z{| +L\yz{| +JZjz +Z\jyz +Z\]jy +\ijly +ijlmyɺ +\xyz| +hijlmˮ +]iy +\ijky +\jxyzϿ +\xyz{ +\xyz{|޼ +\jxyzο +Z\]jz̽ +ijlmyɺ +Zjzڼ +Zjz隽 +ijyۜ +Zj +ijl麝 +ijlmnyٺ̞ +iyٮʼ +ijklmyﺼ̝ +ijlyڪ +xyz{|}ۯʼ +klmxy{ +xyz|ˮڻ +jxyzܼ +Z\]jyzꪞ +xyz{|}~ۮʼ +ijkmyɺ +Z[]jy̾ +hijkmˮ +[ijky +[jxyzο +[xyz{ +[ijky +[jxyzϿ +[xyz{ +ijyɪ +Zjzɚ +Zjzɚ +ijyɪ +Z[^jz +Zjyz}~难 +ijknyɺ +Zj +Z[\j +Z[]j껛 +[ijk +ijklɺ +ijkmɺ +Z[jz +JZjz +Z[jz +[ijy +Z[jyz +JZjz +JZjyz +[ijy뻬 +K[jkyͽ +Z[jz +K[k{ +K[z{ +Z[jyz +JZjyz +K[jkyͽ +ijkmnyٺ̜ +xyz{ˮ +kxy{꙾ +ijkyڪ +xyz{˯ڻ +kxy{ܼ +ijkmyɺ +Z[]jy̾ +hijkmˮ +[ijky +[jxyzο +[xyz{ +[ijky +[jxyzϿ +[xyz{ +[ijy +Z[jz +JZjz +Z[jz +Z[jyz +JZjz +JZjyz +[ijy뻬 +K[jkyͽ +Z[jz +K[k{ +K[z{ +Z[\j +Z[]j껛 +Z[]jz +[ijk +ijklɺ +ijkmɺ +ijkmyɺ +Z[jyz +JZjyz +K[jkyͽ +Zjzɚ +Zjzڼ +ijyɪ +ijyۜ +Zj +Zjz隽 +ijk麝 +ijkyڪ +xyz{ˮڻ +kxy{ܼ +Z[jz +JZjz +[ijy +Z[jyz +JZjyz +K[jkyͽ +Z[jz +K[k{ +K[z{ +Z[\j +[ijk +ijklɺ +Zjz隽 +ijy骽 +Zjyz|}隽 +Zjz +ijy +Zj +Z[\jy̾ +ijklyɺ +[ijky +hijklˮ +[jxyzο +[xyz{ +Zjz +ijklmyٺ̝ +xyz{|}˭ +kxy{|}꙽ +ijkyꪛ +xyz{˭껼 +kxy{ +ijk +Z[jz +JZjz +[ijy +Z[jyz +JZjyz +K[jkyͽ +Z[jz +K[k{ +K[z{ +Z[\j +[ijk +ijklɺ +Zjz隽 +ijy骽 +Zjyz|}隽 +Z[\jy̾ +ijklyɺ +[ijky +hijklˮ +[jxyzο +[xyz{ +ijklmyٺ̝ +xyz{|}˭ +kxy{|}꙽ +L\l| +\]l| +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]klm{ +klmn{ɺ +\]^l{ +]lz{|ݾ +]z{|}ݮ +jklmn˭ݞ +]l{ +]l +]yz{|}ο +lmnyz{ +L\l| +\]l| +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]klm{ +klmn{ɺ +\]^l{ +]lz{|ݾ +]z{|}ݮ +jklmn˭ݞ +]l{ +]l +]l{ڼ +]yz{|}ο +]l +lmnyz{ +]{|}ܼ +lmn{ڪ +]ly{|ݾ +]y{|}̮ +iklmn˭ +]klm{ +klmn{ɺ +\]^l{ +]klm{ڽ +klmn{ɺꪹ +\]^l{ +]kl{ +\]l| +L\l| +L\l{| +L\l| +\]l{| +[]k{ +M]lm{ͽ +L\l{| +]kl{ +\]l{| +M]lm{ͽ +]l{ڼ +]l +]{|}ܼ +lmn{ڪ +]jlmzھ +jlmnzɺ +]lyz|ݾ +]yz|}̮ +]jlmz +jlmnzɺꪹ +lmnyz +\]^lz +\]^l{ +]lz{ +]jlz +]jlz +\]lz| +L\lz| +M]lmzͽ +L\l{| +\]l{| +M]lm{ͽ +L\l| +[]k{ +L\l +\]l +]jlz +L\l| +\]l| +M]lmz{ξ +]lz +]lyz{ +]l +]l{ڼ +]yz{|} +]l +]lʿ +lmnyz{ +]z|}ܼ +lmnzܚ +] +lmnxyz{Ϛ +\]^lz{ +]jkmzڽ +jkmnzɺ +[]^kz +]yz{}̮ +]jkmz +jkmnzɺ껹 +kmnyz +[]^k{ +]jkl +]jkz +[]k{ +[]kz{ +[]k{ +]jz +]jklz +]yz{| +]kyz{ +]yz{|} +]kyz{ݾ +[]k{ +]jkz +[]k +M]kmzͽ +M]{|} +L\{| +K[k{ +K[k{ +K[kz{ +L\klz +M]{ +M]z{|} +K[k{ +K[k +]xyz{|Ͽ +]kϺ +]Ͼ +]{ο +]kzʻ޾ +]k{ڼ +]{|ۼ +]{ܿ +kmnzܚ +lmnyz| +yz{|}~ۮ +jklmnz̞ +[]^kz{ +xyz{|}~쿭 +lmnxyz|Ϛ +jklmzɺ +ijklmˮ +\jklz +[\]kz̽ +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~ˮ +lyz|}~꙾ +jkz骾 +jklnzɺ껹 +[k{难 +[kz{}~难 +jklnzɺ +Z\^jz +klnyz +[\^k{ +jklmɺ +\jkl +[\]k꽟 +\jklzڽ +\kyz{ݾ +\yz{|̮ +\jkz +[\k{ +[\kz{ +K[k{ +K[kz{ +L\klzͽ +klmxyzΚ +\xyz{|Ͽ +\kϺޮ +\kzʻ޾ +[\k{ +K[k{ +L\{| +K[k{ +[\k{ +K[k +\jkz +[\k +L\z{|ھ +xyz{|}~ܿ +lxyz|}~Ͼ +k{κ +klnzܚ +klmڼ +\{|ۼ +\k{ڼ +jklmzɺ +ijklmˮ +\jklz +[\]kz̽ +\yz{| +\kyz{ +jklmnzٺ̞ +yz{|}~˭ +lyz|}~꙽ 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+[jxyz +[xyz{ +[jxyzﺬ +[xyz{ﭼ +ijkmnyٺ̜ +ijkyʪ +xyz{˯ޚ +kxy{ެ +xyz{ˮ +kxy{꙾ +Z[jz +K[k{ +K[z{ +Z[jzۜ +JZjzڼ +[ijyۻ +Z[]j꽝 +Z[\j +ijklɺ +\ijl +ijkmɺ +Zjzٚ +Z[jyz˝ +JZjyzʽ +K[jkyͽ +Z[jyz˝ +JZjyzʽ +K[jkyͽ +ijkٺ +Z[jz +K[k{ +K[z{ +Zjzɚڽ +Zjzʼ +ijyɪ۝ +ijy˜ +Zjߺ +Zjz隽 +Z[]jyܚ̾ +ijkmyɺڼ +hijkmˮ +ijk麝 +[ijkyܼ +[ijkyܼ +[jxyz +[xyz{ +[jxyzﺬ +[xyz{ﭼ +ijkyʪ +xyz{ˮߚ +kxy{߬ +[\k{ +K[k{ +\jkz +[\kz{ +K[kz{ +L\klzͽ +[\k{ +L\l| +L\{| +[\]k +\jkl +jklmɺ +[k{隽 +jkz骽 +[kz{}~隽 +[\]kz̽ +jklmzɺ +\jklz +ijklmˮ +\kyz{ +\yz{| +jklmnzٺ̞ +yz{|}~˭ +lyz|}~꙽ +[\k{ +K[k{ +\jkz +[\kz{ +K[kz{ +L\klzͽ +[\k{ +L\l| +L\{| +[\]k +\jkl +jklmɺ +[k{隽 +jkz骽 +[kz{}~隽 +[\]kz̽ +jklmzɺ +\jklz +ijklmˮ +\kyz{ +\yz{| +jklmnzٺ̞ +yz{|}~˭ +lyz|}~꙽ +klmxyzΚ +\xyz{| +\k +\kzʻ޾ +xyz{|}~ܾ +lxyz|}~ +k{ +\k{ڼ +\{|ۼ +klmڼ +iklmyɺ +\ikly +[\]kz̽ +[k{隽 +jkz骽 +[kz{}~隽 +ky{ꙭ +iky˜ +[k +[\]kyzܚ +iklmnyٺ̞ +\kyz +\jkz +[\k{ +K[k{ +[\kz{ +K[kz{ +\iky +L\klzͽ +\ikl +iklmɺ +[\k{ +L\l| +L\{| +[\]k +[\k˞ +K[kʾ +L\lڼ +L\klyzξ +lmy +\ly +\ky +\kxyz +\k 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+K[k{ +K[k{ +L\{| +M]{ +L\z{| +M]z{|} +L\| +M]߾ +M]|}Ͼ +L\y{|ο +M]yz{}޿ +]iy{|ο +]i| +]iz{| +]i +]i{ +]i߾ +]i޿ +]hik{ޯ +]xy{|ί +]i +]xy{ί +hikmn{ +]hik{߯ +iz{|}~پ +i{}~ɹ +]xyz{|߯μ +]߮ϼ +]xy{Ϯ߼ +i +xyz{|}~ϝ +\ik{ +[\k{ +Z\jz{ +K[k{ +L\z{| +Y\iک +[\k{ +[\k{ +K[k{ +K[k{ +Z\j +L\{| +L\z{|ھ +Y\i +L\y{|ο +Y\i +L\| +K[{ھ +L\yz{|߿ +\ik{ +\ik{ +\i{| +\iz{|ݾ +iklmɹ +\iy{|ο +\i| +\i{ +\hik{ޯ +\xy{|ί +ikln{ɹ껺 +\i߿μ +\hik{߯ +\xyz{|߯μ +ikln{ɹڽ +Z\^jz +iz{|~ɽ̮ +ik{驾 +iklm{ɹ +Z\]jz +iz{|}ɾ +iz{|}~ɾ +hiklmʾ +hikln{ +[\]k꽟 +[k{难 +Zjz{}~ +Yi߾ʼ +Y\^iꪜ +Y\]iyz껜 +Y\^iyz +Y\]iy +\iz{| +i|} +i|ɩ +i| +iyz{|}ϯ +iϮ +xyz{|}ϟ +hiklm{껼 +xyz{|}~Ϟ +hik{Ϟڻ +\ik{ +[\k{ +Z\jz{ +K[k{ +L\z{| +Y\iک +[\k{ +[\k{ +K[k{ +K[k{ +Z\j +L\{| +L\z{|ھ +Y\i +L\y{|ο +Y\i +L\| +K[{ھ +L\yz{|߿ +\ik{ +\ik{ +\i{| +\iz{|ݾ +iklmɹ +\iy{|ο +\i| +\i{ +\hik{ޯ +\xy{|ί +\i߿μ +\hik{߯ +\xyz{|߯μ +hiklmʾ +[\]k꽟 +Z\]jz +iklm{ɹڽ +Y\]iy +iz{|}ɽ̮ +i|} +\iz{| +iz{|}ɾ +iklm{ɹ +iz{|}~ɽ +Z\]jz +ik{驽 +[k{隽 +Zjz{}~ +Yi޿ʼ +Y\]iyz껜 +iyz{|}ϯ +iί +i| +xyz{|}ϟ 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+]ikl| +]y{|}ݮ +]i} +]jkl| +]{} +]l| +kmn +]{} +iklmnݞ +]z{|} +]k{|} +kmn +jklmn +]} +}~ߜ +iklnɺ +iklnɺ +[\^k껞 +[\^k +[\]} +Z\^j +\iklڽ +\ikl +\ikl|߯ +iklm}ɺ +ikl|~ٺ +\l| +lm} +\l| +l|~ +lm} +l|~ +\kyz{}ʬ +\yz{|} +ijklm} +yz{|}~ +lyz|}~ +\ikl}̮ +iklm}ɺ +ikl}~ٺ +jklm}ɺ +\jkl} +jklmnٺ +[\]k} +[k{}~ٚ +[\]k} +[k{}~ٚ +ik~ꯜ +[\k{} +L\l|} +L\kl} +[\k{} +L\l|} +L\kl}̾ +L\l| +K[k{ +[\k{ +L\{|ξ +K[k{ +[\k{ +L\{| +L\l| +K[k{ +[\k{ +L\{|ξ +K[k{ +[\k{ +L\{| +L\l|} +[\k{} +L\kl} +[\k{} +L\l|} +L\kl}ݾ +[\]} +\ikl +\iklڽ +iklmɺ +iklmɺ +\ikl|߯ +[\]k +iklm}ɺ +Z\]j +\l| +lm} +\l| +lm} +\kyz{}ʬ +\yz{|} +ijklm} +yz{|}~ +lyz|}~ +\ikl}̮ +iklm}ɺ +iklmnٺ +jklm}ɺ +\jkl} +jklmnٺ +[\]k} +[k{}~ٚ +[\]k} +[k{}~ٚ +Z]^j +Z]^j +]ijmڽ +ijmnɺ +]jz{}̼ +]ijl|߯ +]yz{}̬ +ijkmn +]i} +]j} +i}~ +j}~ +]} +}~ +]jk{ +Z]jz +Z]jz{ +M]kmξ +]jl| +M]z|}̼ +Z]jz +M]jm; +K[k{ +L\l| +Z]j +M]} +Z]j +M]} +K[k{ +Z\^j +Z\^j +ijlnɺ +\ijlڽ +Z\]} +\jk{ +Z\jz +K[k{ +L\l| +L\{|ξ +Z\jz{ +L\jl|ݽ +Z\jz +L\jl; +K[k{ +L\l|} +L\kl} +L\| +L\z{|} +L\| 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+\{| +Z\]j} +ijlm}ɺ̞ +]ijm}ݮ +ijl}~ٺ̞ +]i} +Z\]j} +\ijl| +ijlm}ɺ +\ijlڽ +ijl|~ٺ +Z\^j +Z\^j +ijlnɺꪹ +Z\^jܚ +Z\]}ڼ +Zj~ +Zj~ +ij~ܟ +Zj~ +Z\]j}꽝 +Z\]} +Z\j +Z\jۜ +Z\j˝ +L\jl}̾ +L\|ڿ +L\|ʿ +L\jl|߿ +L\kl} +L\z{|} +Z\jz{ +L\l|} +JZjڼ +L\l|} +L\l| +L\l| +[\k{ +L\{| +\jk{ +Z\jz +Z\j +L\jl; +L\jl| +L\l|ڼ +\ijl|߯ +ijlm}ɺꪼ +ijl|~ٺ +i|~ +jlnΚ +\ijk{} +\j +\l|ʿ +\k{ʾ +\z| +\| +hijlm} +lm}ʿ +|~ +|~ +yz{|}~ +ijklm} +j~ +ijl|}~ +jlm}ڼ +~ +{|}~ͩοߚ +j~ +]} +Zj~ +ij~گ +Zj~ +Zj~ +Z[]j}꽝 +ijkm}ɺݝ +ijk|~ٺ̜ +Z[^jڻ +Z[^j +ijknɺꪹ +Z[]}ڼ +Z[]j} +Z[]j} +Zj~ +ijkm}ɺ +Zj~ +ijkm}ɺ̞ +Z[^j +ijk|~ٺ +ijk}~ٺ +\ijl| +[ijk +[ijk}̮ +Z[\| +Z[jz +K[k{ +K[k{ +K[k +K[z{ +K[k +Z[j +K[jk| +Z[jz} +K[z{}̾ +Z[]} +K[k{ڼ +K[k{| +JZjڼ +Z[jۜ +Z[jz| +Z[j˝ +K[kʽ +K[jk|ݽ +K[jk|} +[ijk|̭ +[ijk|} +[j +]} +[jxyz| +kl|ʾ +[k{ʾ +km}ʿ +[xyz{| +hijkm} +xyz{|~ +jxyz|~ +j~ +ijk|}~ +k{~ +~ܛ +Zj~ +ij~گ +Zj~ +Zj~ +Z[]j}꽝 +ijkm}ɺݝ +ijk|~ٺ̜ +Z[^jڻ +Z[^j +ijknɺ횽 +Z[]}ڼ +Zj~ +Z[^j +Z[\j| +ijkl|ɺ +\ijl| +[ijk +Z[\| +Z[jz +K[k{ +K[k{ +K[k +K[z{ +Z[j +K[jk| 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+i}~ +]} +}~ +}~ +Z\^j +ijlnɹڽ +Y\^i +\iz| +\ijz +Z\jz +L\jl; +\ik{ +Y\i +L\| +K[k{ +K[k{ +L\l| +JZj +L\jl}̾ +L\| +L\| +L\ +Z\j +Y\i +Y\]} +Y\]i} +\i| +]i} +]i} +\hik{ޯ +\xyz|ޯ +\| +hijlm} +|~ +Y\]i} +Z\]j} +Zj~ +ijlm}ɹ +ij~ +Yi~ +iz|}~ٹ̮ +i|~ +i|~ +i~鬿 +]} +i|~ +hijlnޟ +|~ +~뜯߼ +xy{|}~ +hijlm} +hij~ɺ͟ +\hil|ޯ +hilm}ɺޟ +\hij +Z\]j +\iz| +ijlmɹڽ +Y\]i +Y\]} +Y\]i} +\i| +]i} +]i} +\ijz +Z\jz +L\jl; +\ik{ +Y\i +L\| +K[k{ +K[k{ +L\l| +JZj +L\jl}ݾ +L\| +L\| +L\ +Z\j +Y\i +i|} +hijlmޟ +hijlm} +\xyz|ޯ +\hik{ޯ +\| +Y\]i} +Z\]j} +ijlm}ɹ +iz|}~ٹ +Zjz}~ٚ +il|}~٩ +il|}~٩ +Yiڼ +]} +\hil|ޯ +hilm}ɺޟ +\hij +hijlm} +xy{|}~ߞ +hil|}~ߞ +xyz{|}~ʼ +i|}~ɩ +Z[^j +ijknɹڽ +Y[^i +Yi~ +Y[]i} +\i| +]i} +[hik{ޯ +hikl|ɺޟ +[hijz| +[xyz{| +hikm}ɺޟ +[hij +]} +iz{|~ٹ̬ +i{~ +i~٬ +hik{~ٺޟ +hijkm} +xyz{|~ +hijz|~ +i~٬ +hij~ɺ͟ +~ۜ +Zj~ +ij~ +Yi~ +Y[\| +Y[i +Y[]} +[ijz +Z[jz +K[k{ +K[k{ +K[z{ +K[k{| +K[jk|̽ +JZj +K[{ +K[yz{| +Z[j +Y[i +[iz{ +K[ +Y[]i} +\i| +i{} +hik{}ٺޟ +hikl|ɺޟ +[hik{ޯ +[hijz| +[xyz{| +]i} +hijkm} +hikm}ɺޟ +[hij +]} +Y[]i +Z[]j +ijkmɹڽ +Y[\| +Y[i +Y[]} +[iz{ +[ijz +Z[jz +K[k{ +K[k{ +K[z{ +K[k{| +K[jk|̽ +JZj +K[{ +K[yz{| +Z[j +Y[i +K[ +Zj} +ij} +Yi} +Yiڼ +Zjz}~ٚ̾ +ik{}~٩̾ +iz{}~ٹ̮ +ik|}~٩ +iz{|}~ʼ +i}٬ +iڼ +i|}~ɩ +hij}ɺ͟ +xyz{|}~ڼ +hik{|}~ڼ +hik|}~ߞ +\i| +Y[\i| +[hik{ޯ +hikl|ɺޟ +[hijz| +[xyz{| +hijkl| +iyz{|}ۯ +iz{|}ٹ̭ +ik{|}٩̽ +Zjz|}ٚ +Yiyz|}ܿ +xyz{|}۟ +hik{|}ܟ +Yiܿ +iz{|}~ڼ +iۯ +i| +xyz{|}~۟ +hik{|}~ܟ +hik|͟껼 +ik| +ik{껼 +Zjz껼 +iz{껬 +Z[\j +[iz{ +ijklɹ +[ijz +Z[jz +K[k{ +K[k{ +K[z{ +K[k{| +K[jk|̽ +K[{ +K[yz{| +Y[\| +Y[i +\i| +Y[\i| +[hik{ޯ +hikl|ɺޟ +[hijz| +[xyz{| +hijkl| +iyz{|}ۯ +iz{|}ٹ̭ +ik{|}٩̽ +Zjz|}ٚ +Yiyz|}ܿ +xyz{|}۟ +hik{|}ܟ +Z[\j +[iz{ +ijklɹ +[ijz +Z[jz +K[k{ +K[k{ +K[z{ +K[k{| +K[jk|̽ +K[{ +K[yz{| +Y[\| +Y[i +[]^k +]kl| +\]l| +M]m} +M]lm +[]k{| +M]{|}̾ +]k{|}ݾ +]jkl|ݮ +]z{|}ݮ +jklmnݞ +]l| +]{}ެ +]} +kmnޜ +}~ +[]^k +]kl| +\]l| +M]m} +M]lm +[]k{| +M]{|}̾ +]k{|}ݾ +]jkl|ݮ +]z{|}ݮ +jklmnݞ +]l| +]{}ެ +]l|ڻ +]} +kmnޜ +]{} +]} +kmnڪ +}~ +}~ܜ +[]^k +[]^k껜 +]kl| +\]l| +M]m} +M]lmͽ +L\l| 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+[k{}~ٚ +Zjz{}~ +\k{ڻ +\{| +\l|ʿ +klmܚ +lm}ʿ +\jϺ +jlm}ڼ +{|}~ͩߚ +l|}~͙ +xyz{|}~쯚 +\j{|콿 +\jk{ +[\k{ +K[k{ +L\l| +L\{| +jklmɹ껺 +[\]k +L\l|} +Z\]j +L\kl}̾ +L\| +L\z{|} +\jk{ +[\k{ +K[k{ +L\{| +Z\j +L\| +\j| +\ijk{ݮ +\yz{|ݮ +ijklm̞ +Z\]} +Z\j +[]^k +]jlm +jlmnɹڽ +Z]^j +]jl| +]j{|}̾ +]j} +\]l| +M]m} +M]lm +[]k{| +M]{|}̾ +Z]j +M]} +j{|}~̮ +j}~ެ +ijkmnݹ +]yz{} +]ijl| +]} +}~ +[]^k +]jlm +jlmnɹڽ +Z]^j +]jl| +]j{|}̾ +]j} +\]l| +M]m} +M]lm +[]k{| +M]{|}̾ +Z]j +M]} +j{|}~̮ +j}~ެ +ijkmnݹ +]yz{} +]ijl| +]} +}~ +]l|ڻ +]{} +]} +kmnܚ +]}ʿ +}~ܜ +}~˟ +]il| +]ilm +]i{|}̾ +ilmnɹڽ +]i} +]i} +[]^k +Z]^j +Y]^iܚ +i{|}~̮ +i}~ެ +i}~ +hikmn +]xy{} +]hil| +]} +]}ʿ +}~ +}~˟ +\]l| +M]m} +M]lm +[]k{| +M]{|}̾ +Z]j +M]} +Y]iۛ +M]}ڼ +]i} +]ilm +Z]^j +ilmnɹھ +]il| +]il| +]i{}콿 +ilmnɹڿ +Y]^iܚ +Z]j +M]z|}̾ +\]l| +M]m} +M]lmͽ +L\l| +[]k{ +M]lmͽ +Y]iۛ +M]}ڼ +i}~ +]hil| +]xy{} +]} +hikmn +]}ʿ +}~ +}~˟ +i}~ +]i} +Z]^j +]i{} +ikmnɹڽ +]i} +]i{}콿 +ikmnɹ껺 +Y]^iܚ +]ik{ +]ik{ +]il| +[]k{ +M]km; +[]k{ +Z]j +M]kmͿ +M]z{}̾ +K[k{ 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+\k{ʾ +\z| +\l|ʿ +\| +hijlm} +jlmΚ +lm}ʿ +\jz{|~ +\ijk{~ +\yz{|~ +\j +ijklm~ +jlm~ڼ +]}ﺬ +\xyz{|~߮ +\z|~ۻ +xyz{|}~Ϛ +Z[jۜ +JZjڼ +Z[j˝ +[ijۻ +K[kʽ +Z[]}ڼ +Z[]j~ +Zj} +ij}گ +Zj} +ijkm~ɺ̞ +Z[]j~꽝 +Zjz|}~ٚ +Z[\j|~ +ijkl|~ɺ +ijklm~ٺ +[ijk|~ +[jﺬ +Z[]j}꽝 +ijkm}ɺݝ +Z[jz| +K[k{| +K[jk|ݽ +K[k{ڼ +K[k{ +K[k{ +K[k +Z[jz +K[z{ +Z[j +K[jk| +Z[\| +Z[]j +Zj} +Z[\j| +ijkl|ɺ +\ijl| +ijk|}ٺ +[ijk +Z[]j +ijkmɺꪹ +[ijk|̭ +kl|ʾ +[k{ʾ +[jxyz| +km}ʿ +k{} +[xyz{| +]}ﺬ +[xyz{|~ﭼ +hijkl|~ +xyz{|}~ߚ +kxy{|}~߬ +j} +k{}~ +hijkm} +K[jk|~ +jklm~ɺ̞ +[\]k~ +\jkl~ݮ +ijklm~ +\yz{|~ +\kyz{~ +\l| +lm} +[\k{~ +L\l|~ +L\kl~ݾ +[\]} +[\]k +\jkl +jklmɺ +L\l| +L\l| +[\k{ +L\{| +jklm~ɺ̞ +[\]k~ +\jkl~ݮ +ijklm~ +\yz{|~ +\kyz{~ +klm~ڼ +\{|~ۻ +\kޮ +\l| +lm} +\l|ʻ +lm}ʪ +\k{ڼ +\{| +klmڪ +[\k{~ +L\l|~ +L\kl~ݾ +[\]} +[\]k +\jkl +jklmɺ +L\l| +L\l| +[\k{ +L\{| +iklm~ɺ +\ikl~ݮ +[\]k~ +[\]k~껛 +[\k{~ +L\l|~ +L\kl~ݾ +[\]} +[\]}ڼ +\ikۻ +[\k{~ +L\l|~ +L\kl~ +[\]k +\jkl +jklmɺ +\iklڽ +\ikl| +iklmɺꪹ +iklm}ɺ +L\l| +L\l|ڼ +L\l| +[\k{ +L\{| +\l|ڿ 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+K[z{ +K[k +Z[j +K[jk} +Z[j +K[z{~̾ +K[k{ +Z[\| +K[jk}~ +kl|ʾ +[k{ʾ +[jxyz} +[xyz{} +[j +hijkl} +[ijk}~ +ijkl}~ɺ +Z[\j}~ +ijkl}ɺݝ +Z[\j}ꪛ +[ijk}̭ +hijkl}~ +[xyz{}~ +Z[jۛ +JZjڼ +Z[jz} +Z[j˝ +[ijۻ +K[k{} +K[kʽ +K[jk}ݽ +Z[\|ڼ +Z[\j +Z[\j} +ijklɺ껹 +[ijk +ijkl}ɺ +\ijl} +K[k{ڼ +K[k{ +K[k +Z[jz +K[z{ +Z[j +K[jk} +K[k{ +Z[\| +K[jk}~ +kl|ʾ +[k{ʾ +[jxyz} +[xyz{} +[jﺬ +hijkl} +[ijk}~ +ijkl}~ɺ +Z[\j}~ +ijkl}ɺݝ +Z[\j}껛 +[ijk}ݭ +hijkl}~ +[xyz{}~ﭼ +ijkl}ɺ̝ +Z[\j}껛 +[ijk}ݭ +hijkl} +[xyz{} +[jxyz} +kl|ʾ +[k{ʾ +Z[jz} +K[k{} +K[jk}ݽ +Z[\|ڼ +Z[\j +ijklɺ껹 +[ijk +Z[\j} +ijkl}ɺ +\ijl} +K[k{ڼ +K[k{ +Z[jz +K[z{ +K[k +Z[j +K[jk} +K[k{ +Z[\| +Z\j +Z\]} +\jk{ +[\k{ +\j{|콽 +K[k{ +L\l| +L\{| +jklmɹ껺 +[\]k +L\l|~ +L\kl~̾ +L\z{|~ +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\j +L\| +\j| +\ijk{ݮ +\yz{|ݮ +ijklm̞ +L\| +\ijl| +ijlm}ɺ +]j} +\jz{|~ +\ijk{~ +\yz{|~ +ijklm~ +Z\]j~ +Z\j +Z\]} +\jk{ +[\k{ +\j{|콿 +K[k{ +L\l| +L\{| +jklmɹ껺 +[\]k +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\j +L\| +\j| +\ijk{ݮ +\yz{|ݮ +\hjk{ޯ +ijklm̞ +\xz{|ޯ +hjklmޟ 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+[iz{ +[ijz +Z[jz +K[k{ +K[k{ +K[z{ +K[k{| +K[jk|̽ +K[{ +K[yz{| +hijkm} +hikm}ɺޟ +]} +[xyz{|~ +hijkl|~ +iڼ +i}٬ +iz{|}~ٹʼ +i|}~ +hij}ɺ͟ +xyz{|}~ڼ +hik{|}~ڼ +hik{}~ٺ +K[ +Y[i +K[k{} +K[jk}̽ +JZj +K[yz{} +Z[j뛼 +Y[i +[ij뻼 +K[k{ +K[k{ +Z[jz +K[z{ +[ijz +[iz{ +Z[\j +ijklɹ +Y[\| +K[{ +K[ +[hik{ޯ +hikl|ɺޟ +\i| +[iyz{} +[hijz} +[xyz{} +hijkl} +Y[\i} +[i +Y[\i꾜 +[hij +[xyz{}~ +hijkl}~ +Y[i +K[k{} +K[jk}̽ +K[yz{} +K[k{ +K[k{ +Z[jz +K[z{ +[ijz +[iz{ +Z[\j +ijklɹ +Y[\| +K[{ +[hik{ޯ +hikl|ɺޟ +\i| +[iyz{} +[hijz} +[xyz{} +hijkl} +Y[\i} +Z\j +Z\]} +\jk{ +[\k{ +\j{|콿 +K[k{ +L\l| +L\{| +jklmɹ껺 +[\]k +Z\]j +\jk{ +[\k{ +K[k{ +L\{| +Z\j +L\| +\j| +\ijk{ݮ +\yz{|ݮ +ijklm̞ +L\l|~ +L\kl~̾ +L\z{|~ +L\| +\k{ڻ +\{| +\l|ʿ +klmܚ +lm}ʿ +\ijl| +ijlm}ɺ +]j} +\jz{|~ +\ijk{~ +\yz{|~ +ijklm~ +Z\]j~ +jlm~ڼ +\z|~ۻ +]}Ϻ +\xyz{|~ +\jϺ +xyz{|}~ +Z\j +Y\i˜ +\il|~ +Y\]} +\ikl~̾ +Z\]j~ +iklm~ɹ +Y\]i~꽝 +]i} +]i} +\iϾ +\iz{|~ +L\l|~ +L\kl~̾ +L\z{|~ +L\Ϻ +L\l| +K[k{ +K[k{ +[\k{ +L\{| +[\k{ +Z\j +L\{| +L\| +\ik{ +\ik{ +\i{| +\i{|콿 +Z\]j +iklmɹڽ +\i| +iklmɹ껺 +L\| +L\|ʿ +L\|ڼ +Y\iۛ +i|} +\i| +i|} +hiklm +\xy{| +\hik{ +\hil|לּ +hilm}ɺ +]}ߺ +\xyz{|~Ϯ +\xyz|~ +hijlm~ +i|}~ +iz{|}~ +\hij߬ +xyz{|}~ +Z\]j~ +ijlm~ɹ +Y\]i~껛 +\iz|~̾ +]i} +]i} +\i߾ +\ijۻ +Z\jۜ +Y\i˜ +Y\]}ڼ +L\jl~ݾ +JZjڼ +L\|ڿ +L\|ʿ +L\|ʾ +Y\i˛ +L\l|ڼ +Z\jz +[\k{ +K[k{ +L\{| +Z\j +L\jl; +L\| +\ik{ +\i{| +Z\]j +Z\]j +\iz|콾 +ijlmɹڽ +iklmɹڽ +\i| +i|} +L\ߺ +\i| +i|} +hijlm +hijlm} +\xyz| +\hik{ +\hil|לּ +\| +hilm}ɺ +]}ﺬ +\xyz{|~߮ +\xyz|~ +hijlm~ +i|}~ +\hijלּ +xyz{|}~Ϛ +Z[jۜ +JZjڼ +Y[i˜ +[ijۼ +Y[]}ڼ +Z[]j~ +Zj} +ij} +Yi} +ijkm~ɹݮ +Y[]i~ +Yiߺ +Y[\iھ +[iｼ +]i} +\i| +[hijלּ +Y[]i}꽝 +Y[i˜ +i{} +hik{}ٺ +hikl|ɺ +[hik{ +[hijz| +hikm}ɺ +[xyz{| +]}ﺬ +[xyz{|~ﭼ +hijkl|~ +iߪ +i}٬ +iz{|}~ٹ +i|}~ +hij}ɺ +xyz{|}~ߚ +hik{|}~ߚ +hik{}~ٺ +K[jk|̽ +K[{ʾ +K[yz{| +K[ +hijkm} +Z[]j +ijkmɹڽ +Z[\j| +Zj} +ijkl|ɹ +\i| +Z[]j +ik} +ik|}ɩ +iz{|}ٹ +[iz{ +Y[\| +Z[jz +K[k{ +K[k{ +K[k +K[k{ڼ +K[z{ +Z[j +K[jk| +Z\j +L\l|~ +L\kl~̾ +L\z{|~ +L\l| +L\l| +[\k{ +L\{| +\jk{ +\j{| +[\]k +jklmɹ +Z\]} +L\| +\ijl| +ijlm}ɺ +]j} +\jz{|~ +\ijk{~ +\yz{|~ +ijklm~ +Z\]j~ +Z\j +L\l|~ +L\kl~̾ +L\z{|~ +L\l| +L\l| +[\k{ +L\{| +\jk{ +\j{| +[\]k +jklmɹ +Z\]} +L\| +\ijl| +ijlm}ɺ +]j} +\jz{|~ +\ijk{~ +\yz{|~ +ijklm~ +Z\]j~ +\k{ڻ +\{| +\l|ʿ +klmܚ +lm}ʿ +\j +\z|~ۻ +]} +\xyz{|~ +jlm~ڼ +xyz{|}~ +Z\j +\il|~ +Y\]} +\ikl~̾ +Z\]j~ +iklm~ɹ̮ +]i} +\iz{|~ +L\l|~ +L\kl~̾ +L\z{|~ +L\l| +L\l| +[\k{ +L\{| +\ik{ +\i{| +iklmɹ +L\| +L\|ʿ +L\|ڼ +Y\iۛ +Y\i˜ +Y\]i~꽝 +L\ +[\]k +]i} +\i +\i| +i|} +hiklm +\xy{| +\hik{ +\hil| +hilm}ɺ +]} +\xyz{|~ +\xyz|~ﭼ +hijlm~ +i|}~ +\hij +iz{|}~ +xyz{|}~ +Z\]j~ +ijlm~ɹ +\iz|~̾ +Y\]i~껛 +]i} +]i} +\i +\i| +i|} +hijlm +hijlm} +\xyz| +\hik{ +\hil| +\| +hilm}ɺ +]} +\xyz{|~ +\xyz|~ﭼ +hijlm~ +i|}~ +\hij +xyz{|}~ +\ijۻ +Z\jۜ +Z\j +Y\i˜ +L\jl~ݾ +\il|~ +Y\]}ڼ +Y\]} +JZjڼ +L\l|~ +L\l| +L\l| +[\k{ +L\{| +Z\jz +Z\j +L\l|ڼ +L\jl; +L\jl| +\ik{ +\i{| +Z\]j +Z\]j +Z\]j} +\iz|콾 +ijlmɹڽ +iklmɹ +\i| +ijlm}ɹ +L\ +L\|ʿ +L\|ڿ +L\|ʾ +Y\i˜ +Z[jۜ +JZjڼ +Y[i˜ +[ijۼ +Y[]}ڼ +Z[jz~ +K[k +K[z{~̾ +[ik +Y[]} +Y[\| 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+090655 +090655 +075553 +075562 +075571 +075580 +075588 +075588 +075588 +090655 +090655 +075553 +075562 +075571 +075580 +075588 +075598 +075598 diff --git a/flute/src/3.1/Readme b/flute/src/3.1/Readme new file mode 100755 index 00000000..5b9da7ae --- /dev/null +++ b/flute/src/3.1/Readme @@ -0,0 +1,40 @@ +-------------- FLUTE - Version 3.1 ----------------- + by + Chris C.-N. Chu + Dept. of ECpE, Iowa State University + Copyright (c) - 2005 + Iowa State University Research Foundation, Inc. +---------------------------------------------------- + +This package contains the following files: + + flute.c -- The rectilinear Steiner minimal tree and wirelength estimation + algorithm described in the ICCAD 04 and ISPD 05 papers with + some improvements described in TCAD 07 paper. + flute.h -- The interface to use flute. + flute_mst.c -- The net breaking and merging techniques described in the + VLSIDAT 08 paper. + dist.[ch], dl.[ch], err.[ch], heap.[ch], mst2.[ch], neighbors.[ch], + global.h -- Utility functions used by flute_mst.c + POWV9.dat -- The lookup-table of optimal POWVs up to degree 9. + POST9.dat -- The lookup-table for optimal Steiner trees up to degree 9. + flute-net.c -- A program to evaluate the wirelength of a net. It takes + input from stdin as a list of points. + rand-pts.c -- A program to generate a list of random points. + flute-ckt.c -- A program to find FLUTE and half-perimeter wirelength + of a circuit in bookshelf format. + bookshelf_IO.[ch] -- Functions for flute-ckt.c to read bookshelf files. + memAlloc.[ch] -- Functions for flute-ckt.c to allocate memory. + ibm01/ibm01.* -- ibm01 bookshelf files that can be read by flute-ckt.c + license.txt -- License agreement. + ChangeLog.txt + Makefile + Readme + +To run the programs, first do a 'make'. POWV9.dat and POST9.dat is assume +to be in the current directory. Some example commands: + + rand-pts | flute-net + rand-pts 20 | flute-net // 20-pin nets + rand-pts -r 20 | flute-net // randomized + flute-ckt ibm01 ibm01.aux ibm01/ibm01.pl diff --git a/flute/src/3.1/bookshelf_IO.cpp b/flute/src/3.1/bookshelf_IO.cpp new file mode 100755 index 00000000..216ccb0e --- /dev/null +++ b/flute/src/3.1/bookshelf_IO.cpp @@ -0,0 +1,1208 @@ +/* ----------- FastPlace - Version 3.1 ---------------- + by + Natarajan Viswanathan and Chris C.-N. Chu + Dept. of ECpE, Iowa State University + Copyright (c) - 2004 +Iowa State University Research Foundation, Inc. +--------------------------------------------------------*/ +/* -------------------------------------------------------------------------- + Contains routines to: + - Read and Write the benchmark files in Bookshelf format +----------------------------------------------------------------------------*/ + +#include +#include +#include +#include +#include + +#include "memAlloc.h" +#include "bookshelf_IO.h" + +namespace Flute { + +#define hashsize(n) ((uint32_t)1<<(n)) +#define hashmask(n) (hashsize(n)-1) +#define rot(x, k) (((x)<<(k)) | ((x)>>(32-(k)))) +#define mix(a,b,c) \ +{ \ + a -= c; a ^= rot(c, 4); c += b; \ + b -= a; b ^= rot(a, 6); a += c; \ + c -= b; c ^= rot(b, 8); b += a; \ + a -= c; a ^= rot(c,16); c += b; \ + b -= a; b ^= rot(a,19); a += c; \ + c -= b; c ^= rot(b, 4); b += a; \ +} +#define final(a,b,c) \ +{ \ + c ^= b; c -= rot(b,14); \ + a ^= c; a -= rot(c,11); \ + b ^= a; b -= rot(a,25); \ + c ^= b; c -= rot(b,16); \ + a ^= c; a -= rot(c,4); \ + b ^= a; b -= rot(a,14); \ + c ^= b; c -= rot(b,24); \ +} + + +/*-- extern variables --*/ + // from createHash() + char **cellName = NULL; + + // from readAuxFile() + char *nodesFile = NULL; + char *netsFile = NULL; + char *wtsFile = NULL; + char *sclFile = NULL; + char *plFile = NULL; + char *benchmarkName = NULL; + + // from readNodesFile() + int movableNodes, numTerminals; + float averageCellWidth; + float *cellWidth = NULL; + float *cellHeight = NULL; + float *cellArea = NULL; + + // from readNetsFile() + int numNets, numPins; + int *netlist = NULL; + int *netlistIndex = NULL; + float *xPinOffset = NULL; + float *yPinOffset = NULL; + char **netName = NULL; + + // from readPlFile() + float *xCellCoord = NULL; + float *yCellCoord = NULL; + char **cellOrientation = NULL; + + // from readSclFile() + ROW *core_row = NULL; + int numRows, numRowBlockages; + float siteOriginY, siteEndY, coreHeight; + float siteOriginX, siteEndX, coreWidth; + float minX, maxX, minY, maxY; + float coreRowHeight; + float *xRowBlockage = NULL; + float *yRowBlockage = NULL; + float *widthRowBlockage = NULL; + + // from readWtsFile() + float *netWeight = NULL; + + +/*-- global variables --*/ + typedef struct nodesHash NODES; + struct nodesHash { + char *name; + unsigned long index; + }; + NODES **NodesInfo = NULL; + NODES **NetsInfo = NULL; + long hashSize, hashBits; + unsigned long *RN = NULL; + unsigned char *hashFlag = NULL; + + int numNodes; + char error_text[BUFFERSIZE]; + + +/*-- functions --*/ + void createHash(char benchmarkPath[], char nodesFile[]); + inline uint32_t get_hashfunc(const void *key, size_t length, uint32_t initval); + void freeHash(); + void readAuxFile(char benchmarkPath[], char auxFile[]); + inline long getIndex(char temp[]); + void readNodesFile(char benchmarkPath[], char nodesFile[]); + void readNetsFile(char benchmarkPath[], char netsFile[]); + void readPlFile(char benchmarkPath[], char plFile[]); + void readSclFile(char benchmarkPath[], char sclFile[]); + void readWtsFile(char benchmarkPath[], char wtsFile[], int net_weights); + void writePlFile(char outputDir[], char fileName[], float xCoord[], float yCoord[], + int totalNodes); + + +/* ----------------------------------------------------------- + Reads the .nodes file and creates a hash linking cell name + to cell index for all the nodes in the circuit + (movable nodes + fixed nodes + I/O pads) + + creates extern vars: + cellName[] +----------------------------------------------------------- */ +void createHash(char benchmarkPath[], char nodesFile[]) +{ + FILE *fp; + char file_name[BUFFERSIZE], temp[BUFFERSIZE], node_type[50]; + char line[LINESIZE]; + float nodeWidth, nodeHeight; + long j, nonpin_ptr, pin_ptr; + long R, hashfunc, RN_index; + int node_count; + + + strcpy(file_name, benchmarkPath); + strcat(file_name, "/"); + strcat(file_name, nodesFile); + + if((fp=fopen(file_name, "r")) == NULL) { + sprintf(error_text, "bookshelf_IO: Cannot open: %s file", file_name); + runtimeError(error_text); + } + + numNodes = numTerminals = 0; + while(!feof(fp)) { + fgets(line, LINESIZE, fp); + sscanf(line, "%s\t%*s\n", temp); + + if(strlen(line) < 5 || temp[0] == '#' || strcmp(temp, "UCLA") == 0) + continue; + + if(strcmp(temp, "NumNodes") == 0) { + sscanf(line, "NumNodes\t:\t%d\n", &numNodes); + } else if(strcmp(temp, "NumTerminals") == 0) { + sscanf(line, "NumTerminals\t:\t%d\n", &numTerminals); + break; + } else {} + } + fclose(fp); + + if(numNodes == 0) { + sprintf(error_text, "bookshelf_IO: NumNodes = %d", numNodes); + runtimeError(error_text); + } + + // defining and allocating hash variables + hashBits = 3+(long)(log(numNodes)/log(2)); + hashSize = hashsize(hashBits); + + if(NodesInfo == NULL) { + NodesInfo = (NODES **) malloc(hashSize*sizeof(NODES *)); + if(!NodesInfo) + runtimeError("bookshelf_IO: allocation failure in createNodesHash()"); + } else { + runtimeError("bookshelf_IO: NodesHash is not NULL"); + } + for(j=0; j= hashSize) { + sprintf(error_text, "bookshelf_IO: Cannot fill %s in hash table", temp); + runtimeError(error_text); + } + + NodesInfo[hashfunc] = (NODES *) malloc(sizeof(NODES)); + NodesInfo[hashfunc]->name = cellName[pin_ptr]; + NodesInfo[hashfunc]->index = pin_ptr; + hashFlag[hashfunc] = 1; + + pin_ptr++; + + } else { + + // create array to save cell name + cellName[nonpin_ptr] = (char *) malloc((strlen(temp)+1)*sizeof(char)); + strcpy(cellName[nonpin_ptr], temp); + + // create a hash table for name searching + hashfunc = (long)get_hashfunc(cellName[nonpin_ptr], + strlen(cellName[nonpin_ptr])*sizeof(char), + 13); + hashfunc = (hashfunc & hashmask(hashBits)); + + RN_index = 1; + while(hashFlag[hashfunc] != 0 && RN_index < hashSize) { + hashfunc = ((hashfunc + RN[RN_index]) & hashmask(hashBits)); + RN_index++; + } + + if(hashfunc >= hashSize) { + sprintf(error_text, "bookshelf_IO: Cannot fill %s in hash table", temp); + runtimeError(error_text); + } + + NodesInfo[hashfunc] = (NODES *) malloc(sizeof(NODES)); + NodesInfo[hashfunc]->name = cellName[nonpin_ptr]; + NodesInfo[hashfunc]->index = nonpin_ptr; + hashFlag[hashfunc] = 1; + + nonpin_ptr++; + } + } + + fclose(fp); + if(node_count != numNodes) { + sprintf(error_text, "bookshelf_IO: NumNodes (%d) != Number of Node descriptions (%d)", + numNodes, node_count); + runtimeError(error_text); + } +} + + +/* ----------------------------------------------------------------------- + hash function generator + + By Bob Jenkins, 2006. bob_jenkins@burtleburtle.net. You may use this + code any way you wish, private, educational, or commercial. It's free. + http://burtleburtle.net/bob/hash/doobs.html +----------------------------------------------------------------------- */ +inline uint32_t get_hashfunc(const void *key, size_t length, uint32_t initval) +{ + uint32_t a,b,c; // internal state + + + // Set up the internal state + a = b = c = 0xdeadbeef + ((uint32_t)length) + initval; + + // need to read the key one byte at a time + const uint8_t *k = (const uint8_t *)key; + + // all but the last block: affect some 32 bits of (a,b,c) + while (length > 12) { + a += k[0]; + a += ((uint32_t)k[1])<<8; + a += ((uint32_t)k[2])<<16; + a += ((uint32_t)k[3])<<24; + b += k[4]; + b += ((uint32_t)k[5])<<8; + b += ((uint32_t)k[6])<<16; + b += ((uint32_t)k[7])<<24; + c += k[8]; + c += ((uint32_t)k[9])<<8; + c += ((uint32_t)k[10])<<16; + c += ((uint32_t)k[11])<<24; + mix(a,b,c); + length -= 12; + k += 12; + } + + // last block: affect all 32 bits of (c) + switch(length) { // all the case statements fall through + case 12: c+=((uint32_t)k[11])<<24; + case 11: c+=((uint32_t)k[10])<<16; + case 10: c+=((uint32_t)k[9])<<8; + case 9 : c+=k[8]; + case 8 : b+=((uint32_t)k[7])<<24; + case 7 : b+=((uint32_t)k[6])<<16; + case 6 : b+=((uint32_t)k[5])<<8; + case 5 : b+=k[4]; + case 4 : a+=((uint32_t)k[3])<<24; + case 3 : a+=((uint32_t)k[2])<<16; + case 2 : a+=((uint32_t)k[1])<<8; + case 1 : a+=k[0]; + break; + case 0 : return c; + } + + final(a,b,c); + + return c; +} + + +/* ----------------------------------------------------------- + frees hash elements +----------------------------------------------------------- */ +void freeHash() +{ + int j; + + + for(j=0; jname) == 0) { + break; + } else { + hashfunc = ((hashfunc + RN[RN_index]) & hashmask(hashBits)); + RN_index++; + } + } + + if(RN_index >= hashSize) { + sprintf(error_text, "bookshelf_IO: Cannot find %s in hash table", temp); + runtimeError(error_text); + } + + return NodesInfo[hashfunc]->index; +} + + +/* ----------------------------------------------------------- + Reads the .nodes file to get cell widths and heights + + creates extern vars: + movableNodes, numTerminals, averageCellWidth, + cellWidth[], cellHeight[], cellArea[] +----------------------------------------------------------- */ +void readNodesFile(char benchmarkPath[], char nodesFile[]) +{ + FILE *fp; + char file_name[BUFFERSIZE], temp[BUFFERSIZE], node_type[50]; + char line[LINESIZE]; + long nodeIndex; + float nodeWidth, nodeHeight, sumWidth; + int node_count; + + + strcpy(file_name, benchmarkPath); + strcat(file_name, "/"); + strcat(file_name, nodesFile); + + if((fp=fopen(file_name, "r")) == NULL) { + sprintf(error_text, "bookshelf_IO: Cannot open: %s file", file_name); + runtimeError(error_text); + } +// printf("Reading %s ...\n", nodesFile); + + movableNodes = numNodes - numTerminals; // global var - num of movable cells + if(cellWidth == NULL && cellHeight == NULL && cellArea == NULL) { + cellWidth = vector(1, numNodes); // global vector giving cell widths + cellHeight = vector(1, numNodes); // global vector giving cell heights + cellArea = vector(1, numNodes); // global vector giving cell areas + } else { + runtimeError("bookshelf_IO: allocation error in readNodesFile()"); + } + + sumWidth = 0; + node_count = 0; + + while(!feof(fp)) { + *line = '\0'; + fgets(line, LINESIZE, fp); + sscanf(line, "%s\t%*s\n", temp); + + // intermediate lines can be blanks or begin with # + if(strlen(line) < 5 || temp[0] == '#' || strcmp(temp, "UCLA") == 0) + continue; + + if(strcmp(temp, "NumNodes") == 0 || strcmp(temp, "NumTerminals") == 0) + continue; + + *node_type = '\0'; + sscanf(line, "%s%f%f%s\n", temp, &nodeWidth, &nodeHeight, node_type); + node_count++; + + nodeIndex = getIndex(temp); + + // store cellwidth, cellheight and cellarea corresponding to nodeIndex + cellWidth[nodeIndex] = nodeWidth; + cellHeight[nodeIndex] = nodeHeight; + cellArea[nodeIndex] = nodeWidth*nodeHeight; + if(nodeIndex <= movableNodes) + sumWidth += nodeWidth; + } + + // find average cell width + averageCellWidth = sumWidth/movableNodes; + averageCellWidth *= 100; + averageCellWidth = (int)averageCellWidth; + averageCellWidth /= 100; + + fclose(fp); + if(node_count != numNodes) { + sprintf(error_text, "bookshelf_IO: NumNodes (%d) != Number of Node descriptions (%d)", + numNodes, node_count); + runtimeError(error_text); + } + +#if(DEBUG) +int i; +for(i=1; i<=movableNodes+numTerminals; i++) { + printf("%d %s %.2f %.2f %.2f\n", i, cellName[i], cellWidth[i], cellHeight[i], cellArea[i]); +} + +printf("Avg Cell Width: %.2f \n", averageCellWidth); +#endif +} + + +/* ----------------------------------------------------------- + Reads the .nets file to get the netlist information + + creates extern vars: + numNets, numPins, + xPinOffset[], yPinOffset[], netlist[], netlistIndex[] +----------------------------------------------------------- */ +void readNetsFile(char benchmarkPath[], char netsFile[]) +{ + FILE *fp; + char file_name[BUFFERSIZE], temp[BUFFERSIZE], nodeName[BUFFERSIZE], pinDirection[5]; + char line[LINESIZE]; + long nodeIndex; + int degree, prevElements, netNo, k, startPointer; + float xOffset, yOffset; + + + strcpy(file_name, benchmarkPath); + strcat(file_name, "/"); + strcat(file_name, netsFile); + + if((fp=fopen(file_name, "r"))==NULL) { + sprintf(error_text, "bookshelf_IO: Cannot open %s file", file_name); + runtimeError(error_text); + } + + numNets = numPins = 0; + while(!feof(fp)) { + fgets(line, LINESIZE, fp); + sscanf(line, "%s\t%*s\n", temp); + + if(strlen(line) < 5 || temp[0] == '#' || strcmp(temp, "UCLA") == 0) + continue; + + if(strcmp(temp, "NumNets") == 0) { + sscanf(line, "NumNets\t:\t%d\n", &numNets); + } else if(strcmp(temp, "NumPins") == 0) { + sscanf(line, "NumPins\t:\t%d\n", &numPins); + break; + } else {} + } + fclose(fp); + + if(numNets == 0 || numPins == 0) { + sprintf(error_text, "bookshelf_IO: NumNets = %d, NumPins = %d ", numNets, numPins); + runtimeError(error_text); + } + + if(netlist == NULL && xPinOffset == NULL && yPinOffset == NULL && + netlistIndex == NULL) { + // stores the netlist and pin offsets relative to the center of the cells + netlist = ivector(1,numPins+1); + xPinOffset = vector(1,numPins+1); + yPinOffset = vector(1,numPins+1); + + // index vector for the netlist and offset vectors + netlistIndex = ivector(0,numNets+1); + } else { + runtimeError("bookshelf_IO: allocation error in readNetsFile()"); + } + + // inverse map b/w net name and net no + netName = (char **) malloc((numNets+1)*sizeof(char *)); + + if((fp=fopen(file_name, "r"))==NULL) { + sprintf(error_text, "bookshelf_IO: Cannot open %s file", file_name); + runtimeError(error_text); + } +// printf("Reading %s ...\n", netsFile); + + startPointer = k = 1; + netlistIndex[0] = 1; + prevElements = 0; + netNo = 0; + + while(!feof(fp)) { + *line = '\0'; + fgets(line, LINESIZE, fp); + sscanf(line, "%s\t%*s\n", temp); + + if(strlen(line) < 5 || temp[0] == '#' || strcmp(temp, "UCLA") == 0) + continue; + + if(strcmp(temp, "NumNets") == 0 || strcmp(temp, "NumPins") == 0) + continue; + + if(strcmp(temp, "NetDegree") == 0) { + netNo++; + *temp = '\0'; + sscanf(line, "NetDegree\t:\t%d\t%s\n", °ree, temp); + if(strcmp(temp, "") == 0) + sprintf(temp, "net_%d", netNo); + netName[netNo] = (char *) malloc((strlen(temp)+1)*sizeof(char)); + strcpy(netName[netNo], temp); + + netlistIndex[netNo] = netlistIndex[netNo-1] + prevElements; + startPointer = netlistIndex[netNo]; + prevElements = degree; + k = 1; + } else { + xOffset = yOffset = 0.0; + *pinDirection = '\0'; + + sscanf(line, "%s%s", nodeName, pinDirection); + if(pinDirection[0] == ':') + sscanf(line, "%*s%*s%f%f", &xOffset, &yOffset); + else + sscanf(line, "%s%s%*s%f%f", nodeName, pinDirection, &xOffset, &yOffset); + + if(strcmp(pinDirection, "") == 0 || pinDirection[0] == ':') + strcpy(pinDirection, "B"); + + nodeIndex = getIndex(nodeName); + + netlist[startPointer+k-1] = nodeIndex; + xPinOffset[startPointer+k-1] = xOffset; + yPinOffset[startPointer+k-1] = yOffset; + k++; + } + } + netlistIndex[numNets+1] = netlistIndex[numNets] + prevElements; + netlist[netlistIndex[numNets+1]] = 0; + + fclose(fp); + if(netNo != numNets) { + sprintf(error_text, "bookshelf_IO: NumNets (%d) != Number of Net descriptions (%d)", + numNets, netNo); + runtimeError(error_text); + } + + if(netlistIndex[numNets+1]-1 != numPins) { + sprintf(error_text, "bookshelf_IO: NumPins (%d) != Number of Pin descriptions (%d)", + numPins, netlistIndex[numNets+1]-1); + runtimeError(error_text); + } + +#if(DEBUG) +int i, j; +for(i=1; i<=numNets; i++) { + printf("**%d** ", netlistIndex[i+1]-netlistIndex[i]); + for(j=netlistIndex[i]; j 99) { + printf("Row (%d) at coordinate (%.2f) has more than 100 subrows \n", + row_count, core_row[row_count].y_low); + printf("Please decrease the number of subrows by \n"); + printf("creating dummy fixed nodes for the row blockages\n"); + runtimeError("bookshelf_IO: threshold reached for #subrows per row"); + } + sscanf(line, "%*s\t:\t%f\t%*s\t:\t%d\n", &subroworigin, &totalSites); + core_row[row_count].subrow_origin[subrow_count] = subroworigin; + core_row[row_count].subrow_end[subrow_count] = subroworigin + totalSites*core_row[row_count].siteSpacing; + subrow_count++; + } else if(strcmp(temp, "End")==0) { + break; + } else { + sprintf(error_text, "bookshelf_IO: Unknown parameter: %s", temp); + runtimeError(error_text); + } + } while(1); + + core_row[row_count].subrow_count = subrow_count; + core_row[row_count].x_low = core_row[row_count].subrow_origin[0]; + core_row[row_count].x_high = core_row[row_count].subrow_end[subrow_count-1]; + if(core_row[row_count].siteWidth < 0.0) + core_row[row_count].siteWidth = core_row[row_count].siteSpacing; + + row_count++; + } + } + + siteOriginX = core_row[0].x_low; + siteEndX = core_row[0].x_high; + for(j=1; j siteEndX) + siteEndX = core_row[j].x_high; + } + siteOriginY = core_row[0].y_low; + siteEndY = core_row[row_count-1].y_low + core_row[row_count-1].height; // possible that height=0 for some rows in Bookshelf + + coreRowHeight = (siteEndY-siteOriginY)/numRows; + coreHeight = siteEndY - siteOriginY; // height of placement area + coreWidth = siteEndX - siteOriginX; // width of placement area + + + // getting row blockage related information + rowBlockageCount = 0; + for(j=0; j 1) { + subrow_count = core_row[j].subrow_count; + if(core_row[j].subrow_origin[0] > siteOriginX) { + rowBlockageCount++; + } + + if(core_row[j].subrow_end[subrow_count-1] < siteEndX) { + rowBlockageCount++; + } + + for(k=1; k siteOriginX) { + rowBlockageCount++; + } + + // blockage is at right end of the row + if(core_row[j].x_high < siteEndX) { + rowBlockageCount++; + } + } + } + + xRowBlockage = vector(1, rowBlockageCount+1); + yRowBlockage = vector(1, rowBlockageCount+1); + widthRowBlockage = vector(1, rowBlockageCount+1); + + numRowBlockages = 0; + if(rowBlockageCount > 0) { + for(j=0; j 1) { + subrow_count = core_row[j].subrow_count; + if(core_row[j].subrow_origin[0] > siteOriginX) { + numRowBlockages++; + xRowBlockage[numRowBlockages] = siteOriginX + 0.5*(core_row[j].subrow_origin[0] - siteOriginX); + yRowBlockage[numRowBlockages] = core_row[j].y_low + 0.5*core_row[j].height; + widthRowBlockage[numRowBlockages] = core_row[j].subrow_origin[0] - siteOriginX; + } + + if(core_row[j].subrow_end[subrow_count-1] < siteEndX) { + numRowBlockages++; + xRowBlockage[numRowBlockages] = core_row[j].subrow_end[subrow_count-1] + + 0.5*(siteEndX - core_row[j].subrow_end[subrow_count-1]); + yRowBlockage[numRowBlockages] = core_row[j].y_low + 0.5*core_row[j].height; + widthRowBlockage[numRowBlockages] = siteEndX - core_row[j].subrow_end[subrow_count-1]; + } + + for(k=1; k siteOriginX) { + numRowBlockages++; + xRowBlockage[numRowBlockages] = siteOriginX + 0.5*(core_row[j].x_low - siteOriginX); + yRowBlockage[numRowBlockages] = core_row[j].y_low + 0.5*core_row[j].height; + widthRowBlockage[numRowBlockages] = core_row[j].x_low - siteOriginX; + } + + // blockage is at right end of the row + if(core_row[j].x_high < siteEndX) { + numRowBlockages++; + xRowBlockage[numRowBlockages] = core_row[j].x_high + 0.5*(siteEndX - core_row[j].x_high); + yRowBlockage[numRowBlockages] = core_row[j].y_low + 0.5*core_row[j].height; + widthRowBlockage[numRowBlockages] = siteEndX - core_row[j].x_high; + } + } + } + + if(numRowBlockages != rowBlockageCount) { + runtimeError("bookshelf_IO: error during createRowBlockage()"); + } + } + + + // getting the chip dimensions (if there are perimeter IOs) + maxX = siteEndX; + minX = siteOriginX; + maxY = siteEndY; + minY = siteOriginY; + for(j=movableNodes+1; j<=numNodes; j++) { + if(xCellCoord[j] > maxX) maxX = xCellCoord[j]; + else if(xCellCoord[j] < minX) minX = xCellCoord[j]; + + if(yCellCoord[j] > maxY) maxY = yCellCoord[j]; + else if(yCellCoord[j] < minY) minY = yCellCoord[j]; + } + + fclose(fp); + if(row_count != numRows) { + sprintf(error_text, "bookshelf_IO: NumRows (%d) != Number of Row descriptions (%d)", numRows, row_count); + runtimeError(error_text); + } +} + + +/* ----------------------------------------------------------- + Creates a hash linking netname to netNo + Reads the .wts file to get net-weights + + creates extern vars: + netWeight[] +----------------------------------------------------------- */ +void readWtsFile(char benchmarkPath[], char wtsFile[], int net_weights) +{ + FILE *fp; + char file_name[BUFFERSIZE], temp[BUFFERSIZE]; + char line[LINESIZE]; + float weight; + long netNo, j; + long R, hashfunc, RN_index; + + + if(netWeight == NULL) { + netWeight = vector(1, numNets); + for(netNo=1; netNo<=numNets; netNo++) + netWeight[netNo] = 1.0; + } else { + runtimeError("bookshelf_IO: allocation error in readWtsFile()"); + } + + if(net_weights) { + + // defining hash variables + hashBits = 3+(long)(log(numNets)/log(2)); + hashSize = hashsize(hashBits); + + if(NetsInfo == NULL) { + NetsInfo = (NODES **) malloc(hashSize*sizeof(NODES *)); + if(!NetsInfo) + runtimeError("bookshelf_IO: allocation failure in createNetsHash()"); + } else { + runtimeError("bookshelf_IO: NetsHash is not NULL"); + } + for(j=0; j= hashSize) { + sprintf(error_text, "bookshelf_IO: Cannot fill %s in hash table", netName[netNo]); + runtimeError(error_text); + } + + NetsInfo[hashfunc] = (NODES *) malloc(sizeof(NODES)); + NetsInfo[hashfunc]->name = netName[netNo]; + NetsInfo[hashfunc]->index = netNo; + hashFlag[hashfunc] = 1; + } + + strcpy(file_name, benchmarkPath); + strcat(file_name, "/"); + strcat(file_name, wtsFile); + + if((fp=fopen(file_name, "r")) == NULL) { + sprintf(error_text, "bookshelf_IO: Cannot open: %s file", file_name); + runtimeError(error_text); + } +// printf("Reading %s ...\n", wtsFile); + + while(!feof(fp)) { + *line = '\0'; + fgets(line, LINESIZE, fp); + sscanf(line, "%s\t%*s\n", temp); + + if(strlen(line) < 5 || temp[0] == '#' || strcmp(temp, "UCLA") == 0) + continue; + + sscanf(line, "%s%f\n", temp, &weight); + + // find the netNo corresponding to temp + hashfunc = (long)get_hashfunc(temp, strlen(temp)*sizeof(char), 13); + hashfunc = (hashfunc & hashmask(hashBits)); + + RN_index = 1; + while(RN_index < hashSize) { + if(NetsInfo[hashfunc] && strcmp(temp, NetsInfo[hashfunc]->name) == 0) { + break; + } else { + hashfunc = ((hashfunc + RN[RN_index]) & hashmask(hashBits)); + RN_index++; + } + } + + if(RN_index >= hashSize) { + sprintf(error_text, "bookshelf_IO: Cannot find %s in hash table", temp); + runtimeError(error_text); + } + + netNo = NetsInfo[hashfunc]->index; + + // store netWeight corresponding to netNo + netWeight[netNo] = weight; + } + + fclose(fp); + + for(j=0; jx) - (q->x); + if( dx < 0 ) dx = -dx; + dy = (p->y) - (q->y); + if( dy < 0 ) dy = -dy; + + return dx + dy; +} + +/*********************************************************************/ +/*********************************************************************/ + +} // Flute namespace. diff --git a/flute/src/3.1/dist.h b/flute/src/3.1/dist.h new file mode 100755 index 00000000..5cf4291e --- /dev/null +++ b/flute/src/3.1/dist.h @@ -0,0 +1,20 @@ +#ifndef FLUTE_DIST_H +#define FLUTE_DIST_H + +#include "global.h" + +namespace Flute { + +long dist( + Point p, + Point q +); + +long dist2( + Point* p, + Point* q +); + +} // Flute namespace. + +#endif diff --git a/flute/src/3.1/dl.cpp b/flute/src/3.1/dl.cpp new file mode 100755 index 00000000..f0c528e0 --- /dev/null +++ b/flute/src/3.1/dl.cpp @@ -0,0 +1,165 @@ +#include +#include +#include + +namespace Flute { + +dl_t dl_alloc() +{ + dl_t dl = (dl_t)malloc(sizeof(dl_s)); + if (!dl) { + printf("Out of memory!!\n"); + } else { + dl->first = dl->last = 0; dl->count = 0; + } + return dl; +} + +void dl_delete(dl_t dl, dl_el *el) +{ + if (dl->first == el) { + dl->first = el->next; + } + if (dl->last == el) { + dl->last = el->prev; + } + if (el->next) { + el->next->prev = el->prev; + } + if (el->prev) { + el->prev->next = el->next; + } + free(el); dl->count--; +} + +void dl_clear(dl_t dl) +{ + dl_el *el, *next; + if (dl->count > 0) { + for (el=dl->first; el; el=next) { + next = el->next; + free(el); + } + } + dl->first = dl->last = 0; + dl->count = 0; +} + +void dl_concat(dl_t first_list, dl_t second_list) +{ + if (first_list->count <= 0) { + *first_list = *second_list; + } else if (second_list->count > 0) { + first_list->last->next = second_list->first; + second_list->first->prev = first_list->last; + first_list->last = second_list->last; + first_list->count += second_list->count; + } + + free(second_list); +} + +static void dl_insertion_sort(dl_t dl, size_t el_size, + int(*compar)(void *, void *)) +{ + char *buf; + void *curr_d, *srch_d; + dl_el *curr, *srch; + + if (dl_length(dl) <= 1) { + return; + } + + buf = (char*)malloc(el_size); + + for (curr=dl->first; curr!=dl->last; curr=curr->next) { + curr_d = (void*)(((dl_el*)curr)+1); + + for (srch=dl->last; srch!=curr; srch=srch->prev) { + srch_d = (void*)(((dl_el*)srch)+1); + if (compar(curr_d, srch_d) > 0) { + memcpy((void*)buf, curr_d, el_size); + memcpy(curr_d, srch_d, el_size); + memcpy(srch_d, (void*)buf, el_size); + } + } + } + + + free(buf); +} + +void dl_sort(dl_t dl, size_t el_size, int(*compar)(void *, void *)) +{ + dl_el *el, *first_head, *second_head; + dl_s first_list, second_list; + void *first_item, *second_item; + int i, len; + + if (dl_length(dl) <= 25) { + dl_insertion_sort(dl, el_size, compar); + return; + } + + len = dl_length(dl)/2; + for (i=0, el=dl->first; inext; + } + + first_list.first = dl->first; + first_list.last = el->prev; + first_list.count = len; + first_list.last->next = 0; + + second_list.first = el; + second_list.last = dl->last; + second_list.count = dl_length(dl)-len; + second_list.first->prev = 0; + + dl_sort(&first_list, el_size, compar); + dl_sort(&second_list, el_size, compar); + + /* in-place merging */ + first_head = first_list.first; + second_head = second_list.first; + + first_item = (void*)(((dl_el*)first_head)+1); + second_item = (void*)(((dl_el*)second_head)+1); + if (compar(first_item, second_item) <= 0) { + dl->first = el = first_head; + first_head = first_head->next; + } else { + dl->first = el = second_head; + second_head = second_head->next; + } + + while (1) { + first_item = (void*)(((dl_el*)first_head)+1); + second_item = (void*)(((dl_el*)second_head)+1); + if (compar(first_item, second_item) <= 0) { + el->next = first_head; + first_head->prev = el; + el = first_head; + first_head = first_head->next; + if (!first_head) { + el->next = second_head; + second_head->prev = el; + dl->last = second_list.last; + break; + } + } else { + el->next = second_head; + second_head->prev = el; + el = second_head; + second_head = second_head->next; + if (!second_head) { + el->next = first_head; + first_head->prev = el; + dl->last = first_list.last; + break; + } + } + } +} + +} // Flute namespace. diff --git a/flute/src/3.1/dl.h b/flute/src/3.1/dl.h new file mode 100755 index 00000000..4b108205 --- /dev/null +++ b/flute/src/3.1/dl.h @@ -0,0 +1,184 @@ +#ifndef FLUTE_DL_H +#define FLUTE_DL_H + +#include +#include + +namespace Flute { + +typedef struct dl_el_s { + struct dl_el_s *prev, *next; +} dl_el; + +typedef struct { + dl_el *first, *last; + unsigned int count; +} dl_s, *dl_t; + +dl_t dl_alloc(void); +void dl_delete(dl_t dl, dl_el *el); +void dl_clear(dl_t dl); +void dl_concat(dl_t list1, dl_t list2); +void dl_sort(dl_t dl, size_t el_size, int(*compar)(void *, void *)); + +#define dl_length(dl) (dl)->count + +#define dl_empty(dl) ((dl)->count <= 0) + +#define dl_data(type, el) \ + *(type*)(((dl_el*)(el))+1) + +#define dl_data_p(type, el) \ + ((type*)(((dl_el*)(el))+1)) + +#define dl_forall(type, dl, data) \ +{ \ + dl_el *_el, *_next; \ + dl_t _curr_dl = (dl); \ + for (_el=_curr_dl->first; _el; _el=_next) { \ + _next = _el->next; \ + (data) = dl_data(type, _el); + +#define dl_forall_p(type, dl, data_p) \ +{ \ + dl_el *_el, *_next; \ + dl_t _curr_dl = (dl); \ + for (_el=_curr_dl->first; _el; _el=_next) { \ + _next = _el->next; \ + (data_p) = dl_data_p(type, _el); + +#define dl_current() _el +#define dl_delete_current() dl_delete(_curr_dl, _el) + +#define dl_endfor \ + } \ +} + +#define dl_forall_reverse(type, dl, data) \ +{ \ + dl_el *_el, *_next; \ + dl_t _curr_dl = (dl); \ + for (_el=_curr_dl->last; _el; _el=_next) { \ + _next = _el->prev; \ + (data) = dl_data(type, _el); + +#define dl_forall_reverse_p(type, dl, data_p) \ +{ \ + dl_el *_el, *_next; \ + dl_t _curr_dl = (dl); \ + for (_el=_curr_dl->last; _el; _el=_next) { \ + _next = _el->prev; \ + (data_p) = dl_data_p(type, _el); + +#define dl_first(type, dl) \ + dl_data(type, (dl)->first) + + +#define dl_first_element(dl) (dl)->first + + +#define dl_last(type, dl) \ + dl_data(type, (dl)->last) + +#define dl_pop_first(type, dl, data) \ +{ \ + (data) = dl_first(type, dl); \ + dl_delete((dl), (dl)->first); \ +} + +#define dl_pop_last(type, dl, data) \ +{ (data) = dl_last(type, dl); dl_delete((dl), (dl)->last); } + +#define dl_insert_before(type, dl, element, data) \ +{ \ + if ((element) == (dl)->first) { \ + dl_prepend(type, dl, data); \ + } else { \ + dl_el *_el = (dl_el*) malloc(sizeof(dl_el)+sizeof(type)); \ + if (!_el) { \ + printf("Out of memory!!\n"); \ + } else { \ + memcpy(_el+1, &(data), sizeof(type)); \ + _el->prev = (element)->prev; _el->next = (element); \ + (element)->prev->next = _el; (element)->prev = _el; \ + (dl)->count++; \ + } \ + } \ +} + +#define dl_insert_after(type, dl, element, data) \ +{ \ + if ((element) == (dl)->last) { \ + dl_append(type, dl, data); \ + } else { \ + dl_el *_el = (dl_el*) malloc(sizeof(dl_el)+sizeof(type)); \ + if (!_el) { \ + printf("Out of memory!!\n"); \ + } else { \ + memcpy(_el+1, &(data), sizeof(type)); \ + _el->next = (element)->next; _el->prev = (element); \ + (element)->next->prev = _el; (element)->next = _el; \ + (dl)->count++; \ + } \ + } \ +} + +#define dl_append(type, dl, data) \ +{ \ + dl_el *_el = (dl_el*) malloc(sizeof(dl_el)+sizeof(type)); \ + if (!_el) { \ + printf("Out of memory!!\n"); \ + } else { \ + memcpy(_el+1, &(data), sizeof(type)); \ + _el->next = 0; \ + if ((dl)->count <= 0) { \ + _el->prev = 0; \ + (dl)->first = (dl)->last = _el; \ + (dl)->count = 1; \ + } else { \ + _el->prev = (dl)->last; \ + (dl)->last->next = _el; \ + (dl)->last = _el; \ + (dl)->count++; \ + } \ + } \ +} + +#define dl_prepend(type, dl, data) \ +{ \ + dl_el *_el = (dl_el*) malloc(sizeof(dl_el)+sizeof(type)); \ + if (!_el) { \ + printf("Out of memory!!\n"); \ + } else { \ + memcpy(_el+1, &(data), sizeof(type)); \ + _el->prev = 0; \ + if ((dl)->count <= 0) { \ + _el->next = 0; \ + (dl)->first = (dl)->last = _el; \ + (dl)->count = 1; \ + } else { \ + _el->next = (dl)->first; \ + (dl)->first->prev = _el; \ + (dl)->first = _el; \ + (dl)->count++; \ + } \ + } \ +} + +#define dl_free(dl) \ +{ \ + dl_clear(dl); free(dl); dl = 0; \ +} + +#define dl_duplicate(dest, src, type) \ +{ \ + dest = dl_alloc(); \ + type _data_el; \ + dl_forall(type, src, _data_el) { \ + dl_append(type, dest, _data_el); \ + } dl_endfor; \ +} + +} // Flute namespace. + +#endif diff --git a/flute/src/3.1/err.cpp b/flute/src/3.1/err.cpp new file mode 100755 index 00000000..e3f951f2 --- /dev/null +++ b/flute/src/3.1/err.cpp @@ -0,0 +1,31 @@ +#include +#include + +namespace Flute { + +/**************************************************************************/ +/* + print error message and continue +*/ + +void err_msg( +char* msg +) +{ + fprintf(stderr, "%s\n", msg); +} + +/**************************************************************************/ +/* + print error message and exit +*/ + +void err_exit( +char* msg +) +{ + fprintf(stderr, "%s\n", msg); + exit(1); +} + +} // Flute namespace. diff --git a/flute/src/3.1/err.h b/flute/src/3.1/err.h new file mode 100755 index 00000000..772f02ce --- /dev/null +++ b/flute/src/3.1/err.h @@ -0,0 +1,16 @@ +#ifndef FLUTE_ERR_H +#define FLUTE_ERR_H + +namespace Flute { + +void err_msg( +char* msg +); + +void err_exit( +char* msg +); + +} // Flute namespace. + +#endif diff --git a/flute/src/3.1/flute-ckt.cpp b/flute/src/3.1/flute-ckt.cpp new file mode 100755 index 00000000..ad9cc1c6 --- /dev/null +++ b/flute/src/3.1/flute-ckt.cpp @@ -0,0 +1,98 @@ +#include +#include +#include +#include "bookshelf_IO.h" +#include "memAlloc.h" +#include "flute.h" + +using namespace Flute; + +float HPwl(); +float flutewl(); + +int main (int argc, char *argv[]) +{ + char benchmarkPath[BUFFERSIZE], auxFile[BUFFERSIZE], placefile[BUFFERSIZE]; + + if(argc != 4) { + printf("Usage: %s \n", + argv[0]); + printf(" is the benchmark file directory.\n"); + printf(" is the bookshelf format auxiliary file"); + printf(" (assume in ).\n"); + printf(" is the placement file"); + printf(" (assume in current directory).\n"); + exit(1); + } + + strcpy(benchmarkPath, argv[1]); + strcpy(auxFile, argv[2]); + strcpy(placefile, argv[3]); + + readAuxFile(benchmarkPath, auxFile); + createHash(benchmarkPath, nodesFile); + readNodesFile(benchmarkPath, nodesFile); + readNetsFile(benchmarkPath, netsFile); + readPlFile(".", placefile); + freeHash(); + + readLUT(); + + printf("Half-perimeter wirelength: %.2f\n", HPwl()); + printf("FLUTE wirelength : %.2f\n", flutewl()); +} + +float HPwl() +{ + float totx, toty, xu, xl, yu, yl, xOffset, yOffset; + int i, j, k; + + totx = 0.0; toty = 0.0; + for (j=1; j<=numNets; j++) { + xl = yl = 1e9; + xu = yu = -1e9; + for (k=netlistIndex[j]; k +#include +#include "flute.h" + +using namespace Flute; + +int main() +{ + int d=0; + int x[MAXD], y[MAXD]; + Tree flutetree; + int flutewl; + + while (!feof(stdin)) { + scanf("%d %d\n", &x[d], &y[d]); + d++; + } + readLUT(); + + flutetree = flute(d, x, y, ACCURACY); + printf("FLUTE wirelength = %d\n", flutetree.length); + + flutewl = flute_wl(d, x, y, ACCURACY); + printf("FLUTE wirelength (without RSMT construction) = %d\n", flutewl); +} diff --git a/flute/src/3.1/flute.cpp b/flute/src/3.1/flute.cpp new file mode 100755 index 00000000..f5199c80 --- /dev/null +++ b/flute/src/3.1/flute.cpp @@ -0,0 +1,1480 @@ +#include +#include +#include +#include +#include +using std::min; +using std::max; + +#include "flute.h" + +namespace Flute { + +#if D<=7 +#define MGROUP 5040/4 // Max. # of groups, 7! = 5040 +#define MPOWV 15 // Max. # of POWVs per group +#elif D==8 +#define MGROUP 40320/4 // Max. # of groups, 8! = 40320 +#define MPOWV 33 // Max. # of POWVs per group +#elif D==9 +#define MGROUP 362880/4 // Max. # of groups, 9! = 362880 +#define MPOWV 79 // Max. # of POWVs per group +#endif +int numgrp[10]={0,0,0,0,6,30,180,1260,10080,90720}; + +struct csoln +{ + unsigned char parent; + unsigned char seg[11]; // Add: 0..i, Sub: j..10; seg[i+1]=seg[j-1]=0 + unsigned char rowcol[D-2]; // row = rowcol[]/16, col = rowcol[]%16, + unsigned char neighbor[2*D-2]; +}; +struct csoln *LUT[D+1][MGROUP]; // storing 4 .. D +int numsoln[D+1][MGROUP]; + +struct point +{ + DTYPE x, y; + int o; +}; + +void readLUT(string directory); +DTYPE flute_wl(int d, DTYPE x[], DTYPE y[], int acc); +DTYPE flutes_wl_LD(int d, DTYPE xs[], DTYPE ys[], int s[]); +DTYPE flutes_wl_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +DTYPE flutes_wl_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +Tree flute(int d, DTYPE x[], DTYPE y[], int acc); +Tree flutes_LD(int d, DTYPE xs[], DTYPE ys[], int s[]); +Tree flutes_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +Tree flutes_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +Tree dmergetree(Tree t1, Tree t2); +Tree hmergetree(Tree t1, Tree t2, int s[]); +Tree vmergetree(Tree t1, Tree t2); +void local_refinement(Tree *tp, int p); +DTYPE wirelength(Tree t); +void printtree(Tree t); +void plottree(Tree t); + +void readLUT( string directory ) +{ + unsigned char charnum[256], line[32], *linep, c; + FILE *fpwv, *fprt; + struct csoln *p; + int d, i, j, k, kk, ns, nn; + + init_param(); + + for (i=0; i<=255; i++) { + if ('0'<=i && i<='9') + charnum[i] = i - '0'; + else if (i>='A') + charnum[i] = i - 'A' + 10; + else // if (i=='$' || i=='\n' || ... ) + charnum[i] = 0; + } + + + string file = POWVFILE; + if (not directory.empty()) file.insert( 0, directory + "/share/flute/3.1/" ); + + fpwv=fopen(file.c_str(), "r"); + if (fpwv == NULL) { + printf( "[ERROR] flute::readLUT(): Cannot find or open file:\n" + " \"%s\"\n", file.c_str()); + exit(1); + } + +#if ROUTING==1 + file = POSTFILE; + if (not directory.empty()) file.insert( 0, directory + "/share/flute/3.1/" ); + + fprt=fopen(file.c_str(), "r"); + if (fprt == NULL) { + printf( "[ERROR] flute::readLUT(): Cannot find or open file:\n" + " \"%s\"\n", file.c_str()); + exit(1); + } +#endif + + for (d=4; d<=D; d++) { + fscanf(fpwv, "d=%d\n", &d); +#if ROUTING==1 + fscanf(fprt, "d=%d\n", &d); +#endif + for (k=0; kparent = charnum[*(linep++)]; + j = 0; + while ((p->seg[j++] = charnum[*(linep++)]) != 0) ; + j = 10; + while ((p->seg[j--] = charnum[*(linep++)]) != 0) ; +#if ROUTING==1 + nn = 2*d-2; + fread(line, 1, d-2, fprt); linep=line; + for (j=d; jrowcol[j-d] = c; + } + fread(line, 1, nn/2+1, fprt); linep=line; // last char \n + for (j=0; jneighbor[j++] = c/16; + p->neighbor[j++] = c%16; + } +#endif + p++; + } + } + } + } +} + +DTYPE flute_wl(int d, DTYPE x[], DTYPE y[], int acc) +{ + DTYPE xs[MAXD], ys[MAXD], minval, l, xu, xl, yu, yl; + int s[MAXD]; + int i, j, k, minidx; + struct point pt[MAXD], *ptp[MAXD], *tmpp; + + if (d==2) + l = ADIFF(x[0], x[1]) + ADIFF(y[0], y[1]); + else if (d==3) { + if (x[0] > x[1]) { + xu = max(x[0], x[2]); + xl = min(x[1], x[2]); + } + else { + xu = max(x[1], x[2]); + xl = min(x[0], x[2]); + } + if (y[0] > y[1]) { + yu = max(y[0], y[2]); + yl = min(y[1], y[2]); + } + else { + yu = max(y[1], y[2]); + yl = min(y[0], y[2]); + } + l = (xu-xl) + (yu-yl); + } + else { + for (i=0; ix; + minidx = i; + for (j=i+1; j ptp[j]->x) { + minval = ptp[j]->x; + minidx = j; + } + } + tmpp = ptp[i]; + ptp[i] = ptp[minidx]; + ptp[minidx] = tmpp; + } + +#if REMOVE_DUPLICATE_PIN==1 + ptp[d] = &pt[d]; + ptp[d]->x = ptp[d]->y = -999999; + j = 0; + for (i=0; ix == ptp[i]->x; k++) + if (ptp[k]->y == ptp[i]->y) // pins k and i are the same + break; + if (ptp[k]->x != ptp[i]->x) + ptp[j++] = ptp[i]; + } + d = j; +#endif + + for (i=0; ix; + ptp[i]->o = i; + } + + // sort y to find s[] + for (i=0; iy; + minidx = i; + for (j=i+1; j ptp[j]->y) { + minval = ptp[j]->y; + minidx = j; + } + } + ys[i] = ptp[minidx]->y; + s[i] = ptp[minidx]->o; + ptp[minidx] = ptp[i]; + } + ys[d-1] = ptp[d-1]->y; + s[d-1] = ptp[d-1]->o; + + l = flutes_wl(d, xs, ys, s, acc); + } + return l; +} + +// xs[] and ys[] are coords in x and y in sorted order +// s[] is a list of nodes in increasing y direction +// if nodes are indexed in the order of increasing x coord +// i.e., s[i] = s_i as defined in paper +// The points are (xs[s[i]], ys[i]) for i=0..d-1 +// or (xs[i], ys[si[i]]) for i=0..d-1 + +DTYPE flutes_wl_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc) +{ + int i, j, ss; + + for (i=0; i ss) s[j]--; + i--; + d--; + } + } + return flutes_wl_ALLD(d, xs, ys, s, acc); +} + +// For low-degree, i.e., 2 <= d <= D +DTYPE flutes_wl_LD(int d, DTYPE xs[], DTYPE ys[], int s[]) +{ + int k, pi, i, j; + struct csoln *rlist; + DTYPE dd[2*D-2]; // 0..D-2 for v, D-1..2*D-3 for h + DTYPE minl, sum, l[MPOWV+1]; + + if (d <= 3) + minl = xs[d-1]-xs[0]+ys[d-1]-ys[0]; + else { + k = 0; + if (s[0] < s[2]) k++; + if (s[1] < s[2]) k++; + + for (i=3; i<=d-1; i++) { // p0=0 always, skip i=1 for symmetry + pi = s[i]; + for (j=d-1; j>i; j--) + if (s[j] < s[i]) + pi--; + k = pi + (i+1)*k; + } + + if (k < numgrp[d]) // no horizontal flip + for (i=1; i<=d-3; i++) { + dd[i]=ys[i+1]-ys[i]; + dd[d-1+i]=xs[i+1]-xs[i]; + } + else { + k=2*numgrp[d]-1-k; + for (i=1; i<=d-3; i++) { + dd[i]=ys[i+1]-ys[i]; + dd[d-1+i]=xs[d-1-i]-xs[d-2-i]; + } + } + + minl = l[0] = xs[d-1]-xs[0]+ys[d-1]-ys[0]; + rlist = LUT[d][k]; + for (i=0; rlist->seg[i]>0; i++) + minl += dd[rlist->seg[i]]; + + l[1] = minl; + j = 2; + while (j <= numsoln[d][k]) { + rlist++; + sum = l[rlist->parent]; + for (i=0; rlist->seg[i]>0; i++) + sum += dd[rlist->seg[i]]; + for (i=10; rlist->seg[i]>0; i--) + sum -= dd[rlist->seg[i]]; + minl = min(minl, sum); + l[j++] = sum; + } + } + + return minl; +} + +// For medium-degree, i.e., D+1 <= d +DTYPE flutes_wl_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc) +{ + DTYPE x1[MAXD], x2[MAXD], y1[MAXD], y2[MAXD]; + int si[MAXD], s1[MAXD], s2[MAXD]; + float score[2*MAXD], penalty[MAXD], pnlty, dx, dy; + DTYPE ll, minl, extral; + int i, r, p, maxbp, nbp, bp, ub, lb, n1, n2, newacc; + int ms, mins, maxs, minsi, maxsi; + DTYPE distx[MAXD], disty[MAXD], xydiff; + + if (s[0] < s[d-1]) { + ms = max(s[0], s[1]); + for (i=2; i<=ms; i++) + ms = max(ms, s[i]); + if (ms <= d-3) { + for (i=0; i<=ms; i++) { + x1[i] = xs[i]; + y1[i] = ys[i]; + s1[i] = s[i]; + } + x1[ms+1] = xs[ms]; + y1[ms+1] = ys[ms]; + s1[ms+1] = ms+1; + + s2[0] = 0; + for (i=1; i<=d-1-ms; i++) + s2[i] = s[i+ms]-ms; + + return flutes_wl_LMD(ms+2, x1, y1, s1, acc) + + flutes_wl_LMD(d-ms, xs+ms, ys+ms, s2, acc); + } + } + else { // (s[0] > s[d-1]) + ms = min(s[0], s[1]); + for (i=2; i<=d-1-ms; i++) + ms = min(ms, s[i]); + if (ms >= 2) { + x1[0] = xs[ms]; + y1[0] = ys[0]; + s1[0] = s[0]-ms+1; + for (i=1; i<=d-1-ms; i++) { + x1[i] = xs[i+ms-1]; + y1[i] = ys[i]; + s1[i] = s[i]-ms+1; + } + x1[d-ms] = xs[d-1]; + y1[d-ms] = ys[d-1-ms]; + s1[d-ms] = 0; + + s2[0] = ms; + for (i=1; i<=ms; i++) + s2[i] = s[i+d-1-ms]; + + return flutes_wl_LMD(d+1-ms, x1, y1, s1, acc) + + flutes_wl_LMD(ms+1, xs, ys+d-1-ms, s2, acc); + } + } + +// Find inverse si[] of s[] + for (r=0; r=0; r--, pnlty += dx) + penalty[r] = pnlty, penalty[d-1-r] = pnlty; + for (r = d/2-1, pnlty = dy; r>=0; r--, pnlty += dy) + penalty[s[r]] += pnlty, penalty[s[d-1-r]] += pnlty; +//#define CCWL 0.16 +// for (r=0; r maxs) + maxs = s[r]; + distx[r] = xs[maxs] - xs[mins]; + if (si[r] < minsi) + minsi = si[r]; + else if (si[r] > maxsi) + maxsi = si[r]; + disty[r] = ys[maxsi] - ys[minsi] + xydiff; + } + + if (s[d-2] < s[d-1]) + mins = s[d-2], maxs = s[d-1]; + else mins = s[d-1], maxs = s[d-2]; + if (si[d-2] < si[d-1]) + minsi = si[d-2], maxsi = si[d-1]; + else minsi = si[d-1], maxsi = si[d-2]; + for (r=d-3; r>=lb; r--) { + if (s[r] < mins) + mins = s[r]; + else if (s[r] > maxs) + maxs = s[r]; + distx[r] += xs[maxs] - xs[mins]; + if (si[r] < minsi) + minsi = si[r]; + else if (si[r] > maxsi) + maxsi = si[r]; + disty[r] += ys[maxsi] - ys[minsi]; + } + + nbp=0; + for (r=lb; r<=ub; r++) { + if (si[r]==0 || si[r]==d-1) + score[nbp] = (xs[r+1] - xs[r-1]) - penalty[r] + - AAWL*(ys[d-2]-ys[1]) - DDWL*disty[r]; + else score[nbp] = (xs[r+1] - xs[r-1]) - penalty[r] + - BBWL*(ys[si[r]+1]-ys[si[r]-1]) - DDWL*disty[r]; + nbp++; + + if (s[r]==0 || s[r]==d-1) + score[nbp] = (ys[r+1] - ys[r-1]) - penalty[s[r]] + - AAWL*(xs[d-2]-xs[1]) - DDWL*distx[r]; + else score[nbp] = (ys[r+1] - ys[r-1]) - penalty[s[r]] + - BBWL*(xs[s[r]+1]-xs[s[r]-1]) - DDWL*distx[r]; + nbp++; + } + + if (acc <= 3) + newacc = 1; + else { + newacc = acc/2; + if (acc >= nbp) acc = nbp-1; + } + + minl = (DTYPE) INT_MAX; + for (i=0; i p) { + s2[n2] = s[r]-p; + y2[n2] = ys[r]; + n2++; + } + else { // if (s[r] == p) i.e., r = si[p] + s1[n1] = p; s2[n2] = 0; + if (r == d-1 || r == d-2) { + y1[n1] = y2[n2] = ys[r-1]; + extral = ys[r] - ys[r-1]; + } + if (r == 0 || r == 1) { + y1[n1] = y2[n2] = ys[r+1]; + extral = ys[r+1] - ys[r]; + } + else { + y1[n1] = y2[n2] = ys[r]; + extral = 0; + } + n1++; n2++; + } + } + ll = extral + flutes_wl_LMD(p+1, xs, y1, s1, newacc) + + flutes_wl_LMD(d-p, xs+p, y2, s2, newacc); + } + else { // if (!BreakInX(maxbp)) + n1 = n2 = 0; + for (r=0; r p) { + s2[si[r]-p] = n2; + x2[n2] = xs[r]; + n2++; + } + else { // if (si[r] == p) i.e., r = s[p] + s1[p] = n1; s2[0] = n2; + if (r == d-1 || r == d-2) { + x1[n1] = x2[n2] = xs[r-1]; + extral = xs[r] - xs[r-1]; + } + if (r == 0 || r == 1) { + x1[n1] = x2[n2] = xs[r+1]; + extral = xs[r+1] - xs[r]; + } + else { + x1[n1] = x2[n2] = xs[r]; + extral = 0; + } + n1++; n2++; + } + } + ll = extral + flutes_wl_LMD(p+1, x1, ys, s1, newacc) + + flutes_wl_LMD(d-p, x2, ys+p, s2, newacc); + } + if (minl > ll) minl = ll; + } + return minl; +} + +static int orderx(const void *a, const void *b) +{ + struct point *pa, *pb; + + pa = *(struct point**)a; + pb = *(struct point**)b; + + if (pa->x < pb->x) return -1; + if (pa->x > pb->x) return 1; + return 0; +} + +static int ordery(const void *a, const void *b) +{ + struct point *pa, *pb; + + pa = *(struct point**)a; + pb = *(struct point**)b; + + if (pa->y < pb->y) return -1; + if (pa->y > pb->y) return 1; + return 0; +} + +Tree flute(int d, DTYPE x[], DTYPE y[], int acc) +{ + DTYPE *xs, *ys, minval; + int *s; + int i, j, k, minidx; + struct point *pt, **ptp, *tmpp; + Tree t; + + if (d==2) { + t.deg = 2; + t.length = ADIFF(x[0], x[1]) + ADIFF(y[0], y[1]); + t.branch = (Branch *) malloc(2*sizeof(Branch)); + t.branch[0].x = x[0]; + t.branch[0].y = y[0]; + t.branch[0].n = 1; + t.branch[1].x = x[1]; + t.branch[1].y = y[1]; + t.branch[1].n = 1; + } + else { + xs = (DTYPE *)malloc(sizeof(DTYPE)*(d)); + ys = (DTYPE *)malloc(sizeof(DTYPE)*(d)); + s = (int *)malloc(sizeof(int)*(d)); + pt = (struct point *)malloc(sizeof(struct point)*(d+1)); + ptp = (struct point **)malloc(sizeof(struct point*)*(d+1)); + + for (i=0; ix; + minidx = i; + for (j=i+1; j ptp[j]->x) { + minval = ptp[j]->x; + minidx = j; + } + } + tmpp = ptp[i]; + ptp[i] = ptp[minidx]; + ptp[minidx] = tmpp; + } + } else { + qsort(ptp, d, sizeof(struct point *), orderx); + } + +#if REMOVE_DUPLICATE_PIN==1 + ptp[d] = &pt[d]; + ptp[d]->x = ptp[d]->y = -999999; + j = 0; + for (i=0; ix == ptp[i]->x; k++) + if (ptp[k]->y == ptp[i]->y) // pins k and i are the same + break; + if (ptp[k]->x != ptp[i]->x) + ptp[j++] = ptp[i]; + } + d = j; +#endif + + for (i=0; ix; + ptp[i]->o = i; + } + + // sort y to find s[] + if (d<200) { + for (i=0; iy; + minidx = i; + for (j=i+1; j ptp[j]->y) { + minval = ptp[j]->y; + minidx = j; + } + } + ys[i] = ptp[minidx]->y; + s[i] = ptp[minidx]->o; + ptp[minidx] = ptp[i]; + } + ys[d-1] = ptp[d-1]->y; + s[d-1] = ptp[d-1]->o; + } else { + qsort(ptp, d, sizeof(struct point *), ordery); + for (i=0; iy; + s[i] = ptp[i]->o; + } + } + + t = flutes(d, xs, ys, s, acc); + + free(xs); + free(ys); + free(s); + free(pt); + free(ptp); + } + + return t; +} + +// xs[] and ys[] are coords in x and y in sorted order +// s[] is a list of nodes in increasing y direction +// if nodes are indexed in the order of increasing x coord +// i.e., s[i] = s_i as defined in paper +// The points are (xs[s[i]], ys[i]) for i=0..d-1 +// or (xs[i], ys[si[i]]) for i=0..d-1 + +Tree flutes_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc) +{ + int i, j, ss; + + for (i=0; i ss) s[j]--; + i--; + d--; + } + } + return flutes_ALLD(d, xs, ys, s, acc); +} + +// For low-degree, i.e., 2 <= d <= D +Tree flutes_LD(int d, DTYPE xs[], DTYPE ys[], int s[]) +{ + int k, pi, i, j; + struct csoln *rlist, *bestrlist; + DTYPE dd[2*D-2]; // 0..D-2 for v, D-1..2*D-3 for h + DTYPE minl, sum, l[MPOWV+1]; + int hflip; + Tree t; + + t.deg = d; + t.branch = (Branch *) malloc((2*d-2)*sizeof(Branch)); + if (d == 2) { + minl = xs[1]-xs[0]+ys[1]-ys[0]; + t.branch[0].x = xs[s[0]]; + t.branch[0].y = ys[0]; + t.branch[0].n = 1; + t.branch[1].x = xs[s[1]]; + t.branch[1].y = ys[1]; + t.branch[1].n = 1; + } + else if (d == 3) { + minl = xs[2]-xs[0]+ys[2]-ys[0]; + t.branch[0].x = xs[s[0]]; + t.branch[0].y = ys[0]; + t.branch[0].n = 3; + t.branch[1].x = xs[s[1]]; + t.branch[1].y = ys[1]; + t.branch[1].n = 3; + t.branch[2].x = xs[s[2]]; + t.branch[2].y = ys[2]; + t.branch[2].n = 3; + t.branch[3].x = xs[1]; + t.branch[3].y = ys[1]; + t.branch[3].n = 3; + } + else { + k = 0; + if (s[0] < s[2]) k++; + if (s[1] < s[2]) k++; + + for (i=3; i<=d-1; i++) { // p0=0 always, skip i=1 for symmetry + pi = s[i]; + for (j=d-1; j>i; j--) + if (s[j] < s[i]) + pi--; + k = pi + (i+1)*k; + } + + if (k < numgrp[d]) { // no horizontal flip + hflip = 0; + for (i=1; i<=d-3; i++) { + dd[i]=ys[i+1]-ys[i]; + dd[d-1+i]=xs[i+1]-xs[i]; + } + } + else { + hflip = 1; + k=2*numgrp[d]-1-k; + for (i=1; i<=d-3; i++) { + dd[i]=ys[i+1]-ys[i]; + dd[d-1+i]=xs[d-1-i]-xs[d-2-i]; + } + } + + minl = l[0] = xs[d-1]-xs[0]+ys[d-1]-ys[0]; + rlist = LUT[d][k]; + for (i=0; rlist->seg[i]>0; i++) + minl += dd[rlist->seg[i]]; + bestrlist = rlist; + l[1] = minl; + j = 2; + while (j <= numsoln[d][k]) { + rlist++; + sum = l[rlist->parent]; + for (i=0; rlist->seg[i]>0; i++) + sum += dd[rlist->seg[i]]; + for (i=10; rlist->seg[i]>0; i--) + sum -= dd[rlist->seg[i]]; + if (sum < minl) { + minl = sum; + bestrlist = rlist; + } + l[j++] = sum; + } + + t.branch[0].x = xs[s[0]]; + t.branch[0].y = ys[0]; + t.branch[1].x = xs[s[1]]; + t.branch[1].y = ys[1]; + for (i=2; ineighbor[i]; + } + t.branch[d-2].x = xs[s[d-2]]; + t.branch[d-2].y = ys[d-2]; + t.branch[d-1].x = xs[s[d-1]]; + t.branch[d-1].y = ys[d-1]; + if (hflip) { + if (s[1] < s[0]) { + t.branch[0].n = bestrlist->neighbor[1]; + t.branch[1].n = bestrlist->neighbor[0]; + } + else { + t.branch[0].n = bestrlist->neighbor[0]; + t.branch[1].n = bestrlist->neighbor[1]; + } + if (s[d-1] < s[d-2]) { + t.branch[d-2].n = bestrlist->neighbor[d-1]; + t.branch[d-1].n = bestrlist->neighbor[d-2]; + } + else { + t.branch[d-2].n = bestrlist->neighbor[d-2]; + t.branch[d-1].n = bestrlist->neighbor[d-1]; + } + for (i=d; i<2*d-2; i++) { + t.branch[i].x = xs[d-1-bestrlist->rowcol[i-d]%16]; + t.branch[i].y = ys[bestrlist->rowcol[i-d]/16]; + t.branch[i].n = bestrlist->neighbor[i]; + } + } + else { // !hflip + if (s[0] < s[1]) { + t.branch[0].n = bestrlist->neighbor[1]; + t.branch[1].n = bestrlist->neighbor[0]; + } + else { + t.branch[0].n = bestrlist->neighbor[0]; + t.branch[1].n = bestrlist->neighbor[1]; + } + if (s[d-2] < s[d-1]) { + t.branch[d-2].n = bestrlist->neighbor[d-1]; + t.branch[d-1].n = bestrlist->neighbor[d-2]; + } + else { + t.branch[d-2].n = bestrlist->neighbor[d-2]; + t.branch[d-1].n = bestrlist->neighbor[d-1]; + } + for (i=d; i<2*d-2; i++) { + t.branch[i].x = xs[bestrlist->rowcol[i-d]%16]; + t.branch[i].y = ys[bestrlist->rowcol[i-d]/16]; + t.branch[i].n = bestrlist->neighbor[i]; + } + } + } + t.length = minl; + + return t; +} + +// For medium-degree, i.e., D+1 <= d +Tree flutes_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc) +{ + DTYPE x1[MAXD], x2[MAXD], y1[MAXD], y2[MAXD]; + int si[MAXD], s1[MAXD], s2[MAXD]; + float score[2*MAXD], penalty[MAXD], pnlty, dx, dy; + DTYPE ll, minl, coord1, coord2; + int i, r, p, maxbp, bestbp, bp, nbp, ub, lb, n1, n2, nn1, nn2, newacc; + Tree t, t1, t2, bestt1, bestt2; + int ms, mins, maxs, minsi, maxsi; + DTYPE distx[MAXD], disty[MAXD], xydiff; + + if (s[0] < s[d-1]) { + ms = max(s[0], s[1]); + for (i=2; i<=ms; i++) + ms = max(ms, s[i]); + if (ms <= d-3) { + for (i=0; i<=ms; i++) { + x1[i] = xs[i]; + y1[i] = ys[i]; + s1[i] = s[i]; + } + x1[ms+1] = xs[ms]; + y1[ms+1] = ys[ms]; + s1[ms+1] = ms+1; + + s2[0] = 0; + for (i=1; i<=d-1-ms; i++) + s2[i] = s[i+ms]-ms; + + t1 = flutes_LMD(ms+2, x1, y1, s1, acc); + t2 = flutes_LMD(d-ms, xs+ms, ys+ms, s2, acc); + t = dmergetree(t1, t2); + free(t1.branch); + free(t2.branch); + + return t; + } + } + else { // (s[0] > s[d-1]) + ms = min(s[0], s[1]); + for (i=2; i<=d-1-ms; i++) + ms = min(ms, s[i]); + if (ms >= 2) { + x1[0] = xs[ms]; + y1[0] = ys[0]; + s1[0] = s[0]-ms+1; + for (i=1; i<=d-1-ms; i++) { + x1[i] = xs[i+ms-1]; + y1[i] = ys[i]; + s1[i] = s[i]-ms+1; + } + x1[d-ms] = xs[d-1]; + y1[d-ms] = ys[d-1-ms]; + s1[d-ms] = 0; + + s2[0] = ms; + for (i=1; i<=ms; i++) + s2[i] = s[i+d-1-ms]; + + t1 = flutes_LMD(d+1-ms, x1, y1, s1, acc); + t2 = flutes_LMD(ms+1, xs, ys+d-1-ms, s2, acc); + t = dmergetree(t1, t2); + free(t1.branch); + free(t2.branch); + + return t; + } + } + +// Find inverse si[] of s[] + for (r=0; r=2; r--, pnlty += dx) + penalty[r] = pnlty, penalty[d-1-r] = pnlty; + penalty[1] = pnlty, penalty[d-2] = pnlty; + penalty[0] = pnlty, penalty[d-1] = pnlty; + for (r = d/2-1, pnlty = dy; r>=2; r--, pnlty += dy) + penalty[s[r]] += pnlty, penalty[s[d-1-r]] += pnlty; + penalty[s[1]] += pnlty, penalty[s[d-2]] += pnlty; + penalty[s[0]] += pnlty, penalty[s[d-1]] += pnlty; +//#define CC 0.16 +//#define v(r) ((r==0||r==1||r==d-2||r==d-1) ? d-3 : abs(d-1-r-r)) +// for (r=0; r maxs) + maxs = s[r]; + distx[r] = xs[maxs] - xs[mins]; + if (si[r] < minsi) + minsi = si[r]; + else if (si[r] > maxsi) + maxsi = si[r]; + disty[r] = ys[maxsi] - ys[minsi] + xydiff; + } + + if (s[d-2] < s[d-1]) + mins = s[d-2], maxs = s[d-1]; + else mins = s[d-1], maxs = s[d-2]; + if (si[d-2] < si[d-1]) + minsi = si[d-2], maxsi = si[d-1]; + else minsi = si[d-1], maxsi = si[d-2]; + for (r=d-3; r>=lb; r--) { + if (s[r] < mins) + mins = s[r]; + else if (s[r] > maxs) + maxs = s[r]; + distx[r] += xs[maxs] - xs[mins]; + if (si[r] < minsi) + minsi = si[r]; + else if (si[r] > maxsi) + maxsi = si[r]; + disty[r] += ys[maxsi] - ys[minsi]; + } + + nbp=0; + for (r=lb; r<=ub; r++) { + if (si[r]<=1) + score[nbp] = (xs[r+1] - xs[r-1]) - penalty[r] + - AA*(ys[2]-ys[1]) - DD*disty[r]; + else if (si[r]>=d-2) + score[nbp] = (xs[r+1] - xs[r-1]) - penalty[r] + - AA*(ys[d-2]-ys[d-3]) - DD*disty[r]; + else score[nbp] = (xs[r+1] - xs[r-1]) - penalty[r] + - BB*(ys[si[r]+1]-ys[si[r]-1]) - DD*disty[r]; + nbp++; + + if (s[r]<=1) + score[nbp] = (ys[r+1] - ys[r-1]) - penalty[s[r]] + - AA*(xs[2]-xs[1]) - DD*distx[r]; + else if (s[r]>=d-2) + score[nbp] = (ys[r+1] - ys[r-1]) - penalty[s[r]] + - AA*(xs[d-2]-xs[d-3]) - DD*distx[r]; + else score[nbp] = (ys[r+1] - ys[r-1]) - penalty[s[r]] + - BB*(xs[s[r]+1]-xs[s[r]-1]) - DD*distx[r]; + nbp++; + } + + if (acc <= 3) + newacc = 1; + else { + newacc = acc/2; + if (acc >= nbp) acc = nbp-1; + } + + minl = (DTYPE) INT_MAX; + bestt1.branch = bestt2.branch = NULL; + for (i=0; i p) { + s2[n2] = s[r]-p; + y2[n2] = ys[r]; + n2++; + } + else { // if (s[r] == p) i.e., r = si[p] + s1[n1] = p; s2[n2] = 0; + y1[n1] = y2[n2] = ys[r]; + nn1 = n1; nn2 = n2; + n1++; n2++; + } + } + + t1 = flutes_LMD(p+1, xs, y1, s1, newacc); + t2 = flutes_LMD(d-p, xs+p, y2, s2, newacc); + ll = t1.length + t2.length; + coord1 = t1.branch[t1.branch[nn1].n].y; + coord2 = t2.branch[t2.branch[nn2].n].y; + if (t2.branch[nn2].y > max(coord1, coord2)) + ll -= t2.branch[nn2].y - max(coord1, coord2); + else if (t2.branch[nn2].y < min(coord1, coord2)) + ll -= min(coord1, coord2) - t2.branch[nn2].y; + } + else { // if (!BreakInX(maxbp)) + n1 = n2 = 0; + for (r=0; r p) { + s2[si[r]-p] = n2; + x2[n2] = xs[r]; + n2++; + } + else { // if (si[r] == p) i.e., r = s[p] + s1[p] = n1; s2[0] = n2; + x1[n1] = x2[n2] = xs[r]; + n1++; n2++; + } + } + + t1 = flutes_LMD(p+1, x1, ys, s1, newacc); + t2 = flutes_LMD(d-p, x2, ys+p, s2, newacc); + ll = t1.length + t2.length; + coord1 = t1.branch[t1.branch[p].n].x; + coord2 = t2.branch[t2.branch[0].n].x; + if (t2.branch[0].x > max(coord1, coord2)) + ll -= t2.branch[0].x - max(coord1, coord2); + else if (t2.branch[0].x < min(coord1, coord2)) + ll -= min(coord1, coord2) - t2.branch[0].x; + } + if (minl > ll) { + minl = ll; + free(bestt1.branch); + free(bestt2.branch); + bestt1 = t1; + bestt2 = t2; + bestbp = maxbp; + } + else { + free(t1.branch); + free(t2.branch); + } + } + +#if LOCAL_REFINEMENT==1 + if (BreakInX(bestbp)) { + t = hmergetree(bestt1, bestt2, s); + local_refinement(&t, si[BreakPt(bestbp)]); + } else { + t = vmergetree(bestt1, bestt2); + local_refinement(&t, BreakPt(bestbp)); + } +#else + if (BreakInX(bestbp)) { + t = hmergetree(bestt1, bestt2, s); + } else { + t = vmergetree(bestt1, bestt2); + } +#endif + + free(bestt1.branch); + free(bestt2.branch); + + return t; +} + +Tree dmergetree(Tree t1, Tree t2) +{ + int i, d, prev, curr, next, offset1, offset2; + Tree t; + + t.deg = d = t1.deg + t2.deg - 2; + t.length = t1.length + t2.length; + t.branch = (Branch *) malloc((2*d-2)*sizeof(Branch)); + offset1 = t2.deg-2; + offset2 = 2*t1.deg-4; + + for (i=0; i<=t1.deg-2; i++) { + t.branch[i].x = t1.branch[i].x; + t.branch[i].y = t1.branch[i].y; + t.branch[i].n = t1.branch[i].n + offset1; + } + for (i=t1.deg-1; i<=d-1; i++) { + t.branch[i].x = t2.branch[i-t1.deg+2].x; + t.branch[i].y = t2.branch[i-t1.deg+2].y; + t.branch[i].n = t2.branch[i-t1.deg+2].n + offset2; + } + for (i=d; i<=d+t1.deg-3; i++) { + t.branch[i].x = t1.branch[i-offset1].x; + t.branch[i].y = t1.branch[i-offset1].y; + t.branch[i].n = t1.branch[i-offset1].n + offset1; + } + for (i=d+t1.deg-2; i<=2*d-3; i++) { + t.branch[i].x = t2.branch[i-offset2].x; + t.branch[i].y = t2.branch[i-offset2].y; + t.branch[i].n = t2.branch[i-offset2].n + offset2; + } + + prev = t2.branch[0].n + offset2; + curr = t1.branch[t1.deg-1].n + offset1; + next = t.branch[curr].n; + while (curr != next) { + t.branch[curr].n = prev; + prev = curr; + curr = next; + next = t.branch[curr].n; + } + t.branch[curr].n = prev; + + return t; +} + +Tree hmergetree(Tree t1, Tree t2, int s[]) +{ + int i, prev, curr, next, extra, offset1, offset2; + int p, ii, n1, n2, nn1, nn2; + DTYPE coord1, coord2; + Tree t; + + t.deg = t1.deg + t2.deg - 1; + t.length = t1.length + t2.length; + t.branch = (Branch *) malloc((2*t.deg-2)*sizeof(Branch)); + offset1 = t2.deg-1; + offset2 = 2*t1.deg-3; + + p = t1.deg - 1; + n1 = n2 = 0; + for (i=0; i p) { + t.branch[i].x = t2.branch[n2].x; + t.branch[i].y = t2.branch[n2].y; + t.branch[i].n = t2.branch[n2].n + offset2; + n2++; + } + else { + t.branch[i].x = t2.branch[n2].x; + t.branch[i].y = t2.branch[n2].y; + t.branch[i].n = t2.branch[n2].n + offset2; + nn1 = n1; nn2 = n2; ii = i; + n1++; n2++; + } + } + for (i=t.deg; i<=t.deg+t1.deg-3; i++) { + t.branch[i].x = t1.branch[i-offset1].x; + t.branch[i].y = t1.branch[i-offset1].y; + t.branch[i].n = t1.branch[i-offset1].n + offset1; + } + for (i=t.deg+t1.deg-2; i<=2*t.deg-4; i++) { + t.branch[i].x = t2.branch[i-offset2].x; + t.branch[i].y = t2.branch[i-offset2].y; + t.branch[i].n = t2.branch[i-offset2].n + offset2; + } + extra = 2*t.deg-3; + coord1 = t1.branch[t1.branch[nn1].n].y; + coord2 = t2.branch[t2.branch[nn2].n].y; + if (t2.branch[nn2].y > max(coord1, coord2)) { + t.branch[extra].y = max(coord1, coord2); + t.length -= t2.branch[nn2].y - t.branch[extra].y; + } + else if (t2.branch[nn2].y < min(coord1, coord2)) { + t.branch[extra].y = min(coord1, coord2); + t.length -= t.branch[extra].y - t2.branch[nn2].y; + } + else t.branch[extra].y = t2.branch[nn2].y; + t.branch[extra].x = t2.branch[nn2].x; + t.branch[extra].n = t.branch[ii].n; + t.branch[ii].n = extra; + + prev = extra; + curr = t1.branch[nn1].n + offset1; + next = t.branch[curr].n; + while (curr != next) { + t.branch[curr].n = prev; + prev = curr; + curr = next; + next = t.branch[curr].n; + } + t.branch[curr].n = prev; + + return t; +} + +Tree vmergetree(Tree t1, Tree t2) +{ + int i, prev, curr, next, extra, offset1, offset2; + DTYPE coord1, coord2; + Tree t; + + t.deg = t1.deg + t2.deg - 1; + t.length = t1.length + t2.length; + t.branch = (Branch *) malloc((2*t.deg-2)*sizeof(Branch)); + offset1 = t2.deg-1; + offset2 = 2*t1.deg-3; + + for (i=0; i<=t1.deg-2; i++) { + t.branch[i].x = t1.branch[i].x; + t.branch[i].y = t1.branch[i].y; + t.branch[i].n = t1.branch[i].n + offset1; + } + for (i=t1.deg-1; i<=t.deg-1; i++) { + t.branch[i].x = t2.branch[i-t1.deg+1].x; + t.branch[i].y = t2.branch[i-t1.deg+1].y; + t.branch[i].n = t2.branch[i-t1.deg+1].n + offset2; + } + for (i=t.deg; i<=t.deg+t1.deg-3; i++) { + t.branch[i].x = t1.branch[i-offset1].x; + t.branch[i].y = t1.branch[i-offset1].y; + t.branch[i].n = t1.branch[i-offset1].n + offset1; + } + for (i=t.deg+t1.deg-2; i<=2*t.deg-4; i++) { + t.branch[i].x = t2.branch[i-offset2].x; + t.branch[i].y = t2.branch[i-offset2].y; + t.branch[i].n = t2.branch[i-offset2].n + offset2; + } + extra = 2*t.deg-3; + coord1 = t1.branch[t1.branch[t1.deg-1].n].x; + coord2 = t2.branch[t2.branch[0].n].x; + if (t2.branch[0].x > max(coord1, coord2)) { + t.branch[extra].x = max(coord1, coord2); + t.length -= t2.branch[0].x - t.branch[extra].x; + } + else if (t2.branch[0].x < min(coord1, coord2)) { + t.branch[extra].x = min(coord1, coord2); + t.length -= t.branch[extra].x - t2.branch[0].x; + } + else t.branch[extra].x = t2.branch[0].x; + t.branch[extra].y = t2.branch[0].y; + t.branch[extra].n = t.branch[t1.deg-1].n; + t.branch[t1.deg-1].n = extra; + + prev = extra; + curr = t1.branch[t1.deg-1].n + offset1; + next = t.branch[curr].n; + while (curr != next) { + t.branch[curr].n = prev; + prev = curr; + curr = next; + next = t.branch[curr].n; + } + t.branch[curr].n = prev; + + return t; +} + +void local_refinement(Tree *tp, int p) +{ + int d, dd, i, ii, j, prev, curr, next, root; + int SteinerPin[2*MAXD], index[2*MAXD]; + DTYPE x[MAXD], xs[D], ys[D]; + int ss[D]; + Tree tt; + + d = tp->deg; + root = tp->branch[p].n; + +// Reverse edges to point to root + prev = root; + curr = tp->branch[prev].n; + next = tp->branch[curr].n; + while (curr != next) { + tp->branch[curr].n = prev; + prev = curr; + curr = next; + next = tp->branch[curr].n; + } + tp->branch[curr].n = prev; + tp->branch[root].n = root; + +// Find Steiner nodes that are at pins + for (i=d; i<=2*d-3; i++) + SteinerPin[i] = -1; + for (i=0; ibranch[i].n; + if (tp->branch[i].x == tp->branch[next].x && + tp->branch[i].y == tp->branch[next].y) + SteinerPin[next] = i; // Steiner 'next' at Pin 'i' + } + SteinerPin[root] = p; + +// Find pins that are directly connected to root + dd = 0; + for (i=0; ibranch[i].n; + if (SteinerPin[curr] == i) + curr = tp->branch[curr].n; + while (SteinerPin[curr] < 0) + curr = tp->branch[curr].n; + if (curr == root) { + x[dd] = tp->branch[i].x; + if (SteinerPin[tp->branch[i].n] == i && tp->branch[i].n != root) + index[dd++] = tp->branch[i].n; // Steiner node + else index[dd++] = i; // Pin + } + } + + if (4 <= dd && dd <= D) { +// Find Steiner nodes that are directly connected to root + ii=dd; + for (i=0; ibranch[index[i]].n; + while (SteinerPin[curr] < 0) { + index[ii++] = curr; + SteinerPin[curr] = INT_MAX; + curr = tp->branch[curr].n; + } + } + index[ii] = root; + + for (ii=0; iibranch[index[ii]].y; + } + + tt = flutes_LD(dd, xs, ys, ss); + +// Find new wirelength + tp->length += tt.length; + for (ii=0; ii<2*dd-3; ii++) { + i = index[ii]; + j = tp->branch[i].n; + tp->length -= ADIFF(tp->branch[i].x, tp->branch[j].x) + + ADIFF(tp->branch[i].y, tp->branch[j].y); + } + +// Copy tt into t + for (ii=0; iibranch[index[ii]].n = index[tt.branch[ii].n]; + } + for (; ii<=2*dd-3; ii++) { + tp->branch[index[ii]].x = tt.branch[ii].x; + tp->branch[index[ii]].y = tt.branch[ii].y; + tp->branch[index[ii]].n = index[tt.branch[ii].n]; + } + free(tt.branch); + } + + return; +} + +DTYPE wirelength(Tree t) +{ + int i, j; + DTYPE l=0; + + for (i=0; i<2*t.deg-2; i++) { + j = t.branch[i].n; + l += ADIFF(t.branch[i].x, t.branch[j].x) + + ADIFF(t.branch[i].y, t.branch[j].y); + } + + return l; +} + +void printtree(Tree t) +{ + int i; + + for (i=0; i + +namespace Flute { + + using std::string; + + +/*****************************/ +/* User-Defined Parameters */ +/*****************************/ +#define MAXD 150 // max. degree that can be handled +#define ACCURACY 3 // Default accuracy +#define ROUTING 1 // 1 to construct routing, 0 to estimate WL only +#define LOCAL_REFINEMENT 0 // Suggestion: Set to 1 if ACCURACY >= 5 +#define REMOVE_DUPLICATE_PIN 0 // Remove dup. pin for flute_wl() & flute() + +#ifndef DTYPE // Data type for distance +#define DTYPE int +#endif + + +/*****************************/ +/* User-Callable Functions */ +/*****************************/ +// void readLUT(string); +// DTYPE flute_wl(int d, DTYPE x[], DTYPE y[], int acc); +// DTYPE flutes_wl(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +// Tree flute(int d, DTYPE x[], DTYPE y[], int acc); +// Tree flutes(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +// DTYPE wirelength(Tree t); +// void printtree(Tree t); +// void plottree(Tree t); + + +/*************************************/ +/* Internal Parameters and Functions */ +/*************************************/ +#define POWVFILE "POWV9.dat" // LUT for POWV (Wirelength Vector) +#define POSTFILE "POST9.dat" // LUT for POST (Steiner Tree) +#define D 9 // LUT is used for d <= D, D <= 9 +#define TAU(A) (8+1.3*(A)) +#define D1(A) (25+120/((A)*(A))) // flute_mr is used for D1 < d <= D2 +#define D2(A) ((A)<=6 ? 500 : 75+5*(A)) + +typedef struct +{ + DTYPE x, y; // starting point of the branch + int n; // index of neighbor +} Branch; + +struct Tree +{ + int deg; // degree + DTYPE length; // total wirelength + Branch *branch; // array of tree branches +}; + +// User-Callable Functions +extern void readLUT(string directory); +extern DTYPE flute_wl(int d, DTYPE x[], DTYPE y[], int acc); +//Macro: DTYPE flutes_wl(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern Tree flute(int d, DTYPE x[], DTYPE y[], int acc); +//Macro: Tree flutes(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern DTYPE wirelength(Tree t); +extern void printtree(Tree t); +extern void plottree(Tree t); + +// Other useful functions +extern void init_param(); +extern DTYPE flutes_wl_LD(int d, DTYPE xs[], DTYPE ys[], int s[]); +extern DTYPE flutes_wl_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern DTYPE flutes_wl_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern Tree flutes_LD(int d, DTYPE xs[], DTYPE ys[], int s[]); +extern Tree flutes_MD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern Tree flutes_HD(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); +extern Tree flutes_RDP(int d, DTYPE xs[], DTYPE ys[], int s[], int acc); + +#if REMOVE_DUPLICATE_PIN==1 + #define flutes_wl(d, xs, ys, s, acc) flutes_wl_RDP(d, xs, ys, s, acc) + #define flutes(d, xs, ys, s, acc) flutes_RDP(d, xs, ys, s, acc) +#else + #define flutes_wl(d, xs, ys, s, acc) flutes_wl_ALLD(d, xs, ys, s, acc) + #define flutes(d, xs, ys, s, acc) flutes_ALLD(d, xs, ys, s, acc) +#endif + +#define flutes_wl_ALLD(d, xs, ys, s, acc) flutes_wl_LMD(d, xs, ys, s, acc) +#define flutes_ALLD(d, xs, ys, s, acc) \ + (d<=D ? flutes_LD(d, xs, ys, s) \ + : (d<=D1(acc) ? flutes_MD(d, xs, ys, s, acc) \ + : flutes_HD(d, xs, ys, s, acc))) + +#define flutes_wl_LMD(d, xs, ys, s, acc) \ + (d<=D ? flutes_wl_LD(d, xs, ys, s) : flutes_wl_MD(d, xs, ys, s, acc)) +#define flutes_LMD(d, xs, ys, s, acc) \ + (d<=D ? flutes_LD(d, xs, ys, s) : flutes_MD(d, xs, ys, s, acc)) + +//#define max(x,y) ((x)>(y)?(x):(y)) +//#define min(x,y) ((x)<(y)?(x):(y)) +//#define abs(x) ((x)<0?(-x):(x)) +#define ADIFF(x,y) ((x)>(y)?(x-y):(y-x)) // Absolute difference + +} // Flute namespace. + +#endif /* FLUTE_FLUTE_H */ diff --git a/flute/src/3.1/flute_mst.cpp b/flute/src/3.1/flute_mst.cpp new file mode 100755 index 00000000..00cfd247 --- /dev/null +++ b/flute/src/3.1/flute_mst.cpp @@ -0,0 +1,2789 @@ +#include +#include +#include +#include +#include +#include +#include +using std::min; +using std::max; + +#include "dl.h" +#include "flute.h" +#include "mst2.h" + + +namespace Flute { + +#define INFNTY INT_MAX + +#define D2M D2(1) // Max net degree that flute_mr will handle +#define MR_FOR_SMALL_CASES_ONLY 1 +#if MR_FOR_SMALL_CASES_ONLY +#define MAXPART D2M // max partition of an MST +#define MAXT (D2M/D*2) +#else +#define MAXPART (d/9*2) //(MAXD/THD*2) // max partition of an MST +#define MAXPART2 ((t1.deg+t2.deg)/9*2) +#define MAXT (d/5) +#endif + +int D3=INFNTY; + +int FIRST_ROUND=2; // note that num of total rounds = 1+FIRST_ROUND +int EARLY_QUIT_CRITERIA=1; + +#define DEFAULT_QSIZE (3+min(d,1000)) + +#define USE_HASHING 1 +#if USE_HASHING +#define new_ht 1 +//int new_ht=1; +dl_t ht[D2M+1]; // hash table of subtrees indexed by degree +#endif + +unsigned int curr_mark=0; + +Tree wmergetree(Tree t1, Tree t2, int *order1, int *order2, DTYPE cx, DTYPE cy, int acc); +Tree xmergetree(Tree t1, Tree t2, int *order1, int *order2, DTYPE cx, DTYPE cy); +void color_tree(Tree t, int *color); +int longest_path_edge(int i, int j, int *e, int *p, int *es); +void preprocess_edges(int num_edges, int *edges, DTYPE *len, + int *e, int *p, int *es); + +#define init_queue(q) { q[1] = 2; } +inline void enqueue(int **q, int e) +{ + int _qsize; + if ((*q)[0]==(*q)[1]) { + _qsize=2*((*q)[0]+1); + (*q)=(int*)realloc((*q), _qsize*sizeof(int)); + (*q)[0]=_qsize; + } + (*q)[(*q)[1]++]=e; +} + +#define MAX_HEAP_SIZE (MAXD*2) +DTYPE **hdist; +typedef struct node_pair_s { // pair of nodes representing an edge + int node1, node2; +} node_pair; +node_pair *heap; //heap[MAXD*MAXD]; +int heap_size=0; +int max_heap_size = MAX_HEAP_SIZE; + +int in_heap_order(int e1, int e2) +{ + if (hdist[heap[e1].node1][heap[e1].node2] < + hdist[heap[e2].node1][heap[e2].node2]) { + return 1; + } else { + return 0; + } +} + +void sift_up(int i) +{ + node_pair tmp; + int j; + + for (j=i/2; j>=1 && in_heap_order(i, j); i=j, j/=2) { + tmp = heap[j]; + heap[j] = heap[i]; + heap[i] = tmp; + } +} + +void sift_down(int i) +{ + int left, right, j; + node_pair tmp; + + left = i*2; + right = left+1; + + while (left <= heap_size) { + if (left == heap_size || in_heap_order(left, right)) { + j = left; + } else { + j = right; + } + if (in_heap_order(j, i)) { + tmp = heap[j]; + heap[j] = heap[i]; + heap[i] = tmp; + i = j; + left = i*2; + right = left+1; + } else { + break; + } + } +} + +void insert_heap(node_pair *np) +{ + if (heap_size >= max_heap_size) { + max_heap_size *= 2; + heap = (node_pair*)realloc(heap, sizeof(node_pair)*(max_heap_size+1)); + } + heap[++heap_size] = *np; + sift_up(heap_size); +} + +void extract_heap(node_pair *np) +{ + // caller has to make sure heap is not empty + *np = heap[1]; + heap[1] = heap[heap_size--]; + sift_down(1); +} + +void init_param() +{ + int i; + + heap = (node_pair*)malloc(sizeof(node_pair)*(max_heap_size+1)); +} + +Tree reftree; // reference for qsort +int cmp_branch(const void *a, const void *b) { + int n; + DTYPE x1, x2, x3; + + x1 = reftree.branch[*(int*)a].x; + n = reftree.branch[*(int*)a].n; + x3 = reftree.branch[n].x; + if (x3 < x1) x1=x3; + + x2 = reftree.branch[*(int*)b].x; + n = reftree.branch[*(int*)b].n; + x3 = reftree.branch[n].x; + if (x3 < x2) x2=x3; + + return (x1 <= x2) ? -1 : 1; +} + +void update_dist2(Tree t, DTYPE **dist, DTYPE longest, + int *host, int *min_node1, int *min_node2, + int **nb) +{ + int i, j, m, n, dd, node1, node2, node3, node4, p1, p2, pi, pn; + DTYPE min_dist, smallest; + DTYPE x1, x2, x3, x4, y1, y2, y3, y4; + DTYPE threshold_x, threshold_y; + DTYPE md = dist[*min_node1][*min_node2]; + +#if MR_FOR_SMALL_CASES_ONLY + int isPin_base[D2M], *isPin, id[2*D2M]; + int u, v, b[D2M*2]; +#else + int *isPin_base, *isPin, *id; + int u, v, *b; + + isPin_base = (int*)malloc(sizeof(int)*t.deg); + id = (int*)malloc(sizeof(int)*t.deg*2); + b = (int*)malloc(sizeof(int)*t.deg*2); +#endif + + isPin = &(isPin_base[0]) - t.deg; + dd = t.deg*2-2; + + for (i=0; i=0 || n==i) { + continue; + } + + if (id[i] < id[n]) { + id[n] = id[i]; + } else { + id[i] = id[n]; + } + + } + + for (i=0; ithreshold_x || + ADIFF(t.branch[i].y, t.branch[j].y)>threshold_y) + continue; + m = t.branch[j].n; + node3 = host[j]; + node4 = host[m]; + if (node3 < 0 && node4 < 0) { + continue; + } + + if (t.branch[j].x <= t.branch[m].x) { + x1 = t.branch[j].x; + x2 = t.branch[m].x; + } else { + x1 = t.branch[m].x; + x2 = t.branch[j].x; + } + if (t.branch[j].y <= t.branch[m].y) { + y1 = t.branch[j].y; + y2 = t.branch[m].y; + } else { + y1 = t.branch[m].y; + y2 = t.branch[j].y; + } + + if (x2 < x3) { + min_dist = x3 - x2; + } else if (x4 < x1) { + min_dist = x1 - x4; + } else { + min_dist = 0; + } + + if (min_dist >= threshold_x) { + break; + } + + if (y2 < y3) { + min_dist += y3 - y2; + } else if (y4 < y1) { + min_dist += y1 - y4; + } + + if (min_dist >= longest) { + continue; + } + + p1 = (node1 < 0) ? node2 : ((node2 < 0) ? node1 : -1); + p2 = (node3 < 0) ? node4 : ((node4 < 0) ? node3 : -1); + + if (p1 >= 0 && p2 < 0) { + dist[p1][node3] = + ADIFF(t.branch[p1].x, t.branch[node3].x) + + ADIFF(t.branch[p1].y, t.branch[node3].y); + dist[p1][node4] = + ADIFF(t.branch[p1].x, t.branch[node4].x) + + ADIFF(t.branch[p1].y, t.branch[node4].y); + p2 = (dist[p1][node3] <= dist[p1][node4]) ? node3 : node4; + } else if (p1 < 0 && p2 >= 0) { + dist[node1][p2] = + ADIFF(t.branch[node1].x, t.branch[p2].x) + + ADIFF(t.branch[node1].y, t.branch[p2].y); + dist[node2][p2] = + ADIFF(t.branch[node2].x, t.branch[p2].x) + + ADIFF(t.branch[node2].y, t.branch[p2].y); + p1 = (dist[node1][p2] <= dist[node2][p2]) ? node1 : node2; + } else if (p1 < 0 && p2 < 0) { + // all 4 nodes are real, pick the closest pair + + dist[node1][node3] = + ADIFF(t.branch[node1].x, t.branch[node3].x) + + ADIFF(t.branch[node1].y, t.branch[node3].y); + dist[node1][node4] = + ADIFF(t.branch[node1].x, t.branch[node4].x) + + ADIFF(t.branch[node1].y, t.branch[node4].y); + dist[node2][node3] = + ADIFF(t.branch[node2].x, t.branch[node3].x) + + ADIFF(t.branch[node2].y, t.branch[node3].y); + dist[node2][node4] = + ADIFF(t.branch[node2].x, t.branch[node4].x) + + ADIFF(t.branch[node2].y, t.branch[node4].y); + + p1 = node1; + p2 = node3; + smallest = dist[p1][p2]; + + if (dist[node2][node3] < smallest) { + p1 = node2; + smallest = dist[p1][p2]; + } + if (dist[node1][node4] < smallest) { + p1 = node1; + p2 = node4; + smallest = dist[p1][p2]; + } + if (dist[node2][node4] < smallest) { + p1 = node2; + p2 = node4; + smallest = dist[p1][p2]; + } + } else { + dist[p1][p2] = + ADIFF(t.branch[p1].x, t.branch[p2].x) + + ADIFF(t.branch[p1].y, t.branch[p2].y); + } + + if (min_dist < dist[p1][p2]) { + dist[p1][p2] = dist[p2][p1] = min_dist; + enqueue(&nb[p1], p2); + enqueue(&nb[p2], p1); + + if (min_dist < md) { + md = min_dist; + *min_node1 = p1; + *min_node2 = p2; + } + } + } + } + +#if !(MR_FOR_SMALL_CASES_ONLY) + free(isPin_base); free(id); free(b); +#endif +} + +void mst_from_heap(int d, DTYPE **dist, int node1, int node2, int **nb, + int *edges, int *tree_id) +{ + int i, j, itr, idx; + node_pair e; + + hdist = dist; + heap_size=0; + + for (i=0; i1; j--) { + i=nb[node1][j]; + if (tree_id[i]) continue; + { + e.node2 = i; + insert_heap(&e); + } + } + for (itr=d-2; itr>=1; itr--) { + e.node1 = node2; + + for (j=nb[node2][1]-1; j>1; j--) { + i=nb[node2][j]; + if (tree_id[i]) continue; + { + e.node2 = i; + insert_heap(&e); + } + } + + do { + //assert(heap_size>0); + //extract_heap(&e); + e = heap[1]; + while (tree_id[heap[heap_size].node2]) { + heap_size--; + } + heap[1] = heap[heap_size--]; + sift_down(1); + node2 = e.node2; + } while (tree_id[node2]); + node1 = e.node1; + tree_id[node2] = tree_id[node1]; + edges[idx++] = node1; + edges[idx++] = node2; + } + //assert(idx==2*d-2); +} + +void build_rmst(long d, DTYPE *x, DTYPE *y, int *edges, int *inMST) +{ + int i, j, idx, n; + int *map = (int*)calloc(d, sizeof(int)); + Point *pt = (Point*)calloc( 4*d, sizeof(Point) ); + long *parent = (long*)calloc( 4*d, sizeof(long) ); + long *par = (long*)calloc( 4*d, sizeof(long) ); + int *size = (int*)calloc(d, sizeof(int)); + + for (i=0; i=0; j--) { + if (pt[j].x==pt[i].x && pt[j].y==pt[i].y && par[j]>=0) { + par[i]=j; + break; + } + } + } + } + + for (i=0; i=0); + size[parent[i]]++; + } + + idx = 2*d-3; + for (i=0; i0) { + //assert(!inMST[j]); + inMST[j] = 1; + edges[idx--] = j; + edges[idx--] = j = parent[j]; + size[j]--; + } + } + //assert(idx==-1); + + inMST[edges[0]]=1; + + free(pt); + free(map); + free(parent); + free(par); + free(size); +} + + +/* cached version */ +Tree flutes_c(int d, DTYPE *xs, DTYPE *ys, int *s, int acc) +{ + int i; + //int orig_ht_flag; + Tree t, tdup; + +#if USE_HASHING + dl_forall(Tree, ht[d], t) { + for (i=0; i= d) { // found a match + tdup = t; + tdup.branch = (Branch*)malloc(sizeof(Branch)*(2*d-2)); + for (i=2*d-3; i>=0; i--) { + tdup.branch[i] = t.branch[i]; + } + return tdup; + } + } dl_endfor; + + //orig_ht_flag = new_ht; + //new_ht = 0; +#endif + + t = flutes_LMD(d, xs, ys, s, acc); + +#if USE_HASHING + //new_ht = orig_ht_flag; + + tdup = t; + tdup.branch = (Branch*)malloc(sizeof(Branch)*(2*d-2)); + for (i=2*d-3; i>=0; i--) { + tdup.branch[i] = t.branch[i]; + } + dl_prepend(Tree, ht[d], tdup); +#endif + + return t; +} + +Tree flute_mr(int d, DTYPE *xs, DTYPE *ys, int *s, + int acc, int rounds, DTYPE **dist, + DTYPE *threshold_x, DTYPE *threshold_y, + DTYPE *threshold, + int *best_round, + int *min_node1, int *min_node2, + int **nb) +{ + int i, j, k, m, n, itr, node1, node2; + DTYPE min_dist, longest; + DTYPE dist1, dist2; + Tree t, best_t, *subtree, ttmp; + DTYPE min_x, max_x; + +#if MR_FOR_SMALL_CASES_ONLY + int num_subtree, subroot[MAXPART], suproot[MAXPART], isSuperRoot[D2M]; + int tree_id[D2M], tid, tree_size[D2M], edges[2*D2M]; + int idx[MAXPART], offset[MAXPART], *order[MAXT], order_base[MAXT*D2M]; + DTYPE x[D2M+MAXPART], y[D2M+MAXPART]; + int new_s[D2M+MAXPART], si[D2M], xmap[D2M+MAXPART]; +#else + int num_subtree, *subroot, *suproot, *isSuperRoot; + int *tree_id, tid, *tree_size, *edges; + int *idx, *offset, **order, *order_base; + DTYPE *x, *y; + int *new_s, *si, *xmap; + + subroot = (int*)malloc(sizeof(int)*MAXPART); + suproot = (int*)malloc(sizeof(int)*MAXPART); + idx = (int*)malloc(sizeof(int)*MAXPART); + offset = (int*)malloc(sizeof(int)*MAXPART); + order = (int**)malloc(sizeof(int*)*MAXT); + + isSuperRoot = (int*)malloc(sizeof(int)*d); + tree_id = (int*)malloc(sizeof(int)*d); + tree_size = (int*)malloc(sizeof(int)*d); + edges = (int*)malloc(sizeof(int)*d*2); + order_base = (int*)malloc(sizeof(int)*d*MAXT); + new_s = (int*)malloc(sizeof(int)*(d+MAXPART)); + si = (int*)malloc(sizeof(int)*d); + xmap = (int*)malloc(sizeof(int)*(d+MAXPART)); + x = (DTYPE*)malloc(sizeof(DTYPE)*(d+MAXPART)); + y = (DTYPE*)malloc(sizeof(DTYPE)*(d+MAXPART)); +#endif + +#if USE_HASHING + if (new_ht) { + for (i=0; i<=d; i++) { + ht[i] = dl_alloc(); + } + } +#endif + + best_t.branch = NULL; + best_t.length = INFNTY; + + for (i=0; i=0) { + for (i=0; i=0; ) { + node2 = edges[i--]; + node1 = edges[i--]; + j = tree_size[node1]+tree_size[node2]; + //Chris + if (j >= TAU(acc)) { + isSuperRoot[node1] = 1; + suproot[num_subtree] = node1; + subroot[num_subtree++] = node2; + } else { + tree_size[node1] = j; + } + } + + //assert(num_subtree<=MAXT); + + for (i=1; i= EARLY_QUIT_CRITERIA) { + if (t.branch) { + free(t.branch); + } + break; + } + } else if (best_t.length == t.length) { + *best_round = rounds; + } else if (best_t.length > t.length) { + if (best_t.branch) { + free(best_t.branch); + } + best_t = t; + *best_round = rounds; + } + + if (rounds > 0) { + for (i=0; i=0; ) { + node2 = edges[i--]; + node1 = edges[i--]; + j = tree_size[node1]+tree_size[node2]; + //if (j >= d/2) { + if (j >= d/2 && num_subtree<2) { + isSuperRoot[node1] = 1; + suproot[num_subtree] = node1; + subroot[num_subtree++] = node2; + } else { + tree_size[node1] = j; + } + } + */ + + for (i=2*d-3; i>=0; ) { + node2 = edges[i--]; + node1 = edges[i--]; + tree_size[node1] += tree_size[node2]; + } + + j = 0; + smallest_gap = ADIFF(tree_size[j], d/2); + for (i=1; i=0; ) { + node2 = edges[i--]; + node1 = edges[i--]; + if (node2==j) { + isSuperRoot[node1] = 1; + suproot[num_subtree] = node1; + subroot[num_subtree++] = node2; + tree_size[subroot[0]] -= tree_size[j]; + break; + } + } + + //assert(num_subtree<=MAXT); + + for (i=1; i= INFNTY && d > 1000) { + D3 = (d <= 10000) ? 1000 : 10000; + } + t = flute_am(d, xs, ys, s, A, + &threshold_x, &threshold_y, &threshold); + if (orig_D3 >= INFNTY) { + D3 = orig_D3; + } + } + + return t; +} + +int pickWin(Tree t, DTYPE cx, DTYPE cy, int inWin[]) +{ +#if MR_FOR_SMALL_CASES_ONLY + int i, j, n, dd, cnt, stack[D2M*2], top=0, prev, curr, next; + int isPin_base[D2M], *isPin, nghbr_base[D2M], *nghbr, q[2*D2M]; +#else + int i, j, n, dd, cnt, *stack, top=0, prev, curr, next; + int *isPin_base, *isPin, *nghbr_base, *nghbr, *q; + + stack = (int*)malloc(sizeof(int)*t.deg*2); + isPin_base = (int*)malloc(sizeof(int)*t.deg); + nghbr_base = (int*)malloc(sizeof(int)*t.deg); + q = (int*)malloc(sizeof(int)*t.deg*2); +#endif + + if (t.deg <= 3) { + for (i=0; i 0); + + while (top > 0) { + i = stack[--top]; + if (inWin[i]) { + continue; + } + inWin[i] = 1; + if (i < t.deg) { + cnt++; + continue; + } + n = isPin[i]; + if (n >= 0) { + if (!inWin[n]) { + inWin[n] = 1; + cnt++; + } + } else { + stack[top++] = t.branch[i].n; + for (j=nghbr[i]; j0); +#if !(MR_FOR_SMALL_CASES_ONLY) + free(stack); free(isPin_base); free(nghbr_base); free(q); +#endif + return cnt; +} + +/* merge tree t2 into tree t1, which have shared common nodes. The intention + is to add the non-common tree nodes of t2 into t1, as well as the + associated steiner nodes */ +Tree merge_into(Tree t1, Tree t2, int common[], int nc, int *o1, int *o2) +{ + Tree t; + DTYPE cx, cy; +#if MR_FOR_SMALL_CASES_ONLY + int i, j, k, d, n, offset, map[2*D2M], reachable[2*D2M]; + int o[D2M+MAXPART]; +#else + int i, j, k, d, n, offset, *map, *reachable; + int *o; + + map = (int*)malloc(sizeof(int)*(t1.deg+t2.deg)*2); + reachable = (int*)malloc(sizeof(int)*(t1.deg+t2.deg)*2); + o = (int*)malloc(sizeof(int)*(t1.deg+t2.deg+MAXPART2)); +#endif + + if (t2.deg <= nc) { + free(t2.branch); +#if !(MR_FOR_SMALL_CASES_ONLY) + free(map); free(reachable); free(o); +#endif + return t1; + } + + t.deg = t1.deg + t2.deg - nc; + t.branch = (Branch *) malloc((2*t.deg-2)*sizeof(Branch)); + + offset = t2.deg - nc; + + for (i=t1.deg; i=0; i--) { + if (!common[i] && t2.branch[i].n!=i) { + reachable[t2.branch[i].n] = 1; + } + } + + for (i=2*t2.deg-3; i>=0; i--) { + map[i] = -1; + } + + d = t1.deg*2 - 2; + + /* a slow method; could be sped up here */ + for (i=0; i=t2.deg) { + for (; i=t1.deg) { + for (; k=t1.deg); + t.branch[j].n = map[n] + offset; + o[j] = o2[k]; + j++; + } + } else if (o1[i] < o2[k]) { + t.branch[j] = t1.branch[i]; + t.branch[j].n = t1.branch[i].n + offset; + o[j] = o1[i]; + j++; + i++; + } else { + t.branch[j] = t2.branch[k]; + n = t2.branch[k].n; + //assert(map[n]>=t1.deg); + t.branch[j].n = map[n] + offset; + o[j] = o2[k]; + j++; + do { + k++; + } while (k=t1.deg); + t.branch[map[i]+offset].n = map[n] + offset; + j++; + } + } + + j = d+offset; + //assert(j <= t.deg*2-2); + while (j < t.deg*2-2) { + /* redundant steiner nodes */ + t.branch[j] = t2.branch[0]; + t.branch[j].n = j; + j++; + } + + /* + for (i=0; i=t.deg); + } + */ + + t.length = wirelength(t); + + free(t1.branch); + free(t2.branch); + +#if !(MR_FOR_SMALL_CASES_ONLY) + free(map); free(reachable); free(o); +#endif + return t; +} + +/* simply merge two trees at their common node */ +Tree smergetree(Tree t1, Tree t2, int *o1, int *o2, + DTYPE cx, DTYPE cy) +{ + Tree t; + int d, i, j, k, n, ci, cn, mapped_cn, prev, curr, next, offset; +#if MR_FOR_SMALL_CASES_ONLY + int o[D2M+MAXPART], map[2*D2M]; +#else + int *o, *map; + + map = (int*)malloc(sizeof(int)*(t1.deg+t2.deg)*2); + o = (int*)malloc(sizeof(int)*(t1.deg+t2.deg+MAXPART2)); +#endif + + t.deg = t1.deg + t2.deg - 1; + t.branch = (Branch *) malloc((2*t.deg-2)*sizeof(Branch)); + + offset = t2.deg - 1; + d = t1.deg*2-2; + + for (i=0; i=t2.deg) { + for (; i=t1.deg) { + for (; k2 && t2.deg>2) { + if (d= t2.deg) { + for (; i1= t1.deg) { + for (; i2 2) { + for (i=0; i0) { + dl_pop_first(TreeNode*, subtree, p); + p->e = p; + grandp = p->parent; + if (grandp) { + p->len = p->blen = ADIFF(p->x, grandp->x) + ADIFF(p->y, grandp->y); + if (p->len < grandp->len) { + p->len = grandp->len; + p->e = grandp->e; + } + } else { + p->len = 0; + } + + if (id) { + p->id = id; + } + + dl_forall(TreeNode*, p->children, child) { + dl_prepend(TreeNode*, subtree, child); + } dl_endfor; + } + + dl_free(subtree); +} + +TreeNode *createRootedTree(Tree t, int *order, int id, dl_t list_of_nodes) +{ + int i, dd, n; + TreeNode *root=0, **nodes, *p; + + dd = t.deg*2-2; + nodes = (TreeNode**)malloc(sizeof(TreeNode*)*dd); + for (i=0; imark = curr_mark; + nodes[i]->children = dl_alloc(); + } + + curr_mark++; + for (i=0; imark = curr_mark; + n = t.branch[i].n; + if (i==n) { + if (i < t.deg) { + //assert(root==0); + nodes[i]->parent = 0; + root = nodes[i]; + } else { /* must be redundant */ + dl_free(nodes[i]->children); + free(nodes[i]); + nodes[i] = 0; + continue; + } + } else { + p = nodes[n]; + nodes[i]->parent = p; + dl_append(TreeNode*, p->children, nodes[i]); + } + nodes[i]->order = (i < t.deg) ? order[i] : -1; + nodes[i]->id = id; + nodes[i]->x = t.branch[i].x; + nodes[i]->y = t.branch[i].y; + + /* len will be computed in update_subtree + nodes[i]->blen = + ADIFF(t.branch[i].x, t.branch[n].x)+ADIFF(t.branch[i].y, t.branch[n].y); + + nodes[i]->e = nodes[i]; + nodes[i]->len = + ADIFF(t.branch[i].x, t.branch[n].x)+ADIFF(t.branch[i].y, t.branch[n].y); + */ + + dl_append(TreeNode*, list_of_nodes, nodes[i]); + } + + //assert(root); + + update_subtree(root, 0); + + for (i=0; imark!=curr_mark) { + dl_free(nodes[i]->children); + free(nodes[i]); + } + } + + free(nodes); + return root; +} + +void freeTree(TreeNode *t) +{ + TreeNode *child; + dl_forall(TreeNode *, t->children, child) { + freeTree(child); + } dl_endfor; + dl_free(t->children); + free(t); +} + +int cmpNodeByYX(const void* a, const void* b) +{ + DTYPE ay = (*(TreeNode**)a)->y; + DTYPE by = (*(TreeNode**)b)->y; + DTYPE ax, bx; + + if (ay < by) return -1; + if (ay > by) return 1; + + ax = (*(TreeNode**)a)->x; + bx = (*(TreeNode**)b)->x; + + if (ax < bx) return -1; + if (ax > bx) return 1; + return 0; +} + +int cmpNodeByXY(const void* a, const void* b) +{ + DTYPE ax = (*(TreeNode**)a)->x; + DTYPE bx = (*(TreeNode**)b)->x; + DTYPE ay, by; + + if (ax < bx) return -1; + if (ax > bx) return 1; + + ay = (*(TreeNode**)a)->y; + by = (*(TreeNode**)b)->y; + + if (ay < by) return -1; + if (ay > by) return 1; + return 0; +} + +void remove_child(dl_t children_list, TreeNode* c) +{ + TreeNode *child; + dl_forall(TreeNode*, children_list, child) { + if (child==c) { + dl_delete_current(); + break; + } + } dl_endfor; +} + +void cleanTree(TreeNode* tn) +{ + /* + TreeNode *c, *p; + + dl_forall(TreeNode*, tn->children, c) { + cleanTree(c); + } dl_endfor; + + p = tn->parent; + if (!p) return; + + if (tn->order >= 0) return; // don't clean pin nodes + + if (dl_length(tn->children)<=0) { + remove_child(p->children, tn); + dl_free(tn->children); + free(tn); + } else if (dl_length(tn->children)<=1) { + c = dl_first(TreeNode*, tn->children); + c->parent = p; + dl_append(TreeNode*, p->children, c); + remove_child(p->children, tn); + dl_free(tn->children); + free(tn); + } + */ + + // non-recursive version + TreeNode *c, *p; + dl_t nlist=dl_alloc(); + + dl_append(TreeNode*, nlist, tn); + + while (dl_length(nlist)>0) { + dl_pop_first(TreeNode*, nlist, tn); + dl_forall(TreeNode*, tn->children, c) { + dl_append(TreeNode*, nlist, c); + } dl_endfor; + + p = tn->parent; + if (p && tn->order < 0) { + if (dl_length(tn->children)<=0) { + remove_child(p->children, tn); + dl_free(tn->children); + free(tn); + } else if (dl_length(tn->children)<=1) { + c = dl_first(TreeNode*, tn->children); + c->parent = p; + dl_append(TreeNode*, p->children, c); + remove_child(p->children, tn); + dl_free(tn->children); + free(tn); + } + } + } + + dl_free(nlist); +} + +int cmpNodeByOrder(void* a, void* b) +{ + int ax = (*(TreeNode**)a)->order; + int bx = (*(TreeNode**)b)->order; + + if (ax < bx) return -1; + if (ax > bx) return 1; + return 0; +} + +Tree mergeRootedTrees(TreeNode *tn1, TreeNode *tn2, int *order1) +{ + int i, n, redundant; + Tree t; + TreeNode *child, *p; + dl_t list_of_nodes=dl_alloc(); + dl_t pin_nodes=dl_alloc(), steiner_nodes=dl_alloc(); + + //assert(tn1->x==tn2->x && tn1->y==tn2->y); + + /* merge tn2 to tn1 */ + while (dl_length(tn2->children)>0) { + dl_pop_first(TreeNode*, tn2->children, child); + child->parent = tn1; + dl_append(TreeNode*, tn1->children, child); + } + dl_free(tn2->children); + free(tn2); + + cleanTree(tn1); + + /* convert tn1 back to a Tree */ + + dl_append(TreeNode*, list_of_nodes, tn1); + do { + dl_pop_first(TreeNode*, list_of_nodes, child); + if (child->order < 0) { + if (dl_length(child->children)==1) { /* redundant steiner node */ + p = dl_first(TreeNode*, child->children); + p->parent = child->parent; + /* note that p->parent's children list is already gone */ + dl_append(TreeNode*, list_of_nodes, p); + dl_free(child->children); + free(child); + continue; + } else if (dl_length(child->children)==0) { + dl_free(child->children); + free(child); + continue; + } + dl_append(TreeNode*, steiner_nodes, child); + } else { + dl_append(TreeNode*, pin_nodes, child); + } + dl_concat(list_of_nodes, child->children); + } while (dl_length(list_of_nodes)>0); + dl_free(list_of_nodes); + + dl_sort(pin_nodes, sizeof(TreeNode*), cmpNodeByOrder); + + i=0; + dl_forall(TreeNode*, pin_nodes, child) { + child->id = i++; + } dl_endfor; + + t.deg = i; + + dl_forall(TreeNode*, steiner_nodes, child) { + child->id = i++; + } dl_endfor; + + //assert(i<=2*t.deg-2); + + t.branch = (Branch*)malloc(sizeof(Branch)*(t.deg*2-2)); + + redundant = i; + for (; i<2*t.deg-2; i++) { + t.branch[i].n = i; + t.branch[i].x = tn1->x; + t.branch[i].y = tn1->y; + } + + t.branch[tn1->id].n = -1; + + dl_forall(TreeNode*, pin_nodes, child) { + i = child->id; + if (child->order >= 0) { + order1[i] = child->order; + } + t.branch[i].x = child->x; + t.branch[i].y = child->y; + p = child->parent; + if (p) { + if (p->id >= t.deg) { + t.branch[i].n = p->id; + } else { + //assert(p==tn1); + //assert(redundantid].n = redundant; + t.branch[redundant].x = p->x; + t.branch[redundant].y = p->y; + redundant++; + } + } + } dl_endfor; + dl_forall(TreeNode*, steiner_nodes, child) { + i = child->id; + if (child->order >= 0) { + order1[i] = child->order; + } + t.branch[i].x = child->x; + t.branch[i].y = child->y; + p = child->parent; + if (p->id < t.deg) { // must be the root + if (t.branch[p->id].n < 0) { + t.branch[p->id].n = i; + t.branch[i].n = i; + } else { + n = t.branch[p->id].n; + if (t.branch[p->id].x==t.branch[n].x && + t.branch[p->id].y==t.branch[n].y) { + t.branch[i].n = n; + } else { + //assert(redundantid].x; + t.branch[redundant].y = t.branch[p->id].y; + t.branch[redundant].n = t.branch[p->id].n; + t.branch[p->id].n = redundant; + t.branch[i].n = redundant; + redundant++; + } + } + } else { + t.branch[i].n = p->id; + } + } dl_endfor; + + dl_forall(TreeNode*, pin_nodes, child) { + free(child); + } dl_endfor; + dl_free(pin_nodes); + + dl_forall(TreeNode*, steiner_nodes, child) { + free(child); + } dl_endfor; + dl_free(steiner_nodes); + + t.length = wirelength(t); + return t; +} + +void collect_nodes(TreeNode* tn, dl_t nlist) +{ + /* + TreeNode* c; + + dl_append(TreeNode*, nlist, tn); + dl_forall(TreeNode*, tn->children, c) { + collect_nodes(c, nlist); + }dl_endfor; + */ + // non-recursive version + TreeNode* c; + dl_el *curr; + + dl_append(TreeNode*, nlist, tn); + + for (curr=nlist->last; curr; curr=curr->next) { + tn = dl_data(TreeNode*, curr); + dl_forall(TreeNode*, tn->children, c) { + dl_append(TreeNode*, nlist, c); + }dl_endfor; + } +} + +typedef struct { + TreeNode *n1, *n2; + DTYPE new_x, new_y, gain; +} xdata; + +int cmpXdata(void *a, void *b) +{ + DTYPE ga = (*(xdata*)a).gain; + DTYPE gb = (*(xdata*)b).gain; + if (ga > gb) return -1; + if (ga < gb) return 1; + return 0; +} + +inline TreeNode *cedge_lca(TreeNode* n1, TreeNode* n2, DTYPE *len, int *n2ton1) +{ + int i; + TreeNode *curr, *lca, *e; + + curr_mark++; + + curr = n1; + while (curr) { + curr->mark = curr_mark; + curr = curr->parent; + } + + lca = n2; + while (lca && lca->mark!=curr_mark) { + lca->mark = curr_mark; + lca = lca->parent; + } + + if (!lca) { + n1 = n1->parent; + if (n1 && n1!=lca && (n1->len > n2->len)) { + *n2ton1 = 0; + *len = n1->len; + return n1->e; + } else { + *n2ton1 = 1; + *len = n2->len; + return n2->e; + } + } + + if (lca==n1 || lca==n1->parent || lca==n2) { + if (lca!=n2) { + *n2ton1 = 1; + *len = n2->blen; + e = n2; + curr = n2->parent; + } else { + *n2ton1 = 0; + *len = n1->blen; + e = n1; + curr = n1->parent; + } + while (curr != lca) { + if (*len < curr->blen) { + *len = curr->blen; + e = curr; + } + curr = curr->parent; + } + return e; + } + + /* lca is above both n1 and n2 */ + *n2ton1 = 0; + n1 = n1->parent; + *len = n1->blen; + e = n1; + curr = n1; + for (i=0; i<2; i++, curr=n2) { + while (curr != lca) { + if (*len < curr->blen) { + if (i>0) { + *n2ton1 = 1; + } + *len = curr->blen; + e = curr; + } + curr = curr->parent; + } + } + + return e; + +} + +TreeNode *critical_edge(TreeNode* n1, TreeNode* n2, DTYPE *len, int *n2ton1) +{ + if (n1->id != n2->id) { + n1 = n1->parent; + if (n1 && (n1->len > n2->len)) { + *n2ton1 = 0; + *len = n1->len; + return n1->e; + } else { + *n2ton1 = 1; + *len = n2->len; + return n2->e; + } + } + + return cedge_lca(n1, n2, len, n2ton1); +} + +void splice2(TreeNode *n1, TreeNode *n2, TreeNode *e) +{ + TreeNode *curr, *prev, *next, *s; + + //assert(n2->parent); + //assert(e->id==n2->id); + + prev = n2; + curr = n2->parent; + next = curr->parent; + while (prev != e) { + remove_child(curr->children, prev); + curr->parent = prev; + dl_append(TreeNode*, prev->children, curr); + prev = curr; + curr = next; + next = curr->parent; + } + remove_child(curr->children, prev); + + n2->parent = n1; + dl_append(TreeNode*, n1->children, n2); + + update_subtree(n1, n1->parent->id); +} + +void cut_and_splice(TreeNode *n1, TreeNode *n2, + DTYPE new_x, DTYPE new_y, + DTYPE *x1, DTYPE *y1, DTYPE *x2, DTYPE *y2, + TreeNode *e, int n2ton1) +{ + TreeNode *p1, *node, *s; + + /* new steiner node */ + p1 = n1->parent; + remove_child(p1->children, n1); + node = (TreeNode*)malloc(sizeof(TreeNode)); + node->x = new_x; + node->y = new_y; + node->mark = curr_mark; + + node->parent = p1; + dl_append(TreeNode*, p1->children, node); + n1->parent = node; + node->children = dl_alloc(); + dl_append(TreeNode*, node->children, n1); + node->order = -1; + + node->e = n1->e; + node->id = n1->id; + + if (*x1==n1->x) { + *x2 = new_x; + } else { + *x1 = new_x; + } + if (*y1==n1->y) { + *y2 = new_y; + } else { + *y1 = new_y; + } + + if (n2->order >= 0) { + /* n2 is a pin, need to replicate a steiner node */ + s = n2->parent; + if (s->x!=n2->x || s->y!=n2->y) { + s = (TreeNode*)malloc(sizeof(TreeNode)); + s->mark = curr_mark; + s->order = -1; + s->id = n2->id; + s->x = n2->x; + s->y = n2->y; + s->e = n2->e; + if (s->e == n2) { + s->e = s; + } + if (e == n2) { + e = s; + } + s->len = n2->len; + s->blen = n2->blen; + n2->blen = 0; + + remove_child(n2->parent->children, n2); + dl_append(TreeNode*, n2->parent->children, s); + s->parent = n2->parent; + n2->parent = s; + s->children = dl_alloc(); + dl_append(TreeNode*, s->children, n2); + } + n2 = s; + } + + if (n2ton1) { + splice2(node, n2, e); + } else { + splice2(n2, node, e); + } +} + +typedef struct { + TreeNode *n1, *n2; + DTYPE min_dist, new_x, new_y; + int n2ton1; +} splice_info; + +DTYPE exchange_branches_order_x(int num_nodes, TreeNode **nodes, + DTYPE threshold_x, DTYPE threshold_y, + DTYPE max_len) +{ + int n2ton1; + TreeNode *n1, *p1, *n2, *p2, *node, *e, *s; + DTYPE x1, x2, y1, y2, min_dist, new_x, new_y, len; + DTYPE gain=0; + int i, j, curr_row, next_header, num_rows, start, end, mid; + int *header=(int*)malloc(sizeof(int)*(num_nodes+1)); + dl_t batch_list=dl_alloc(); + splice_info sinfo; + + int batch_mode = (num_nodes >= D3); + + header[0]=0; + + y1 = nodes[0]->y; + for (i=num_rows=1; iy == y1) { + continue; + } + header[num_rows++] = i; + y1 = nodes[i]->y; + } + header[num_rows] = i; + + curr_row = 0; + next_header = header[1]; + for (i=0; i= next_header) { + curr_row++; + next_header = header[curr_row+1]; + } + n1 = nodes[i]; + p1 = n1->parent; + if (!p1) { + continue; + } + if (p1->x == n1->x && p1->y == n1->y) { + continue; + } + if (n1->x <= p1->x) { + x1 = n1->x; x2 = p1->x; + } else { + x1 = p1->x; x2 = n1->x; + } + if (n1->y <= p1->y) { + y1 = n1->y; y2 = p1->y; + } else { + y1 = p1->y; y2 = n1->y; + } + + if (curr_row > 0) { + for (j=curr_row-1; j>0; j--) { + if (y1 - threshold_y > nodes[header[j]]->y) { + j++; + break; + } + } + } else { + j = 0; + } + for (;j < num_rows && nodes[header[j]]->y <= y2 + threshold_y; j++) { + /* find the closest node on row j */ + start = header[j]; + end = header[j+1]; + while (start < end) { + mid = (start+end)/2; + if (nodes[mid]->x <= x1) { + start = mid + 1; + } else { + end = mid; + } + } + //assert(start==end); + + if (start >= header[j+1]) { + continue; + } + n2 = nodes[start]; + + if (batch_mode && n1->id==n2->id) continue; + + if (!n2->parent) { + continue; + } + + min_dist = n2->x - x2; + + if (abs(min_dist) > threshold_x) { + continue; + } else if (min_dist < 0) { + min_dist = 0; + new_x = n2->x; + } else { + new_x = x2; + } + + if (n2->y < y1) { + min_dist += y1 - n2->y; + new_y = y1; + } else if (n2->y > y2) { + min_dist += n2->y - y2; + new_y = y2; + } else { + new_y = n2->y; + } + + if (min_dist ==0 || min_dist > max_len) { + continue; + } + + e = critical_edge(n1, n2, &len, &n2ton1); + if (min_dist < len && e!=n1) { + if (batch_mode) { + sinfo.n1 = n1; + sinfo.n2 = n2; + sinfo.min_dist = min_dist; + sinfo.new_x = new_x; + sinfo.new_y = new_y; + sinfo.n2ton1 = n2ton1; + dl_append(splice_info, batch_list, sinfo); + } else { + gain += len - min_dist; + cut_and_splice(n1, n2, new_x, new_y, &x1, &y1, &x2, &y2, e, n2ton1); + } + } + } + } + + dl_forall(splice_info, batch_list, sinfo) { + n1 = sinfo.n1; + n2 = sinfo.n2; + n2ton1 = sinfo.n2ton1; + min_dist = sinfo.min_dist; + + e = critical_edge(n1, n2, &len, &n2ton1); + if (min_dist < len && e!=n1) { + gain += len - min_dist; + cut_and_splice(n1, n2, sinfo.new_x, sinfo.new_y, + &x1, &y1, &x2, &y2, e, n2ton1); + } + } dl_endfor; + + dl_free(batch_list); + + free(header); + + return gain; +} + +DTYPE exchange_branches_order_y(int num_nodes, TreeNode **nodes, + DTYPE threshold_x, DTYPE threshold_y, + DTYPE max_len) +{ + int n2ton1; + TreeNode *n1, *p1, *n2, *p2, *node, *e, *s; + DTYPE x1, x2, y1, y2, min_dist, new_x, new_y, len; + DTYPE gain=0; + int i, j, curr_row, next_header, num_rows, start, end, mid; + int *header=(int*)malloc(sizeof(int)*(num_nodes+1)); + dl_t batch_list=dl_alloc(); + splice_info sinfo; + + int batch_mode = (num_nodes >= D3); + + header[0]=0; + + x1 = nodes[0]->x; + for (i=num_rows=1; ix == x1) { + continue; + } + header[num_rows++] = i; + x1 = nodes[i]->x; + } + header[num_rows] = i; + + curr_row = 0; + next_header = header[1]; + for (i=0; i= next_header) { + curr_row++; + next_header = header[curr_row+1]; + } + n1 = nodes[i]; + p1 = n1->parent; + if (!p1) { + continue; + } + if (p1->x == n1->x && p1->y == n1->y) { + continue; + } + if (n1->x <= p1->x) { + x1 = n1->x; x2 = p1->x; + } else { + x1 = p1->x; x2 = n1->x; + } + if (n1->y <= p1->y) { + y1 = n1->y; y2 = p1->y; + } else { + y1 = p1->y; y2 = n1->y; + } + + if (curr_row > 0) { + for (j=curr_row-1; j>0; j--) { + if (x1 - threshold_x > nodes[header[j]]->x) { + j++; + break; + } + } + } else { + j = 0; + } + for (;j < num_rows && nodes[header[j]]->x <= x2 + threshold_x; j++) { + /* find the closest node on row j */ + start = header[j]; + end = header[j+1]; + while (start < end) { + mid = (start+end)/2; + if (nodes[mid]->y <= y1) { + start = mid + 1; + } else { + end = mid; + } + } + //assert(start==end); + if (start >= header[j+1]) { + continue; + } + n2 = nodes[start]; + + if (batch_mode && n1->id==n2->id) continue; + + if (!n2->parent) { + continue; + } + + min_dist = n2->y - y2; + + if (abs(min_dist) > threshold_y) { + continue; + } else if (min_dist < 0) { + min_dist = 0; + new_y = n2->y; + } else { + new_y = y2; + } + + if (n2->x < x1) { + min_dist += x1 - n2->x; + new_x = x1; + } else if (n2->x > x2) { + min_dist += n2->x - x2; + new_x = x2; + } else { + new_x = n2->x; + } + + if (min_dist ==0 || min_dist > max_len) { + continue; + } + + e = critical_edge(n1, n2, &len, &n2ton1); + if (min_dist < len && e!=n1) { + if (batch_mode) { + sinfo.n1 = n1; + sinfo.n2 = n2; + sinfo.min_dist = min_dist; + sinfo.new_x = new_x; + sinfo.new_y = new_y; + sinfo.n2ton1 = n2ton1; + dl_append(splice_info, batch_list, sinfo); + } else { + gain += len - min_dist; + cut_and_splice(n1, n2, new_x, new_y, &x1, &y1, &x2, &y2, e, n2ton1); + } + } + } + } + + dl_forall(splice_info, batch_list, sinfo) { + n1 = sinfo.n1; + n2 = sinfo.n2; + n2ton1 = sinfo.n2ton1; + min_dist = sinfo.min_dist; + + e = critical_edge(n1, n2, &len, &n2ton1); + if (min_dist < len && e!=n1) { + gain += len - min_dist; + cut_and_splice(n1, n2, sinfo.new_x, sinfo.new_y, + &x1, &y1, &x2, &y2, e, n2ton1); + } + } dl_endfor; + + dl_free(batch_list); + + free(header); + + return gain; +} + +/* cross exchange branches after merging */ +Tree xmergetree(Tree t1, Tree t2, int *order1, int *order2, + DTYPE cx, DTYPE cy) +{ + int i, num, cnt, order_by_x=1; + Tree t; + TreeNode *tn1, *tn2, *n1, *p1, **nodes; + dl_t list_of_nodes=dl_alloc(); + DTYPE threshold_x, threshold_y; + DTYPE min_x, max_x, max_len, len, gain; + + if (t1.deg <= 0) { + for (i=0; ix; + for (i=0; iparent; + if (p1) { + len = ADIFF(n1->x, p1->x) + ADIFF(n1->y, p1->y); + if (len > max_len) { + max_len = len; + } + } + if (n1->x < min_x) { + min_x = n1->x; + } else if (n1->x > max_x) { + max_x = n1->x; + } + } + + threshold_x = (max_x - min_x)/4; + threshold_y = (nodes[num-1]->y - nodes[0]->y)/4; + + threshold_x = min(threshold_x, max_len); + threshold_y = min(threshold_y, max_len); + + for (cnt=(t1.deg+t2.deg)/2; cnt>0; cnt--) { + gain = (order_by_x) ? + exchange_branches_order_x(num, nodes, threshold_x, threshold_y, max_len): + exchange_branches_order_y(num, nodes, threshold_x, threshold_y, max_len); + + //assert(gain>=0); + + if (gain <= 0 && !order_by_x) { + break; + } + if (cnt>1) { + collect_nodes(tn1, list_of_nodes); + num = dl_length(list_of_nodes); + if (num <= 1) { + break; + } + + collect_nodes(tn2, list_of_nodes); + if (dl_length(list_of_nodes)-num <= 1) { + break; + } + + free(nodes); + num = dl_length(list_of_nodes); + nodes = (TreeNode**)malloc(sizeof(TreeNode*)*num); + i = 0; + dl_forall(TreeNode*, list_of_nodes, n1) { + nodes[i++] = n1; + } dl_endfor; + dl_clear(list_of_nodes); + + if (order_by_x) { + order_by_x = 0; + qsort(nodes, num, sizeof(TreeNode*), cmpNodeByXY); + } else { + order_by_x = 1; + qsort(nodes, num, sizeof(TreeNode*), cmpNodeByYX); + } + } + } + + dl_free(list_of_nodes); + free(nodes); + + t = mergeRootedTrees(tn1, tn2, order1); + + free(t1.branch); + free(t2.branch); + + return t; +} + +} // Flute namespace. + diff --git a/flute/src/3.1/global.h b/flute/src/3.1/global.h new file mode 100755 index 00000000..69dab0e1 --- /dev/null +++ b/flute/src/3.1/global.h @@ -0,0 +1,23 @@ +#ifndef FLUTE_GLOBAL_H +#define FLUTE_GLOBAL_H + +#include + +namespace Flute { + +#define TRUE 1 +#define FALSE 0 +#define MAXLONG 0x7fffffffL + +struct point +{ + long x, y; +}; + +typedef struct point Point; + +typedef long nn_array[8]; + +} // Flute namespace. + +#endif /* FLUTE_GLOBAL_H */ diff --git a/flute/src/3.1/heap.cpp b/flute/src/3.1/heap.cpp new file mode 100755 index 00000000..011b0cae --- /dev/null +++ b/flute/src/3.1/heap.cpp @@ -0,0 +1,179 @@ +/****************************************************************************/ +/* + Binary heap routines for use in Prim's algorithm, + with points are numbered from 0 to n-1 +*/ + +#include +#include "heap.h" +#include "err.h" + +namespace Flute { + +Heap* _heap = (Heap*)NULL; +long _max_heap_size = 0; +long _heap_size = 0; + +/****************************************************************************/ +/* +*/ + +void allocate_heap( long n ) +{ + if( _max_heap_size < n ) + { + _heap = (Heap*)realloc( (void*)_heap, (size_t)(n+1)*sizeof(Heap) ); + if( ! _heap ) + { + err_exit( "Cannot reallocate memory in allocate_heap!" ); + } + _max_heap_size = n; + } +} +/****************************************************************************/ +/* +*/ + +void deallocate_heap() +{ + _max_heap_size = 0; + if( _heap ) + { + free( (void*)_heap ); + _heap = (Heap*)NULL; + } +} + +/****************************************************************************/ + +void heap_init( long n ) +{ + register long p; + + allocate_heap( n ); + _heap_size = 0; + for( p = 0; p < n; p++ ) + { + heap_idx( p ) = 0; + } + +} /* END heap_init() */ + +/****************************************************************************/ + +void heap_insert( + long p, + long key +) +{ + register long k; /* hole in the heap */ + register long j; /* parent of the hole */ + register long q; /* heap_elt(j) */ + + heap_key( p ) = key; + + if( _heap_size == 0 ) + { + _heap_size = 1; + heap_elt( 1 ) = p; + heap_idx( p ) = 1; + return; + } + + k = ++ _heap_size; + j = k >> 1; /* k/2 */ + + while( (j > 0) && (heap_key(q=heap_elt(j)) > key) ) { + + heap_elt( k ) = q; + heap_idx( q ) = k; + k = j; + j = k>>1; /* k/2 */ + + } + + /* store p in the position of the hole */ + heap_elt( k ) = p; + heap_idx( p ) = k; + +} /* END heap_insert() */ + + +/****************************************************************************/ + +void heap_decrease_key +( + long p, + long new_key +) +{ + register long k; /* hole in the heap */ + register long j; /* parent of the hole */ + register long q; /* heap_elt(j) */ + + heap_key( p ) = new_key; + k = heap_idx( p ); + j = k >> 1; /* k/2 */ + + if( (j > 0) && (heap_key(q=heap_elt(j)) > new_key) ) { /* change is needed */ + do { + + heap_elt( k ) = q; + heap_idx( q ) = k; + k = j; + j = k>>1; /* k/2 */ + + } while( (j > 0) && (heap_key(q=heap_elt(j)) > new_key) ); + + /* store p in the position of the hole */ + heap_elt( k ) = p; + heap_idx( p ) = k; + } + +} /* END heap_decrease_key() */ + + +/****************************************************************************/ + +long heap_delete_min() +{ + long min, last; + register long k; /* hole in the heap */ + register long j; /* child of the hole */ + register long l_key; /* key of last point */ + + if( _heap_size == 0 ) /* heap is empty */ + return( -1 ); + + min = heap_elt( 1 ); + last = heap_elt( _heap_size -- ); + l_key = heap_key( last ); + + k = 1; j = 2; + while( j <= _heap_size ) { + + if( heap_key(heap_elt(j)) > heap_key(heap_elt(j+1)) ) + j++; + + if( heap_key(heap_elt(j)) >= l_key) + break; /* found a position to insert 'last' */ + + /* else, sift hole down */ + heap_elt(k) = heap_elt(j); /* Note that j <= _heap_size */ + heap_idx( heap_elt(k) ) = k; + k = j; + j = k << 1; + } + + heap_elt( k ) = last; + heap_idx( last ) = k; + + heap_idx( min ) = -1; /* mark the point visited */ + return( min ); + +} /* END heap_delete_min() */ + + +/****************************************************************************/ + +} // Flute namespace. diff --git a/flute/src/3.1/heap.h b/flute/src/3.1/heap.h new file mode 100755 index 00000000..70d8b488 --- /dev/null +++ b/flute/src/3.1/heap.h @@ -0,0 +1,35 @@ +#ifndef FLUTE_HEAP_H +#define FLUTE_HEAP_H + +#include "global.h" + +namespace Flute { + +struct heap_info +{ + long key; + long idx; + long elt; +}; + +typedef struct heap_info Heap; + +extern Heap* _heap; + +#define heap_key( p ) ( _heap[p].key ) +#define heap_idx( p ) ( _heap[p].idx ) +#define heap_elt( k ) ( _heap[k].elt ) + +#define in_heap( p ) ( heap_idx(p) > 0 ) +#define never_seen( p ) ( heap_idx(p) == 0 ) + +void allocate_heap( long n ); +void deallocate_heap(); +void heap_init( long n ); +void heap_insert( long p, long key ); +void heap_decrease_key( long p, long new_key ); +long heap_delete_min(); + +} // Flute namespace. + +#endif /* FLUTE_HEAP_H */ diff --git a/flute/src/3.1/license.txt b/flute/src/3.1/license.txt new file mode 100755 index 00000000..1951adf2 --- /dev/null +++ b/flute/src/3.1/license.txt @@ -0,0 +1,50 @@ +READ THIS LICENSE AGREEMENT CAREFULLY BEFORE USING THIS PRODUCT. BY USING +THIS PRODUCT YOU INDICATE YOUR ACCEPTANCE OF THE TERMS OF THE FOLLOWING +AGREEMENT. THESE TERMS APPLY TO YOU AND ANY SUBSEQUENT LICENSEE OF THIS +PRODUCT. + +License Agreement for FLUTE + +Copyright (c) 2004 by Dr. Chris C. N. Chu +All rights reserved + +ATTRIBUTION ASSURANCE LICENSE (adapted from the original BSD license) +Redistribution and use in source and binary forms, with or without +modification, are permitted provided that the conditions below are +met. These conditions require a modest attribution to Dr. Chris C. N. Chu +(the "Author"). + +1. Redistributions of the source code, with or without modification (the + "Code"), must be accompanied by any documentation and, each time + the resulting executable program or a program dependent thereon is + launched, a prominent display (e.g., splash screen or banner text) of + the Author's attribution information, which includes: + (a) Dr. Chris C. N. Chu ("AUTHOR"), + (b) Iowa State University ("PROFESSIONAL IDENTIFICATION"), and + (c) http://home.engineering.iastate.edu/~cnchu/ ("URL"). + +2. Users who intend to use the Code for commercial purposes will notify + Author prior to such commercial use. + +3. Neither the name nor any trademark of the Author may be used to + endorse or promote products derived from this software without + specific prior written permission. + +4. Users are entirely responsible, to the exclusion of the Author and any + other persons, for compliance with (1) regulations set by owners or + administrators of employed equipment, (2) licensing terms of any other + software, and (3) local, national, and international regulations + regarding use, including those regarding import, export, and use of + encryption software. + +THIS FREE SOFTWARE IS PROVIDED BY THE AUTHOR "AS IS" AND ANY EXPRESS OR +IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES +OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. +IN NO EVENT SHALL THE AUTHOR OR ANY CONTRIBUTOR BE LIABLE FOR ANY DIRECT, +INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES +(INCLUDING, BUT NOT LIMITED TO, EFFECTS OF UNAUTHORIZED OR MALICIOUS +NETWORK ACCESS; PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, +DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY +THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT +(INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF +THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. diff --git a/flute/src/3.1/memAlloc.cpp b/flute/src/3.1/memAlloc.cpp new file mode 100755 index 00000000..52dfd7f5 --- /dev/null +++ b/flute/src/3.1/memAlloc.cpp @@ -0,0 +1,468 @@ +/* -------------------------------------------------------------------------- + Public domain memory allocation and de-allocation routines. + Taken from Appendix B of: + Numerical Recipes in C: The Art of Scientific Computing, Second Edition, + Cambridge University Press, 1992 +----------------------------------------------------------------------------*/ +#include +#include +#include + +#include "memAlloc.h" + +namespace Flute { + +#define MEM_END 1 +#define FREE_ARG char* + +void runtimeError(char error_text[]) +/* error handler */ +{ + fprintf(stderr, "ERROR: %s \n", error_text); + fprintf(stderr, "Aborting !! \n"); + fflush(stdout); + fflush(stderr); + exit(1); +} + +float *vector(long nl, long nh) +/* allocate a float vector with subscript range v[nl..nh] */ +{ + float *v; + v=(float *)malloc((size_t) ((nh-nl+1+MEM_END)*sizeof(float))); + if (!v) runtimeError("allocation failure in vector()"); + return v-nl+MEM_END; +} + +int *ivector(long nl, long nh) +/* allocate an int vector with subscript range v[nl..nh] */ +{ + int *v; + v=(int *)malloc((size_t) ((nh-nl+1+MEM_END)*sizeof(int))); + if (!v) runtimeError("allocation failure in ivector()"); + return v-nl+MEM_END; +} + +unsigned char *cvector(long nl, long nh) +/* allocate an unsigned char vector with subscript range v[nl..nh] */ +{ + unsigned char *v; + v=(unsigned char *)malloc((size_t) ((nh-nl+1+MEM_END)*sizeof(unsigned char))); + if (!v) runtimeError("allocation failure in cvector()"); + return v-nl+MEM_END; +} + +unsigned long *lvector(long nl, long nh) +/* allocate an unsigned long vector with subscript range v[nl..nh] */ +{ + unsigned long *v; + v=(unsigned long *)malloc((size_t) ((nh-nl+1+MEM_END)*sizeof(long))); + if (!v) runtimeError("allocation failure in lvector()"); + return v-nl+MEM_END; +} + +double *dvector(long nl, long nh) +/* allocate a double vector with subscript range v[nl..nh] */ +{ + double *v; + v=(double *)malloc((size_t) ((nh-nl+1+MEM_END)*sizeof(double))); + if (!v) runtimeError("allocation failure in dvector()"); + return v-nl+MEM_END; +} + +float **matrix(long nrl, long nrh, long ncl, long nch) +/* allocate a float matrix with subscript range m[nrl..nrh][ncl..nch] */ +{ + long i, nrow=nrh-nrl+1,ncol=nch-ncl+1; + float **m; + + /* allocate pointers to rows */ + m=(float **) malloc((size_t)((nrow+MEM_END)*sizeof(float*))); + if (!m) runtimeError("allocation failure 1 in matrix()"); + m += MEM_END; + m -= nrl; + + /* allocate rows and set pointers to them */ + m[nrl]=(float *) malloc((size_t)((nrow*ncol+MEM_END)*sizeof(float))); + if (!m[nrl]) runtimeError("allocation failure 2 in matrix()"); + m[nrl] += MEM_END; + m[nrl] -= ncl; + for(i=nrl+1;i<=nrh;i++) m[i]=m[i-1]+ncol; + /* return pointer to array of pointers to rows */ + return m; +} + +double **dmatrix(long nrl, long nrh, long ncl, long nch) +/* allocate a double matrix with subscript range m[nrl..nrh][ncl..nch] */ +{ + long i, nrow=nrh-nrl+1,ncol=nch-ncl+1; + double **m; + + /* allocate pointers to rows */ + m=(double **) malloc((size_t)((nrow+MEM_END)*sizeof(double*))); + if (!m) runtimeError("allocation failure 1 in dmatrix()"); + m += MEM_END; + m -= nrl; + + /* allocate rows and set pointers to them */ + m[nrl]=(double *) malloc((size_t)((nrow*ncol+MEM_END)*sizeof(double))); + if (!m[nrl]) runtimeError("allocation failure 2 in dmatrix()"); + m[nrl] += MEM_END; + m[nrl] -= ncl; + + for(i=nrl+1;i<=nrh;i++) m[i]=m[i-1]+ncol; + + /* return pointer to array of pointers to rows */ + return m; +} + +int **imatrix(long nrl, long nrh, long ncl, long nch) +/* allocate a int matrix with subscript range m[nrl..nrh][ncl..nch] */ +{ + long i, nrow=nrh-nrl+1,ncol=nch-ncl+1; + int **m; + + /* allocate pointers to rows */ + m=(int **) malloc((size_t)((nrow+MEM_END)*sizeof(int*))); + if (!m) runtimeError("allocation failure 1 in imatrix()"); + m += MEM_END; + m -= nrl; + + /* allocate rows and set pointers to them */ + m[nrl]=(int *) malloc((size_t)((nrow*ncol+MEM_END)*sizeof(int))); + if (!m[nrl]) runtimeError("allocation failure 2 in imatrix()"); + m[nrl] += MEM_END; + m[nrl] -= ncl; + + for(i=nrl+1;i<=nrh;i++) m[i]=m[i-1]+ncol; + + /* return pointer to array of pointers to rows */ + return m; +} + + +char **cmatrix(long nrl, long nrh, long ncl, long nch) +/* allocate a char matrix with subscript range m[nrl..nrh][ncl..nch] */ +{ + long i, nrow=nrh-nrl+1,ncol=nch-ncl+1; + char **m; + + /* allocate pointers to rows */ + m=(char **) malloc((size_t)((nrow+MEM_END)*sizeof(char*))); + if (!m) runtimeError("allocation failure 1 in cmatrix()"); + m += MEM_END; + m -= nrl; + + /* allocate rows and set pointers to them */ + m[nrl]=(char *) malloc((size_t)((nrow*ncol+MEM_END)*sizeof(char))); + if (!m[nrl]) runtimeError("allocation failure 2 in cmatrix()"); + m[nrl] += MEM_END; + m[nrl] -= ncl; + + for(i=nrl+1;i<=nrh;i++) m[i]=m[i-1]+ncol; + + /* return pointer to array of pointers to rows */ + return m; +} + + +unsigned long **lmatrix(long nrl, long nrh, long ncl, long nch) +/* allocate a int matrix with subscript range m[nrl..nrh][ncl..nch] */ +{ + long i, nrow=nrh-nrl+1,ncol=nch-ncl+1; + unsigned long **m; + + /* allocate pointers to rows */ + m=(unsigned long **) malloc((size_t)((nrow+MEM_END)*sizeof(long*))); + if (!m) runtimeError("allocation failure 1 in lmatrix()"); + m += MEM_END; + m -= nrl; + + /* allocate rows and set pointers to them */ + m[nrl]=(unsigned long *) malloc((size_t)((nrow*ncol+MEM_END)*sizeof(long))); + if (!m[nrl]) runtimeError("allocation failure 2 in lmatrix()"); + m[nrl] += MEM_END; + m[nrl] -= ncl; + + for(i=nrl+1;i<=nrh;i++) m[i]=m[i-1]+ncol; + + /* return pointer to array of pointers to rows */ + return m; +} + + +float **submatrix(float **a, long oldrl, long oldrh, long oldcl, long oldch, + long newrl, long newcl) +/* point a submatrix [newrl..][newcl..] to a[oldrl..oldrh][oldcl..oldch] */ +{ + long i,j,nrow=oldrh-oldrl+1,ncol=oldcl-newcl; + float **m; + + /* allocate array of pointers to rows */ + m=(float **) malloc((size_t) ((nrow+MEM_END)*sizeof(float*))); + if (!m) runtimeError("allocation failure in submatrix()"); + m += MEM_END; + m -= newrl; + + /* set pointers to rows */ + for(i=oldrl,j=newrl;i<=oldrh;i++,j++) m[j]=a[i]+ncol; + + /* return pointer to array of pointers to rows */ + return m; +} + +float **convert_matrix(float *a, long nrl, long nrh, long ncl, long nch) +/* allocate a float matrix m[nrl..nrh][ncl..nch] that points to the matrix +declared in the standard C manner as a[nrow][ncol], where nrow=nrh-nrl+1 +and ncol=nch-ncl+1. The routine should be called with the address +&a[0][0] as the first argument. */ +{ + long i,j,nrow=nrh-nrl+1,ncol=nch-ncl+1; + float **m; + + /* allocate pointers to rows */ + m=(float **) malloc((size_t) ((nrow+MEM_END)*sizeof(float*))); + if (!m) runtimeError("allocation failure in convert_matrix()"); + m += MEM_END; + m -= nrl; + + /* set pointers to rows */ + m[nrl]=a-ncl; + for(i=1,j=nrl+1;i *(float *)j) + return 1; + else + return 0; +} + + +int comp_int(const void *i, const void *j) { + return *(int *)i - *(int *)j; +} + +} // Flute namespace. diff --git a/flute/src/3.1/memAlloc.h b/flute/src/3.1/memAlloc.h new file mode 100755 index 00000000..ac6813ff --- /dev/null +++ b/flute/src/3.1/memAlloc.h @@ -0,0 +1,94 @@ +/* -------------------------------------------------------------------------- + Public domain memory allocation and de-allocation routine header file. + Taken from Appendix B of: + Numerical Recipes in C: The Art of Scientific Computing, Second Edition, + Cambridge University Press, 1992 +----------------------------------------------------------------------------*/ +#ifndef FLUTE_MEMALLOC_H +#define FLUTE_MEMALLOC_H + +namespace Flute { + +static float sqrarg; +#define SQR(a) ((sqrarg=(a)) == 0.0 ? 0.0 : sqrarg*sqrarg) + +static double dsqrarg; +#define DSQR(a) ((dsqrarg=(a)) == 0.0 ? 0.0 : dsqrarg*dsqrarg) + +static double dmaxarg1,dmaxarg2; +#define DMAX(a,b) (dmaxarg1=(a),dmaxarg2=(b),(dmaxarg1) > (dmaxarg2) ?\ +(dmaxarg1) : (dmaxarg2)) + +static double dminarg1,dminarg2; +#define DMIN(a,b) (dminarg1=(a),dminarg2=(b),(dminarg1) < (dminarg2) ?\ +(dminarg1) : (dminarg2)) + +static float maxarg1,maxarg2; +#define FMAX(a,b) (maxarg1=(a),maxarg2=(b),(maxarg1) > (maxarg2) ?\ +(maxarg1) : (maxarg2)) + +static float minarg1,minarg2; +#define FMIN(a,b) (minarg1=(a),minarg2=(b),(minarg1) < (minarg2) ?\ +(minarg1) : (minarg2)) + +static long lmaxarg1,lmaxarg2; +#define LMAX(a,b) (lmaxarg1=(a),lmaxarg2=(b),(lmaxarg1) > (lmaxarg2) ?\ +(lmaxarg1) : (lmaxarg2)) + +static long lminarg1,lminarg2; +#define LMIN(a,b) (lminarg1=(a),lminarg2=(b),(lminarg1) < (lminarg2) ?\ +(lminarg1) : (lminarg2)) + +static int imaxarg1,imaxarg2; +#define IMAX(a,b) (imaxarg1=(a),imaxarg2=(b),(imaxarg1) > (imaxarg2) ?\ +(imaxarg1) : (imaxarg2)) + +static int iminarg1,iminarg2; +#define IMIN(a,b) (iminarg1=(a),iminarg2=(b),(iminarg1) < (iminarg2) ?\ +(iminarg1) : (iminarg2)) + +#define SIGN(a,b) ((b) >= 0.0 ? fabs(a) : -fabs(a)) +#define MAX(a,b) ((a)>(b) ? (a) : (b)) +#define MIN(a,b) ((a)<(b) ? (a) : (b)) + +void runtimeError(char error_text[]); +float *vector(long nl, long nh); +int *ivector(long nl, long nh); +unsigned char *cvector(long nl, long nh); +unsigned long *lvector(long nl, long nh); +double *dvector(long nl, long nh); +float **matrix(long nrl, long nrh, long ncl, long nch); +double **dmatrix(long nrl, long nrh, long ncl, long nch); +int **imatrix(long nrl, long nrh, long ncl, long nch); +char **cmatrix(long nrl, long nrh, long ncl, long nch); +unsigned long **lmatrix(long nrl, long nrh, long ncl, long nch); +float **submatrix(float **a, long oldrl, long oldrh, long oldcl, long oldch, + long newrl, long newcl); +float **convert_matrix(float *a, long nrl, long nrh, long ncl, long nch); +float ***f3tensor(long nrl, long nrh, long ncl, long nch, long ndl, long ndh); +unsigned long ***lmatrix3D(long nrl, long nrh, long ncl, long nch, long ndl, long ndh); +int ***imatrix3D(int nrl, int nrh, int ncl, int nch, int ndl, int ndh); + +void free_vector(float *v, long nl, long nh); +void free_ivector(int *v, long nl, long nh); +void free_cvector(unsigned char *v, long nl, long nh); +void free_lvector(unsigned long *v, long nl, long nh); +void free_dvector(double *v, long nl, long nh); +void free_matrix(float **m, long nrl, long nrh, long ncl, long nch); +void free_dmatrix(double **m, long nrl, long nrh, long ncl, long nch); +void free_imatrix(int **m, long nrl, long nrh, long ncl, long nch); +void free_cmatrix(char **m, long nrl, long nrh, long ncl, long nch); +void free_lmatrix(unsigned long **m, long nrl, long nrh, long ncl, long nch); +void free_submatrix(float **b, long nrl, long nrh, long ncl, long nch); +void free_convert_matrix(float **b, long nrl, long nrh, long ncl, long nch); +void free_f3tensor(float ***t, long nrl, long nrh, long ncl, long nch, + long ndl, long ndh); +void free_lmatrix3D(unsigned long ***t, long nrl, long nrh, long ncl, long nch, + long ndl, long ndh); +void free_imatrix3D(int ***t, int nrl, int nrh, int ncl, int nch, int ndl, int ndh); +int comp_float(const void *i, const void *j); +int comp_int(const void *i, const void *j); + +} // Flute namespace. + +#endif /* FLUTE_MEMALLOC_H */ diff --git a/flute/src/3.1/mst2.cpp b/flute/src/3.1/mst2.cpp new file mode 100755 index 00000000..af59592b --- /dev/null +++ b/flute/src/3.1/mst2.cpp @@ -0,0 +1,93 @@ +#include +#include +#include +#include "global.h" +#include "neighbors.h" +#include "dist.h" +#include "heap.h" +#include "err.h" + +namespace Flute { + +void mst2_package_init( long n ) +{ + allocate_heap( n ); + allocate_nn_arrays( n ); +} + +/****************************************************************************/ +/* +*/ + +void mst2_package_done() +{ + deallocate_heap(); + deallocate_nn_arrays(); +} + +/****************************************************************************/ +/* +*/ + +void mst2 +( + long n, + Point* pt, + long* parent +) +{ + long i, k, nn1; + long d; + long oct; + long root = 0; + extern nn_array* nn; + +// brute_force_nearest_neighbors( n, pt, nn ); + dq_nearest_neighbors( n, pt, nn ); + + /* + Binary heap implementation of Prim's algorithm. + Runs in O(n*log(n)) time since at most 8n edges are considered + */ + + heap_init( n ); + heap_insert( root, 0 ); + parent[root] = root; + + for( k = 0; k < n; k++ ) /* n points to be extracted from heap */ + { + i = heap_delete_min(); + + if (i<0) break; +#ifdef DEBUG + assert( i >= 0 ); +#endif + + /* + pt[i] entered the tree, update heap keys for its neighbors + */ + for( oct = 0; oct < 8; oct++ ) + { + nn1 = nn[i][oct]; + if( nn1 >= 0 ) + { + d = dist( pt[i], pt[nn1] ); + if( in_heap(nn1) && (d < heap_key(nn1)) ) + { + heap_decrease_key( nn1, d ); + parent[nn1] = i; + } + else if( never_seen(nn1) ) + { + heap_insert( nn1, d ); + parent[nn1] = i; + } + } + } + } +} + +/****************************************************************************/ +/****************************************************************************/ + +} // Flute namespace. diff --git a/flute/src/3.1/mst2.h b/flute/src/3.1/mst2.h new file mode 100755 index 00000000..85312ed2 --- /dev/null +++ b/flute/src/3.1/mst2.h @@ -0,0 +1,15 @@ +#ifndef FLUTE_MST2_H +#define FLUTE_MST2_H + +#include "global.h" + +namespace Flute { + +void mst2_package_init( long n ); +void mst2_package_done(); +void mst2( long n, Point* pt, long* parent ); + +} // Flute namespace. + +#endif + diff --git a/flute/src/3.1/neighbors.cpp b/flute/src/3.1/neighbors.cpp new file mode 100755 index 00000000..620e7bb5 --- /dev/null +++ b/flute/src/3.1/neighbors.cpp @@ -0,0 +1,530 @@ +#include +#include +#include +#include "global.h" +#include "err.h" +#include "dist.h" + +namespace Flute { + +long octant +( + Point from, + Point to +); + +static Point* _pt; + +/***************************************************************************/ +/* + For efficiency purposes auxiliary arrays are allocated as globals +*/ + +long max_arrays_size = 0; +nn_array* nn = (nn_array*)NULL; +Point* sheared = (Point*)NULL; +long* sorted = (long*)NULL; +long* aux = (long*)NULL; + +/***************************************************************************/ +/* + resize the auxiliary arrays to fit the specified number of points +*/ + +void allocate_nn_arrays( long n ) +{ + if( max_arrays_size < n ) + { + nn = (nn_array*)realloc( (void*)nn, (size_t)n*sizeof(nn_array) ); + sheared = (Point*)realloc( (void*)sheared, (size_t)n*sizeof(Point) ); + sorted = (long*)realloc( (void*)sorted, (size_t)n*sizeof(long) ); + aux = (long*)realloc( (void*)aux, (size_t)n*sizeof(long) ); + if( !nn || !sheared || !sorted || !aux ) + { + err_exit( "Cannot allocate memory in allocate_nn_arrays!" ); + } + max_arrays_size = n; + } +} + +/***************************************************************************/ +/* + free memory used by auxiliary arrays +*/ + +void deallocate_nn_arrays() +{ + max_arrays_size = 0; + if( nn ) + { + free( (void*)nn ); + nn = (nn_array*)NULL; + } + if( sheared ) + { + free( (void*)sheared ); + sheared = (Point*)NULL; + } + if( sorted ) + { + free( (void*)sorted ); + sorted = (long*)NULL; + } + if( aux ) + { + free( (void*)aux ); + aux = (long*)NULL; + } + +} + +/***************************************************************************/ +/* + comparison function for use in quicksort +*/ + +static int compare_x +( + const void* i, + const void* j +) +{ + /* + points with the same x must appear in increasing order of y + */ + if( sheared[*((long*)i)].x == sheared[*((long*)j)].x) + { + return sheared[*((long*)i)].y - sheared[*((long*)j)].y; + } + else + { + return sheared[*((long*)i)].x - sheared[*((long*)j)].x; + } +} + + +/***************************************************************************/ +/* + Combine step of the Guibas-Stolfi divide-and-conquer NE nearest neighbor + algorithm. For efficiency purposes SW nearest neighbors are computed + at the same time. +*/ + +void ne_sw_combine +( + long left, + long mid, + long right, + Point* pt, + long* sorted, + long* aux, + long oct, + nn_array* nn +) +{ + long i, j, k, y2; + long i1; + long i2; + long best_i2; /* index of current best nearest-neighbor */ + long best_dist; /* distance to best nearest-neighbor */ + long d; + +#ifdef DEBUG + assert( right > mid ); + assert( mid > left ); +#endif + + /* + update north-east nearest neighbors accross the mid-line + */ + + i1 = left; + i2 = mid; y2 = pt[ sorted[i2] ].y; + + while( (i1 < mid) && (pt[ sorted[i1] ].y >= y2) ) + { + i1++; + } + + if( i1 < mid ) + { + best_i2 = i2; + best_dist = dist2( pt + sorted[i1], pt + sorted[best_i2] ); + i2++; + + while( (i1 < mid) && (i2 < right) ) + { + if( pt[ sorted[i1] ].y < pt[ sorted[i2] ].y ) + { + d = dist2( pt + sorted[i1], pt + sorted[i2] ); + if( d < best_dist ) + { + best_i2 = i2; + best_dist = d; + } + i2++; + } + else + { + if( (nn[ sorted[i1] ][oct] == -1) || + ( best_dist < dist2( pt + sorted[i1], pt + nn[ sorted[i1] ][oct]) ) + ) + { + nn[ sorted[i1] ][oct] = sorted[best_i2]; + } + i1++; + if( i1 < mid ) + { + best_dist = dist2( pt + sorted[i1], pt + sorted[best_i2] ); + } + } + } + + while( i1 < mid ) + { + if( (nn[ sorted[i1] ][oct] == -1) || + ( dist2( pt + sorted[i1], pt + sorted[best_i2] ) < + dist2( pt + sorted[i1], pt + nn[ sorted[i1] ][oct]) ) + ) + { + nn[ sorted[i1] ][oct] = sorted[best_i2]; + } + i1++; + } + } + /* + repeat for south-west nearest neighbors + */ + + oct = (oct + 4) % 8; + + i1 = right - 1; + i2 = mid - 1; y2 = pt[ sorted[i2] ].y; + + while( (i1 >= mid) && (pt[ sorted[i1] ].y <= y2) ) + { + i1--; + } + + if( i1 >= mid ) + { + best_i2 = i2; + best_dist = dist2( pt + sorted[i1], pt + sorted[best_i2] ); + i2--; + + while( (i1 >= mid) && (i2 >= left) ) + { + if( pt[ sorted[i1] ].y > pt[ sorted[i2] ].y ) + { + d = dist2( pt + sorted[i1], pt + sorted[i2] ); + if( d < best_dist ) + { + best_i2 = i2; + best_dist = d; + } + i2--; + } + else + { + if( (nn[ sorted[i1] ][oct] == -1) || + ( best_dist < dist2( pt + sorted[i1], pt + nn[ sorted[i1] ][oct]) ) + ) + { + nn[ sorted[i1] ][oct] = sorted[best_i2]; + } + i1--; + if( i1 >= mid ) + { + best_dist = dist2( pt + sorted[i1], pt + sorted[best_i2] ); + } + } + } + + while( i1 >= mid ) + { + if( (nn[ sorted[i1] ][oct] == -1) || + ( dist2( pt + sorted[i1], pt + sorted[best_i2] ) < + dist2( pt + sorted[i1], pt + nn[ sorted[i1] ][oct]) ) + ) + { + nn[ sorted[i1] ][oct] = sorted[best_i2]; + } + i1--; + } + } + + /* + merge sorted[left..mid-1] with sorted[mid..right-1] by y-coordinate + */ + + i = left; /* first unprocessed element in left list */ + j = mid; /* first unprocessed element in right list */ + k = left; /* first free available slot in output list */ + + while( (i < mid) && (j < right) ) + { + if( pt[ sorted[i] ].y >= pt[ sorted[j] ].y ) + { + aux[k++] = sorted[i++]; + } + else + { + aux[k++] = sorted[j++]; + } + } + + /* + copy leftovers + */ + while( i < mid ) { aux[k++] = sorted[i++]; } + while( j < right ) { aux[k++] = sorted[j++]; } + + /* + now copy sorted points from 'aux' to 'sorted' + */ + + for( i = left; i < right; i++ ) { sorted[i] = aux[i]; } + +#if 0 + memcpy( (void*)(sorted+left), /* destination */ + (void*)(aux+left), /* source */ + (size_t)(right-left)*sizeof(long) /* number of bytes */ + ); +#endif + +} + +/***************************************************************************/ +/* + compute north-east and south-west nearest neighbors for points indexed + by {sorted[left],...,sorted[right-1]} +*/ + +void ne_sw_nearest_neighbors +( + long left, + long right, + Point* pt, + long* sorted, + long* aux, + long oct, + nn_array* nn +) +{ + long mid; + +#ifdef DEBUG + assert( right > left ); +#endif + + if( right == left + 1 ) + { + nn[ sorted[left] ][oct] = nn[ sorted[left]][(oct+4) % 8] = -1; + } + else + { + mid = (left + right) / 2; + ne_sw_nearest_neighbors( left, mid, pt, sorted, aux, oct, nn ); + ne_sw_nearest_neighbors( mid, right, pt, sorted, aux, oct, nn ); + ne_sw_combine( left, mid, right, pt, sorted, aux, oct, nn ); + } +} + +/***************************************************************************/ +/* + Guibas-Stolfi algorithm for computing nearest NE neighbors +*/ + +void dq_nearest_neighbors +( + long n, + Point* pt, + nn_array* nn +) +{ + long i, oct; + void check_nn( long, Point*, nn_array* ); + + long shear[4][4] = { + {1, -1, 0, 2}, + {2, 0, -1, 1}, + {1, 1, -2, 0}, + {0, 2, -1, -1} + }; + + + +_pt = pt; + + for( oct = 0; oct < 4; oct++ ) + { + for( i = 0; i < n; i++ ) + { + sheared[i].x = shear[oct][0]*pt[i].x + shear[oct][1]*pt[i].y; + sheared[i].y = shear[oct][2]*pt[i].x + shear[oct][3]*pt[i].y; + sorted[i] = i; + } + + qsort( sorted, n, sizeof(long), compare_x ); + ne_sw_nearest_neighbors( 0, n, sheared, sorted, aux, oct, nn ); + } + +#ifdef DEBUG + check_nn( n, pt, nn ); +#endif + +} + +/***************************************************************************/ +/***************************************************************************/ +/* + Brute-force nearest-neighbor computation for debugging purposes +*/ + +/***************************************************************************/ +/* + Half-open octants are numbered from 0 to 7 in anti-clockwise order + starting from ( dx >= dy > 0 ). +*/ + +#define sgn(x) ( x>0 ? 1 : (x < 0 ? -1 : 0) ) + +long octant +( + Point from, + Point to +) +{ + long dx = to.x - from.x; + long dy = to.y - from.y; + long sgn1 = sgn(dx)*sgn(dy); + long sgn2 = sgn(dx+dy)*sgn(dx-dy); + long oct = 0x0; + + + if( (dy < 0) || ((dy==0) && (dx>0)) ) oct += 4; + if( (sgn1 < 0) || (dy==0) ) oct += 2; + if( (sgn1*sgn2 < 0) || (dy==0) || (dx==0) ) oct += 1; + + return oct; +} + +/***************************************************************************/ +/* + O(n^2) algorithm for computing all nearest neighbors +*/ + +void brute_force_nearest_neighbors +( + long n, + Point* pt, + nn_array* nn +) +{ + long i, j, oct; + long d; + + /* + compute nearest neighbors by inspecting all pairs of points + */ + for( i = 0; i < n; i++ ) + { + for( oct = 0; oct < 8; oct++ ) + { + nn[i][oct] = -1; + } + } + + for( i = 0; i < n; i++ ) + { + for( j = i+1; j < n; j++ ) + { + d = dist(pt[i], pt[j]); + + oct = octant( pt[i], pt[j] ); + if( ( nn[i][oct] == -1 ) || + ( d < dist(pt[i], pt[ nn[i][oct] ]) ) + ) + { + nn[i][oct] = j; + } + + oct = (oct + 4) % 8; + if( ( nn[j][oct] == -1 ) || + ( d < dist(pt[j], pt[ nn[j][oct] ]) ) + ) + { + nn[j][oct] = i; + } + } + } +} + + +/***************************************************************************/ +/* + compare nearest neighbors against those computed by brute force +*/ + +void check_nn +( + long n, + Point* pt, + nn_array* nn +) +{ + long i, j, oct; + nn_array* nn1; + + nn1 = (nn_array*)calloc( (size_t)n, (size_t)sizeof(nn_array) ); + brute_force_nearest_neighbors( n, pt, nn1 ); + + for( i = 0; i < n; i++ ) + { + for( oct = 0; oct < 8; oct++ ) + { + if( nn[i][oct] == -1 ) + { + assert( nn1[i][oct] == -1 ); + } + else + { + assert( nn1[i][oct] != -1 ); + + if( octant(pt[i], pt[ nn[i][oct] ]) != oct ) + { + printf( "WRONG OCTANT!\noct=%ld\n", oct ); + printf( "i=%ld, x=%ld, y=%ld\n", i, pt[i].x, pt[i].y ); + j = nn[i][oct]; + printf( "nn=%ld, x=%ld, y=%ld, dist = %ld\n", j, pt[j].x, pt[j].y, + dist(pt[i], pt[j ]) ); + } +// assert( octant(pt[i], pt[ nn[i][oct] ]) == oct ); + + assert( octant(pt[i], pt[ nn1[i][oct] ]) == oct ); + + if( dist(pt[i], pt[ nn[i][oct] ]) != + dist(pt[i], pt[ nn1[i][oct] ]) ) + { + printf( "NNs DON'T MATCH!\noct=%ld\n", oct ); + printf( "i=%ld, x=%ld, y=%ld\n", i, pt[i].x, pt[i].y ); + j = nn[i][oct]; + printf( "nn=%ld, x=%ld, y=%ld, dist = %ld\n", j, pt[j].x, pt[j].y, + dist(pt[i], pt[j ]) ); + j = nn1[i][oct]; + printf( "nn1=%ld, x=%ld, y=%ld, dist = %ld\n", j, pt[j].x, pt[j].y, + dist(pt[i], pt[ j ]) ); + } +// assert( dist(pt[i], pt[ nn[i][oct] ]) == +// dist(pt[i], pt[ nn1[i][oct] ]) ); + } + } + } + + free( nn1 ); +} + +/***************************************************************************/ +/***************************************************************************/ + +} // Flute namespace. diff --git a/flute/src/3.1/neighbors.h b/flute/src/3.1/neighbors.h new file mode 100755 index 00000000..95c1ba1e --- /dev/null +++ b/flute/src/3.1/neighbors.h @@ -0,0 +1,28 @@ + +#ifndef FLUTE_NEIGHBORS_H +#define FLUTE_NEIGHBORS_H + +#include "global.h" + +namespace Flute { + +void allocate_nn_arrays( long n ); +void deallocate_nn_arrays(); + +void brute_force_nearest_neighbors +( + long n, + Point* pt, + nn_array* nn +); + +void dq_nearest_neighbors +( + long n, + Point* pt, + nn_array* nn +); + +} // Flute namespace. + +#endif /* FLUTE_NEIGHBORS_H */ diff --git a/flute/src/3.1/rand-pts.cpp b/flute/src/3.1/rand-pts.cpp new file mode 100755 index 00000000..24f7df4c --- /dev/null +++ b/flute/src/3.1/rand-pts.cpp @@ -0,0 +1,35 @@ +#include +#include +#include + +int main(int ac, char *av[]) +{ + int d=10, tmp, i; + int PNUM = 0; + + for (i=1; i] [-n] []\n", av[0]); + printf(" Output random points "); + printf("as lines of coordinate pairs.\n"); + printf(" Default is 10.\n"); + printf(" -r\t Randomize. Use getpid() as seed.\n"); + printf(" -s\t Set random seed to .\n"); + printf(" -n\t Write first before the random points.\n"); + exit(-1); + } + } + + if (PNUM) + printf("%d\n", d); + for (i=1; i<=d; i++) + printf("%4d %4d\n", (int) random()%10000, (int) random()%10000); +} diff --git a/flute/src/CMakeLists.txt b/flute/src/CMakeLists.txt new file mode 100644 index 00000000..c6ffb1a4 --- /dev/null +++ b/flute/src/CMakeLists.txt @@ -0,0 +1,2 @@ + + add_subdirectory(3.1)