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List:       haiku-commits
Subject:    [haiku-commits] haiku: hrev44083 - in src/libs/lp_solve: . bfp/bfp_LUSOL/LUSOL lp_solve colamd
From:       clemens.zeidler () googlemail ! com
Date:       2012-04-30 3:04:42
Message-ID: 20120430030442.F2A945C0732 () vmrepo ! haiku-os ! org
[Download RAW message or body]

hrev44083 adds 1 changeset to branch 'master'
old head: d20d29f390ece13d0513a9ab815345b54e5790d9
new head: 99a7ed4d4bda0f4dbd6e56dd7126fb3dab9d8f3c

----------------------------------------------------------------------------

99a7ed4: Remove lp_solve from the source and from the image.
  Its not used anymore and should be an optional package otherwise.

                                     [ czeidler <haiku@clemens-zeidler.de> ]

----------------------------------------------------------------------------

Revision:    hrev44083
Commit:      99a7ed4d4bda0f4dbd6e56dd7126fb3dab9d8f3c
URL:         http://cgit.haiku-os.org/haiku/commit/?id=99a7ed4
Author:      czeidler <haiku@clemens-zeidler.de>
Date:        Mon Apr 30 02:58:14 2012 UTC

----------------------------------------------------------------------------

158 files changed, 12 insertions(+), 108279 deletions(-)
build/jam/HaikuImage                               |    1 -
src/libs/Jamfile                                   |    1 -
src/libs/alm/Jamfile                               |    3 +-
src/libs/linprog/Jamfile                           |    4 +-
src/libs/linprog/LinearSpec.cpp                    |    2 +-
src/libs/lp_solve/Jamfile                          |   49 -
src/libs/lp_solve/Makefile                         |  169 -
src/libs/lp_solve/Makefile.Linux                   |   83 -
src/libs/lp_solve/Makefile.in                      |  131 -
src/libs/lp_solve/Makefile.msc                     |   89 -
src/libs/lp_solve/README.txt                       |  344 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Afile3.txt   |    6 -
.../bfp/bfp_LUSOL/LUSOL/LUSOL-overview.txt         |   89 -
.../lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_LGPL.txt    |  504 -
.../bfp/bfp_LUSOL/LUSOL/LUSOL_Overview.txt         |   89 -
.../lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_README.txt  |   35 -
.../lp_solve/bfp/bfp_LUSOL/LUSOL/Row-based L0.txt  |   36 -
.../lp_solve/bfp/bfp_LUSOL/LUSOL/Victoria1850.RUA  | 2493 --
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/bfile3.txt   |    3 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/commonlib.c  |  847 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/commonlib.h  |  324 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/hbio.c       | 1608 --
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/hbio.h       |   67 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol.c      |  796 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol.h      |  357 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol1.c     | 3725 ---
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol2.c     |  204 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol6a.c    |  867 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol6l0.c   |  163 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol6u.c    |  176 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol7a.c    |  704 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusol8a.c    |  279 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusolio.c    |  298 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusolio.h    |   24 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusolmain.c  |  493 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/lusolmain.h  |   26 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/mmio.c       |  495 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/mmio.h       |  133 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/myblas.c     |  849 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/myblas.h     |  130 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/sherman5.mtx |20795 ----------------
.../lp_solve/bfp/bfp_LUSOL/LUSOL/sherman5_rhs1.mtx | 3317 ---
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/sparselib.c  |  952 -
src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/sparselib.h  |   84 -
src/libs/lp_solve/bfp/bfp_LUSOL/bfp_LUSOL.c        |   27 -
src/libs/lp_solve/bfp/bfp_LUSOL/bfp_LUSOL.h        |   15 -
src/libs/lp_solve/bfp/bfp_LUSOL/lp_LUSOL.c         |  735 -
src/libs/lp_solve/bfp/bfp_LUSOL/lp_LUSOL.h         |   63 -
src/libs/lp_solve/bfp/lp_BFP.h                     |   82 -
src/libs/lp_solve/bfp/lp_BFP1.c                    |  206 -
src/libs/lp_solve/bfp/lp_BFP2.c                    |  177 -
src/libs/lp_solve/colamd/colamd.c                  | 3469 ---
src/libs/lp_solve/colamd/colamd.h                  |  286 -
src/libs/lp_solve/configure                        | 3325 ---
src/libs/lp_solve/configure.ac                     |   57 -
src/libs/lp_solve/declare.h                        |   22 -
src/libs/lp_solve/demo/cbcc32.bat                  |   10 -
src/libs/lp_solve/demo/ccc                         |   15 -
src/libs/lp_solve/demo/ccc.osx                     |   14 -
src/libs/lp_solve/demo/cgcc.bat                    |   15 -
src/libs/lp_solve/demo/cvc6.bat                    |   10 -
src/libs/lp_solve/demo/cvc8.bat                    |   10 -
src/libs/lp_solve/demo/demo.c                      |  265 -
src/libs/lp_solve/demo/demo.sln                    |   19 -
src/libs/lp_solve/demo/demo.vcproj                 |  311 -
src/libs/lp_solve/demo/demolib.sln                 |   19 -
src/libs/lp_solve/demo/demolib.vcproj              |  214 -
src/libs/lp_solve/demo/readme.txt                  |    6 -
src/libs/lp_solve/fortify.c                        | 2344 --
src/libs/lp_solve/fortify.h                        |  293 -
src/libs/lp_solve/ini.c                            |   76 -
src/libs/lp_solve/ini.h                            |   17 -
src/libs/lp_solve/lp_Hash.c                        |  238 -
src/libs/lp_solve/lp_MDO.c                         |  241 -
src/libs/lp_solve/lp_MDO.h                         |   18 -
src/libs/lp_solve/lp_MPS.c                         | 1830 --
src/libs/lp_solve/lp_MPS.h                         |   33 -
src/libs/lp_solve/lp_SOS.c                         | 1575 --
src/libs/lp_solve/lp_crash.c                       |  727 -
src/libs/lp_solve/lp_crash.h                       |   27 -
src/libs/lp_solve/lp_explicit.h                    | 1016 -
src/libs/lp_solve/lp_fortify.h                     |    5 -
src/libs/lp_solve/lp_lib.c                         | 9832 --------
src/libs/lp_solve/lp_matrix.c                      | 3579 ---
src/libs/lp_solve/lp_mipbb.c                       | 1387 --
src/libs/lp_solve/lp_params.c                      |  691 -
src/libs/lp_solve/lp_presolve.c                    | 5888 -----
src/libs/lp_solve/lp_presolve.h                    |  126 -
src/libs/lp_solve/lp_price.c                       | 2105 --
src/libs/lp_solve/lp_price.h                       |   99 -
src/libs/lp_solve/lp_pricePSE.c                    |  536 -
src/libs/lp_solve/lp_pricePSE.h                    |   28 -
src/libs/lp_solve/lp_report.c                      |  789 -
src/libs/lp_solve/lp_report.h                      |   42 -
src/libs/lp_solve/lp_rlp.bat                       |    7 -
src/libs/lp_solve/lp_rlp.c                         | 1570 --
src/libs/lp_solve/lp_rlp.h                         | 1937 --
src/libs/lp_solve/lp_rlp.l                         |  194 -
src/libs/lp_solve/lp_rlp.y                         |  723 -
[ *** stats truncated: 59 lines dropped *** ]

----------------------------------------------------------------------------

diff --git a/build/jam/HaikuImage b/build/jam/HaikuImage
index d02dd66..2b75b2e 100644
--- a/build/jam/HaikuImage
+++ b/build/jam/HaikuImage
@@ -102,7 +102,6 @@ PRIVATE_SYSTEM_LIBS =
 	libalm.so
 	libfluidsynth.so
 	libilmimf.so
-	liblpsolve55.so
 ;
 SYSTEM_SERVERS = app_server cddb_daemon debug_server input_server mail_daemon
 	media_addon_server media_server midi_server mount_server net_server
diff --git a/src/libs/Jamfile b/src/libs/Jamfile
index 3d4f2b1..ca1698e 100644
--- a/src/libs/Jamfile
+++ b/src/libs/Jamfile
@@ -15,7 +15,6 @@ SubInclude HAIKU_TOP src libs iconv ;
 SubInclude HAIKU_TOP src libs jpeg ;
 SubInclude HAIKU_TOP src libs libtelnet ;
 SubInclude HAIKU_TOP src libs linprog ;
-SubInclude HAIKU_TOP src libs lp_solve ;
 SubInclude HAIKU_TOP src libs mapm ;
 SubInclude HAIKU_TOP src libs ncurses ;
 SubInclude HAIKU_TOP src libs pdflib ;
diff --git a/src/libs/alm/Jamfile b/src/libs/alm/Jamfile
index 906cedd..7726b18 100644
--- a/src/libs/alm/Jamfile
+++ b/src/libs/alm/Jamfile
@@ -14,6 +14,5 @@ SharedLibrary libalm.so :
 	RowColumnManager.cpp
 	Tab.cpp
 	:
-	liblpsolve55.so liblinprog.a
-	be $(TARGET_LIBSTDC++)
+	liblinprog.a be $(TARGET_LIBSTDC++)
 ;
diff --git a/src/libs/linprog/Jamfile b/src/libs/linprog/Jamfile
index 33b8124..2da8e13 100644
--- a/src/libs/linprog/Jamfile
+++ b/src/libs/linprog/Jamfile
@@ -2,7 +2,7 @@ SubDir HAIKU_TOP src libs linprog ;
 
 SetSubDirSupportedPlatforms haiku haiku_host libbe_test ;
 
-UseLibraryHeaders lp_solve linprog ;
+UseLibraryHeaders linprog ;
 UsePrivateHeaders shared ;
 
 
@@ -11,7 +11,7 @@ StaticLibrary liblinprog.a :
 	Constraint.cpp
 	LayoutOptimizer.cpp
 	LinearSpec.cpp
-	LPSolveInterface.cpp
+#	LPSolveInterface.cpp
 	QPSolverInterface.cpp
 	Summand.cpp
 	Variable.cpp
diff --git a/src/libs/linprog/LinearSpec.cpp b/src/libs/linprog/LinearSpec.cpp
index e9f40fe..53a0274 100644
--- a/src/libs/linprog/LinearSpec.cpp
+++ b/src/libs/linprog/LinearSpec.cpp
@@ -11,7 +11,7 @@
 #include <new>
 #include <stdio.h>
 
-#include "LPSolveInterface.h"
+//#include "LPSolveInterface.h"
 #include "ActiveSetSolver.h"
 
 
diff --git a/src/libs/lp_solve/Jamfile b/src/libs/lp_solve/Jamfile
deleted file mode 100644
index 27263ea..0000000
--- a/src/libs/lp_solve/Jamfile
+++ /dev/null
@@ -1,49 +0,0 @@
-SubDir HAIKU_TOP src libs lp_solve ;
-
-SetSubDirSupportedPlatformsBeOSCompatible ;
-
-UseLibraryHeaders lp_solve ;
-
-SubDirCcFlags -s -c -I.. -I../shared -I../bfp -I../bfp/bfp_LUSOL \
-I../bfp/bfp_LUSOL/LUSOL -I../colamd -O3 -DYY_NEVER_INTERACTIVE -DPARSER_LP \
                -DINVERSE_ACTIVE=INVERSE_LUSOL -DRoleIsExternalInvEngine ;
-
-SEARCH_SOURCE += [ FDirName $(HAIKU_TOP) src libs lp_solve colamd ] ;
-SEARCH_SOURCE += [ FDirName $(HAIKU_TOP) src libs lp_solve shared ] ;
-SEARCH_SOURCE += [ FDirName $(HAIKU_TOP) src libs lp_solve bfp ] ;
-SEARCH_SOURCE += [ FDirName $(HAIKU_TOP) src libs lp_solve bfp bfp_LUSOL ] ;
-SEARCH_SOURCE += [ FDirName $(HAIKU_TOP) src libs lp_solve bfp bfp_LUSOL LUSOL ] ;
-
-SharedLibrary liblpsolve55.so : 
-	#SubDir
-	fortify.c
-	ini.c
-	lp_crash.c
-	lp_Hash.c
-	lp_lib.c
-	lp_matrix.c
-	lp_MDO.c
-	lp_mipbb.c
-	lp_MPS.c
-	lp_params.c
-	lp_presolve.c
-	lp_price.c
-	lp_pricePSE.c
-	lp_report.c
-	lp_rlp.c
-	lp_scale.c
-	lp_simplex.c
-	lp_SOS.c
-	lp_utils.c
-	lp_wlp.c
-	yacc_read.c
-	#shared
-	commonlib.c
-	mmio.c
-	myblas.c
-	#colamd
-	colamd.c
-	#bfp_LUSOL
-	lp_LUSOL.c
-	#LUSOL
-	lusol.c
-;
-
diff --git a/src/libs/lp_solve/Makefile b/src/libs/lp_solve/Makefile
deleted file mode 100644
index 09844f7..0000000
--- a/src/libs/lp_solve/Makefile
+++ /dev/null
@@ -1,169 +0,0 @@
-CC= gcc
-
-MINGW_EXTRA = c:/cygwin/mingw
-MINGW_INCDIR = $(MINGW_EXTRA)/include
-MINGW_LIBDIR = $(MINGW_EXTRA)/lib
-
-AS = as
-DLLTOOL = dlltool
-DLLWRAP = dllwrap
-DLLWRAP_FLAGS = --dlltool-name=$(DLLTOOL) --as=$(AS) --driver-name=$(CC) \
-		--target=i386-mingw32 
-
-DLL_LDFLAGS = -L$(MINGW_LIBDIR) -mno-cygwin -mwindows
-DLL_LDLIBS = liblpk.a
-
-#
-# Beginning of supplied stuff
-#
-
-#should be OK in most situations:
-#CFLAGS= -O
-
-# HP/UX 9.0X optimized code
-#CFLAGS= +O3 +Oaggressive +Olibcalls -Aa -D_POSIX_SOURCE -DCHECK +FP VZOUiD
-# HP/UX 9.0X debugging
-#CFLAGS= -g -Aa -D_POSIX_SOURCE -DCHECK +FP VZOUiD
-
-# nice for gcc
-CFLAGS= -O3 -Wall -pedantic -ansi -mrtd
-#CFLAGS= -g -Wall -pedantic -ansi
-INCLUDE=-Ibfp -Ibfp/bfp_etaPFI -I. -Icolamd -Ishared
-CFLAGS= -O3 -Wall -pedantic -ansi -mrtd -mno-cygwin -I$(MINGW_INCDIR)\
--DINTEGERTIME -DPARSER_LP -DYY_INTERACTIVE -DWIN32 $(INCLUDE) \
--DBUILDING_FOR_R -DWIN32 -g
-
-# Option -DCHECK checks for numerical problems during rounding of numbers.
-# It will slow things down a bit.
-# You can add a -DREAL=<float type> to the CFLAGS, to change the default float
-# type used in lp_solve (double) to float or 'long double'. However, type float
-# might be fast on your computer, but it is not accurate enough to solve even
-# moderately sized problems without running into numerical problems.
-# The use of long doubles does increase the numerical stability of lp_solve,
-# if your compiler actually implements them with more bits than a double. But
-# it slows down things quite a bit.
-
-# Choose your favorite or available version of lex and yacc
-
-#YACC= yacc
-#especially for linux:
-YACC= bison -y
-
-#LEX= lex
-#especially for linux:
-LEX= flex -l
-
-#LEXLIB= -ll
-#especially for linux:
-LEXLIB= -lfl
-
-#ANSI math lib
-#MATHLIB= -lM
-#non-ANSI math lib, should also work
-MATHLIB= -lm
-
-LPKSRC.c= $(wildcard *.c) lp_MDO.c \
-colamd/colamd.c shared/commonlib.c shared/myblas.c
-
-LEXFILE.l= lp_rlp.l
-YACCFILE.y= lp_rlp.y
-
-LPKLIB=liblpk.a
-
-LEXFILE.c= $(LEXFILE.l:.l=.c)
-YACCFILE.c= $(YACCFILE.y:.y=.c)
-YACCFILE.o= $(YACCFILE.y:.y=.o)
-CSOURCES=$(LEXFILE.c) $(YACCFILE.c) $(wildcard *.c)
-# commonlib.c fortify.c lp_Hash.c \
-# lp_LUMOD.c lp_MPS.c lp_SOS.c lp_crash.c lp_lib.c lp_matrix.c lp_mipbb.c \
-# lp_presolve.c lp_price.c lp_pricePSE.c lp_report.c lp_rlp.c lp_scale.c \
-# lp_simplex.c lp_solveDLL.c lp_utils.c lp_wlp.c lpslink.c myblas.c \
-# yacc_read.c
-COBJ=$(CSOURCES:.c=.o)
-LPKSRC= $(LPKSRC.c) $(YACCFILE.c)
-LPKOBJ= $(LPKSRC:.c=.o)
-HEADERS=*.h
-
-all:	lpslink.dll
-
-q8.exe:	q8.o
-	$(CC) -o q8.exe $(CFLAGS) \
---allow-multiple-definition \
-q8.o colamd/colamd.o shared/commonlib.o \
-fortify.o ini.o \
-lp_Hash.o lp_LUSOL.o lp_MDO.o lp_MPS.o lp_SOS.o lp_crash.o lp_lib.o \
-lp_matrix.o lp_mipbb.o lp_params.o lp_presolve.o lp_price.o lp_pricePSE.o \
-lp_report.o lp_rlp.o lp_scale.o lp_simplex.o lp_utils.o lp_wlp.o lpslink.o \
-lusol.o mmio.o shared/myblas.o yacc_read.o \
-$(MATHLIB) $(LPKLIB) \
--Wl,--allow-multiple-definition
-
-
-$(COBJ): $(HEADERS)
-
-purify: lp_solve.o $(LPKLIB)
-	purify $(CC) -o $(TARGET) $(CFLAGS) lp_solve.o $(LPKLIB) $(LEXLIB) $(MATHLIB)
-
-quantify: lp_solve.o $(LPKLIB)
-	quantify $(CC) -o $(TARGET) $(CFLAGS) lp_solve.o $(LPKLIB) $(LEXLIB) $(MATHLIB)
-
-$(LPKLIB): $(LPKOBJ)
-	ar rv $@ $(LPKOBJ)
-	ranlib $(LPKLIB)
-
-$(YACCFILE.o): $(LEXFILE.c)
-
-$(LEXFILE.c): $(LEXFILE.l)
-	$(LEX) $(LEXFILE.l)
-	mv lex.yy.c $(LEXFILE.c)
-
-$(YACCFILE.c): $(YACCFILE.y)
-	$(YACC) $(YACCFILE.y)
-	mv y.tab.c $(YACCFILE.c)
-
-# liblpk.def: lpslink.o
-# 	dlltool -z liblpk.def -e exports.o -l liblpk.lib lpslink.o
-lpslink.dll: lpslink.o liblpk.def liblpk.a
-	$(DLLWRAP) $(DLLWRAP_FLAGS) -o $@ --def liblpk.def \
-lpslink.o $(DLL_LDFLAGS) $(DLL_LDLIBS) 
-
-
-
-test:
-	-for i in $(TESTFILES1); do\
-		./$(TARGET) -s -S3 -time < $$i > xxx.tmp;\
-		if diff xxx.tmp lp_examples/`basename $$i .lp`.out > /dev/null; then\
-			echo "$$i gives the correct result";\
-		else\
-			echo "*** $$i gives different result, please check ***";\
-		fi;\
-	done;\
-	for i in $(TESTFILES2); do\
-		./$(TARGET) -mps -s -S3 -time < $$i > xxx.tmp;\
-		if diff xxx.tmp lp_examples/`basename $$i .mps`.out > /dev/null; then\
-			echo "$$i gives the correct result";\
-		else\
-			echo "*** $$i gives different result, please check ***";\
-		fi;\
-	done;\
-        rm xxx.tmp
-
-mktest:
-	-for i in $(TESTFILES1); do\
-		./$(TARGET) -s -S3 -time < $$i > lp_examples/`basename $$i .lp`.out;\
-	done;\
-	for i in $(TESTFILES2); do\
-		./$(TARGET) -mps -s -S3 -time < $$i > lp_examples/`basename $$i .mps`.out;\
-	done;\
-
-$(TARGET).man: $(TARGET).1
-	nroff -man $(TARGET).1 > $(TARGET).man
-
-MANIFEST: clean
-	ls -lR > MANIFEST; ls -lR > MANIFEST
-
-clean:
-	rm -f *.a *.o TAGS $(LEXFILE.c) $(YACCFILE.c) demo $(TARGET) lp2mps mps2lp .pure \
                .softdebughist datafile
-
-TAGS:
-	etags *.[chyl]
diff --git a/src/libs/lp_solve/Makefile.Linux b/src/libs/lp_solve/Makefile.Linux
deleted file mode 100644
index 661ee49..0000000
--- a/src/libs/lp_solve/Makefile.Linux
+++ /dev/null
@@ -1,83 +0,0 @@
-#
-# Makefile for building lp_solve using GNU Make
-# Usage:
-#   make -f Makefile.Linux [all | bin | lib | clean]
-#
-# $Revision: 1.1 $
-#
-
-AR = ar
-ARFLAGS = rv
-CC = gcc
-LEX = flex
-YACC = bison
-
-INCLUDE = -I. -Ibfp -Ibfp/bfp_LUSOL -Ibfp/bfp_LUSOL/LUSOL -Icolamd -Ishared
-
-# Uncomment any of the following two depending on your profile
-#DEBUG = -g -pg
-DEBUG = -O2
-
-DEFINE = -DYY_NEVER_INTERACTIVE -DPARSER_LP -DINVERSE_ACTIVE=INVERSE_LUSOL \
                -DRoleIsExternalInvEngine
-
-# Uncomment any of the following two depending on how easily compiler messages scare \
                you
-#CFLAGS= $(INCLUDE) $(DEBUG) $(DEFINE) -fpic -Wall -pedantic -trigraphs
-CFLAGS= $(INCLUDE) $(DEBUG) $(DEFINE) -fpic
-
-LFLAGS = -L -l
-YFLAGS = --no-lines -y
-
-LDFLAGS = -lm -ldl
-
-LUSOLSRC = bfp/bfp_LUSOL/lp_LUSOL.c bfp/bfp_LUSOL/LUSOL/lusol.c
-LUSOLOBJS = bfp/bfp_LUSOL/lp_LUSOL.o bfp/bfp_LUSOL/LUSOL/lusol.o
-
-OBJECTS = $(LUSOLOBJS) lp_MDO.o shared/commonlib.o colamd/colamd.o \
-shared/mmio.o shared/myblas.o ini.o fortify.o lp_rlp.o lp_crash.o  \
-lp_Hash.o lp_lib.o lp_wlp.o lp_matrix.o lp_mipbb.o lp_MPS.o	   \
-lp_params.o lp_presolve.o lp_price.o lp_pricePSE.o lp_report.o	   \
-lp_scale.o lp_simplex.o lp_SOS.o lp_utils.o yacc_read.o
-
-SRC = $(LUSOLSRC) lp_MDO.c shared/commonlib.c colamd/colamd.c	   \
-shared/mmio.c shared/myblas.c ini.c fortify.c lp_rlp.c lp_crash.c  \
-lp_Hash.c lp_lib.c lp_wlp.c lp_matrix.c lp_mipbb.c lp_MPS.c	   \
-lp_params.c lp_presolve.c lp_price.c lp_pricePSE.c lp_report.c	   \
-lp_scale.c lp_simplex.c lp_SOS.c lp_utils.c yacc_read.c
-
-LIBRARIES = liblpsolve55.a liblpsolve55.so
-BINARIES = lp_solve demo
-ALL =  $(BINARIES) $(DEMOS) $(LIBRARIES)
-.PHONY=clean lp_solve
-
-all: $(ALL)
-lib: $(LIBRARIES)
-bin: $(BINARIES)
-objects: $(OBJECTS)
-
-lp_rlp.o: lp_rlp.l lp_rlp.y
-	$(LEX) $(LFLAGS) lp_rlp.l
-	sed -e "s/yy/lp_yy/g" lex.yy.c >lp_rlp.h
-	rm -f lex.yy.c
-
-	$(YACC) $(YFLAGS) lp_rlp.y
-	sed -e "s/yy/lp_yy/g" y.tab.c >lp_rlp.c
-	rm -f y.tab.c
-
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INCLUDE) -c $*.c
-
-lp_solve: lp_solve/lp_solve.c $(OBJECTS)
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INCLUDE) $< $(OBJECTS) -o lp_solve/lp_solve \
                $(LDFLAGS)
-
-demo: demo/demo.c $(OBJECTS)
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INCLUDE) $< $(OBJECTS) -o demo/demo $(LDFLAGS)
-
-liblpsolve55.a: $(OBJECTS)
-	$(AR) $(ARFLAGS) lpsolve55/$@ `echo $(SRC)|sed 's/[.]c/.o/g'`
-	ranlib lpsolve55/$@
-
-liblpsolve55.so: $(OBJECTS)
-	$(CC) -fpic -shared -Wl,-Bsymbolic -Wl,-soname,$@ -o lpsolve55/$@ `echo $(SRC)|sed \
                's/[.]c/.o/g'` $(LDFLAGS)
-
-clean:
-	rm -f $(OBJECTS)  *.so *.a lp_solve/lp_solve demo/demo lpsolve55/*.so lpsolve55/*.a
-
diff --git a/src/libs/lp_solve/Makefile.in b/src/libs/lp_solve/Makefile.in
deleted file mode 100644
index 089f330..0000000
--- a/src/libs/lp_solve/Makefile.in
+++ /dev/null
@@ -1,131 +0,0 @@
-PACKAGE_NAME=@PACKAGE_NAME@
-PACKAGE_STRING=@PACKAGE_NAME@_@PACKAGE_VERSION@
-CCSHARED=@CCSHARED@
-prefix = @prefix@
-includedir = @includedir@/lpsolve
-libdir = @libdir@
-CFLAGS=@CFLAGS@
-INCLUDES=-I. -I./shared -I./bfp -I./bfp/bfp_LUSOL -I./bfp/bfp_LUSOL/LUSOL -I./colamd
-DEFINES=-DYY_NEVER_INTERACTIVE -DPARSER_LP -DINVERSE_ACTIVE=INVERSE_LUSOL \
                -DRoleIsExternalInvEngine @DEF@
-LIBS=-lc -lm -ldl
-INSTALL_DATA = ${INSTALL} -m 644
-INSTALL_PROGRAM = ${INSTALL}
-INSTALL_SCRIPT = ${INSTALL}
-INSTALL = @INSTALL@
-mkdir_p = mkdir -p
-HEADERS = \
-	declare.h \
-	fortify.h \
-	ini.h	\
-	lp_crash.h \
-	lp_explicit.h \
-	lp_fortify.h \
-	lp_Hash.h \
-	lpkit.h \
-	lp_lib.h \
-	lp_matrix.h \
-	lp_MDO.h \
-	lp_mipbb.h \
-	lp_MPS.h \
-	lp_presolve.h \
-	lp_price.h \
-	lp_pricePSE.h \
-	lp_report.h \
-	lp_rlp.h \
-	lp_scale.h \
-	lp_simplex.h \
-	lp_solveDLL.h \
-	lpsolve.h \
-	lp_SOS.h \
-	lp_types.h \
-	lp_utils.h \
-	lp_wlp.h \
-	ufortify.h \
-	yacc_read.h
-
-SOURCES = lp_MDO.c \
-	shared/commonlib.c \
-	shared/mmio.c \
-	shared/myblas.c \
-	ini.c \
-	fortify.c \
-	colamd/colamd.c \
-	lp_rlp.c \
-	lp_crash.c \
-	bfp/bfp_LUSOL/lp_LUSOL.c \
-	bfp/bfp_LUSOL/LUSOL/lusol.c \
-	lp_Hash.c \
-	lp_lib.c \
-	lp_wlp.c \
-	lp_matrix.c \
-	lp_mipbb.c \
-	lp_MPS.c \
-	lp_params.c \
-	lp_presolve.c \
-	lp_price.c \
-	lp_pricePSE.c \
-	lp_report.c \
-	lp_scale.c \
-	lp_simplex.c \
-	lp_SOS.c \
-	lp_utils.c \
-        yacc_read.c
-
-all: liblpsolve55.a @SHARED_LIB@
-
-# OBJECTS = $(patsubst %.c,%.o,$(SOURCES))
-#.c.o:
-#	$(CC) -s -c $(INCLUDES) $(CFLAGS) $(DEFINES) $(SOURCES)
-
-liblpsolve55.a: $(SOURCES)
-	$(CC) -s -c $(INCLUDES) $(CFLAGS) $(DEFINES) $(SOURCES)
-	ar rv $@ `echo $(SOURCES)|sed s/[.]c/.o/g|sed 's/[^ ]*\///g'`
-	ranlib $@
-
-liblpsolve55@SO@: $(SOURCES)
-	$(CC) $(CCSHARED) -s -c $(INCLUDES) $(CFLAGS) $(DEFINES) $(SOURCES)
-	$(CC) -shared -Wl,-Bsymbolic -Wl,-soname,$@ -o $@ `echo $(SOURCES)|sed \
                s/[.]c/.o/g|sed 's/[^ ]*\///g'` $(LIBS)
-
-install: install-HEADERS install-LIBRARIES
-
-install-HEADERS: $(HEADERS)
-	test -d $(includedir) || $(mkdir_p) $(includedir)
-	@list='$(HEADERS)'; for p in $$list; do \
-	  echo " $(INSTALL) $$p $(includedir)/$$f"; \
-	  $(INSTALL) $$p $(includedir)/$$f; \
-	done
-
-install-LIBRARIES: liblpsolve55.a @SHARED_LIB@
-	test -d $(libdir) || $(mkdir_p) $(libdir)
-	@list='liblpsolve55.a @SHARED_LIB@'; for p in $$list; do \
-	  if test -f $$p; then \
-	    echo " $(INSTALL) $$p $(libdir)/$$f"; \
-	    $(INSTALL) $$p $(libdir)/$$f; \
-	  else :; fi; \
-	done
-
-uninstall-LIBRARIES:
-	@set -x; list='liblpsolve55.a @SHARED_LIB@'; for p in $$list; do \
-	  echo " rm -f $(libdir)/$$f"; \
-	  rm -f "$(libdir)/$$f"; \
-	done
-
-uninstall: uninstall-HEADERS uninstall-LIBRARIES
-
-uninstall-HEADERS:
-	@set -x; @list=$(HEADERS); for p in $$list; do \
-	  echo " rm -f $(includedir)/$$f"; \
-	  rm -f "$(includedir)/$$f"; \
-	done
-
-dist: 
-	mkdir $(PACKAGE_STRING)
-	tar -cpf- -T MANIFEST | (cd  $(PACKAGE_STRING) && tar -xpf- )
-	tar -czpf $(PACKAGE_STRING).tar.bz2 ./$(PACKAGE_STRING)
-	-rm -fr $(PACKAGE_STRING)
-
-CLEANFILES = *.o *.so *.a
-clean:
-	-rm -f $(CLEANFILES)
-
-.PHONY: install install-HEADERS install-LIBRARIES uninstall uninstall-HEADERS \
                uninstall-LIBRARIES all
diff --git a/src/libs/lp_solve/Makefile.msc b/src/libs/lp_solve/Makefile.msc
deleted file mode 100644
index eaab7f4..0000000
--- a/src/libs/lp_solve/Makefile.msc
+++ /dev/null
@@ -1,89 +0,0 @@
-#
-# Makefile for building lp_solve using GNU Make
-# Usage:
-#   gmake -f Makefile.msc [all | bin | lib | clean]
-#
-# $Revision: 1.1 $
-#
-
-AR = ar
-ARFLAGS = rv
-CC = cl
-LEX = flex
-YACC = bison
-
-INC = -I. -Ibfp -Ibfp/bfp_LUSOL -Ibfp/bfp_LUSOL/LUSOL -Icolamd -Ishared
-
-# Uncomment any of the following two depending on your profile
-#DEBUG = -g -pg
-DEBUG = /ML /O1 /Zp8 /Gd /W2 /DWIN32 /D_WINDOWS
-
-DEFINE = -DNoParanoia -DWIN32 -DYY_NEVER_INTERACTIVE -DPARSER_LP \
                -DINVERSE_ACTIVE=INVERSE_LUSOL -DRoleIsExternalInvEngine
-
-# Uncomment any of the following two depending on how easily compiler messages scare \
                you
-CFLAGS= $(INC) $(DEBUG) $(DEFINE) -D_CRT_SECURE_NO_DEPRECATE \
                -D_CRT_NONSTDC_NO_DEPRECATE
-
-LFLAGS = -L -l
-YFLAGS = --no-lines -y
-
-LDFLAGS =
-
-LUSOLSRC = bfp/bfp_LUSOL/lp_LUSOL.c bfp/bfp_LUSOL/LUSOL/lusol.c
-LUSOLOBJS = bfp/bfp_LUSOL/lp_LUSOL.obj bfp/bfp_LUSOL/LUSOL/lusol.obj
-
-OBJECTS = $(LUSOLOBJS) lp_MDO.obj shared/commonlib.obj colamd/colamd.obj \
-shared/mmio.obj shared/myblas.obj ini.obj fortify.obj lp_rlp.obj lp_crash.obj  \
-lp_Hash.obj lp_lib.obj lp_wlp.obj lp_matrix.obj lp_mipbb.obj lp_MPS.obj	       \
-lp_params.obj lp_presolve.obj lp_price.obj lp_pricePSE.obj lp_report.obj     \
-lp_scale.obj lp_simplex.obj lp_SOS.obj lp_utils.obj yacc_read.obj
-
-SRC = $(LUSOLSRC) lp_MDO.c shared/commonlib.c colamd/colamd.c	   \
-shared/mmio.c shared/myblas.c ini.c fortify.c lp_rlp.c lp_crash.c  \
-lp_Hash.c lp_lib.c lp_wlp.c lp_matrix.c lp_mipbb.c lp_MPS.c	   \
-lp_params.c lp_presolve.c lp_price.c lp_pricePSE.c lp_report.c	   \
-lp_scale.c lp_simplex.c lp_SOS.c lp_utils.c yacc_read.c
-
-#LIBRARIES = liblpsolve55.lib liblpsolve55d.lib lpsolve55.dll
-LIBRARIES =
-#BINARIES = lp_solve.exe demo.exe
-BINARIES = lp_solve.exe
-ALL =  $(BINARIES) $(DEMOS) $(LIBRARIES)
-.PHONY=clean lp_solve
-
-all: $(ALL)
-lib: $(LIBRARIES)
-bin: $(BINARIES)
-objects: $(OBJECTS)
-
-$(OBJECTS): $(SRC)
-	$(CC) -c $(CFLAGS) $(SRC)
-
-lp_rlp.c: lp_rlp.l lp_rlp.y
-	$(LEX) $(LFLAGS) lp_rlp.l
-	sed -e "s/yy/lp_yy/g" lex.yy.c >lp_rlp.h
-	rm -f lex.yy.c
-
-	$(YACC) $(YFLAGS) lp_rlp.y
-	sed -e "s/yy/lp_yy/g" y.tab.c >lp_rlp.c
-	rm -f y.tab.c
-
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INC) -c $*.c
-
-lp_solve.exe: lp_solve/lp_solve.c $(OBJECTS)
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INC) $< $(OBJECTS) -Felp_solve/lp_solve \
                $(LDFLAGS)
-
-demo.exe: demo/demo.c $(OBJECTS)
-	$(CC) $(CFLAGS) $(DEBUG) $(DEFINE) $(INC) $< $(OBJECTS) -Fedemo/demo $(LDFLAGS)
-
-lpsolve.res: lpsolve.rc
-	$(RC) lpsolve.rc
-
-liblpsolve55.lib: $(OBJECTS)
-	$(LIB) *.obj /OUT:lpsolve55/$@
-
-lpsolve55.dll: $(OBJECTS)
-	$(CC) -fpic -shared -Wl,-Bsymbolic -Wl,-soname,$@ -o lpsolve55/$@ `echo $(SRC)|sed \
                's/[.]c/.obj/g'` $(LDFLAGS)
-
-clean:
-	rm -f $(OBJECTS)  *.lib *.dll lp_solve/lp_solve.exe demo/demo.exe lpsolve55/*.dll \
                lpsolve55/*.lib
-
diff --git a/src/libs/lp_solve/README.txt b/src/libs/lp_solve/README.txt
deleted file mode 100644
index 445f3b8..0000000
--- a/src/libs/lp_solve/README.txt
+++ /dev/null
@@ -1,344 +0,0 @@
-Introduction
-------------
-What is lp_solve and what is it not?
-The simple answer is, lp_solve is a Mixed Integer Linear Programming (MILP) solver.
-
-It is a free (see LGPL for the GNU lesser general public license) linear (integer) \
                programming solver
-based on the revised simplex method and the Branch-and-bound method for the \
                integers.
-It contains full source, examples and manuals.
-lp_solve solves pure linear, (mixed) integer/binary, semi-continuous and
-special ordered sets (SOS) models.
-
-See the reference guide for more information.
-
-
-lp_solve 5.5
-------------
-
-Why a jump from version numbers 5.1 to 5.5 ?
-This is done to indicate that this is more than just another update.
-The solver engine was revised and optimised in such a way that performance has \
                improved considerably.
-Numerical stability is also better resulting in more models that can be solved.
-The LUSOL bfp is now also the default. In the past, the etaPFI bfp package was the \
                default,
-but for larger models this leads faster to numerical instabilities and performance \
                problems.
-
-Overall, the v5.5 code is faster and more robust than v5.1.
-This robustness is for example proven by the fact that many more models can now be \
                solved even without scaling.
-
-The API hasn't changed very much.
-There are a couple of new routines and one routine has an extra argument.
-Some constants got new values.
-
-    * Fundamental internal change to the solver engine resulting in better \
                performance and numerical stability.
-      Both the LP solver and the B&B solvers are enhanced.
-    * Optimised MILP branch truncation, with reduced cost fixing.
-    * LUSOL bfp is now the default.
-    * Presolve is improved in functionality and performance.
-    * Better handling of degeneracy, with more options.
-    * Store and read options from a file make it easier to set options.
-    * Partial pricing for the primal simplex now works.
-    * Full support for xli_ZIMPL v2.0.3.
-    * The objective function is no longer stored as part of the constraint matrix.
-    * Dual-long step code is in place, but not fully activated yet.
-    * General code cleanup.
-    * Added OBJSENSE and OBJNAME headers in the free MPS format (See MPS file \
                format).
-    * The MathProg xli driver has now the ability to generate a model.
-    * New API routines
-
-Start by taking a look at 'Changes compared to version 4', 'Changes from version 5.1 \
                to version 5.5'
-and 'lp_solve usage'
-This gives a good starting point.
-
-
-BFP's
------
-
-BFP stands for Basis Factorization Package, which is a unique lp_solve feature.  \
                Considerable
-effort has been put in this new feature and we have big expectations for this. BFP \
                is a generic
-interface model and users can develop their own implementations based on the \
                provided templates.
-We are very interested in providing as many different BFPs as possible to the \
                community.
-
-lp_solve 5.5 has the LUSOL BFP built in as default engine.  In addition two other
-BFPs are included for both Windows and Linux: bfp_etaPFI.dll, bfp_GLPK.dll for \
                Windows and
-libbfp_etaPFI.so, libbfp_GLPK.so for Linux.  The bfp_etaPFI includes
-advanced column ordering using the COLAMD library, as well as better pivot \
                management for
-stability.  For complex models, however, the LU factorization approach is much \
                better, and
-lp_solve now includes LUSOL as one of the most stable engines available anywhere.  \
                LUSOL was
-originally developed by Prof. Saunders at Stanford, and it has now been ported to C
-and enhanced by Kjell.
-
-If you compile BFPs yourself, make sure that under Windows, you use __stdcall \
                convention and
-use 8 byte alignments.  This is needed for the BFPs to work correctly with the \
                general
-distribution of lp_solve and also to make sharing BFPs as uncomplicated as possible.
-
-See the reference guide for more information.
-
-
-XLI's
------
-
-XLI stands for eXternal Language Interface, also a unique lp_solve feature. XLI's \
                are stand-alone
-libraries used as add-on to lp_solve to make it possible to read and write lp models \
                in a format
-not natively supported by lp_solve. Examples are CPLEX lp format, LINDO lp format, \
                MathProg format,
-XML format...
-
-See the reference guide for more information.
-
-
-lpsolve API
------------
-
-Don't forget that the API has changed compared to previous versions of lpsolve and \
                that you just
-can't use the version 5 lpsolve library with your version 4 or older code.  That is \
                also the
-reason why the library is now called lpsolve55.dll/lpsolve55.a.  lpsolve55.dll or \
                lpsolve55.a are
-only needed when you call the lpsolve library via the API interface from your \
                program.
-The lp_solve program is still a stand-alone executable program.
-
-There are examples interfaces for different language like C, VB, C#, VB.NET, Java,
-Delphi, and there is now also even a COM object to access the lpsolve library.  This \
                means that
-the door is wide-open for using lp_solve in many different situations.  Thus \
                everything that is
-available in version 4 is now also available in version 5 and already much more!
-
-See the reference guide for more information.
-
-
-Conversion between lp modeling formats
---------------------------------------
-
-Note that lp2mps and mps2lp don't exist anymore. However this functionality is now \
                implemented
-in lp_solve:
-
-lp2mps can be simulated as following:
-lp_solve -parse_only -lp infile -wmps outfile
-
-mps2lp can be simulated as following:
-lp_solve -parse_only -mps infile -wlp outfile
-
-
-via the -rxli option, a model can be read via an XLI library and via the -wxli \
                option, a model
-can be written via an XLI library.
-
-
-How to build the executables yourself.
----------------------------------------
-
-At this time, there are no Makefiles yet. However for the time being, there are \
                batch files/scripts
-to build. For the Microsoft compiler under Windows, use cvc6.bat, for the gnu \
                compiler under Windows,
-use cgcc.bat and for Unix/Linux, use the ccc shell script (sh ccc).
-
-See the reference guide for more information.
-
-
-IDE
----
-
-Under Windows, there is now also a very user friendly lpsolve IDE. Check out \
                LPSolveIDE
-
-See the reference guide for more information.
-
-
-Documentation (reference guide)
--------------------------------
-
-See lp_solve55.chm for a Windows HTML help documentation file.
-The html files are also in lp_solve_5.5_doc.tar.gz. Start with index.htm
-Also see http://lpsolve.sourceforge.net/ for a on-line documentation
-
-
-Change history:
----------------
-
-17/05/05 version 5.5.0.0
-- Beta release of version 5.5
-
-??/??/05 version 5.5.0.1
-- ?
-
-26/06/05 version 5.5.0.2
-- ?
-
-29/06/05 version 5.5.0.3
-- ?
-
-16/08/05 version 5.5.0.4
-- There are no API changes
-- The LUSOL message routine could generate a crash under some cicumstances. Fixed
-- A crash could occur when building the model in add_row_mode. Fixed.
-- write_params didn't write the PRESOLVE and PRESOLVELOOPS correctly. Fixed.
-- write_params didn't write constants with value 0. Fixed.
-- The library did not compile under msdev 2002 (VC 7.0 _MSC_VER 1300). Fixed.
-- There were some problems with printing long long variables which could generate a \
                crash. Fixed.
-- An overflow error could occur because memory was sometimes overwritten. Fixed.
-- Presolve routines are revised. They are again improved and made faster.
-  Also some problems with it are fixed (possible crashes).
-- Solver revised. Again made faster and more stable.
-- get_row/get_column returned FALSE if the row/column is empty. Fixed.
-- get_rowex/get_columnex now returns -1 if and error is detected. This instead of 0.
-  This to know the distinction between an empty row/column and an error.
-- set_bounds had a possible problem when min and max are equal. Fixed.
-- A crash/damage error could occur when rows/columns are added after a solve. Fixed.
-- The my_chsign macro in lp_types.h gave warnings with some compilers. Fixed.
-- The lp_solve program now returns 255 if an unexpected error occurs. Before this \
                was 1
-  But this interferes with the lpsolve library return codes.
-- With the lp_solve program, debug and print modes were not written correctly in a
-  specified parameter file. Fixed.
-- With the lp_solve program, presolveloops was not set correctly. Fixed.
-
-17/09/05 version 5.5.0.5
-- In some cases, SOS restrictions were not optimized till optimality. Fixed.
-- Presolve sometimes generated 'Column -xxx out of range during presolve' with a \
                possible crash.
-- Presolve sometimes removed integer and/or semi-cont variables that should not be \
                deleted. Fixed.
-- B&B sometimes didn't find the most optimal solution. Fixed.
-- Internal constant COMP_EQUAL renamed to COMP_PREFERNONE because this could \
                interfere with a define
-  in the standard header files.
-- The lp parser had problems with variables starting with INF and there is a + or - \
                sign just before it.
-  Fixed.
-- Added options -presolvem, -presolvefd, -presolvebnd, -presolved, -presolveslk
-- Updated documentation. put_bb_branchfunc, put_bb_nodefunc, set_epslevel, \
                dualize_lp, set_basisvar
-
-16/11/05 version 5.5.0.6
-- set_add_rowmode should not be called after a solve. There is now a test in this \
                routine when this is
-  done and it then returns FALSE.
-- When an empty string ("") as filename is provided to set_outputfile, then output \
                is completely
-  ignored.
-- In some cases, SOS models did not solve to their most optimal solution.
-- There was as problem with get_sensitivity_objex. Calling it (sometimes only after \
                multiple times)
-  resulted in protection errors/core dumps.
-- When a model has no constraints, it did not solve most of the times.
-- column_in_lp didn't work anymore.
-- Large upper bounds could make the model unstable. A change was made to fix this.
-- set_improve could let crash the model.
-- lp_params.c used the non-ANSI function unlink(). Changed to ANSI function \
                remove().
-- Presolve is again revised considerably.
-- SOS handling is improved when there are a lot of SOS constraints.
-- Limited constraint-to-SOS1 presolve to constraints with at least 4 variables.
-- Limited bound tightening presolve loops.
-
-12/02/06 version 5.5.0.7
-- When SOS restrictions are added after a previous solve, a crash could occur.
-- Optimized renaming a variable when the new name is equal to the old name.
-- A possible crash could occur when presolve was enabled
-- The constant ANTIDEGEN_DEFAULT is changed. ANTIDEGEN_INFEASIBLE is removed from \
                it.
-  This constant should not be used unless you have some very tight and hard to solve
-  models where the optimal solution numerically straddles infeasibility.
-- There was a possible problem with set_row(ex). It sometimes wrongfully changed the \
                row.
-- When integer variables were scaled, it could happen that because of rounding \
                errors,
-  a loop was created.
-- Sometimes integer models kept on looping in the B&B algorithm.
-- A memory overrun could occur when an initial basis is set. This when variable \
                names
-  are in Rnnn format and constraint names in Cnnn format.
-- Some fixes are made in presolve.
-- On 64-bit systems, compiler warnings were given and some code worked wrong \
                resulting in
-  wrong results.
-- lp_solve.c didn't compile with some compilers because if a very deep nested if \
                statement.
-- The distributed files now have the version number include in the filename.
-  For example lp_solve_5.5.0.7_exe.zip
-  This for a possible move to SourceForge in the (near?) future.
-- When illegal bounds are specified in the MPS format (lower bound larger than upper \
                bound)
-  then a warning was given but the illegal bound was just ignored and the model was \
                solved.
-  This resulted in a solution that did not comply to the original model. Now the \
                message is
-  seen as an error and solving is aborted.
-
-
-06/09/06 version 5.5.0.8
-- When presolve is active and columns are removed and there are SOS constraints, \
                then presolve
-  had an error which could result in hanging while solve or maybe wrong solutions.
-- set_row(ex) set wrong values when used after a previous solve and scaling is \
                active.
-- disabled PRESOLVE_REDUCEMIP since it is very rare that this is effective, and also \
                that it adds
-  code complications and delayed presolve effects that are not captured properly.
-- made routine guess_basis available for all languages (now exported by the dll).
-  The routine is now also documented.
-- some bug corrections in guess_basis.
-- Corrected a problem with add_column(ex) when add_rowmode is enabled.
-- write_lp now wraps long lines over multiple lines to make it more readable.
-- A compilation warning/error sometimes occured on is_fixedvar in lp_lusol.c with \
                some compilers.
-- Added options -wxlisol and -wxlisolopt to lp_solve program to write a solution \
                file for those
-  XLIs that support it.
-- Updated CPLEX XLI to support constants in objective.
-- Added documentation on infeasible models, guess_basis, DIMACS models, CPLEX \
                format, Zimpl, GNU Mathprog.
-  Corrected/updated documentation on get_col_name, get_row_name, get_nameindex, \
                write_xli,
-  External Language Interfaces.
-- The mps reader was improved for the rarely cases where the same elements are \
                provided multiple
-  times. These are now added.
-- Revised the java unittest example because it gave some errors that it shouldn't \
                give.
-
-07/10/06 version 5.5.0.9
-- set_row(ex) could sometimes set wrong values in the model.
-- Sometimes models with semi-cont variables which are also integer and scaling is \
                active, a solution
-  was returned that is not most optimal or it returns infeasible.
-- write_mps didn't write semi-cont variables with an infinite upper bound.
-- When presolve can solve the model on its own and objective direction is maximize \
                then a wrong sign
-  was shown in the reported price on screen.
-- write_lp writes constraint and bounds in the same way if a constraint is not \
                named. If a constraint
-  only has one variable then it looks like a bound. This can give problems because \
                when a constraint
-  is interpreted as bound and it is negative then the problem definition changes.
-  Therefore a constraint which is not named and having only one variable in it is \
                getting a name to
-  make sure it is interpreted as a constraint.
-- The lp_solve program didn't interprete the PRESOLVED solve return code very well. \
                Fixed.
-- bfp_GLPK and xli_MathProg are now compiled against GLPK 4.11
-- When an integer model is aborted before the most optimal solution is found \
                (timeout or
-  break at first, ...) solve returned OPTIMAL (0) instead of SUBOPTIMAL (1). This is \
                now corrected.
-
-14/01/07 version 5.5.0.10
-- If a model has integer variables, but the model is already integer optimal in the \
                simplex fase,
-  then it was reported as suboptimal feasible.
-- get_objective, get_variables, get_ptr_variables, get_constraints, \
                get_ptr_constraints, get_primal_solution
-  reported 'not a valid basis' when presolve is active and the model is entirely \
                solved by presolve.
-- presolve on a model with SOS variables sometimes went wrong.
-- presolve on a model with SOS variables where infeasibility is detected crashed.
-- read_bas could fail when not all constraints had names or had names like default \
                variable names.
-- A crash could occur with set_row(ex) in rowmode.
-- The lp format has been extended with a free section to define free variables.
-- bfp_GLPK and xli_MathProg are now compiled against GLPK 4.13
-- fixed bug in the pseudocost logic that can blow up subsequent pseudocost values in \
                that
-  branch and make them almost random.
-- In some rare cases a memory overrun could occur when constraints are added after a \
                previous solve.
-- Made the copy_lp routine work. Note that information about the optimisation of the \
                original model
-  is not copied (at this time). Only the model is.
-- Fixed a bug in the hashing routines that had only influence in some rare cases in \
                the
-  MATLAB, O-Matrix, Scilab, Octave, Python drivers.
-- coldual sometimes worked on a uninitialised variable value with unpredictable \
                results.
-
-27/12/07 version 5.5.0.11
-- Fixed a problem in presolve. Sometimes an array-index-out-of-bounds error occured.
-- Added a makefile for Linux.
-- When adding constraints, in some rare cases a memory overrun could occur resulting \
                in a crash.
-- add_constraintex with count=0 and row=colno=NULL gave a protection error.
-  several XLIs didn't work anymore because of this.
-- set_constr_type sometimes set wrong signs for the coefficient matrix when \
                add_rowmode is on.
-- presolve did an unnecessary extra loop. Also a test is added to stop presolve when \
                very few
-  changes are done.
-- for very large models, a request of much more memory than is reasonable could \
                occur. Fixed.
-- Modified LINDO XLI to read keywords also not at column 1 and to accept an empty \
                objective function.
-  Previously this wat not possible.
-- In some rare cases, numbers very close to their integer values (for example \
                11276.999999999998)
-  were truncated to their ceiling value (for example 11276) instead of rounded
-  (for example 11277).
-- Solved a problem with presolve with an all-int constraint.
-- Solved a problem with presolve coldominate
-- Added stronger checking of the MPS format.
-  Fields that must be blank are now also tested accordingly so that if data is there \
                that it is
-  not ignored as before.
-- FREE MPS format was not read ok if row/column name were all numbers
-  or a FR, MI, PL, BV bound was defined. Fixed.
-- The lp-format now also supports a bin(ary) section to define binary variables.
-- When an integer model is aborted before the most optimal solution is found
-  via break at first or break at value, solve returned OPTIMAL (0) instead of \
                SUBOPTIMAL (1).
-  This is now corrected. Problem occured in version 5.5.0.10
-- Fixed a problem with del_constraint. Constraints names were not shifted and \
                reported variable result was incorrect.
-- read_XLI failed with MathProg if datamodel was provided with "" when there is no \
                datamodel.
-  NULL was expected in the past. "" is now also accepted.
-- Added an XLI to read Xpress lp files.
-- Added routines MPS_writefileex, write_lpex.
-- Added options -o0, -o1 to lp_solve command driven program to specify if objective \
                is in basis or not.
-- Added new information in the reference guide:
-   - Linear programming basics
-   - Presolve
-   - Xpress lp files
-
-We are thrilled to hear from you and your experiences with this new version. The \
                good and the bad.
-Also we would be pleased to hear about your experiences with the different BFPs on \
                your models.
-
-Please send reactions to:
-Peter Notebaert: lpsolve@peno.be
-Kjell Eikland: kjell.eikland@broadpark.no
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Afile3.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Afile3.txt deleted file mode 100644
index 835edc1..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Afile3.txt
+++ /dev/null
@@ -1,6 +0,0 @@
-         1         1 -0.12264700E+04
-         1         2  0.82867600E+01
-         2         3  0.62150700E+01
-         2         1  0.19468000E+03
-         3         2 -0.23990100E+04
-         3         3 -0.32849100E+04
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL-overview.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL-overview.txt deleted file mode 100644
index 1099435..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL-overview.txt
+++ /dev/null
@@ -1,89 +0,0 @@
-            Notes for Contribution of LUSOL to COIN-OR
-                            May 2004
-
-Introduction
-============
-
-LUSOL maintains sparse LU factors of a square or rectangular sparse matrix.  It \
includes a Basis Factorization Package (BFP) suitable for implementing simplex and \
reduced-gradient methods for optimization.  It is a set of  routines written in ANSI \
                C (adapted from the original Fortran 77 version).
-
-LUSOL includes the following features:
-
--  A Markowitz-based sparse LU factorization for square,
-   rectangular and possibly singular matrices.
-
--  Three options for balancing sparsity and stability:
-   Threshold Partial/Rook/Complete Pivoting (TPP, TRP, TCP).
-
--  Rank-revealing properties.  TRP and TCP are intended for detecting singularities.
-
--  Dynamic storage allocation (C version only).
-
--  Stable column replacement as in the method of Bartels and Golub.
-
--  Other stable updates: add, replace, or delete row or column
-   (currently F77 version only).
-
--  Implementation into an easy-to-use BFP API (C version only).
-
-
-Implementation
-==============
-
-The Factor routine is similar to the classical Markowitz routines MA28 and LA05 in \
the Harwell Subroutine Library. The source matrix nonzeros are stored column-wise \
with the largest entry at the top of each column.  Internally, the structure is also \
accessible row-wise.  All entries in a particular column or row are held in \
contiguous storage.  Fill is accommodated by moving a column or row to the beginning \
of free storage. Occasional compressions recover storage.  This scheme is effective \
for column-oriented TPP.  When the remaining matrix reaches a specified density, the \
                factors are completed using dense processing.
-
-TRP uses an additional vector of storage to maintain the largest element in each \
                remaining row.
-
-TCP uses a heap structure to hold the largest element in each column.  The largest \
                element in the remaining matrix is then available at the top of the \
                heap.
-
-The final L is stored column-wise (and never changed).  The final U is stored \
                row-wise as a triangular or trapezoidal sparse matrix.
-
-Column replacements are implemented using a forward sweep of 2-by-2 stabilized \
                elimination matrices.  L is updated in product form.  U is updated \
                explicitly.
-
-The other updates use either forward or backward sweeps. They tend to generate more \
                nonzeros than column replacement.
-
-Both the F77 and C versions contain extensive comments, method and implementational \
                information as part of the code.
-
-The C version contains a record-based wrapper for the data.  Function calls have \
been simplified by including references to this structure.  New maintenance routines \
enable dynamic instance creation and destruction, and  simplifies access to the most \
frequently used functions.  The LUSOL C library is multi-instance and fully \
re-entrant.  All control and output parameters have been given long descriptive names \
                for usability. 
-
-
-Benefits
-========
-
-Rank-revealing properties and rectangular factors (and updates) have not previously \
been available in sparse LU software.  With sensible parameter settings and \
reasonably scaled data, all routines are numerically stable.  The updates may be \
called hundreds of times, and the decision to refactorize can be based on sparsity \
                considerations alone.
-
-In the Factor routine, rook pivoting (TRP) gives reliable rank determination without \
catastrophic degradation in sparsity or speed.  Complete pivoting (TCP) is included \
for moderate-sized matrices and for checking pathological cases (but the factors tend \
                to be substantially more dense).
-
-To conserve storage, one may request only the row and column pivot orders.  The \
factors are discarded as they are computed.  This is useful for basis repair, or for \
                selecting a basis from a rectangular matrix.
-
-
-Known Inefficiencies
-====================
-
-LUSOL is usually efficient on sparse matrices with dimensions up to about 100,000 \
                (but not millions).
-
-In the Factor routine, row and column lists must be updated each time a row and \
column is eliminated.  Deleting the pivot row and column is inefficient if the \
original matrix contains unusually dense rows or columns.  For TPP, dense columns \
could be kept aside and incorporated at the end via updates (but dense rows remain a \
difficulty).  For TRP and TCP, all rows and columns must be present to achieve the \
                required numerical properties.
-
-For TRP, the current bottleneck is updating the vector containing the largest \
element in each row.  One solution would be to include the matrix nonzeros in the row \
                structure (but this carries its own cost).
-
-For TCP, the heap structure is already efficient, but the dense factors (and the \
                extended searching for acceptable pivots) are unavoidable expenses.
-
-The triangular Solve routines do not take full of advantage of sparse right-hand \
sides.  Gilbert and Peierls have shown how to solve Lx = (sparse b) efficiently if L \
is stored column-wise.  Their approach could therefore be implemented in LUSOL for \
solves with L and U(transpose).  Solves with L(transpose) and U would need a second \
                copy of L and U. 
-
-
-Original Reference
-==================
-
-P. E. Gill, W. Murray, M. A. Saunders and M. H. Wright, Maintaining LU factors of a \
                general sparse matrix, Linear Algebra and its Applications 88/89, \
                239-270 (1987).
-
-
-Maintainers
-===========
-
-F77 version: Michael Saunders (saunders@stanford.edu).
-C version: Kjell Eikland (kjell.eikland@broadpark.no).
-
-
-Contributors
-============
-
-Philip Gill, Walter Murray, Margaret Wright, Michael O'Sullivan.
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_LGPL.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_LGPL.txt deleted file mode 100644
index 223ede7..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_LGPL.txt
+++ /dev/null
@@ -1,504 +0,0 @@
-		  GNU LESSER GENERAL PUBLIC LICENSE
-		       Version 2.1, February 1999
-
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-     59 Temple Place, Suite 330, Boston, MA  02111-1307  USA
- Everyone is permitted to copy and distribute verbatim copies
- of this license document, but changing it is not allowed.
-
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- as the successor of the GNU Library Public License, version 2, hence
- the version number 2.1.]
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diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_Overview.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_Overview.txt deleted file mode 100644
index 1099435..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_Overview.txt
+++ /dev/null
@@ -1,89 +0,0 @@
-            Notes for Contribution of LUSOL to COIN-OR
-                            May 2004
-
-Introduction
-============
-
-LUSOL maintains sparse LU factors of a square or rectangular sparse matrix.  It \
includes a Basis Factorization Package (BFP) suitable for implementing simplex and \
reduced-gradient methods for optimization.  It is a set of  routines written in ANSI \
                C (adapted from the original Fortran 77 version).
-
-LUSOL includes the following features:
-
--  A Markowitz-based sparse LU factorization for square,
-   rectangular and possibly singular matrices.
-
--  Three options for balancing sparsity and stability:
-   Threshold Partial/Rook/Complete Pivoting (TPP, TRP, TCP).
-
--  Rank-revealing properties.  TRP and TCP are intended for detecting singularities.
-
--  Dynamic storage allocation (C version only).
-
--  Stable column replacement as in the method of Bartels and Golub.
-
--  Other stable updates: add, replace, or delete row or column
-   (currently F77 version only).
-
--  Implementation into an easy-to-use BFP API (C version only).
-
-
-Implementation
-==============
-
-The Factor routine is similar to the classical Markowitz routines MA28 and LA05 in \
the Harwell Subroutine Library. The source matrix nonzeros are stored column-wise \
with the largest entry at the top of each column.  Internally, the structure is also \
accessible row-wise.  All entries in a particular column or row are held in \
contiguous storage.  Fill is accommodated by moving a column or row to the beginning \
of free storage. Occasional compressions recover storage.  This scheme is effective \
for column-oriented TPP.  When the remaining matrix reaches a specified density, the \
                factors are completed using dense processing.
-
-TRP uses an additional vector of storage to maintain the largest element in each \
                remaining row.
-
-TCP uses a heap structure to hold the largest element in each column.  The largest \
                element in the remaining matrix is then available at the top of the \
                heap.
-
-The final L is stored column-wise (and never changed).  The final U is stored \
                row-wise as a triangular or trapezoidal sparse matrix.
-
-Column replacements are implemented using a forward sweep of 2-by-2 stabilized \
                elimination matrices.  L is updated in product form.  U is updated \
                explicitly.
-
-The other updates use either forward or backward sweeps. They tend to generate more \
                nonzeros than column replacement.
-
-Both the F77 and C versions contain extensive comments, method and implementational \
                information as part of the code.
-
-The C version contains a record-based wrapper for the data.  Function calls have \
been simplified by including references to this structure.  New maintenance routines \
enable dynamic instance creation and destruction, and  simplifies access to the most \
frequently used functions.  The LUSOL C library is multi-instance and fully \
re-entrant.  All control and output parameters have been given long descriptive names \
                for usability. 
-
-
-Benefits
-========
-
-Rank-revealing properties and rectangular factors (and updates) have not previously \
been available in sparse LU software.  With sensible parameter settings and \
reasonably scaled data, all routines are numerically stable.  The updates may be \
called hundreds of times, and the decision to refactorize can be based on sparsity \
                considerations alone.
-
-In the Factor routine, rook pivoting (TRP) gives reliable rank determination without \
catastrophic degradation in sparsity or speed.  Complete pivoting (TCP) is included \
for moderate-sized matrices and for checking pathological cases (but the factors tend \
                to be substantially more dense).
-
-To conserve storage, one may request only the row and column pivot orders.  The \
factors are discarded as they are computed.  This is useful for basis repair, or for \
                selecting a basis from a rectangular matrix.
-
-
-Known Inefficiencies
-====================
-
-LUSOL is usually efficient on sparse matrices with dimensions up to about 100,000 \
                (but not millions).
-
-In the Factor routine, row and column lists must be updated each time a row and \
column is eliminated.  Deleting the pivot row and column is inefficient if the \
original matrix contains unusually dense rows or columns.  For TPP, dense columns \
could be kept aside and incorporated at the end via updates (but dense rows remain a \
difficulty).  For TRP and TCP, all rows and columns must be present to achieve the \
                required numerical properties.
-
-For TRP, the current bottleneck is updating the vector containing the largest \
element in each row.  One solution would be to include the matrix nonzeros in the row \
                structure (but this carries its own cost).
-
-For TCP, the heap structure is already efficient, but the dense factors (and the \
                extended searching for acceptable pivots) are unavoidable expenses.
-
-The triangular Solve routines do not take full of advantage of sparse right-hand \
sides.  Gilbert and Peierls have shown how to solve Lx = (sparse b) efficiently if L \
is stored column-wise.  Their approach could therefore be implemented in LUSOL for \
solves with L and U(transpose).  Solves with L(transpose) and U would need a second \
                copy of L and U. 
-
-
-Original Reference
-==================
-
-P. E. Gill, W. Murray, M. A. Saunders and M. H. Wright, Maintaining LU factors of a \
                general sparse matrix, Linear Algebra and its Applications 88/89, \
                239-270 (1987).
-
-
-Maintainers
-===========
-
-F77 version: Michael Saunders (saunders@stanford.edu).
-C version: Kjell Eikland (kjell.eikland@broadpark.no).
-
-
-Contributors
-============
-
-Philip Gill, Walter Murray, Margaret Wright, Michael O'Sullivan.
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_README.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_README.txt deleted file mode 100644
index 16ab57e..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/LUSOL_README.txt
+++ /dev/null
@@ -1,35 +0,0 @@
-README.TXT for LUSOL - Advanced LU solver with enhanced numerical stability options
------------------------------------------------------------------------------------
-
-LUSOL - pronounced "L-U-SOL" - was developed by Prof. Michael Saunders at the 
-Stanford (University) Optimization Laboratory over a period of 2 decades of 
-progressive improvements.  It is a particularly capable matrix factorization system
-and includes sparsity-preserving column updates and equation solving.  It is
-therefore particularly well suited to be part of a system to solve tough \
                mathematical 
-programming problems.  Further details can be found in the file \
                "LUSOL-overview.txt."
-
-A big step has been made in converting the original Fortran code into a much more
-easily accessible and modularized system based on ANSI C as part of the release of
-lp_solve v5.  LUSOL is fully implemented as a "Basis Factorization Package", BFP in 
-lp_solve and is the BFP of choice for large and complex models, if not all.  As part
-of the conversion to C, processor optimized BLAS functionality has been enabled, and
-future enhancements to LUSOL may make increasing use of this, ensuring top \
                performance. 
-
-For the lp_solve release of LUSOL, a stand-alone equation solving system has also \
                been
-developed.  A pre-compiled Windows command-line executable version is included in \
                the
-standard distribution of LUSOL. In addition, the program options illustrate several 
-advanced uses of LUSOL.  The equation solving utility features reading of standard 
-matrix files in the Harwell-Boeing, MatrixMarket and text formats.  Sample matrix 
-models are provided for Harwell-Boeing (.RUA) and MatrixMarket (.mtx).  
-
-The LUSOL code is released under the GNU Lesser General Public Licence.  Confer the 
-file "Licence_LGPL.txt" for the full terms of this licence.  These terms make \
                lp_solve
-and LUSOL available and distributable on equal licencing terms.  It is expected that
-LUSOL will have an official repository in the near future, but the LUSOL archive at
-the Yahoo lp_solve group will be an official copy and the formal repository until
-further notice.
-
-
-Kjell Eikland
-14 July 2004
-Oslo, Norway
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Row-based L0.txt \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Row-based L0.txt deleted file mode 100644
index 50dc240..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Row-based L0.txt	
+++ /dev/null
@@ -1,36 +0,0 @@
-Traditional column-based L0
----------------------------
-V[  3] = V[  3] + L[1,3]*V[  1]
-0.9375 = -1.26316 + -0.789474*-2.7875
-V[  2] = V[  2] + L[1,2]*V[  1]
--0.846875 =  -0.15 +   0.25*-2.7875
-V[  2] = V[  2] + L[3,2]*V[  3]
--0.925 = -0.846875 + -0.0833333*0.9375
-V[  4] = V[  4] + L[3,4]*V[  3]
--0.3125 =      0 + -0.333333*0.9375
-
-Solution vector
-            -2.7875             -0.925             0.9375            -0.3125
-
-
-New row-based L0
-----------------
-V[  4] = V[  4] + L[3,4]*V[  3]
-0.421053 =      0 + -0.333333*-1.26316
-V[  2] = V[  2] + L[3,2]*V[  3]
--0.0447368 =  -0.15 + -0.0833333*-1.26316
-V[  2] = V[  2] + L[1,2]*V[  1]
--0.741612 = -0.0447368 +   0.25*-2.7875
-V[  3] = V[  3] + L[1,3]*V[  1]
-0.9375 = -1.26316 + -0.789474*-2.7875
-
-Solution vector
-            -2.7875          -0.741612             0.9375           0.421053
-
-
-L0 generated
-----------------
-         0         0         0         0
-         0         0         0         0
-         0      0.25 -0.789474         0
-         0-0.0833333         0 -0.333333
\ No newline at end of file
diff --git a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Victoria1850.RUA \
b/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Victoria1850.RUA deleted file mode 100644
index 7846763..0000000
--- a/src/libs/lp_solve/bfp/bfp_LUSOL/LUSOL/Victoria1850.RUA
+++ /dev/null
@@ -1,2493 +0,0 @@
-1UNSYMMETRIC MATRIX             MAHINDAS ST ERTAR             24OCT84   MAHINDAS
-          2488           126           769          1537            56          
-RUA                     1258          1258          7682             0          
-(10I8)          (10I8)          (1P5D16.8)          (1P5D16.8)                  
-M                         55           162                                      
-       1      37      74     111     148     185     222     259     296     317
-     337     351     366     378     394     407     422     434     444     456
-     466     478     486     497     511     526     541     556     572     589
-     611     624     638     655     670     683     697     709     720     730
-     742     756     777     789     801     815     827     852     862     874
-     881     885     889     891     893     895     897     899     901     903
-     905     907     909     911     913     915     917     919     921     923
-     925     927     929     931     933     935     937     939     941     943
-     945     947     949     951     953     955     957     959     961     963
-     965     967     969     971     973     975     977     979     981     983
-     985     986     987     989     991     993     995     997     999    1001
-    1003    1005    1007    1009    1011    1013    1015    1017    1019    1021
-    1023    1025    1027    1029    1031    1033    1035    1037    1039    1041
-    1043    1045    1047    1049    1051    1053    1055    1057    1059    1061
-    1063    1065    1067    1069    1071    1073    1075    1077    1079    1081
-    1083    1085    1087    1089    1091    1093    1095    1097    1099    1101
-    1103    1105    1107    1109    1111    1113    1115    1117    1119    1121
-    1123    1125    1127    1129    1131    1133    1135    1137    1139    1141
-    1143    1145    1147    1149    1151    1153    1155    1157    1159    1161
-    1163    1165    1167    1169    1171    1173    1175    1177    1179    1181
-    1183    1185    1187    1189    1191    1193    1195    1197    1199    1201
-    1203    1205    1207    1209    1211    1213    1215    1217    1219    1221
-    1223    1225    1227    1229    1231    1233    1235    1237    1239    1241
-    1243    1245    1247    1249    1251    1253    1255    1257    1259    1261
-    1263    1265    1267    1269    1271    1273    1275    1277    1279    1281
-    1283    1285    1287    1289    1291    1293    1295    1297    1299    1301
-    1303    1305    1307    1309    1311    1313    1315    1317    1319    1321
-    1323    1325    1327    1329    1331    1333    1335    1337    1339    1341
-    1343    1345    1347    1349    1351    1353    1355    1357    1359    1361
-    1363    1365    1367    1369    1371    1373    1375    1377    1379    1381
-    1383    1385    1387    1389    1391    1393    1395    1397    1399    1401
-    1403    1405    1407    1409    1411    1413    1415    1417    1419    1421
-    1423    1425    1427    1429    1431    1433    1435    1437    1439    1441
-    1443    1445    1447    1448    1449    1450    1452    1454    1455    1457
-    1458    1460    1462    1464    1466    1468    1469    1471    1473    1475
-    1477    1479    1481    1483    1485    1487    1488    1489    1491    1492
-    1493    1494    1496    1498    1500    1502    1504    1506    1508    1510
-    1512    1514    1516    1518    1520    1522    1524    1525    1526    1528
-    1530    1531    1533    1535    1536    1537    1538    1539    1540    1541
-    1543    1545    1547    1549    1550    1552    1554    1556    1558    1560
-    1561    1562    1564    1566    1568    1570    1572    1574    1576    1578
-    1579    1581    1583    1584    1585    1586    1588    1590    1592    1594
-    1596    1598    1600    1602    1604    1605    1607    1609    1611    1613
-    1615    1617    1619    1621    1623    1625    1627    1629    1630    1632
-    1634    1637    1640    1643    1646    1649    1652    1655    1658    1661
-    1664    1667    1670    1673    1676    1679    1682    1685    1688    1691
-    1694    1697    1700    1703    1706    1709    1712    1715    1718    1721
-    1724    1727    1730    1733    1736    1739    1742    1745    1748    1751
-    1754    1757    1760    1763    1766    1769    1772    1775    1778    1781
-    1784    1787    1790    1793    1796    1801    1806    1811    1816    1821
-    1826    1831    1832    1833    1834    1835    1836    1837    1838    1839
-    1840    1841    1842    1843    1844    1845    1846    1847    1848    1850
-    1851    1852    1853    1854    1855    1856    1857    1858    1859    1860
-    1861    1862    1863    1865    1866    1868    1870    1871    1872    1873
-    1875    1876    1877    1878    1879    1881    1882    1883    1885    1887
-    1888    1890    1891    1892    1894    1895    1896    1897    1898    1899
-    1900    1901    1902    1903    1904    1905    1906    1907    1908    1909
-    1910    1911    1912    1914    1915    1916    1917    1918    1919    1920
-    1922    1923    1924    1925    1926    1927    1928    1929    1930    1931
-    1932    1933    1934    1935    1936    1937    1938    1939    1940    1942
-    1943    1944    1945    1946    1947    1948    1949    1950    1951    1952
-    1954    1956    1958    1960    1962    1964    1966    1968    1970    1972
-    1974    1976    1978    1980    1982    1984    1986    1988    1990    1992
-    1994    1996    1998    2000    2002    2004    2006    2008    2010    2012
-    2014    2016    2018    2020    2022    2024    2026    2028    2030    2032
-    2034    2036    2038    2040    2042    2044    2046    2048    2050    2052
-    2054    2056    2058    2060    2062    2064    2066    2068    2070    2071
-    2073    2075    2077    2079    2081    2083    2085    2087    2089    2091
-    2093    2095    2097    2099    2101    2103    2105    2107    2109    2111
-    2113    2115    2117    2119    2121    2123    2125    2127    2129    2131
-    2133    2135    2137    2139    2140    2142    2144    2146    2147    2148
-    2149    2150    2151    2152    2153    2155    2156    2157    2166    2174
-    2181    2196    2199    2202    2205    2208    2211    2214    2217    2220
-    2223    2226    2229    2232    2235    2238    2241    2244    2247    2250
-    2253    2256    2259    2262    2265    2268    2271    2274    2277    2280
-    2283    2286    2289    2292    2295    2298    2301    2304    2307    2310
-    2313    2316    2319    2322    2325    2328    2331    2334    2337    2340
-    2343    2345    2347    2348    2442    2536    2630    2727    2824    2915
-    3014    3110    3208    3306    3323    3329    3338    3359    3367    3374
-    3380    3401    3407    3413    3419    3425    3431    3438    3445    3457
-    3464    3469    3477    3483    3511    3551    3572    3578    3587    3601
-    3610    3628    3667    3682    3688    3698    3720    3757    3763    3772
-    3871    3971    3979    4032    4037    4041    4045    4050    4055    4067
-    4079    4095    4104    4106    4114    4121    4126    4131    4136    4141
-    4149    4155    4160    4166    4171    4179    4184    4189    4195    4200
-    4207    4212    4221    4232    4238    4241    4246    4252    4271    4279
-    4300    4305    4310    4319    4325    4349    4386    4395    4397    4405
-    4420    4442    4444    4446    4448    4450    4452    4454    4456    4459
-    4461    4463    4666    4671    4676    4681    4686    4691    4696    4701
-    4706    4711    4716    4721    4726    4731    4736    4741    4746    4751
-    4756    4761    4766    4771    4776    4781    4786    4791    4796    4801
-    4806    4811    4816    4821    4826    4831    4836    4841    4846    4851
-    4856    4861    4866    4871    4876    4881    4886    4891    4896    4901
-    4906    4910    4914    4916    4918    4922    4926    4930    4934    4938
-    4942    4946    4950    4951    4952    4953    4954    4955    4956    4957
-    4958    4959    4960    4961    4962    4963    4964    4965    4966    4967
-    4968    4969    4970    4971    4972    4973    4974    4975    4976    4977
-    4978    4979    4980    4981    4982    4983    4984    4985    4986    4987
-    4988    4989    4990    4991    4992    4993    4994    4996    4998    5000
-    5055    5110    5112    5167    5169    5224    5279    5334    5389    5444
-    5446    5501    5556    5611    5666    5721    5776    5831    5886    5941
-    5943    5998    6053    6055    6057    6059    6114    6169    6224    6279
-    6334    6389    6444    6499    6554    6609    6664    6719    6774    6829
-    6884    6886    6888    6943    6998    7000    7055    7110    7112    7114
-    7116    7119    7122    7125    7128    7131    7133    7136    7139    7142
-    7145    7148    7151    7154    7157    7160    7163    7166    7169    7172
-    7175    7178    7181    7184    7186    7189    7192    7195    7198    7201
-    7204    7207    7210    7213    7216    7219    7222    7225    7228    7231
-    7234    7236    7239    7242    7245    7247    7250    7252    7254    7256
-    7258    7260    7263    7265    7267    7278    7315    7321    7329    7331
-    7333    7335    7337    7339    7341    7343    7345    7347    7349    7351
-    7353    7355    7357    7359    7361    7363    7365    7367    7369    7371
-    7373    7375    7377    7379    7381    7383    7385    7387    7389    7391
-    7393    7395    7397    7399    7401    7403    7405    7407    7409    7411
-    7413    7415    7417    7418    7419    7420    7421    7422    7423    7424
-    7426    7428    7430    7432    7434    7436    7438    7440    7442    7444
-    7446    7448    7450    7452    7454    7456    7458    7460    7462    7464
-    7466    7468    7470    7472    7474    7476    7478    7480    7482    7484
-    7486    7488    7490    7492    7494    7496    7498    7500    7502    7504
-    7506    7508    7510    7512    7514    7515    7516    7517    7518    7519
-    7520    7521    7523    7568    7569    7571    7573    7574    7577    7579
-    7634    7636    7637    7638    7639    7640    7641    7642    7643    7644
-    7645    7646    7647    7648    7649    7650    7651    7652    7653    7654
-    7655    7656    7657    7658    7659    7660    7661    7662    7663    7664
-    7665    7666    7667    7668    7669    7670    7671    7672    7673    7674
-    7675    7676    7677    7678    7679    7680    7681    7682    7683        
-       1      53     105     157     158     159     160     161     162     163
-     164     165     166     986     987     988     989     991     992     996
-     999    1003    1016    1017    1018    1029    1032    1033    1035    1200
-    1201    1202    1229    1231    1236    1242       2      54     106     167
-     168     169     170     171     172     173     174     175     176     986
-     987     988     989     990     991     992     996     999    1003    1016
-    1017    1018    1029    1032    1033    1035    1200    1201    1202    1229
-    1231    1236    1242       3      55     107     177     178     179     180
-     181     182     183     184     185     186     986     987     988     989
-     990     991     992     996     999    1003    1016    1017    1018    1029
-    1032    1033    1035    1200    1201    1202    1229    1231    1236    1242
-       4      56     108     187     188     189     190     191     192     193
-     194     195     196     986     987     988     989     990     991     992
-     996     999    1003    1016    1017    1018    1029    1032    1033    1035
-    1200    1201    1202    1229    1231    1236    1242       5      57     109
-     197     198     199     200     201     202     203     204     205     206
-     986     987     988     989     990     991     992     996     999    1003
-    1016    1017    1018    1029    1032    1033    1035    1200    1201    1202
-    1229    1231    1236    1242       6      58     110     207     208     209
-     210     211     212     213     214     215     216     986     987     988
-     989     990     991     992     996     999    1003    1016    1017    1018
-    1029    1032    1033    1035    1200    1201    1202    1229    1231    1236
-    1242       7      59     111     217     218     219     220     221     222
-     223     224     225     226     986     987     988     989     990     991
-     992     996     999    1003    1016    1017    1018    1029    1032    1033
-    1035    1200    1201    1202    1229    1231    1236    1242       8      60
-     112     227     228     229     230     231     232     233     234     235
-     236     986     987     988     989     990     991     992     996     999
-    1003    1016    1017    1018    1029    1032    1033    1035    1200    1201
-    1202    1229    1231    1236    1242       9      61     113     237     986
-     987     989     994    1016    1017    1018    1020    1024    1029    1032
-    1033    1035    1199    1231    1237    1242      10      62     114     238
-     988     989     990     992    1021    1024    1025    1032    1033    1035
-    1202    1203    1234    1236    1237    1238      11      63     115     239
-     993     999    1016    1017    1024    1032    1033    1035    1206    1237
-      12      64     116     240     993     995    1001    1016    1024    1032
-    1033    1035    1206    1212    1237      13      65     117     241    1024
-    1025    1029    1031    1032    1033    1035    1237      14      66     118
-     242     995     999    1016    1017    1022    1024    1029    1032    1033
-    1035    1214    1237      15      67     119     243     992    1021    1024
-    1029    1032    1033    1035    1205    1237      16      68     120     244
-    1016    1023    1024    1029    1032    1033    1035    1229    1236    1237
-    1242      17      69     121     245    1017    1023    1024    1028    1032
-    1033    1035    1237      18      70     122     246    1003    1016    1017
-    1032    1033    1035      19      71     123     247    1017    1023    1024
-    1032    1033    1035    1219    1237      20      72     124     248    1016
-    1024    1032    1033    1035    1237      21      73     125     249    1025
-    1027    1028    1029    1032    1033    1035    1221      22      74     126
-     250    1028    1032    1033    1035      23      75     127     251    1024
-    1028    1032    1033    1035    1223    1237      24      76     128     252
-    1017    1024    1028    1029    1032    1033    1035    1231    1237    1241
-      25      77     129     253     999    1017    1023    1024    1028    1029
-    1032    1033    1035    1225    1237      26      78     130     254    1017
-    1018    1023    1024    1028    1029    1032    1033    1035    1226    1237
-      27      79     131     255    1017    1023    1024    1025    1028    1029
-    1031    1032    1033    1035    1237      28      80     132     256     999
-    1017    1023    1024    1028    1032    1033    1035    1228    1229    1236
-    1237      29      81     133     257     999    1016    1017    1021    1024
-    1028    1029    1032    1033    1035    1229    1236    1237      30      82
-     134     258     993     995     998     999    1016    1017    1022    1024
-    1032    1033    1035    1206    1211    1212    1230    1231    1236    1237
-      31      83     135     259    1017    1018    1024    1029    1032    1033
-    1035    1231    1237      32      84     136     260     994     995    1017
-    1021    1024    1029    1032    1033    1035    1237      33      85     137
-     261     990     992     994     996    1003    1017    1020    1021    1024
-    1032    1033    1035    1237      34      86     138     262     992     994
-    1020    1024    1026    1032    1033    1035    1203    1234    1237      35
-      87     139     263     995     999    1017    1024    1032    1033    1035
-    1235    1237      36      88     140     264     996    1017    1023    1024
-    1029    1032    1033    1035    1236    1237      37      89     141     265
-    1023    1024    1029    1031    1032    1033    1035    1237      38      90
-     142     266    1024    1025    1029    1032    1033    1035    1237      39
-      91     143     267    1024    1026    1032    1033    1035    1237      40
-      92     144     268    1025    1027    1029    1031    1032    1033    1035
-    1240      41      93     145     269    1016    1024    1028    1029    1031
-    1032    1033    1035    1237    1241      42      94     146     270     994
-     996    1003    1016    1017    1018    1020    1021    1022    1024    1027
-    1028    1032    1033    1035    1237    1242      43      95     147     271
-    1010    1024    1029    1032    1033    1035    1223    1237      44      96
-     148     272    1017    1024    1032    1033    1035    1039    1223    1237
-      45      97     149     273    1017    1024    1028    1029    1032    1033
-    1035    1237    1241    1242      46      98     150     274    1003    1017
-    1018    1023    1032    1033    1035    1236      47      99     151     275
-    1000    1010    1014    1016    1017    1018    1023    1025    1028    1029
-    1030    1032    1033    1035    1213    1227    1229    1231    1236    1238
-    1241      48     100     152     276    1003    1017    1032    1033    1216
-    1236      49     101     153     277    1014    1016    1017    1025    1030
-    1032    1033    1035      50     102     154     278    1032    1033    1250
-      51     103     155     279      52     104     156     280       1    1094
-       2    1094       3    1094       4    1094       5    1094       6    1094
-       7    1094       8    1094       9    1094      10    1094      11    1094
-      12    1094      13    1094      14    1094      15    1094      16    1094
-      17    1094      18    1094      19    1094      20    1094      21    1094
-      22    1094      23    1094      24    1094      25    1094      26    1094
-      27    1094      28    1094      29    1094      30    1094      31    1094
-      32    1094      33    1094      34    1094      35    1094      36    1094
-      37    1094      38    1094      39    1094      40    1094      41    1094
-      42    1094      43    1094      44    1094      45    1094      46    1094
-      47    1094      48    1094      49      50      51    1094      52    1094
-      53    1095      54    1096      55    1097      56    1098      57    1099
-      58    1100      59    1101      60    1102      61    1103      62    1104
-      63    1105      64    1106      65    1107      66    1108      67    1109
-      68    1110      69    1111      70    1112      71    1113      72    1114
-      73    1115      74    1116      75    1117      76    1118      77    1119
-      78    1120      79    1121      80    1122      81    1123      82    1124
-      83    1125      84    1126      85    1127      86    1128      87    1129
-      88    1130      89    1131      90    1132      91    1133      92    1134
-      93    1135      94    1136      95    1137      96    1138      97    1139
-      98    1140      99    1141     100    1142     101    1143     102    1144
-     103    1145     104    1146     105    1147     106    1148     107    1149
-     108    1150     109    1151     110    1152     111    1153     112    1154
-     113    1155     114    1156     115    1157     116    1158     117    1159
-     118    1160     119    1161     120    1162     121    1163     122    1164
-     123    1165     124    1166     125    1167     126    1168     127    1169
-     128    1170     129    1171     130    1172     131    1173     132    1174
-     133    1175     134    1176     135    1177     136    1178     137    1179
-     138    1180     139    1181     140    1182     141    1183     142    1184
-     143    1185     144    1186     145    1187     146    1188     147    1189
-     148    1190     149    1191     150    1192     151    1193     152    1194
-     153    1195     154    1196     155    1197     156    1198     157    1040
-     158    1041     159    1042     160    1043     161    1044     162    1045
-     163    1046     164    1047     165    1048     166    1049     167    1040
-     168    1041     169    1042     170    1043     171    1044     172    1045
-     173    1046     174    1047     175    1048     176    1049     177    1040
-     178    1041     179    1042     180    1043     181    1044     182    1045
-     183    1046     184    1047     185    1048     186    1049     187    1040
-     188    1041     189    1042     190    1043     191    1044     192    1045
-     193    1046     194    1047     195    1048     196    1049     197    1040
-     198    1041     199    1042     200    1043     201    1044     202    1045
-     203    1046     204    1047     205    1048     206    1049     207    1040
-     208    1041     209    1042     210    1043     211    1044     212    1045
-     213    1046     214    1047     215    1048     216    1049     217    1040
-     218    1041     219    1042     220    1043     221    1044     222    1045
-     223    1046     224    1047     225    1048     226    1049     227    1040
-     228    1041     229    1042     230    1043     231    1044     232    1045
-     233    1046     234    1047     235    1048     236    1049     237    1050
-     238    1051     239    1052     240    1053     241    1054     242    1055
-     243    1056     244    1057     245    1058     246    1059     247    1060
-     248    1061     249    1062     250    1063     251    1064     252    1065
-     253    1066     254    1067     255    1068     256    1069     257    1070
-     258    1071     259    1072     260    1073     261    1074     262    1075
-     263    1076     264    1077     265    1078     266    1079     267    1080
-     268    1081     269    1082     270    1083     271    1084     272    1085
-     273    1086     274    1087     275    1088     276    1089     277    1090
-     278    1091     279    1092     280    1093     285     286     287     288
-     989     289     990     290     291     992     292     293     994     294
-     995     295     996     296     997     297     998     298     299    1000
-     300    1001     301    1002     302    1003     303    1004     304    1005
-     305    1006     306    1007     307    1008     308     309     310    1011
-     311     312     313     314    1015     315    1016     316    1017     317
-    1018     318    1019     319    1020     320    1021     321    1022     322
-    1023     323    1024     324    1025     325    1026     326    1027     327
-    1028     328    1029     329     330     331    1032     332    1033     333
-     334    1035     335    1036     336     337     338     339     340     341
-     342    1202     343    1203     344    1204     345    1205     346     347
-    1207     348    1208     349    1209     350    1210     351    1211     352
-     353     354    1214     355    1215     356    1216     357    1217     358
-    1218     359    1219     360    1220     361    1221     362     363    1223
-     364    1224     365     366     367     368    1228     369    1229     370
-    1230     371    1231     372    1232     373    1233     374    1234     375
-    1235     376    1236     377     378    1238     379    1239     380    1240
-     381    1241     382    1242     383    1243     384    1244     385    1245
-     386    1246     387    1247     388    1248     389    1249     390     391
-    1251     392    1252     285     339     447     286     340     448     287
-     341     449     288     342     450     289     343     451     290     344
-     452     291     345     453     292     346     454     293     347     455
-     294     348     456     295     349     457     296     350     458     297
-     351     459     298     352     460     299     353     461     300     354
-     462     301     355     463     302     356     464     303     357     465
-     304     358     466     305     359     467     306     360     468     307
-     361     469     308     362     470     309     363     471     310     364
-     472     311     365     473     312     366     474     313     367     475
-     314     368     476     315     369     477     316     370     478     317
-     371     479     318     372     480     319     373     481     320     374
-     482     321     375     483     322     376     484     323     377     485
-     324     378     486     325     379     487     326     380     488     327
-     381     489     328     382     490     329     383     491     330     384
-     492     331     385     493     332     386     494     333     387     495
-     334     388     496     335     389     497     336     390     498     337
-     391     499     338     392     500     501     986    1032    1033    1254
-     505     990    1032    1033    1254     508     993    1032    1033    1254
-     514     999    1032    1033    1254     516    1001    1032    1033    1254
-     534    1019    1032    1033    1254     546    1031    1032    1033    1254
-     555     556     557     558     559     560     561     562     563     564
-     565     566     567     568     569     570     571     572    1003     573
-     574     575     576     577     578     579     580     581     582     583
-     584     585     586    1017     587     588    1019     589    1020     590
-     591     592     593    1024     594     595     596     597     598    1029
-     599     600     601    1032     602    1033     603     604    1035     605
-     606     607    1038     608     609     610     611     612     613     614
-     615     616     617     618     619     620     621     622     623     624
-     625     626    1216     627     628     629     630     631     632     633
-    1223     634     635     636     637     638     639     640     641     642
-     643     644     645     646     647     648     649     650     651     652
-    1242     653     654     655     656     657     658     659     660     661
-     662     986    1040     987    1041     988    1042     989    1043     990
-    1044     991    1045     992    1046     993    1047     994    1048     995
-    1049     996    1050     997    1051     998    1052     999    1053    1000
-    1054    1001    1055    1002    1056    1003    1057    1004    1058    1005
-    1059    1006    1060    1007    1061    1008    1062    1009    1063    1010
-    1064    1011    1065    1012    1066    1013    1067    1014    1068    1015
-    1069    1016    1070    1017    1071    1018    1072    1019    1073    1020
-    1074    1021    1075    1022    1076    1023    1077    1024    1078    1025
-    1079    1026    1080    1027    1081    1028    1082    1029    1083    1030
-    1084    1031    1085    1032    1086    1033    1087    1034    1088    1035
-    1089    1036    1090    1037    1091    1038    1092    1039    1093    1199
-    1253    1200    1253    1201    1253    1202    1253    1203    1253    1204
-    1205    1253    1206    1253    1207    1253    1208    1253    1209    1253
-    1210    1253    1211    1253    1212    1253    1213    1253    1214    1253
-    1215    1253    1216    1253    1217    1253    1218    1253    1219    1253
-    1220    1253    1221    1253    1222    1253    1223    1253    1224    1253
-    1225    1253    1226    1253    1227    1253    1228    1253    1229    1253
-    1230    1253    1231    1253    1232    1253    1233    1253    1234    1253
-    1235    1253    1236    1253    1237    1253    1238    1253    1239    1240
-    1253    1241    1253    1242    1253    1243    1244    1245    1246    1247
-    1248    1249    1250    1253    1251    1252     281    1011    1032    1033
-    1034    1224    1231    1241    1242     282    1011    1032    1033    1034
-    1224    1241    1242     283    1011    1032    1033    1034    1224    1241
-     284    1009    1011    1012    1013    1028    1032    1033    1034    1221
-    1222    1224    1225    1241    1242     281     925     977     281     926
-     977     281     927     977     281     928     977     281     929     977
-     281     930     977     281     931     977     281     932     977     282
-     933     977     282     934     977     282     935     977     282     936
-     977     282     937     977     282     938     977     282     939     977
-     282     940     977     282     941     977     282     942     977     282
-     943     977     282     944     977     282     945     977     282     946
-     977     282     947     977     282     948     977     282     949     977
-     282     950     977     282     951     977     282     952     977     282
-     953     977     282     954     977     282     955     977     282     956
-     977     282     957     977     282     958     977     282     959     977
-     282     960     977     282     961     977     282     962     977     282
-     963     977     282     964     977     282     965     977     282     966
-     977     283     967     977     283     968     977     284     969     978
-     284     970     979     284     971     980     284     972     981     284
-     973     982     974     983     975     984     976     157     158     159
-     160     161     162     163     164     165     166     167     168     169
-     170     171     172     173     174     175     176     177     178     179
-     180     181     182     183     184     185     186     187     188     189
-     190     191     192     193     194     195     196     197     198     199
-     200     201     202     203     204     205     206     207     208     209
-     210     211     212     213     214     215     216     217     218     219
-     220     221     222     223     224     225     226     227     228     229
-     230     231     232     233     234     235     236     339     393     664
-     665     666     667     668     669     670     671     672     774     986
-    1199     157     158     159     160     161     162     163     164     165
-     166     167     168     169     170     171     172     173     174     175
-     176     177     178     179     180     181     182     183     184     185
-     186     187     188     189     190     191     192     193     194     195
-     196     197     198     199     200     201     202     203     204     205
-     206     207     208     209     210     211     212     213     214     215
-     216     217     218     219     220     221     222     223     224     225
-     226     227     228     229     230     231     232     233     234     235
-     236     340     394     664     665     666     667     668     669     670
-     671     672     775     987    1200     157     158     159     160     161
-     162     163     164     165     166     167     168     169     170     171
-     172     173     174     175     176     177     178     179     180     181
-     182     183     184     185     186     187     188     189     190     191
-     192     193     194     195     196     197     198     199     200     201
-     202     203     204     205     206     207     208     209     210     211
-     212     213     214     215     216     217     218     219     220     221
-     222     223     224     225     226     227     228     229     230     231
-     232     233     234     235     236     341     395     664     665     666
-     667     668     669     670     671     673     776     988    1201     157
-     158     159     160     161     162     163     164     165     166     167
-     168     169     170     171     172     173     174     175     176     177
-     178     179     180     181     182     183     184     185     186     187
-     188     189     190     191     192     193     194     195     196     197
-     198     199     200     201     202     203     204     205     206     207
-     208     209     210     211     212     213     214     215     216     217
-     218     219     220     221     222     223     224     225     226     227
-     228     229     230     231     232     233     234     235     236     288
-     342     396     664     665     666     667     668     669     670     671
-     672     673     777     989    1202    1256     157     158     159     160
-     161     162     163     164     165     166     167     168     169     170
-     171     172     173     174     175     176     177     178     179     180
-     181     182     183     184     185     186     187     188     189     190
-     191     192     193     194     195     196     197     198     199     200
-     201     202     203     204     205     206     207     208     209     210
-     211     212     213     214     215     216     217     218     219     220
-     221     222     223     224     225     226     227     228     229     230
-     231     232     233     234     235     236     289     343     397     664
-     665     666     667     668     669     670     671     673     696     778
-     990    1203    1256     157     158     159     160     161     162     163
-     164     165     166     167     168     169     170     171     172     173
-     174     175     176     177     178     179     180     181     182     183
-     184     185     186     187     188     189     190     191     192     193
-     194     195     196     197     198     199     200     201     202     203
-     204     205     206     207     208     209     210     211     212     213
-     214     215     216     217     218     219     220     221     222     223
-     224     225     226     227     228     229     230     231     232     233
-     234     235     236     344     398     664     665     666     667     668
-     669     670     671     779     157     158     159     160     161     162
-     163     164     165     166     167     168     169     170     171     172
-     173     174     175     176     177     178     179     180     181     182
-     183     184     185     186     187     188     189     190     191     192
-     193     194     195     196     197     198     199     200     201     202
-     203     204     205     206     207     208     209     210     211     212
-     213     214     215     216     217     218     219     220     221     222
-     223     224     225     226     227     228     229     230     231     232
-     233     234     235     236     291     345     399     664     665     666
-     667     668     669     670     671     673     678     696     697     780
-     992    1205    1256     157     158     159     160     161     162     163
-     164     165     166     167     168     169     170     171     172     173
-     174     175     176     177     178     179     180     181     182     183
-     184     185     186     187     188     189     190     191     192     193
-     194     195     196     197     198     199     200     201     202     203
-     204     205     206     207     208     209     210     211     212     213
-     214     215     216     217     218     219     220     221     222     223
-     224     225     226     227     228     229     230     231     232     233
-     234     235     236     346     400     664     665     666     667     668
-     669     670     671     674     675     693     781     993    1206     157
-     158     159     160     161     162     163     164     165     166     167
-     168     169     170     171     172     173     174     175     176     177
-     178     179     180     181     182     183     184     185     186     187
-     188     189     190     191     192     193     194     195     196     197
-     198     199     200     201     202     203     204     205     206     207
-     208     209     210     211     212     213     214     215     216     217
-     218     219     220     221     222     223     224     225     226     227
-     228     229     230     231     232     233     234     235     236     293
-     347     401     664     665     666     667     668     669     670     671
-     672     695     696     697     705     782    1256     157     158     159
-     160     161     162     163     164     165     166     167     168     169
-     170     171     172     173     174     175     176     177     178     179
-     180     181     182     183     184     185     186     187     188     189
-     190     191     192     193     194     195     196     197     198     199
-     200     201     202     203     204     205     206     207     208     209
-     210     211     212     213     214     215     216     217     218     219
-     220     221     222     223     224     225     226     227     228     229
-     230     231     232     233     234     235     236     294     348     402
-     664     665     666     667     668     669     670     671     675     677
-     693     695     698     783    1256     295     349     403     664     665
-     666     667     668     669     670     671     672     696     699     705
-     784    1256     296     350     404     673     785    1256     297     351
-     405     674     693     786     998    1211    1256     352     406     664
-     665     666     667     668     669     670     671     674     675     677
-     688     691     692     693     698     787     999    1212     353     407
-     676     710     788    1000    1213    1256     300     354     408     675
-     677     789    1256     301     355     409     678     790    1256     302
-     356     410     664     665     666     667     668     669     670     671
-     679     681     696     705     709     711     791    1003    1216    1256
-     303     357     411     680     792    1256     304     358     412     681
-     793    1256     305     359     413     682     794    1256     306     360
-     414     683     795    1256     307     361     415     684     796    1256
-     362     416     685     719     797    1009    1222     309     686     706
-     710     798    1010    1223     310     364     418     687     716     717
-     718     719     799    1011    1224    1256     365     419     688     719
-     800    1012    1225     366     420     689     719     801     367     421
-     690     710     712     802    1014    1227     314     368     422     691
-     803    1256     315     369     423     664     665     666     667     668
-     669     670     671     672     674     675     677     679     681     683
-     692     693     704     705     710     712     804    1016    1229    1256
-     316     370     424     664     665     666     667     668     669     670
-     671     672     674     677     680     681     682     687     688     689
-     690     691     692     693     694     695     696     698     699     705
-     707     708     709     710     711     712     805    1017    1230    1256
-     317     371     425     664     665     666     667     668     669     670
-     671     672     689     694     705     709     710     806    1018    1231
-    1256     318     372     426     695     807    1256     319     373     427
-     672     696     697     705     808    1256     320     374     428     673
-     678     692     695     696     697     705     809    1021    1234    1256
-     321     375     429     677     693     698     705     810    1256     322
-     376     430     679     680     682     688     689     690     691     699
-     700     709     710     811    1023    1236    1256     377     431     672
-     673     674     675     676     677     678     679     680     682     683
-     686     687     688     689     690     691     692     693     694     695
-     696     697     698     699     700     701     702     704     705     706
-     707     708     812    1024    1237    1256     324     378     432     673
-     676     684     690     701     703     710     712     813    1025    1238
-    1256     379     433     697     702     814    1256     326     380     434
-     684     703     705     815    1027    1240    1256     327     381     435
-     680     684     685     686     687     688     689     690     691     692
-     704     705     708     710     719     816    1028    1241    1256     328
-     382     436     664     665     666     667     668     669     670     671
-     672     676     677     678     679     684     687     688     689     690
-     692     694     695     699     700     701     703     704     705     706
-     708     710     817    1029    1242    1256     383     437     706     710
-     712     818     384     438     676     690     700     703     704     707
-     819     385     439     664     665     666     667     668     669     670
-     671     672     673     674     675     676     677     678     679     680
-     681     682     683     684     685     686     687     688     689     690
-     691     692     693     694     695     696     697     698     699     700
-     701     702     703     704     705     706     707     708     709     710
-     711     712     713     716     717     718     719     774     775     776
-     777     778     780     781     782     783     784     785     786     787
-     788     789     790     791     792     793     794     796     798     799
-     800     801     802     803     804     805     806     807     808     809
-     810     811     812     813     815     816     817     819     820    1256
-     386     440     664     665     666     667     668     669     670     671
-     672     673     674     675     676     677     678     679     680     681
-     682     683     684     685     686     687     688     689     690     691
-     692     693     694     695     696     697     698     699     700     701
-     702     703     704     705     706     707     708     709     710     711
-     712     713     716     717     718     719     774     775     776     777
-     778     780     781     782     783     784     785     786     787     788
-     789     790     791     792     793     794     795     796     798     799
-     800     801     802     803     804     805     806     807     808     809
-     810     811     812     813     815     816     817     819     821    1256
-     387     441     710     716     717     718     719     822     388     442
-     664     665     666     667     668     669     670     671     672     673
-     674     675     676     677     678     679     680     681     682     683
-     684     685     686     687     688     689     690     691     692     693
-     694     695     696     697     698     699     700     701     702     703
-     704     705     706     707     708     709     710     711     712     823
-    1256     389     443     712     824    1256     390     444     713     825
-     391     445     714     826     392     446     707     715     827     339
-     672     720     986    1199     340     664     665     666     667     668
-     669     670     671     721     987    1200     341     664     665     666
-     667     668     669     670     671     722     988    1201     288     342
-     396     664     665     666     667     668     669     670     671     673
-     723     989    1202    1256     289     343     397     673     697     724
-     990    1203    1256     344     725     291     345     399     678     726
-     992    1205    1256     346     674     675     693     727     993    1206
-     293     347     401     728    1256     294     348     402     729    1256
-     295     349     403     730    1256     296     350     404     731    1256
-     297     351     405     693     732     998    1211    1256     352     675
-     693     733     999    1212     353     710     734    1000    1213     300
-     354     408     677     735    1256     301     355     409     736    1256
-     302     356     410     711     737    1003    1216    1256     303     357
-     411     738    1256     304     358     412     739    1256     305     359
-     413     682     740    1256     306     360     414     741    1256     307
-     361     415     684     719     742    1256     362     719     743    1009
-    1222     309     417     686     706     707     744    1010    1223    1256
-     310     364     418     716     717     718     719     745    1011    1224
-    1256     365     688     719     746    1012    1225     366     689     747
-     367     710     748    1014    1227     314     368     422     691     749
-    1256     315     369     423     664     665     666     667     668     669
-     670     671     679     691     692     710     750    1016    1229    1256
-     316     370     424     693     751    1017    1230    1256     317     371
-     425     664     665     666     667     668     669     670     671     672
-     687     693     694     710     716     752    1018    1231    1256     318
-     372     426     753    1256     319     373     427     754    1256     320
-     374     428     673     697     755    1021    1234    1256     321     375
-     429     698     756    1256     322     376     430     664     665     666
-     667     668     669     670     671     673     679     691     692     693
-     699     709     710     711     757    1023    1236    1256     377     672
-     673     674     675     676     677     678     679     680     682     683
-     686     687     688     689     690     691     692     693     694     695
-     696     697     698     699     700     701     702     704     705     706
-     707     708     758    1024    1237     324     378     432     673     710
-     759    1025    1238    1256     379     760     326     380     434     703
-     761    1027    1240    1256     327     381     435     687     704     708
-     710     716     717     718     719     762    1028    1241    1256     328
-     382     436     664     665     666     667     668     669     670     671
-     672     679     705     708     716     717     719     763    1029    1242
-    1256     383     764     384     765     385     766     386     767     387
-     768     388     769     389     770     390     713     771     391     772
-     392     773       1       2       3       4       5       6       7       8
-       9      10      11      12      13      14      15      16      17      18
-      19      20      21      22      23      24      25      26      27      28
-      29      30      31      32      33      34      35      36      37      38
-      39      40      41      42      43      44      45      46      47      48
-      49      50      53      54      55      56      57      58      59      60
-      61      62      63      64      65      66      67      68      69      70
-      71      72      73      74      75      76      77      78      79      80
-      81      82      83      84      85      86      87      88      89      90
-      91      92      93      94      95      96      97      98      99     100
-     102     103     104     105     106     107     108     109     110     111
-     112     113     114     115     116     117     118     119     120     121
-     122     123     124     125     126     127     128     129     130     131
-     132     133     134     135     136     137     138     139     140     141
-     142     143     144     145     146     147     148     149     150     151
-     152     154     155     156     664     665     666     667     668     669
-     670     671     672     673     674     675     676     677     678     679
-     680     681     682     683     684     685     686     687     688     689
-     690     691     692     693     694     695     696     697     698     699
-     700     701     702     703     704     705     706     707     708     709
-     710     711     714     715    1258       1      53     105     664     828
-       2      54     106     665     829       3      55     107     666     830
-       4      56     108     667     831       5      57     109     668     832
-       6      58     110     669     833       7      59     111     670     834
-       8      60     112     671     835       9      61     113     672     836
-      10      62     114     673     837      11      63     115     674     838
-      12      64     116     675     839      13      65     117     676     840
-      14      66     118     677     841      15      67     119     678     842
-      16      68     120     679     843      17      69     121     680     844
-      18      70     122     681     845      19      71     123     682     846
-      20      72     124     683     847      21      73     125     684     848
-      22      74     126     685     849      23      75     127     686     850
-      24      76     128     687     851      25      77     129     688     852
-      26      78     130     689     853      27      79     131     690     854
-      28      80     132     691     855      29      81     133     692     856
-      30      82     134     693     857      31      83     135     694     858
-      32      84     136     695     859      33      85     137     696     860
-      34      86     138     697     861      35      87     139     698     862
-      36      88     140     699     863      37      89     141     700     864
-      38      90     142     701     865      39      91     143     702     866
-      40      92     144     703     867      41      93     145     704     868
-      42      94     146     705     869      43      95     147     706     870
-      44      96     148     707     871      45      97     149     708     872
-      46      98     150     709     873      47      99     151     710     874
-      48     100     152     711     875      49     153     712     876      50
-     102     154     877     103     878     104     879       1      53     105
-     664       2      54     106     665       3      55     107     666       4
-      56     108     667       5      57     109     668       6      58     110
-     669       7      59     111     670       8      60     112     671     113
-     114     115     116     117     118     119     120     121     122     123
-     124     125     126     127     128     129     130     131     132     133
-     134     135     136     137     138     139     140     141     142     143
-     144     145     146     147     148     149     150     151     152     153
-     154     155     156     393     447     394     448     395     449     396
-     447     448     449     450     451     452     453     454     455     456
-     457     458     459     460     461     462     463     464     465     466
-     467     468     469     470     471     472     473     474     475     476
-     477     478     479     480     481     482     483     484     485     486
-     487     488     489     490     491     492     493     494     495     496
-     497     498     499     500     397     447     448     449     450     451
-     452     453     454     455     456     457     458     459     460     461
-     462     463     464     465     466     467     468     469     470     471
-     472     473     474     475     476     477     478     479     480     481
-     482     483     484     485     486     487     488     489     490     491
-     492     493     494     495     496     497     498     499     500     398
-     452     399     447     448     449     450     451     452     453     454
-     455     456     457     458     459     460     461     462     463     464
-     465     466     467     468     469     470     471     472     473     474
-     475     476     477     478     479     480     481     482     483     484
-     485     486     487     488     489     490     491     492     493     494
-     495     496     497     498     499     500     400     454     401     447
-     448     449     450     451     452     453     454     455     456     457
-     458     459     460     461     462     463     464     465     466     467
-     468     469     470     471     472     473     474     475     476     477
-     478     479     480     481     482     483     484     485     486     487
-     488     489     490     491     492     493     494     495     496     497
-     498     499     500     402     447     448     449     450     451     452
-     453     454     455     456     457     458     459     460     461     462
-     463     464     465     466     467     468     469     470     471     472
-     473     474     475     476     477     478     479     480     481     482
-     483     484     485     486     487     488     489     490     491     492
-     493     494     495     496     497     498     499     500     403     447
-     448     449     450     451     452     453     454     455     456     457
-     458     459     460     461     462     463     464     465     466     467
-     468     469     470     471     472     473     474     475     476     477
-     478     479     480     481     482     483     484     485     486     487
-     488     489     490     491     492     493     494     495     496     497
-     498     499     500     404     447     448     449     450     451     452
-     453     454     455     456     457     458     459     460     461     462
-     463     464     465     466     467     468     469     470     471     472
-     473     474     475     476     477     478     479     480     481     482
-     483     484     485     486     487     488     489     490     491     492
-     493     494     495     496     497     498     499     500     405     447
-     448     449     450     451     452     453     454     455     456     457
-     458     459     460     461     462     463     464     465     466     467
-     468     469     470     471     472     473     474     475     476     477
-     478     479     480     481     482     483     484     485     486     487
-     488     489     490     491     492     493     494     495     496     497
-     498     499     500     406     460     407     447     448     449     450
-     451     452     453     454     455     456     457     458     459     460
-     461     462     463     464     465     466     467     468     469     470
-     471     472     473     474     475     476     477     478     479     480
-     481     482     483     484     485     486     487     488     489     490
-     491     492     493     494     495     496     497     498     499     500
-     408     447     448     449     450     451     452     453     454     455
-     456     457     458     459     460     461     462     463     464     465
-     466     467     468     469     470     471     472     473     474     475
-     476     477     478     479     480     481     482     483     484     485
-     486     487     488     489     490     491     492     493     494     495
-     496     497     498     499     500     409     447     448     449     450
-     451     452     453     454     455     456     457     458     459     460
-     461     462     463     464     465     466     467     468     469     470
-     471     472     473     474     475     476     477     478     479     480
-     481     482     483     484     485     486     487     488     489     490
-     491     492     493     494     495     496     497     498     499     500
-     410     447     448     449     450     451     452     453     454     455
-     456     457     458     459     460     461     462     463     464     465
-     466     467     468     469     470     471     472     473     474     475
-     476     477     478     479     480     481     482     483     484     485
-     486     487     488     489     490     491     492     493     494     495
-     496     497     498     499     500     411     447     448     449     450
-     451     452     453     454     455     456     457     458     459     460
-     461     462     463     464     465     466     467     468     469     470
-     471     472     473     474     475     476     477     478     479     480
-     481     482     483     484     485     486     487     488     489     490
-     491     492     493     494     495     496     497     498     499     500
-     412     447     448     449     450     451     452     453     454     455
-     456     457     458     459     460     461     462     463     464     465
-     466     467     468     469     470     471     472     473     474     475
-     476     477     478     479     480     481     482     483     484     485
-     486     487     488     489     490     491     492     493     494     495
-     496     497     498     499     500     413     447     448     449     450
-     451     452     453     454     455     456     457     458     459     460
-     461     462     463     464     465     466     467     468     469     470
-     471     472     473     474     475     476     477     478     479     480
-     481     482     483     484     485     486     487     488     489     490
-     491     492     493     494     495     496     497     498     499     500
-     414     447     448     449     450     451     452     453     454     455
-     456     457     458     459     460     461     462     463     464     465
-     466     467     468     469     470     471     472     473     474     475
-     476     477     478     479     480     481     482     483     484     485
-     486     487     488     489     490     491     492     493     494     495
-     496     497     498     499     500     415     447     448     449     450
-     451     452     453     454     455     456     457     458     459     460
-     461     462     463     464     465     466     467     468     469     470
-     471     472     473     474     475     476     477     478     479     480
-     481     482     483     484     485     486     487     488     489     490
-     491     492     493     494     495     496     497     498     499     500
-     416     470     417     447     448     449     450     451     452     453

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