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Journal: Surveys In High Energy Physics, Vol. 19 (3-4, September-December), p. 175-192 (2004). 
DOI: 10.1080/01422410500160170 
 
URL: http://dx.doi.org/10.1080/01422410500160170, 
http://www.slac.stanford.edu/spires/find/hep/www?rawcmd=FIND+EPRINT+NUCL-TH/0504077 
 
PACS-Code: 11.30.Pb, 03.65.-w, 12.60.Jv, 03.65.Xp, 03.65.Fd 
e-mail: maidan@kinr.kiev.ua
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supersymmetric quantum mechanics, 
exactly solvable model, 
reflectionless potentials, 
inverse power potentials, 
potentials of Gamov's type, 
SUSY-hierarchy
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\begin{thebibliography}{99}

\bibitem{Andrianov.2003.NuclPhys}
  Andrianov,~A.~A. and Sokolov,~A.~V.,
\newblock
  ``Nonlinear supersymmetry in Quantum Mechanics: algebraic
    properties and differential representation'',
\newblock
  {\it Nuclear Physics} {\bf B660}, 25--50 (2003).
\newblock
  {\bf arXiv:hep-th/0301062}.
%%CITATION = HEP-TH 0301062;%%

\bibitem{Andrianov.2004.JPAGB}
  Andrianov,~A.~A. and Cannata,~F.,
\newblock
  ``Nonlinear supersymmetry for spectral design in quantum mechanics'',
\newblock
  {\it Journal of Physics} {\bf A37}, 10297--10323 (2004).
\newblock
  {\bf arXiv:hep-th/0407077}.
%%CITATION = HEP-TH 0407077;%%

\bibitem{Balantekin.1997.PHRVA}
  Balantekin,~A.~B.,
\newblock
  ``Algebraic approach to shape invariance'',
\newblock
  {\it Physical Review} {\bf A57}, 4188--4191 (1998);
\newblock
  {\bf quant-ph/9712018}.
%%CITATION = QUANT-PH 9712018;%%

\bibitem{Barclay.1993.PHRVA}
  Barclay,~D.~T., Dutt,~R., Gangopadhyaya,~A., Khare,~A., Pagnamenta,~A.
  and Sukhatme,~U.,
\newblock
  ``New exactly solvable Hamiltonians: shape invariance and
  self-similarity'',
\newblock
  {\it Physical Review} {\bf A48}, 2786--2797 (1993);
\newblock
  {\bf arxiv:hep-ph/9304313}.
%%CITATION = HEP-PH 9304313;%%

\bibitem{Zakhariev.1993.PHLTA}
  Chabanov,~V.~M. and Zakhariev,~B.~N.,
\newblock
  ``Absolutely transparent multichannel systems. Unexpected peculiarities'',
\newblock
  {\it Physics Letters} {\bf B 319} (1--3), 13--15 (1993).
%%CITATION = PHLTA,319,13;%%

\bibitem{Chadan.1977}
%   К.~Шадан, П.~Сабатье,
% \newblock
%   {\it Обратные задачи в квантовой теории рассеяния},
% \newblock
%   (Мир, Москва, 1980), 408~с.
  Chadan,~K. and Sabatier,~P.~C.,
\newblock
  {\it Inverse problems in quantum scattering theory},
\newblock
  Springer-verlag, New York (1977), 344~p.
% \href{http://www.slac.stanford.edu/spires/find/hep/www?irn=533190}{SPIRES entry}

\bibitem{Cooper.1987.PHRVA}
  Cooper,~F., Ginocchio,~J.~N. and Khare,~A.,
\newblock
  ``Relationship between supersymmetry and solvable potentials'',
\newblock
  {\it Physical Review} {\bf D 36} (8), 2458--2473 (1987).
%%CITATION = PHRVA,D36,2458;%%

\bibitem{Cooper.1995.PRPLC}
  Cooper,~F., Khare,~A. and Sukhatme,~U.,
\newblock
  Supersymmetry and quantum mechanics,
\newblock
  {\it Physics Reports} {\bf 251}, 267--385 (1995);
\newblock
  {\bf arXiv:hep-th/9405029}.
%%CITATION = HEP-TH 9405029;%%

\bibitem{Dutt.1986.PHLTA}
  Dutt,~R., Khare,~A. and Sukhatme,~U.~P.,
\newblock
  ``Exactness of supersymmetric WKB spectra for shape invariant
  potentials'',
\newblock
  {\it Physics Letters} {\bf B 181}, 295 (1986).
%%CITATION = PHLTA,B181,295;%%

\bibitem{Dutt.1988.AJPIA}
  Dutt,~R., Khare,~A. and Sukhatme,~U.,
\newblock
  ``Supersymmetry, shape invariance and exactly solvable potentials'',
\newblock
  {\it American Journal of Physics} {\bf 56}, 163--168 (1988).
%%CITATION = AJPIA,56,163;%%

\bibitem{Gendenshtein.1983.JETPL}
  Gendenshtein,~L.,
\newblock
  ``Derivation of exact spectra of the Schrodinger equation by
  means of supersymmetry'',
\newblock
  {\it JETP Lett.} {\bf 38}, 356--359 (1983).

\bibitem{Gomez-Ullate.quant-ph/0308062}
  G\'{o}mez-Ullate,~D.~, Kamran,~N. and Milson,~R.,
\newblock
  ``The inverse Darboux transformation and exactly solvable
  deformations of shape-invariant potentials'',
\newblock
  {\it Journal of Physics A: Mathematical and General}
  {\bf 37} (5--6), 1780--1804 (2004);
\newblock
  {\bf [arXiv:quant-ph/0308062]}.
%%CITATION = QUANT-PH 0308062;%%

\bibitem{Khare.1988.JPAGB}
  Khare,~A. and Sukhatme,~U.~P.,
\newblock
  ``Scattering amplitudes for supersymmetric shape invariant potentials
  by operator methods'',
\newblock
  {\it Journal of Physics A: Mathematical and General}
  {\bf 21}, L501--L508 (1988).
%%CITATION = JPAGB,A21,L501;%%

\bibitem{Khare.1993.JPAGB}
  Khare,~A. and Sukhatme,~U.~P.,
\newblock
  ``New shape invariant potentials in supersymmetric quantum
  mechanics'',
\newblock
  {\it Journal of Physics A: Mathematical and General}
  {\bf 26}, L901--L904 (1993);
\newblock
  {\bf arxiv:hep-th/9212147}.
%%CITATION = HEP-TH 9212147;%%

\bibitem{Maydanyuk.2004.PAST.refl}
  Maydanyuk,~S.~P.,
\newblock
  ``One-dimensional inverse power reflectionless potentials
  $V(x) = const \cdot |x-x_{0}|^{-n}$''
\newblock
  (talk on the II Conference on High Energy Physics,
  Nuclear Physics and Accelerator Physics,
  March 1-5, 2004, Kharkov, Ukraine),
\newblock
  {\it Problems of atomic science and technology. 
  Series: Nuclear Physics Investigations}
  (44) {\bf 5}, 22-25 (2004); 
\newblock
  {\bf arXiv:quant-ph/0404021}.
%%CITATION = QUANT-PH 0404021;%%

\bibitem{Maydanyuk.2005.APNYA}
  Maydanyuk,~S.~P.,
\newblock
  ``SUSY-hierarhy of one-dimensional reflectionless potentials'',
\newblock
  {\it Annals of Physics} {\bf 316} (2), 440--465 (April, 2005);
\newblock
  {\bf arXiv:hep-th/0407237}.
%%CITATION = HEP-TH 0407237;%%

\bibitem{Rubakov.1993.MPLAE}
  Rubakov,~V. and Spiridonov,~V.,
\newblock
  ``Parasupersymmetric quantum mechanics'',
\newblock
  {\it Modern Physics Letters} {\bf A 3}, 1337--1347 (1993).
%%CITATION = MPLAE,A3,1337;%%

\bibitem{Shabat.1992.INPEE}
  Shabat,~A.,
\newblock
  {\it Inverse Problems} {\bf 8}, 303 (1992).
%%CITATION = INPEE,8,303;%%

\bibitem{Spiridonov.1992.PRLTA}
  Spiridonov,~V.,
\newblock
  ``Exactly solvable potentials and quantum algebras'',
\newblock
  {\it Physical Review Letters} {\bf 69} (3), 398--401 (1992);
\newblock
  {\bf arXiv:hep-th/9112075}.
%%CITATION = HEP-TH 9112075;%%
%%CITATION = PRLTA,69,398;%%

\bibitem{Tihonov.1998}
%   А.~Н.~Тихонов, А.~Б.~Васильева, А.~Г.~Свешников,
% \newblock
%   {\it Дифференциальные уравнения},
% \newblock
%   (Наука - Физматлит, Москва, 1998), 232~с.
  Tihonov,~A.~N., Vasilieva,~A.~B. and Sveshnikov,~A.~G.,
\newblock
  {\it Differentsialnie uravneniya},
\newblock
  Nauka - Fizmatlit, Moskva (1998), 232~p. --- [in Russian].

\bibitem{Zakhariev.1994.PEPAN}
%        Б.~Н.~Захарьев, В.~М.~Чабанов,
%        \newblock
%        {\it Качественная теория управления спектрами, рассеянием,
%        распадами (уроки квантовой интуиции)},
%        \newblock
%        ЭЧАЯ {\bf 25} (Вып.~6), 1561--1597 (1994).
  Zakhariev,~B.~N. and Chabanov,~V.~M.,
\newblock
  ``Qualitative theory of control of spectra, scattering, decays
  (Quantum intuition lessons)'',
\newblock
  {\it Physics of elementary particles and atomic nuclei}
  {\bf 25} (Iss.~6), 1561--1597 (1994) --- [in Russian].

\bibitem{Zakhariev.1999.PEPAN}
%        Б.~Н.~Захарьев, В.~М.~Чабанов,
%        {\it К качественной теории элементарных преобразований
%        одно- и многоканальных квантовых систем в подходе
%        обратной задачи
%        (их конструирование с заданными спектральными параметрами)},
  Zakhariev,~B.~N. and Chabanov,~V.~M.,
\newblock
  ``On the qualitative theory of elementary transformations
  of one- and multicannel quantum systems in the inverse problem
  approach'',
\newblock
  {\it Physics of elementary particles and atomic nuclei}
  {\bf 30} (Iss.~2), 277--320 (1999) --- [in Russian].

\end{thebibliography}

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%
%       С помощью bib-файла создается bbl-файл-оригинал, который
%       помещается в каталоге c:\EmTeX\Temp (для компьютера в
%       институте ИЯИ).
%
%       Можно вместо bbl-файла-оригинала использовать другой
%       отредактированный bbl-файл, который следует поместить
%       в каталог c:\EmTeX\Temp.
%
%       формат ссылки: <Фамилия автора, год выпуска, CODEN журнала>.
%
%       CODEN:
%               American Journal of Physics             = AJPIA
%		ANNALS PHYS (NEW YORK)      		= APNYA
%               Europhysics Letters                     = EULEE
%		Journal of Physics A - General 		= JPAGB
%               Journal of Physics: Condensed Matter    = JCOME
%               Journal de Physique. I (France)         = JPGCE
%		Inverse Problems			= INPEE
%		Modern Physics Letters 			= MPLAE
%               Physics Letters                         = PHLTA
%               Physics Reports                         = PRPLC
%               Physical Review                         = PHRVA
%               PHYS REV LETT                           = PRLTA
%               Reviews of Modern Physics               = RMPHA
%               YADERNAYA FIZ                           = YAFIA
%
%       http://www.slac.stanford.edu/spires/coden/
%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

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Content-Type: text/plain; name="h-physrev4.bst"
Content-Transfer-Encoding: 7bit
Content-Disposition: attachment; filename="h-physrev4.bst"

%%h-physrev4.bst

%%Modified by jonivar skullerud

%%(1) eprint numbers in square brackets for published articles

%%(2) for unpublished articles (==missing journal), only the eprint number is given 

%%(3) no comma before and in lists of names (author lists)

%%h-physrev3.bst

%%Modified to avoid extra comma at end of citations

%%h-physrev2.bst

%%Jonathan Flynn's h-physrev.bst modified to allow citation information

%%for SPIRES processing by Heath O'Connell following suggestions by

%%Jacques Distler.



ENTRY

{ address

eprint

author

booktitle

chapter

collaboration

SLACcitation

edition

editor

howpublished

institution

journal

key

month

note

number

organization

pages

publisher

school

series

title

type

volume

year

}

{}

{ label }

INTEGERS { output.state before.all mid.sentence after.sentence after.block }

FUNCTION {init.state.consts}

{ #0 'before.all :=

#1 'mid.sentence :=

#2 'after.sentence :=

#3 'after.block :=

}

STRINGS { s t }

FUNCTION {output.nonnull}

{ 's :=

output.state mid.sentence =

{ ", " * write$ }

{ output.state after.block =

{ "," * write$

newline$

"\newblock " write$

}

{ output.state before.all =

'write$

{ add.period$ " " * write$ }

if$

}

if$

mid.sentence 'output.state :=

}

if$

s

}

FUNCTION {output}

{ duplicate$ empty$

'pop$

'output.nonnull

if$

}

FUNCTION {output.check}

{ 't :=

duplicate$ empty$

{ pop$ "empty " t * " in " * cite$ * warning$ }

'output.nonnull

if$

}

FUNCTION {output.bibitem}

{ newline$

"\bibitem{" write$

cite$ write$

"}" write$

newline$

""

before.all 'output.state :=

}

FUNCTION {fin.entry}

{ add.period$

write$

% modified to add SLACcitation field if present

SLACcitation empty$

  'skip$

  { newline$ SLACcitation write$ }

  if$

% end of modification

newline$

}

FUNCTION {new.block}

{ output.state before.all =

'skip$

{ after.block 'output.state := }

if$

}

FUNCTION {new.sentence}

{ skip$

}

FUNCTION {not}

{   { #0 }

{ #1 }

if$

}

FUNCTION {and}

{   'skip$

{ pop$ #0 }

if$

}

FUNCTION {or}

{   { pop$ #1 }

'skip$

if$

}

FUNCTION {new.block.checka}

{ empty$

'skip$

'new.block

if$

}

FUNCTION {new.block.checkb}

{ empty$

swap$ empty$

and

'skip$

'new.block

if$

}

FUNCTION {new.sentence.checka}

{ empty$

'skip$

'new.sentence

if$

}

FUNCTION {new.sentence.checkb}

{ empty$

swap$ empty$

and

'skip$

'new.sentence

if$

}

FUNCTION {field.or.null}

{ duplicate$ empty$

{ pop$ "" }

'skip$

if$

}

FUNCTION {emphasize}

{ duplicate$ empty$

{ pop$ "" }

{ "{\em " swap$ * "}" * }

if$

}

FUNCTION {embolden}

{ duplicate$ empty$

{ pop$ "" }

{ "{\bf " swap$ * "}" * }

if$

}

FUNCTION {paren}

{ duplicate$ empty$

{ pop$ "" }

{ "(" swap$ * ")" * }

if$

}

FUNCTION {sparen}

{ duplicate$ empty$

{ pop$ "" }

{ "[" swap$ * "]" * }

if$

}

INTEGERS { nameptr namesleft numnames }

INTEGERS { etal }

FUNCTION {format.names}

{ 's :=

#1 'nameptr :=

s num.names$ 'numnames :=

numnames #5 >

s numnames "{ll}" format.name$ "others" = numnames #1 > and

or 'etal :=

etal

{ #1 #1 + 'namesleft := }

{ numnames 'namesleft := }

if$

{ namesleft #0 > }

{ s nameptr "{f.~}{vv~}{ll}{, jj}" format.name$ 't :=

nameptr #1 >

{ namesleft #1 >

{ ", " * t * }

{

% jis: we do not want comma before and in any case.  uncomment if you do want it

% nameptr #2 >

%{ "," * }

%'skip$

%if$

t "others" =

etal or

{ " {\em et~al.}" * }

{ " and " * t * }

if$

}

if$

}

't

if$

nameptr #1 + 'nameptr :=

namesleft #1 - 'namesleft :=

}

while$

}

FUNCTION {format.authors}

{ author empty$

{ "" }

{ author format.names }

if$

}

FUNCTION {format.editors}

{ editor empty$

{ "" }

{ editor format.names

editor num.names$ #1 >

{ ", editors" * }

{ ", editor" * }

if$

}

if$

}

FUNCTION {format.edited}

{ editor empty$

{ "" }

{ "edited by " editor format.names * }

if$

}

FUNCTION {format.title}

{ title empty$

{ "" }

{ title "t" change.case$ }

if$

}

FUNCTION {n.dashify}

{ 't :=

""

{ t empty$ not }

{ t #1 #1 substring$ "-" =

{ t #1 #2 substring$ "--" = not

{ "--" *

t #2 global.max$ substring$ 't :=

}

{   { t #1 #1 substring$ "-" = }

{ "-" *

t #2 global.max$ substring$ 't :=

}

while$

}

if$

}

{ t #1 #1 substring$ *

t #2 global.max$ substring$ 't :=

}

if$

}

while$

}

FUNCTION {first.page}

{ 't :=

""

{  t empty$ not t #1 #1 substring$ "-" = not and }

{ t #1 #1 substring$ *

t #2 global.max$ substring$ 't :=

}

while$

}

FUNCTION {format.date}

{ year empty$

{ "" }

'year

if$

}

%FUNCTION {format.SLACcitation}

%{ SLACcitation empty$

%  {""}

%  { SLACcitation }

%  if$

%}

FUNCTION {format.btitle}

{ title emphasize

}

FUNCTION {tie.or.space.connect}

{ duplicate$ text.length$ #3 <

{ "~" }

{ " " }

if$

swap$ * *

}

FUNCTION {either.or.check}

{ empty$

'pop$

{ "can't use both " swap$ * " fields in " * cite$ * warning$ }

if$

}

FUNCTION {format.bvolume}

{ volume empty$

{ "" }

{ series empty$

'skip$

{ ", " series * }

if$

" Vol." volume tie.or.space.connect *

"volume and number" number either.or.check

}

if$

}

FUNCTION {format.number.series}

{ volume empty$

{ number empty$

{ series field.or.null }

{  series empty$

{ "there's a number but no series in " cite$ * warning$ }

{ ", " series * }

if$

" No. " number tie.or.space.connect *

}

if$

}

{ "" }

if$

}

FUNCTION {format.edition}

{ edition empty$

{ "" }

{ output.state mid.sentence =

{ ", " edition "l" change.case$ *  }

{ ", " edition "t" change.case$ *  }

if$

" ed." *

}

if$

}

INTEGERS { multiresult }

FUNCTION {multi.page.check}

{ 't :=

#0 'multiresult :=

{ multiresult not

t empty$ not

and

}

{ t #1 #1 substring$

duplicate$ "-" =

swap$ duplicate$ "," =

swap$ "+" =

or or

{ #1 'multiresult := }

{ t #2 global.max$ substring$ 't := }

if$

}

while$

multiresult

}

FUNCTION {format.pages}

{ pages empty$

{ "" }

{ pages multi.page.check

{ "pp." pages n.dashify tie.or.space.connect }

{ "p." pages tie.or.space.connect }

if$

}

if$

}

FUNCTION {format.pages.a}

{ pages empty$

{ "" }

{ "p." pages first.page tie.or.space.connect }

if$

}

FUNCTION {format.vol.num.pages}

{ volume field.or.null embolden

" " swap$ * *

pages empty$

'skip$

{ duplicate$ empty$

{ pop$ format.pages.a }

{ ", " * pages first.page * }

if$

}

if$

}

FUNCTION {format.chapter.pages}

{ chapter empty$

'format.pages

{ type empty$

{ "chap." }

{ type "l" change.case$ }

if$

chapter tie.or.space.connect

pages empty$

'skip$

{ ", " * format.pages * }

if$

}

if$

}

FUNCTION {format.pub.addr.date}

{ publisher empty$

{ "" "empty publisher in " cite$ * warning$ }

{ publisher

address empty$

'skip$

{ ", " * address * }

if$

}

if$

year empty$

{ "empty year in " cite$ * warning$ }

{ ", " * year * }

if$

paren " " swap$ *

}

FUNCTION {format.book.entry}

{ format.btitle

format.bvolume *

format.number.series *

format.edition *

format.pub.addr.date *

}

FUNCTION {format.inbook.entry}

{ format.book.entry

", " *

format.chapter.pages *

}

FUNCTION {format.in.ed.booktitle}

{ booktitle empty$

{ "" }

{ editor empty$

{ "in " booktitle emphasize * }

{ "in " booktitle emphasize * ", " * format.edited * }

if$

}

if$

}

FUNCTION {empty.misc.check}

{ author empty$ title empty$ howpublished empty$

month empty$ year empty$ note empty$

and and and and and

{ "all relevant fields are empty in " cite$ * warning$ }

'skip$

if$

}

FUNCTION {format.thesis.type}

{ type empty$

'skip$

{ pop$

type "t" change.case$

}

if$

}

FUNCTION {format.inst.tr.num.date}

{ institution empty$

{ "" "empty institution in " cite$ * warning$ }

{ institution }

if$

" Report No." *

number empty$

{ "" }

{ number tie.or.space.connect }

if$

year empty$

{ "empty year in " cite$ * warning$ }

{ ", " * year * " (unpublished)" * }

if$

}

FUNCTION {format.article.crossref}

{ key empty$

{ journal empty$

{ "need key or journal for " cite$ * " to crossref " * crossref *

warning$

""

}

{ "In " journal * }

if$

}

{ "In " key * }

if$

" \cite{" * crossref * "}" *

}

FUNCTION {format.crossref.editor}

{ editor #1 "{vv~}{ll}" format.name$

editor num.names$ duplicate$

#2 >

{ pop$ " {\em et~al.}" * }

{ #2 <

'skip$

{ editor #2 "{ff }{vv }{ll}{ jj}" format.name$ "others" =

{ " {\em et~al.}" * }

{ " and " * editor #2 "{vv~}{ll}" format.name$ * }

if$

}

if$

}

if$

}

FUNCTION {format.book.crossref}

{ volume empty$

{ "empty volume in " cite$ * "'s crossref of " * crossref * warning$

"In "

}

{ "Volume" volume tie.or.space.connect

" of " *

}

if$

editor empty$

editor field.or.null author field.or.null =

or

{ key empty$

{ series empty$

{ "need editor, key, or series for " cite$ * " to crossref " *

crossref * warning$

"" *

}

{ "{\em " * series * "\/}" * }

if$

}

{ key * }

if$

}

{ format.crossref.editor * }

if$

" \cite{" * crossref * "}" *

}

FUNCTION {format.incoll.inproc.crossref}

{ editor empty$

editor field.or.null author field.or.null =

or

{ key empty$

{ booktitle empty$

{ "need editor, key, or booktitle for " cite$ * " to crossref " *

crossref * warning$

""

}

{ "In {\em " booktitle * "\/}" * }

if$

}

{ "In " key * }

if$

}

{ "In " format.crossref.editor * }

if$

" \cite{" * crossref * "}" *

}

FUNCTION {article}

{ output.bibitem

collaboration output

format.authors "author" output.check

new.block

crossref missing$

{ journal missing$

'skip$

{ journal field.or.null

format.vol.num.pages 

format.date empty$

'skip$

{ duplicate$ empty$

{ pop$ format.date paren }

{ " " * format.date paren * }

if$

}

if$

output

}

if$

}

{ format.article.crossref output.nonnull

format.pages output

}

if$

journal missing$

{ eprint missing$

% put in the year at least...

{ format.date paren output }

{ eprint output }

if$

}

{ eprint sparen output }

if$

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {book}

{ output.bibitem

collaboration output

author empty$

{ format.editors "author and editor" output.check }

{ format.authors output.nonnull

crossref missing$

{ "author and editor" editor either.or.check }

'skip$

if$

}

if$

new.block

crossref missing$

{ format.book.entry output }

{ new.block

format.book.crossref output.nonnull

}

if$    

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {booklet}

{ output.bibitem

collaboration output

format.authors output

new.block

format.title "title" output.check

howpublished address new.block.checkb

howpublished output

address output

format.date output

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {inbook}

{ output.bibitem

collaboration output

author empty$

{ format.editors "author and editor" output.check }

{ format.authors output.nonnull

crossref missing$

{ "author and editor" editor either.or.check }

'skip$

if$

}

if$

new.block

crossref missing$

{ format.inbook.entry output }

{ format.chapter.pages "chapter and pages" output.check

new.block

format.book.crossref output.nonnull

}

if$

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {incollection}

{ output.bibitem

collaboration output

format.authors "author" output.check

new.block

format.title "title" output.check

new.block

crossref missing$

{ format.in.ed.booktitle "booktitle" output.check

format.bvolume output

format.number.series output

format.chapter.pages output

new.sentence

publisher "publisher" output.check

address output

format.edition output

format.date "year" output.check

}

{ format.incoll.inproc.crossref output.nonnull

format.chapter.pages output

}

if$

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {inproceedings}

{ output.bibitem

collaboration output

format.authors "author" output.check

new.block

format.title "title" output.check

new.block

crossref missing$

{ format.in.ed.booktitle "booktitle" output.check

format.bvolume output

format.number.series output

format.pages output

address empty$

{ organization publisher new.sentence.checkb

organization output

publisher output

format.date "year" output.check

}

{ address output.nonnull

format.date "year" output.check

new.sentence

organization output

publisher output

}

if$

}

{ format.incoll.inproc.crossref output.nonnull

format.pages output

}

if$

eprint sparen output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {conference} { inproceedings }

FUNCTION {manual}

{ output.bibitem

collaboration output

author empty$

{ organization empty$

'skip$

{ organization output.nonnull

address output

}

if$

}

{ format.authors output.nonnull }

if$

new.block

format.btitle "title" output.check

author empty$

{ organization empty$

{ address new.block.checka

address output

}

'skip$

if$

}

{ organization address new.block.checkb

organization output

address output

}

if$

format.edition output

format.date output

eprint output

new.block

note output

fin.entry

}

FUNCTION {mastersthesis}

{ output.bibitem

format.authors "author" output.check

new.block

format.title "title" output.check

new.block

"Master's thesis" format.thesis.type output.nonnull

school "school" output.check

address output

format.date "year" output.check

eprint output

new.block

note output

fin.entry

}

FUNCTION {misc}

{ output.bibitem

collaboration output

format.authors output

title howpublished new.block.checkb

format.title output

howpublished new.block.checka

howpublished output

format.date output

eprint output

new.block

note output

fin.entry

empty.misc.check

}

FUNCTION {phdthesis}

{ output.bibitem

format.authors "author" output.check

new.block

format.btitle "title" output.check

new.block

"PhD thesis" format.thesis.type output.nonnull

school "school" output.check

address output

format.date "year" output.check

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {proceedings}

{ output.bibitem

collaboration output

editor empty$

{ organization output }

{ format.editors output.nonnull }

if$

new.block

format.btitle "title" output.check

format.bvolume output

format.number.series output

address empty$

{ editor empty$

{ publisher new.sentence.checka }

{ organization publisher new.sentence.checkb

organization output

}

if$

publisher output

format.date "year" output.check

}

{ address output.nonnull

format.date "year" output.check

new.sentence

editor empty$

'skip$

{ organization output }

if$

publisher output

}

if$

eprint output

new.block

note output

%format.SLACcitation output

fin.entry

}

FUNCTION {techreport}

{ output.bibitem

collaboration output

format.authors "author" output.check

new.block

format.inst.tr.num.date output.nonnull

eprint output

new.block

note output

fin.entry

}

FUNCTION {unpublished}

{ output.bibitem

collaboration output

format.authors "author" output.check

new.block

format.title "title" output.check

new.block

note "note" output.check

format.date output

%format.SLACcitation output

fin.entry

}

FUNCTION {default.type} { misc }

MACRO {jan} {"Jan."}

MACRO {feb} {"Feb."}

MACRO {mar} {"Mar."}

MACRO {apr} {"Apr."}

MACRO {may} {"May"}

MACRO {jun} {"June"}

MACRO {jul} {"July"}

MACRO {aug} {"Aug."}

MACRO {sep} {"Sept."}

MACRO {oct} {"Oct."}

MACRO {nov} {"Nov."}

MACRO {dec} {"Dec."}

MACRO {acmcs} {"ACM Comput. Surv."}

MACRO {acta} {"Acta Inf."}

MACRO {cacm} {"Commun. ACM"}

MACRO {ibmjrd} {"IBM J. Res. Dev."}

MACRO {ibmsj} {"IBM Syst.~J."}

MACRO {ieeese} {"IEEE Trans. Softw. Eng."}

MACRO {ieeetc} {"IEEE Trans. Comput."}

MACRO {ieeetcad}

{"IEEE Trans. Comput.-Aided Design Integrated Circuits"}

MACRO {ipl} {"Inf. Process. Lett."}

MACRO {jacm} {"J.~ACM"}

MACRO {jcss} {"J.~Comput. Syst. Sci."}

MACRO {scp} {"Sci. Comput. Programming"}

MACRO {sicomp} {"SIAM J. Comput."}

MACRO {tocs} {"ACM Trans. Comput. Syst."}

MACRO {tods} {"ACM Trans. Database Syst."}

MACRO {tog} {"ACM Trans. Gr."}

MACRO {toms} {"ACM Trans. Math. Softw."}

MACRO {toois} {"ACM Trans. Office Inf. Syst."}

MACRO {toplas} {"ACM Trans. Prog. Lang. Syst."}

MACRO {tcs} {"Theoretical Comput. Sci."}

MACRO {advp} {"Adv. Phys."}

MACRO {ajp} {"Am. J. Phys."}

MACRO {ao} {"Appl. Opt."}

MACRO {apj} {"Astrophys. J."}

MACRO {apl} {"Appl. Phys. Lett."}

MACRO {arnps} {"Ann. Rev. Nucl. Sci."}

MACRO {arns} {"Ann. Rev. Nucl. Part. Sci."}

MACRO {baps} {"Bull. Am. Phys. Soc."}

MACRO {cpc} {"Computer Phys. Comm."}

MACRO {cppcf} {"Comments Plasma Phys. Controlled Fusion"}

MACRO {fed} {"Fusion Eng. Design"}

MACRO {ft} {"Fusion Tech."}

MACRO {ieeens} {"IEEE Trans. Nucl. Sci."}

MACRO {ieeeps} {"IEEE Trans. Plasma Sci."}

MACRO {ijimw} {"Int. J. Infrared Millimeter Waves"}

MACRO {ip} {"Infrared Phys."}

MACRO {jap} {"J. Appl. Phys."}

MACRO {jcp} {"J. Comput. Phys."}

MACRO {jetp} {"Sov. Phys.-JETP"}

MACRO {jfe} {"J. Fusion Energy"}

MACRO {jfm} {"J. Fluid Mech."}

MACRO {jgr} {"J. Geophys. Res."}

MACRO {jmp} {"J. Math. Phys."}

MACRO {jne} {"J. Nucl. Energy"}

MACRO {jnm} {"J. Nucl. Mater."}

MACRO {josa} {"J. Opt. Soc. Am."}

MACRO {jpg} {"J. Phys.~G: Nucl. and Part. Phys."}

MACRO {jphys} {"J. Phys"}

MACRO {jpp} {"J. Plasma Phys."}

MACRO {jpsj} {"J. Phys. Soc. Jpn"}

MACRO {jvst} {"J. Vac. Sci. Technol."}

MACRO {modphyslettA} {"Mod. Phys. Lett. A"}

MACRO {nedf} {"Nucl. Eng. Design/Fusion"}

MACRO {nf} {"Nucl. Fusion"}

MACRO {nim} {"Nucl. Instrum. Methods"}

MACRO {np} {"Nucl. Phys."}

MACRO {npb} {"Nucl. Phys.~B"}

MACRO {npbps} {"Nucl. Phys. B (Proc. Suppl.)"}

MACRO {nt/f} {"Nucl. Tech./Fusion"}

MACRO {pf} {"Phys. Fluids"}

MACRO {pl} {"Phys. Lett."}

MACRO {plb} {"Phys. Lett.~B"}

MACRO {pnas} {"Proc. Nat. Acad. Sci. USA"}

MACRO {pp} {"Plasma Phys."}

MACRO {physrep} {"Phys. Rep."}

MACRO {physrev} {"Phys. Rev."}

MACRO {pr} {"Phys. Rev."}

MACRO {prd} {"Phys. Rev.~D"}

MACRO {prl} {"Phys. Rev. Lett."}

MACRO {procroysoc} {"Proc. Roy. Soc"}

MACRO {ps} {"Physica Scripta"}

MACRO {rmp} {"Rev. Mod. Phys."}

MACRO {rsi} {"Rev. Sci. Instrum."}

MACRO {sjnp} {"Sov. J. Nucl. Phys."}

MACRO {sjpp} {"Sov. J. Plasma Phys."}

MACRO {spd} {"Sov. Phys.-Dokl."}

MACRO {sptp} {"Sov. Phys.-Tech. Phys."}

MACRO {spu} {"Sov. Phys.-Usp."}

MACRO {zp} {"Z. Phys."}

MACRO {zpc} {"Z. Phys.~C"}

READ

STRINGS { longest.label }

INTEGERS { number.label longest.label.width }

FUNCTION {initialize.longest.label}

{ "" 'longest.label :=

#1 'number.label :=

#0 'longest.label.width :=

}

FUNCTION {longest.label.pass}

{ number.label int.to.str$ 'label :=

number.label #1 + 'number.label :=

label width$ longest.label.width >

{ label 'longest.label :=

label width$ 'longest.label.width :=

}

'skip$

if$

}

EXECUTE {initialize.longest.label}

ITERATE {longest.label.pass}

FUNCTION {begin.bib}

{ preamble$ empty$

'skip$

{ preamble$ write$ newline$ }

if$

"\begin{thebibliography}{"  longest.label  * "}" * write$ newline$

}

EXECUTE {begin.bib}

EXECUTE {init.state.consts}

ITERATE {call.type$}

FUNCTION {end.bib}

{ newline$

"\end{thebibliography}" write$ newline$

}

EXECUTE {end.bib}




--Boundary_(ID_uHb/yFROlkmrPJ6y0wgA2A)--


---------------0609080526611
Content-Type: application/x-tex; name="Rnucl_En.tex"
Content-Transfer-Encoding: 7bit
Content-Disposition: inline; filename="Rnucl_En.tex"

%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%%
%%      Sergei Petrovich Maydanyuk
%%      e-mail: maidan@kinr.kiev.ua, Sergei_Maydanyuk@yahoo.com
%%
%%      Version 2 epsilon of Standard LaTeX
%%      (Version 4.0 of REVTeX, August 2001 - не используется)
%%
%%      Безотражательные потенциалы, SUSY QM (статья)
%%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%

\documentclass[
a4paper,%
12pt%
% draft%
]{article}

\usepackage[dvips]{graphicx}
% \usepackage{showkeys}

% \renewcommand{\abstractname}{}
\renewcommand{\figurename}{Fig.}
% \renewcommand{\refname}{Литература:}
% \renewcommand{\contentsname}{Оглавление}

\textwidth     = 150mm
% \textwidth     = 170mm
\textheight    = 240mm
\oddsidemargin =   5mm
\topmargin     = -10mm

% \textwidth     = 170mm
% \textheight    = 240mm
% \oddsidemargin =   -15mm
% \topmargin     = -10mm
%---------------------------------------------------------------------------

%---------------------------------------------------------------------------
\title{New exactly solvable reflectionless potentials of Gamov's type}

\author{Sergei~P.~Maydanyuk
\thanks{E-mail: maidan@kinr.kiev.ua} \\
\small\emph{Institute for Nuclear Research,
National Academy of Sciences of Ukraine,} \\
\small\emph{prosp. Nauki, 47, Kiev-28, 03680, Ukraine}}

\date{\today}

\begin{document}
\begin{sloppypar}

\maketitle

\begin{abstract}
In paper SUSY-hierarchies of one-dimensional potentials with continuous
energy spectra are studied.
Use of such hierarchies for analysis of reflectionless potentials is
substantiated from the physical point of view.
%
An interdependence (based on Darboux transformations) between spectral
characteristics of potentials-partners is determined, an uniqueness
of its solution in result of use of boundary conditions is shown.
%
A rule of construction of new reflectionless potentials on the basis
of known one is corrected, its proof is proposed.
%
At first time a general solution for a superpotential $W_{n+m}(x)$
with an arbitrary number $n+m$ in the studied hierarchy on the basis
of only one known partial solution for the superpotential $W_{n}(x)$
with the selected number $n$ is found.

A general solution of a hierarchy of inverse power (reflectionless)
potentials is obtained.
Such a hierarchy can be interesting as an example for solution of a
known problem of search of general solutions of the hierarchies of
different types (both in standard and parasupersymmetric quantum mechanics).

A consequent statement and analysis of \emph{exactly solvable
reflectionless potentials of Gamov's type}, which at their shapes look
qualitatively like scattering potentials in two-particle description
of collisions between particles and nuclei or decay potentials in
two-particle description of decay of compound spherical nuclear systems,
are presented.
\end{abstract}

{\bf PACS numbers:}
11.30.Pb        % Supersymmetry
03.65.-w,       % Quantum mechanics
12.60.Jv        % Supersymmetric models
03.65.Xp,       % Tunneling, traversal time, quantum Zeno dynamics
03.65.Fd,       % Algebraic methods
% 03.65.Db,       % Functional analytical methods

{\bf Keywords:}
supersymmetric quantum mechanics,
exactly solvable model,
reflectionless potentials,
inverse power potentials,
potentials of Gamov's type,
SUSY-hierarchy
% ***************************************************************************
% \newpage
% \tableofcontents
% ***************************************************************************



% ***************************************************************************
%                               Introduction
% ***************************************************************************
% \newpage
\section{Introduction
\label{sec.1}}

A widely known approach for analysis of properties of quantum systems
and processes with their participation in nuclear physics of low and
intermediate energies, in atomic and particle physics is based on
study of characteristics of potentials, described these systems.
%
Here, such an unusual phenomenon as \emph{resonant tunneling}, which
is shown in maximal values (close to one) of a penetrability
coefficient of the potentials (and barriers concerned with them) at
selected energy levels, has been caused a sufficient interest.
%
This phenomenon allows to explain an existence of the resonant values
of cross-sections of nuclear collisions, determines the resonant levels
in the energy spectra for decays of the nuclei (where the decay
probability is maximal), allows to predict half-value periods of the
nuclear decays, leads to explanation of a number of other important
effects.
Because of this, methods of description of the resonant effects are
developed intensively and are important.

A \emph{reflectionless penetration} or an \emph{absolute transparence}
of the potentials (and the barriers concerned with them) of the quantum
systems \cite{Zakhariev.1993.PHLTA,Zakhariev.1994.PEPAN},
differed from the resonant
tunneling by that it exists in the whole energy spectrum (or its large
part), where a reflection coefficient is not only minimal but equals to
zero, is more uncommon phenomenon.
This effect is studied less sufficiently and looks more unusual from a
point of view of common sense.

A lot of methods are developed for study of these and some other unusual
quantum effects (for example, \emph{reinforcement of the barrier
penetrability and breaking of tunneling symmetry in opposite directions
during the penetration of multiple particles, absolute reflection at the
above-barrier energies}). Here, we note methods of direct and inverse
problems of quantum mechanics, which are used the most widely. One note
both monographs \cite{Chadan.1977} and excellent reviews
\cite{Zakhariev.1994.PEPAN,Zakhariev.1999.PEPAN}, where both the methods
for detailed study of the properties of the reflectionless one- and
multichannel quantum systems (mainly, in the discrete energy spectra)
and simple approaches for a qualitative analysis and a clear
understanding of them are proposed.

Mainly, the methods of calculations of the spectral characteristics
(wave functions, energy spectra) in the approaches pointed out above
are approximated, while in extremely rare cases one can find types of
the potentials, where exact analytical solutions exist. These potentials,
named as \emph{exactly solvable potentials}, have caused a large
interest because of knowledge of the exact analytical form of the
spectral characteristics gives a possibility to simplify maximally
the problem of analysis of the properties of the quantum systems and,
therefore, to understand them deeper. Therefore, a lot of papers are
devoted to search of new types of the exactly solvable potentials.
However, a number of such potentials, opened by the methods of the
direct problems, are extremely small, and the found potentials are 
still far for an acceptable description of the real physical processes.
%
The methods of the inverse problem sufficiently expand possibilities 
to resolve this problem (in a comparison on the methods of the direct 
approach), giving enough large variety of the own exactly solvable 
models, however for construction of the exact analytical forms of 
the potentials it needs often to know full sets of the wave functions 
and the levels in the energy spectra, and this account turned out 
an enough difficult process (and can be considered as an approximated
calculating method with extremely high accuracy).

It turned out, that methods of supersymmetric quantum mechanics (SUSY QM),
developed in last two and a half decades, are sufficiently more effective 
and enough simple in solution of these tasks, than the methods of direct 
and inverse problems. With their use one can obtain new exactly solvable
potentials with their spectral characteristics.
%
Here, I should like to note a fine review \cite{Cooper.1995.PRPLC}, to
point out methods of Non-linear (Polynomial, $N$-fold ...)
supersymmetric quantum mechanics
\cite{Andrianov.2003.NuclPhys,Andrianov.2004.JPAGB}) developed
intensively the last decade and given own original new solutions for
the exactly solvable potentials, methods of the \emph{shape invariant
potentials} with different types of parameters transformations (for
example, see \cite{Gendenshtein.1983.JETPL,Dutt.1986.PHLTA,
Cooper.1987.PHRVA,Dutt.1988.AJPIA,Khare.1988.JPAGB,Khare.1993.JPAGB,
Barclay.1993.PHRVA,Balantekin.1997.PHRVA}), methods of description of
the \emph{self-similar potentials} studied by \emph{Shabat}
\cite{Shabat.1992.INPEE} and \emph{Spiridonov}
\cite{Spiridonov.1992.PRLTA} in details and concerned with $q$-symmetry,
methods of description of other types of the deformations of the
potentials and symmetries (for example, see
\cite{Gomez-Ullate.quant-ph/0308062}).
Also one can note a number of papers, connecting the methods of 
supersymmetry and the methods of inverse problem
\cite{Zakhariev.1994.PEPAN,Zakhariev.1999.PEPAN}
(with proposed literature list here).


As a separate subclass of the exactly solvable potentials, the methods
of SUSY QM allow to choose a set of the reflectionless potentials.
However, it failed to find the application of most of the found
exactly solvable potentials for description of the real physical
systems and processes.

It turned out, that in result of study of construction rules of
SUSY-hierarchies of the potentials with taking into account of their
energy spectra (both discrete and continuous ones) one can find the
hierarchies which have own exactly solvable general solutions, and
this gives new types of the reflectionless potentials which can be
interesting from the physical point of view.
%
In this paper we present a consequent receiving and analysis of the
reflectionless potentials opened in \cite{Maydanyuk.2005.APNYA}, which
in their consideration inside a spatial semi-axis have one hole and
one barrier, after which they fall down to zero monotonously in the
spatially asymptotic limit. Such potentials at their shape look
like potentials of scattering in two-particle description of
collisions between particles and nuclei or decay potentials in
two-particle description of decay of compound spherical nuclear
systems. Because of this, such potentials are named as \emph{the
potentials of Gamov's type}.
A large attention in paper is given to search of general solutions of
the (reflectionless) SUSY-hierarchies of different types.
% ***************************************************************************



% ***************************************************************************
\section{SUSY-interdependence between spectral characteristics of
potentials-partners with continuous energy spectra
\label{sec.2}}

\subsection{Darboux transformations 
\label{sec.2.1}}

In the beginning let's consider a formalism of \emph{Darboux
transformations} used widely in supersymmetric quantum mechanics
(SUSY QM) \cite{Cooper.1995.PRPLC} (see p.~275--276).
%
Let's consider a one-dimensional motion of a particle with mass $m$
inside a potential field $V(x)$. We introduce operators $A_{1}$ and
$A_{1}^{+}$ of the following form:
%
\begin{equation}
\begin{array}{ll}
  A_{1} =
  \displaystyle\frac{\hbar}{\sqrt{2m}}
  \displaystyle\frac{d}{dx}
  + W_{1}(x), &
  A_{1}^{+} =
  -\displaystyle\frac{\hbar}{\sqrt{2m}}
  \displaystyle\frac{d}{dx}
  + W_{1}(x),
\end{array}
\label{eq.2.1.1}
\end{equation}
%
where $W_{1}(x)$ is the function, defined on the whole spatial region
with axis $x$. We assume that this function is continuous inside the
whole region of its definition with the exception of some possible
points of discontinuity.

%
On the basis of the operators $A_{1}$ and $A_{1}^{+}$ we construct
Hamiltonians of the motion of the particle by two different ways
(we find the Hamiltonians of Schrodinger type only):
%
\begin{equation}
\begin{array}{l}
  H_{1} = A_{1}^{+} A_{1} + C_{1} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{1}(x), \\
  H_{2} = A_{1} A_{1}^{+} + C_{1} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{2}(x).
\end{array}
\label{eq.2.1.2}
\end{equation}
%
In each case the Hamiltonian (\ref{eq.2.1.2}) is expressed through

own potential $V_{1}(x)$ or $V_{2}(x)$:
%
\begin{equation}
\begin{array}{ll}
  V_{1}(x) =
  W_{1}^{2}(x) - \displaystyle\frac{\hbar}{\sqrt{2m}}
  \displaystyle\frac{d W_{1}(x)}{dx} + C_{1}, &
  V_{2}(x) =
  W_{1}^{2}(x) + \displaystyle\frac{\hbar}{\sqrt{2m}}
  \displaystyle\frac{d W_{1}(x)}{dx} + C_{1}.
\end{array}
\label{eq.2.1.3}
\end{equation}
%
We see that two potentials are expressed through one common function
$W_{1}(x)$. One can write:
%
\begin{equation}
  V_{2} (x) = V_{1}(x) +
    2\displaystyle\frac{\hbar}{\sqrt{2m}}
    \displaystyle\frac{d W_{1}(x)}{dx}.
\label{eq.2.1.4}
\end{equation}

Construction of the potentials $V_{1}$ and $V_{2}$ of two quantum
systems on the basis of one common function $W_{1}(x)$ establishes
interdependence between the spectral characteristics (wave functions,
energy spectra) of these systems. We shall consider this
interdependence as the interdependence, defined by Darboux
transformations.
%
In development of SUSY QM theory the function $W_{1}(x)$ is named as
\emph{superpotential}, while the potentials $V_{1}(x)$ and $V_{2}(x)$
are named as \emph{supersymmetric potentials-partners} (for example,
see p.~275--276 in~\cite{Cooper.1995.PRPLC}).

Note, that one constant $C_{1}$ is introduced in the definitions
(\ref{eq.2.1.2}) of the Hamiltonians of two quantum systems.
If to use $C_{1} = E^{(1)}_{0}$ (here, $E^{(1)}_{0}$ is the lowest
level of the energy spectrum of the first Hamiltonian $H_{1}$), then
we obtain the most widely used construction of two Hamiltonians
$H_{1}$ and $H_{2}$ on the basis of the operators $A_{1}$ and
$A_{1}^{+}$ (for example, see p.~287--289 in \cite{Cooper.1995.PRPLC}).
%
If to use $C_{1}=0$, then we obtain the construction of the
Hamiltonians of these two systems on the basis of the operators
$A_{1}$ and $A_{1}^{+}$ as in \cite{Maydanyuk.2005.APNYA} (see
p.~443, sec.~2).
At $E^{(1)}_{0} = 0$ both approaches of construction of two
Hamiltonians $H_{1}$ and $H_{2}$ are coincided:
%
\begin{equation}
\begin{array}{l}
  H_{1} = A_{1}^{+} A_{1} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{1}(x), \\
  H_{2} = A_{1} A_{1}^{+} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{2}(x).
\end{array}
\label{eq.2.1.5}
\end{equation}
% ***************************************************************************


% ***************************************************************************
\subsection{Varieties of the SUSY-hierarchies
\label{sec.2.2}}

Let's assume that there are new operators $A_{2}$ and $A_{2}^{+}$,
on the basis of which the Hamiltonian $H_{2}$ of the second system 
can be written in the form:
%
\begin{equation}
  H_{2} = A_{2}^{+} A_{2} + C_{2} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{2}(x),
\label{eq.2.2.1}
\end{equation}
%
where a new constant $C_{2}$ is introduced.
Then on the basis of Darboux transformations one can define
SUSY-partner to the Hamiltonian $H_{2}$ --- the Hamiltonian $H_{3}$
of the third system:
%
\begin{equation}
  H_{3} = A_{2} A_{2}^{+} + C_{2} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{3}(x).
\label{eq.2.2.2}
\end{equation}
%
By such a way one can define consecutively a new Hamiltonian $H_{n+1}$
(and a new potential $V_{n+1}$ concerned with it) with a next number
$n+1$ on the basis of the known Hamiltonian $H_{n}$ (and the potential
$V_{n}$) with the previous number $n$. Here, the following expressions
are fulfilled:
%
\begin{equation}
\begin{array}{l}
  H_{n} = A_{n}^{+} A_{n} + C_{n} =
  -\displaystyle\frac{\hbar^{2}}{2m}
  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{n}(x), \\
  H_{n+1} = A_{n} A_{n}^{+} + C_{n} =
  -\displaystyle\frac{\hbar^{2}}{2m}

  \displaystyle\frac{d^{2}}{dx^{2}}
  + V_{n+1}(x).
\end{array}
\label{eq.2.2.3}
\end{equation}

A sequence of such Hamiltonians (and a sequence the potentials of these
Hamiltonians) forms one SUSY-hierarchy.
%
If to use $C_{n}=E_{0}^{(n)}$, then we obtain the most widely used
(standard) definition of SUSY-hierarchy (for example, see p.~287--289
in~\cite{Cooper.1995.PRPLC};
here, methods of calculation of the energy spectra and wave functions
for each potential of one hierarchy, the superpotentials concerned
with them, are presented).
But on this case the lowest level of the energy spectrum of each
Hamiltonian with the next number in the hierarchy is located higher
then the lowest levels of all Hamiltonians with the previous numbers.
Usually, these hierarchies have the potentials, lower parts of the
energy spectra of which are discrete.

\emph{It turned out, that if to change values of the constants
$C_{n}$, than we obtain new types of SUSY-hierarchies with own exactly
solvable potentials, which can be differed from the potentials of the
hierarchy, defined by the way pointed out above.}
%
Here, if to use $C_{n}=0$, then we obtain the hierarchy of the
potentials, studied in~\cite{Maydanyuk.2005.APNYA}.
In such hierarchy the lowest level of the Hamiltonian with arbitrary
number coincides with the lowest levels of the Hamiltonians with the
other numbers.
In particular, if to select $C_{n}=E_{0}^{(n)}=0$, then these
hierarchies turn out to be convenient enough for connection together
of the Hamiltonians with the continuous energy spectra completely,
and their potentials turn out to be useful for study of real processes
of particles and nuclei scattering (because of the scattering potentials 
tend to zero in asymptotic spatial regions).
\emph{Therefore, the hierarchies of such a type are more useful from
the physical point of view in study of collisions between particles
and nuclei in a comparison on the most widely used type of the
hierarchy presented, for example, in~\cite{Cooper.1995.PRPLC} 
(see p.~287-289), and their use is substantiated physically for study of 
the reflectionless potentials.}

Because of this, we shall consider further just this case.
% ***************************************************************************


% ***************************************************************************
\subsection{Interdependence between wave functions of the
potentials-partners
\label{sec.2.3}}

Let's consider two quantum systems with the continuous energy spectra.
Then Darboux transformations allow to establish an interdependence
between the wave functions of these systems. In accordance with
(\ref{eq.2.1.5}), we write:
%
\begin{equation}
\begin{array}{l}
  H_{1} \varphi^{(1)}_{k} =
  A_{1}^{+} A_{1} \varphi^{(1)}_{k} =
  E^{(1)}_{k} \varphi^{(1)}_{k}, \\
  H_{2} \varphi^{(2)}_{k^{\prime}} =
  A_{1} A_{1}^{+} \varphi^{(2)}_{k^{\prime}} =
  E^{(2)}_{k^{\prime}} \varphi^{(2)}_{k^{\prime}},
\end{array}
\label{eq.2.3.1}
\end{equation}
%
where $E^{(1)}_{k}$ and $E^{(2)}_{k^{\prime}}$ are the energy levels of
these systems,
%
$\varphi^{(1)}_{k}(x)$ and $\varphi^{(2)}_{k^{\prime}}(x)$ are
the wave functions (eigen-functions) corresponding to these levels,
%
$k = \displaystyle\frac{1}{\hbar}\sqrt{2mE^{(1)}_{k}}$ and
$k^{\prime} =
\displaystyle\frac{1}{\hbar}\sqrt{2mE^{(2)}_{k^{\prime}}}$ are wave
vectors corresponding to the levels $E^{(1)}_{k}$ and
$E^{(2)}_{k^{\prime}}$.
%
From (\ref{eq.2.3.1}) we obtain:
%

\begin{equation}
  H_{2} (A_{1} \varphi^{(1)}_{k}) =
  A_{1} A_{1}^{+} (A_{1} \varphi^{(1)}_{k}) =
  A_{1} (A_{1}^{+} A_{1} \varphi^{(1)}_{k}) =
  A_{1} (E^{(1)}_{k} \varphi^{(1)}_{k}) =
  E^{(1)}_{k} (A_{1} \varphi^{(1)}_{k}).
\label{eq.2.3.2}
\end{equation}
%
We see, that the function $f(x) = A_{1} \varphi^{(1)}_{k} (x)$ is
the eigen-function of the operator $\hat{H}_{2}$ to a constant factor,
i.~e. it represents the wave function $\varphi^{(2)}_{k^{\prime}} (x)$
of the Hamiltonian $H_{2}$.
The energy level $E^{(1)}_{k}$ must be the eigen-value of this
operator exactly, i.~e. it represents the energy level
$E^{(2)}_{k^{\prime}}$ of this Hamiltonian. Here, new wave function
and energy level have the same index ${k^{\prime}}$. One can write:
%
\begin{equation}
\begin{array}{lcr}
  A_{1} \varphi^{(1)}_{k} (x) =
    N_{2} \varphi^{(2)}_{k^{\prime}} (x), &
  E^{(1)}_{k} = E^{(2)}_{k^{\prime}}, &
  N_{2} = const.
\end{array}
\label{eq.2.3.3}
\end{equation}

Taking into account (\ref{eq.2.3.1}), we write:
%
\begin{equation}
  H_{1} (A_{1}^{+} \varphi^{(2)}_{k^{\prime}}) =
  A_{1}^{+} A_{1} (A_{1}^{+} \varphi^{(2)}_{k^{\prime}}) =
  A_{1}^{+} (A_{1} A_{1}^{+} \varphi^{(2)}_{k^{\prime}}) =
  A_{1}^{+} (E^{(2)}_{k^{\prime}} \varphi^{(2)}_{k^{\prime}}) =
  E^{(2)}_{k^{\prime}} (A_{1}^{+} \varphi^{(2)}_{k^{\prime}})
\label{eq.2.3.4}
\end{equation}
%
and obtain:
%
\begin{equation}
\begin{array}{lcr}
  A_{1}^{+} \varphi^{(2)}_{k^{\prime}} (x) =
    N_{1} \varphi^{(1)}_{k} (x), &
  E^{(2)}_{k^{\prime}} = E^{(1)}_{k}, &
  N_{1} = const.
\end{array}
\label{eq.2.3.5}
\end{equation}

Therefore, we find the following interdependences between the wave
functions and the energy levels for two systems SUSY-partners in
regions of the continuous energy spectra:
%
\begin{equation}
\begin{array}{lcr}
  \varphi^{(1)}_{k} (x) =
    \displaystyle\frac{1}{N_{1}}
    A_{1}^{+} \varphi^{(2)}_{k^{\prime}} (x), &
  \varphi^{(2)}_{k^{\prime}} (x) =
    \displaystyle\frac{1}{N_{2}}
    A_{1} \varphi^{(1)}_{k} (x), &
  E^{(1)}_{k} = E^{(2)}_{k^{\prime}}.
\end{array}
\label{eq.2.3.6}
\end{equation}


\vspace{3mm}
{\bf Conclusion:}
\emph{
Expressions (\ref{eq.2.3.6}) prove, that the hierarchy, defined at
$C_{n}=0$, establishes the interdependence (on the basis of Darboux
transformations with the operators $A_{1}$ and $A_{1}^{+}$ of the
form (\ref{eq.2.1.1})) between the wave functions and the levels of
the continuous energy spectra of the Hamiltonians-partners.}

\vspace{2mm}
{\bf Consequence 1:}
\emph{
One can calculate coefficients $N_{1}$ and $N_{2}$ uniquely from
normalization conditions of the wave functions (for the continuous
energy spectrum, with taking into account of boundary conditions) for
each system.
A selection and use of the boundary conditions make the solution of the
interdependence between the wave functions of the potentials-partners
with the continuous energy spectra as uniqueness
(the interdependence (\ref{eq.2.3.6}) between the wave functions
is corrected in a comparison on Exp.~(14) in~\cite{Maydanyuk.2005.APNYA}).}

\vspace{2mm}
{\bf Consequence 2:}
\emph{
In accordance with (\ref{eq.2.3.6}), the energy levels of the 
Hamiltonians-partners with the continuous energy spectra of the 
hierarchy, defined at $C_{n}=0$, coincide between each other
(as for the Hamiltonians of the hierarchy with the discrete
energy spectra with a possible exception of the lowest levels;
the SUSY-interdependence between the energy levels is corrected in a
comparison on Exp.~(14) in \cite{Maydanyuk.2005.APNYA}).}

\vspace{2mm}
{\bf Consequence 3:}
\emph{
Uniquely interdependence between the wave functions and the energy
levels of the systems-partners of the hierarchy, defined at $C_{n}=0$,
establishes an uniquely interdependence between other characteristics
of these systems, calculation of which is based on the wave functions
and the energy spectra.}
% ***************************************************************************


% ***************************************************************************
\subsection{Interdependence between coefficients of penetrability and
reflection
\label{sec.2.4}}

We shall consider a case when the superpotential $W_{1}(x)$ and the
potentials $V_{1}(x)$ and $V_{2}(x)$ of two studied systems are finite
in the whole spatial region of their definition. At $x \to \pm\infty$
one can write:
%
\begin{equation}
  W_{1} (x \to \pm\infty) = W_{\pm}
\label{eq.2.4.1}
\end{equation}
%
and
%
\begin{equation}
  V_{1} (x \to \pm\infty) = V_{2} (x \to \pm\infty) = W^{2}_{\pm}.
\label{eq.2.4.2}
\end{equation}
%
On this case one can determine amplitudes of transmission and
reflection for the wave functions of these systems, and Darboux
transformations establish an unique dependence between them (for
example, see \cite{Cooper.1995.PRPLC}, p.~278--279).

Let's consider a plane wave $e^{ik_{-}x}$ which propagates in a
positive direction of the axis $x$ inside fields of two potentials
$V_{1}(x)$ and $V_{2}(x)$ (we assume that this plane wave has the
same wave vector $k_{-}$ for the fields of two potentials).
Then in spatial asymptotic regions we obtain the transmitted waves
$T_{1}(k_{-}, k_{+}) e^{ik_{+}x}$ and $T_{2}(k_{-}, k_{+}) e^{ik_{+}x}$,
and the reflected waves $R_{1}(k_{-}) e^{-ik_{-}x}$ and $R_{2}(k_{-})
e^{-ik_{-}x}$ also. For the wave function one can write:
%
\begin{equation}
\begin{array}{ll}
  \varphi^{(1)}(k, x \to -\infty) \to
    \bar{N}_{1} (e^{ik_{-}x} + R_{1} e^{-ik_{-}x}), &
  \varphi^{(1)}(k, x \to +\infty) \to
    \bar{N}_{1} T_{1} e^{ik_{+}x}, \\
  \varphi^{(2)}(k, x \to -\infty) \to
    \bar{N}_{2} (e^{ik_{-}x} + R_{2} e^{-ik_{-}x}), &
  \varphi^{(2)}(k, x \to +\infty) \to
    \bar{N}_{2} T_{2} e^{ik_{+}x},
\end{array}
\label{eq.2.4.3}
\end{equation}
%
where $k$, $k_{-}$ and $k_{+}$ are defined by such a way:
%
\begin{equation}
\begin{array}{lcr}
  k = \displaystyle\frac{1}{\hbar} \sqrt{2mE}, &
  k_{-} = \displaystyle\frac{1}{\hbar} \sqrt{2m(E-W^{2}_{-})}, &
  k_{+} = \displaystyle\frac{1}{\hbar} \sqrt{2m(E-W^{2}_{+})},
\end{array}
\label{eq.2.4.4}
\end{equation}
%
and coefficients $\bar{N}_{1}$ and $\bar{N}_{2}$ can be obtained
from the normalization conditions with taking into account of the
potentials forms and the boundary conditions.

Using the asymptotic expressions (\ref{eq.2.4.3}) for the wave
functions, taking into account the interdependence (\ref{eq.2.3.6})
between them and the definitions (\ref{eq.2.1.1}) for the operators
$A_{1}$ and $A_{1}^{+}$, we obtain:
%
\begin{equation}
\begin{array}{l}
  \bar{N}_{1} \biggl( e^{ik_{-}x} + R_{1} e^{-ik_{-}x} \biggr) =
    \displaystyle\frac{\bar{N}_{2}}{N_{1}}
    \biggl[
    \biggl(W_{-} - \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}} \biggr)
    e^{ik_{-}x} +
    \biggl(W_{-} + \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}} \biggr)
    R_{2} e^{-ik_{-}x} \biggr], \\
  \bar{N}_{1} T_{1} e^{ik_{+}x} =
    \displaystyle\frac{\bar{N}_{2}}{N_{1}} T_{2}
    \biggl(W_{+} - \displaystyle\frac{ik_{+}\hbar}{\sqrt{2m}} \biggr)

     e^{ik_{+}x}.
\end{array}
\label{eq.2.4.5}
\end{equation}
%
These expressions are found only for the asymptotic spatial regions
for the systems-partners of the hierarchy, defined at $C_{n}=0$.
They are fulfilled only in a case when items with the same exponents
are equal between each other. We obtain:
%
\begin{equation}
  \displaystyle\frac{\bar{N}_{2}}{N_{1}} =
    \displaystyle\frac
    {\bar{N}_{1}}
    {W_{-} - \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}}}
\label{eq.2.4.6}
\end{equation}
%
and 
%
\begin{equation}
\begin{array}{lr}
  R_{1}(k_{-}) =
    R_{2}(k_{-}) \displaystyle\frac
    {W_{-} + \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}}}
    {W_{-} - \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}}}, &
  T_{1}(k_{-}, k_{+}) =
    T_{2}(k_{-}, k_{+}) \displaystyle\frac
    {W_{+} - \displaystyle\frac{ik_{+}\hbar}{\sqrt{2m}}}
    {W_{-} - \displaystyle\frac{ik_{-}\hbar}{\sqrt{2m}}}.
\end{array}
\label{eq.2.4.7}
\end{equation}

Expressions (\ref{eq.2.4.7}) establish the unique interdependence
between the amplitudes of the transmission and the reflection for
two quantum systems (it agrees with \emph{Consequence 3}, pointed out
in the previous section).
%
One can define coefficients of penetrability and reflection of the
potentials $V_{1}(x)$ and $V_{2}(x)$ as squares of modules of the
amplitudes of the transmission and the reflection.
%
We see that all these coefficients are not depended on the normalized
coefficients $N_{1}$, $N_{2}$, $\bar{N}_{1}$, $\bar{N}_{2}$ and they
are defined relatively one selected energy level, along which the
propagation of the wave is studied.

We note, that the expressions of the interdependences between
the amplitudes (and the coefficients) of the transmission and the 
reflection are known mainly for the systems with the energy spectra, 
containing low discrete levels. We repeat their receiving for 
hierarchies of potentials (i.~e. a lot of potentials) with the 
continuous energy spectra completely.
% ***************************************************************************



% ***************************************************************************
\section{Search of a hierarchy of reflectionless potentials 
\label{sec.3}}

Let's consider a quantum system with a potential, which has zero
coefficient of reflection. Then a wave function of such system has
an amplitude of the reflection, which equals to zero also.
We shall name these quantum systems and their potentials as
\emph{reflectionless} or \emph{absolutely transparent}.
%
Then from (\ref{eq.2.4.7}) one can see that a potential SUSY-partner
(and a system corresponding to it) for the reflectionless potential
is reflectionless also.
%
Using this simple idea and knowing a form of only one reflectionless
potential, one can construct a number of new (early unknown) exactly
solvable reflectionless potentials.
% ***************************************************************************

% ***************************************************************************
\subsection{A recurrent method of construction of new reflectionless
potentials
\label{sec.3.1}}

Now we formulate the following

\vspace{3mm}
{\bf Rule:}
\emph{
two potentials $V_{1}(x)$ and $V_{2}(x)$ are reflectionless, if the
following conditions are fulfilled:
}
%
\begin{itemize}

\item
\vspace{-3mm}
\emph{these potentials are potentials SUSY-partners;}

\vspace{-3mm}
\item
\emph{one potential is reflectionless;}

\vspace{-3mm}
\item
\emph{asymptotic expressions for the wave functions for both potentials
have forms
%
\begin{equation}
\begin{array}{l}
  \varphi^{(1,2)}(k, x \to -\infty) \to e^{ikx} + R_{1,2} e^{-ikx}, \\
  \varphi^{(1,2)}(k, x \to +\infty) \to T_{1,2} e^{ik'x},
\end{array}
\label{eq.3.1.1}
\end{equation}
}
\end{itemize}

This \emph{Rule} was proposed in \cite{Maydanyuk.2005.APNYA}
(see p.~447, sec.~3) and we correct its formulation in this paper.
%
Its proof consists in fulfillment of the condition (\ref{eq.2.4.7}) for
the potentials-partners with continuous energy spectra and its
application to the reflectionless potentials.
Here, we consider only such a hierarchy, where interdependences
between spectral characteristics of the potentials-partners are based
on Darboux transformations.
It does not take into account operator transformations of
\emph{non-linear supersymmetry}
\cite{Andrianov.2003.NuclPhys,Andrianov.2004.JPAGB},
which we do not study in this paper.
However, this idea is applied in that case also.

A constant potential does not give the reflection for a plane wave
in its propagation inside this potential. Because of this, one can
consider the constant potential as the refectionless one.
Therefore, we conclude:

\vspace{3mm}
{\bf Consequence 1}:
\emph{
If a potential belongs to SUSY-hierarchy, which has the constant
potential, and its wave function in asymptotic regions can be
presented in the form (\ref{eq.3.1.1}), then this potential is
reflectionless.
}

\vspace{3mm}
In \cite{Maydanyuk.2005.APNYA} (see p.~447--448, sec.~3) there is
the following

\vspace{3mm}
{\bf Supposition 1}:
\emph{
A potential is reflectionless only in such a case, if it belongs to
SUSY-hierarchy, which has the constant potential, and its wave
function in the asymptotic regions can be written as (\ref{eq.3.1.1}).
}

\vspace{3mm}
One can formulate this supposition by another way 

\vspace{3mm}
{\bf Supposition 2}:
\emph{
a reason of the reflectionless property of any potential consists in its 
SUSY-interdependence with the constant potential.}

\vspace{3mm}
A proof of the \emph{Rule}, formulated above, is a needed condition
(proof of necessity) of fulfillment of the \emph{Suppositions 1} and
\emph{2}.
However, a proof of sufficiency of these suppositions must to take
into account all possible types of SUSY-interdependences between the

operators $A$ and $A^{+}$ of algebra of supersymmetry (Darboux
transformations, operator transformations of non-linear supersymmetry
are partial cases of this algebra) and we do not know it else.

On the basis of the \emph{Consequence 1}, formulated above, one can
construct by recurrent way a hierarchy of the reflectionless potentials, 
if to use the constant potential as the first (started) potential.

Here, if to use the constant potential of a form:
%
\begin{equation}
  V_{1}(x) = A^{2} = \mbox{const}
\label{eq.3.1.2}
\end{equation}
%
(we shall take into account cases $A^{2} \le 0$ and $A^{2} \ge 0$ at
$A^{2} \in \mathcal{R}$),
then one can find for it a general form of a superpotential (see (33)
and (37) in p.~449--450 in~\cite{Maydanyuk.2005.APNYA}), which
connects this potential with all possible types of the potentials-partners.
%
After obtaining the superpotential, one can find all possible
solutions for the potentials-partners to the constant potential.
%
In accordance with \cite{Maydanyuk.2005.APNYA} (see (34) and (38) in
p.~450), this approach gives only five partial solutions for the
potential-partner ($\alpha = \hbar / \sqrt{2m}$):
%
\begin{equation}
\begin{array}{l}
  V_{2}(x) =
  \left\{
  \begin{array}{cl}
% 1

    A^{2}, & W^{2}_{1}(x) = A^{2}; \\
% 2
    \displaystyle\frac{2\alpha^{2}}{(x+x_{0})^{2}},
    & W^{2}_{1}(x) \ne A = 0 \mbox{ and } x+x_{0} \ne 0; \\
% 3
    |A|^{2} \left(1 + \displaystyle\frac{2}{\sinh^{2}
      \bigl(|A|(x+x_{0}) / \alpha \bigr)} \right),
    & A^{2} > 0 \mbox{ and } |W_{1}(x)| > |A|; \\
% 4
    |A|^{2} \left(1 - \displaystyle\frac{2}{\cosh^{2}
    \bigl(|A|(x+x_{0}) / \alpha \bigr)} \right),
    & A^{2} > 0 \mbox{ and } |W_{1}(x)| < |A|; \\
% 5
    |A|^{2} \left(\displaystyle\frac{2}{\cos^{2}
    \bigl(|A|(x+x_{0}) / \alpha \bigr)} - 1 \right),
    & A^{2} < 0 \mbox{ and } W_{1}^{2}(x) \ne A^{2}
  \end{array}
  \right.
\end{array}
\label{eq.3.1.3}
\end{equation}
%
and there are no other solutions.
%
Further, with use of the \emph{Rule}, formulated above, from the found
five solutions of the system (\ref{eq.3.1.3}) one can select the
reflectionless potentials, which form the general solution for the
reflectionless potential-partner to the constant potential.
Here, in accordance with the third point of the \emph{Rule}, the
fifth solution of the system (\ref{eq.3.1.3}) cannot be reflectionless
potential, because of its wave function cannot be presented in the
form (\ref{eq.3.1.1}).
An effectiveness of introduction of the third point into the
\emph{Rule} (unlike the approach in \cite{Cooper.1995.PRPLC} 
and other papers, known to us and concerned with the reflectionless 
potentials) is shown in this.

Further, using the found reflectionless potentials of the system
(\ref{eq.3.1.3}), one can obtain on the basis of the
\emph{Consequence 1} new reflectionless potentials with the next
numbers and, therefore, construct sequentially by recurrent way
the hierarchy of the reflectionless potentials.
% ***************************************************************************


% ***************************************************************************
\subsection{A general solution for a superpotential with an
arbitrary number
\label{sec.3.2}}

For finding the superpotential $W_{n}(x)$ with the selected number $n$
in the hierarchy, it needs to solve the \emph{Ricatti equation}. In
accordance with \cite{Tihonov.1998} (see p.~29), in a general case
this equation cannot be integrated. However, it has one property:
\emph{if we know one a partial solution of this equation, then one
can reduce this equation to the Bernoulli equation and find its
general solution}.

As we found above, one can obtain the general solution for the
superpotential $W_{1}(x)$, connected the constant potential with its
potential-partner.

Now we assume, that we know a partial solution for a superpotential
$\tilde{W}_{n}(x)$ with a number $n$ in the hierarchy. Then from the
following transformations ($\alpha = \hbar / \sqrt{2m}$)
%
\[
\begin{array}{l}
  \left.
  \begin{array}{l}
    V_{n+1}(x) =
    W_{n}^{2}(x) + \alpha \displaystyle\frac{d W_{n}(x)}{dx}; \\
    V_{n+1}(x) =
    W_{n+1}^{2}(x) - \alpha \displaystyle\frac{d W_{n+1}(x)}{dx}
  \end{array}
  \right \}

  \Longrightarrow
\end{array}
\]
%
\begin{equation}
\begin{array}{ll}
  \Longrightarrow &
  W_{n+1}^{2}(x) - \alpha \displaystyle\frac{d W_{n+1}(x)}{dx} =
  W_{n}^{2}(x) + \alpha \displaystyle\frac{d W_{n}(x)}{dx}.
\end{array}
\label{eq.3.2.1}
\end{equation}
%
one can see, that a partial solution (early unknown) for a superpotential
$\tilde{W}_{n+1}(x)$ with a next number $n+1$ in the hierarchy can be
presented in the form:
%
\begin{equation}
  \tilde{W}_{n+1}(x) = -\tilde{W}_{n}(x).
\label{eq.3.2.2}
\end{equation}
%
Therefore, we have proved, that in one SUSY-hierarchy, which is
defined at $C_{n}=0$, there are two partial solutions for the
superpotentials with the neighboring numbers, which are connected
by (\ref{eq.3.2.2}).

Further, knowing the parial solution for the superpotential
$\tilde{W}_{n+1}(x)$ with the number $n+1$, by such a way one can find
a partial solution for a superpotential $\tilde{W}_{n+2}(x)$ with a
next number $n+2$, which coincides with the superpotential
$\tilde{W}_{n}(x)$.
Continuing this logics further, we obtain recurrently an expression
for a partial solution for a superpotential $\tilde{W}_{n+m}(x)$ with
an arbitrary number $n+m$:
%
\begin{equation}
  \tilde{W}_{n+m}(x) = (-1)^{m} \tilde{W}_{n}(x).
\label{eq.3.2.3}
\end{equation}
%
Here, we have proved, that in one SUSY-hierarchy, defined at $C_{n}=0$,
for the known partial solution for the superpotential
$\tilde{W}_{n}(x)$ with the selected number $n$ there is the partial
solution for the superpotential $\tilde{W}_{n+m}(x)$ with the
arbitrary number $n+m$, and these superpotentials are connected by
(\ref{eq.3.2.2}) (it is found for the first time).

\vspace{3mm}
{\bf Conclusion}:
\begin{itemize}

\item
\emph{
Knowing the partial solution for the superpotential $\tilde{W}_{n}(x)$
with the selected number $n$ in the hierarchy, one can find the partial
solution for the superpotential $\tilde{W}_{n+1}(x)$ with the next
number $n+1$ in the hierarchy by use of (\ref{eq.3.2.2})}.

\item
\emph{
Knowing the partial solution for the superpotential $\tilde{W}_{n}(x)$
with the selected number $n$ in the hierarchy, one can find the partial
solution for the superpotential $\tilde{W}_{n+m}(x)$ with the arbitrary
number $n+m$ in the hierarchy by use of (\ref{eq.3.2.3}) (it is found
for the first time)}.
\end{itemize}

\vspace{3mm}
Further, knowing the partial solution for the superpotential
$\tilde{W}_{n+m}(x)$, we shall find its general solution. Let's solve
the Ricatti equation (\ref{eq.3.2.1}), rewriting it in the form:
%
\begin{equation}
  \displaystyle\frac{d W_{n+m}(x)}{dx} -
  \displaystyle\frac{1}{\alpha} W_{n+m}^{2}(x) =
  - \displaystyle\frac{F(x)}{\alpha}.
\label{eq.3.2.4}
\end{equation}


A change
%
\begin{equation}
  y(x) = \displaystyle\frac{1} {W_{n+m}(x) - \tilde{W}_{n+m}(x)}
\label{eq.3.2.5}
\end{equation}
%
transforms the equation (\ref{eq.3.2.4}) into the form:
%
\begin{equation}
  \displaystyle\frac{dy(x)}{dx} +
  \displaystyle\frac{2\tilde{W}_{n+m}(x)}{\alpha} y(x) =
  - \displaystyle\frac{1}{\alpha}.
\label{eq.3.2.6}
\end{equation}

A general solution of this equation is:
%
\begin{equation}
  y(x) =
  e^{-\displaystyle\int \displaystyle\frac{2\tilde{W}_{n+m}(x)}{\alpha} dx}
  \Biggl( C_{1} -
  \displaystyle\frac{1}{\alpha}
  \displaystyle\int
  e^{\displaystyle\int
     \displaystyle\frac{2\tilde{W}_{n+m}(x)}{\alpha} dx} dx \Biggl).
\label{eq.3.2.7}
\end{equation}
%
where $C_{1}$ is a constant of integration.
We write this equation in the old variables:
%
\begin{equation}
  W_{n+m}(x) =
  \displaystyle\frac{1}{y(x)} + \tilde{W}_{n+m}(x) =
  \displaystyle\frac{\mathstrut
    \alpha
    e^{\textstyle\frac{2}{\alpha}
    \displaystyle\int \tilde{W}_{n+m}(x) dx}}
  {\alpha C_{1} -
     \displaystyle\int
     e^{\textstyle\frac{2}{\alpha}
        \displaystyle\int \tilde{W}_{n+m}(x) dx}
     dx}
  + \tilde{W}_{n+m}(x).
\label{eq.3.2.8}
\end{equation}
%
Rewrite this solution through the given superpotential
$\tilde{W}_{n}(x)$ with the selected number $n$:
%
\begin{equation}
  W_{n+m}(x) =
  \displaystyle\frac{\mathstrut
    \alpha
    e^{(-1)^{m} \textstyle\frac{2}{\alpha}
    \displaystyle\int \tilde{W}_{n}(x) dx}}
  {\alpha C_{1} -
     \displaystyle\int
     e^{(-1)^{m} \textstyle\frac{2}{\alpha}
        \displaystyle\int \tilde{W}_{n}(x) dx}
     dx}
  + (-1)^{m} \tilde{W}_{n}(x).
\label{eq.3.2.9}
\end{equation}

Therefore, we have found the general solution for the superpotential
$W_{n+m}(x)$ with the arbitrary number $n+m$ in the hierarchy on the
basis of the known partial solution for the superpotential
$\tilde{W}_{n}(x)$ with the selected number $n$ (it is found for the
first time).
Obtaining the general solution for the superpotential with the
selected number, one can calculate further (uniquely) a general
solution for the potentials-partners, connected with this
superpotential. So, one can determine a general solution for
SUSY-hierarchy, which is defined at $C_{n}=0$ and when only one
partial solution for the superpotential with the selected number is
known for it.

If to use the constant potential as the first potential, then the
method described above allows to construct a general form of the
hierarchy of the reflectionless potentials, defined at $C_{n}=0$.
We note, that in~\cite{Maydanyuk.2005.APNYA} a recurrent approach
for  construction of the general solution for the hierarchy of the
reflectionless potentials was proposed only.

The formula for the superpotential has the integral form and contains
a dependence on one arbitrary constant of integration $C_{1}$.
Changing this constant, one can change the shape of the
potentials-partners, connected with this superpotential, without
replacement of locations of the energy levels. Therefore, we have
obtained a set of \emph{isospectral potentials} with the same
numbers in the hierarchy.
% ***************************************************************************



% ***************************************************************************
\section{Construction of new exactly solvable reflectionless potentials
\label{sec.4}}

\subsection{Hierarchy of inverse power potentials: a general solution 
\label{sec.4.1}}

Let's consider the second solution of the system (\ref{eq.3.1.3}).
As it is shown in \cite{Maydanyuk.2005.APNYA} (see p.~452--454,
sec.~5.1.1) and in \cite{Maydanyuk.2004.PAST.refl}, this potential can
be reflectionless and it has been causing an interest for study of
properties of the reflectionless potentials.

We shall construct a hierarchy, which includes the potentials of such
inverse power type only. In a general case one can write the potential
$V_{n} (x)$ of this hierarchy in a form:
%
\begin{equation}
  V_{n} (x) = \left\{
  \begin{array}{ll}
    \gamma_{n} \displaystyle\frac{\alpha^{2}}{(x-x_{0})^{2}}, &
      \mbox{at } x<0; \\
    \gamma_{n} \displaystyle\frac{\alpha^{2}}{(x+x_{0})^{2}}, &
      \mbox{at } x>0,
  \end{array} \right.
\label{eq.4.1.1}
\end{equation}
%
where $\gamma_{n} = const$.

At first, we shall find a superpotential $W_{n}(x)$, concerned with
this potential, supposing that this potential is known. One can
determine the superpotential from the following equation:
%
\begin{equation}
  \alpha \displaystyle\frac{d W_{n}(x)}{dx} =
  W_{n}^{2}(x) - V_{n}(x).
\label{eq.4.1.2}
\end{equation}
%
In \cite{Maydanyuk.2005.APNYA} a \emph{partial solution}
$\tilde{W}_{n}(x)$ of this equation, which determines a
potential-partner $V_{n+1}(x)$ of the inverse power type
(\ref{eq.4.1.1}) with a next number $n+1$ in the hierarchy, was found
(we write it for $x>0$):
%
\begin{equation}
\begin{array}{ll}
  \tilde{W}_{n}(x) = -\displaystyle\frac{\beta_{n}}{x+x_{0}}, &
  \beta_{n} = const.
\end{array}
\label{eq.4.1.3}
\end{equation}

As we see, this solution has the inverse power form (and it can be
tested by a simple substitution into the equation (\ref{eq.4.1.2})
with taking into account (\ref{eq.4.1.1})).
%
Let's find a general solution of the superpotential $W_{n}(x)$,
defined by the equation (\ref{eq.4.1.2}). We see, that this equation
(\ref{eq.4.1.2}) looks like the equation (\ref{eq.3.2.3}) (where it
needs to replace the indexes $n+1 \to n$ and the functions
$F(x) \to V_{n}(x)$). Therefore, the general solution for the
superpotential $W_{n}(x)$ can be written in the form (\ref{eq.3.2.8}),
where one need to use the solution (\ref{eq.4.1.3}) as the partial
solution. We obtain:
%
\begin{equation}
  W_{n}(x) =
    \left \{
    \begin{array}{cl}
      \displaystyle\frac{2\beta_{n} - \alpha}
        {C_{1}(2\beta_{n} - \alpha)
        \bar{x}^{2\beta_{n} / \alpha} + \bar{x}} -
        \displaystyle\frac{\beta_{n}}{\bar{x}}, &
        \mbox{at } 2\beta_{n} \ne \alpha; \\
      \displaystyle\frac{\alpha}{\bar{x}}
        \biggl(
        \displaystyle\frac{1}{\alpha C_{1} - \log{\bar{x}}} -
        \displaystyle\frac{1}{2} \biggr), &
        \mbox{at } 2\beta_{n} = \alpha,
    \end{array} \right.
\label{eq.4.1.4}
\end{equation}
%
where $\bar{x} = x-x_{0}$ at $x<0$ and $\bar{x} = x+x_{0}$ at $x>0$.
%
The potential-partner $V_{n+1}(x)$ to the potential (\ref{eq.4.1.1}),
defined by the superpotential (\ref{eq.4.1.4}), is not inverse power
one in a general case and its shape is deformed at a change of the
parameter $C_{1}$ (without replacement of locations of the energy
levels in spectra).

If to require that the new potential-partner $V_{n+1}(x)$ must be the
inverse power type (\ref{eq.4.1.1}) only, then we obtain uniquely a
requirement (we consider a case $2\beta_{n} \ne \alpha$):
%
\begin{equation}
  C_{1} = 0,
\label{eq.4.1.5}
\end{equation}
%
which reduces the general solution (\ref{eq.4.1.4}) into the form
(\ref{eq.4.1.3}).
Therefore, we have proved the following 

\vspace{3mm}
{\bf Property 1:}
\emph{
the solution (\ref{eq.4.1.3}) for the superpotential $W_{n}(x)$ is its
general solution, which defines the general form of the potentials of
the inverse power type (\ref{eq.4.1.5}) in one hierarchy (it is found
at the first time).}

\vspace{3mm}
Substituting the solution (\ref{eq.4.1.3}) as the general solution into
(\ref{eq.4.1.2}) and taking into account (\ref{eq.4.1.1}), we obtain
$\beta_{n}$:
%
\begin{equation}
\begin{array}{ll}
  W_{n}(x) =
    \displaystyle\frac{ -\alpha (1 \pm \sqrt{4\gamma_{n}+1})}
    {2(x+x_{0})}, &
  \beta_{n} =
    \displaystyle\frac{\alpha}{2}
    \biggl(1 \pm \sqrt{4\gamma_{n}+1} \biggr).
\end{array}
\label{eq.4.1.6}
\end{equation}
%
From here we see, that there is the following 

\vspace{3mm}
{\bf Property 2 (uniqueness of construction of the hierarchy of the
inverse power potentials):}
\emph{the general solution of the superpotential $W_{n}(x)$, which
determines uniquely the potential-partner $V_{n+1}(x)$ with the next
number $n+1$ in the hierarchy, is determined uniquely by the given
potential $V_{n}(x)$ with the previous number $n$ (i.~e. its
coefficients $\gamma_{n}$) (it is found for the first time)}.

\vspace{3mm}
From (\ref{eq.4.1.6}) we obtain:
%
\begin{equation}
\begin{array}{lcl}
  V_{n+1}(x) & = &
  W_{n}^{2}(x) + \alpha \displaystyle\frac{d W_{n}(x)}{dx} =
  \biggl(1 + \gamma_{n} \pm \sqrt{4\gamma_{n}+1} \biggr)
  \displaystyle\frac{\alpha^{2}}{(x+x_{0})^{2}}.
\end{array}
\label{eq.4.1.7}
\end{equation}

We have found the general form of the potential in the hierarchy of
the inverse power potentials (unlike \cite{Maydanyuk.2005.APNYA}, see
p.~452--455, sec.~5.1.2, where the partial solution was found only).
We write it in such a form:
%
\begin{equation}
\begin{array}{ll}
  V_{n}(x) = \left\{
  \begin{array}{ll}
    \gamma_{n} \displaystyle\frac{\alpha^{2}}{(x-x_{0})^{2}}, &
      \mbox{at } x<0; \\
    \gamma_{n} \displaystyle\frac{\alpha^{2}}{(x+x_{0})^{2}}, &
      \mbox{at } x>0; \\
  \end{array} \right. &
  \gamma_{n \pm 1} = 1 + \gamma_{n} \pm \sqrt{4\gamma_{n}+1}.
\end{array}
\label{eq.4.1.8}
\end{equation}

If to use the constant potential as the first (starting) potential
$V_{1}(x)$ in this hierarchy (and, therefore, we use $\gamma_{1}=0$),
then in accordance with the \emph{Consequence~1}, formulated and proved
in sec.~3.1, the hierarchy of the inverse power potentials
(\ref{eq.4.1.8}) becomes the \emph{hierarchy of the reflectionless
inverse power potentials} and the solution (\ref{eq.4.1.8}) becomes
the general solution of the potential with the arbitrary number $n$
in this hierarchy.

Using the recurrent expressions (\ref{eq.4.1.8}), one can calculate
values of the coefficients $\gamma_{n}$ with next numbers in this
hierarchy. We write first some values
%
\begin{equation}
  \gamma_{n} = 0, 2, 6, 12, 20, 30, 42...
\label{eq.4.1.9}
\end{equation}
%
Note, when the hierarchy of the inverse power potentials becomes

reflectionless, then the coefficients $\gamma$ become natural numbers.

So, we have shown, that \emph{knowing only one partial solution for
the superpotential with the selected number in the hierarchy, defined
at $C_{n}=0$, one can determine uniquely the general solution for all
potentials in this hierarchy (with taking into account of needed form
of these potentials), i.~e. one can find the general solution for the
hierarchy of the needed type.
Such a hierarchy can be interesting as an example of solution of a
known problem of a search of general solutions of hierarchies, defined
at the different values of $C_{n}$.}
%
Here, in \cite{Cooper.1995.PRPLC} (see p.~374, sec.~13.1) a problem
of search of a general form of an interdependence between
superpotentials with neighboring numbers in hierarchies of
parasupersymmetric quantum mechanics, defined at $C_{n}=E_{n}^{(1)}$,
is pointed out.
In \cite{Rubakov.1993.MPLAE} non-linear equations, connected variables
$W_{n} \pm W_{n-1}$ together, are obtained and are solved easily.
However, it is not clear, how to obtain a form of the superpotential
with a next number on the basis of the known superpotential with a
previous number.

Note, that the hierarchy of the inverse power reflectionless potentials
represents a solution, where the potential $V_{n}(x)$ with a selected
number $n$ does not coincide with any other potential $V_{m}(x)$ with
another number $m \ne n$ in this hierarchy. I.~e. the solution for
the general form of the superpotential of this hierarchy is not
reduced to a simple change of a form:
%
\begin{equation}
  W_{n+m}(x) = (-1)^{m} W_{n}(x).
\label{eq.4.1.10}
\end{equation}
% ***************************************************************************






% ***************************************************************************
\subsection{Potentials of Gamov's type 
\label{sec.4.2}}

Let's consider the superpotential (\ref{eq.4.1.4}) at
$C_{1} \ne 0$ and at $2\beta_{n} \ne \alpha$.
We shall find the potentials-partners, connected with it.
We shall study them in the positive semi-axis $x \ge 0$ only.
The potential
 $V_{n+1}(x)$ with the number $n+1$ is shown in
Fig.~\ref{fig.51}~(a, b) for selected values of the parameters
$C_{1}$ and $\gamma$.
%
% \begin{figure}[ht]
% \centerline{
% \includegraphics[width=57mm]{f5322a.eps}
% \includegraphics[width=57mm]{f5322b.eps}}
% \caption{
% A dependence of the potential $V_{n+1}(x)$ on
% $C_{1}$ and $\gamma$:
%
% (a) --- the barrier maximum and the hole minimum of this potential
% are changed along the axis $x$ at the change of $C_{1}$ 
% (at $C_{1} = 0.01, 0.1, 0.3, 1.0, 2.5$, $\gamma=6$, $x_{0}=0.5$);
%
% (b) --- the barrier maximum of this potential practically does not
% changed along the axis $x$ at the change of $\gamma$ 
% (at $C_{1} = 1$, $\gamma=2, 6, 12, 20 $, $x_{0}=0.5$).
% \label{fig.51}}
% \end{figure}
%
From these figures one can see, that this potential has one hole and
one barrier, after which it falls down monotonously to zero with
increasing of a spatial coordinate. In its behavior this potential
looks qualitatively (at limit $x_{0} \to +0$) like potentials, 
used in theory of nuclear
collisions for description of a scattering of particles on spherically
symmetric nuclei, and also for description of decays and synthesis
of nuclei with spherical shape.
In Fig.~\ref{fig.52} a continuous deformation of the shape of this
potential at a change of the parameter $C_{1}$ is shown (here, one
can analyze the deformation of the barrier and the hole of this
potential).
%
% \begin{figure}[ht]
% \centerline{
% \includegraphics[width=80mm]{f5323a.eps}
% \includegraphics[width=80mm]{f5323b.eps}}
% \caption{New exactly solvable potential $V_{n+1}(x)$
% of Gamov's type (at $C_{n} \ne 0$).
% Continuous change of its shape at variation of $C_{1}$
% ($\gamma=6$, $x_{0}=0.5$)
% \label{fig.52}}
% \end{figure}
%
We see that at $C_{1} \to 0$ this potential tends to the inverse
power potential. One can make sure in this also by a direct calculation
of the superpotential (\ref{eq.4.1.4}), which tends to the form
(\ref{eq.4.1.3}), and the potential tends to the form (\ref{eq.4.1.8}).
%
At $C_{1} \ne 0$ the new potential is not inverse power one and,
therefore, is the new exactly solvable solution. We note that one
can consider it as an isospectral expansion of the early found
potentials of the inverse power hierarchy (\ref{eq.4.1.8}).

Another potential $V_{n}(x)$ SUSY-partner with a smaller number
$n$ is shown in Fig.~\ref{fig.53}. We see that it has the inverse
power dependence on the spatial coordinate. One can make sure that
it is not deformed with the change of the coefficient $C_{1}$ and
it belongs to the hierarchy of the inverse power potentials
(\ref{eq.4.1.8}), studied in the previous section.
%
% \begin{figure}[ht]
% \centerline{
% \includegraphics[width=57mm]{f5321a.eps}}
% \caption{
% Inverse-power potential $V_{n}(x)$
% (at $C_{1}=1$, $\gamma=6$ and $x_{0}=0.5$).
% It does not depend on change of parameters $C_{1}$ and $\gamma$.
% \label{fig.53}}

% \end{figure}

If to use the value of the parameter $\gamma$ from the succession
(\ref{eq.4.1.9}), then the potential $V_{n}(x)$ becomes reflectionless,
in accordance with the \emph{Rule}, formulated above.

So, we have found the exactly solvable reflectionless potentials,
which in their shape look qualitatively 
(at $x_{0} \to 0$ and $x_{0} \ne 0$),
like the potentials of the scattering in description of the 
particles on nuclei of the spherical type, and also in 
description of the decays and synthesis of the nuclei 
of the spherical type.

If to study properties of the found potentials at the limit
$x_{0} \to 0$, then one can conclude that these potentials are
the potentials-partners to $\delta$-function, which has a peculiarity
at zero. Because of this the found potentials must to have the
peculiarity at zero also, and it is not clear, which penetration
they have.
%
However, a preliminary analysis has shown, that practically all part
of such found potential without an enough small neighborhood at zero
does not influence on the propagation of the particle in its field,
because of it must be reflectionless. Then at a spherically
symmetric consideration of the scattering of the particle in the
field of this potential, a radial component of which represents the
found potential, the particle propagates through it without the
smallest reflection, and, therefore, without change of the angle
of the propagation (except for an exact fall into a center). In
this case one can conclude, that the found potential (in spite of it
has the barrier) is reflectionless for the incident particle. If to
use it for description of the scattering of the particle on a
quantum system with the barrier, then one can conclude that such
system must be \emph{unvisible} for the incident particle, in spite
of it has the scattering barrtier.
%
Therefore, one can name the found potentials as \emph{the
reflectionless potentials of Gamov's type}.
%
At first time these potentials were opened in
\cite{Maydanyuk.2005.APNYA}.
% ***************************************************************************


% ***************************************************************************
% \newpage
\section{Conclusions
\label{sec.conclusions}}

In the finishing, we note main conclusions and new results.
%
\begin{itemize}
\item
We construct a hierarchy (defined at all coefficients $C_{n}=0$),
where the lowest energy level of a Hamiltonian with an arbitrary
number coincides with the lowest energy levels for Hamiltonians
with other numbers.
%
It has shown, that potentials of such hierarchies (defined at
$C_{n}=E_{0}^{(n)}=0$) with continuous energy spectra correspond to
real processes of scattering between particles and nuclei (because
of the scattering potentials in the asymptotic spatial regions tend
to zero) and, therefore, such hierarchies can be more useful from a
physical point of view in study of the collisions between the
particles and the nuclei in a comparison on the most widely used
type of the hierarchy, where $C_{n}=E_{0}^{(n)} \ne 0$ (for example,
see p.~287--289 in~\cite{Cooper.1995.PRPLC}).

An application of such hierarchies in study of the reflectionless
potentials has substantiated from the physical point of view.

\item
It has shown, that the hierarchy, defined at $C_{n}=0$, establishes
an interdependence (on the basis of Darboux transformations) between
wave functions and levels of the continuous energy spectra of the
Hamiltonians-partners.
%
For the first time it has shown, that an application of boundary
conditions makes the interdependence between the wave functions and
the energy levels of the Hamiltonians-partners with the continuous
energy spectra unique, and a selection of the boundary conditions
does not influence on the interdependence between amplitudes of
transmission and reflection and between coefficients of penetrability
and reflection.

\item
A Rule of determination of new reflectionless potentials on the
basis of known ones has corrected (at first, it was formulated in
\cite{Maydanyuk.2005.APNYA}, p.~447, sec.~3).
A proof of its fulfillment has proposed.

\item
For the first time it has proved, that at a known partial solution
for a superpotential $\tilde{W}_{n}(x)$ with a selected number $n$
in the SUSY-hierarchy, defined at $C_{n}=0$, there is a partial
solution for a superpotential $\tilde{W}_{n+m}(x)$ with an arbitrary
number $n+m$, and these superpotentials are connected by (\ref{eq.3.2.2}).

\item
For the first time a general solution for a superpotential
$W_{n+m}(x)$ with an arbitrary number $n+m$ (and a general form of
potentials-partners, connected with this superpotential) in a
hierarchy, defined at $C_{n}=0$, has found at a supposition, that
only one partial solution for the superpotential $\tilde{W}_{n}(x)$
with the selected number $n$ in this hierarchy is known.

\item
For the first time a general solution for a superpotential with an
arbitrary number and a general form of potentials, connected with
it, in the hierarchy, defined at $C_{n}=0$ and where the potentials
have an inverse power dependence on a spatial coordinate (and where
tunneling is possible), i.~e. of the form
$V(x) = \pm \alpha / |x-x_{0}|^{n}$
(where $\alpha$ and $x_{0}$ are constants, $n$ is a natural number),
have obtained.
A general solution for the hierarchy of the reflectionless inverse
power potentials has found.
These solutions are determined uniquely on the basis of the only one
known solution for the superpotential with the selected number.
%
The found hierarchies can be interesting as an example of solution
of a known problem of search of the general form of the hierarchies,
defined at different values $C_{n}$ (see p.~374, sec.~13.1
in~\cite{Cooper.1995.PRPLC}).

\item
A consequent statement and an analysis (with substantiation of some
points, which are not taken into account in~\cite{Maydanyuk.2005.APNYA})
of the reflectionless potentials, which in the spatial semi-axis have
one hole and one barrier, after which they fall down to zero
monotonously, are presented (at first, these potentials are
considered in~\cite{Maydanyuk.2005.APNYA}).
%
Such potentials at their shape look qualitatively like scattering
potentials in two-particle description of collisions between
particles and nuclei or decay potentials in two-particle description
of decay of compound spherical nuclear systems.
%
One can name such potentials as \emph{the potentials of Gamov's type}.
\end{itemize}

We note that the found potentials of Gamov's type can be interesting
in that they are exactly solvable, at own shape they look
qualitatively like the scattering potentials at description of the
nuclear collisions, they have one barrier (and because of this,
tunneling in them is possible) and they can be reflectionless.
% ***************************************************************************


% ***************************************************************************
\section*{Acknowledgements}

% \noindent
Author expresses his deep gratitude to the organizers of the  
XXXII ITEP Winter School of Physics for warm hospitality.
% ***************************************************************************
 

% ***************************************************************************
% \newpage
\bibliographystyle{h-physrev4}
% \bibliographystyle{plain}
\bibliography{Rnucl_En}
% ***************************************************************************


% ***************************************************************************
\newpage
\listoffigures

\newpage
\begin{figure}[ht]
\centerline{
\includegraphics[width=57mm]{f5322a.eps}
\includegraphics[width=57mm]{f5322b.eps}}
\caption{
A dependence of the potential $V_{n+1}(x)$ on
$C_{1}$ and $\gamma$:
%
(a) --- the barrier maximum and the hole minimum of this potential
are changed along the axis $x$ at the change of $C_{1}$ 
(at $C_{1} = 0.01, 0.1, 0.3, 1.0, 2.5$, $\gamma=6$, $x_{0}=0.5$);
%
(b) --- the barrier maximum of this potential practically does not
changed along the axis $x$ at the change of $\gamma$ 
(at $C_{1} = 1$, $\gamma=2, 6, 12, 20 $, $x_{0}=0.5$).
\label{fig.51}}
\end{figure}

\begin{figure}[ht]
\centerline{
\includegraphics[width=80mm]{f5323a.eps}
\includegraphics[width=80mm]{f5323b.eps}}
\caption{New exactly solvable potential $V_{n+1}(x)$
of Gamov's type (at $C_{n} \ne 0$).
Continuous change of its shape at variation of $C_{1}$
($\gamma=6$, $x_{0}=0.5$)
\label{fig.52}}
\end{figure}

\begin{figure}[ht]
\centerline{
\includegraphics[width=57mm]{f5321a.eps}}
\caption{
Inverse-power potential $V_{n}(x)$
(at $C_{1}=1$, $\gamma=6$ and $x_{0}=0.5$).
It does not depend on change of parameters $C_{1}$ and $\gamma$.
\label{fig.53}}
\end{figure}
% ***************************************************************************

\end{sloppypar}
\end{document}

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           1 sub 3 { %%repeat
               3 index add neg dup 0 lt { pop 0 } if 3 1 roll
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       } bind
   } ifelse def
/G {setgray} def
/S {stroke} def
/NP {newpath} def
%%%%This draws a filled polygon and avoids bugs/features
%%%%   of some postscript interpreters
%%%%GHOSTSCRIPT: has a bug in reversepath - removing
%%%%the call to reversepath is a sufficient work around
/P {gsave fill grestore reversepath stroke} def
%%%%This function is needed for drawing text.  It takes two arguments: a
%%%%string and a rotation. It outputs width and height.
/stringbbox {
    gsave NP 0 0 m    % Set origin for easy calculations.
    dup rotate exch   % Set orientation, and put string on top.
    false charpath flattenpath
    0 exch sub rotate % Undo rotation.
    pathbbox 4 2 roll pop pop  % Get dimens. of our string.
    1.1 mul cvi exch 1.1 mul cvi exch % Pad some.
    grestore} def
/thin 3 def
/medium 7 def
/thick 16 def
/boundarythick 20 def % thichess of bounding box
%%IncludeResource: font Helvetica
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medium setlinewidth
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thin setlinewidth
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S
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S
NP 626 1502 m 666 1502 l
S
NP 626 1664 m 666 1664 l
S
NP 626 1826 m 666 1826 l
S
NP 626 1988 m 666 1988 l
S
NP 586 2150 m 666 2150 l
S
NP 626 2313 m 666 2313 l
S
NP 626 2475 m 666 2475 l
S
NP 626 2637 m 666 2637 l
S
NP 626 2799 m 666 2799 l
S
NP 586 2961 m 666 2961 l
S
NP 626 3123 m 666 3123 l
S
NP 626 3286 m 666 3286 l
S
NP 626 3448 m 666 3448 l
S
NP 626 3610 m 666 3610 l
S
NP 586 3772 m 666 3772 l
S
NP 626 3934 m 666 3934 l
S
NP 626 4097 m 666 4097 l
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NP 626 4259 m 666 4259 l
S
NP 626 4421 m 666 4421 l
S
medium setlinewidth
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thin setlinewidth
NP 933 498 m 933 528 l
S
NP 1199 498 m 1199 528 l
S
NP 1466 498 m 1466 528 l
S
NP 1733 498 m 1733 528 l
S
NP 1999 468 m 1999 528 l
S
NP 2266 498 m 2266 528 l
S
NP 2533 498 m 2533 528 l
S
NP 2799 498 m 2799 528 l
S
NP 3066 498 m 3066 528 l
S
NP 3333 468 m 3333 528 l
S
NP 3599 498 m 3599 528 l
S
NP 3866 498 m 3866 528 l
S
NP 4132 498 m 4132 528 l
S
NP 4399 498 m 4399 528 l
S
NP 4666 468 m 4666 528 l
S
NP 4932 498 m 4932 528 l
S
NP 5199 498 m 5199 528 l
S
NP 5466 498 m 5466 528 l
S
NP 5732 498 m 5732 528 l
S
NP 5999 468 m 5999 528 l
S
medium setlinewidth
(0) dup 0 stringbbox 528 exch sub exch 551 exch sub exch m show
(5) dup 0 stringbbox 2 idiv 1339 exch sub exch 551 exch sub exch m show
(10) dup 0 stringbbox 2 idiv 2150 exch sub exch 551 exch sub exch m show
(15) dup 0 stringbbox 2 idiv 2961 exch sub exch 551 exch sub exch m show
(20) dup 0 stringbbox 2 idiv 3772 exch sub exch 551 exch sub exch m show
(1) dup 0 stringbbox 442 exch sub exch 2 idiv 1999 exch sub exch m show
(2) dup 0 stringbbox 442 exch sub exch 2 idiv 3333 exch sub exch m show
(3) dup 0 stringbbox 442 exch sub exch 2 idiv 4666 exch sub exch m show
(4) dup 0 stringbbox 442 exch sub exch 2 idiv 5999 exch sub exch m show
(x) dup 0 stringbbox 208 exch sub exch 2 idiv 3333 exch sub exch m show
boundarythick setlinewidth
% The following draws a box around the plot,
% if the variable drawborder is true
drawborder { 
/bd boundarythick 2 idiv def
[] 0 setdash 
NP bd bd m bd 5000 bd sub l 
6666 bd sub 5000 bd sub l 
6666 bd sub bd l 
bd bd l S
} if % end of if to draw the border

showpage
grestore
end
%%EOF

---------------0609080526611
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Content-Disposition: inline; filename="f5322a.eps"

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%%Title: Maple plot
%%Creator: Maple 
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20 dict begin
gsave
/drawborder true def
/m {moveto} def
/l {lineto} def
/C {setrgbcolor} def
/Y /setcmykcolor where { %%ifelse Use built-in operator
       /setcmykcolor get
   }{ %%ifelse Emulate setcmykcolor with setrgbcolor
       { %%def
           1 sub 3 { %%repeat
               3 index add neg dup 0 lt { pop 0 } if 3 1 roll
           } repeat setrgbcolor
       } bind
   } ifelse def
/G {setgray} def
/S {stroke} def
/NP {newpath} def
%%%%This draws a filled polygon and avoids bugs/features
%%%%   of some postscript interpreters
%%%%GHOSTSCRIPT: has a bug in reversepath - removing
%%%%the call to reversepath is a sufficient work around
/P {gsave fill grestore reversepath stroke} def
%%%%This function is needed for drawing text.  It takes two arguments: a
%%%%string and a rotation. It outputs width and height.
/stringbbox {
    gsave NP 0 0 m    % Set origin for easy calculations.
    dup rotate exch   % Set orientation, and put string on top.
    false charpath flattenpath
    0 exch sub rotate % Undo rotation.
    pathbbox 4 2 roll pop pop  % Get dimens. of our string.
    1.1 mul cvi exch 1.1 mul cvi exch % Pad some.
    grestore} def
/thin 3 def
/medium 7 def
/thick 16 def
/boundarythick 20 def % thichess of bounding box
%%IncludeResource: font Helvetica
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/defaultTitleFont {/Helvetica findfont 474 scalefont setfont} def
/defaultFont {/Helvetica findfont 243 scalefont setfont} def
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NP 5336 3481 m 5439 3477 l
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S
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NP 4442 3524 m 4556 3517 l
S
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S
NP 4222 3539 m 4337 3531 l
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S
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S
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S
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S
NP 5000 3494 m 5110 3489 l
S
NP 4885 3499 m 5000 3494 l
S
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S
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S
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S
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S
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S
NP 3994 3556 m 4114 3546 l
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NP 3886 3565 m 3994 3556 l
S
NP 3775 3576 m 3886 3565 l
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S
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NP 1226 2516 m 1252 2596 l
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NP 1169 2362 m 1226 2516 l
S
NP 1112 2246 m 1169 2362 l
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NP 1004 2189 m 1012 2185 l
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NP 997 2194 m 1004 2189 l
S
NP 940 2277 m 997 2194 l
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NP 883 2434 m 940 2277 l
S
NP 858 2525 m 883 2434 l
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NP 833 2628 m 858 2525 l
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NP 782 2867 m 808 2742 l
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NP 768 2942 m 782 2867 l
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S
NP 710 3272 m 724 3186 l
S
NP 695 3361 m 710 3272 l
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NP 666 3545 m 681 3452 l
S
NP 5883 3463 m 5999 3460 l
S
NP 5775 3466 m 5883 3463 l
S
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S
NP 5557 3472 m 5663 3469 l
S
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NP 5110 3488 m 5224 3484 l
S
NP 5000 3493 m 5110 3488 l
S
NP 4885 3498 m 5000 3493 l
S
NP 4775 3503 m 4885 3498 l
S
NP 4663 3509 m 4775 3503 l
S
NP 4556 3515 m 4663 3509 l
S
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S
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S
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S
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S
NP 3775 3569 m 3886 3560 l
S
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S
NP 3330 3611 m 3447 3599 l
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S
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S
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S
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S
NP 2227 3614 m 2328 3643 l
S
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S
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S
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S
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NP 1112 2752 m 1169 2673 l
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NP 753 3761 m 782 3653 l
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NP 5336 3471 m 5439 3469 l
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NP 5224 3474 m 5336 3471 l
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NP 5110 3477 m 5224 3474 l
S
NP 5000 3480 m 5110 3477 l
S
NP 4885 3483 m 5000 3480 l
S
NP 4775 3486 m 4885 3483 l
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NP 4663 3488 m 4775 3486 l
S
NP 4556 3490 m 4663 3488 l
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NP 4442 3493 m 4556 3490 l
S
NP 4337 3494 m 4442 3493 l
S
NP 4222 3495 m 4337 3494 l
S
NP 4114 3496 m 4222 3495 l
S
NP 3994 3495 m 4114 3496 l
S
NP 3886 3493 m 3994 3495 l
S
NP 3775 3490 m 3886 3493 l
S
NP 3660 3484 m 3775 3490 l
S
NP 3550 3476 m 3660 3484 l
S
NP 3447 3465 m 3550 3476 l
S
NP 3330 3450 m 3447 3465 l
S
NP 3217 3430 m 3330 3450 l
S
NP 3112 3408 m 3217 3430 l
S
NP 2997 3378 m 3112 3408 l
S
NP 2888 3343 m 2997 3378 l
S
NP 2773 3302 m 2888 3343 l
S
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thin setlinewidth
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S
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S
NP 2533 3412 m 2533 3382 l
S
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S
NP 3066 3412 m 3066 3382 l
S
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S
NP 3599 3412 m 3599 3382 l
S
NP 3866 3412 m 3866 3382 l
S
NP 4132 3412 m 4132 3382 l
S
NP 4399 3412 m 4399 3382 l
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(\26120) dup 0 stringbbox 2 idiv 735 exch sub exch 551 exch sub exch m show
(\26115) dup 0 stringbbox 2 idiv 1397 exch sub exch 551 exch sub exch m show
(\26110) dup 0 stringbbox 2 idiv 2058 exch sub exch 551 exch sub exch m show
(\2615) dup 0 stringbbox 2 idiv 2720 exch sub exch 551 exch sub exch m show
(0) dup 0 stringbbox 3382 exch sub exch 551 exch sub exch m show
(5) dup 0 stringbbox 2 idiv 4043 exch sub exch 551 exch sub exch m show
(1) dup 0 stringbbox pop 3502 exch 2 idiv 1999 exch sub exch m show
(2) dup 0 stringbbox pop 3502 exch 2 idiv 3333 exch sub exch m show
(3) dup 0 stringbbox pop 3502 exch 2 idiv 4666 exch sub exch m show
(4) dup 0 stringbbox pop 3502 exch 2 idiv 5999 exch sub exch m show
(x) dup 0 stringbbox pop 3680 exch 2 idiv 3333 exch sub exch m show
boundarythick setlinewidth
% The following draws a box around the plot,
% if the variable drawborder is true
drawborder { 
/bd boundarythick 2 idiv def
[] 0 setdash 
NP bd bd m bd 5000 bd sub l 
6666 bd sub 5000 bd sub l 
6666 bd sub bd l 
bd bd l S
} if % end of if to draw the border

showpage
grestore
end
%%EOF

---------------0609080526611
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Content-Transfer-Encoding: 7bit
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20 dict begin
gsave
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/C {setrgbcolor} def
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%%%%GHOSTSCRIPT: has a bug in reversepath - removing
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    dup rotate exch   % Set orientation, and put string on top.
    false charpath flattenpath
    0 exch sub rotate % Undo rotation.
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 0.11 G
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S
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S
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S
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S
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S
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S
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S
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S
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S
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S
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S
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S
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S
NP 1197 2414 m 1226 2462 l
S
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S
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S
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S
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S
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S
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S
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S
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S
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thin setlinewidth
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NP 626 3255 m 666 3255 l
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NP 626 3360 m 666 3360 l
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S
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S
NP 626 3675 m 666 3675 l
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medium setlinewidth
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thin setlinewidth
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NP 2799 2387 m 2799 2417 l
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NP 3066 2387 m 3066 2417 l
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NP 3333 2357 m 3333 2417 l
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NP 3599 2387 m 3599 2417 l
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NP 3866 2387 m 3866 2417 l
S
NP 4132 2387 m 4132 2417 l
S
NP 4399 2387 m 4399 2417 l
S
NP 4666 2357 m 4666 2417 l
S
NP 4932 2387 m 4932 2417 l
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NP 5199 2387 m 5199 2417 l
S
NP 5466 2387 m 5466 2417 l
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NP 5732 2387 m 5732 2417 l
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medium setlinewidth
(\26130) dup 0 stringbbox 2 idiv 845 exch sub exch 551 exch sub exch m show
(\26120) dup 0 stringbbox 2 idiv 1369 exch sub exch 551 exch sub exch m show
(\26110) dup 0 stringbbox 2 idiv 1893 exch sub exch 551 exch sub exch m show
(0) dup 0 stringbbox 2417 exch sub exch 551 exch sub exch m show
(10) dup 0 stringbbox 2 idiv 2941 exch sub exch 551 exch sub exch m show
(20) dup 0 stringbbox 2 idiv 3465 exch sub exch 551 exch sub exch m show
(30) dup 0 stringbbox 2 idiv 3989 exch sub exch 551 exch sub exch m show
(1) dup 0 stringbbox 2331 exch sub exch 2 idiv 1999 exch sub exch m show
(2) dup 0 stringbbox 2331 exch sub exch 2 idiv 3333 exch sub exch m show
(3) dup 0 stringbbox 2331 exch sub exch 2 idiv 4666 exch sub exch m show
(4) dup 0 stringbbox 2331 exch sub exch 2 idiv 5999 exch sub exch m show
(x) dup 0 stringbbox 2097 exch sub exch 2 idiv 3333 exch sub exch m show
boundarythick setlinewidth
% The following draws a box around the plot,
% if the variable drawborder is true
drawborder { 
/bd boundarythick 2 idiv def
[] 0 setdash 
NP bd bd m bd 5000 bd sub l 
6666 bd sub 5000 bd sub l 
6666 bd sub bd l 
bd bd l S
} if % end of if to draw the border

showpage
grestore
end
%%EOF

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NP
2973 2184 m
2984 2131 l
3085 2156 l
2973 2184 l
P
0.509569 G
NP
1937 2184 m
1898 1626 l
1993 1626 l
1997 2171 l
1937 2184 l
P
0.511294 G
NP
2759 2186 m
2658 2161 l
2771 2133 l
2771 2133 l
2759 2186 l
P
0.519451 G
NP
2759 2186 m
2771 2133 l
2872 2158 l
2759 2186 l
P
0.495451 G
NP
2546 2190 m
2557 2135 l
2658 2161 l
2546 2190 l
P
0.487294 G
NP
2546 2190 m
2445 2164 l
2557 2135 l
2557 2135 l
2546 2190 l
P
0.516471 G
NP
1897 2193 m
1892 1536 l
1937 2184 l
1897 2193 l
P
0.534392 G
NP
2006 2169 m
1997 2169 l
1993 1626 l
1993 1626 l
2031 2163 l
2006 2169 l
P
0.469412 G
NP
2332 2195 m
2343 2095 l
2445 2164 l
2332 2195 l
P
0.459686 G
NP
2332 2195 m
2231 2119 l
2343 2095 l
2343 2095 l
2332 2195 l
P
0.491647 G
NP
1894 2194 m
1843 2194 l
1797 1536 l
1797 1536 l
1892 1536 l
1897 2193 l
1894 2194 l
P
0.660863 G
NP
3928 2205 m
3940 2155 l
4041 2180 l
3928 2205 l
P
0.653882 G
NP
3928 2205 m
3827 2180 l
3940 2155 l
3940 2155 l
3928 2205 l
P
0.636431 G
NP
3715 2206 m
3726 2154 l
3827 2180 l
3715 2206 l
P
0.628275 G
NP
3715 2206 m
3613 2180 l
3726 2154 l
3726 2154 l
3715 2206 l
P
0.687608 G
NP
4142 2206 m
4153 2155 l
4254 2181 l
4142 2206 l
P
0.678314 G
NP
4142 2206 m
4041 2180 l
4153 2155 l
4153 2155 l
4142 2206 l
P
0.491647 G
NP
1844 2206 m
1843 2194 l
1894 2194 l
1844 2206 l
P
0.702745 G
NP
4355 2206 m
4254 2181 l
4367 2156 l
4367 2156 l
4355 2206 l
P
0.712039 G
NP
4355 2206 m
4367 2156 l
4468 2181 l
4355 2206 l
P
0.612431 G
NP
3501 2206 m
3512 2155 l
3613 2180 l
3501 2206 l
P
0.604275 G
NP
3501 2206 m
3400 2181 l
3512 2155 l
3512 2155 l
3501 2206 l
P
0.72949 G
NP
4569 2207 m
4468 2181 l
4580 2157 l
4580 2157 l
4569 2207 l
P
0.737647 G
NP
4569 2207 m
4580 2157 l
4681 2182 l
4569 2207 l
P
0.577529 G
NP
3287 2207 m
3186 2182 l
3299 2155 l
3299 2155 l
3287 2207 l
P
0.586824 G
NP
3287 2207 m
3299 2155 l
3400 2181 l
3287 2207 l
P
0.553098 G
NP
3074 2209 m
2973 2184 l
3085 2156 l
3085 2156 l
3074 2209 l
P
0.562392 G
NP
3074 2209 m
3085 2156 l
3186 2182 l
3074 2209 l
P
0.52749 G
NP
2860 2212 m
2759 2186 l
2872 2158 l
2872 2158 l
2860 2212 l
P
0.535647 G
NP
2860 2212 m
2872 2158 l
2973 2184 l
2860 2212 l
P
0.50349 G
NP
2647 2215 m
2546 2190 l
2658 2161 l
2658 2161 l
2647 2215 l
P
0.511647 G
NP
2647 2215 m
2658 2161 l
2759 2186 l
2647 2215 l
P
0.496235 G
NP
1797 2217 m
1791 1452 l
1844 2206 l
1797 2217 l
P
0.479059 G
NP
2433 2220 m
2332 2195 l
2445 2164 l
2445 2164 l
2433 2220 l
P
0.486039 G
NP
2433 2220 m
2445 2164 l
2546 2190 l
2433 2220 l
P
0.451882 G
NP
2220 2227 m
2118 2144 l
2231 2119 l
2231 2119 l
2220 2227 l
P
0.461608 G
NP
2220 2227 m
2231 2119 l
2332 2195 l
2220 2227 l
P
0.38698 G
NP
1297 2228 m
1184 1462 l
1285 1337 l
1285 1337 l
1297 2228 l
P
0.384235 G
NP
1297 2228 m
1196 1988 l
1184 1462 l
1184 1462 l
1297 2228 l
P
0.397137 G
NP
1297 2228 m
1239 2228 l
1196 1988 l
1196 1988 l
1297 2228 l
P
0.473725 G
NP
1750 2228 m
1749 2220 l
1781 2220 l
1750 2228 l
P
0.670078 G
NP
4029 2231 m
3928 2205 l
4041 2180 l
4041 2180 l
4029 2231 l
P
0.679373 G
NP
4029 2231 m
4041 2180 l
4142 2206 l
4029 2231 l
P
0.652627 G
NP
3816 2231 m
3827 2180 l
3928 2205 l
3816 2231 l
P
0.644471 G
NP
3816 2231 m
3715 2206 l
3827 2180 l
3827 2180 l
3816 2231 l
P
0.703804 G
NP
4243 2231 m
4254 2181 l
4355 2206 l
4243 2231 l
P
0.69451 G
NP
4243 2231 m
4142 2206 l
4254 2181 l
4254 2181 l
4243 2231 l
P
0.721255 G
NP
4456 2232 m
4355 2206 l
4468 2181 l
4468 2181 l
4456 2232 l
P
0.728235 G
NP
4456 2232 m
4468 2181 l
4569 2207 l
4456 2232 l
P
0.628627 G
NP
3602 2232 m
3613 2180 l
3715 2206 l
3602 2232 l
P
0.620471 G
NP
3602 2232 m
3501 2206 l
3613 2180 l
3613 2180 l
3602 2232 l
P
0.745686 G
NP
4670 2232 m
4569 2207 l
4681 2182 l
4681 2182 l
4670 2232 l
P
0.753843 G
NP
4670 2232 m
4681 2182 l
4782 2208 l
4670 2232 l
P
0.60302 G
NP
3389 2233 m
3400 2181 l
3501 2206 l
3389 2233 l
P
0.596039 G
NP
3389 2233 m
3287 2207 l
3400 2181 l
3400 2181 l
3389 2233 l
P
0.569294 G
NP
3175 2235 m
3074 2209 l
3186 2182 l
3186 2182 l
3175 2235 l
P
0.578588 G
NP
3175 2235 m
3186 2182 l
3287 2207 l
3175 2235 l
P
0.543686 G
NP
2961 2237 m
2860 2212 l
2973 2184 l
2973 2184 l
2961 2237 l
P
0.554157 G
NP
2961 2237 m
2973 2184 l
3074 2209 l
2961 2237 l
P
0.473725 G
NP
1781 2220 m
1749 2220 l
1690 1379 l
1690 1379 l
1791 1452 l
1797 2217 l
1781 2220 l
P
0.519686 G
NP
2748 2241 m
2647 2215 l
2759 2186 l
2759 2186 l
2748 2241 l
P
0.527843 G
NP
2748 2241 m
2759 2186 l
2860 2212 l
2748 2241 l
P
0.478314 G
NP
1696 2241 m
1690 1379 l
1750 2228 l
1696 2241 l
P
0.495255 G
NP
2534 2246 m
2433 2220 l
2546 2190 l
2546 2190 l
2534 2246 l
P
0.502235 G
NP
2534 2246 m
2546 2190 l
2647 2215 l
2534 2246 l
P
0.456235 G
NP
1656 2251 m
1656 2248 l
1669 2248 l
1656 2251 l
P
0.471255 G
NP
2321 2253 m
2220 2227 l
2332 2195 l
2332 2195 l
2321 2253 l
P
0.478235 G
NP
2321 2253 m
2332 2195 l
2433 2220 l
2321 2253 l
P
0.695569 G
NP
4130 2256 m
4142 2206 l
4243 2231 l
4130 2256 l
P
0.686275 G
NP
4130 2256 m
4029 2231 l
4142 2206 l
4142 2206 l
4130 2256 l
P
0.660667 G
NP
3917 2257 m
3816 2231 l
3928 2205 l
3928 2205 l
3917 2257 l
P
0.671137 G
NP
3917 2257 m
3928 2205 l
4029 2231 l
3917 2257 l
P
0.71302 G
NP
4344 2257 m
4243 2231 l
4355 2206 l
4355 2206 l
4344 2257 l
P
 0.72 G
NP
4344 2257 m
4355 2206 l
4456 2232 l
4344 2257 l
P
0.744431 G
NP
4557 2257 m
4569 2207 l
4670 2232 l
4557 2257 l
P
0.737451 G
NP
4557 2257 m
4456 2232 l
4569 2207 l
4569 2207 l
4557 2257 l
P
0.644824 G
NP
3703 2257 m
3715 2206 l
3816 2231 l
3703 2257 l
P
0.636667 G
NP
3703 2257 m
3602 2232 l
3715 2206 l
3715 2206 l
3703 2257 l
P
0.770039 G
NP
4771 2258 m
4782 2208 l
4884 2233 l
4771 2258 l
P
0.761882 G
NP
4771 2258 m
4670 2232 l
4782 2208 l
4782 2208 l
4771 2258 l
P
0.619216 G
NP
3490 2258 m
3501 2206 l
3602 2232 l
3490 2258 l
P
0.612235 G
NP
3490 2258 m
3389 2233 l
3501 2206 l
3501 2206 l
3490 2258 l
P
0.594784 G
NP
3276 2260 m
3287 2207 l
3389 2233 l
3276 2260 l
P
0.587804 G
NP
3276 2260 m
3175 2235 l
3287 2207 l
3287 2207 l
3276 2260 l
P
0.453373 G
NP
2107 2261 m
2118 2144 l
2220 2227 l
2107 2261 l
P
0.443647 G
NP
2107 2261 m
2006 2169 l
2118 2144 l
2118 2144 l
2107 2261 l
P
0.559882 G
NP
3062 2263 m
2961 2237 l
3074 2209 l
3074 2209 l
3062 2263 l
P
0.570353 G
NP
3062 2263 m
3074 2209 l
3175 2235 l
3062 2263 l
P
0.535882 G
NP
2849 2266 m
2748 2241 l
2860 2212 l
2860 2212 l
2849 2266 l
P
0.546353 G
NP
2849 2266 m
2860 2212 l
2961 2237 l
2849 2266 l
P
0.460392 G
NP
1596 2267 m
1589 1321 l
1656 2251 l
1596 2267 l
P
0.518431 G
NP
2635 2271 m
2647 2215 l
2748 2241 l
2635 2271 l
P
0.511451 G
NP
2635 2271 m
2534 2246 l
2647 2215 l
2647 2215 l
2635 2271 l
P
0.438745 G
NP
1564 2275 m
1488 1287 l
1589 1321 l
1596 2267 l
1564 2275 l
P
0.494431 G
NP
2422 2278 m
2433 2220 l
2534 2246 l
2422 2278 l
P
0.487451 G
NP
2422 2278 m
2321 2253 l
2433 2220 l
2433 2220 l
2422 2278 l
P
0.711765 G
NP
4231 2282 m
4243 2231 l
4344 2257 l
4231 2282 l
P
0.704784 G
NP
4231 2282 m
4130 2256 l
4243 2231 l
4243 2231 l
4231 2282 l
P
0.687333 G
NP
4018 2282 m
4029 2231 l
4130 2256 l
4018 2282 l
P
0.676863 G
NP
4018 2282 m
3917 2257 l
4029 2231 l
4029 2231 l
4018 2282 l
P
0.729216 G
NP
4445 2282 m
4344 2257 l
4456 2232 l
4456 2232 l
4445 2282 l
P
0.736196 G
NP
4445 2282 m
4456 2232 l
4557 2257 l
4445 2282 l
P
0.753647 G
NP
4659 2283 m
4557 2257 l
4670 2232 l
4670 2232 l
4659 2283 l
P
0.760627 G
NP
4659 2283 m
4670 2232 l
4771 2258 l
4659 2283 l
P
0.663333 G
NP
3804 2283 m
3816 2231 l
3917 2257 l
3804 2283 l
P
0.652863 G
NP
3804 2283 m
3703 2257 l
3816 2231 l
3816 2231 l
3804 2283 l
P
0.778078 G
NP
4872 2283 m
4771 2258 l
4884 2233 l
4884 2233 l
4872 2283 l
P
0.788549 G
NP
4872 2283 m
4884 2233 l
4985 2259 l
4872 2283 l
P
0.635412 G
NP
3591 2284 m
3602 2232 l
3703 2257 l
3591 2284 l
P
0.628431 G
NP
3591 2284 m
3490 2258 l
3602 2232 l
3602 2232 l
3591 2284 l
P
0.604 G
NP
3377 2286 m
3276 2260 l
3389 2233 l
3389 2233 l
3377 2286 l
P
0.61098 G
NP
3377 2286 m
3389 2233 l
3490 2258 l
3377 2286 l
P
0.456235 G
NP
1669 2248 m
1656 2248 l
1589 1321 l
1589 1321 l
1690 1379 l
1696 2241 l
1669 2248 l
P
0.463451 G
NP
2208 2287 m
2107 2261 l
2220 2227 l
2220 2227 l
2208 2287 l
P
 0.47 G
NP
2208 2287 m
2220 2227 l
2321 2253 l
2208 2287 l
P
0.578392 G
NP
3164 2288 m
3062 2263 l
3175 2235 l
3175 2235 l
3164 2288 l
P
0.586549 G
NP
3164 2288 m
3175 2235 l
3276 2260 l
3164 2288 l
P
0.442039 G
NP
1556 2277 m
1496 2277 l
1488 1287 l
1488 1287 l
1564 2275 l
1556 2277 l
P
0.552078 G
NP
2950 2292 m
2849 2266 l
2961 2237 l
2961 2237 l
2950 2292 l
P
0.562549 G
NP
2950 2292 m
2961 2237 l
3062 2263 l
2950 2292 l
P
0.442039 G
NP
1496 2294 m
1496 2277 l
1556 2277 l
1496 2294 l
P
0.527647 G
NP
2736 2297 m
2635 2271 l
2748 2241 l
2748 2241 l
2736 2297 l
P
0.536941 G
NP
2736 2297 m
2748 2241 l
2849 2266 l
2736 2297 l
P
0.434235 G
NP
1995 2299 m
1894 2194 l
2006 2169 l
2006 2169 l
1995 2299 l
P
0.445569 G
NP
1995 2299 m
2006 2169 l
2107 2261 l
1995 2299 l
P
0.419373 G
NP
1473 2300 m
1387 1286 l
1488 1287 l
1496 2294 l
1473 2300 l
P
0.503647 G
NP
2523 2304 m
2422 2278 l
2534 2246 l
2534 2246 l
2523 2304 l
P
0.510627 G
NP
2523 2304 m
2534 2246 l
2635 2271 l
2523 2304 l
P
0.72098 G
NP
4332 2307 m
4231 2282 l
4344 2257 l
4344 2257 l
4332 2307 l
P
0.727961 G
NP
4332 2307 m
4344 2257 l
4445 2282 l
4332 2307 l
P
0.703529 G
NP
4119 2308 m
4130 2256 l
4231 2282 l
4119 2308 l
P
0.695373 G
NP
4119 2308 m
4018 2282 l
4130 2256 l
4130 2256 l
4119 2308 l
P
0.745412 G
NP
4546 2308 m
4445 2282 l
4557 2257 l
4557 2257 l
4546 2308 l
P
0.752392 G
NP
4546 2308 m
4557 2257 l
4659 2283 l
4546 2308 l
P
0.769843 G
NP
4760 2308 m
4659 2283 l
4771 2258 l
4771 2258 l
4760 2308 l
P
0.779137 G
NP
4760 2308 m
4771 2258 l
4872 2283 l
4760 2308 l
P
0.669059 G
NP
3905 2308 m
3804 2283 l
3917 2257 l
3917 2257 l
3905 2308 l
P
0.679529 G
NP
3905 2308 m
3917 2257 l
4018 2282 l
3905 2308 l
P
0.794275 G
NP
4973 2309 m
4872 2283 l
4985 2259 l
4985 2259 l
4973 2309 l
P
0.804745 G
NP
4973 2309 m
4985 2259 l
5086 2284 l
4973 2309 l
P
0.653922 G
NP
3692 2309 m
3703 2257 l
3804 2283 l
3692 2309 l
P
0.644627 G
NP
3692 2309 m
3591 2284 l
3703 2257 l
3703 2257 l
3692 2309 l
P
0.627176 G
NP
3478 2311 m
3490 2258 l
3591 2284 l
3478 2311 l
P
0.620196 G
NP
3478 2311 m
3377 2286 l
3490 2258 l
3490 2258 l
3478 2311 l
P
0.486196 G
NP
2309 2313 m
2321 2253 l
2422 2278 l
2309 2313 l
P
0.479647 G
NP
2309 2313 m
2208 2287 l
2321 2253 l
2321 2253 l
2309 2313 l
P
0.594588 G
NP
3265 2314 m
3164 2288 l
3276 2260 l
3276 2260 l
3265 2314 l
P
0.602745 G
NP
3265 2314 m
3276 2260 l
3377 2286 l
3265 2314 l
P
0.578745 G
NP
3051 2317 m
3062 2263 l
3164 2288 l
3051 2317 l
P
0.570588 G
NP
3051 2317 m
2950 2292 l
3062 2263 l
3062 2263 l
3051 2317 l
P
0.543843 G
NP
2837 2322 m
2736 2297 l
2849 2266 l
2849 2266 l
2837 2322 l
P
0.553137 G
NP
2837 2322 m
2849 2266 l
2950 2292 l
2837 2322 l
P
0.423686 G
NP
1397 2324 m
1397 2309 l
1444 2309 l
1397 2324 l
P
0.462196 G
NP
2096 2325 m
2107 2261 l
2208 2287 l
2096 2325 l
P
0.454039 G
NP
2096 2325 m
1995 2299 l
2107 2261 l
2107 2261 l
2096 2325 l
P
0.402745 G
NP
1387 2327 m
1285 1337 l
1387 1286 l
1387 1286 l
1397 2324 l
1387 2327 l
P
0.519843 G
NP
2624 2329 m
2523 2304 l
2635 2271 l
2635 2271 l
2624 2329 l
P
0.529137 G
NP
2624 2329 m
2635 2271 l
2736 2297 l
2624 2329 l
P
0.744157 G
NP
4434 2333 m
4445 2282 l
4546 2308 l
4434 2333 l
P
0.737176 G
NP
4434 2333 m
4332 2307 l
4445 2282 l
4445 2282 l
4434 2333 l
P
0.719725 G
NP
4220 2333 m
4231 2282 l
4332 2307 l
4220 2333 l
P
0.711569 G
NP
4220 2333 m
4119 2308 l
4231 2282 l
4231 2282 l
4220 2333 l
P
0.761608 G
NP
4647 2333 m
4546 2308 l
4659 2283 l
4659 2283 l
4647 2333 l
P
0.770902 G
NP
4647 2333 m
4659 2283 l
4760 2308 l
4647 2333 l
P
0.795333 G
NP
4861 2334 m
4872 2283 l
4973 2309 l
4861 2334 l
P
0.786039 G
NP
4861 2334 m
4760 2308 l
4872 2283 l
4872 2283 l
4861 2334 l
P
0.695725 G
NP
4006 2334 m
4018 2282 l
4119 2308 l
4006 2334 l
P
0.687569 G
NP
4006 2334 m
3905 2308 l
4018 2282 l
4018 2282 l
4006 2334 l
P
0.820941 G
NP
5074 2334 m
5086 2284 l
5187 2310 l
5074 2334 l
P
0.812784 G
NP
5074 2334 m
4973 2309 l
5086 2284 l
5086 2284 l
5074 2334 l
P
0.670118 G
NP
3793 2335 m
3804 2283 l
3905 2308 l
3793 2335 l
P
0.660824 G
NP
3793 2335 m
3692 2309 l
3804 2283 l
3804 2283 l
3793 2335 l
P
0.636392 G
NP
3579 2337 m
3478 2311 l
3591 2284 l
3591 2284 l
3579 2337 l
P
0.645686 G
NP
3579 2337 m
3591 2284 l
3692 2309 l
3579 2337 l
P
0.374902 G
NP
1207 2337 m
1135 1988 l
1196 1988 l
1207 2337 l
P
0.495843 G
NP
2410 2338 m
2309 2313 l
2422 2278 l
2422 2278 l
2410 2338 l
P
0.502392 G
NP
2410 2338 m
2422 2278 l
2523 2304 l
2410 2338 l
P
0.40302 G
NP
1351 2339 m
1297 2228 l
1285 1337 l
1285 1337 l
1387 2327 l
1351 2339 l
P
0.618941 G
NP
3366 2339 m
3377 2286 l
3478 2311 l
3366 2339 l
P
0.610784 G
NP
3366 2339 m
3265 2314 l
3377 2286 l
3377 2286 l
3366 2339 l
P
0.437333 G
NP
1882 2340 m
1894 2194 l
1995 2299 l
1882 2340 l
P
0.426431 G
NP
1882 2340 m
1781 2220 l
1894 2194 l
1894 2194 l
1882 2340 l
P
0.594941 G
NP
3152 2343 m
3164 2288 l
3265 2314 l
3152 2343 l
P
0.586784 G
NP
3152 2343 m
3051 2317 l
3164 2288 l
3164 2288 l
3152 2343 l
P
0.562353 G
NP
2939 2348 m
2837 2322 l
2950 2292 l
2950 2292 l
2939 2348 l
P
0.569333 G
NP
2939 2348 m
2950 2292 l
3051 2317 l
2939 2348 l
P
0.418078 G
NP
1322 2349 m
1322 2345 l
1331 2345 l
1322 2349 l
P
0.478392 G
NP
2197 2351 m
2208 2287 l
2309 2313 l
2197 2351 l
P
0.470235 G
NP
2197 2351 m
2096 2325 l
2208 2287 l
2208 2287 l
2197 2351 l
P
0.545333 G
NP
2725 2355 m
2736 2297 l
2837 2322 l
2725 2355 l
P
0.536039 G
NP
2725 2355 m
2624 2329 l
2736 2297 l
2736 2297 l
2725 2355 l
P
0.41102 G
NP
1301 2357 m
1297 2228 l
1322 2349 l
1301 2357 l
P
0.762667 G
NP
4535 2358 m
4546 2308 l
4647 2333 l
4535 2358 l
P
0.753373 G
NP
4535 2358 m
4434 2333 l
4546 2308 l
4546 2308 l
4535 2358 l
P
0.735922 G
NP
4321 2359 m
4332 2307 l
4434 2333 l
4321 2359 l
P
0.727765 G
NP
4321 2359 m
4220 2333 l
4332 2307 l
4332 2307 l
4321 2359 l
P
0.787098 G
NP
4748 2359 m
4760 2308 l
4861 2334 l
4748 2359 l
P
0.777804 G
NP
4748 2359 m
4647 2333 l
4760 2308 l
4760 2308 l
4748 2359 l
P
0.804549 G
NP
4962 2359 m
4861 2334 l
4973 2309 l
4973 2309 l
4962 2359 l
P
0.811529 G
NP
4962 2359 m
4973 2309 l
5074 2334 l
4962 2359 l
P
0.703765 G
NP
4107 2359 m
4006 2334 l
4119 2308 l
4119 2308 l
4107 2359 l
P
0.711922 G
NP
4107 2359 m
4119 2308 l
4220 2333 l
4107 2359 l
P
0.837137 G
NP
5175 2360 m
5187 2310 l
5288 2335 l
5175 2360 l
P
0.82898 G
NP
5175 2360 m
5074 2334 l
5187 2310 l
5187 2310 l
5175 2360 l
P
0.686314 G
NP
3894 2360 m
3905 2308 l
4006 2334 l
3894 2360 l
P
0.679333 G
NP
3894 2360 m
3793 2335 l
3905 2308 l
3905 2308 l
3894 2360 l
P
0.652588 G
NP
3680 2362 m
3579 2337 l
3692 2309 l
3692 2309 l
3680 2362 l
P
0.661882 G
NP
3680 2362 m
3692 2309 l
3793 2335 l
3680 2362 l
P
0.520902 G
NP
2511 2364 m
2523 2304 l
2624 2329 l
2511 2364 l
P
0.512039 G
NP
2511 2364 m
2410 2338 l
2523 2304 l
2523 2304 l
2511 2364 l
P
0.637451 G
NP
3467 2365 m
3478 2311 l
3579 2337 l
3467 2365 l
P
0.62698 G
NP
3467 2365 m
3366 2339 l
3478 2311 l
3478 2311 l
3467 2365 l
P
0.446667 G
NP
1983 2367 m
1882 2340 l
1995 2299 l
1995 2299 l
1983 2367 l
P
0.454392 G
NP
1983 2367 m
1995 2299 l
2096 2325 l
1983 2367 l
P
0.60298 G
NP
3253 2368 m
3152 2343 l
3265 2314 l
3265 2314 l
3253 2368 l
P
0.611137 G
NP
3253 2368 m
3265 2314 l
3366 2339 l
3253 2368 l
P
0.397137 G
NP
1265 2372 m
1239 2228 l
1297 2228 l
1301 2357 l
1265 2372 l
P
0.578549 G
NP
3040 2373 m
2939 2348 l
3051 2317 l
3051 2317 l
3040 2373 l
P
0.585529 G
NP
3040 2373 m
3051 2317 l
3152 2343 l
3040 2373 l
P
0.486431 G
NP
2298 2376 m
2197 2351 l
2309 2313 l
2309 2313 l
2298 2376 l
P
0.494588 G
NP
2298 2376 m
2309 2313 l
2410 2338 l
2298 2376 l
P
0.423686 G
NP
1444 2309 m
1397 2309 l
1387 1286 l
1387 1286 l
1473 2300 l
1444 2309 l
P
0.561529 G
NP
2826 2380 m
2837 2322 l
2939 2348 l
2826 2380 l
P
0.554549 G
NP
2826 2380 m
2725 2355 l
2837 2322 l
2837 2322 l
2826 2380 l
P
0.769569 G
NP
4636 2384 m
4535 2358 l
4647 2333 l
4647 2333 l
4636 2384 l
P
0.778863 G
NP
4636 2384 m
4647 2333 l
4748 2359 l
4636 2384 l
P
0.743961 G
NP
4422 2384 m
4321 2359 l
4434 2333 l
4434 2333 l
4422 2384 l
P
0.754431 G
NP
4422 2384 m
4434 2333 l
4535 2358 l
4422 2384 l
P
0.796314 G
NP
4849 2384 m
4748 2359 l
4861 2334 l
4861 2334 l
4849 2384 l
P
0.803294 G
NP
4849 2384 m
4861 2334 l
4962 2359 l
4849 2384 l
P
0.820745 G
NP
5063 2385 m
4962 2359 l
5074 2334 l
5074 2334 l
5063 2385 l
P
0.827725 G
NP
5063 2385 m
5074 2334 l
5175 2360 l
5063 2385 l
P
0.728118 G
NP
4209 2385 m
4220 2333 l
4321 2359 l
4209 2385 l
P
0.719961 G
NP
4209 2385 m
4107 2359 l
4220 2333 l
4220 2333 l
4209 2385 l
P
0.389647 G
NP
1231 2385 m
1207 2337 l
1196 1988 l
1265 2372 l
1231 2385 l
P
0.845176 G
NP
5276 2385 m
5175 2360 l
5288 2335 l
5288 2335 l
5276 2385 l
P
0.855647 G
NP
5276 2385 m
5288 2335 l
5389 2361 l
5276 2385 l
P
0.70251 G
NP
3995 2386 m
4006 2334 l
4107 2359 l
3995 2386 l
P
0.695529 G
NP
3995 2386 m
3894 2360 l
4006 2334 l
4006 2334 l
3995 2386 l
P
0.428353 G
NP
1770 2387 m
1781 2220 l
1882 2340 l
1770 2387 l
P
0.418196 G
NP
1770 2387 m
1669 2248 l
1781 2220 l
1781 2220 l
1770 2387 l
P
0.671098 G
NP
3781 2388 m
3680 2362 l
3793 2335 l
3793 2335 l
3781 2388 l
P
0.678078 G
NP
3781 2388 m
3793 2335 l
3894 2360 l
3781 2388 l
P
0.528235 G
NP
2612 2390 m
2511 2364 l
2624 2329 l
2624 2329 l
2612 2390 l
P
0.537098 G
NP
2612 2390 m
2624 2329 l
2725 2355 l
2612 2390 l
P
0.643176 G
NP
3568 2390 m
3467 2365 l
3579 2337 l
3579 2337 l
3568 2390 l
P
0.653647 G
NP
3568 2390 m
3579 2337 l
3680 2362 l
3568 2390 l
P
0.462863 G
NP
2084 2393 m
1983 2367 l
2096 2325 l
2096 2325 l
2084 2393 l
P
0.470588 G
NP
2084 2393 m
2096 2325 l
2197 2351 l
2084 2393 l
P
0.629647 G
NP
3354 2394 m
3366 2339 l
3467 2365 l
3354 2394 l
P
0.619176 G
NP
3354 2394 m
3253 2368 l
3366 2339 l
3366 2339 l
3354 2394 l
P
0.601725 G
NP
3141 2399 m
3152 2343 l
3253 2368 l
3141 2399 l
P
0.594745 G
NP
3141 2399 m
3040 2373 l
3152 2343 l
3152 2343 l
3141 2399 l
P
0.513098 G
NP
2399 2402 m
2410 2338 l
2511 2364 l
2399 2402 l
P
0.502627 G
NP
2399 2402 m
2298 2376 l
2410 2338 l
2410 2338 l
2399 2402 l
P
0.577725 G
NP
2927 2406 m
2939 2348 l
3040 2373 l
2927 2406 l
P
0.570745 G
NP
2927 2406 m
2826 2380 l
2939 2348 l
2939 2348 l
2927 2406 l
P
0.795059 G
NP
4737 2409 m
4748 2359 l
4849 2384 l
4737 2409 l
P
0.788078 G
NP
4737 2409 m
4636 2384 l
4748 2359 l
4748 2359 l
4737 2409 l
P
0.760157 G
NP
4523 2410 m
4422 2384 l
4535 2358 l
4535 2358 l
4523 2410 l
P
0.770627 G
NP
4523 2410 m
4535 2358 l
4636 2384 l
4523 2410 l
P
0.81949 G
NP
4950 2410 m
4962 2359 l
5063 2385 l
4950 2410 l
P
0.81251 G
NP
4950 2410 m
4849 2384 l
4962 2359 l
4962 2359 l
4950 2410 l
P
0.836941 G
NP
5164 2410 m
5063 2385 l
5175 2360 l
5175 2360 l
5164 2410 l
P
0.846235 G
NP
5164 2410 m
5175 2360 l
5276 2385 l
5164 2410 l
P
0.746627 G
NP
4310 2410 m
4321 2359 l
4422 2384 l
4310 2410 l
P
0.736157 G
NP
4310 2410 m
4209 2385 l
4321 2359 l
4321 2359 l
4310 2410 l
P
0.861373 G
NP
5378 2411 m
5276 2385 l
5389 2361 l
5389 2361 l
5378 2411 l
P
0.871843 G
NP
5378 2411 m
5389 2361 l
5490 2386 l
5378 2411 l
P
0.711725 G
NP
4096 2411 m
3995 2386 l
4107 2359 l
4107 2359 l
4096 2411 l
P
0.718706 G
NP
4096 2411 m
4107 2359 l
4209 2385 l
4096 2411 l
P
0.694275 G
NP
3883 2413 m
3894 2360 l
3995 2386 l
3883 2413 l
P
0.687294 G
NP
3883 2413 m
3781 2388 l
3894 2360 l
3894 2360 l
3883 2413 l
P
0.553294 G
NP
2714 2415 m
2725 2355 l
2826 2380 l
2714 2415 l
P
0.546745 G
NP
2714 2415 m
2612 2390 l
2725 2355 l
2725 2355 l
2714 2415 l
P
0.445843 G
NP
1871 2416 m
1882 2340 l
1983 2367 l
1871 2416 l
P
0.438863 G
NP
1871 2416 m
1770 2387 l
1882 2340 l
1882 2340 l
1871 2416 l
P
0.669843 G
NP
3669 2416 m
3680 2362 l
3781 2388 l
3669 2416 l
P
0.661686 G
NP
3669 2416 m
3568 2390 l
3680 2362 l
3680 2362 l
3669 2416 l
P
0.479059 G
NP
2185 2419 m
2084 2393 l
2197 2351 l
2197 2351 l
2185 2419 l
P
0.486784 G
NP
2185 2419 m
2197 2351 l
2298 2376 l
2185 2419 l
P
0.635373 G
NP
3455 2419 m
3354 2394 l
3467 2365 l
3467 2365 l
3455 2419 l
P
0.645843 G
NP
3455 2419 m
3467 2365 l
3568 2390 l
3455 2419 l
P
0.610941 G
NP
3242 2424 m
3141 2399 l
3253 2368 l
3253 2368 l
3242 2424 l
P
0.620235 G
NP
3242 2424 m
3253 2368 l
3354 2394 l
3242 2424 l
P
0.518824 G
NP
2500 2428 m
2399 2402 l
2511 2364 l
2511 2364 l
2500 2428 l
P
0.529294 G
NP
2500 2428 m
2511 2364 l
2612 2390 l
2500 2428 l
P
0.593922 G
NP
3028 2431 m
3040 2373 l
3141 2399 l
3028 2431 l
P
0.586941 G
NP
3028 2431 m
2927 2406 l
3040 2373 l
3040 2373 l
3028 2431 l
P
0.804275 G
NP
4838 2435 m
4737 2409 l
4849 2384 l
4849 2384 l
4838 2435 l
P
0.811255 G
NP
4838 2435 m
4849 2384 l
4950 2410 l
4838 2435 l
P
0.786824 G
NP
4624 2435 m
4636 2384 l
4737 2409 l
4624 2435 l
P
0.778667 G
NP
4624 2435 m
4523 2410 l
4636 2384 l
4636 2384 l
4624 2435 l
P
0.838 G
NP
5051 2435 m
5063 2385 l
5164 2410 l
5051 2435 l
P
0.828706 G
NP
5051 2435 m
4950 2410 l
5063 2385 l
5063 2385 l
5051 2435 l
P
0.853137 G
NP
5265 2436 m
5164 2410 l
5276 2385 l
5276 2385 l
5265 2436 l
P
0.862431 G
NP
5265 2436 m
5276 2385 l
5378 2411 l
5265 2436 l
P
0.762824 G
NP
4411 2436 m
4422 2384 l
4523 2410 l
4411 2436 l
P
0.752353 G
NP
4411 2436 m
4310 2410 l
4422 2384 l
4422 2384 l
4411 2436 l
P
0.888039 G
NP
5479 2436 m
5490 2386 l
5591 2412 l
5479 2436 l
P
0.879882 G
NP
5479 2436 m
5378 2411 l
5490 2386 l
5490 2386 l
5479 2436 l
P
0.737216 G
NP
4197 2437 m
4209 2385 l
4310 2410 l
4197 2437 l
P
0.727922 G
NP
4197 2437 m
4096 2411 l
4209 2385 l
4209 2385 l
4197 2437 l
P
0.70349 G
NP
3984 2439 m
3883 2413 l
3995 2386 l
3995 2386 l
3984 2439 l
P
0.710471 G
NP
3984 2439 m
3995 2386 l
4096 2411 l
3984 2439 l
P
0.562941 G
NP
2815 2441 m
2714 2415 l
2826 2380 l
2826 2380 l
2815 2441 l
P
0.56949 G
NP
2815 2441 m
2826 2380 l
2927 2406 l
2815 2441 l
P
0.42098 G
NP
1657 2441 m
1669 2248 l
1770 2387 l
1657 2441 l
P
0.410392 G
NP
1657 2441 m
1556 2277 l
1669 2248 l
1669 2248 l
1657 2441 l
P
0.677882 G
NP
3770 2441 m
3669 2416 l
3781 2388 l
3781 2388 l
3770 2441 l
P
0.686039 G
NP
3770 2441 m
3781 2388 l
3883 2413 l
3770 2441 l
P
0.462039 G
NP
1972 2442 m
1983 2367 l
2084 2393 l
1972 2442 l
P
0.455059 G
NP
1972 2442 m
1871 2416 l
1983 2367 l
1983 2367 l
1972 2442 l
P
0.505294 G
NP
2286 2444 m
2298 2376 l
2399 2402 l
2286 2444 l
P
0.495255 G
NP
2286 2444 m
2185 2419 l
2298 2376 l
2298 2376 l
2286 2444 l
P
0.653882 G
NP
3556 2445 m
3455 2419 l
3568 2390 l
3568 2390 l
3556 2445 l
P
0.662039 G
NP
3556 2445 m
3568 2390 l
3669 2416 l
3556 2445 l
P
0.627137 G
NP
3343 2450 m
3242 2424 l
3354 2394 l
3354 2394 l
3343 2450 l
P
0.636431 G
NP
3343 2450 m
3354 2394 l
3455 2419 l
3343 2450 l
P
0.370863 G
NP
1106 2453 m
1095 1796 l
1207 2337 l
1106 2453 l
P
0.375843 G
NP
1106 2453 m
1207 2337 l
1219 2390 l
1106 2453 l
P
0.537333 G
NP
2601 2453 m
2500 2428 l
2612 2390 l
2612 2390 l
2601 2453 l
P
0.54549 G
NP
2601 2453 m
2612 2390 l
2714 2415 l
2601 2453 l
P
0.612431 G
NP
3129 2457 m
3141 2399 l
3242 2424 l
3129 2457 l
P
0.603137 G
NP
3129 2457 m
3028 2431 l
3141 2399 l
3141 2399 l
3129 2457 l
P
0.829765 G
NP
4939 2461 m
4950 2410 l
5051 2435 l
4939 2461 l
P
0.820471 G
NP
4939 2461 m
4838 2435 l
4950 2410 l
4950 2410 l
4939 2461 l
P
0.794863 G
NP
4725 2461 m
4624 2435 l
4737 2409 l
4737 2409 l
4725 2461 l
P
0.80302 G
NP
4725 2461 m
4737 2409 l
4838 2435 l
4725 2461 l
P
0.854196 G
NP
5153 2461 m
5164 2410 l
5265 2436 l
5153 2461 l
P
0.844902 G
NP
5153 2461 m
5051 2435 l
5164 2410 l
5164 2410 l
5153 2461 l
P
0.878627 G
NP
5366 2461 m
5378 2411 l
5479 2436 l
5366 2461 l
P
0.871647 G
NP
5366 2461 m
5265 2436 l
5378 2411 l
5378 2411 l
5366 2461 l
P
0.77902 G
NP
4512 2461 m
4523 2410 l
4624 2435 l
4512 2461 l
P
0.770863 G
NP
4512 2461 m
4411 2436 l
4523 2410 l
4523 2410 l
4512 2461 l
P
0.904235 G
NP
5580 2462 m
5591 2412 l
5692 2437 l
5580 2462 l
P
0.896078 G
NP
5580 2462 m
5479 2436 l
5591 2412 l
5591 2412 l
5580 2462 l
P
0.753412 G
NP
4298 2462 m
4310 2410 l
4411 2436 l
4298 2462 l
P
0.744118 G
NP
4298 2462 m
4197 2437 l
4310 2410 l
4310 2410 l
4298 2462 l
P
0.719686 G
NP
4085 2464 m
3984 2439 l
4096 2411 l
4096 2411 l
4085 2464 l
P
0.72898 G
NP
4085 2464 m
4096 2411 l
4197 2437 l
4085 2464 l
P
0.585686 G
NP
2916 2466 m
2927 2406 l
3028 2431 l
2916 2466 l
P
0.579137 G
NP
2916 2466 m
2815 2441 l
2927 2406 l
2927 2406 l
2916 2466 l
P
0.702235 G
NP
3871 2467 m
3883 2413 l
3984 2439 l
3871 2467 l
P
0.694078 G
NP
3871 2467 m
3770 2441 l
3883 2413 l
3883 2413 l
3871 2467 l
P
0.478235 G
NP
2073 2468 m
2084 2393 l
2185 2419 l
2073 2468 l
P
0.471255 G
NP
2073 2468 m
1972 2442 l
2084 2393 l
2084 2393 l
2073 2468 l
P
0.52149 G
NP
2388 2470 m
2399 2402 l
2500 2428 l
2388 2470 l
P
0.511451 G
NP
2388 2470 m
2286 2444 l
2399 2402 l
2399 2402 l
2388 2470 l
P
0.670078 G
NP
3658 2470 m
3556 2445 l
3669 2416 l
3669 2416 l
3658 2470 l
P
0.678235 G
NP
3658 2470 m
3669 2416 l
3770 2441 l
3658 2470 l
P
0.438039 G
NP
1758 2472 m
1770 2387 l
1871 2416 l
1758 2472 l
P
0.43149 G
NP
1758 2472 m
1657 2441 l
1770 2387 l
1770 2387 l
1758 2472 l
P
0.652627 G
NP
3444 2476 m
3455 2419 l
3556 2445 l
3444 2476 l
P
0.645647 G
NP
3444 2476 m
3343 2450 l
3455 2419 l
3455 2419 l
3444 2476 l
P
0.553529 G
NP
2702 2479 m
2601 2453 l
2714 2415 l
2714 2415 l
2702 2479 l
P
0.561686 G
NP
2702 2479 m
2714 2415 l
2815 2441 l
2702 2479 l
P
0.619333 G
NP
3230 2482 m
3129 2457 l
3242 2424 l
3242 2424 l
3230 2482 l
P
0.628627 G
NP
3230 2482 m
3242 2424 l
3343 2450 l
3230 2482 l
P
0.845961 G
NP
5040 2486 m
5051 2435 l
5153 2461 l
5040 2486 l
P
0.836667 G
NP
5040 2486 m
4939 2461 l
5051 2435 l
5051 2435 l
5040 2486 l
P
0.811059 G
NP
4826 2486 m
4725 2461 l
4838 2435 l
4838 2435 l
4826 2486 l
P
0.821529 G
NP
4826 2486 m
4838 2435 l
4939 2461 l
4826 2486 l
P
0.863412 G
NP
5254 2486 m
5153 2461 l
5265 2436 l
5265 2436 l
5254 2486 l
P
0.870392 G
NP
5254 2486 m
5265 2436 l
5366 2461 l
5254 2486 l
P
0.894824 G
NP
5467 2487 m
5479 2436 l
5580 2462 l
5467 2487 l
P
0.887843 G
NP
5467 2487 m
5366 2461 l
5479 2436 l
5479 2436 l
5467 2487 l
P
0.795216 G
NP
4613 2487 m
4624 2435 l
4725 2461 l
4613 2487 l
P
0.787059 G
NP
4613 2487 m
4512 2461 l
4624 2435 l
4624 2435 l
4613 2487 l
P
0.920431 G
NP
5681 2488 m
5692 2437 l
5793 2463 l
5681 2488 l
P
0.912275 G
NP
5681 2488 m
5580 2462 l
5692 2437 l
5692 2437 l
5681 2488 l
P
0.769608 G
NP
4399 2488 m
4411 2436 l
4512 2461 l
4399 2488 l
P
0.762627 G
NP
4399 2488 m
4298 2462 l
4411 2436 l
4411 2436 l
4399 2488 l
P
0.735882 G
NP
4186 2490 m
4085 2464 l
4197 2437 l
4197 2437 l
4186 2490 l
P
0.745176 G
NP
4186 2490 m
4197 2437 l
4298 2462 l
4186 2490 l
P
0.418078 G
NP
1331 2345 m
1322 2345 l
1297 2228 l
1297 2228 l
1351 2339 l
1331 2345 l
P
0.604196 G
NP
3017 2492 m
3028 2431 l
3129 2457 l
3017 2492 l
P
0.595333 G
NP
3017 2492 m
2916 2466 l
3028 2431 l
3028 2431 l
3017 2492 l
P
0.720745 G
NP
3972 2492 m
3984 2439 l
4085 2464 l
3972 2492 l
P
0.710275 G
NP
3972 2492 m
3871 2467 l
3984 2439 l
3984 2439 l
3972 2492 l
P
0.487451 G
NP
2174 2494 m
2073 2468 l
2185 2419 l
2185 2419 l
2174 2494 l
P
0.496745 G
NP
2174 2494 m
2185 2419 l
2286 2444 l
2174 2494 l
P
0.537686 G
NP
2489 2496 m
2500 2428 l
2601 2453 l
2489 2496 l
P
0.529961 G
NP
2489 2496 m
2388 2470 l
2500 2428 l
2500 2428 l
2489 2496 l
P
0.694431 G
NP
3759 2496 m
3770 2441 l
3871 2467 l
3759 2496 l
P
0.686275 G
NP
3759 2496 m
3658 2470 l
3770 2441 l
3770 2441 l
3759 2496 l
P
0.454235 G
NP
1859 2500 m
1871 2416 l
1972 2442 l
1859 2500 l
P
0.447686 G
NP
1859 2500 m
1758 2472 l
1871 2416 l
1871 2416 l
1859 2500 l
P
0.661843 G
NP
3545 2501 m
3444 2476 l
3556 2445 l
3556 2445 l
3545 2501 l
P
0.668824 G
NP
3545 2501 m
3556 2445 l
3658 2470 l
3545 2501 l
P
0.402588 G
NP
1545 2501 m
1444 2309 l
1556 2277 l
1556 2277 l
1545 2501 l
P
0.413176 G
NP
1545 2501 m
1556 2277 l
1657 2441 l
1545 2501 l
P
0.569725 G
NP
2803 2504 m
2702 2479 l
2815 2441 l
2815 2441 l
2803 2504 l
P
0.577882 G
NP
2803 2504 m
2815 2441 l
2916 2466 l
2803 2504 l
P
0.644824 G
NP
3331 2508 m
3343 2450 l
3444 2476 l
3331 2508 l
P
0.637843 G
NP
3331 2508 m
3230 2482 l
3343 2450 l
3343 2450 l
3331 2508 l
P
0.862157 G
NP
5141 2512 m
5153 2461 l
5254 2486 l
5141 2512 l
P
0.855176 G
NP
5141 2512 m
5040 2486 l
5153 2461 l
5153 2461 l
5141 2512 l
P
0.837725 G
NP
4928 2512 m
4939 2461 l
5040 2486 l
4928 2512 l
P
0.827255 G
NP
4928 2512 m
4826 2486 l
4939 2461 l
4939 2461 l
4928 2512 l
P
0.886588 G
NP
5355 2512 m
5366 2461 l
5467 2487 l
5355 2512 l
P
0.879608 G
NP
5355 2512 m
5254 2486 l
5366 2461 l
5366 2461 l
5355 2512 l
P
0.91102 G
NP
5568 2512 m
5580 2462 l
5681 2488 l
5568 2512 l
P
0.904039 G
NP
5568 2512 m
5467 2487 l
5580 2462 l
5580 2462 l
5568 2512 l
P
0.813725 G
NP
4714 2512 m
4725 2461 l
4826 2486 l
4714 2512 l
P
0.803255 G
NP
4714 2512 m
4613 2487 l
4725 2461 l
4725 2461 l
4714 2512 l
P
0.938941 G
NP
5782 2513 m
5793 2463 l
5894 2488 l
5782 2513 l
P
0.928471 G
NP
5782 2513 m
5681 2488 l
5793 2463 l
5793 2463 l
5782 2513 l
P
0.785804 G
NP
4500 2513 m
4512 2461 l
4613 2487 l
4500 2513 l
P
0.778824 G
NP
4500 2513 m
4399 2488 l
4512 2461 l
4512 2461 l
4500 2513 l
P
0.754392 G
NP
4287 2515 m
4186 2490 l
4298 2462 l
4298 2462 l
4287 2515 l
P
0.761373 G
NP
4287 2515 m
4298 2462 l
4399 2488 l
4287 2515 l
P
0.620392 G
NP
3118 2517 m
3129 2457 l
3230 2482 l
3118 2517 l
P
0.611529 G
NP
3118 2517 m
3017 2492 l
3129 2457 l
3129 2457 l
3118 2517 l
P
0.726471 G
NP
4073 2518 m
3972 2492 l
4085 2464 l
4085 2464 l
4073 2518 l
P
0.736941 G
NP
4073 2518 m
4085 2464 l
4186 2490 l
4073 2518 l
P
0.512941 G
NP
2275 2519 m
2286 2444 l
2388 2470 l
2275 2519 l
P
0.503647 G
NP
2275 2519 m
2174 2494 l
2286 2444 l
2286 2444 l
2275 2519 l
P
0.546157 G
NP
2590 2521 m
2489 2496 l
2601 2453 l
2601 2453 l
2590 2521 l
P
0.553882 G
NP
2590 2521 m
2601 2453 l
2702 2479 l
2590 2521 l
P
0.702471 G
NP
3860 2521 m
3759 2496 l
3871 2467 l
3871 2467 l
3860 2521 l
P
0.712941 G
NP
3860 2521 m
3871 2467 l
3972 2492 l
3860 2521 l
P
0.470431 G
NP
1960 2526 m
1972 2442 l
2073 2468 l
1960 2526 l
P
0.463882 G
NP
1960 2526 m
1859 2500 l
1972 2442 l
1972 2442 l
1960 2526 l
P
0.678039 G
NP
3646 2527 m
3545 2501 l
3658 2470 l
3658 2470 l
3646 2527 l
P
0.68502 G
NP
3646 2527 m
3658 2470 l
3759 2496 l
3646 2527 l
P
0.596392 G
NP
2904 2530 m
2916 2466 l
3017 2492 l
2904 2530 l
P
0.585922 G
NP
2904 2530 m
2803 2504 l
2916 2466 l
2916 2466 l
2904 2530 l
P
0.66102 G
NP
3433 2533 m
3444 2476 l
3545 2501 l
3433 2533 l
P
0.654039 G
NP
3433 2533 m
3331 2508 l
3444 2476 l
3444 2476 l
3433 2533 l
P
0.871373 G
NP
5242 2537 m
5141 2512 l
5254 2486 l
5254 2486 l
5242 2537 l
P
0.878353 G
NP
5242 2537 m
5254 2486 l
5355 2512 l
5242 2537 l
P
0.853922 G
NP
5029 2537 m
5040 2486 l
5141 2512 l
5029 2537 l
P
0.845765 G
NP
5029 2537 m
4928 2512 l
5040 2486 l
5040 2486 l
5029 2537 l
P
0.895804 G
NP
5456 2537 m
5355 2512 l
5467 2487 l
5467 2487 l
5456 2537 l
P
0.902784 G
NP
5456 2537 m
5467 2487 l
5568 2512 l
5456 2537 l
P
0.929529 G
NP
5669 2538 m
5681 2488 l
5782 2513 l
5669 2538 l
P
0.920235 G
NP
5669 2538 m
5568 2512 l
5681 2488 l
5681 2488 l
5669 2538 l
P
0.829922 G
NP
4815 2538 m
4826 2486 l
4928 2512 l
4815 2538 l
P
0.819451 G
NP
4815 2538 m
4714 2512 l
4826 2486 l
4826 2486 l
4815 2538 l
P
0.79502 G
NP
4601 2539 m
4500 2513 l
4613 2487 l
4613 2487 l
4601 2539 l
P
0.804314 G
NP
4601 2539 m
4613 2487 l
4714 2512 l
4601 2539 l
P
0.431098 G
NP
1646 2540 m
1657 2441 l
1758 2472 l
1646 2540 l
P
0.424118 G
NP
1646 2540 m
1545 2501 l
1657 2441 l
1657 2441 l
1646 2540 l
P
0.777569 G
NP
4388 2541 m
4399 2488 l
4500 2513 l
4388 2541 l
P
0.770588 G
NP
4388 2541 m
4287 2515 l
4399 2488 l
4399 2488 l
4388 2541 l
P
0.636588 G
NP
3219 2543 m
3230 2482 l
3331 2508 l
3219 2543 l
P
0.630039 G
NP
3219 2543 m
3118 2517 l
3230 2482 l
3230 2482 l
3219 2543 l
P
0.74498 G
NP
4174 2543 m
4073 2518 l
4186 2490 l
4186 2490 l
4174 2543 l
P
0.753137 G
NP
4174 2543 m
4186 2490 l
4287 2515 l
4174 2543 l
P
0.522157 G
NP
2376 2545 m
2275 2519 l
2388 2470 l
2388 2470 l
2376 2545 l
P
0.529137 G
NP
2376 2545 m
2388 2470 l
2489 2496 l
2376 2545 l
P
0.570078 G
NP
2691 2547 m
2702 2479 l
2803 2504 l
2691 2547 l
P
0.562353 G
NP
2691 2547 m
2590 2521 l
2702 2479 l
2702 2479 l
2691 2547 l
P
0.729137 G
NP
3961 2547 m
3972 2492 l
4073 2518 l
3961 2547 l
P
0.718667 G
NP
3961 2547 m
3860 2521 l
3972 2492 l
3972 2492 l
3961 2547 l
P
0.703529 G
NP
3747 2552 m
3759 2496 l
3860 2521 l
3747 2552 l
P
0.694235 G
NP
3747 2552 m
3646 2527 l
3759 2496 l
3759 2496 l
3747 2552 l
P
0.480078 G
NP
2061 2552 m
1960 2526 l
2073 2468 l
2073 2468 l
2061 2552 l
P
0.488941 G
NP
2061 2552 m
2073 2468 l
2174 2494 l
2061 2552 l
P
0.612588 G
NP
3005 2555 m
3017 2492 l
3118 2517 l
3005 2555 l
P
0.602118 G
NP
3005 2555 m
2904 2530 l
3017 2492 l
3017 2492 l
3005 2555 l
P
0.394039 G
NP
1432 2558 m
1331 2345 l
1444 2309 l
1444 2309 l
1432 2558 l
P
0.405804 G
NP
1432 2558 m
1444 2309 l
1545 2501 l
1432 2558 l
P
0.360902 G
NP
994 2559 m
982 2114 l
1095 1796 l
1095 1796 l
994 2559 l
P
0.363725 G
NP
994 2559 m
1095 1796 l
1106 2453 l
994 2559 l
P
0.670235 G
NP
3534 2559 m
3433 2533 l
3545 2501 l
3545 2501 l
3534 2559 l
P
0.677216 G
NP
3534 2559 m
3545 2501 l
3646 2527 l
3534 2559 l
P
0.385804 G
NP
1320 2562 m
1219 2390 l
1331 2345 l
1331 2345 l
1320 2562 l
P
0.386 G
NP
1219 2390 m
1207 2337 l
1231 2385 l
1219 2390 l
P
0.398 G
NP
1320 2562 m
1331 2345 l
1432 2558 l
1320 2562 l
P
0.894549 G
NP
5343 2563 m
5355 2512 l
5456 2537 l
5343 2563 l
P
0.887569 G
NP
5343 2563 m
5242 2537 l
5355 2512 l
5355 2512 l
5343 2563 l
P
0.861961 G
NP
5130 2563 m
5029 2537 l
5141 2512 l
5141 2512 l
5130 2563 l
P
0.870118 G
NP
5130 2563 m
5141 2512 l
5242 2537 l
5130 2563 l
P
0.912 G
NP
5557 2563 m
5456 2537 l
5568 2512 l
5568 2512 l
5557 2563 l
P
0.921294 G
NP
5557 2563 m
5568 2512 l
5669 2538 l
5557 2563 l
P
0.837961 G
NP
4916 2563 m
4815 2538 l
4928 2512 l
4928 2512 l
4916 2563 l
P
0.846118 G
NP
4916 2563 m
4928 2512 l
5029 2537 l
4916 2563 l
P
0.82051 G
NP
4703 2564 m
4714 2512 l
4815 2538 l
4703 2564 l
P
0.811216 G
NP
4703 2564 m
4601 2539 l
4714 2512 l
4714 2512 l
4703 2564 l
P
0.786784 G
NP
4489 2566 m
4388 2541 l
4500 2513 l
4500 2513 l
4489 2566 l
P
0.796078 G
NP
4489 2566 m
4500 2513 l
4601 2539 l
4489 2566 l
P
0.652784 G
NP
3320 2568 m
3331 2508 l
3433 2533 l
3320 2568 l
P
0.646235 G
NP
3320 2568 m
3219 2543 l
3331 2508 l
3331 2508 l
3320 2568 l
P
0.769333 G
NP
4275 2569 m
4287 2515 l
4388 2541 l
4275 2569 l
P
0.761176 G
NP
4275 2569 m
4174 2543 l
4287 2515 l
4287 2515 l
4275 2569 l
P
0.538353 G
NP
2477 2570 m
2376 2545 l
2489 2496 l
2489 2496 l
2477 2570 l
P
0.545333 G
NP
2477 2570 m
2489 2496 l
2590 2521 l
2477 2570 l
P
0.440745 G
NP
1747 2570 m
1646 2540 l
1758 2472 l
1758 2472 l
1747 2570 l
P
0.447294 G
NP
1747 2570 m
1758 2472 l
1859 2500 l
1747 2570 l
P
0.588588 G
NP
2792 2572 m
2803 2504 l
2904 2530 l
2792 2572 l
P
0.578549 G
NP
2792 2572 m
2691 2547 l
2803 2504 l
2803 2504 l
2792 2572 l
P
0.745333 G
NP
4062 2572 m
4073 2518 l
4174 2543 l
4062 2572 l
P
0.737176 G
NP
4062 2572 m
3961 2547 l
4073 2518 l
4073 2518 l
4062 2572 l
P
0.710431 G
NP
3848 2578 m
3747 2552 l
3860 2521 l
3860 2521 l
3848 2578 l
P
0.719725 G
NP
3848 2578 m
3860 2521 l
3961 2547 l
3848 2578 l
P
0.496275 G
NP
2163 2578 m
2061 2552 l
2174 2494 l
2174 2494 l
2163 2578 l
P
0.505569 G
NP
2163 2578 m
2174 2494 l
2275 2519 l
2163 2578 l
P
0.620627 G
NP
3106 2581 m
3005 2555 l
3118 2517 l
3118 2517 l
3106 2581 l
P
0.628784 G
NP
3106 2581 m
3118 2517 l
3219 2543 l
3106 2581 l
P
0.686431 G
NP
3635 2584 m
3534 2559 l
3646 2527 l
3646 2527 l
3635 2584 l
P
0.695725 G
NP
3635 2584 m
3646 2527 l
3747 2552 l
3635 2584 l
P
0.903765 G
NP
5444 2588 m
5343 2563 l
5456 2537 l
5456 2537 l
5444 2588 l
P
0.913059 G
NP
5444 2588 m
5456 2537 l
5557 2563 l
5444 2588 l
P
0.878157 G
NP
5231 2588 m
5130 2563 l
5242 2537 l
5242 2537 l
5231 2588 l
P
0.886314 G
NP
5231 2588 m
5242 2537 l
5343 2563 l
5231 2588 l
P
0.862314 G
NP
5017 2589 m
5029 2537 l
5130 2563 l
5017 2589 l
P
0.854157 G
NP
5017 2589 m
4916 2563 l
5029 2537 l
5029 2537 l
5017 2589 l
P
0.829725 G
NP
4804 2590 m
4703 2564 l
4815 2538 l
4815 2538 l
4804 2590 l
P
0.836706 G
NP
4804 2590 m
4815 2538 l
4916 2563 l
4804 2590 l
P
0.812275 G
NP
4590 2592 m
4601 2539 l
4703 2564 l
4590 2592 l
P
0.80298 G
NP
4590 2592 m
4489 2566 l
4601 2539 l
4601 2539 l
4590 2592 l
P
0.662431 G
NP
3421 2594 m
3320 2568 l
3433 2533 l
3433 2533 l
3421 2594 l
P
0.66898 G
NP
3421 2594 m
3433 2533 l
3534 2559 l
3421 2594 l
P
0.787843 G
NP
4377 2594 m
4388 2541 l
4489 2566 l
4377 2594 l
P
0.777373 G
NP
4377 2594 m
4275 2569 l
4388 2541 l
4388 2541 l
4377 2594 l
P
0.554549 G
NP
2578 2596 m
2477 2570 l
2590 2521 l
2590 2521 l
2578 2596 l
P
0.561529 G
NP
2578 2596 m
2590 2521 l
2691 2547 l
2578 2596 l
P
0.594745 G
NP
2893 2598 m
2792 2572 l
2904 2530 l
2904 2530 l
2893 2598 l
P
0.604784 G
NP
2893 2598 m
2904 2530 l
3005 2555 l
2893 2598 l
P
0.753373 G
NP
4163 2598 m
4062 2572 l
4174 2543 l
4174 2543 l
4163 2598 l
P
0.761529 G
NP
4163 2598 m
4174 2543 l
4275 2569 l
4163 2598 l
P
0.46349 G
NP
1848 2598 m
1859 2500 l
1960 2526 l
1848 2598 l
P
0.456941 G
NP
1848 2598 m
1747 2570 l
1859 2500 l
1859 2500 l
1848 2598 l
P
0.728941 G
NP
3949 2603 m
3848 2578 l
3961 2547 l
3961 2547 l
3949 2603 l
P
0.735922 G
NP
3949 2603 m
3961 2547 l
4062 2572 l
3949 2603 l
P
0.514784 G
NP
2264 2604 m
2163 2578 l
2275 2519 l
2275 2519 l
2264 2604 l
P
0.521765 G
NP
2264 2604 m
2275 2519 l
2376 2545 l
2264 2604 l
P
0.64498 G
NP
3208 2606 m
3219 2543 l
3320 2568 l
3208 2606 l
P
0.636824 G
NP
3208 2606 m
3106 2581 l
3219 2543 l
3219 2543 l
3208 2606 l
P
0.702627 G
NP
3736 2610 m
3635 2584 l
3747 2552 l
3747 2552 l
3736 2610 l
P
0.711922 G
NP
3736 2610 m
3747 2552 l
3848 2578 l
3736 2610 l
P
0.894353 G
NP
5332 2614 m
5231 2588 l
5343 2563 l
5343 2563 l
5332 2614 l
P
0.904824 G
NP
5332 2614 m
5343 2563 l
5444 2588 l
5332 2614 l
P
0.396941 G
NP
1308 2614 m
1240 2427 l
1320 2562 l
1308 2614 l
P
0.410706 G
NP
1308 2614 m
1278 2614 l
1278 2532 l
1278 2532 l
1308 2614 l
P
0.870353 G
NP
5118 2614 m
5017 2589 l
5130 2563 l
5130 2563 l
5118 2614 l
P
0.87851 G
NP
5118 2614 m
5130 2563 l
5231 2588 l
5118 2614 l
P
0.845922 G
NP
4905 2615 m
4804 2590 l
4916 2563 l
4916 2563 l
4905 2615 l
P
0.852902 G
NP
4905 2615 m
4916 2563 l
5017 2589 l
4905 2615 l
P
0.828471 G
NP
4691 2617 m
4703 2564 l
4804 2590 l
4691 2617 l
P
0.82149 G
NP
4691 2617 m
4590 2592 l
4703 2564 l
4703 2564 l
4691 2617 l
P
0.678627 G
NP
3522 2619 m
3421 2594 l
3534 2559 l
3534 2559 l
3522 2619 l
P
0.68749 G
NP
3522 2619 m
3534 2559 l
3635 2584 l
3522 2619 l
P
0.424157 G
NP
1533 2620 m
1545 2501 l
1646 2540 l
1533 2620 l
P
0.416 G
NP
1533 2620 m
1432 2558 l
1545 2501 l
1545 2501 l
1533 2620 l
P
0.804039 G
NP
4478 2620 m
4489 2566 l
4590 2592 l
4478 2620 l
P
0.793569 G
NP
4478 2620 m
4377 2594 l
4489 2566 l
4489 2566 l
4478 2620 l
P
0.580039 G
NP
2679 2622 m
2691 2547 l
2792 2572 l
2679 2622 l
P
0.570745 G
NP
2679 2622 m
2578 2596 l
2691 2547 l
2691 2547 l
2679 2622 l
P
0.62098 G
NP
2994 2623 m
3005 2555 l
3106 2581 l
2994 2623 l
P
0.613255 G
NP
2994 2623 m
2893 2598 l
3005 2555 l
3005 2555 l
2994 2623 l
P
0.769569 G
NP
4264 2624 m
4163 2598 l
4275 2569 l
4275 2569 l
4264 2624 l
P
0.780039 G
NP
4264 2624 m
4275 2569 l
4377 2594 l
4264 2624 l
P
0.473137 G
NP
1949 2625 m
1848 2598 l
1960 2526 l
1960 2526 l
1949 2625 l
P
0.482 G
NP
1949 2625 m
1960 2526 l
2061 2552 l
1949 2625 l
P
0.745137 G
NP
4050 2629 m
3949 2603 l
4062 2572 l
4062 2572 l
4050 2629 l
P
0.752118 G
NP
4050 2629 m
4062 2572 l
4163 2598 l
4050 2629 l
P
0.537961 G
NP
2365 2630 m
2376 2545 l
2477 2570 l
2365 2630 l
P
0.53098 G
NP
2365 2630 m
2264 2604 l
2376 2545 l
2376 2545 l
2365 2630 l
P
0.661176 G
NP
3309 2632 m
3320 2568 l
3421 2594 l
3309 2632 l
P
0.65302 G
NP
3309 2632 m
3208 2606 l
3320 2568 l
3320 2568 l
3309 2632 l
P
0.721137 G
NP
3837 2635 m
3736 2610 l
3848 2578 l
3848 2578 l
3837 2635 l
P
0.728118 G
NP
3837 2635 m
3848 2578 l
3949 2603 l
3837 2635 l
P
0.89702 G
NP
5219 2640 m
5231 2588 l
5332 2614 l
5219 2640 l
P
0.886549 G
NP
5219 2640 m
5118 2614 l
5231 2588 l
5231 2588 l
5219 2640 l
P
0.869098 G
NP
5006 2641 m
5017 2589 l
5118 2614 l
5006 2641 l
P
0.862118 G
NP
5006 2641 m
4905 2615 l
5017 2589 l
5017 2589 l
5006 2641 l
P
0.837686 G
NP
4792 2643 m
4691 2617 l
4804 2590 l
4804 2590 l
4792 2643 l
P
0.844667 G
NP
4792 2643 m
4804 2590 l
4905 2615 l
4792 2643 l
P
0.694824 G
NP
3623 2645 m
3522 2619 l
3635 2584 l
3635 2584 l
3623 2645 l
P
0.703686 G
NP
3623 2645 m
3635 2584 l
3736 2610 l
3623 2645 l
P
0.812078 G
NP
4579 2645 m
4478 2620 l
4590 2592 l
4590 2592 l
4579 2645 l
P
0.820235 G
NP
4579 2645 m
4590 2592 l
4691 2617 l
4579 2645 l
P
0.586941 G
NP
2780 2647 m
2679 2622 l
2792 2572 l
2792 2572 l
2780 2647 l
P
0.596235 G
NP
2780 2647 m
2792 2572 l
2893 2598 l
2780 2647 l
P
0.629451 G
NP
3095 2649 m
2994 2623 l
3106 2581 l
3106 2581 l
3095 2649 l
P
0.637176 G
NP
3095 2649 m
3106 2581 l
3208 2606 l
3095 2649 l
P
0.785765 G
NP
4365 2649 m
4264 2624 l
4377 2594 l
4377 2594 l
4365 2649 l
P
0.796235 G
NP
4365 2649 m
4377 2594 l
4478 2620 l
4365 2649 l
P
0.489333 G
NP
2050 2652 m
1949 2625 l
2061 2552 l
2061 2552 l
2050 2652 l
P
0.498196 G
NP
2050 2652 m
2061 2552 l
2163 2578 l
2050 2652 l
P
0.770627 G
NP
4152 2654 m
4163 2598 l
4264 2624 l
4152 2654 l
P
0.761333 G
NP
4152 2654 m
4050 2629 l
4163 2598 l
4163 2598 l
4152 2654 l
P
0.547176 G
NP
2466 2655 m
2365 2630 l
2477 2570 l
2477 2570 l
2466 2655 l
P
0.554157 G
NP
2466 2655 m
2477 2570 l
2578 2596 l
2466 2655 l
P
0.679686 G
NP
3410 2657 m
3421 2594 l
3522 2619 l
3410 2657 l
P
0.669216 G
NP
3410 2657 m
3309 2632 l
3421 2594 l
3421 2594 l
3410 2657 l
P
0.440353 G
NP
1634 2658 m
1646 2540 l
1747 2570 l
1634 2658 l
P
0.432627 G
NP
1634 2658 m
1533 2620 l
1646 2540 l
1646 2540 l
1634 2658 l
P
0.737333 G
NP
3938 2661 m
3837 2635 l
3949 2603 l
3949 2603 l
3938 2661 l
P
0.744314 G
NP
3938 2661 m
3949 2603 l
4050 2629 l
3938 2661 l
P
0.878314 G
NP
5107 2666 m
5006 2641 l
5118 2614 l
5118 2614 l
5107 2666 l
P
0.887608 G
NP
5107 2666 m
5118 2614 l
5219 2640 l
5107 2666 l
P
0.860863 G
NP
4893 2668 m
4905 2615 l
5006 2641 l
4893 2668 l
P
0.853882 G
NP
4893 2668 m
4792 2643 l
4905 2615 l
4905 2615 l
4893 2668 l
P
0.713333 G
NP
3724 2670 m
3623 2645 l
3736 2610 l
3736 2610 l
3724 2670 l
P
0.719882 G
NP
3724 2670 m
3736 2610 l
3837 2635 l
3724 2670 l
P
0.836431 G
NP
4680 2671 m
4691 2617 l
4792 2643 l
4680 2671 l
P
0.828275 G
NP
4680 2671 m
4579 2645 l
4691 2617 l
4691 2617 l
4680 2671 l
P
0.612431 G
NP
2882 2673 m
2893 2598 l
2994 2623 l
2882 2673 l
P
0.605451 G
NP
2882 2673 m
2780 2647 l
2893 2598 l
2893 2598 l
2882 2673 l
P
0.645647 G
NP
3196 2674 m
3095 2649 l
3208 2606 l
3208 2606 l
3196 2674 l
P
0.653373 G
NP
3196 2674 m
3208 2606 l
3309 2632 l
3196 2674 l
P
0.804275 G
NP
4466 2675 m
4365 2649 l
4478 2620 l
4478 2620 l
4466 2675 l
P
0.812431 G
NP
4466 2675 m
4478 2620 l
4579 2645 l
4466 2675 l
P
0.514392 G
NP
2151 2678 m
2163 2578 l
2264 2604 l
2151 2678 l
P
0.507843 G
NP
2151 2678 m
2050 2652 l
2163 2578 l
2163 2578 l
2151 2678 l
P
0.777529 G
NP
4253 2680 m
4152 2654 l
4264 2624 l
4264 2624 l
4253 2680 l
P
0.786824 G
NP
4253 2680 m
4264 2624 l
4365 2649 l
4253 2680 l
P
0.572667 G
NP
2567 2681 m
2578 2596 l
2679 2622 l
2567 2681 l
P
0.563373 G
NP
2567 2681 m
2466 2655 l
2578 2596 l
2578 2596 l
2567 2681 l
P
0.685412 G
NP
3511 2683 m
3410 2657 l
3522 2619 l
3522 2619 l
3511 2683 l
P
0.695882 G
NP
3511 2683 m
3522 2619 l
3623 2645 l
3511 2683 l
P
0.753529 G
NP
4039 2686 m
3938 2661 l
4050 2629 l
4050 2629 l
4039 2686 l
P
0.762824 G
NP
4039 2686 m
4050 2629 l
4152 2654 l
4039 2686 l
P
0.406941 G
NP
1421 2689 m
1308 2614 l
1320 2562 l
1320 2562 l
1421 2689 l
P
0.408196 G
NP
1421 2689 m
1320 2562 l
1432 2558 l
1432 2558 l
1421 2689 l
P
0.417216 G
NP
1421 2689 m
1432 2558 l
1533 2620 l
1421 2689 l
P
0.449255 G
NP
1735 2690 m
1634 2658 l
1747 2570 l
1747 2570 l
1735 2690 l
P
0.45698 G
NP
1735 2690 m
1747 2570 l
1848 2598 l
1735 2690 l
P
0.870078 G
NP
4994 2694 m
4893 2668 l
5006 2641 l
5006 2641 l
4994 2694 l
P
0.879373 G
NP
4994 2694 m
5006 2641 l
5107 2666 l
4994 2694 l
P
0.736078 G
NP
3825 2696 m
3837 2635 l
3938 2661 l
3825 2696 l
P
0.729529 G
NP
3825 2696 m
3724 2670 l
3837 2635 l
3837 2635 l
3825 2696 l
P
0.852627 G
NP
4781 2696 m
4792 2643 l
4893 2668 l
4781 2696 l
P
0.844471 G
NP
4781 2696 m
4680 2671 l
4792 2643 l
4792 2643 l
4781 2696 l
P
0.628627 G
NP
2983 2698 m
2994 2623 l
3095 2649 l
2983 2698 l
P
0.621647 G
NP
2983 2698 m
2882 2673 l
2994 2623 l
2994 2623 l
2983 2698 l
P
0.661843 G
NP
3297 2700 m
3196 2674 l
3309 2632 l
3309 2632 l
3297 2700 l
P
0.671882 G
NP
3297 2700 m
3309 2632 l
3410 2657 l
3297 2700 l
P
0.828627 G
NP
4567 2700 m
4579 2645 l
4680 2671 l
4567 2700 l
P
0.820471 G
NP
4567 2700 m
4466 2675 l
4579 2645 l
4579 2645 l
4567 2700 l
P
0.530588 G
NP
2252 2704 m
2264 2604 l
2365 2630 l
2252 2704 l
P
0.524039 G
NP
2252 2704 m
2151 2678 l
2264 2604 l
2264 2604 l
2252 2704 l
P
0.796039 G
NP
4354 2705 m
4253 2680 l
4365 2649 l
4365 2649 l
4354 2705 l
P
0.80302 G
NP
4354 2705 m
4365 2649 l
4466 2675 l
4354 2705 l
P
0.579569 G
NP
2668 2707 m
2567 2681 l
2679 2622 l
2679 2622 l
2668 2707 l
P
0.588863 G
NP
2668 2707 m
2679 2622 l
2780 2647 l
2668 2707 l
P
0.703922 G
NP
3612 2708 m
3511 2683 l
3623 2645 l
3623 2645 l
3612 2708 l
P
0.712078 G
NP
3612 2708 m
3623 2645 l
3724 2670 l
3612 2708 l
P
0.769725 G
NP
4140 2712 m
4039 2686 l
4152 2654 l
4152 2654 l
4140 2712 l
P
0.77902 G
NP
4140 2712 m
4152 2654 l
4253 2680 l
4140 2712 l
P
0.47549 G
NP
1836 2719 m
1848 2598 l
1949 2625 l
1836 2719 l
P
0.465451 G
NP
1836 2719 m
1735 2690 l
1848 2598 l
1848 2598 l
1836 2719 l
P
0.745725 G
NP
3927 2721 m
3825 2696 l
3938 2661 l
3938 2661 l
3927 2721 l
P
0.754588 G
NP
3927 2721 m
3938 2661 l
4039 2686 l
3927 2721 l
P
0.871137 G
NP
4882 2722 m
4893 2668 l
4994 2694 l
4882 2722 l
P
0.860667 G
NP
4882 2722 m
4781 2696 l
4893 2668 l
4893 2668 l
4882 2722 l
P
0.637843 G
NP
3084 2724 m
2983 2698 l
3095 2649 l
3095 2649 l
3084 2724 l
P
0.644824 G
NP
3084 2724 m
3095 2649 l
3196 2674 l
3084 2724 l
P
0.678039 G
NP
3398 2725 m
3297 2700 l
3410 2657 l
3410 2657 l
3398 2725 l
P
0.688078 G
NP
3398 2725 m
3410 2657 l
3511 2683 l
3398 2725 l
P
0.844824 G
NP
4668 2726 m
4680 2671 l
4781 2696 l
4668 2726 l
P
0.836667 G
NP
4668 2726 m
4567 2700 l
4680 2671 l
4680 2671 l
4668 2726 l
P
0.546784 G
NP
2353 2730 m
2365 2630 l
2466 2655 l
2353 2730 l
P
0.540235 G
NP
2353 2730 m
2252 2704 l
2365 2630 l
2365 2630 l
2353 2730 l
P
0.812235 G
NP
4455 2731 m
4354 2705 l
4466 2675 l
4466 2675 l
4455 2731 l
P
0.819216 G
NP
4455 2731 m
4466 2675 l
4567 2700 l
4455 2731 l
P
0.598078 G
NP
2769 2732 m
2668 2707 l
2780 2647 l
2780 2647 l
2769 2732 l
P
0.605059 G
NP
2769 2732 m
2780 2647 l
2882 2673 l
2769 2732 l
P
0.720118 G
NP
3713 2734 m
3612 2708 l
3724 2670 l
3724 2670 l
3713 2734 l
P
0.728275 G
NP
3713 2734 m
3724 2670 l
3825 2696 l
3713 2734 l
P
0.788235 G
NP
4241 2737 m
4140 2712 l
4253 2680 l
4253 2680 l
4241 2737 l
P
0.795216 G
NP
4241 2737 m
4253 2680 l
4354 2705 l
4241 2737 l
P
0.770784 G
NP
4028 2747 m
4039 2686 l
4140 2712 l
4028 2747 l
P
0.761922 G
NP
4028 2747 m
3927 2721 l
4039 2686 l
4039 2686 l
4028 2747 l
P
0.491686 G
NP
1938 2747 m
1949 2625 l
2050 2652 l
1938 2747 l
P
0.481647 G
NP
1938 2747 m
1836 2719 l
1949 2625 l
1949 2625 l
1938 2747 l
P
0.654039 G
NP
3185 2749 m
3084 2724 l
3196 2674 l
3196 2674 l
3185 2749 l
P
0.663333 G
NP
3185 2749 m
3196 2674 l
3297 2700 l
3185 2749 l
P
0.696549 G
NP
3499 2751 m
3398 2725 l
3511 2683 l
3511 2683 l
3499 2751 l
P
0.704275 G
NP
3499 2751 m
3511 2683 l
3612 2708 l
3499 2751 l
P
0.852863 G
NP
4769 2751 m
4668 2726 l
4781 2696 l
4781 2696 l
4769 2751 l
P
0.863333 G
NP
4769 2751 m
4781 2696 l
4882 2722 l
4769 2751 l
P
0.433843 G
NP
1522 2753 m
1533 2620 l
1634 2658 l
1522 2753 l
P
0.426118 G
NP
1522 2753 m
1421 2689 l
1533 2620 l
1533 2620 l
1522 2753 l
P
0.556431 G
NP
2454 2756 m
2353 2730 l
2466 2655 l
2466 2655 l
2454 2756 l
P
0.565294 G
NP
2454 2756 m
2466 2655 l
2567 2681 l
2454 2756 l
P
0.835412 G
NP
4556 2756 m
4567 2700 l
4668 2726 l
4556 2756 l
P
0.828431 G
NP
4556 2756 m
4455 2731 l
4567 2700 l
4567 2700 l
4556 2756 l
P
0.621255 G
NP
2870 2758 m
2882 2673 l
2983 2698 l
2870 2758 l
P
0.614275 G
NP
2870 2758 m
2769 2732 l
2882 2673 l
2882 2673 l
2870 2758 l
P
0.746784 G
NP
3814 2759 m
3825 2696 l
3927 2721 l
3814 2759 l
P
0.736314 G
NP
3814 2759 m
3713 2734 l
3825 2696 l
3825 2696 l
3814 2759 l
P
0.417451 G
NP
1409 2763 m
1308 2614 l
1421 2689 l
1409 2763 l
P
0.448314 G
NP
1409 2763 m
1398 2763 l
1399 2748 l
1399 2748 l
1409 2763 l
P
0.425725 G
NP
1409 2763 m
1421 2689 l
1522 2753 l
1409 2763 l
P
0.804431 G
NP
4342 2763 m
4241 2737 l
4354 2705 l
4354 2705 l
4342 2763 l
P
0.811412 G
NP
4342 2763 m
4354 2705 l
4455 2731 l
4342 2763 l
P
0.78698 G
NP
4129 2772 m
4140 2712 l
4241 2737 l
4129 2772 l
P
0.780431 G
NP
4129 2772 m
4028 2747 l
4140 2712 l
4140 2712 l
4129 2772 l
P
0.507882 G
NP
2039 2775 m
2050 2652 l
2151 2678 l
2039 2775 l
P
0.500157 G
NP
2039 2775 m
1938 2747 l
2050 2652 l
2050 2652 l
2039 2775 l
P
0.679529 G
NP
3286 2775 m
3297 2700 l
3398 2725 l
3286 2775 l
P
0.670235 G
NP
3286 2775 m
3185 2749 l
3297 2700 l
3297 2700 l
3286 2775 l
P
0.720471 G
NP
3601 2776 m
3612 2708 l
3713 2734 l
3601 2776 l
P
0.712745 G
NP
3601 2776 m
3499 2751 l
3612 2708 l
3612 2708 l
3601 2776 l
P
0.572627 G
NP
2555 2781 m
2454 2756 l
2567 2681 l
2567 2681 l
2555 2781 l
P
0.58149 G
NP
2555 2781 m
2567 2681 l
2668 2707 l
2555 2781 l
P
0.853922 G
NP
4657 2782 m
4668 2726 l
4769 2751 l
4657 2782 l
P
0.844627 G
NP
4657 2782 m
4556 2756 l
4668 2726 l
4668 2726 l
4657 2782 l
P
0.630471 G
NP
2971 2783 m
2870 2758 l
2983 2698 l
2983 2698 l
2971 2783 l
P
0.637451 G
NP
2971 2783 m
2983 2698 l
3084 2724 l
2971 2783 l
P
0.75251 G
NP
3915 2785 m
3814 2759 l
3927 2721 l
3927 2721 l
3915 2785 l
P
0.76298 G
NP
3915 2785 m
3927 2721 l
4028 2747 l
3915 2785 l
P
0.820627 G
NP
4443 2788 m
4342 2763 l
4455 2731 l
4455 2731 l
4443 2788 l
P
0.827608 G
NP
4443 2788 m
4455 2731 l
4556 2756 l
4443 2788 l
P
0.796627 G
NP
4230 2798 m
4129 2772 l
4241 2737 l
4241 2737 l
4230 2798 l
P
0.803176 G
NP
4230 2798 m
4241 2737 l
4342 2763 l
4230 2798 l
P
0.450471 G
NP
1623 2799 m
1634 2658 l
1735 2690 l
1623 2799 l
P
0.443176 G
NP
1623 2799 m
1522 2753 l
1634 2658 l
1634 2658 l
1623 2799 l
P
0.695725 G
NP
3387 2800 m
3398 2725 l
3499 2751 l
3387 2800 l
P
0.688745 G
NP
3387 2800 m
3286 2775 l
3398 2725 l
3398 2725 l
3387 2800 l
P
0.360667 G
NP
881 2801 m
982 2114 l
994 2559 l
881 2801 l
P
0.524078 G
NP
2140 2802 m
2151 2678 l
2252 2704 l
2140 2802 l
P
0.516784 G
NP
2140 2802 m
2039 2775 l
2151 2678 l
2151 2678 l
2140 2802 l
P
0.728941 G
NP
3702 2802 m
3601 2776 l
3713 2734 l
3713 2734 l
3702 2802 l
P
0.73898 G
NP
3702 2802 m
3713 2734 l
3814 2759 l
3702 2802 l
P
0.597686 G
NP
2657 2807 m
2668 2707 l
2769 2732 l
2657 2807 l
P
0.591137 G
NP
2657 2807 m
2555 2781 l
2668 2707 l
2668 2707 l
2657 2807 l
P
0.655961 G
NP
3072 2809 m
3084 2724 l
3185 2749 l
3072 2809 l
P
0.646667 G
NP
3072 2809 m
2971 2783 l
3084 2724 l
3084 2724 l
3072 2809 l
P
0.77102 G
NP
4016 2810 m
3915 2785 l
4028 2747 l
4028 2747 l
4016 2810 l
P
0.779176 G
NP
4016 2810 m
4028 2747 l
4129 2772 l
4016 2810 l
P
0.836824 G
NP
4544 2814 m
4443 2788 l
4556 2756 l
4556 2756 l
4544 2814 l
P
0.846118 G
NP
4544 2814 m
4556 2756 l
4657 2782 l
4544 2814 l
P
0.819373 G
NP
4331 2823 m
4342 2763 l
4443 2788 l
4331 2823 l
P
0.812824 G
NP
4331 2823 m
4230 2798 l
4342 2763 l
4342 2763 l
4331 2823 l
P
0.704941 G
NP
3488 2826 m
3387 2800 l
3499 2751 l
3499 2751 l
3488 2826 l
P
0.711922 G
NP
3488 2826 m
3499 2751 l
3601 2776 l
3488 2826 l
P
0.755176 G
NP
3803 2827 m
3814 2759 l
3915 2785 l
3803 2827 l
P
0.745137 G
NP
3803 2827 m
3702 2802 l
3814 2759 l
3814 2759 l
3803 2827 l
P
0.53298 G
NP
2241 2828 m
2140 2802 l
2252 2704 l
2252 2704 l
2241 2828 l
P
0.540275 G
NP
2241 2828 m
2252 2704 l
2353 2730 l
2241 2828 l
P
0.613882 G
NP
2758 2833 m
2769 2732 l
2870 2758 l
2758 2833 l
P
0.607333 G
NP
2758 2833 m
2657 2807 l
2769 2732 l
2769 2732 l
2758 2833 l
P
0.672157 G
NP
3173 2834 m
3185 2749 l
3286 2775 l
3173 2834 l
P
0.662863 G
NP
3173 2834 m
3072 2809 l
3185 2749 l
3185 2749 l
3173 2834 l
P
0.795373 G
NP
4117 2836 m
4129 2772 l
4230 2798 l
4117 2836 l
P
0.787216 G
NP
4117 2836 m
4016 2810 l
4129 2772 l
4129 2772 l
4117 2836 l
P
0.469412 G
NP
1724 2837 m
1735 2690 l
1836 2719 l
1724 2837 l
P
0.459804 G
NP
1724 2837 m
1623 2799 l
1735 2690 l
1735 2690 l
1724 2837 l
P
0.837882 G
NP
4432 2849 m
4443 2788 l
4544 2814 l
4432 2849 l
P
0.82902 G
NP
4432 2849 m
4331 2823 l
4443 2788 l
4443 2788 l
4432 2849 l
P
0.721137 G
NP
3589 2851 m
3488 2826 l
3601 2776 l
3601 2776 l
3589 2851 l
P
0.730431 G
NP
3589 2851 m
3601 2776 l
3702 2802 l
3589 2851 l
P
0.763647 G
NP
3904 2853 m
3803 2827 l
3915 2785 l
3915 2785 l
3904 2853 l
P
0.771373 G
NP
3904 2853 m
3915 2785 l
4016 2810 l
3904 2853 l
P
0.549176 G
NP
2342 2855 m
2241 2828 l
2353 2730 l
2353 2730 l
2342 2855 l
P
0.558784 G
NP
2342 2855 m
2353 2730 l
2454 2756 l
2342 2855 l
P
0.630078 G
NP
2859 2858 m
2870 2758 l
2971 2783 l
2859 2858 l
P
0.623529 G
NP
2859 2858 m
2758 2833 l
2870 2758 l
2870 2758 l
2859 2858 l
P
0.435804 G
NP
1510 2860 m
1409 2763 l
1522 2753 l
1522 2753 l
1510 2860 l
P
0.443216 G
NP
1510 2860 m
1522 2753 l
1623 2799 l
1510 2860 l
P
0.688353 G
NP
3274 2860 m
3286 2775 l
3387 2800 l
3274 2860 l
P
0.681373 G
NP
3274 2860 m
3173 2834 l
3286 2775 l
3286 2775 l
3274 2860 l
P
0.803412 G
NP
4218 2861 m
4117 2836 l
4230 2798 l
4230 2798 l
4218 2861 l
P
0.811569 G
NP
4218 2861 m
4230 2798 l
4331 2823 l
4218 2861 l
P
0.476 G
NP
1825 2871 m
1724 2837 l
1836 2719 l
1836 2719 l
1825 2871 l
P
0.485608 G
NP
1825 2871 m
1836 2719 l
1938 2747 l
1825 2871 l
P
0.737333 G
NP
3690 2877 m
3589 2851 l
3702 2802 l
3702 2802 l
3690 2877 l
P
0.746627 G
NP
3690 2877 m
3702 2802 l
3803 2827 l
3690 2877 l
P
0.779843 G
NP
4005 2879 m
3904 2853 l
4016 2810 l
4016 2810 l
4005 2879 l
P
0.787569 G
NP
4005 2879 m
4016 2810 l
4117 2836 l
4005 2879 l
P
0.57498 G
NP
2443 2881 m
2454 2756 l
2555 2781 l
2443 2881 l
P
0.565373 G
NP
2443 2881 m
2342 2855 l
2454 2756 l
2454 2756 l
2443 2881 l
P
0.648588 G
NP
2960 2884 m
2971 2783 l
3072 2809 l
2960 2884 l
P
0.639725 G
NP
2960 2884 m
2859 2858 l
2971 2783 l
2971 2783 l
2960 2884 l
P
0.704549 G
NP
3376 2886 m
3387 2800 l
3488 2826 l
3376 2886 l
P
0.697569 G
NP
3376 2886 m
3274 2860 l
3387 2800 l
3387 2800 l
3376 2886 l
P
0.830078 G
NP
4319 2887 m
4331 2823 l
4432 2849 l
4319 2887 l
P
0.819608 G
NP
4319 2887 m
4218 2861 l
4331 2823 l
4331 2823 l
4319 2887 l
P
0.755843 G
NP
3791 2902 m
3690 2877 l
3803 2827 l
3803 2827 l
3791 2902 l
P
0.762824 G
NP
3791 2902 m
3803 2827 l
3904 2853 l
3791 2902 l
P
0.501804 G
NP
1926 2903 m
1938 2747 l
2039 2775 l
1926 2903 l
P
0.49451 G
NP
1926 2903 m
1825 2871 l
1938 2747 l
1938 2747 l
1926 2903 l
P
0.803765 G
NP
4106 2904 m
4117 2836 l
4218 2861 l
4106 2904 l
P
0.796039 G
NP
4106 2904 m
4005 2879 l
4117 2836 l
4117 2836 l
4106 2904 l
P
0.591176 G
NP
2544 2907 m
2555 2781 l
2657 2807 l
2544 2907 l
P
0.583882 G
NP
2544 2907 m
2443 2881 l
2555 2781 l
2555 2781 l
2544 2907 l
P
0.655922 G
NP
3061 2910 m
2960 2884 l
3072 2809 l
3072 2809 l
3061 2910 l
P
0.664784 G
NP
3061 2910 m
3072 2809 l
3173 2834 l
3061 2910 l
P
0.723059 G
NP
3477 2911 m
3488 2826 l
3589 2851 l
3477 2911 l
P
0.713765 G
NP
3477 2911 m
3376 2886 l
3488 2826 l
3488 2826 l
3477 2911 l
P
0.772039 G
NP
3892 2928 m
3791 2902 l
3904 2853 l
3904 2853 l
3892 2928 l
P
0.77902 G
NP
3892 2928 m
3904 2853 l
4005 2879 l
3892 2928 l
P
0.822275 G
NP
4207 2930 m
4218 2861 l
4319 2887 l
4207 2930 l
P
0.812235 G
NP
4207 2930 m
4106 2904 l
4218 2861 l
4218 2861 l
4207 2930 l
P
0.462157 G
NP
1611 2932 m
1623 2799 l
1724 2837 l
1611 2932 l
P
0.453294 G
NP
1611 2932 m
1510 2860 l
1623 2799 l
1623 2799 l
1611 2932 l
P
0.607373 G
NP
2645 2933 m
2657 2807 l
2758 2833 l
2645 2933 l
P
0.600078 G
NP
2645 2933 m
2544 2907 l
2657 2807 l
2657 2807 l
2645 2933 l
P
0.518431 G
NP
2027 2933 m
2039 2775 l
2140 2802 l
2027 2933 l
P
0.511137 G
NP
2027 2933 m
1926 2903 l
2039 2775 l
2039 2775 l
2027 2933 l
P
0.674431 G
NP
3162 2935 m
3061 2910 l
3173 2834 l
3173 2834 l
3162 2935 l
P
0.68098 G
NP
3162 2935 m
3173 2834 l
3274 2860 l
3162 2935 l
P
0.729961 G
NP
3578 2937 m
3477 2911 l
3589 2851 l
3589 2851 l
3578 2937 l
P
0.739255 G
NP
3578 2937 m
3589 2851 l
3690 2877 l
3578 2937 l
P
0.45498 G
NP
1577 2948 m
1578 2908 l
1580 2910 l
1577 2948 l
P
0.476392 G
NP
1577 2948 m
1580 2910 l
1602 2925 l
1577 2948 l
P
0.788235 G
NP
3993 2954 m
3892 2928 l
4005 2879 l
4005 2879 l
3993 2954 l
P
0.795216 G
NP
3993 2954 m
4005 2879 l
4106 2904 l
3993 2954 l
P
0.616275 G
NP
2746 2959 m
2645 2933 l
2758 2833 l
2758 2833 l
2746 2959 l
P
0.623569 G
NP
2746 2959 m
2758 2833 l
2859 2858 l
2746 2959 l
P
0.690627 G
NP
3263 2961 m
3162 2935 l
3274 2860 l
3274 2860 l
3263 2961 l
P
0.697176 G
NP
3263 2961 m
3274 2860 l
3376 2886 l
3263 2961 l
P
0.748471 G
NP
3679 2962 m
3578 2937 l
3690 2877 l
3690 2877 l
3679 2962 l
P
0.755451 G
NP
3679 2962 m
3690 2877 l
3791 2902 l
3679 2962 l
P
0.534627 G
NP
2128 2963 m
2140 2802 l
2241 2828 l
2128 2963 l
P
0.527333 G
NP
2128 2963 m
2027 2933 l
2140 2802 l
2140 2802 l
2128 2963 l
P
0.813725 G
NP
4095 2979 m
4106 2904 l
4207 2930 l
4095 2979 l
P
0.804431 G
NP
4095 2979 m
3993 2954 l
4106 2904 l
4106 2904 l
4095 2979 l
P
0.632471 G
NP
2847 2985 m
2746 2959 l
2859 2858 l
2859 2858 l
2847 2985 l
P
0.642078 G
NP
2847 2985 m
2859 2858 l
2960 2884 l
2847 2985 l
P
0.706824 G
NP
3364 2987 m
3263 2961 l
3376 2886 l
3376 2886 l
3364 2987 l
P
0.715686 G
NP
3364 2987 m
3376 2886 l
3477 2911 l
3364 2987 l
P
0.764667 G
NP
3780 2988 m
3679 2962 l
3791 2902 l
3791 2902 l
3780 2988 l
P
0.771647 G
NP
3780 2988 m
3791 2902 l
3892 2928 l
3780 2988 l
P
0.470353 G
NP
1713 2990 m
1611 2932 l
1724 2837 l
1724 2837 l
1713 2990 l
P
0.478784 G
NP
1713 2990 m
1724 2837 l
1825 2871 l
1713 2990 l
P
0.543529 G
NP
2229 2991 m
2128 2963 l
2241 2828 l
2241 2828 l
2229 2991 l
P
0.553137 G
NP
2229 2991 m
2241 2828 l
2342 2855 l
2229 2991 l
P
0.648667 G
NP
2948 3011 m
2847 2985 l
2960 2884 l
2960 2884 l
2948 3011 l
P
0.658275 G
NP
2948 3011 m
2960 2884 l
3061 2910 l
2948 3011 l
P
0.731882 G
NP
3465 3012 m
3477 2911 l
3578 2937 l
3465 3012 l
P
0.72302 G
NP
3465 3012 m
3364 2987 l
3477 2911 l
3477 2911 l
3465 3012 l
P
0.787843 G
NP
3881 3013 m
3892 2928 l
3993 2954 l
3881 3013 l
P
0.780863 G
NP
3881 3013 m
3780 2988 l
3892 2928 l
3892 2928 l
3881 3013 l
P
0.559725 G
NP
2330 3019 m
2229 2991 l
2342 2855 l
2342 2855 l
2330 3019 l
P
0.569333 G
NP
2330 3019 m
2342 2855 l
2443 2881 l
2330 3019 l
P
0.674471 G
NP
3049 3037 m
3061 2910 l
3162 2935 l
3049 3037 l
P
0.667176 G
NP
3049 3037 m
2948 3011 l
3061 2910 l
3061 2910 l
3049 3037 l
P
0.748078 G
NP
3566 3038 m
3578 2937 l
3679 2962 l
3566 3038 l
P
0.741529 G
NP
3566 3038 m
3465 3012 l
3578 2937 l
3578 2937 l
3566 3038 l
P
0.797059 G
NP
3982 3039 m
3881 3013 l
3993 2954 l
3993 2954 l
3982 3039 l
P
0.806353 G
NP
3982 3039 m
3993 2954 l
4095 2979 l
3982 3039 l
P
0.489294 G
NP
1814 3040 m
1713 2990 l
1825 2871 l
1825 2871 l
1814 3040 l
P
0.495412 G
NP
1814 3040 m
1825 2871 l
1926 2903 l
1814 3040 l
P
0.439647 G
NP
1476 3045 m
1478 2828 l
1490 2840 l
1476 3045 l
P
0.462353 G
NP
1476 3045 m
1490 2840 l
1510 2860 l
1578 2908 l
1577 2948 l
1577 2948 l
1476 3045 l
P
0.585529 G
NP
2432 3047 m
2443 2881 l
2544 2907 l
2432 3047 l
P
0.578235 G
NP
2432 3047 m
2330 3019 l
2443 2881 l
2443 2881 l
2432 3047 l
P
0.683373 G
NP
3151 3062 m
3049 3037 l
3162 2935 l
3162 2935 l
3151 3062 l
P
0.690667 G
NP
3151 3062 m
3162 2935 l
3263 2961 l
3151 3062 l
P
0.764275 G
NP
3667 3063 m
3679 2962 l
3780 2988 l
3667 3063 l
P
0.757725 G
NP
3667 3063 m
3566 3038 l
3679 2962 l
3679 2962 l
3667 3063 l
P
0.594431 G
NP
2533 3074 m
2432 3047 l
2544 2907 l
2544 2907 l
2533 3074 l
P
0.601725 G
NP
2533 3074 m
2544 2907 l
2645 2933 l
2533 3074 l
P
0.505922 G
NP
1915 3085 m
1814 3040 l
1926 2903 l
1926 2903 l
1915 3085 l
P
0.512039 G
NP
1915 3085 m
1926 2903 l
2027 2933 l
1915 3085 l
P
0.699569 G
NP
3252 3088 m
3151 3062 l
3263 2961 l
3263 2961 l
3252 3088 l
P
0.709176 G
NP
3252 3088 m
3263 2961 l
3364 2987 l
3252 3088 l
P
0.780471 G
NP
3768 3089 m
3780 2988 l
3881 3013 l
3768 3089 l
P
0.773922 G
NP
3768 3089 m
3667 3063 l
3780 2988 l
3780 2988 l
3768 3089 l
P
0.617922 G
NP
2634 3101 m
2645 2933 l
2746 2959 l
2634 3101 l
P
0.611059 G
NP
2634 3101 m
2533 3074 l
2645 2933 l
2645 2933 l
2634 3101 l
P
0.725373 G
NP
3353 3114 m
3364 2987 l
3465 3012 l
3353 3114 l
P
0.715765 G
NP
3353 3114 m
3252 3088 l
3364 2987 l
3364 2987 l
3353 3114 l
P
0.790118 G
NP
3870 3114 m
3768 3089 l
3881 3013 l
3881 3013 l
3870 3114 l
P
0.79898 G
NP
3870 3114 m
3881 3013 l
3982 3039 l
3870 3114 l
P
0.528235 G
NP
2016 3125 m
2027 2933 l
2128 2963 l
2016 3125 l
P
0.522549 G
NP
2016 3125 m
1915 3085 l
2027 2933 l
2027 2933 l
2016 3125 l
P
0.627255 G
NP
2735 3128 m
2634 3101 l
2746 2959 l
2746 2959 l
2735 3128 l
P
0.636431 G
NP
2735 3128 m
2746 2959 l
2847 2985 l
2735 3128 l
P
0.530941 G
NP
2004 3139 m
1959 3102 l
2016 3125 l
2004 3139 l
P
0.734275 G
NP
3454 3140 m
3353 3114 l
3465 3012 l
3465 3012 l
3454 3140 l
P
0.741569 G
NP
3454 3140 m
3465 3012 l
3566 3038 l
3454 3140 l
P
0.448314 G
NP
1375 3145 m
1398 2763 l
1409 2763 l
1409 2763 l
1478 2828 l
1476 3045 l
1375 3145 l
P
0.424745 G
NP
1375 3145 m
1378 2716 l
1399 2748 l
1375 3145 l
P
0.643451 G
NP
2836 3154 m
2735 3128 l
2847 2985 l
2847 2985 l
2836 3154 l
P
0.652627 G
NP
2836 3154 m
2847 2985 l
2948 3011 l
2836 3154 l
P
0.541098 G
NP
2117 3163 m
2004 3139 l
2016 3125 l
2016 3125 l
2117 3163 l
P
0.539176 G
NP
2117 3163 m
2016 3125 l
2128 2963 l
2128 2963 l
2117 3163 l
P
0.547176 G
NP
2117 3163 m
2128 2963 l
2229 2991 l
2117 3163 l
P
0.757765 G
NP
3555 3165 m
3566 3038 l
3667 3063 l
3555 3165 l
P
0.750471 G
NP
3555 3165 m
3454 3140 l
3566 3038 l
3566 3038 l
3555 3165 l
P
0.661961 G
NP
2937 3181 m
2836 3154 l
2948 3011 l
2948 3011 l
2937 3181 l
P
0.668824 G
NP
2937 3181 m
2948 3011 l
3049 3037 l
2937 3181 l
P
0.773961 G
NP
3656 3191 m
3667 3063 l
3768 3089 l
3656 3191 l
P
0.766667 G
NP
3656 3191 m
3555 3165 l
3667 3063 l
3667 3063 l
3656 3191 l
P
0.563373 G
NP
2218 3198 m
2229 2991 l
2330 3019 l
2218 3198 l
P
0.555373 G
NP
2218 3198 m
2117 3163 l
2229 2991 l
2229 2991 l
2218 3198 l
P
0.678157 G
NP
3038 3207 m
2937 3181 l
3049 3037 l
3049 3037 l
3038 3207 l
P
0.68502 G
NP
3038 3207 m
3049 3037 l
3151 3062 l
3038 3207 l
P
0.548 G
NP
2105 3212 m
2004 3139 l
2117 3163 l
2105 3212 l
P
0.557725 G
NP
2105 3212 m
2117 3163 l
2218 3198 l
2105 3212 l
P
0.792471 G
NP
3757 3217 m
3768 3089 l
3870 3114 l
3757 3217 l
P
0.782863 G
NP
3757 3217 m
3656 3191 l
3768 3089 l
3768 3089 l
3757 3217 l
P
0.574314 G
NP
2319 3232 m
2218 3198 l
2330 3019 l
2330 3019 l
2319 3232 l
P
0.579569 G
NP
2319 3232 m
2330 3019 l
2432 3047 l
2319 3232 l
P
0.703529 G
NP
3139 3234 m
3151 3062 l
3252 3088 l
3139 3234 l
P
0.694353 G
NP
3139 3234 m
3038 3207 l
3151 3062 l
3151 3062 l
3139 3234 l
P
0.410706 G
NP
1274 3248 m
1278 2614 l
1308 2614 l
1310 2617 l
1274 3248 l
P
0.432392 G
NP
1274 3248 m
1310 2617 l
1378 2716 l
1375 3145 l
1274 3248 l
P
0.710549 G
NP
3240 3260 m
3139 3234 l
3252 3088 l
3252 3088 l
3240 3260 l
P
0.719725 G
NP
3240 3260 m
3252 3088 l
3353 3114 l
3240 3260 l
P
0.59051 G
NP
2420 3265 m
2319 3232 l
2432 3047 l
2432 3047 l
2420 3265 l
P
0.596196 G
NP
2420 3265 m
2432 3047 l
2533 3074 l
2420 3265 l
P
0.567373 G
NP
2207 3279 m
2105 3212 l
2218 3198 l
2218 3198 l
2207 3279 l
P
0.574784 G
NP
2207 3279 m
2218 3198 l
2319 3232 l
2207 3279 l
P
0.729059 G
NP
3341 3286 m
3240 3260 l
3353 3114 l
3353 3114 l
3341 3286 l
P
0.735922 G
NP
3341 3286 m
3353 3114 l
3454 3140 l
3341 3286 l
P
0.606706 G
NP
2521 3297 m
2420 3265 l
2533 3074 l
2533 3074 l
2521 3297 l
P
0.612392 G
NP
2521 3297 m
2533 3074 l
2634 3101 l
2521 3297 l
P
0.745255 G
NP
3442 3312 m
3341 3286 l
3454 3140 l
3454 3140 l
3442 3312 l
P
0.752118 G
NP
3442 3312 m
3454 3140 l
3555 3165 l
3442 3312 l
P
0.623333 G
NP
2622 3328 m
2521 3297 l
2634 3101 l
2634 3101 l
2622 3328 l
P
0.630902 G
NP
2622 3328 m
2634 3101 l
2735 3128 l
2622 3328 l
P
0.768314 G
NP
3543 3338 m
3555 3165 l
3656 3191 l
3543 3338 l
P
0.761451 G
NP
3543 3338 m
3442 3312 l
3555 3165 l
3555 3165 l
3543 3338 l
P
0.591412 G
NP
2308 3340 m
2319 3232 l
2420 3265 l
2308 3340 l
P
0.584431 G
NP
2308 3340 m
2207 3279 l
2319 3232 l
2319 3232 l
2308 3340 l
P
0.395647 G
NP
1173 3354 m
1179 2413 l
1219 2390 l
1219 2390 l
1226 2403 l
1173 3354 l
P
0.419216 G
NP
1173 3354 m
1226 2403 l
1240 2427 l
1278 2532 l
1274 3248 l
1173 3354 l
P
0.639529 G
NP
2723 3358 m
2622 3328 l
2735 3128 l
2735 3128 l
2723 3358 l
P
0.647098 G
NP
2723 3358 m
2735 3128 l
2836 3154 l
2723 3358 l
P
0.777647 G
NP
3645 3364 m
3543 3338 l
3656 3191 l
3656 3191 l
3645 3364 l
P
0.786824 G
NP
3645 3364 m
3656 3191 l
3757 3217 l
3645 3364 l
P
0.663294 G
NP
2824 3388 m
2836 3154 l
2937 3181 l
2824 3388 l
P
0.658039 G
NP
2824 3388 m
2723 3358 l
2836 3154 l
2836 3154 l
2824 3388 l
P
0.608039 G
NP
2409 3397 m
2420 3265 l
2521 3297 l
2409 3397 l
P
0.60149 G
NP
2409 3397 m
2308 3340 l
2420 3265 l
2420 3265 l
2409 3397 l
P
0.674235 G
NP
2926 3417 m
2824 3388 l
2937 3181 l
2937 3181 l
2926 3417 l
P
0.67949 G
NP
2926 3417 m
2937 3181 l
3038 3207 l
2926 3417 l
P
0.698431 G
NP
3027 3446 m
3038 3207 l
3139 3234 l
3027 3446 l
P
0.690863 G
NP
3027 3446 m
2926 3417 l
3038 3207 l
3038 3207 l
3027 3446 l
P
0.62698 G
NP
2510 3451 m
2521 3297 l
2622 3328 l
2510 3451 l
P
0.618118 G
NP
2510 3451 m
2409 3397 l
2521 3297 l
2521 3297 l
2510 3451 l
P
0.406902 G
NP
1072 3463 m
1129 2440 l
1179 2413 l
1179 2413 l
1173 3354 l
1072 3463 l
P
0.384196 G
NP
1072 3463 m
1078 2479 l
1106 2453 l
1106 2453 l
1129 2440 l
1072 3463 l
P
0.714627 G
NP
3128 3475 m
3139 3234 l
3240 3260 l
3128 3475 l
P
0.707059 G
NP
3128 3475 m
3027 3446 l
3139 3234 l
3139 3234 l
3128 3475 l
P
0.635176 G
NP
2611 3502 m
2510 3451 l
2622 3328 l
2622 3328 l
2611 3502 l
P
0.643176 G
NP
2611 3502 m
2622 3328 l
2723 3358 l
2611 3502 l
P
0.725569 G
NP
3229 3503 m
3128 3475 l
3240 3260 l
3240 3260 l
3229 3503 l
P
0.730824 G
NP
3229 3503 m
3240 3260 l
3341 3286 l
3229 3503 l
P
0.741765 G
NP
3330 3531 m
3229 3503 l
3341 3286 l
3341 3286 l
3330 3531 l
P
0.74702 G
NP
3330 3531 m
3341 3286 l
3442 3312 l
3330 3531 l
P
0.659804 G
NP
2712 3550 m
2723 3358 l
2824 3388 l
2712 3550 l
P
0.654118 G
NP
2712 3550 m
2611 3502 l
2723 3358 l
2723 3358 l
2712 3550 l
P
0.763216 G
NP
3431 3559 m
3442 3312 l
3543 3338 l
3431 3559 l
P
0.757961 G
NP
3431 3559 m
3330 3531 l
3442 3312 l
3442 3312 l
3431 3559 l
P
0.375765 G
NP
971 3575 m
978 2591 l
994 2559 l
994 2559 l
1034 2521 l
971 3575 l
P
0.395882 G
NP
971 3575 m
1034 2521 l
1078 2479 l
1078 2479 l
1072 3463 l
971 3575 l
P
0.774157 G
NP
3532 3586 m
3431 3559 l
3543 3338 l
3543 3338 l
3532 3586 l
P
0.781725 G
NP
3532 3586 m
3543 3338 l
3645 3364 l
3532 3586 l
P
0.676431 G
NP
2813 3596 m
2824 3388 l
2926 3417 l
2813 3596 l
P
0.670745 G
NP
2813 3596 m
2712 3550 l
2824 3388 l
2824 3388 l
2813 3596 l
P
0.687373 G
NP
2914 3641 m
2813 3596 l
2926 3417 l
2926 3417 l
2914 3641 l
P
0.694941 G
NP
2914 3641 m
2926 3417 l
3027 3446 l
2914 3641 l
P
0.703569 G
NP
3015 3683 m
2914 3641 l
3027 3446 l
3027 3446 l
3015 3683 l
P
0.711569 G
NP
3015 3683 m
3027 3446 l
3128 3475 l
3015 3683 l
P
0.371647 G
NP
870 3690 m
881 2801 l
943 2669 l
870 3690 l
P
0.386157 G
NP
870 3690 m
943 2669 l
978 2591 l
978 2591 l
971 3575 l
870 3690 l
P
0.727765 G
NP
3116 3724 m
3128 3475 l
3229 3503 l
3116 3724 l
P
0.72251 G
NP
3116 3724 m
3015 3683 l
3128 3475 l
3128 3475 l
3116 3724 l
P
0.739137 G
NP
3217 3764 m
3116 3724 l
3229 3503 l
3229 3503 l
3217 3764 l
P
0.744392 G
NP
3217 3764 m
3229 3503 l
3330 3531 l
3217 3764 l
P
0.755765 G
NP
3318 3803 m
3217 3764 l
3330 3531 l
3330 3531 l
3318 3803 l
P
0.760588 G
NP
3318 3803 m
3330 3531 l
3431 3559 l
3318 3803 l
P
0.377137 G
NP
769 3809 m
881 2801 l
870 3690 l
769 3809 l
P
0.771961 G
NP
3420 3841 m
3318 3803 l
3431 3559 l
3431 3559 l
3420 3841 l
P
0.779098 G
NP
3420 3841 m
3431 3559 l
3532 3586 l
3420 3841 l
P
defaultFont
    0 G
[] 0 setdash NP 1387 1286 m 1488 1287 l
1589 1321 l
S
NP 1387 1286 m 1285 1337 l
S
NP 1589 1321 m 1690 1379 l
1791 1452 l
S
NP 1285 1337 m 1184 1462 l
S
NP 1791 1452 m 1892 1536 l
1993 1626 l
S
NP 1184 1462 m 1083 1701 l
S
NP 1993 1626 m 2094 1720 l
S
NP 3195 1739 m 3094 1798 l
S
NP 2094 1720 m 2195 1817 l
S
NP 3094 1798 m 2992 1859 l
S
NP 3468 1860 m 3356 1884 l
S
NP 3468 1860 m 3569 1902 l
S
NP 3356 1884 m 3243 1907 l
S
NP 3195 1739 m 3213 1913 l
S
NP 2195 1817 m 2296 1914 l
S
NP 2992 1859 m 2891 1921 l
S
NP 3356 1884 m 3457 1926 l
S
NP 3569 1902 m 3457 1926 l
S
NP 3569 1902 m 3671 1927 l
S
NP 3243 1907 m 3131 1930 l
S
NP 3094 1798 m 3110 1934 l
S
NP 3243 1907 m 3344 1951 l
S
NP 3457 1926 m 3344 1951 l
S
NP 3457 1926 m 3558 1952 l
S
NP 3671 1927 m 3558 1952 l
S
NP 3671 1927 m 3772 1953 l
S
NP 3131 1930 m 3018 1953 l
S
NP 2992 1859 m 3006 1956 l
S
NP 3131 1930 m 3232 1976 l
S
NP 3344 1951 m 3232 1976 l
S
NP 3344 1951 m 3446 1977 l
S
NP 3558 1952 m 3446 1977 l
S
NP 3018 1953 m 2906 1977 l
S
NP 3772 1953 m 3659 1977 l
S
NP 3558 1952 m 3659 1977 l
S
NP 2891 1921 m 2901 1978 l
S
NP 3772 1953 m 3873 1978 l
S
NP 2891 1921 m 2790 1986 l
S
NP 1095 1796 m 1196 1988 l
S
NP 1083 1701 m 1196 1988 l
S
NP 2790 1986 m 2793 2000 l
S
NP 2906 1977 m 2793 2000 l
S
NP 3232 1976 m 3119 2001 l
S
NP 3018 1953 m 3119 2001 l
S
NP 3232 1976 m 3333 2002 l
S
NP 3446 1977 m 3333 2002 l
S
NP 3659 1977 m 3547 2002 l
S
NP 3446 1977 m 3547 2002 l
S
NP 3659 1977 m 3760 2003 l
S
NP 3873 1978 m 3760 2003 l
S
NP 3873 1978 m 3974 2004 l
S
NP 2790 1986 m 2758 2008 l
S
NP 2296 1914 m 2397 2012 l
S
NP 1589 1321 m 1544 2012 l
S
NP 2793 2000 m 2681 2024 l
S
NP 3333 2002 m 3221 2027 l
S
NP 3119 2001 m 3221 2027 l
S
NP 2906 1977 m 3007 2027 l
S
NP 3119 2001 m 3007 2027 l
S
NP 3333 2002 m 3434 2027 l
S
NP 3547 2002 m 3434 2027 l
S
NP 3547 2002 m 3648 2028 l
S
NP 3760 2003 m 3648 2028 l
S
NP 3974 2004 m 3861 2028 l
S
NP 3760 2003 m 3861 2028 l
S
NP 3974 2004 m 4075 2029 l
S
NP 2681 2024 m 2568 2047 l
S
NP 3434 2027 m 3322 2052 l
S
NP 3221 2027 m 3322 2052 l
S
NP 3007 2027 m 3108 2053 l
S
NP 3221 2027 m 3108 2053 l
S
NP 3434 2027 m 3535 2053 l
S
NP 3648 2028 m 3535 2053 l
S
NP 3007 2027 m 2895 2053 l
S
NP 2793 2000 m 2895 2053 l
S
NP 3861 2028 m 3749 2053 l
S
NP 3648 2028 m 3749 2053 l
S
NP 3861 2028 m 3962 2054 l
S
NP 4075 2029 m 3962 2054 l
S
NP 4075 2029 m 4176 2055 l
S
NP 2397 2012 m 2459 2071 l
S
NP 2568 2047 m 2456 2071 l
S
NP 3535 2053 m 3423 2078 l
S
NP 3322 2052 m 3423 2078 l
S
NP 3108 2053 m 3209 2078 l
S
NP 3322 2052 m 3209 2078 l
S
NP 3535 2053 m 3636 2078 l
S
NP 3749 2053 m 3636 2078 l
S
NP 2895 2053 m 2996 2079 l
S
NP 3108 2053 m 2996 2079 l
S
NP 3962 2054 m 3850 2079 l
S
NP 3749 2053 m 3850 2079 l
S
NP 3962 2054 m 4063 2079 l
S
NP 4176 2055 m 4063 2079 l
S
NP 2681 2024 m 2782 2080 l
S
NP 2895 2053 m 2782 2080 l
S
NP 4176 2055 m 4277 2080 l
S
NP 2397 2012 m 2403 2083 l
S
NP 2456 2071 m 2343 2095 l
S
NP 2296 1914 m 2311 2102 l
S
NP 3636 2078 m 3524 2103 l
S
NP 3423 2078 m 3524 2103 l
S
NP 3423 2078 m 3310 2104 l
S
NP 3209 2078 m 3310 2104 l
S
NP 3850 2079 m 3737 2104 l
S
NP 3636 2078 m 3737 2104 l
S
NP 3209 2078 m 3097 2104 l
S
NP 2996 2079 m 3097 2104 l
S
NP 4063 2079 m 3951 2104 l
S
NP 3850 2079 m 3951 2104 l
S
NP 4277 2080 m 4165 2105 l
S
NP 4063 2079 m 4165 2105 l
S
NP 2782 2080 m 2883 2105 l
S
NP 2996 2079 m 2883 2105 l
S
NP 4277 2080 m 4378 2106 l
S
NP 2568 2047 m 2670 2107 l
S
NP 2782 2080 m 2670 2107 l
S
NP 1083 1701 m 982 2114 l
S
NP 1095 1796 m 982 2114 l
S
NP 2343 2095 m 2231 2119 l
S
NP 2195 1817 m 2218 2122 l
S
NP 3524 2103 m 3625 2129 l
S
NP 3737 2104 m 3625 2129 l
S
NP 3310 2104 m 3411 2129 l
S
NP 3524 2103 m 3411 2129 l
S
NP 3737 2104 m 3838 2129 l
S
NP 3951 2104 m 3838 2129 l
S
NP 3097 2104 m 3198 2130 l
S
NP 3310 2104 m 3198 2130 l
S
NP 4165 2105 m 4052 2130 l
S
NP 3951 2104 m 4052 2130 l
S
NP 4165 2105 m 4266 2130 l
S
NP 4378 2106 m 4266 2130 l
S
NP 2883 2105 m 2984 2131 l
S
NP 3097 2104 m 2984 2131 l
S
NP 4378 2106 m 4479 2131 l
S
NP 2670 2107 m 2771 2133 l
S
NP 2883 2105 m 2771 2133 l
S
NP 2670 2107 m 2557 2135 l
S
NP 2456 2071 m 2557 2135 l
S
NP 2094 1720 m 2125 2143 l
S
NP 2231 2119 m 2118 2144 l
S
NP 3625 2129 m 3726 2154 l
S
NP 3838 2129 m 3726 2154 l
S
NP 3625 2129 m 3512 2155 l
S
NP 3411 2129 m 3512 2155 l
S
NP 4052 2130 m 3940 2155 l
S
NP 3838 2129 m 3940 2155 l
S
NP 4052 2130 m 4153 2155 l
S
NP 4266 2130 m 4153 2155 l
S
NP 3411 2129 m 3299 2155 l
S
NP 3198 2130 m 3299 2155 l
S
NP 4266 2130 m 4367 2156 l
S
NP 4479 2131 m 4367 2156 l
S
NP 2984 2131 m 3085 2156 l
S
NP 3198 2130 m 3085 2156 l
S
NP 4479 2131 m 4580 2157 l
S
NP 2771 2133 m 2872 2158 l
S
NP 2984 2131 m 2872 2158 l
S
NP 2771 2133 m 2658 2161 l
S
NP 2557 2135 m 2658 2161 l
S
NP 1993 1626 m 2031 2163 l
S
NP 2343 2095 m 2445 2164 l
S
NP 2557 2135 m 2445 2164 l
S
NP 2118 2144 m 2006 2169 l
S
NP 3940 2155 m 3827 2180 l
S
NP 3726 2154 m 3827 2180 l
S
NP 3512 2155 m 3613 2180 l
S
NP 3726 2154 m 3613 2180 l
S
NP 3940 2155 m 4041 2180 l
S
NP 4153 2155 m 4041 2180 l
S
NP 4153 2155 m 4254 2181 l
S
NP 4367 2156 m 4254 2181 l
S
NP 3512 2155 m 3400 2181 l
S
NP 3299 2155 m 3400 2181 l
S
NP 4580 2157 m 4468 2181 l
S
NP 4367 2156 m 4468 2181 l
S
NP 3085 2156 m 3186 2182 l
S
NP 3299 2155 m 3186 2182 l
S
NP 4580 2157 m 4681 2182 l
S
NP 2872 2158 m 2973 2184 l
S
NP 3085 2156 m 2973 2184 l
S
NP 1892 1536 m 1937 2184 l
S
NP 2872 2158 m 2759 2186 l
S
NP 2658 2161 m 2759 2186 l
S
NP 2445 2164 m 2546 2190 l
S
NP 2658 2161 m 2546 2190 l
S
NP 2006 2169 m 1894 2194 l
S
NP 2231 2119 m 2332 2195 l
S
NP 2445 2164 m 2332 2195 l
S
NP 4041 2180 m 3928 2205 l
S
NP 3827 2180 m 3928 2205 l
S
NP 3613 2180 m 3715 2206 l
S
NP 3827 2180 m 3715 2206 l
S
NP 4254 2181 m 4142 2206 l
S
NP 4041 2180 m 4142 2206 l
S
NP 1791 1452 m 1844 2206 l
S
NP 4254 2181 m 4355 2206 l
S
NP 4468 2181 m 4355 2206 l
S
NP 3400 2181 m 3501 2206 l
S
NP 3613 2180 m 3501 2206 l
S
NP 4681 2182 m 4569 2207 l
S
NP 4468 2181 m 4569 2207 l
S
NP 3400 2181 m 3287 2207 l
S
NP 3186 2182 m 3287 2207 l
S
NP 4681 2182 m 4782 2208 l
S
NP 3186 2182 m 3074 2209 l
S
NP 2973 2184 m 3074 2209 l
S
NP 2973 2184 m 2860 2212 l
S
NP 2759 2186 m 2860 2212 l
S
NP 2546 2190 m 2647 2215 l
S
NP 2759 2186 m 2647 2215 l
S
NP 2332 2195 m 2433 2220 l
S
NP 2546 2190 m 2433 2220 l
S
NP 1894 2194 m 1781 2220 l
S
NP 2118 2144 m 2220 2227 l
S
NP 2332 2195 m 2220 2227 l
S
NP 1184 1462 m 1297 2228 l
S
NP 1196 1988 m 1297 2228 l
S
NP 1690 1379 m 1750 2228 l
S
NP 4142 2206 m 4029 2231 l
S
NP 3928 2205 m 4029 2231 l
S
NP 3928 2205 m 3816 2231 l
S
NP 3715 2206 m 3816 2231 l
S
NP 4142 2206 m 4243 2231 l
S
NP 4355 2206 m 4243 2231 l
S
NP 4569 2207 m 4456 2232 l
S
NP 4355 2206 m 4456 2232 l
S
NP 3501 2206 m 3602 2232 l
S
NP 3715 2206 m 3602 2232 l
S
NP 4569 2207 m 4670 2232 l
S
NP 4782 2208 m 4670 2232 l
S
NP 3287 2207 m 3389 2233 l
S
NP 3501 2206 m 3389 2233 l
S
NP 4782 2208 m 4884 2233 l
S
NP 3074 2209 m 3175 2235 l
S
NP 3287 2207 m 3175 2235 l
S
NP 2860 2212 m 2961 2237 l
S
NP 3074 2209 m 2961 2237 l
S
NP 2860 2212 m 2748 2241 l
S
NP 2647 2215 m 2748 2241 l
S
NP 2647 2215 m 2534 2246 l
S
NP 2433 2220 m 2534 2246 l
S
NP 1781 2220 m 1669 2248 l
S
NP 1589 1321 m 1656 2251 l
S
NP 2220 2227 m 2321 2253 l
S
NP 2433 2220 m 2321 2253 l
S
NP 4243 2231 m 4130 2256 l
S
NP 4029 2231 m 4130 2256 l
S
NP 3816 2231 m 3917 2257 l
S
NP 4029 2231 m 3917 2257 l
S
NP 4243 2231 m 4344 2257 l
S
NP 4456 2232 m 4344 2257 l
S
NP 4456 2232 m 4557 2257 l
S
NP 4670 2232 m 4557 2257 l
S
NP 3816 2231 m 3703 2257 l
S
NP 3602 2232 m 3703 2257 l
S
NP 4670 2232 m 4771 2258 l
S
NP 4884 2233 m 4771 2258 l
S
NP 3602 2232 m 3490 2258 l
S
NP 3389 2233 m 3490 2258 l
S
NP 1690 1379 m 1627 2259 l
S
NP 4884 2233 m 4985 2259 l
S
NP 3175 2235 m 3276 2260 l
S
NP 3389 2233 m 3276 2260 l
S
NP 2220 2227 m 2107 2261 l
S
NP 2006 2169 m 2107 2261 l
S
NP 2961 2237 m 3062 2263 l
S
NP 3175 2235 m 3062 2263 l
S
NP 2961 2237 m 2849 2266 l
S
NP 2748 2241 m 2849 2266 l
S
NP 2748 2241 m 2635 2271 l
S
NP 2534 2246 m 2635 2271 l
S
NP 1488 1287 m 1564 2275 l
S
NP 1669 2248 m 1556 2277 l
S
NP 2321 2253 m 2422 2278 l
S
NP 2534 2246 m 2422 2278 l
S
NP 4130 2256 m 4231 2282 l
S
NP 4344 2257 m 4231 2282 l
S
NP 4130 2256 m 4018 2282 l
S
NP 3917 2257 m 4018 2282 l
S
NP 4557 2257 m 4445 2282 l
S
NP 4344 2257 m 4445 2282 l
S
NP 4557 2257 m 4659 2283 l
S
NP 4771 2258 m 4659 2283 l
S
NP 3917 2257 m 3804 2283 l
S
NP 3703 2257 m 3804 2283 l
S
NP 4771 2258 m 4872 2283 l
S
NP 4985 2259 m 4872 2283 l
S
NP 3703 2257 m 3591 2284 l
S
NP 3490 2258 m 3591 2284 l
S
NP 4985 2259 m 5086 2284 l
S
NP 3276 2260 m 3377 2286 l
S
NP 3490 2258 m 3377 2286 l
S
NP 2321 2253 m 2208 2287 l
S
NP 2107 2261 m 2208 2287 l
S
NP 3276 2260 m 3164 2288 l
S
NP 3062 2263 m 3164 2288 l
S
NP 2849 2266 m 2950 2292 l
S
NP 3062 2263 m 2950 2292 l
S
NP 2635 2271 m 2736 2297 l
S
NP 2849 2266 m 2736 2297 l
S
NP 1894 2194 m 1995 2299 l
S
NP 2107 2261 m 1995 2299 l
S
NP 1387 1286 m 1473 2300 l
S
NP 2422 2278 m 2523 2304 l
S
NP 2635 2271 m 2523 2304 l
S
NP 4231 2282 m 4332 2307 l
S
NP 4445 2282 m 4332 2307 l
S
NP 4018 2282 m 4119 2308 l
S
NP 4231 2282 m 4119 2308 l
S
NP 4445 2282 m 4546 2308 l
S
NP 4659 2283 m 4546 2308 l
S
NP 4659 2283 m 4760 2308 l
S
NP 4872 2283 m 4760 2308 l
S
NP 3804 2283 m 3905 2308 l
S
NP 4018 2282 m 3905 2308 l
S
NP 1556 2277 m 1444 2309 l
S
NP 4872 2283 m 4973 2309 l
S
NP 5086 2284 m 4973 2309 l
S
NP 3804 2283 m 3692 2309 l
S
NP 3591 2284 m 3692 2309 l
S
NP 5086 2284 m 5187 2310 l
S
NP 3377 2286 m 3478 2311 l
S
NP 3591 2284 m 3478 2311 l
S
NP 2422 2278 m 2309 2313 l
S
NP 2208 2287 m 2309 2313 l
S
NP 3377 2286 m 3265 2314 l
S
NP 3164 2288 m 3265 2314 l
S
NP 2950 2292 m 3051 2317 l
S
NP 3164 2288 m 3051 2317 l
S
NP 2736 2297 m 2837 2322 l
S
NP 2950 2292 m 2837 2322 l
S
NP 1995 2299 m 2096 2325 l
S
NP 2208 2287 m 2096 2325 l
S
NP 1285 1337 m 1387 2327 l
S
NP 2736 2297 m 2624 2329 l
S
NP 2523 2304 m 2624 2329 l
S
NP 4332 2307 m 4434 2333 l
S
NP 4546 2308 m 4434 2333 l
S
NP 4119 2308 m 4220 2333 l
S
NP 4332 2307 m 4220 2333 l
S
NP 4546 2308 m 4647 2333 l
S
NP 4760 2308 m 4647 2333 l
S
NP 4760 2308 m 4861 2334 l
S
NP 4973 2309 m 4861 2334 l
S
NP 3905 2308 m 4006 2334 l
S
NP 4119 2308 m 4006 2334 l
S
NP 4973 2309 m 5074 2334 l
S
NP 5187 2310 m 5074 2334 l
S
NP 3692 2309 m 3793 2335 l
S
NP 3905 2308 m 3793 2335 l
S
NP 5187 2310 m 5288 2335 l
S
NP 3478 2311 m 3579 2337 l
S
NP 3692 2309 m 3579 2337 l
S
NP 1095 1796 m 1207 2337 l
S
NP 2309 2313 m 2410 2338 l
S
NP 2523 2304 m 2410 2338 l
S
NP 1297 2228 m 1351 2339 l
S
NP 3265 2314 m 3366 2339 l
S
NP 3478 2311 m 3366 2339 l
S
NP 1781 2220 m 1882 2340 l
S
NP 1995 2299 m 1882 2340 l
S
NP 3051 2317 m 3152 2343 l
S
NP 3265 2314 m 3152 2343 l
S
NP 1444 2309 m 1331 2345 l
S
NP 3051 2317 m 2939 2348 l
S
NP 2837 2322 m 2939 2348 l
S
NP 1297 2228 m 1322 2349 l
S
NP 2096 2325 m 2197 2351 l
S
NP 2309 2313 m 2197 2351 l
S
NP 2624 2329 m 2725 2355 l
S
NP 2837 2322 m 2725 2355 l
S
NP 4434 2333 m 4535 2358 l
S
NP 4647 2333 m 4535 2358 l
S
NP 4434 2333 m 4321 2359 l
S
NP 4220 2333 m 4321 2359 l
S
NP 4647 2333 m 4748 2359 l
S
NP 4861 2334 m 4748 2359 l
S
NP 5074 2334 m 4962 2359 l
S
NP 4861 2334 m 4962 2359 l
S
NP 4220 2333 m 4107 2359 l
S
NP 4006 2334 m 4107 2359 l
S
NP 5288 2335 m 5175 2360 l
S
NP 5074 2334 m 5175 2360 l
S
NP 3793 2335 m 3894 2360 l
S
NP 4006 2334 m 3894 2360 l
S
NP 5288 2335 m 5389 2361 l
S
NP 3793 2335 m 3680 2362 l
S
NP 3579 2337 m 3680 2362 l
S
NP 2410 2338 m 2511 2364 l
S
NP 2624 2329 m 2511 2364 l
S
NP 3579 2337 m 3467 2365 l
S
NP 3366 2339 m 3467 2365 l
S
NP 1882 2340 m 1983 2367 l
S
NP 2096 2325 m 1983 2367 l
S
NP 3152 2343 m 3253 2368 l
S
NP 3366 2339 m 3253 2368 l
S
NP 1196 1988 m 1265 2372 l
S
NP 3152 2343 m 3040 2373 l
S
NP 2939 2348 m 3040 2373 l
S
NP 2197 2351 m 2298 2376 l
S
NP 2410 2338 m 2298 2376 l
S
NP 2725 2355 m 2826 2380 l
S
NP 2939 2348 m 2826 2380 l
S
NP 4535 2358 m 4636 2384 l
S
NP 4748 2359 m 4636 2384 l
S
NP 4321 2359 m 4422 2384 l
S
NP 4535 2358 m 4422 2384 l
S
NP 4962 2359 m 4849 2384 l
S
NP 4748 2359 m 4849 2384 l
S
NP 4962 2359 m 5063 2385 l
S
NP 5175 2360 m 5063 2385 l
S
NP 4321 2359 m 4209 2385 l
S
NP 4107 2359 m 4209 2385 l
S
NP 1207 2337 m 1231 2385 l
S
NP 5175 2360 m 5276 2385 l
S
NP 5389 2361 m 5276 2385 l
S
NP 4107 2359 m 3995 2386 l
S
NP 3894 2360 m 3995 2386 l
S
NP 5389 2361 m 5490 2386 l
S
NP 1669 2248 m 1770 2387 l
S
NP 1882 2340 m 1770 2387 l
S
NP 3680 2362 m 3781 2388 l
S
NP 3894 2360 m 3781 2388 l
S
NP 2725 2355 m 2612 2390 l
S
NP 2511 2364 m 2612 2390 l
S
NP 3680 2362 m 3568 2390 l
S
NP 3467 2365 m 3568 2390 l
S
NP 1331 2345 m 1219 2390 l
S
NP 2197 2351 m 2084 2393 l
S
NP 1983 2367 m 2084 2393 l
S
NP 3467 2365 m 3354 2394 l
S
NP 3253 2368 m 3354 2394 l
S
NP 3040 2373 m 3141 2399 l
S
NP 3253 2368 m 3141 2399 l
S
NP 2298 2376 m 2399 2402 l
S
NP 2511 2364 m 2399 2402 l
S
NP 2826 2380 m 2927 2406 l
S
NP 3040 2373 m 2927 2406 l
S
NP 4849 2384 m 4737 2409 l
S
NP 4636 2384 m 4737 2409 l
S
NP 4636 2384 m 4523 2410 l
S
NP 4422 2384 m 4523 2410 l
S
NP 5063 2385 m 4950 2410 l
S
NP 4849 2384 m 4950 2410 l
S
NP 5276 2385 m 5164 2410 l
S
NP 5063 2385 m 5164 2410 l
S
NP 4209 2385 m 4310 2410 l
S
NP 4422 2384 m 4310 2410 l
S
NP 5490 2386 m 5378 2411 l
S
NP 5276 2385 m 5378 2411 l
S
NP 4209 2385 m 4096 2411 l
S
NP 3995 2386 m 4096 2411 l
S
NP 5490 2386 m 5591 2412 l
S
NP 3781 2388 m 3883 2413 l
S
NP 3995 2386 m 3883 2413 l
S
NP 2826 2380 m 2714 2415 l
S
NP 2612 2390 m 2714 2415 l
S
NP 1770 2387 m 1871 2416 l
S
NP 1983 2367 m 1871 2416 l
S
NP 3781 2388 m 3669 2416 l
S
NP 3568 2390 m 3669 2416 l
S
NP 2298 2376 m 2185 2419 l
S
NP 2084 2393 m 2185 2419 l
S
NP 3354 2394 m 3455 2419 l
S
NP 3568 2390 m 3455 2419 l
S
NP 3354 2394 m 3242 2424 l
S
NP 3141 2399 m 3242 2424 l
S
NP 2612 2390 m 2500 2428 l
S
NP 2399 2402 m 2500 2428 l
S
NP 3141 2399 m 3028 2431 l
S
NP 2927 2406 m 3028 2431 l
S
NP 4737 2409 m 4838 2435 l
S
NP 4950 2410 m 4838 2435 l
S
NP 4523 2410 m 4624 2435 l
S
NP 4737 2409 m 4624 2435 l
S
NP 5164 2410 m 5051 2435 l
S
NP 4950 2410 m 5051 2435 l
S
NP 5164 2410 m 5265 2436 l
S
NP 5378 2411 m 5265 2436 l
S
NP 4523 2410 m 4411 2436 l
S
NP 4310 2410 m 4411 2436 l
S
NP 5591 2412 m 5479 2436 l
S
NP 5378 2411 m 5479 2436 l
S
NP 4310 2410 m 4197 2437 l
S
NP 4096 2411 m 4197 2437 l
S
NP 5591 2412 m 5692 2437 l
S
NP 3883 2413 m 3984 2439 l
S
NP 4096 2411 m 3984 2439 l
S
NP 2714 2415 m 2815 2441 l
S
NP 2927 2406 m 2815 2441 l
S
NP 1770 2387 m 1657 2441 l
S
NP 1556 2277 m 1657 2441 l
S
NP 3883 2413 m 3770 2441 l
S
NP 3669 2416 m 3770 2441 l
S
NP 1871 2416 m 1972 2442 l
S
NP 2084 2393 m 1972 2442 l
S
NP 2185 2419 m 2286 2444 l
S
NP 2399 2402 m 2286 2444 l
S
NP 3455 2419 m 3556 2445 l
S
NP 3669 2416 m 3556 2445 l
S
NP 3455 2419 m 3343 2450 l
S
NP 3242 2424 m 3343 2450 l
S
NP 1219 2390 m 1106 2453 l
S
NP 1207 2337 m 1106 2453 l
S
NP 2714 2415 m 2601 2453 l
S
NP 2500 2428 m 2601 2453 l
S
NP 3028 2431 m 3129 2457 l
S
NP 3242 2424 m 3129 2457 l
S
NP 4838 2435 m 4939 2461 l
S
NP 5051 2435 m 4939 2461 l
S
NP 4838 2435 m 4725 2461 l
S
NP 4624 2435 m 4725 2461 l
S
NP 5265 2436 m 5153 2461 l
S
NP 5051 2435 m 5153 2461 l
S
NP 5265 2436 m 5366 2461 l
S
NP 5479 2436 m 5366 2461 l
S
NP 4624 2435 m 4512 2461 l
S
NP 4411 2436 m 4512 2461 l
S
NP 5692 2437 m 5580 2462 l
S
NP 5479 2436 m 5580 2462 l
S
NP 4197 2437 m 4298 2462 l
S
NP 4411 2436 m 4298 2462 l
S
NP 5692 2437 m 5793 2463 l
S
NP 4197 2437 m 4085 2464 l
S
NP 3984 2439 m 4085 2464 l
S
NP 3028 2431 m 2916 2466 l
S
NP 2815 2441 m 2916 2466 l
S
NP 3770 2441 m 3871 2467 l
S
NP 3984 2439 m 3871 2467 l
S
NP 2185 2419 m 2073 2468 l
S
NP 1972 2442 m 2073 2468 l
S
NP 2286 2444 m 2388 2470 l
S
NP 2500 2428 m 2388 2470 l
S
NP 3556 2445 m 3658 2470 l
S
NP 3770 2441 m 3658 2470 l
S
NP 1657 2441 m 1758 2472 l
S
NP 1871 2416 m 1758 2472 l
S
NP 3556 2445 m 3444 2476 l
S
NP 3343 2450 m 3444 2476 l
S
NP 2601 2453 m 2702 2479 l
S
NP 2815 2441 m 2702 2479 l
S
NP 3343 2450 m 3230 2482 l
S
NP 3129 2457 m 3230 2482 l
S
NP 5153 2461 m 5040 2486 l
S
NP 4939 2461 m 5040 2486 l
S
NP 4725 2461 m 4826 2486 l
S
NP 4939 2461 m 4826 2486 l
S
NP 5366 2461 m 5254 2486 l
S
NP 5153 2461 m 5254 2486 l
S
NP 5366 2461 m 5467 2487 l
S
NP 5580 2462 m 5467 2487 l
S
NP 4512 2461 m 4613 2487 l
S
NP 4725 2461 m 4613 2487 l
S
NP 5793 2463 m 5681 2488 l
S
NP 5580 2462 m 5681 2488 l
S
NP 4512 2461 m 4399 2488 l
S
NP 4298 2462 m 4399 2488 l
S
NP 5793 2463 m 5894 2488 l
S
NP 4085 2464 m 4186 2490 l
S
NP 4298 2462 m 4186 2490 l
S
NP 3129 2457 m 3017 2492 l
S
NP 2916 2466 m 3017 2492 l
S
NP 4085 2464 m 3972 2492 l
S
NP 3871 2467 m 3972 2492 l
S
NP 2073 2468 m 2174 2494 l
S
NP 2286 2444 m 2174 2494 l
S
NP 2388 2470 m 2489 2496 l
S
NP 2601 2453 m 2489 2496 l
S
NP 3658 2470 m 3759 2496 l
S
NP 3871 2467 m 3759 2496 l
S
NP 1972 2442 m 1859 2500 l
S
NP 1758 2472 m 1859 2500 l
S
NP 3658 2470 m 3545 2501 l
S
NP 3444 2476 m 3545 2501 l
S
NP 1444 2309 m 1545 2501 l
S
NP 1657 2441 m 1545 2501 l
S
NP 2702 2479 m 2803 2504 l
S
NP 2916 2466 m 2803 2504 l
S
NP 3444 2476 m 3331 2508 l
S
NP 3230 2482 m 3331 2508 l
S
NP 5040 2486 m 5141 2512 l
S
NP 5254 2486 m 5141 2512 l
S
NP 4826 2486 m 4928 2512 l
S
NP 5040 2486 m 4928 2512 l
S
NP 5467 2487 m 5355 2512 l
S
NP 5254 2486 m 5355 2512 l
S
NP 5467 2487 m 5568 2512 l
S
NP 5681 2488 m 5568 2512 l
S
NP 4613 2487 m 4714 2512 l
S
NP 4826 2486 m 4714 2512 l
S
NP 5894 2488 m 5782 2513 l
S
NP 5681 2488 m 5782 2513 l
S
NP 4613 2487 m 4500 2513 l
S
NP 4399 2488 m 4500 2513 l
S
NP 4399 2488 m 4287 2515 l
S
NP 4186 2490 m 4287 2515 l
S
NP 3017 2492 m 3118 2517 l
S
NP 3230 2482 m 3118 2517 l
S
NP 3972 2492 m 4073 2518 l
S
NP 4186 2490 m 4073 2518 l
S
NP 2174 2494 m 2275 2519 l
S
NP 2388 2470 m 2275 2519 l
S
NP 2489 2496 m 2590 2521 l
S
NP 2702 2479 m 2590 2521 l
S
NP 3972 2492 m 3860 2521 l
S
NP 3759 2496 m 3860 2521 l
S
NP 1859 2500 m 1960 2526 l
S
NP 2073 2468 m 1960 2526 l
S
NP 3545 2501 m 3646 2527 l
S
NP 3759 2496 m 3646 2527 l
S
NP 2803 2504 m 2904 2530 l
S
NP 3017 2492 m 2904 2530 l
S
NP 3331 2508 m 3433 2533 l
S
NP 3545 2501 m 3433 2533 l
S
NP 5355 2512 m 5242 2537 l
S
NP 5141 2512 m 5242 2537 l
S
NP 4928 2512 m 5029 2537 l
S
NP 5141 2512 m 5029 2537 l
S
NP 5568 2512 m 5456 2537 l
S
NP 5355 2512 m 5456 2537 l
S
NP 5568 2512 m 5669 2538 l
S
NP 5782 2513 m 5669 2538 l
S
NP 4714 2512 m 4815 2538 l
S
NP 4928 2512 m 4815 2538 l
S
NP 4500 2513 m 4601 2539 l
S
NP 4714 2512 m 4601 2539 l
S
NP 1758 2472 m 1646 2540 l
S
NP 1545 2501 m 1646 2540 l
S
NP 4287 2515 m 4388 2541 l
S
NP 4500 2513 m 4388 2541 l
S
NP 3118 2517 m 3219 2543 l
S
NP 3331 2508 m 3219 2543 l
S
NP 4073 2518 m 4174 2543 l
S
NP 4287 2515 m 4174 2543 l
S
NP 2275 2519 m 2376 2545 l
S
NP 2489 2496 m 2376 2545 l
S
NP 2803 2504 m 2691 2547 l
S
NP 2590 2521 m 2691 2547 l
S
NP 4073 2518 m 3961 2547 l
S
NP 3860 2521 m 3961 2547 l
S
NP 3860 2521 m 3747 2552 l
S
NP 3646 2527 m 3747 2552 l
S
NP 2174 2494 m 2061 2552 l
S
NP 1960 2526 m 2061 2552 l
S
NP 3118 2517 m 3005 2555 l
S
NP 2904 2530 m 3005 2555 l
S
NP 1331 2345 m 1432 2558 l
S
NP 1545 2501 m 1432 2558 l
S
NP 1095 1796 m 994 2559 l
S
NP 1106 2453 m 994 2559 l
S
NP 3646 2527 m 3534 2559 l
S
NP 3433 2533 m 3534 2559 l
S
NP 1219 2390 m 1320 2562 l
S
NP 1432 2558 m 1320 2562 l
S
NP 5456 2537 m 5343 2563 l
S
NP 5242 2537 m 5343 2563 l
S
NP 5242 2537 m 5130 2563 l
S
NP 5029 2537 m 5130 2563 l
S
NP 5669 2538 m 5557 2563 l
S
NP 5456 2537 m 5557 2563 l
S
NP 4815 2538 m 4916 2563 l
S
NP 5029 2537 m 4916 2563 l
S
NP 4601 2539 m 4703 2564 l
S
NP 4815 2538 m 4703 2564 l
S
NP 4388 2541 m 4489 2566 l
S
NP 4601 2539 m 4489 2566 l
S
NP 3219 2543 m 3320 2568 l
S
NP 3433 2533 m 3320 2568 l
S
NP 4174 2543 m 4275 2569 l
S
NP 4388 2541 m 4275 2569 l
S
NP 2376 2545 m 2477 2570 l
S
NP 2590 2521 m 2477 2570 l
S
NP 1646 2540 m 1747 2570 l
S
NP 1859 2500 m 1747 2570 l
S
NP 2904 2530 m 2792 2572 l
S
NP 2691 2547 m 2792 2572 l
S
NP 3961 2547 m 4062 2572 l
S
NP 4174 2543 m 4062 2572 l
S
NP 3961 2547 m 3848 2578 l
S
NP 3747 2552 m 3848 2578 l
S
NP 2061 2552 m 2163 2578 l
S
NP 2275 2519 m 2163 2578 l
S
NP 3219 2543 m 3106 2581 l
S
NP 3005 2555 m 3106 2581 l
S
NP 3747 2552 m 3635 2584 l
S
NP 3534 2559 m 3635 2584 l
S
NP 5557 2563 m 5444 2588 l
S
NP 5343 2563 m 5444 2588 l
S
NP 5130 2563 m 5231 2588 l
S
NP 5343 2563 m 5231 2588 l
S
NP 5130 2563 m 5017 2589 l
S
NP 4916 2563 m 5017 2589 l
S
NP 4916 2563 m 4804 2590 l
S
NP 4703 2564 m 4804 2590 l
S
NP 4489 2566 m 4590 2592 l
S
NP 4703 2564 m 4590 2592 l
S
NP 3320 2568 m 3421 2594 l
S
NP 3534 2559 m 3421 2594 l
S
NP 4489 2566 m 4377 2594 l
S
NP 4275 2569 m 4377 2594 l
S
NP 2477 2570 m 2578 2596 l
S
NP 2691 2547 m 2578 2596 l
S
NP 2792 2572 m 2893 2598 l
S
NP 3005 2555 m 2893 2598 l
S
NP 4275 2569 m 4163 2598 l
S
NP 4062 2572 m 4163 2598 l
S
NP 1960 2526 m 1848 2598 l
S
NP 1747 2570 m 1848 2598 l
S
NP 3848 2578 m 3949 2603 l
S
NP 4062 2572 m 3949 2603 l
S
NP 2163 2578 m 2264 2604 l
S
NP 2376 2545 m 2264 2604 l
S
NP 3320 2568 m 3208 2606 l
S
NP 3106 2581 m 3208 2606 l
S
NP 3848 2578 m 3736 2610 l
S
NP 3635 2584 m 3736 2610 l
S
NP 5444 2588 m 5332 2614 l
S
NP 5231 2588 m 5332 2614 l
S
NP 1240 2427 m 1308 2614 l
S
NP 5017 2589 m 5118 2614 l
S
NP 5231 2588 m 5118 2614 l
S
NP 4804 2590 m 4905 2615 l
S
NP 5017 2589 m 4905 2615 l
S
NP 4804 2590 m 4691 2617 l
S
NP 4590 2592 m 4691 2617 l
S
NP 3635 2584 m 3522 2619 l
S
NP 3421 2594 m 3522 2619 l
S
NP 1646 2540 m 1533 2620 l
S
NP 1432 2558 m 1533 2620 l
S
NP 4590 2592 m 4478 2620 l
S
NP 4377 2594 m 4478 2620 l
S
NP 2792 2572 m 2679 2622 l
S
NP 2578 2596 m 2679 2622 l
S
NP 2893 2598 m 2994 2623 l
S
NP 3106 2581 m 2994 2623 l
S
NP 4163 2598 m 4264 2624 l
S
NP 4377 2594 m 4264 2624 l
S
NP 2061 2552 m 1949 2625 l
S
NP 1848 2598 m 1949 2625 l
S
NP 3949 2603 m 4050 2629 l
S
NP 4163 2598 m 4050 2629 l
S
NP 2477 2570 m 2365 2630 l
S
NP 2264 2604 m 2365 2630 l
S
NP 3421 2594 m 3309 2632 l
S
NP 3208 2606 m 3309 2632 l
S
NP 3736 2610 m 3837 2635 l
S
NP 3949 2603 m 3837 2635 l
S
NP 5118 2614 m 5219 2640 l
S
NP 5332 2614 m 5219 2640 l
S
NP 5118 2614 m 5006 2641 l
S
NP 4905 2615 m 5006 2641 l
S
NP 4905 2615 m 4792 2643 l
S
NP 4691 2617 m 4792 2643 l
S
NP 3736 2610 m 3623 2645 l
S
NP 3522 2619 m 3623 2645 l
S
NP 4478 2620 m 4579 2645 l
S
NP 4691 2617 m 4579 2645 l
S
NP 2893 2598 m 2780 2647 l
S
NP 2679 2622 m 2780 2647 l
S
NP 3208 2606 m 3095 2649 l
S
NP 2994 2623 m 3095 2649 l
S
NP 4478 2620 m 4365 2649 l
S
NP 4264 2624 m 4365 2649 l
S
NP 1949 2625 m 2050 2652 l
S
NP 2163 2578 m 2050 2652 l
S
NP 4050 2629 m 4152 2654 l
S
NP 4264 2624 m 4152 2654 l
S
NP 2578 2596 m 2466 2655 l
S
NP 2365 2630 m 2466 2655 l
S
NP 3522 2619 m 3410 2657 l
S
NP 3309 2632 m 3410 2657 l
S
NP 1533 2620 m 1634 2658 l
S
NP 1747 2570 m 1634 2658 l
S
NP 3837 2635 m 3938 2661 l
S
NP 4050 2629 m 3938 2661 l
S
NP 5219 2640 m 5107 2666 l
S
NP 5006 2641 m 5107 2666 l
S
NP 4792 2643 m 4893 2668 l
S
NP 5006 2641 m 4893 2668 l
S
NP 3623 2645 m 3724 2670 l
S
NP 3837 2635 m 3724 2670 l
S
NP 4792 2643 m 4680 2671 l
S
NP 4579 2645 m 4680 2671 l
S
NP 2780 2647 m 2882 2673 l
S
NP 2994 2623 m 2882 2673 l
S
NP 3095 2649 m 3196 2674 l
S
NP 3309 2632 m 3196 2674 l
S
NP 4579 2645 m 4466 2675 l
S
NP 4365 2649 m 4466 2675 l
S
NP 2050 2652 m 2151 2678 l
S
NP 2264 2604 m 2151 2678 l
S
NP 4152 2654 m 4253 2680 l
S
NP 4365 2649 m 4253 2680 l
S
NP 2466 2655 m 2567 2681 l
S
NP 2679 2622 m 2567 2681 l
S
NP 3623 2645 m 3511 2683 l
S
NP 3410 2657 m 3511 2683 l
S
NP 4152 2654 m 4039 2686 l
S
NP 3938 2661 m 4039 2686 l
S
NP 1533 2620 m 1421 2689 l
S
NP 1308 2614 m 1421 2689 l
S
NP 1320 2562 m 1421 2689 l
S
NP 1634 2658 m 1735 2690 l
S
NP 1848 2598 m 1735 2690 l
S
NP 5107 2666 m 4994 2694 l
S
NP 4893 2668 m 4994 2694 l
S
NP 3938 2661 m 3825 2696 l
S
NP 3724 2670 m 3825 2696 l
S
NP 4893 2668 m 4781 2696 l
S
NP 4680 2671 m 4781 2696 l
S
NP 2882 2673 m 2983 2698 l
S
NP 3095 2649 m 2983 2698 l
S
NP 3410 2657 m 3297 2700 l
S
NP 3196 2674 m 3297 2700 l
S
NP 4466 2675 m 4567 2700 l
S
NP 4680 2671 m 4567 2700 l
S
NP 2151 2678 m 2252 2704 l
S
NP 2365 2630 m 2252 2704 l
S
NP 4466 2675 m 4354 2705 l
S
NP 4253 2680 m 4354 2705 l
S
NP 2780 2647 m 2668 2707 l
S
NP 2567 2681 m 2668 2707 l
S
NP 3511 2683 m 3612 2708 l
S
NP 3724 2670 m 3612 2708 l
S
NP 4039 2686 m 4140 2712 l
S
NP 4253 2680 m 4140 2712 l
S
NP 1735 2690 m 1836 2719 l
S
NP 1949 2625 m 1836 2719 l
S
NP 4039 2686 m 3927 2721 l
S
NP 3825 2696 m 3927 2721 l
S
NP 4994 2694 m 4882 2722 l
S
NP 4781 2696 m 4882 2722 l
S
NP 2983 2698 m 3084 2724 l
S
NP 3196 2674 m 3084 2724 l
S
NP 3511 2683 m 3398 2725 l
S
NP 3297 2700 m 3398 2725 l
S
NP 4781 2696 m 4668 2726 l
S
NP 4567 2700 m 4668 2726 l
S
NP 2252 2704 m 2353 2730 l
S
NP 2466 2655 m 2353 2730 l
S
NP 4354 2705 m 4455 2731 l
S
NP 4567 2700 m 4455 2731 l
S
NP 2882 2673 m 2769 2732 l
S
NP 2668 2707 m 2769 2732 l
S
NP 3612 2708 m 3713 2734 l
S
NP 3825 2696 m 3713 2734 l
S
NP 4140 2712 m 4241 2737 l
S
NP 4354 2705 m 4241 2737 l
S
NP 3927 2721 m 4028 2747 l
S
NP 4140 2712 m 4028 2747 l
S
NP 2050 2652 m 1938 2747 l
S
NP 1836 2719 m 1938 2747 l
S
NP 3084 2724 m 3185 2749 l
S
NP 3297 2700 m 3185 2749 l
S
NP 3398 2725 m 3499 2751 l
S
NP 3612 2708 m 3499 2751 l
S
NP 4668 2726 m 4769 2751 l
S
NP 4882 2722 m 4769 2751 l
S
NP 1421 2689 m 1522 2753 l
S
NP 1634 2658 m 1522 2753 l
S
NP 2353 2730 m 2454 2756 l
S
NP 2567 2681 m 2454 2756 l
S
NP 4455 2731 m 4556 2756 l
S
NP 4668 2726 m 4556 2756 l
S
NP 2983 2698 m 2870 2758 l
S
NP 2769 2732 m 2870 2758 l
S
NP 3713 2734 m 3814 2759 l
S
NP 3927 2721 m 3814 2759 l
S
NP 1308 2614 m 1409 2763 l
S
NP 1522 2753 m 1409 2763 l
S
NP 4241 2737 m 4342 2763 l
S
NP 4455 2731 m 4342 2763 l
S
NP 4241 2737 m 4129 2772 l
S
NP 4028 2747 m 4129 2772 l
S
NP 2151 2678 m 2039 2775 l
S
NP 1938 2747 m 2039 2775 l
S
NP 3185 2749 m 3286 2775 l
S
NP 3398 2725 m 3286 2775 l
S
NP 3713 2734 m 3601 2776 l
S
NP 3499 2751 m 3601 2776 l
S
NP 2454 2756 m 2555 2781 l
S
NP 2668 2707 m 2555 2781 l
S
NP 4556 2756 m 4657 2782 l
S
NP 4769 2751 m 4657 2782 l
S
NP 3084 2724 m 2971 2783 l
S
NP 2870 2758 m 2971 2783 l
S
NP 3814 2759 m 3915 2785 l
S
NP 4028 2747 m 3915 2785 l
S
NP 4342 2763 m 4443 2788 l
S
NP 4556 2756 m 4443 2788 l
S
NP 4129 2772 m 4230 2798 l
S
NP 4342 2763 m 4230 2798 l
S
NP 1522 2753 m 1623 2799 l
S
NP 1735 2690 m 1623 2799 l
S
NP 3499 2751 m 3387 2800 l
S
NP 3286 2775 m 3387 2800 l
S
NP 994 2559 m 881 2801 l
S
NP 982 2114 m 881 2801 l
S
NP 2252 2704 m 2140 2802 l
S
NP 2039 2775 m 2140 2802 l
S
NP 3601 2776 m 3702 2802 l
S
NP 3814 2759 m 3702 2802 l
S
NP 2769 2732 m 2657 2807 l
S
NP 2555 2781 m 2657 2807 l
S
NP 3185 2749 m 3072 2809 l
S
NP 2971 2783 m 3072 2809 l
S
NP 4129 2772 m 4016 2810 l
S
NP 3915 2785 m 4016 2810 l
S
NP 4443 2788 m 4544 2814 l
S
NP 4657 2782 m 4544 2814 l
S
NP 4443 2788 m 4331 2823 l
S
NP 4230 2798 m 4331 2823 l
S
NP 3387 2800 m 3488 2826 l
S
NP 3601 2776 m 3488 2826 l
S
NP 3702 2802 m 3803 2827 l
S
NP 3915 2785 m 3803 2827 l
S
NP 2353 2730 m 2241 2828 l
S
NP 2140 2802 m 2241 2828 l
S
NP 2657 2807 m 2758 2833 l
S
NP 2870 2758 m 2758 2833 l
S
NP 3286 2775 m 3173 2834 l
S
NP 3072 2809 m 3173 2834 l
S
NP 4016 2810 m 4117 2836 l
S
NP 4230 2798 m 4117 2836 l
S
NP 1836 2719 m 1724 2837 l
S
NP 1623 2799 m 1724 2837 l
S
NP 4331 2823 m 4432 2849 l
S
NP 4544 2814 m 4432 2849 l
S
NP 3488 2826 m 3589 2851 l
S
NP 3702 2802 m 3589 2851 l
S
NP 4016 2810 m 3904 2853 l
S
NP 3803 2827 m 3904 2853 l
S
NP 2241 2828 m 2342 2855 l
S
NP 2454 2756 m 2342 2855 l
S
NP 2758 2833 m 2859 2858 l
S
NP 2971 2783 m 2859 2858 l
S
NP 1409 2763 m 1510 2860 l
S
NP 1623 2799 m 1510 2860 l
S
NP 3173 2834 m 3274 2860 l
S
NP 3387 2800 m 3274 2860 l
S
NP 4331 2823 m 4218 2861 l
S
NP 4117 2836 m 4218 2861 l
S
NP 1724 2837 m 1825 2871 l
S
NP 1938 2747 m 1825 2871 l
S
NP 3803 2827 m 3690 2877 l
S
NP 3589 2851 m 3690 2877 l
S
NP 3904 2853 m 4005 2879 l
S
NP 4117 2836 m 4005 2879 l
S
NP 2555 2781 m 2443 2881 l
S
NP 2342 2855 m 2443 2881 l
S
NP 2859 2858 m 2960 2884 l
S
NP 3072 2809 m 2960 2884 l
S
NP 3274 2860 m 3376 2886 l
S
NP 3488 2826 m 3376 2886 l
S
NP 4218 2861 m 4319 2887 l
S
NP 4432 2849 m 4319 2887 l
S
NP 3690 2877 m 3791 2902 l
S
NP 3904 2853 m 3791 2902 l
S
NP 2039 2775 m 1926 2903 l
S
NP 1825 2871 m 1926 2903 l
S
NP 4005 2879 m 4106 2904 l
S
NP 4218 2861 m 4106 2904 l
S
NP 2443 2881 m 2544 2907 l
S
NP 2657 2807 m 2544 2907 l
S
NP 2960 2884 m 3061 2910 l
S
NP 3173 2834 m 3061 2910 l
S
NP 3376 2886 m 3477 2911 l
S
NP 3589 2851 m 3477 2911 l
S
NP 3791 2902 m 3892 2928 l
S
NP 4005 2879 m 3892 2928 l
S
NP 4106 2904 m 4207 2930 l
S
NP 4319 2887 m 4207 2930 l
S
NP 1510 2860 m 1611 2932 l
S
NP 1724 2837 m 1611 2932 l
S
NP 2544 2907 m 2645 2933 l
S
NP 2758 2833 m 2645 2933 l
S
NP 2140 2802 m 2027 2933 l
S
NP 1926 2903 m 2027 2933 l
S
NP 3061 2910 m 3162 2935 l
S
NP 3274 2860 m 3162 2935 l
S
NP 3477 2911 m 3578 2937 l
S
NP 3690 2877 m 3578 2937 l
S
NP 1602 2925 m 1577 2948 l
S
NP 1580 2910 m 1577 2948 l
S
NP 4106 2904 m 3993 2954 l
S
NP 3892 2928 m 3993 2954 l
S
NP 2645 2933 m 2746 2959 l
S
NP 2859 2858 m 2746 2959 l
S
NP 3162 2935 m 3263 2961 l
S
NP 3376 2886 m 3263 2961 l
S
NP 3578 2937 m 3679 2962 l
S
NP 3791 2902 m 3679 2962 l
S
NP 2027 2933 m 2128 2963 l
S
NP 2241 2828 m 2128 2963 l
S
NP 4207 2930 m 4095 2979 l
S
NP 3993 2954 m 4095 2979 l
S
NP 2746 2959 m 2847 2985 l
S
NP 2960 2884 m 2847 2985 l
S
NP 3477 2911 m 3364 2987 l
S
NP 3263 2961 m 3364 2987 l
S
NP 3679 2962 m 3780 2988 l
S
NP 3892 2928 m 3780 2988 l
S
NP 1611 2932 m 1713 2990 l
S
NP 1825 2871 m 1713 2990 l
S
NP 2128 2963 m 2229 2991 l
S
NP 2342 2855 m 2229 2991 l
S
NP 3061 2910 m 2948 3011 l
S
NP 2847 2985 m 2948 3011 l
S
NP 3364 2987 m 3465 3012 l
S
NP 3578 2937 m 3465 3012 l
S
NP 3993 2954 m 3881 3013 l
S
NP 3780 2988 m 3881 3013 l
S
NP 2443 2881 m 2330 3019 l
S
NP 2229 2991 m 2330 3019 l
S
NP 3162 2935 m 3049 3037 l
S
NP 2948 3011 m 3049 3037 l
S
NP 3465 3012 m 3566 3038 l
S
NP 3679 2962 m 3566 3038 l
S
NP 4095 2979 m 3982 3039 l
S
NP 3881 3013 m 3982 3039 l
S
NP 1713 2990 m 1814 3040 l
S
NP 1926 2903 m 1814 3040 l
S
NP 1577 2948 m 1476 3045 l
S
NP 1490 2840 m 1476 3045 l
S
NP 2330 3019 m 2432 3047 l
S
NP 2544 2907 m 2432 3047 l
S
NP 3049 3037 m 3151 3062 l
S
NP 3263 2961 m 3151 3062 l
S
NP 3780 2988 m 3667 3063 l
S
NP 3566 3038 m 3667 3063 l
S
NP 2645 2933 m 2533 3074 l
S
NP 2432 3047 m 2533 3074 l
S
NP 2027 2933 m 1915 3085 l
S
NP 1814 3040 m 1915 3085 l
S
NP 3364 2987 m 3252 3088 l
S
NP 3151 3062 m 3252 3088 l
S
NP 3881 3013 m 3768 3089 l
S
NP 3667 3063 m 3768 3089 l
S
NP 2746 2959 m 2634 3101 l
S
NP 2533 3074 m 2634 3101 l
S
NP 3465 3012 m 3353 3114 l
S
NP 3252 3088 m 3353 3114 l
S
NP 3982 3039 m 3870 3114 l
S
NP 3768 3089 m 3870 3114 l
S
NP 2128 2963 m 2016 3125 l
S
NP 1915 3085 m 2016 3125 l
S
NP 2634 3101 m 2735 3128 l
S
NP 2847 2985 m 2735 3128 l
S
NP 1959 3102 m 2004 3139 l
S
NP 3566 3038 m 3454 3140 l
S
NP 3353 3114 m 3454 3140 l
S
NP 1476 3045 m 1375 3145 l
S
NP 1399 2748 m 1375 3145 l
S
NP 2948 3011 m 2836 3154 l
S
NP 2735 3128 m 2836 3154 l
S
NP 2016 3125 m 2117 3163 l
S
NP 2004 3139 m 2117 3163 l
S
NP 2229 2991 m 2117 3163 l
S
NP 3667 3063 m 3555 3165 l
S
NP 3454 3140 m 3555 3165 l
S
NP 3049 3037 m 2937 3181 l
S
NP 2836 3154 m 2937 3181 l
S
NP 3768 3089 m 3656 3191 l
S
NP 3555 3165 m 3656 3191 l
S
NP 2117 3163 m 2218 3198 l
S
NP 2330 3019 m 2218 3198 l
S
NP 2937 3181 m 3038 3207 l
S
NP 3151 3062 m 3038 3207 l
S
NP 2218 3198 m 2105 3212 l
S
NP 2004 3139 m 2105 3212 l
S
NP 3870 3114 m 3757 3217 l
S
NP 3656 3191 m 3757 3217 l
S
NP 2218 3198 m 2319 3232 l
S
NP 2432 3047 m 2319 3232 l
S
NP 3252 3088 m 3139 3234 l
S
NP 3038 3207 m 3139 3234 l
S
NP 1310 2617 m 1274 3248 l
S
NP 1375 3145 m 1274 3248 l
S
NP 3139 3234 m 3240 3260 l
S
NP 3353 3114 m 3240 3260 l
S
NP 2319 3232 m 2420 3265 l
S
NP 2533 3074 m 2420 3265 l
S
NP 2319 3232 m 2207 3279 l
S
NP 2105 3212 m 2207 3279 l
S
NP 3454 3140 m 3341 3286 l
S
NP 3240 3260 m 3341 3286 l
S
NP 2420 3265 m 2521 3297 l
S
NP 2634 3101 m 2521 3297 l
S
NP 3341 3286 m 3442 3312 l
S
NP 3555 3165 m 3442 3312 l
S
NP 2521 3297 m 2622 3328 l
S
NP 2735 3128 m 2622 3328 l
S
NP 3656 3191 m 3543 3338 l
S
NP 3442 3312 m 3543 3338 l
S
NP 2420 3265 m 2308 3340 l
S
NP 2207 3279 m 2308 3340 l
S
NP 1226 2403 m 1173 3354 l
S
NP 1274 3248 m 1173 3354 l
S
NP 2836 3154 m 2723 3358 l
S
NP 2622 3328 m 2723 3358 l
S
NP 3757 3217 m 3645 3364 l
S
NP 3543 3338 m 3645 3364 l
S
NP 2723 3358 m 2824 3388 l
S
NP 2937 3181 m 2824 3388 l
S
NP 2308 3340 m 2409 3397 l
S
NP 2521 3297 m 2409 3397 l
S
NP 3038 3207 m 2926 3417 l
S
NP 2824 3388 m 2926 3417 l
3027 3446 l
S
NP 3139 3234 m 3027 3446 l
S
NP 2409 3397 m 2510 3451 l
S
NP 2622 3328 m 2510 3451 l
S
NP 1129 2440 m 1072 3463 l
S
NP 1173 3354 m 1072 3463 l
S
NP 3240 3260 m 3128 3475 l
S
NP 3027 3446 m 3128 3475 l
S
NP 2723 3358 m 2611 3502 l
S
NP 2510 3451 m 2611 3502 l
S
NP 3341 3286 m 3229 3503 l
S
NP 3128 3475 m 3229 3503 l
S
NP 3442 3312 m 3330 3531 l
S
NP 3229 3503 m 3330 3531 l
S
NP 2824 3388 m 2712 3550 l
S
NP 2611 3502 m 2712 3550 l
S
NP 3543 3338 m 3431 3559 l
S
NP 3330 3531 m 3431 3559 l
S
NP 1072 3463 m 971 3575 l
S
NP 1034 2521 m 971 3575 l
S
NP 3431 3559 m 3532 3586 l
S
NP 3645 3364 m 3532 3586 l
S
NP 2712 3550 m 2813 3596 l
S
NP 2926 3417 m 2813 3596 l
2914 3641 l
S
NP 3027 3446 m 2914 3641 l
3015 3683 l
S
NP 3128 3475 m 3015 3683 l
S
NP 971 3575 m 870 3690 l
S
NP 943 2669 m 870 3690 l
S
NP 3229 3503 m 3116 3724 l
S
NP 3015 3683 m 3116 3724 l
3217 3764 l
S
NP 3330 3531 m 3217 3764 l
3318 3803 l
S
NP 3431 3559 m 3318 3803 l
S
NP 870 3690 m 769 3809 l
S
NP 881 2801 m 769 3809 l
S
NP 3532 3586 m 3420 3841 l
S
NP 3318 3803 m 3420 3841 l
S
medium setlinewidth
NP 666 1072 m 3475 499 l
S
thin setlinewidth
NP 720 1001 m 720 1061 l
S
NP 828 1009 m 828 1039 l
S
NP 936 987 m 936 1017 l
S
NP 1044 965 m 1044 995 l
S
NP 1152 943 m 1152 973 l
S
NP 1260 891 m 1260 951 l
S
NP 1368 899 m 1368 929 l
S
NP 1476 877 m 1476 907 l
S
NP 1584 855 m 1584 885 l
S
NP 1692 833 m 1692 863 l
S
NP 1800 780 m 1800 841 l
S
NP 1908 789 m 1908 819 l
S
NP 2016 767 m 2016 797 l
S
NP 2124 745 m 2124 775 l
S
NP 2232 723 m 2232 753 l
S
NP 2340 670 m 2340 731 l
S
NP 2448 679 m 2448 709 l
S
NP 2556 657 m 2556 687 l
S
NP 2664 635 m 2664 665 l
S
NP 2772 613 m 2772 643 l
S
NP 2880 560 m 2880 621 l
S
NP 2988 569 m 2988 599 l
S
NP 3096 547 m 3096 577 l
S
NP 3204 525 m 3204 555 l
S
NP 3312 503 m 3312 533 l
S
NP 3420 450 m 3420 511 l
S
medium setlinewidth
NP 3475 499 m 5999 1136 l
S
thin setlinewidth
NP 3523 451 m 3523 512 l
S
NP 3645 512 m 3645 542 l
S
NP 3766 543 m 3766 573 l
S
NP 3887 573 m 3887 604 l
S
NP 4009 604 m 4009 634 l
S
NP 4130 604 m 4130 665 l
S
NP 4251 665 m 4251 695 l
S
NP 4373 696 m 4373 726 l
S
NP 4494 726 m 4494 757 l
S
NP 4615 757 m 4615 787 l
S
NP 4736 758 m 4736 818 l
S
NP 4858 818 m 4858 848 l
S
NP 4979 849 m 4979 879 l
S
NP 5100 880 m 5100 910 l
S
NP 5222 910 m 5222 940 l
S
NP 5343 911 m 5343 971 l
S
NP 5464 971 m 5464 1001 l
S
NP 5586 1002 m 5586 1032 l
S
NP 5707 1033 m 5707 1063 l
S
NP 5828 1063 m 5828 1093 l
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NP 5949 1064 m 5949 1124 l
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medium setlinewidth
NP 666 1072 m 666 3863 l
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thin setlinewidth
NP 626 1074 m 666 1074 l
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NP 626 1145 m 666 1145 l
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NP 626 1215 m 666 1215 l
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NP 626 1285 m 666 1285 l
S
NP 586 1355 m 666 1355 l
S
NP 626 1425 m 666 1425 l
S
NP 626 1495 m 666 1495 l
S
NP 626 1565 m 666 1565 l
S
NP 626 1635 m 666 1635 l
S
NP 586 1705 m 666 1705 l
S
NP 626 1775 m 666 1775 l
S
NP 626 1845 m 666 1845 l
S
NP 626 1915 m 666 1915 l
S
NP 626 1986 m 666 1986 l
S
NP 586 2056 m 666 2056 l
S
NP 626 2126 m 666 2126 l
S
NP 626 2196 m 666 2196 l
S
NP 626 2266 m 666 2266 l
S
NP 626 2336 m 666 2336 l
S
NP 586 2406 m 666 2406 l
S
NP 626 2476 m 666 2476 l
S
NP 626 2546 m 666 2546 l
S
NP 626 2616 m 666 2616 l
S
NP 626 2686 m 666 2686 l
S
NP 586 2757 m 666 2757 l
S
NP 626 2827 m 666 2827 l
S
NP 626 2897 m 666 2897 l
S
NP 626 2967 m 666 2967 l
S
NP 626 3037 m 666 3037 l
S
NP 586 3107 m 666 3107 l
S
NP 626 3177 m 666 3177 l
S
NP 626 3247 m 666 3247 l
S
NP 626 3317 m 666 3317 l
S
NP 626 3387 m 666 3387 l
S
NP 586 3457 m 666 3457 l
S
NP 626 3528 m 666 3528 l
S
NP 626 3598 m 666 3598 l
S
NP 626 3668 m 666 3668 l
S
NP 626 3738 m 666 3738 l
S
NP 586 3808 m 666 3808 l
S
medium setlinewidth
(0) dup 0 stringbbox 975 exch sub exch 2 idiv 720 exch sub exch m show
(2) dup 0 stringbbox 865 exch sub exch 2 idiv 1260 exch sub exch m show
(4) dup 0 stringbbox 755 exch sub exch 2 idiv 1800 exch sub exch m show
(6) dup 0 stringbbox 645 exch sub exch 2 idiv 2340 exch sub exch m show
(8) dup 0 stringbbox 535 exch sub exch 2 idiv 2880 exch sub exch m show
(10) dup 0 stringbbox 425 exch sub exch 2 idiv 3420 exch sub exch m show
(x) dup 0 stringbbox 552 exch sub exch 2 idiv 2071 exch sub exch m show
(0.2) dup 0 stringbbox 579 exch sub exch 2 idiv 4130 exch sub exch m show
(0.4) dup 0 stringbbox 732 exch sub exch 2 idiv 4736 exch sub exch m show
(0.6) dup 0 stringbbox 885 exch sub exch 2 idiv 5343 exch sub exch m show
(0.8) dup 0 stringbbox 1038 exch sub exch 2 idiv 5949 exch sub exch m show
(C) dup 0 stringbbox 555 exch sub exch 2 idiv 4889 exch sub exch m show
(\2616) dup 0 stringbbox 2 idiv 1355 exch sub exch 551 exch sub exch m show
(\2614) dup 0 stringbbox 2 idiv 1705 exch sub exch 551 exch sub exch m show
(\2612) dup 0 stringbbox 2 idiv 2056 exch sub exch 551 exch sub exch m show
(0) dup 0 stringbbox 2 idiv 2406 exch sub exch 551 exch sub exch m show
(2) dup 0 stringbbox 2 idiv 2757 exch sub exch 551 exch sub exch m show
(4) dup 0 stringbbox 2 idiv 3107 exch sub exch 551 exch sub exch m show
(6) dup 0 stringbbox 2 idiv 3457 exch sub exch 551 exch sub exch m show
(8) dup 0 stringbbox 2 idiv 3808 exch sub exch 551 exch sub exch m show
boundarythick setlinewidth
% The following draws a box around the plot,
% if the variable drawborder is true
drawborder { 
/bd boundarythick 2 idiv def
[] 0 setdash 
NP bd bd m bd 5000 bd sub l 
6666 bd sub 5000 bd sub l 
6666 bd sub bd l 
bd bd l S
} if % end of if to draw the border

showpage
grestore
end
%%EOF

---------------0609080526611
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Content-Transfer-Encoding: 7bit
Content-Disposition: inline; filename="f5323b.eps"

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%%Title: Maple plot
%%Creator: Maple 
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%%EndComments
20 dict begin
gsave
/drawborder true def
/m {moveto} def
/l {lineto} def
/C {setrgbcolor} def
/Y /setcmykcolor where { %%ifelse Use built-in operator
       /setcmykcolor get
   }{ %%ifelse Emulate setcmykcolor with setrgbcolor
       { %%def
           1 sub 3 { %%repeat
               3 index add neg dup 0 lt { pop 0 } if 3 1 roll
           } repeat setrgbcolor
       } bind
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/G {setgray} def
/S {stroke} def
/NP {newpath} def
%%%%This draws a filled polygon and avoids bugs/features
%%%%   of some postscript interpreters
%%%%GHOSTSCRIPT: has a bug in reversepath - removing
%%%%the call to reversepath is a sufficient work around
/P {gsave fill grestore reversepath stroke} def
%%%%This function is needed for drawing text.  It takes two arguments: a
%%%%string and a rotation. It outputs width and height.
/stringbbox {
    gsave NP 0 0 m    % Set origin for easy calculations.
    dup rotate exch   % Set orientation, and put string on top.
    false charpath flattenpath
    0 exch sub rotate % Undo rotation.
    pathbbox 4 2 roll pop pop  % Get dimens. of our string.
    1.1 mul cvi exch 1.1 mul cvi exch % Pad some.
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/thin 3 def
/medium 7 def
/thick 16 def
/boundarythick 20 def % thichess of bounding box
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medium setlinewidth
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NP
3122 2474 m
3034 2440 l
3159 2447 l
3122 2474 l
P
0.809765 G
NP
2996 2477 m
2908 2443 l
3034 2440 l
3034 2440 l
2996 2477 l
P
0.800902 G
NP
2996 2477 m
3034 2440 l
3122 2474 l
2996 2477 l
P
0.79502 G
NP
3247 2481 m
3159 2447 l
3285 2475 l
3247 2481 l
P
0.792353 G
NP
3247 2481 m
3122 2474 l
3159 2447 l
3159 2447 l
3247 2481 l
P
0.817569 G
NP
2870 2486 m
2782 2452 l
2908 2443 l
2908 2443 l
2870 2486 l
P
0.808275 G
NP
2870 2486 m
2908 2443 l
2996 2477 l
2870 2486 l
P
0.825373 G
NP
2744 2499 m
2657 2465 l
2782 2452 l
2782 2452 l
2744 2499 l
P
0.816078 G
NP
2744 2499 m
2782 2452 l
2870 2486 l
2744 2499 l
P
0.785412 G
NP
3332 2500 m
3247 2481 l
3285 2475 l
3285 2475 l
3332 2500 l
P
0.783882 G
NP
3209 2508 m
3122 2474 l
3247 2481 l
3209 2508 l
P
0.787765 G
NP
3373 2509 m
3348 2509 l
3285 2475 l
3285 2475 l
3373 2509 l
P
0.784706 G
NP
3084 2511 m
3122 2474 l
3209 2508 l
3084 2511 l
P
0.791255 G
NP
3084 2511 m
2996 2477 l
3122 2474 l
3122 2474 l
3084 2511 l
P
0.77651 G
NP
3335 2515 m
3247 2481 l
3332 2500 l
3354 2512 l
3335 2515 l
P
0.776157 G
NP
3335 2515 m
3209 2508 l
3247 2481 l
3247 2481 l
3335 2515 l
P
0.824314 G
NP
2619 2515 m
2657 2465 l
2744 2499 l
2619 2515 l
P
0.834353 G
NP
2619 2515 m
2531 2481 l
2657 2465 l
2657 2465 l
2619 2515 l
P
0.799059 G
NP
2958 2520 m
2870 2486 l
2996 2477 l
2996 2477 l
2958 2520 l
P
0.792078 G
NP
2958 2520 m
2996 2477 l
3084 2511 l
2958 2520 l
P
0.769216 G
NP
3378 2525 m
3335 2515 l
3354 2512 l
3354 2512 l
3378 2525 l
P
0.832118 G
NP
2493 2533 m
2531 2481 l
2619 2515 l
2493 2533 l
P
0.842588 G
NP
2493 2533 m
2405 2499 l
2531 2481 l
2531 2481 l
2493 2533 l
P
0.799882 G
NP
2832 2533 m
2870 2486 l
2958 2520 l
2832 2533 l
P
0.806863 G
NP
2832 2533 m
2744 2499 l
2870 2486 l
2870 2486 l
2832 2533 l
P
0.767686 G
NP
3297 2542 m
3209 2508 l
3335 2515 l
3297 2542 l
P
0.787765 G
NP
3411 2542 m
3348 2509 l
3373 2509 l
3411 2542 l
P
0.769255 G
NP
3461 2543 m
3436 2543 l
3373 2509 l
3373 2509 l
3461 2543 l
P
0.76851 G
NP
3172 2545 m
3209 2508 l
3297 2542 l
3172 2545 l
P
0.775059 G
NP
3172 2545 m
3084 2511 l
3209 2508 l
3209 2508 l
3172 2545 l
P
0.760314 G
NP
3414 2546 m
3405 2542 l
3411 2542 l
3414 2546 l
P
NP
3411 2542 m
3405 2542 l
3335 2515 l
3335 2515 l
3378 2525 l
3411 2542 l
P
0.759961 G
NP
3416 2549 m
3297 2542 l
3335 2515 l
3335 2515 l
3414 2546 l
3416 2549 l
P
0.815843 G
NP
2707 2550 m
2619 2515 l
2744 2499 l
2744 2499 l
2707 2550 l
P
0.808118 G
NP
2707 2550 m
2744 2499 l
2832 2533 l
2707 2550 l
P
0.841529 G
NP
2367 2553 m
2405 2499 l
2493 2533 l
2367 2553 l
P
0.850824 G
NP
2367 2553 m
2279 2519 l
2405 2499 l
2405 2499 l
2367 2553 l
P
0.782863 G
NP
3046 2554 m
2958 2520 l
3084 2511 l
3084 2511 l
3046 2554 l
P
0.775882 G
NP
3046 2554 m
3084 2511 l
3172 2545 l
3046 2554 l
P
0.824078 G
NP
2581 2567 m
2493 2533 l
2619 2515 l
2619 2515 l
2581 2567 l
P
0.815922 G
NP
2581 2567 m
2619 2515 l
2707 2550 l
2581 2567 l
P
0.790667 G
NP
2920 2567 m
2832 2533 l
2958 2520 l
2958 2520 l
2920 2567 l
P
0.783686 G
NP
2920 2567 m
2958 2520 l
3046 2554 l
2920 2567 l
P
0.858627 G
NP
2241 2573 m
2154 2539 l
2279 2519 l
2279 2519 l
2241 2573 l
P
0.849333 G
NP
2241 2573 m
2279 2519 l
2367 2553 l
2241 2573 l
P
0.75149 G
NP
3385 2576 m
3297 2542 l
3416 2549 l
3419 2552 l
3385 2576 l
P
0.779333 G
NP
3499 2576 m
3411 2542 l
3373 2509 l
3373 2509 l
3499 2576 l
P
0.769255 G
NP
3499 2576 m
3436 2543 l
3461 2543 l
3499 2576 l
P
0.783412 G
NP
3499 2576 m
3438 2576 l
3411 2542 l
3411 2542 l
3499 2576 l
P
0.753059 G
NP
3549 2577 m
3524 2577 l
3461 2543 l
3461 2543 l
3549 2577 l
P
0.758863 G
NP
3259 2579 m
3172 2545 l
3297 2542 l
3297 2542 l
3259 2579 l
P
0.752314 G
NP
3259 2579 m
3297 2542 l
3385 2576 l
3259 2579 l
P
0.743765 G
NP
3440 2579 m
3385 2576 l
3419 2552 l
3419 2552 l
3440 2579 l
P
0.799647 G
NP
2794 2584 m
2707 2550 l
2832 2533 l
2832 2533 l
2794 2584 l
P
0.791922 G
NP
2794 2584 m
2832 2533 l
2920 2567 l
2794 2584 l
P
0.825333 G
NP
2455 2587 m
2493 2533 l
2581 2567 l
2455 2587 l
P
0.832314 G
NP
2455 2587 m
2367 2553 l
2493 2533 l
2493 2533 l
2455 2587 l
P
0.766667 G
NP
3134 2588 m
3046 2554 l
3172 2545 l
3172 2545 l
3134 2588 l
P
0.759686 G
NP
3134 2588 m
3172 2545 l
3259 2579 l
3134 2588 l
P
0.857569 G
NP
2116 2593 m
2154 2539 l
2241 2573 l
2116 2593 l
P
0.866863 G
NP
2116 2593 m
2028 2559 l
2154 2539 l
2154 2539 l
2116 2593 l
P
0.799725 G
NP
2669 2601 m
2707 2550 l
2794 2584 l
2669 2601 l
P
0.807882 G
NP
2669 2601 m
2581 2567 l
2707 2550 l
2707 2550 l
2669 2601 l
P
0.774471 G
NP
3008 2601 m
2920 2567 l
3046 2554 l
3046 2554 l
3008 2601 l
P
0.76749 G
NP
3008 2601 m
3046 2554 l
3134 2588 l
3008 2601 l
P
0.735294 G
NP
3460 2605 m
3385 2576 l
3440 2579 l
3460 2605 l
P
0.840118 G
NP
2329 2607 m
2241 2573 l
2367 2553 l
2367 2553 l
2329 2607 l
P
0.833137 G
NP
2329 2607 m
2367 2553 l
2455 2587 l
2329 2607 l
P
0.763137 G
NP
3587 2610 m
3499 2576 l
3461 2543 l
3587 2610 l
P
0.753059 G
NP
3587 2610 m
3524 2577 l
3549 2577 l
3587 2610 l
P
0.764902 G
NP
3587 2610 m
3526 2610 l
3499 2576 l
3499 2576 l
3587 2610 l
P
0.736863 G
NP
3637 2611 m
3612 2611 l
3549 2577 l
3549 2577 l
3637 2611 l
P
0.742667 G
NP
3347 2613 m
3259 2579 l
3385 2576 l
3385 2576 l
3347 2613 l
P
0.733804 G
NP
3347 2613 m
3385 2576 l
3460 2605 l
3464 2610 l
3347 2613 l
P
0.876275 G
NP
1990 2615 m
1902 2581 l
2028 2559 l
2028 2559 l
1990 2615 l
P
0.865804 G
NP
1990 2615 m
2028 2559 l
2116 2593 l
1990 2615 l
P
0.783451 G
NP
2882 2618 m
2794 2584 l
2920 2567 l
2920 2567 l
2882 2618 l
P
0.775725 G
NP
2882 2618 m
2920 2567 l
3008 2601 l
2882 2618 l
P
0.809137 G
NP
2543 2621 m
2581 2567 l
2669 2601 l
2543 2621 l
P
0.816118 G
NP
2543 2621 m
2455 2587 l
2581 2567 l
2581 2567 l
2543 2621 l
P
0.750471 G
NP
3222 2622 m
3134 2588 l
3259 2579 l
3259 2579 l
3222 2622 l
P
0.741176 G
NP
3222 2622 m
3259 2579 l
3347 2613 l
3222 2622 l
P
0.841373 G
NP
2204 2627 m
2241 2573 l
2329 2607 l
2204 2627 l
P
0.848353 G
NP
2204 2627 m
2116 2593 l
2241 2573 l
2241 2573 l
2204 2627 l
P
0.783529 G
NP
2756 2635 m
2794 2584 l
2882 2618 l
2756 2635 l
P
0.791686 G
NP
2756 2635 m
2669 2601 l
2794 2584 l
2794 2584 l
2756 2635 l
P
0.758275 G
NP
3096 2635 m
3008 2601 l
3134 2588 l
3134 2588 l
3096 2635 l
P
0.74898 G
NP
3096 2635 m
3134 2588 l
3222 2622 l
3096 2635 l
P
0.874039 G
NP
1864 2637 m
1902 2581 l
1990 2615 l
1864 2637 l
P
0.88451 G
NP
1864 2637 m
1776 2603 l
1902 2581 l
1902 2581 l
1864 2637 l
P
0.720667 G
NP
3690 2639 m
3637 2611 l
3691 2632 l
3690 2639 l
P
0.816941 G
NP
2417 2641 m
2455 2587 l
2543 2621 l
2417 2641 l
P
0.823922 G
NP
2417 2641 m
2329 2607 l
2455 2587 l
2455 2587 l
2417 2641 l
P
0.746941 G
NP
3674 2644 m
3587 2610 l
3549 2577 l
3674 2644 l
P
0.736863 G
NP
3674 2644 m
3612 2611 l
3637 2611 l
3674 2644 l
P
0.748706 G
NP
3674 2644 m
3613 2644 l
3587 2610 l
3587 2610 l
3674 2644 l
P
0.726471 G
NP
3435 2647 m
3347 2613 l
3464 2610 l
3464 2610 l
3468 2614 l
3435 2647 l
P
0.717608 G
NP
3435 2647 m
3468 2614 l
3492 2645 l
3435 2647 l
P
0.857765 G
NP
2078 2649 m
1990 2615 l
2116 2593 l
2116 2593 l
2078 2649 l
P
0.849608 G
NP
2078 2649 m
2116 2593 l
2204 2627 l
2078 2649 l
P
0.730745 G
NP
3690 2650 m
3674 2644 l
3637 2611 l
3690 2639 l
3690 2650 l
P
0.767255 G
NP
2970 2652 m
2882 2618 l
3008 2601 l
3008 2601 l
2970 2652 l
P
0.757216 G
NP
2970 2652 m
3008 2601 l
3096 2635 l
2970 2652 l
P
0.799922 G
NP
2631 2655 m
2543 2621 l
2669 2601 l
2669 2601 l
2631 2655 l
P
0.792941 G
NP
2631 2655 m
2669 2601 l
2756 2635 l
2631 2655 l
P
0.734275 G
NP
3309 2656 m
3222 2622 l
3347 2613 l
3347 2613 l
3309 2656 l
P
0.72498 G
NP
3309 2656 m
3347 2613 l
3435 2647 l
3309 2656 l
P
0.892745 G
NP
1739 2659 m
1651 2625 l
1776 2603 l
1776 2603 l
1739 2659 l
P
0.883451 G
NP
1739 2659 m
1776 2603 l
1864 2637 l
1739 2659 l
P
0.832157 G
NP
2291 2661 m
2204 2627 l
2329 2607 l
2329 2607 l
2291 2661 l
P
0.825176 G
NP
2291 2661 m
2329 2607 l
2417 2641 l
2291 2661 l
P
0.73251 G
NP
3689 2662 m
3674 2644 l
3690 2650 l
3689 2662 l
P
0.76502 G
NP
2844 2669 m
2882 2618 l
2970 2652 l
2844 2669 l
P
0.77549 G
NP
2844 2669 m
2756 2635 l
2882 2618 l
2882 2618 l
2844 2669 l
P
0.742078 G
NP
3184 2669 m
3096 2635 l
3222 2622 l
3222 2622 l
3184 2669 l
P
0.732784 G
NP
3184 2669 m
3222 2622 l
3309 2656 l
3184 2669 l
P
0.857843 G
NP
1952 2671 m
1990 2615 l
2078 2649 l
1952 2671 l
P
0.866 G
NP
1952 2671 m
1864 2637 l
1990 2615 l
1990 2615 l
1952 2671 l
P
0.807725 G
NP
2505 2675 m
2417 2641 l
2543 2621 l
2543 2621 l
2505 2675 l
P
0.800745 G
NP
2505 2675 m
2543 2621 l
2631 2655 l
2505 2675 l
P
0.707961 G
NP
3519 2679 m
3435 2647 l
3492 2645 l
3492 2645 l
3519 2679 l
P
0.90098 G
NP
1613 2681 m
1525 2647 l
1651 2625 l
1651 2625 l
1613 2681 l
P
0.891686 G
NP
1613 2681 m
1651 2625 l
1739 2659 l
1613 2681 l
P
0.833412 G
NP
2166 2683 m
2204 2627 l
2291 2661 l
2166 2683 l
P
0.841569 G
NP
2166 2683 m
2078 2649 l
2204 2627 l
2204 2627 l
2166 2683 l
P
0.74102 G
NP
3058 2686 m
3096 2635 l
3184 2669 l
3058 2686 l
P
0.751059 G
NP
3058 2686 m
2970 2652 l
3096 2635 l
3096 2635 l
3058 2686 l
P
0.743451 G
NP
3687 2686 m
3674 2644 l
3689 2662 l
3687 2686 l
P
0.774431 G
NP
2719 2689 m
2756 2635 l
2844 2669 l
2719 2689 l
P
0.783725 G
NP
2719 2689 m
2631 2655 l
2756 2635 l
2756 2635 l
2719 2689 l
P
0.715765 G
NP
3397 2690 m
3309 2656 l
3435 2647 l
3435 2647 l
3397 2690 l
P
0.708784 G
NP
3397 2690 m
3435 2647 l
3519 2679 l
3520 2681 l
3397 2690 l
P
0.867255 G
NP
1826 2693 m
1864 2637 l
1952 2671 l
1826 2693 l
P
0.874235 G
NP
1826 2693 m
1739 2659 l
1864 2637 l
1864 2637 l
1826 2693 l
P
0.80898 G
NP
2379 2695 m
2417 2641 l
2505 2675 l
2379 2695 l
P
0.815961 G
NP
2379 2695 m
2291 2661 l
2417 2641 l
2417 2641 l
2379 2695 l
P
0.783412 G
NP
3537 2702 m
3438 2576 l
3499 2576 l
3537 2702 l
P
0.748824 G
NP
2932 2703 m
2970 2652 l
3058 2686 l
2932 2703 l
P
0.759294 G
NP
2932 2703 m
2844 2669 l
2970 2652 l
2970 2652 l
2932 2703 l
P
0.899922 G
NP
1487 2703 m
1525 2647 l
1613 2681 l
1487 2703 l
P
0.910392 G
NP
1487 2703 m
1399 2669 l
1525 2647 l
1525 2647 l
1487 2703 l
P
0.716588 G
NP
3271 2704 m
3309 2656 l
3397 2690 l
3271 2704 l
P
0.723569 G
NP
3271 2704 m
3184 2669 l
3309 2656 l
3309 2656 l
3271 2704 l
P
0.841647 G
NP
2040 2705 m
2078 2649 l
2166 2683 l
2040 2705 l
P
0.849804 G
NP
2040 2705 m
1952 2671 l
2078 2649 l
2078 2649 l
2040 2705 l
P
0.782235 G
NP
2593 2709 m
2631 2655 l
2719 2689 l
2593 2709 l
P
0.791529 G
NP
2593 2709 m
2505 2675 l
2631 2655 l
2631 2655 l
2593 2709 l
P
0.87549 G
NP
1701 2715 m
1739 2659 l
1826 2693 l
1701 2715 l
P
0.882471 G
NP
1701 2715 m
1613 2681 l
1739 2659 l
1739 2659 l
1701 2715 l
P
0.817216 G
NP
2254 2717 m
2291 2661 l
2379 2695 l
2254 2717 l
P
0.825373 G
NP
2254 2717 m
2166 2683 l
2291 2661 l
2291 2661 l
2254 2717 l
P
0.692588 G
NP
3537 2702 m
3505 2702 l
3521 2682 l
3521 2682 l
3537 2702 l
P
0.724824 G
NP
3146 2720 m
3184 2669 l
3271 2704 l
3146 2720 l
P
0.732549 G
NP
3146 2720 m
3058 2686 l
3184 2669 l
3184 2669 l
3146 2720 l
P
0.758235 G
NP
2806 2723 m
2844 2669 l
2932 2703 l
2806 2723 l
P
0.767529 G
NP
2806 2723 m
2719 2689 l
2844 2669 l
2844 2669 l
2806 2723 l
P
0.692588 G
NP
3485 2724 m
3505 2702 l
3537 2702 l
3543 2720 l
3485 2724 l
P
0.699569 G
NP
3485 2724 m
3397 2690 l
3520 2681 l
3520 2681 l
3521 2682 l
3485 2724 l
P
0.918196 G
NP
1361 2726 m
1274 2692 l
1399 2669 l
1399 2669 l
1361 2726 l
P
0.907725 G
NP
1361 2726 m
1399 2669 l
1487 2703 l
1361 2726 l
P
0.851059 G
NP
1914 2727 m
1952 2671 l
2040 2705 l
1914 2727 l
P
0.858039 G
NP
1914 2727 m
1826 2693 l
1952 2671 l
1952 2671 l
1914 2727 l
P
0.790471 G
NP
2467 2730 m
2505 2675 l
2593 2709 l
2467 2730 l
P
0.799765 G
NP
2467 2730 m
2379 2695 l
2505 2675 l
2505 2675 l
2467 2730 l
P
0.748706 G
NP
3684 2733 m
3613 2644 l
3674 2644 l
3687 2686 l
3684 2733 l
P
0.775843 G
NP
3624 2735 m
3537 2702 l
3499 2576 l
3499 2576 l
3624 2735 l
P
0.764902 G
NP
3624 2735 m
3526 2610 l
3587 2610 l
3624 2735 l
P
0.78251 G
NP
3624 2735 m
3548 2735 l
3537 2702 l
3537 2702 l
3624 2735 l
P
0.732627 G
NP
3020 2737 m
3058 2686 l
3146 2720 l
3020 2737 l
P
0.740784 G
NP
3020 2737 m
2932 2703 l
3058 2686 l
3058 2686 l
3020 2737 l
P
0.883725 G
NP
1575 2737 m
1613 2681 l
1701 2715 l
1575 2737 l
P
0.891882 G
NP
1575 2737 m
1487 2703 l
1613 2681 l
1613 2681 l
1575 2737 l
P
0.707373 G
NP
3359 2738 m
3271 2704 l
3397 2690 l
3397 2690 l
3359 2738 l
P
0.700392 G
NP
3359 2738 m
3397 2690 l
3485 2724 l
3359 2738 l
P
0.833608 G
NP
2128 2739 m
2040 2705 l
2166 2683 l
2166 2683 l
2128 2739 l
P
0.825451 G
NP
2128 2739 m
2166 2683 l
2254 2717 l
2128 2739 l
P
0.775333 G
NP
2681 2743 m
2593 2709 l
2719 2689 l
2719 2689 l
2681 2743 l
P
0.766039 G
NP
2681 2743 m
2719 2689 l
2806 2723 l
2681 2743 l
P
0.859294 G
NP
1789 2749 m
1826 2693 l
1914 2727 l
1789 2749 l
P
0.866275 G
NP
1789 2749 m
1701 2715 l
1826 2693 l
1826 2693 l
1789 2749 l
P
0.917137 G
NP
1236 2749 m
1274 2692 l
1361 2726 l
1236 2749 l
P
0.926431 G
NP
1236 2749 m
1148 2715 l
1274 2692 l
1274 2692 l
1236 2749 l
P
0.683373 G
NP
3554 2751 m
3485 2724 l
3543 2720 l
3543 2720 l
3554 2751 l
P
0.798706 G
NP
2341 2751 m
2379 2695 l
2467 2730 l
2341 2751 l
P
0.809176 G
NP
2341 2751 m
2254 2717 l
2379 2695 l
2379 2695 l
2341 2751 l
P
0.708627 G
NP
3234 2754 m
3271 2704 l
3359 2738 l
3234 2754 l
P
0.716353 G
NP
3234 2754 m
3146 2720 l
3271 2704 l
3271 2704 l
3234 2754 l
P
0.74902 G
NP
2894 2757 m
2806 2723 l
2932 2703 l
2932 2703 l
2894 2757 l
P
0.742039 G
NP
2894 2757 m
2932 2703 l
3020 2737 l
2894 2757 l
P
0.759647 G
NP
3682 2757 m
3624 2735 l
3587 2610 l
3684 2733 l
3682 2757 l
P
0.891529 G
NP
1449 2760 m
1487 2703 l
1575 2737 l
1449 2760 l
P
0.899686 G
NP
1449 2760 m
1361 2726 l
1487 2703 l
1487 2703 l
1449 2760 l
P
0.834863 G
NP
2002 2761 m
2040 2705 l
2128 2739 l
2002 2761 l
P
0.841843 G
NP
2002 2761 m
1914 2727 l
2040 2705 l
2040 2705 l
2002 2761 l
P
0.774275 G
NP
2555 2764 m
2593 2709 l
2681 2743 l
2555 2764 l
P
0.783569 G
NP
2555 2764 m
2467 2730 l
2593 2709 l
2593 2709 l
2555 2764 l
P
0.716431 G
NP
3108 2771 m
3146 2720 l
3234 2754 l
3108 2771 l
P
0.724588 G
NP
3108 2771 m
3020 2737 l
3146 2720 l
3146 2720 l
3108 2771 l
P
0.867529 G
NP
1663 2772 m
1701 2715 l
1789 2749 l
1663 2772 l
P
0.875686 G
NP
1663 2772 m
1575 2737 l
1701 2715 l
1701 2715 l
1663 2772 l
P
0.681882 G
NP
3447 2772 m
3485 2724 l
3554 2751 l
3557 2760 l
3447 2772 l
P
0.691176 G
NP
3447 2772 m
3359 2738 l
3485 2724 l
3485 2724 l
3447 2772 l
P
0.925373 G
NP
1110 2772 m
1148 2715 l
1236 2749 l
1110 2772 l
P
0.934667 G
NP
1110 2772 m
1022 2738 l
1148 2715 l
1148 2715 l
1110 2772 l
P
0.806941 G
NP
2216 2773 m
2254 2717 l
2341 2751 l
2216 2773 l
P
0.817412 G
NP
2216 2773 m
2128 2739 l
2254 2717 l
2254 2717 l
2216 2773 l
P
0.749843 G
NP
2769 2777 m
2806 2723 l
2894 2757 l
2769 2777 l
P
0.756824 G
NP
2769 2777 m
2681 2743 l
2806 2723 l
2806 2723 l
2769 2777 l
P
0.843098 G
NP
1876 2783 m
1914 2727 l
2002 2761 l
1876 2783 l
P
0.850078 G
NP
1876 2783 m
1789 2749 l
1914 2727 l
1914 2727 l
1876 2783 l
P
0.900941 G
NP
1324 2783 m
1361 2726 l
1449 2760 l
1324 2783 l
P
0.907922 G
NP
1324 2783 m
1236 2749 l
1361 2726 l
1361 2726 l
1324 2783 l
P
0.78251 G
NP
2429 2785 m
2467 2730 l
2555 2764 l
2429 2785 l
P
0.79298 G
NP
2429 2785 m
2341 2751 l
2467 2730 l
2467 2730 l
2429 2785 l
P
0.690118 G
NP
3321 2788 m
3359 2738 l
3447 2772 l
3321 2788 l
P
0.700157 G
NP
3321 2788 m
3234 2754 l
3359 2738 l
3359 2738 l
3321 2788 l
P
0.725843 G
NP
2982 2791 m
3020 2737 l
3108 2771 l
2982 2791 l
P
0.732824 G
NP
2982 2791 m
2894 2757 l
3020 2737 l
3020 2737 l
2982 2791 l
P
0.875333 G
NP
1537 2794 m
1575 2737 l
1663 2772 l
1537 2794 l
P
0.88349 G
NP
1537 2794 m
1449 2760 l
1575 2737 l
1575 2737 l
1537 2794 l
P
0.816353 G
NP
2090 2795 m
2128 2739 l
2216 2773 l
2090 2795 l
P
0.825647 G
NP
2090 2795 m
2002 2761 l
2128 2739 l
2128 2739 l
2090 2795 l
P
0.942902 G
NP
984 2795 m
896 2761 l
1022 2738 l
1022 2738 l
984 2795 l
P
0.933608 G
NP
984 2795 m
1022 2738 l
1110 2772 l
984 2795 l
P
0.765059 G
NP
2643 2798 m
2555 2764 l
2681 2743 l
2681 2743 l
2643 2798 l
P
0.758078 G
NP
2643 2798 m
2681 2743 l
2769 2777 l
2643 2798 l
P
0.708392 G
NP
3196 2805 m
3108 2771 l
3234 2754 l
3234 2754 l
3196 2805 l
P
0.697922 G
NP
3196 2805 m
3234 2754 l
3321 2788 l
3196 2805 l
P
0.851333 G
NP
1751 2806 m
1789 2749 l
1876 2783 l
1751 2806 l
P
0.85949 G
NP
1751 2806 m
1663 2772 l
1789 2749 l
1789 2749 l
1751 2806 l
P
0.665686 G
NP
3535 2806 m
3562 2772 l
3572 2802 l
3535 2806 l
P
0.67498 G
NP
3535 2806 m
3447 2772 l
3557 2760 l
3557 2760 l
3562 2772 l
3535 2806 l
P
0.909176 G
NP
1198 2806 m
1236 2749 l
1324 2783 l
1198 2806 l
P
0.916157 G
NP
1198 2806 m
1110 2772 l
1236 2749 l
1236 2749 l
1198 2806 l
P
0.790745 G
NP
2304 2807 m
2341 2751 l
2429 2785 l
2304 2807 l
P
0.801216 G
NP
2304 2807 m
2216 2773 l
2341 2751 l
2341 2751 l
2304 2807 l
P
0.740627 G
NP
2856 2811 m
2769 2777 l
2894 2757 l
2894 2757 l
2856 2811 l
P
0.733647 G
NP
2856 2811 m
2894 2757 l
2982 2791 l
2856 2811 l
P
0.824588 G
NP
1964 2817 m
2002 2761 l
2090 2795 l
1964 2817 l
P
0.833882 G
NP
1964 2817 m
1876 2783 l
2002 2761 l
2002 2761 l
1964 2817 l
P
0.884745 G
NP
1411 2817 m
1449 2760 l
1537 2794 l
1411 2817 l
P
0.891725 G
NP
1411 2817 m
1324 2783 l
1449 2760 l
1449 2760 l
1411 2817 l
P
0.952314 G
NP
859 2818 m
771 2784 l
896 2761 l
896 2761 l
859 2818 l
P
0.941843 G
NP
859 2818 m
896 2761 l
984 2795 l
859 2818 l
P
0.774471 G
NP
2517 2819 m
2429 2785 l
2555 2764 l
2555 2764 l
2517 2819 l
P
0.766314 G
NP
2517 2819 m
2555 2764 l
2643 2798 l
2517 2819 l
P
0.683961 G
NP
3409 2822 m
3321 2788 l
3447 2772 l
3447 2772 l
3409 2822 l
P
0.673922 G
NP
3409 2822 m
3447 2772 l
3535 2806 l
3409 2822 l
P
0.656471 G
NP
3579 2823 m
3535 2806 l
3572 2802 l
3572 2802 l
3579 2823 l
P
0.716627 G
NP
3070 2825 m
2982 2791 l
3108 2771 l
3108 2771 l
3070 2825 l
P
0.707333 G
NP
3070 2825 m
3108 2771 l
3196 2805 l
3070 2825 l
P
0.859137 G
NP
1625 2828 m
1663 2772 l
1751 2806 l
1625 2828 l
P
0.867294 G
NP
1625 2828 m
1537 2794 l
1663 2772 l
1663 2772 l
1625 2828 l
P
0.800157 G
NP
2178 2829 m
2216 2773 l
2304 2807 l
2178 2829 l
P
0.809451 G
NP
2178 2829 m
2090 2795 l
2216 2773 l
2216 2773 l
2178 2829 l
P
0.917412 G
NP
1072 2829 m
1110 2772 l
1198 2806 l
1072 2829 l
P
0.924392 G
NP
1072 2829 m
984 2795 l
1110 2772 l
1110 2772 l
1072 2829 l
P
0.741882 G
NP
2731 2832 m
2769 2777 l
2856 2811 l
2731 2832 l
P
0.748863 G
NP
2731 2832 m
2643 2798 l
2769 2777 l
2769 2777 l
2731 2832 l
P
0.681725 G
NP
3284 2840 m
3321 2788 l
3409 2822 l
3284 2840 l
P
0.692196 G
NP
3284 2840 m
3196 2805 l
3321 2788 l
3321 2788 l
3284 2840 l
P
0.843294 G
NP
1839 2840 m
1751 2806 l
1876 2783 l
1876 2783 l
1839 2840 l
P
0.832824 G
NP
1839 2840 m
1876 2783 l
1964 2817 l
1839 2840 l
P
0.899961 G
NP
1286 2840 m
1198 2806 l
1324 2783 l
1324 2783 l
1286 2840 l
P
0.89298 G
NP
1286 2840 m
1324 2783 l
1411 2817 l
1286 2840 l
P
0.774549 G
NP
2391 2841 m
2429 2785 l
2517 2819 l
2391 2841 l
P
0.782706 G
NP
2391 2841 m
2304 2807 l
2429 2785 l
2429 2785 l
2391 2841 l
P
0.724431 G
NP
2944 2845 m
2856 2811 l
2982 2791 l
2982 2791 l
2944 2845 l
P
0.715137 G
NP
2944 2845 m
2982 2791 l
3070 2825 l
2944 2845 l
P
0.817686 G
NP
2052 2851 m
1964 2817 l
2090 2795 l
2090 2795 l
2052 2851 l
P
0.808392 G
NP
2052 2851 m
2090 2795 l
2178 2829 l
2052 2851 l
P
0.868549 G
NP
1499 2851 m
1537 2794 l
1625 2828 l
1499 2851 l
P
0.875529 G
NP
1499 2851 m
1411 2817 l
1537 2794 l
1537 2794 l
1499 2851 l
P
0.925647 G
NP
946 2852 m
984 2795 l
1072 2829 l
946 2852 l
P
0.933804 G
NP
946 2852 m
859 2818 l
984 2795 l
984 2795 l
946 2852 l
P
0.758275 G
NP
2605 2853 m
2517 2819 l
2643 2798 l
2643 2798 l
2605 2853 l
P
0.750118 G
NP
2605 2853 m
2643 2798 l
2731 2832 l
2605 2853 l
P
0.665451 G
NP
3497 2856 m
3409 2822 l
3535 2806 l
3535 2806 l
3497 2856 l
P
0.657725 G
NP
3497 2856 m
3535 2806 l
3579 2823 l
3587 2844 l
3497 2856 l
P
0.691137 G
NP
3158 2859 m
3196 2805 l
3284 2840 l
3158 2859 l
P
0.700431 G
NP
3158 2859 m
3070 2825 l
3196 2805 l
3196 2805 l
3158 2859 l
P
0.851098 G
NP
1713 2862 m
1625 2828 l
1751 2806 l
1751 2806 l
1713 2862 l
P
0.840627 G
NP
1713 2862 m
1751 2806 l
1839 2840 l
1713 2862 l
P
0.790941 G
NP
2266 2863 m
2178 2829 l
2304 2807 l
2304 2807 l
2266 2863 l
P
0.783961 G
NP
2266 2863 m
2304 2807 l
2391 2841 l
2266 2863 l
P
0.901216 G
NP
1160 2863 m
1198 2806 l
1286 2840 l
1160 2863 l
P
0.908196 G
NP
1160 2863 m
1072 2829 l
1198 2806 l
1198 2806 l
1160 2863 l
P
0.723373 G
NP
2819 2866 m
2856 2811 l
2944 2845 l
2819 2866 l
P
0.732667 G
NP
2819 2866 m
2731 2832 l
2856 2811 l
2856 2811 l
2819 2866 l
P
0.665529 G
NP
3371 2874 m
3409 2822 l
3497 2856 l
3371 2874 l
P
0.673686 G
NP
3371 2874 m
3284 2840 l
3409 2822 l
3409 2822 l
3371 2874 l
P
0.827098 G
NP
1926 2874 m
1839 2840 l
1964 2817 l
1964 2817 l
1926 2874 l
P
0.816627 G
NP
1926 2874 m
1964 2817 l
2052 2851 l
1926 2874 l
P
0.883765 G
NP
1374 2874 m
1286 2840 l
1411 2817 l
1411 2817 l
1374 2874 l
P
0.876784 G
NP
1374 2874 m
1411 2817 l
1499 2851 l
1374 2874 l
P
0.76651 G
NP
2479 2875 m
2391 2841 l
2517 2819 l
2517 2819 l
2479 2875 l
P
0.758353 G
NP
2479 2875 m
2517 2819 l
2605 2853 l
2479 2875 l
P
0.764 G
NP
3675 2875 m
3624 2735 l
3682 2757 l
3675 2875 l
P
0.698941 G
NP
3032 2879 m
3070 2825 l
3158 2859 l
3032 2879 l
P
0.708235 G
NP
3032 2879 m
2944 2845 l
3070 2825 l
3070 2825 l
3032 2879 l
P
0.799176 G
NP
2140 2885 m
2052 2851 l
2178 2829 l
2178 2829 l
2140 2885 l
P
0.792196 G
NP
2140 2885 m
2178 2829 l
2266 2863 l
2140 2885 l
P
0.859333 G
NP
1587 2885 m
1499 2851 l
1625 2828 l
1625 2828 l
1587 2885 l
P
0.850039 G
NP
1587 2885 m
1625 2828 l
1713 2862 l
1587 2885 l
P
0.909451 G
NP
1034 2886 m
1072 2829 l
1160 2863 l
1034 2886 l
P
0.917608 G
NP
1034 2886 m
946 2852 l
1072 2829 l
1072 2829 l
1034 2886 l
P
0.731608 G
NP
2693 2887 m
2731 2832 l
2819 2866 l
2693 2887 l
P
0.742078 G
NP
2693 2887 m
2605 2853 l
2731 2832 l
2731 2832 l
2693 2887 l
P
0.641529 G
NP
3585 2890 m
3597 2873 l
3602 2887 l
3585 2890 l
P
0.649255 G
NP
3585 2890 m
3497 2856 l
3587 2844 l
3587 2844 l
3597 2873 l
3585 2890 l
P
0.681922 G
NP
3246 2893 m
3158 2859 l
3284 2840 l
3284 2840 l
3246 2893 l
P
0.674941 G
NP
3246 2893 m
3284 2840 l
3371 2874 l
3246 2893 l
P
0.824431 G
NP
1801 2896 m
1839 2840 l
1926 2874 l
1801 2896 l
P
0.834902 G
NP
1801 2896 m
1713 2862 l
1839 2840 l
1839 2840 l
1801 2896 l
P
0.774745 G
NP
2354 2897 m
2266 2863 l
2391 2841 l
2391 2841 l
2354 2897 l
P
0.767765 G
NP
2354 2897 m
2391 2841 l
2479 2875 l
2354 2897 l
P
0.892 G
NP
1248 2897 m
1160 2863 l
1286 2840 l
1286 2840 l
1248 2897 l
P
0.88502 G
NP
1248 2897 m
1286 2840 l
1374 2874 l
1248 2897 l
P
0.633059 G
NP
3606 2898 m
3585 2890 l
3602 2887 l
3602 2887 l
3606 2898 l
P
0.707176 G
NP
2906 2900 m
2944 2845 l
3032 2879 l
2906 2900 l
P
0.716471 G
NP
2906 2900 m
2819 2866 l
2944 2845 l
2944 2845 l
2906 2900 l
P
0.649333 G
NP
3459 2908 m
3497 2856 l
3585 2890 l
3459 2908 l
P
0.65749 G
NP
3459 2908 m
3371 2874 l
3497 2856 l
3497 2856 l
3459 2908 l
P
0.800431 G
NP
2014 2908 m
2052 2851 l
2140 2885 l
2014 2908 l
P
0.808588 G
NP
2014 2908 m
1926 2874 l
2052 2851 l
2052 2851 l
2014 2908 l
P
0.858275 G
NP
1461 2908 m
1499 2851 l
1587 2885 l
1461 2908 l
P
0.867569 G
NP
1461 2908 m
1374 2874 l
1499 2851 l
1499 2851 l
1461 2908 l
P
0.739843 G
NP
2567 2909 m
2605 2853 l
2693 2887 l
2567 2909 l
P
0.750314 G
NP
2567 2909 m
2479 2875 l
2605 2853 l
2605 2853 l
2567 2909 l
P
0.682745 G
NP
3120 2913 m
3158 2859 l
3246 2893 l
3120 2913 l
P
0.689725 G
NP
3120 2913 m
3032 2879 l
3158 2859 l
3158 2859 l
3120 2913 l
P
0.371059 G
NP
5809 2919 m
5683 2650 l
5721 2426 l
5809 2919 l
P
0.776 G
NP
2228 2919 m
2266 2863 l
2354 2897 l
2228 2919 l
P
0.78298 G
NP
2228 2919 m
2140 2885 l
2266 2863 l
2266 2863 l
2228 2919 l
P
0.833843 G
NP
1675 2919 m
1713 2862 l
1801 2896 l
1675 2919 l
P
0.843137 G
NP
1675 2919 m
1587 2885 l
1713 2862 l
1713 2862 l
1675 2919 l
P
0.901412 G
NP
1122 2920 m
1034 2886 l
1160 2863 l
1160 2863 l
1122 2920 l
P
0.893255 G
NP
1122 2920 m
1160 2863 l
1248 2897 l
1122 2920 l
P
0.725882 G
NP
2781 2921 m
2693 2887 l
2819 2866 l
2819 2866 l
2781 2921 l
P
0.715412 G
NP
2781 2921 m
2819 2866 l
2906 2900 l
2781 2921 l
P
0.658745 G
NP
3334 2927 m
3371 2874 l
3459 2908 l
3334 2927 l
P
0.665725 G
NP
3334 2927 m
3246 2893 l
3371 2874 l
3371 2874 l
3334 2927 l
P
0.816392 G
NP
1888 2930 m
1801 2896 l
1926 2874 l
1926 2874 l
1888 2930 l
P
0.808235 G
NP
1888 2930 m
1926 2874 l
2014 2908 l
1888 2930 l
P
0.749255 G
NP
2441 2931 m
2479 2875 l
2567 2909 l
2441 2931 l
P
0.758549 G
NP
2441 2931 m
2354 2897 l
2479 2875 l
2479 2875 l
2441 2931 l
P
0.875804 G
NP
1336 2931 m
1248 2897 l
1374 2874 l
1374 2874 l
1336 2931 l
P
0.86651 G
NP
1336 2931 m
1374 2874 l
1461 2908 l
1336 2931 l
P
0.379647 G
NP
5595 2932 m
5721 2426 l
5683 2650 l
5595 2932 l
P
0.38251 G
NP
5595 2932 m
5633 2051 l
5721 2426 l
5595 2932 l
P
0.697961 G
NP
2994 2934 m
2906 2900 l
3032 2879 l
3032 2879 l
2994 2934 l
P
0.69098 G
NP
2994 2934 m
3032 2879 l
3120 2913 l
2994 2934 l
P
0.633137 G
NP
3547 2942 m
3585 2890 l
3606 2898 l
3618 2932 l
3547 2942 l
P
0.641294 G
NP
3547 2942 m
3459 2908 l
3585 2890 l
3585 2890 l
3547 2942 l
P
0.784235 G
NP
2102 2942 m
2140 2885 l
2228 2919 l
2102 2942 l
P
0.792392 G
NP
2102 2942 m
2014 2908 l
2140 2885 l
2140 2885 l
2102 2942 l
P
0.851373 G
NP
1549 2942 m
1461 2908 l
1587 2885 l
1587 2885 l
1549 2942 l
P
0.842078 G
NP
1549 2942 m
1587 2885 l
1675 2919 l
1549 2942 l
P
0.723647 G
NP
2655 2943 m
2693 2887 l
2781 2921 l
2655 2943 l
P
0.734118 G
NP
2655 2943 m
2567 2909 l
2693 2887 l
2693 2887 l
2655 2943 l
P
0.666549 G
NP
3208 2947 m
3246 2893 l
3334 2927 l
3208 2947 l
P
0.673529 G
NP
3208 2947 m
3120 2913 l
3246 2893 l
3246 2893 l
3208 2947 l
P
0.75749 G
NP
2316 2953 m
2354 2897 l
2441 2931 l
2316 2953 l
P
0.766784 G
NP
2316 2953 m
2228 2919 l
2354 2897 l
2354 2897 l
2316 2953 l
P
0.824627 G
NP
1763 2953 m
1675 2919 l
1801 2896 l
1801 2896 l
1763 2953 l
P
0.817647 G
NP
1763 2953 m
1801 2896 l
1888 2930 l
1763 2953 l
P
0.885216 G
NP
1210 2954 m
1122 2920 l
1248 2897 l
1248 2897 l
1210 2954 l
P
0.874745 G
NP
1210 2954 m
1248 2897 l
1336 2931 l
1210 2954 l
P
0.699216 G
NP
2869 2955 m
2906 2900 l
2994 2934 l
2869 2955 l
P
0.707373 G
NP
2869 2955 m
2781 2921 l
2906 2900 l
2906 2900 l
2869 2955 l
P
0.649529 G
NP
3421 2961 m
3334 2927 l
3459 2908 l
3459 2908 l
3421 2961 l
P
0.642549 G
NP
3421 2961 m
3459 2908 l
3547 2942 l
3421 2961 l
P
0.792039 G
NP
1976 2964 m
2014 2908 l
2102 2942 l
1976 2964 l
P
0.800196 G
NP
1976 2964 m
1888 2930 l
2014 2908 l
2014 2908 l
1976 2964 l
P
0.733059 G
NP
2529 2965 m
2567 2909 l
2655 2943 l
2529 2965 l
P
0.742353 G
NP
2529 2965 m
2441 2931 l
2567 2909 l
2567 2909 l
2529 2965 l
P
0.859608 G
NP
1423 2965 m
1336 2931 l
1461 2908 l
1461 2908 l
1423 2965 l
P
0.850314 G
NP
1423 2965 m
1461 2908 l
1549 2942 l
1423 2965 l
P
0.681765 G
NP
3082 2968 m
2994 2934 l
3120 2913 l
3120 2913 l
3082 2968 l
P
0.674784 G
NP
3082 2968 m
3120 2913 l
3208 2947 l
3082 2968 l
P
0.625098 G
NP
3633 2975 m
3547 2942 l
3618 2932 l
3618 2932 l
3633 2975 l
P
0.765725 G
NP
2190 2976 m
2228 2919 l
2316 2953 l
2190 2976 l
P
0.776196 G
NP
2190 2976 m
2102 2942 l
2228 2919 l
2228 2919 l
2190 2976 l
P
0.825882 G
NP
1637 2976 m
1675 2919 l
1763 2953 l
1637 2976 l
P
0.832863 G
NP
1637 2976 m
1549 2942 l
1675 2919 l
1675 2919 l
1637 2976 l
P
0.715608 G
NP
2743 2977 m
2655 2943 l
2781 2921 l
2781 2921 l
2743 2977 l
P
0.707451 G
NP
2743 2977 m
2781 2921 l
2869 2955 l
2743 2977 l
P
0.650353 G
NP
3296 2981 m
3334 2927 l
3421 2961 l
3296 2981 l
P
0.657333 G
NP
3296 2981 m
3208 2947 l
3334 2927 l
3334 2927 l
3296 2981 l
P
0.741294 G
NP
2403 2987 m
2441 2931 l
2529 2965 l
2403 2987 l
P
0.750588 G
NP
2403 2987 m
2316 2953 l
2441 2931 l
2441 2931 l
2403 2987 l
P
0.801451 G
NP
1851 2987 m
1888 2930 l
1976 2964 l
1851 2987 l
P
0.808431 G
NP
1851 2987 m
1763 2953 l
1888 2930 l
1888 2930 l
1851 2987 l
P
0.86902 G
NP
1298 2988 m
1210 2954 l
1336 2931 l
1336 2931 l
1298 2988 l
P
0.858549 G
NP
1298 2988 m
1336 2931 l
1423 2965 l
1298 2988 l
P
0.68302 G
NP
2956 2989 m
2994 2934 l
3082 2968 l
2956 2989 l
P
0.691176 G
NP
2956 2989 m
2869 2955 l
2994 2934 l
2994 2934 l
2956 2989 l
P
0.633333 G
NP
3509 2995 m
3421 2961 l
3547 2942 l
3547 2942 l
3509 2995 l
P
0.624039 G
NP
3509 2995 m
3547 2942 l
3633 2975 l
3633 2976 l
3509 2995 l
P
0.784 G
NP
2064 2998 m
1976 2964 l
2102 2942 l
2102 2942 l
2064 2998 l
P
0.773529 G
NP
2064 2998 m
2102 2942 l
2190 2976 l
2064 2998 l
P
0.723843 G
NP
2617 2999 m
2529 2965 l
2655 2943 l
2655 2943 l
2617 2999 l
P
0.716863 G
NP
2617 2999 m
2655 2943 l
2743 2977 l
2617 2999 l
P
0.834118 G
NP
1511 2999 m
1549 2942 l
1637 2976 l
1511 2999 l
P
0.841098 G
NP
1511 2999 m
1423 2965 l
1549 2942 l
1549 2942 l
1511 2999 l
P
0.665569 G
NP
3170 3002 m
3082 2968 l
3208 2947 l
3208 2947 l
3170 3002 l
P
0.658588 G
NP
3170 3002 m
3208 2947 l
3296 2981 l
3170 3002 l
P
0.749529 G
NP
2278 3010 m
2316 2953 l
2403 2987 l
2278 3010 l
P
 0.76 G
NP
2278 3010 m
2190 2976 l
2316 2953 l
2316 2953 l
2278 3010 l
P
0.816667 G
NP
1725 3010 m
1637 2976 l
1763 2953 l
1763 2953 l
1725 3010 l
P
0.809686 G
NP
1725 3010 m
1763 2953 l
1851 2987 l
1725 3010 l
P
0.691255 G
NP
2831 3011 m
2869 2955 l
2956 2989 l
2831 3011 l
P
0.699412 G
NP
2831 3011 m
2743 2977 l
2869 2955 l
2869 2955 l
2831 3011 l
P
0.641137 G
NP
3383 3015 m
3296 2981 l
3421 2961 l
3421 2961 l
3383 3015 l
P
0.631843 G
NP
3383 3015 m
3421 2961 l
3509 2995 l
3383 3015 l
P
0.725098 G
NP
2491 3021 m
2529 2965 l
2617 2999 l
2491 3021 l
P
0.732078 G
NP
2491 3021 m
2403 2987 l
2529 2965 l
2529 2965 l
2491 3021 l
P
0.792235 G
NP
1938 3021 m
1851 2987 l
1976 2964 l
1976 2964 l
1938 3021 l
P
0.782941 G
NP
1938 3021 m
1976 2964 l
2064 2998 l
1938 3021 l
P
0.85051 G
NP
1386 3022 m
1298 2988 l
1423 2965 l
1423 2965 l
1386 3022 l
P
0.842353 G
NP
1386 3022 m
1423 2965 l
1511 2999 l
1386 3022 l
P
0.666824 G
NP
3044 3023 m
3082 2968 l
3170 3002 l
3044 3023 l
P
0.67498 G
NP
3044 3023 m
2956 2989 l
3082 2968 l
3082 2968 l
3044 3023 l
P
0.607843 G
NP
3597 3029 m
3634 2977 l
3649 3021 l
3597 3029 l
P
0.617137 G
NP
3597 3029 m
3509 2995 l
3633 2976 l
3633 2976 l
3634 2977 l
3597 3029 l
P
0.757333 G
NP
2152 3032 m
2190 2976 l
2278 3010 l
2152 3032 l
P
0.767804 G
NP
2152 3032 m
2064 2998 l
2190 2976 l
2190 2976 l
2152 3032 l
P
0.707647 G
NP
2705 3033 m
2617 2999 l
2743 2977 l
2743 2977 l
2705 3033 l
P
0.700667 G
NP
2705 3033 m
2743 2977 l
2831 3011 l
2705 3033 l
P
0.817922 G
NP
1599 3033 m
1637 2976 l
1725 3010 l
1599 3033 l
P
0.824902 G
NP
1599 3033 m
1511 2999 l
1637 2976 l
1637 2976 l
1599 3033 l
P
0.640078 G
NP
3258 3036 m
3296 2981 l
3383 3015 l
3258 3036 l
P
0.649373 G
NP
3258 3036 m
3170 3002 l
3296 2981 l
3296 2981 l
3258 3036 l
P
0.733333 G
NP
2366 3044 m
2403 2987 l
2491 3021 l
2366 3044 l
P
0.74149 G
NP
2366 3044 m
2278 3010 l
2403 2987 l
2403 2987 l
2366 3044 l
P
0.791176 G
NP
1813 3044 m
1851 2987 l
1938 3021 l
1813 3044 l
P
0.800471 G
NP
1813 3044 m
1725 3010 l
1851 2987 l
1851 2987 l
1813 3044 l
P
0.675059 G
NP
2918 3045 m
2956 2989 l
3044 3023 l
2918 3045 l
P
0.683216 G
NP
2918 3045 m
2831 3011 l
2956 2989 l
2956 2989 l
2918 3045 l
P
0.615647 G
NP
3471 3049 m
3509 2995 l
3597 3029 l
3471 3049 l
P
0.624941 G
NP
3471 3049 m
3383 3015 l
3509 2995 l
3509 2995 l
3471 3049 l
P
0.598627 G
NP
3661 3053 m
3597 3029 l
3649 3021 l
3649 3021 l
3661 3053 l
P
0.715882 G
NP
2579 3055 m
2491 3021 l
2617 2999 l
2617 2999 l
2579 3055 l
P
0.708902 G
NP
2579 3055 m
2617 2999 l
2705 3033 l
2579 3055 l
P
0.776039 G
NP
2026 3055 m
1938 3021 l
2064 2998 l
2064 2998 l
2026 3055 l
P
0.766745 G
NP
2026 3055 m
2064 2998 l
2152 3032 l
2026 3055 l
P
0.826157 G
NP
1473 3056 m
1511 2999 l
1599 3033 l
1473 3056 l
P
0.834314 G
NP
1473 3056 m
1386 3022 l
1511 2999 l
1511 2999 l
1473 3056 l
P
0.658784 G
NP
3132 3057 m
3044 3023 l
3170 3002 l
3170 3002 l
3132 3057 l
P
0.648314 G
NP
3132 3057 m
3170 3002 l
3258 3036 l
3132 3057 l
P
0.78251 G
NP
3662 3058 m
3548 2735 l
3624 2735 l
3662 3058 l
P
0.741137 G
NP
2240 3066 m
2278 3010 l
2366 3044 l
2240 3066 l
P
0.749294 G
NP
2240 3066 m
2152 3032 l
2278 3010 l
2278 3010 l
2240 3066 l
P
0.684471 G
NP
2793 3067 m
2831 3011 l
2918 3045 l
2793 3067 l
P
0.691451 G
NP
2793 3067 m
2705 3033 l
2831 3011 l
2831 3011 l
2793 3067 l
P
0.808706 G
NP
1687 3067 m
1599 3033 l
1725 3010 l
1725 3010 l
1687 3067 l
P
0.799412 G
NP
1687 3067 m
1725 3010 l
1813 3044 l
1687 3067 l
P
0.623882 G
NP
3346 3070 m
3383 3015 l
3471 3049 l
3346 3070 l
P
0.633176 G
NP
3346 3070 m
3258 3036 l
3383 3015 l
3383 3015 l
3346 3070 l
P
0.725294 G
NP
2453 3078 m
2366 3044 l
2491 3021 l
2491 3021 l
2453 3078 l
P
0.717137 G
NP
2453 3078 m
2491 3021 l
2579 3055 l
2453 3078 l
P
0.77498 G
NP
1901 3078 m
1938 3021 l
2026 3055 l
1901 3078 l
P
0.784275 G
NP
1901 3078 m
1813 3044 l
1938 3021 l
1938 3021 l
1901 3078 l
P
0.66702 G
NP
3006 3079 m
2918 3045 l
3044 3023 l
3044 3023 l
3006 3079 l
P
0.656549 G
NP
3006 3079 m
3044 3023 l
3132 3057 l
3006 3079 l
P
0.599451 G
NP
3559 3083 m
3597 3029 l
3661 3053 l
3662 3058 l
3679 3064 l
3559 3083 l
P
0.606431 G
NP
3559 3083 m
3471 3049 l
3597 3029 l
3597 3029 l
3559 3083 l
P
0.763059 G
NP
3750 3087 m
3662 3058 l
3788 1174 l
3788 1174 l
3750 3087 l
P
0.733176 G
NP
3750 3087 m
3788 1174 l
3876 1151 l
3876 1151 l
3750 3087 l
P
0.777098 G
NP
3662 3058 m
3624 2735 l
3675 2875 l
3662 3058 l
P
0.699686 G
NP
2667 3089 m
2579 3055 l
2705 3033 l
2705 3033 l
2667 3089 l
P
0.692706 G
NP
2667 3089 m
2705 3033 l
2793 3067 l
2667 3089 l
P
0.757529 G
NP
2114 3089 m
2026 3055 l
2152 3032 l
2152 3032 l
2114 3089 l
P
0.750549 G
NP
2114 3089 m
2152 3032 l
2240 3066 l
2114 3089 l
P
0.807647 G
NP
1561 3090 m
1599 3033 l
1687 3067 l
1561 3090 l
P
0.818118 G
NP
1561 3090 m
1473 3056 l
1599 3033 l
1599 3033 l
1561 3090 l
P
0.632118 G
NP
3220 3091 m
3258 3036 l
3346 3070 l
3220 3091 l
P
0.642588 G
NP
3220 3091 m
3132 3057 l
3258 3036 l
3258 3036 l
3220 3091 l
P
0.575451 G
NP
3773 3097 m
3775 3094 l
3779 3096 l
3773 3097 l
P
0.582431 G
NP
3773 3097 m
3728 3079 l
3750 3087 l
3775 3094 l
3773 3097 l
P
0.724941 G
NP
2328 3100 m
2366 3044 l
2453 3078 l
2328 3100 l
P
0.733098 G
NP
2328 3100 m
2240 3066 l
2366 3044 l
2366 3044 l
2328 3100 l
P
0.665961 G
NP
2881 3101 m
2918 3045 l
3006 3079 l
2881 3101 l
P
0.675255 G
NP
2881 3101 m
2793 3067 l
2918 3045 l
2918 3045 l
2881 3101 l
P
0.79251 G
NP
1775 3101 m
1687 3067 l
1813 3044 l
1813 3044 l
1775 3101 l
P
0.783216 G
NP
1775 3101 m
1813 3044 l
1901 3078 l
1775 3101 l
P
0.607686 G
NP
3433 3104 m
3471 3049 l
3559 3083 l
3433 3104 l
P
0.614667 G
NP
3433 3104 m
3346 3070 l
3471 3049 l
3471 3049 l
3433 3104 l
P
0.700941 G
NP
2541 3112 m
2579 3055 l
2667 3089 l
2541 3112 l
P
0.709098 G
NP
2541 3112 m
2453 3078 l
2579 3055 l
2579 3055 l
2541 3112 l
P
0.397569 G
NP
5507 3112 m
5633 2051 l
5595 2932 l
5507 3112 l
P
0.394824 G
NP
5507 3112 m
5545 1765 l
5633 2051 l
5507 3112 l
P
0.758784 G
NP
1988 3112 m
2026 3055 l
2114 3089 l
1988 3112 l
P
0.765765 G
NP
1988 3112 m
1901 3078 l
2026 3055 l
2026 3055 l
1988 3112 l
P
0.640353 G
NP
3094 3113 m
3132 3057 l
3220 3091 l
3094 3113 l
P
0.650824 G
NP
3094 3113 m
3006 3079 l
3132 3057 l
3132 3057 l
3094 3113 l
P
0.744118 G
NP
3838 3114 m
3750 3087 l
3876 1151 l
3876 1151 l
3838 3114 l
P
0.715686 G
NP
3838 3114 m
3876 1151 l
3964 1129 l
3964 1129 l
3838 3114 l
P
0.590235 G
NP
3647 3117 m
3559 3083 l
3679 3064 l
3679 3064 l
3683 3065 l
3647 3117 l
P
0.583255 G
NP
3647 3117 m
3683 3065 l
3728 3079 l
3773 3097 l
3647 3117 l
P
0.674196 G
NP
2755 3123 m
2793 3067 l
2881 3101 l
2755 3123 l
P
0.68349 G
NP
2755 3123 m
2667 3089 l
2793 3067 l
2793 3067 l
2755 3123 l
P
0.741333 G
NP
2202 3123 m
2114 3089 l
2240 3066 l
2240 3066 l
2202 3123 l
P
0.734353 G
NP
2202 3123 m
2240 3066 l
2328 3100 l
2202 3123 l
P
0.791451 G
NP
1649 3124 m
1687 3067 l
1775 3101 l
1649 3124 l
P
0.801922 G
NP
1649 3124 m
1561 3090 l
1687 3067 l
1687 3067 l
1649 3124 l
P
0.615922 G
NP
3308 3125 m
3346 3070 l
3433 3104 l
3308 3125 l
P
0.624078 G
NP
3308 3125 m
3220 3091 l
3346 3070 l
3346 3070 l
3308 3125 l
P
0.559255 G
NP
3861 3131 m
3866 3123 l
3881 3128 l
3861 3131 l
P
0.566235 G
NP
3861 3131 m
3773 3097 l
3779 3096 l
3779 3096 l
3838 3114 l
3866 3123 l
3861 3131 l
P
0.716902 G
NP
2416 3134 m
2328 3100 l
2453 3078 l
2453 3078 l
2416 3134 l
P
0.708745 G
NP
2416 3134 m
2453 3078 l
2541 3112 l
2416 3134 l
P
0.649765 G
NP
2968 3135 m
3006 3079 l
3094 3113 l
2968 3135 l
P
0.659059 G
NP
2968 3135 m
2881 3101 l
3006 3079 l
3006 3079 l
2968 3135 l
P
0.774 G
NP
1863 3135 m
1775 3101 l
1901 3078 l
1901 3078 l
1863 3135 l
P
0.76702 G
NP
1863 3135 m
1901 3078 l
1988 3112 l
1863 3135 l
P
0.59149 G
NP
3521 3138 m
3559 3083 l
3647 3117 l
3521 3138 l
P
0.598471 G
NP
3521 3138 m
3433 3104 l
3559 3083 l
3559 3083 l
3521 3138 l
P
0.698627 G
NP
3926 3141 m
3964 1129 l
4052 1107 l
3926 3141 l
P
0.727059 G
NP
3926 3141 m
3838 3114 l
3964 1129 l
3964 1129 l
3926 3141 l
P
0.692902 G
NP
2629 3146 m
2541 3112 l
2667 3089 l
2667 3089 l
2629 3146 l
P
0.682431 G
NP
2629 3146 m
2667 3089 l
2755 3123 l
2629 3146 l
P
0.749569 G
NP
2076 3146 m
1988 3112 l
2114 3089 l
2114 3089 l
2076 3146 l
P
0.742588 G
NP
2076 3146 m
2114 3089 l
2202 3123 l
2076 3146 l
P
0.624157 G
NP
3182 3147 m
3220 3091 l
3308 3125 l
3182 3147 l
P
0.632314 G
NP
3182 3147 m
3094 3113 l
3220 3091 l
3220 3091 l
3182 3147 l
P
0.567059 G
NP
3735 3151 m
3773 3097 l
3861 3131 l
3735 3151 l
P
0.574039 G
NP
3735 3151 m
3647 3117 l
3773 3097 l
3773 3097 l
3735 3151 l
P
0.658 G
NP
2843 3157 m
2881 3101 l
2968 3135 l
2843 3157 l
P
0.667294 G
NP
2843 3157 m
2755 3123 l
2881 3101 l
2881 3101 l
2843 3157 l
P
0.718157 G
NP
2290 3157 m
2328 3100 l
2416 3134 l
2290 3157 l
P
0.725137 G
NP
2290 3157 m
2202 3123 l
2328 3100 l
2328 3100 l
2290 3157 l
P
0.783412 G
NP
1737 3158 m
1649 3124 l
1775 3101 l
1775 3101 l
1737 3158 l
P
0.775255 G
NP
1737 3158 m
1775 3101 l
1863 3135 l
1737 3158 l
P
0.599725 G
NP
3396 3159 m
3433 3104 l
3521 3138 l
3396 3159 l
P
0.607882 G
NP
3396 3159 m
3308 3125 l
3433 3104 l
3433 3104 l
3396 3159 l
P
0.540745 G
NP
3948 3165 m
3958 3151 l
3985 3159 l
3948 3165 l
P
0.550039 G
NP
3948 3165 m
3861 3131 l
3881 3128 l
3881 3128 l
3926 3141 l
3958 3151 l
3948 3165 l
P
 0.71 G
NP
4014 3168 m
3926 3141 l
4052 1107 l
4052 1107 l
4014 3168 l
P
0.681137 G
NP
4014 3168 m
4052 1107 l
4139 1085 l
4139 1085 l
4014 3168 l
P
0.700706 G
NP
2503 3168 m
2416 3134 l
2541 3112 l
2541 3112 l
2503 3168 l
P
0.690235 G
NP
2503 3168 m
2541 3112 l
2629 3146 l
2503 3168 l
P
0.633569 G
NP
3056 3169 m
3094 3113 l
3182 3147 l
3056 3169 l
P
0.640549 G
NP
3056 3169 m
2968 3135 l
3094 3113 l
3094 3113 l
3056 3169 l
P
0.750824 G
NP
1951 3169 m
1988 3112 l
2076 3146 l
1951 3169 l
P
0.757804 G
NP
1951 3169 m
1863 3135 l
1988 3112 l
1988 3112 l
1951 3169 l
P
0.582275 G
NP
3609 3172 m
3521 3138 l
3647 3117 l
3647 3117 l
3609 3172 l
P
0.575294 G
NP
3609 3172 m
3647 3117 l
3735 3151 l
3609 3172 l
P
0.666235 G
NP
2717 3180 m
2755 3123 l
2843 3157 l
2717 3180 l
P
0.676706 G
NP
2717 3180 m
2629 3146 l
2755 3123 l
2755 3123 l
2717 3180 l
P
0.726392 G
NP
2164 3180 m
2202 3123 l
2290 3157 l
2164 3180 l
P
0.733373 G
NP
2164 3180 m
2076 3146 l
2202 3123 l
2202 3123 l
2164 3180 l
P
0.607961 G
NP
3270 3181 m
3308 3125 l
3396 3159 l
3270 3181 l
P
0.616118 G
NP
3270 3181 m
3182 3147 l
3308 3125 l
3308 3125 l
3270 3181 l
P
0.557843 G
NP
3823 3185 m
3735 3151 l
3861 3131 l
3861 3131 l
3823 3185 l
P
0.548549 G
NP
3823 3185 m
3861 3131 l
3948 3165 l
3823 3185 l
P
0.641804 G
NP
2931 3191 m
2968 3135 l
3056 3169 l
2931 3191 l
P
0.648784 G
NP
2931 3191 m
2843 3157 l
2968 3135 l
2968 3135 l
2931 3191 l
P
0.699647 G
NP
2378 3191 m
2416 3134 l
2503 3168 l
2378 3191 l
P
0.708941 G
NP
2378 3191 m
2290 3157 l
2416 3134 l
2416 3134 l
2378 3191 l
P
0.759059 G
NP
1825 3192 m
1863 3135 l
1951 3169 l
1825 3192 l
P
0.767216 G
NP
1825 3192 m
1737 3158 l
1863 3135 l
1863 3135 l
1825 3192 l
P
0.591686 G
NP
3483 3193 m
3396 3159 l
3521 3138 l
3521 3138 l
3483 3193 l
P
0.583529 G
NP
3483 3193 m
3521 3138 l
3609 3172 l
3483 3193 l
P
0.661333 G
NP
4102 3194 m
4139 1085 l
4227 1064 l
4102 3194 l
P
0.693373 G
NP
4102 3194 m
4014 3168 l
4139 1085 l
4139 1085 l
4102 3194 l
P
0.533843 G
NP
4036 3199 m
3948 3165 l
3985 3159 l
3985 3159 l
4014 3168 l
4051 3179 l
4036 3199 l
P
0.524549 G
NP
4036 3199 m
4051 3179 l
4091 3191 l
4036 3199 l
P
0.674039 G
NP
2591 3202 m
2629 3146 l
2717 3180 l
2591 3202 l
P
0.68451 G
NP
2591 3202 m
2503 3168 l
2629 3146 l
2629 3146 l
2591 3202 l
P
0.617373 G
NP
3144 3203 m
3182 3147 l
3270 3181 l
3144 3203 l
P
0.624353 G
NP
3144 3203 m
3056 3169 l
3182 3147 l
3182 3147 l
3144 3203 l
P
0.734627 G
NP
2038 3203 m
2076 3146 l
2164 3180 l
2038 3203 l
P
0.741608 G
NP
2038 3203 m
1951 3169 l
2076 3146 l
2076 3146 l
2038 3203 l
P
0.566078 G
NP
3697 3206 m
3609 3172 l
3735 3151 l
3735 3151 l
3697 3206 l
P
0.556784 G
NP
3697 3206 m
3735 3151 l
3823 3185 l
3697 3206 l
P
0.369922 G
NP
5771 3208 m
5683 2650 l
5809 2919 l
5771 3208 l
P
0.370588 G
NP
5771 3208 m
5645 3147 l
5683 2650 l
5683 2650 l
5771 3208 l
P
0.650039 G
NP
2805 3214 m
2843 3157 l
2931 3191 l
2805 3214 l
P
0.658196 G
NP
2805 3214 m
2717 3180 l
2843 3157 l
2843 3157 l
2805 3214 l
P
0.707882 G
NP
2252 3214 m
2290 3157 l
2378 3191 l
2252 3214 l
P
0.717176 G
NP
2252 3214 m
2164 3180 l
2290 3157 l
2290 3157 l
2252 3214 l
P
0.591765 G
NP
3358 3215 m
3396 3159 l
3483 3193 l
3358 3215 l
P
0.599922 G
NP
3358 3215 m
3270 3181 l
3396 3159 l
3396 3159 l
3358 3215 l
P
0.643843 G
NP
4189 3219 m
4227 1064 l
4315 1045 l
4189 3219 l
P
0.676314 G
NP
4189 3219 m
4102 3194 l
4227 1064 l
4227 1064 l
4189 3219 l
P
0.532353 G
NP
3911 3219 m
3948 3165 l
4036 3199 l
3911 3219 l
P
0.541647 G
NP
3911 3219 m
3823 3185 l
3948 3165 l
3948 3165 l
3911 3219 l
P
0.408 G
NP
5419 3221 m
5457 1546 l
5545 1765 l
5419 3221 l
P
0.415059 G
NP
5419 3221 m
5545 1765 l
5507 3112 l
5419 3221 l
P
0.625608 G
NP
3018 3225 m
3056 3169 l
3144 3203 l
3018 3225 l
P
0.632588 G
NP
3018 3225 m
2931 3191 l
3056 3169 l
3056 3169 l
3018 3225 l
P
0.692745 G
NP
2466 3225 m
2378 3191 l
2503 3168 l
2503 3168 l
2466 3225 l
P
0.683451 G
NP
2466 3225 m
2503 3168 l
2591 3202 l
2466 3225 l
P
0.742863 G
NP
1913 3226 m
1951 3169 l
2038 3203 l
1913 3226 l
P
0.75102 G
NP
1913 3226 m
1825 3192 l
1951 3169 l
1951 3169 l
1913 3226 l
P
0.57549 G
NP
3571 3227 m
3483 3193 l
3609 3172 l
3609 3172 l
3571 3227 l
P
0.56502 G
NP
3571 3227 m
3609 3172 l
3697 3206 l
3571 3227 l
P
0.508353 G
NP
4124 3233 m
4144 3206 l
4189 3219 l
4199 3221 l
4124 3233 l
P
0.515333 G
NP
4124 3233 m
4036 3199 l
4091 3191 l
4091 3191 l
4102 3194 l
4144 3206 l
4124 3233 l
P
0.666 G
NP
2679 3236 m
2591 3202 l
2717 3180 l
2717 3180 l
2679 3236 l
P
0.657843 G
NP
2679 3236 m
2717 3180 l
2805 3214 l
2679 3236 l
P
0.601176 G
NP
3232 3237 m
3270 3181 l
3358 3215 l
3232 3237 l
P
0.608157 G
NP
3232 3237 m
3144 3203 l
3270 3181 l
3270 3181 l
3232 3237 l
P
0.725412 G
NP
2126 3237 m
2038 3203 l
2164 3180 l
2164 3180 l
2126 3237 l
P
0.716118 G
NP
2126 3237 m
2164 3180 l
2252 3214 l
2126 3237 l
P
0.549882 G
NP
3785 3240 m
3697 3206 l
3823 3185 l
3823 3185 l
3785 3240 l
P
0.540588 G
NP
3785 3240 m
3823 3185 l
3911 3219 l
3785 3240 l
P
0.656941 G
NP
4277 3243 m
4189 3219 l
4315 1045 l
4315 1045 l
4277 3243 l
P
0.492157 G
NP
4277 3243 m
4229 3243 l
4237 3232 l
4237 3232 l
4277 3243 l
P
0.626784 G
NP
4277 3243 m
4315 1045 l
4403 1028 l
4277 3243 l
P
0.633843 G
NP
2893 3248 m
2931 3191 l
3018 3225 l
2893 3248 l
P
0.642 G
NP
2893 3248 m
2805 3214 l
2931 3191 l
2931 3191 l
2893 3248 l
P
0.70098 G
NP
2340 3248 m
2252 3214 l
2378 3191 l
2378 3191 l
2340 3248 l
P
0.691686 G
NP
2340 3248 m
2378 3191 l
2466 3225 l
2340 3248 l
P
0.583725 G
NP
3446 3249 m
3358 3215 l
3483 3193 l
3483 3193 l
3446 3249 l
P
0.573255 G
NP
3446 3249 m
3483 3193 l
3571 3227 l
3446 3249 l
P
0.523137 G
NP
3998 3253 m
3911 3219 l
4036 3199 l
4036 3199 l
3998 3253 l
P
0.516157 G
NP
3998 3253 m
4036 3199 l
4124 3233 l
3998 3253 l
P
0.609412 G
NP
3106 3259 m
3144 3203 l
3232 3237 l
3106 3259 l
P
0.616392 G
NP
3106 3259 m
3018 3225 l
3144 3203 l
3144 3203 l
3106 3259 l
P
0.667255 G
NP
2553 3259 m
2591 3202 l
2679 3236 l
2553 3259 l
P
0.674235 G
NP
2553 3259 m
2466 3225 l
2591 3202 l
2591 3202 l
2553 3259 l
P
0.724353 G
NP
2001 3260 m
2038 3203 l
2126 3237 l
2001 3260 l
P
0.734824 G
NP
2001 3260 m
1913 3226 l
2038 3203 l
2038 3203 l
2001 3260 l
P
0.559294 G
NP
3659 3261 m
3571 3227 l
3697 3206 l
3697 3206 l
3659 3261 l
P
0.548824 G
NP
3659 3261 m
3697 3206 l
3785 3240 l
3659 3261 l
P
0.640314 G
NP
4365 3265 m
4277 3243 l
4403 1028 l
4403 1028 l
4365 3265 l
P
0.609294 G
NP
4365 3265 m
4403 1028 l
4491 1013 l
4365 3265 l
P
0.499137 G
NP
4212 3267 m
4124 3233 l
4199 3221 l
4199 3221 l
4237 3232 l
4212 3267 l
P
0.492157 G
NP
4212 3267 m
4229 3243 l
4277 3243 l
4277 3243 l
4312 3252 l
4212 3267 l
P
0.641647 G
NP
2767 3270 m
2805 3214 l
2893 3248 l
2767 3270 l
P
0.649804 G
NP
2767 3270 m
2679 3236 l
2805 3214 l
2805 3214 l
2767 3270 l
P
0.591961 G
NP
3320 3271 m
3232 3237 l
3358 3215 l
3358 3215 l
3320 3271 l
P
0.582667 G
NP
3320 3271 m
3358 3215 l
3446 3249 l
3320 3271 l
P
0.709216 G
NP
2214 3271 m
2126 3237 l
2252 3214 l
2252 3214 l
2214 3271 l
P
0.699922 G
NP
2214 3271 m
2252 3214 l
2340 3248 l
2214 3271 l
P
0.524392 G
NP
3873 3274 m
3911 3219 l
3998 3253 l
3873 3274 l
P
0.531373 G
NP
3873 3274 m
3785 3240 l
3911 3219 l
3911 3219 l
3873 3274 l
P
0.388667 G
NP
5557 3280 m
5595 2932 l
5683 2650 l
5557 3280 l
P
0.380745 G
NP
5557 3280 m
5683 2650 l
5645 3147 l
5557 3280 l
P
0.474706 G
NP
4426 3282 m
4414 3277 l
4427 3280 l
4426 3282 l
P
0.466549 G
NP
4426 3282 m
4427 3280 l
4430 3281 l
4426 3282 l
P
0.625804 G
NP
2981 3282 m
2893 3248 l
3018 3225 l
3018 3225 l
2981 3282 l
P
0.617647 G
NP
2981 3282 m
3018 3225 l
3106 3259 l
2981 3282 l
P
0.67549 G
NP
2428 3282 m
2466 3225 l
2553 3259 l
2428 3282 l
P
0.682471 G
NP
2428 3282 m
2340 3248 l
2466 3225 l
2466 3225 l
2428 3282 l
P
0.458078 G
NP
4436 3283 m
4426 3282 l
4430 3281 l
4430 3281 l
4436 3283 l
P
0.567529 G
NP
3533 3283 m
3446 3249 l
3571 3227 l
3571 3227 l
3533 3283 l
P
0.557059 G
NP
3533 3283 m
3571 3227 l
3659 3261 l
3533 3283 l
P
0.623255 G
NP
4453 3287 m
4365 3265 l
4491 1013 l
4491 1013 l
4453 3287 l
P
0.58949 G
NP
4453 3287 m
4491 1013 l
4579 1003 l
4453 3287 l
P
0.45702 G
NP
4453 3287 m
4419 3287 l
4426 3282 l
4426 3282 l
4436 3283 l
4453 3287 l
P
0.499961 G
NP
4086 3287 m
4124 3233 l
4212 3267 l
4086 3287 l
P
0.506941 G
NP
4086 3287 m
3998 3253 l
4124 3233 l
4124 3233 l
4086 3287 l
P
0.422039 G
NP
5331 3287 m
5369 1381 l
5457 1546 l
5331 3287 l
P
0.434 G
NP
5331 3287 m
5457 1546 l
5419 3221 l
5331 3287 l
P
0.590902 G
NP
3194 3293 m
3232 3237 l
3320 3271 l
3194 3293 l
P
0.600196 G
NP
3194 3293 m
3106 3259 l
3232 3237 l
3232 3237 l
3194 3293 l
P
0.658039 G
NP
2641 3293 m
2553 3259 l
2679 3236 l
2679 3236 l
2641 3293 l
P
0.651059 G
NP
2641 3293 m
2679 3236 l
2767 3270 l
2641 3293 l
P
0.708157 G
NP
2088 3294 m
2126 3237 l
2214 3271 l
2088 3294 l
P
0.718627 G
NP
2088 3294 m
2001 3260 l
2126 3237 l
2126 3237 l
2088 3294 l
P
0.540784 G
NP
3747 3295 m
3659 3261 l
3785 3240 l
3785 3240 l
3747 3295 l
P
0.532627 G
NP
3747 3295 m
3785 3240 l
3873 3274 l
3747 3295 l
P
0.482941 G
NP
4300 3301 m
4212 3267 l
4312 3252 l
4312 3252 l
4331 3257 l
4300 3301 l
P
0.475961 G
NP
4300 3301 m
4331 3257 l
4365 3265 l
4414 3277 l
4426 3282 l
4300 3301 l
P
0.625451 G
NP
2855 3304 m
2893 3248 l
2981 3282 l
2855 3304 l
P
0.633608 G
NP
2855 3304 m
2767 3270 l
2893 3248 l
2893 3248 l
2855 3304 l
P
0.566471 G
NP
3408 3305 m
3446 3249 l
3533 3283 l
3408 3305 l
P
0.575765 G
NP
3408 3305 m
3320 3271 l
3446 3249 l
3446 3249 l
3408 3305 l
P
0.683725 G
NP
2302 3305 m
2340 3248 l
2428 3282 l
2302 3305 l
P
0.690706 G
NP
2302 3305 m
2214 3271 l
2340 3248 l
2340 3248 l
2302 3305 l
P
0.606196 G
NP
4541 3307 m
4453 3287 l
4579 1003 l
4579 1003 l
4541 3307 l
P
0.572431 G
NP
4541 3307 m
4579 1003 l
4667 997 l
4541 3307 l
P
0.508196 G
NP
3961 3308 m
3998 3253 l
4086 3287 l
3961 3308 l
P
0.515176 G
NP
3961 3308 m
3873 3274 l
3998 3253 l
3998 3253 l
3961 3308 l
P
0.45702 G
NP
4388 3312 m
4419 3287 l
4453 3287 l
4453 3287 l
4487 3294 l
4388 3312 l
P
0.466314 G
NP
4388 3312 m
4300 3301 l
4426 3282 l
4426 3282 l
4388 3312 l
P
0.599137 G
NP
3068 3316 m
3106 3259 l
3194 3293 l
3068 3316 l
P
0.609608 G
NP
3068 3316 m
2981 3282 l
3106 3259 l
3106 3259 l
3068 3316 l
P
0.659294 G
NP
2516 3316 m
2553 3259 l
2641 3293 l
2516 3316 l
P
0.666275 G
NP
2516 3316 m
2428 3282 l
2553 3259 l
2553 3259 l
2516 3316 l
P
0.54902 G
NP
3621 3317 m
3533 3283 l
3659 3261 l
3659 3261 l
3621 3317 l
P
0.540863 G
NP
3621 3317 m
3659 3261 l
3747 3295 l
3621 3317 l
P
0.490745 G
NP
4174 3321 m
4086 3287 l
4212 3267 l
4212 3267 l
4174 3321 l
P
0.483765 G
NP
4174 3321 m
4212 3267 l
4300 3301 l
4174 3321 l
P
0.586824 G
NP
4629 3324 m
4541 3307 l
4667 997 l
4667 997 l
4629 3324 l
P
0.555373 G
NP
4629 3324 m
4667 997 l
4754 997 l
4629 3324 l
P
0.584 G
NP
3282 3327 m
3194 3293 l
3320 3271 l
3320 3271 l
3282 3327 l
P
0.574706 G
NP
3282 3327 m
3320 3271 l
3408 3305 l
3282 3327 l
P
0.641843 G
NP
2729 3327 m
2641 3293 l
2767 3270 l
2767 3270 l
2729 3327 l
P
0.634863 G
NP
2729 3327 m
2767 3270 l
2855 3304 l
2729 3327 l
P
0.438824 G
NP
5244 3328 m
5281 1257 l
5369 1381 l
5244 3328 l
P
0.450627 G
NP
5244 3328 m
5369 1381 l
5331 3287 l
5244 3328 l
P
0.700118 G
NP
2176 3328 m
2088 3294 l
2214 3271 l
2214 3271 l
2176 3328 l
P
0.691961 G
NP
2176 3328 m
2214 3271 l
2302 3305 l
2176 3328 l
P
0.516431 G
NP
3835 3329 m
3873 3274 l
3961 3308 l
3835 3329 l
P
0.524588 G
NP
3835 3329 m
3747 3295 l
3873 3274 l
3873 3274 l
3835 3329 l
P
0.460353 G
NP
5294 3331 m
5257 3322 l
5331 3287 l
5331 3287 l
5294 3331 l
P
0.450196 G
NP
5294 3331 m
5331 3287 l
5419 3221 l
5419 3221 l
5294 3331 l
P
0.464824 G
NP
4262 3336 m
4300 3301 l
4388 3312 l
4262 3336 l
P
0.474549 G
NP
4262 3336 m
4174 3321 l
4300 3301 l
4300 3301 l
4262 3336 l
P
0.606941 G
NP
2943 3338 m
2981 3282 l
3068 3316 l
2943 3338 l
P
0.617412 G
NP
2943 3338 m
2855 3304 l
2981 3282 l
2981 3282 l
2943 3338 l
P
0.550275 G
NP
3496 3339 m
3533 3283 l
3621 3317 l
3496 3339 l
P
0.557255 G
NP
3496 3339 m
3408 3305 l
3533 3283 l
3533 3283 l
3496 3339 l
P
0.667529 G
NP
2390 3339 m
2428 3282 l
2516 3316 l
2390 3339 l
P
0.67451 G
NP
2390 3339 m
2302 3305 l
2428 3282 l
2428 3282 l
2390 3339 l
P
0.570196 G
NP
4717 3340 m
4629 3324 l
4754 997 l
4754 997 l
4717 3340 l
P
0.538314 G
NP
4717 3340 m
4754 997 l
4842 1005 l
4717 3340 l
P
0.49898 G
NP
4048 3342 m
3961 3308 l
4086 3287 l
4086 3287 l
4048 3342 l
P
0.492 G
NP
4048 3342 m
4086 3287 l
4174 3321 l
4048 3342 l
P
0.411333 G
NP
5469 3343 m
5507 3112 l
5595 2932 l
5469 3343 l
P
0.402549 G
NP
5469 3343 m
5595 2932 l
5557 3280 l
5469 3343 l
P
0.422196 G
NP
5381 3345 m
5507 3112 l
5469 3343 l
5381 3345 l
P
0.431412 G
NP
5381 3345 m
5419 3221 l
5507 3112 l
5381 3345 l
P
0.440549 G
NP
5381 3345 m
5294 3331 l
5419 3221 l
5419 3221 l
5381 3345 l
P
0.593412 G
NP
3156 3350 m
3068 3316 l
3194 3293 l
3194 3293 l
3156 3350 l
P
0.582941 G
NP
3156 3350 m
3194 3293 l
3282 3327 l
3156 3350 l
P
0.650078 G
NP
2603 3350 m
2516 3316 l
2641 3293 l
2641 3293 l
2603 3350 l
P
0.643098 G
NP
2603 3350 m
2641 3293 l
2729 3327 l
2603 3350 l
P
0.524667 G
NP
3709 3351 m
3747 3295 l
3835 3329 l
3709 3351 l
P
0.532824 G
NP
3709 3351 m
3621 3317 l
3747 3295 l
3747 3295 l
3709 3351 l
P
0.467255 G
NP
5156 3351 m
5281 1257 l
5244 3328 l
5156 3351 l
P
0.454157 G
NP
5156 3351 m
5194 1165 l
5281 1257 l
5156 3351 l
P
0.553137 G
NP
4804 3352 m
4717 3340 l
4842 1005 l
4842 1005 l
4804 3352 l
P
0.521686 G
NP
4804 3352 m
4842 1005 l
4930 1023 l
4804 3352 l
P
0.482784 G
NP
4136 3359 m
4048 3342 l
4174 3321 l
4174 3321 l
4136 3359 l
P
0.473059 G
NP
4136 3359 m
4174 3321 l
4262 3336 l
4136 3359 l
P
0.53651 G
NP
4892 3361 m
4804 3352 l
4930 1023 l
4930 1023 l
4892 3361 l
P
0.502745 G
NP
4892 3361 m
4930 1023 l
5018 1053 l
4892 3361 l
P
0.56549 G
NP
3370 3361 m
3282 3327 l
3408 3305 l
3408 3305 l
3370 3361 l
P
0.55851 G
NP
3370 3361 m
3408 3305 l
3496 3339 l
3370 3361 l
P
0.625647 G
NP
2817 3361 m
2729 3327 l
2855 3304 l
2855 3304 l
2817 3361 l
P
0.616353 G
NP
2817 3361 m
2855 3304 l
2943 3338 l
2817 3361 l
P
0.483882 G
NP
5068 3362 m
5194 1165 l
5156 3351 l
5068 3362 l
P
0.469922 G
NP
5068 3362 m
5106 1099 l
5194 1165 l
5068 3362 l
P
0.675765 G
NP
2264 3362 m
2302 3305 l
2390 3339 l
2264 3362 l
P
0.683922 G
NP
2264 3362 m
2176 3328 l
2302 3305 l
2302 3305 l
2264 3362 l
P
0.508392 G
NP
3923 3363 m
3835 3329 l
3961 3308 l
3961 3308 l
3923 3363 l
P
0.500235 G
NP
3923 3363 m
3961 3308 l
4048 3342 l
3923 3363 l
P
0.486118 G
NP
4980 3365 m
5018 1053 l
5106 1099 l
4980 3365 l
P
0.50051 G
NP
4980 3365 m
5106 1099 l
5068 3362 l
4980 3365 l
P
0.519451 G
NP
4980 3365 m
4892 3361 l
5018 1053 l
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NP 2216 2773 m 2304 2807 l
S
NP 2429 2785 m 2304 2807 l
S
NP 2769 2777 m 2856 2811 l
S
NP 2982 2791 m 2856 2811 l
S
NP 2090 2795 m 1964 2817 l
S
NP 1876 2783 m 1964 2817 l
S
NP 1324 2783 m 1411 2817 l
S
NP 1537 2794 m 1411 2817 l
S
NP 771 2784 m 859 2818 l
S
NP 984 2795 m 859 2818 l
S
NP 2643 2798 m 2517 2819 l
S
NP 2429 2785 m 2517 2819 l
S
NP 3535 2806 m 3409 2822 l
S
NP 3321 2788 m 3409 2822 l
S
NP 3535 2806 m 3579 2823 l
S
NP 2982 2791 m 3070 2825 l
S
NP 3196 2805 m 3070 2825 l
S
NP 1537 2794 m 1625 2828 l
S
NP 1751 2806 m 1625 2828 l
S
NP 2090 2795 m 2178 2829 l
S
NP 2304 2807 m 2178 2829 l
S
NP 1198 2806 m 1072 2829 l
S
NP 984 2795 m 1072 2829 l
S
NP 2856 2811 m 2731 2832 l
S
NP 2643 2798 m 2731 2832 l
S
NP 3196 2805 m 3284 2840 l
S
NP 3409 2822 m 3284 2840 l
S
NP 1964 2817 m 1839 2840 l
S
NP 1751 2806 m 1839 2840 l
S
NP 1198 2806 m 1286 2840 l
S
NP 1411 2817 m 1286 2840 l
S
NP 2304 2807 m 2391 2841 l
S
NP 2517 2819 m 2391 2841 l
S
NP 2856 2811 m 2944 2845 l
S
NP 3070 2825 m 2944 2845 l
S
NP 2178 2829 m 2052 2851 l
S
NP 1964 2817 m 2052 2851 l
S
NP 1411 2817 m 1499 2851 l
S
NP 1625 2828 m 1499 2851 l
S
NP 859 2818 m 946 2852 l
S
NP 1072 2829 m 946 2852 l
S
NP 2731 2832 m 2605 2853 l
S
NP 2517 2819 m 2605 2853 l
S
NP 3409 2822 m 3497 2856 l
S
NP 3587 2844 m 3497 2856 l
S
NP 3284 2840 m 3158 2859 l
S
NP 3070 2825 m 3158 2859 l
S
NP 1839 2840 m 1713 2862 l
S
NP 1625 2828 m 1713 2862 l
S
NP 2391 2841 m 2266 2863 l
S
NP 2178 2829 m 2266 2863 l
S
NP 1286 2840 m 1160 2863 l
S
NP 1072 2829 m 1160 2863 l
S
NP 2944 2845 m 2819 2866 l
S
NP 2731 2832 m 2819 2866 l
S
NP 3284 2840 m 3371 2874 l
S
NP 3497 2856 m 3371 2874 l
S
NP 1839 2840 m 1926 2874 l
S
NP 2052 2851 m 1926 2874 l
S
NP 1286 2840 m 1374 2874 l
S
NP 1499 2851 m 1374 2874 l
S
NP 2605 2853 m 2479 2875 l
S
NP 2391 2841 m 2479 2875 l
S
NP 3624 2735 m 3675 2875 l
S
NP 3158 2859 m 3032 2879 l
S
NP 2944 2845 m 3032 2879 l
S
NP 2052 2851 m 2140 2885 l
S
NP 2266 2863 m 2140 2885 l
S
NP 1713 2862 m 1587 2885 l
S
NP 1499 2851 m 1587 2885 l
S
NP 946 2852 m 1034 2886 l
S
NP 1160 2863 m 1034 2886 l
S
NP 2605 2853 m 2693 2887 l
S
NP 2819 2866 m 2693 2887 l
S
NP 3602 2887 m 3585 2890 l
S
NP 3497 2856 m 3585 2890 l
S
NP 3158 2859 m 3246 2893 l
S
NP 3371 2874 m 3246 2893 l
S
NP 1713 2862 m 1801 2896 l
S
NP 1926 2874 m 1801 2896 l
S
NP 2479 2875 m 2354 2897 l
S
NP 2266 2863 m 2354 2897 l
S
NP 1160 2863 m 1248 2897 l
S
NP 1374 2874 m 1248 2897 l
S
NP 3585 2890 m 3606 2898 l
S
NP 2819 2866 m 2906 2900 l
S
NP 3032 2879 m 2906 2900 l
S
NP 3585 2890 m 3459 2908 l
S
NP 3371 2874 m 3459 2908 l
S
NP 1926 2874 m 2014 2908 l
S
NP 2140 2885 m 2014 2908 l
S
NP 1587 2885 m 1461 2908 l
S
NP 1374 2874 m 1461 2908 l
S
NP 2693 2887 m 2567 2909 l
S
NP 2479 2875 m 2567 2909 l
S
NP 3032 2879 m 3120 2913 l
S
NP 3246 2893 m 3120 2913 l
S
NP 5683 2650 m 5809 2919 l
S
NP 5721 2426 m 5809 2919 l
S
NP 2140 2885 m 2228 2919 l
S
NP 2354 2897 m 2228 2919 l
S
NP 1587 2885 m 1675 2919 l
S
NP 1801 2896 m 1675 2919 l
S
NP 1248 2897 m 1122 2920 l
S
NP 1034 2886 m 1122 2920 l
S
NP 2906 2900 m 2781 2921 l
S
NP 2693 2887 m 2781 2921 l
S
NP 3246 2893 m 3334 2927 l
S
NP 3459 2908 m 3334 2927 l
S
NP 1801 2896 m 1888 2930 l
S
NP 2014 2908 m 1888 2930 l
S
NP 2354 2897 m 2441 2931 l
S
NP 2567 2909 m 2441 2931 l
S
NP 1461 2908 m 1336 2931 l
S
NP 1248 2897 m 1336 2931 l
S
NP 5683 2650 m 5595 2932 l
S
NP 5721 2426 m 5595 2932 l
S
NP 2906 2900 m 2994 2934 l
S
NP 3120 2913 m 2994 2934 l
S
NP 3618 2932 m 3547 2942 l
S
NP 3459 2908 m 3547 2942 l
S
NP 2014 2908 m 2102 2942 l
S
NP 2228 2919 m 2102 2942 l
S
NP 1461 2908 m 1549 2942 l
S
NP 1675 2919 m 1549 2942 l
S
NP 2567 2909 m 2655 2943 l
S
NP 2781 2921 m 2655 2943 l
S
NP 3334 2927 m 3208 2947 l
S
NP 3120 2913 m 3208 2947 l
S
NP 2441 2931 m 2316 2953 l
S
NP 2228 2919 m 2316 2953 l
S
NP 1675 2919 m 1763 2953 l
S
NP 1888 2930 m 1763 2953 l
S
NP 1336 2931 m 1210 2954 l
S
NP 1122 2920 m 1210 2954 l
S
NP 2994 2934 m 2869 2955 l
S
NP 2781 2921 m 2869 2955 l
S
NP 3334 2927 m 3421 2961 l
S
NP 3547 2942 m 3421 2961 l
S
NP 1888 2930 m 1976 2964 l
S
NP 2102 2942 m 1976 2964 l
S
NP 2441 2931 m 2529 2965 l
S
NP 2655 2943 m 2529 2965 l
S
NP 1336 2931 m 1423 2965 l
S
NP 1549 2942 m 1423 2965 l
S
NP 2994 2934 m 3082 2968 l
S
NP 3208 2947 m 3082 2968 l
S
NP 3547 2942 m 3633 2975 l
S
NP 2316 2953 m 2190 2976 l
S
NP 2102 2942 m 2190 2976 l
S
NP 1763 2953 m 1637 2976 l
S
NP 1549 2942 m 1637 2976 l
S
NP 2869 2955 m 2743 2977 l
S
NP 2655 2943 m 2743 2977 l
S
NP 3421 2961 m 3296 2981 l
S
NP 3208 2947 m 3296 2981 l
S
NP 2529 2965 m 2403 2987 l
S
NP 2316 2953 m 2403 2987 l
S
NP 1763 2953 m 1851 2987 l
S
NP 1976 2964 m 1851 2987 l
S
NP 1210 2954 m 1298 2988 l
S
NP 1423 2965 m 1298 2988 l
S
NP 2869 2955 m 2956 2989 l
S
NP 3082 2968 m 2956 2989 l
S
NP 3633 2976 m 3509 2995 l
S
NP 3421 2961 m 3509 2995 l
S
NP 2190 2976 m 2064 2998 l
S
NP 1976 2964 m 2064 2998 l
S
NP 2529 2965 m 2617 2999 l
S
NP 2743 2977 m 2617 2999 l
S
NP 1637 2976 m 1511 2999 l
S
NP 1423 2965 m 1511 2999 l
S
NP 3296 2981 m 3170 3002 l
S
NP 3082 2968 m 3170 3002 l
S
NP 2190 2976 m 2278 3010 l
S
NP 2403 2987 m 2278 3010 l
S
NP 1851 2987 m 1725 3010 l
S
NP 1637 2976 m 1725 3010 l
S
NP 2743 2977 m 2831 3011 l
S
NP 2956 2989 m 2831 3011 l
S
NP 3296 2981 m 3383 3015 l
S
NP 3509 2995 m 3383 3015 l
S
NP 2617 2999 m 2491 3021 l
S
NP 2403 2987 m 2491 3021 l
S
NP 1851 2987 m 1938 3021 l
S
NP 2064 2998 m 1938 3021 l
S
NP 1298 2988 m 1386 3022 l
S
NP 1511 2999 m 1386 3022 l
S
NP 2956 2989 m 3044 3023 l
S
NP 3170 3002 m 3044 3023 l
S
NP 3649 3021 m 3597 3029 l
S
NP 3509 2995 m 3597 3029 l
S
NP 2064 2998 m 2152 3032 l
S
NP 2278 3010 m 2152 3032 l
S
NP 2617 2999 m 2705 3033 l
S
NP 2831 3011 m 2705 3033 l
S
NP 1511 2999 m 1599 3033 l
S
NP 1725 3010 m 1599 3033 l
S
NP 3170 3002 m 3258 3036 l
S
NP 3383 3015 m 3258 3036 l
S
NP 2491 3021 m 2366 3044 l
S
NP 2278 3010 m 2366 3044 l
S
NP 1938 3021 m 1813 3044 l
S
NP 1725 3010 m 1813 3044 l
S
NP 2831 3011 m 2918 3045 l
S
NP 3044 3023 m 2918 3045 l
S
NP 3597 3029 m 3471 3049 l
S
NP 3383 3015 m 3471 3049 l
S
NP 3597 3029 m 3661 3053 l
S
NP 2705 3033 m 2579 3055 l
S
NP 2491 3021 m 2579 3055 l
S
NP 1938 3021 m 2026 3055 l
S
NP 2152 3032 m 2026 3055 l
S
NP 1386 3022 m 1473 3056 l
S
NP 1599 3033 m 1473 3056 l
S
NP 3258 3036 m 3132 3057 l
S
NP 3044 3023 m 3132 3057 l
S
NP 3537 2702 m 3662 3058 l
S
NP 3788 1174 m 3662 3058 l
S
NP 2366 3044 m 2240 3066 l
S
NP 2152 3032 m 2240 3066 l
S
NP 2705 3033 m 2793 3067 l
S
NP 2918 3045 m 2793 3067 l
S
NP 1599 3033 m 1687 3067 l
S
NP 1813 3044 m 1687 3067 l
S
NP 3471 3049 m 3346 3070 l
S
NP 3258 3036 m 3346 3070 l
S
NP 2366 3044 m 2453 3078 l
S
NP 2579 3055 m 2453 3078 l
S
NP 2026 3055 m 1901 3078 l
S
NP 1813 3044 m 1901 3078 l
S
NP 2918 3045 m 3006 3079 l
S
NP 3132 3057 m 3006 3079 l
S
NP 3679 3064 m 3559 3083 l
S
NP 3471 3049 m 3559 3083 l
S
NP 3876 1151 m 3750 3087 l
S
NP 3662 3058 m 3750 3087 l
S
NP 2793 3067 m 2667 3089 l
S
NP 2579 3055 m 2667 3089 l
S
NP 2240 3066 m 2114 3089 l
S
NP 2026 3055 m 2114 3089 l
S
NP 1473 3056 m 1561 3090 l
S
NP 1687 3067 m 1561 3090 l
S
NP 3132 3057 m 3220 3091 l
S
NP 3346 3070 m 3220 3091 l
S
NP 3728 3079 m 3773 3097 l
S
NP 3779 3096 m 3773 3097 l
S
NP 2240 3066 m 2328 3100 l
S
NP 2453 3078 m 2328 3100 l
S
NP 2793 3067 m 2881 3101 l
S
NP 3006 3079 m 2881 3101 l
S
NP 1901 3078 m 1775 3101 l
S
NP 1687 3067 m 1775 3101 l
S
NP 3559 3083 m 3433 3104 l
S
NP 3346 3070 m 3433 3104 l
S
NP 2453 3078 m 2541 3112 l
S
NP 2667 3089 m 2541 3112 l
S
NP 5633 2051 m 5507 3112 l
S
NP 5595 2932 m 5507 3112 l
S
NP 2114 3089 m 1988 3112 l
S
NP 1901 3078 m 1988 3112 l
S
NP 3220 3091 m 3094 3113 l
S
NP 3006 3079 m 3094 3113 l
S
NP 3964 1129 m 3838 3114 l
S
NP 3750 3087 m 3838 3114 l
S
NP 3559 3083 m 3647 3117 l
S
NP 3773 3097 m 3647 3117 l
S
NP 2881 3101 m 2755 3123 l
S
NP 2667 3089 m 2755 3123 l
S
NP 2328 3100 m 2202 3123 l
S
NP 2114 3089 m 2202 3123 l
S
NP 1561 3090 m 1649 3124 l
S
NP 1775 3101 m 1649 3124 l
S
NP 3220 3091 m 3308 3125 l
S
NP 3433 3104 m 3308 3125 l
S
NP 3773 3097 m 3861 3131 l
S
NP 3881 3128 m 3861 3131 l
S
NP 2541 3112 m 2416 3134 l
S
NP 2328 3100 m 2416 3134 l
S
NP 3094 3113 m 2968 3135 l
S
NP 2881 3101 m 2968 3135 l
S
NP 1988 3112 m 1863 3135 l
S
NP 1775 3101 m 1863 3135 l
S
NP 3433 3104 m 3521 3138 l
S
NP 3647 3117 m 3521 3138 l
S
NP 4052 1107 m 3926 3141 l
S
NP 3838 3114 m 3926 3141 l
S
NP 2755 3123 m 2629 3146 l
S
NP 2541 3112 m 2629 3146 l
S
NP 2202 3123 m 2076 3146 l
S
NP 1988 3112 m 2076 3146 l
S
NP 3308 3125 m 3182 3147 l
S
NP 3094 3113 m 3182 3147 l
S
NP 3861 3131 m 3735 3151 l
S
NP 3647 3117 m 3735 3151 l
S
NP 2968 3135 m 2843 3157 l
S
NP 2755 3123 m 2843 3157 l
S
NP 2202 3123 m 2290 3157 l
S
NP 2416 3134 m 2290 3157 l
S
NP 1649 3124 m 1737 3158 l
S
NP 1863 3135 m 1737 3158 l
S
NP 3308 3125 m 3396 3159 l
S
NP 3521 3138 m 3396 3159 l
S
NP 3985 3159 m 3948 3165 l
S
NP 3861 3131 m 3948 3165 l
S
NP 4139 1085 m 4014 3168 l
S
NP 3926 3141 m 4014 3168 l
S
NP 2629 3146 m 2503 3168 l
S
NP 2416 3134 m 2503 3168 l
S
NP 3182 3147 m 3056 3169 l
S
NP 2968 3135 m 3056 3169 l
S
NP 2076 3146 m 1951 3169 l
S
NP 1863 3135 m 1951 3169 l
S
NP 3735 3151 m 3609 3172 l
S
NP 3521 3138 m 3609 3172 l
S
NP 2629 3146 m 2717 3180 l
S
NP 2843 3157 m 2717 3180 l
S
NP 2076 3146 m 2164 3180 l
S
NP 2290 3157 m 2164 3180 l
S
NP 3396 3159 m 3270 3181 l
S
NP 3182 3147 m 3270 3181 l
S
NP 3948 3165 m 3823 3185 l
S
NP 3735 3151 m 3823 3185 l
S
NP 3056 3169 m 2931 3191 l
S
NP 2843 3157 m 2931 3191 l
S
NP 2290 3157 m 2378 3191 l
S
NP 2503 3168 m 2378 3191 l
S
NP 1737 3158 m 1825 3192 l
S
NP 1951 3169 m 1825 3192 l
S
NP 3396 3159 m 3483 3193 l
S
NP 3609 3172 m 3483 3193 l
S
NP 4227 1064 m 4102 3194 l
S
NP 4014 3168 m 4102 3194 l
S
NP 4091 3191 m 4036 3199 l
S
NP 3948 3165 m 4036 3199 l
S
NP 2717 3180 m 2591 3202 l
S
NP 2503 3168 m 2591 3202 l
S
NP 3270 3181 m 3144 3203 l
S
NP 3056 3169 m 3144 3203 l
S
NP 1951 3169 m 2038 3203 l
S
NP 2164 3180 m 2038 3203 l
S
NP 3609 3172 m 3697 3206 l
S
NP 3823 3185 m 3697 3206 l
S
NP 5645 3147 m 5771 3208 l
S
NP 5683 2650 m 5771 3208 l
S
NP 2931 3191 m 2805 3214 l
S
NP 2717 3180 m 2805 3214 l
S
NP 2378 3191 m 2252 3214 l
S
NP 2164 3180 m 2252 3214 l
S
NP 3483 3193 m 3358 3215 l
S
NP 3270 3181 m 3358 3215 l
S
NP 4102 3194 m 4189 3219 l
S
NP 4315 1045 m 4189 3219 l
S
NP 4036 3199 m 3911 3219 l
S
NP 3823 3185 m 3911 3219 l
S
NP 5507 3112 m 5419 3221 l
S
NP 5545 1765 m 5419 3221 l
S
NP 3144 3203 m 3018 3225 l
S
NP 2931 3191 m 3018 3225 l
S
NP 2591 3202 m 2466 3225 l
S
NP 2378 3191 m 2466 3225 l
S
NP 1825 3192 m 1913 3226 l
S
NP 2038 3203 m 1913 3226 l
S
NP 3697 3206 m 3571 3227 l
S
NP 3483 3193 m 3571 3227 l
S
NP 4036 3199 m 4124 3233 l
S
NP 4199 3221 m 4124 3233 l
S
NP 2805 3214 m 2679 3236 l
S
NP 2591 3202 m 2679 3236 l
S
NP 3144 3203 m 3232 3237 l
S
NP 3358 3215 m 3232 3237 l
S
NP 2252 3214 m 2126 3237 l
S
NP 2038 3203 m 2126 3237 l
S
NP 3911 3219 m 3785 3240 l
S
NP 3697 3206 m 3785 3240 l
S
NP 4403 1028 m 4277 3243 l
S
NP 4189 3219 m 4277 3243 l
S
NP 3018 3225 m 2893 3248 l
S
NP 2805 3214 m 2893 3248 l
S
NP 2466 3225 m 2340 3248 l
S
NP 2252 3214 m 2340 3248 l
S
NP 3358 3215 m 3446 3249 l
S
NP 3571 3227 m 3446 3249 l
S
NP 3911 3219 m 3998 3253 l
S
NP 4124 3233 m 3998 3253 l
S
NP 3232 3237 m 3106 3259 l
S
NP 3018 3225 m 3106 3259 l
S
NP 2466 3225 m 2553 3259 l
S
NP 2679 3236 m 2553 3259 l
S
NP 2126 3237 m 2001 3260 l
S
NP 1913 3226 m 2001 3260 l
S
NP 3571 3227 m 3659 3261 l
S
NP 3785 3240 m 3659 3261 l
S
NP 4277 3243 m 4365 3265 l
S
NP 4491 1013 m 4365 3265 l
S
NP 4312 3252 m 4212 3267 l
S
NP 4124 3233 m 4212 3267 l
S
NP 2679 3236 m 2767 3270 l
S
NP 2893 3248 m 2767 3270 l
S
NP 3232 3237 m 3320 3271 l
S
NP 3446 3249 m 3320 3271 l
S
NP 2126 3237 m 2214 3271 l
S
NP 2340 3248 m 2214 3271 l
S
NP 3998 3253 m 3873 3274 l
S
NP 3785 3240 m 3873 3274 l
S
NP 5683 2650 m 5557 3280 l
S
NP 5645 3147 m 5557 3280 l
S
NP 4414 3277 m 4426 3282 l
S
NP 4430 3281 m 4426 3282 l
S
NP 3106 3259 m 2981 3282 l
S
NP 2893 3248 m 2981 3282 l
S
NP 2340 3248 m 2428 3282 l
S
NP 2553 3259 m 2428 3282 l
S
NP 4426 3282 m 4436 3283 l
S
NP 3659 3261 m 3533 3283 l
S
NP 3446 3249 m 3533 3283 l
S
NP 4579 1003 m 4453 3287 l
S
NP 4365 3265 m 4453 3287 l
S
NP 4212 3267 m 4086 3287 l
S
NP 3998 3253 m 4086 3287 l
S
NP 5457 1546 m 5331 3287 l
S
NP 5419 3221 m 5331 3287 l
S
NP 3320 3271 m 3194 3293 l
S
NP 3106 3259 m 3194 3293 l
S
NP 2553 3259 m 2641 3293 l
S
NP 2767 3270 m 2641 3293 l
S
NP 2001 3260 m 2088 3294 l
S
NP 2214 3271 m 2088 3294 l
S
NP 3873 3274 m 3747 3295 l
S
NP 3659 3261 m 3747 3295 l
S
NP 4212 3267 m 4300 3301 l
S
NP 4426 3282 m 4300 3301 l
S
NP 2981 3282 m 2855 3304 l
S
NP 2767 3270 m 2855 3304 l
S
NP 3320 3271 m 3408 3305 l
S
NP 3533 3283 m 3408 3305 l
S
NP 2214 3271 m 2302 3305 l
S
NP 2428 3282 m 2302 3305 l
S
NP 4667 997 m 4541 3307 l
S
NP 4453 3287 m 4541 3307 l
S
NP 4086 3287 m 3961 3308 l
S
NP 3873 3274 m 3961 3308 l
S
NP 4300 3301 m 4388 3312 l
S
NP 4487 3294 m 4388 3312 l
S
NP 3194 3293 m 3068 3316 l
S
NP 2981 3282 m 3068 3316 l
S
NP 2641 3293 m 2516 3316 l
S
NP 2428 3282 m 2516 3316 l
S
NP 3533 3283 m 3621 3317 l
S
NP 3747 3295 m 3621 3317 l
S
NP 4300 3301 m 4174 3321 l
S
NP 4086 3287 m 4174 3321 l
S
NP 4541 3307 m 4629 3324 l
S
NP 4754 997 m 4629 3324 l
S
NP 3194 3293 m 3282 3327 l
S
NP 3408 3305 m 3282 3327 l
S
NP 2641 3293 m 2729 3327 l
S
NP 2855 3304 m 2729 3327 l
S
NP 5369 1381 m 5244 3328 l
S
NP 5331 3287 m 5244 3328 l
S
NP 2088 3294 m 2176 3328 l
S
NP 2302 3305 m 2176 3328 l
S
NP 3747 3295 m 3835 3329 l
S
NP 3961 3308 m 3835 3329 l
S
NP 5419 3221 m 5294 3331 l
S
NP 5257 3322 m 5294 3331 l
S
NP 4388 3312 m 4262 3336 l
S
NP 4174 3321 m 4262 3336 l
S
NP 3068 3316 m 2943 3338 l
S
NP 2855 3304 m 2943 3338 l
S
NP 3408 3305 m 3496 3339 l
S
NP 3621 3317 m 3496 3339 l
S
NP 2516 3316 m 2390 3339 l
S
NP 2302 3305 m 2390 3339 l
S
NP 4842 1005 m 4717 3340 l
S
NP 4629 3324 m 4717 3340 l
S
NP 4174 3321 m 4048 3342 l
S
NP 3961 3308 m 4048 3342 l
S
NP 5595 2932 m 5469 3343 l
S
NP 5557 3280 m 5469 3343 l
5381 3345 l
S
NP 5507 3112 m 5381 3345 l
S
NP 5294 3331 m 5381 3345 l
S
NP 3068 3316 m 3156 3350 l
S
NP 3282 3327 m 3156 3350 l
S
NP 2729 3327 m 2603 3350 l
S
NP 2516 3316 m 2603 3350 l
S
NP 3835 3329 m 3709 3351 l
S
NP 3621 3317 m 3709 3351 l
S
NP 5281 1257 m 5156 3351 l
S
NP 5244 3328 m 5156 3351 l
S
NP 4930 1023 m 4804 3352 l
S
NP 4717 3340 m 4804 3352 l
S
NP 4048 3342 m 4136 3359 l
S
NP 4262 3336 m 4136 3359 l
S
NP 4804 3352 m 4892 3361 l
S
NP 5018 1053 m 4892 3361 l
S
NP 3282 3327 m 3370 3361 l
S
NP 3496 3339 m 3370 3361 l
S
NP 2729 3327 m 2817 3361 l
S
NP 2943 3338 m 2817 3361 l
S
NP 5194 1165 m 5068 3362 l
S
NP 5156 3351 m 5068 3362 l
S
NP 2390 3339 m 2264 3362 l
S
NP 2176 3328 m 2264 3362 l
S
NP 3835 3329 m 3923 3363 l
S
NP 4048 3342 m 3923 3363 l
S
NP 4892 3361 m 4980 3365 l
S
NP 5106 1099 m 4980 3365 l
S
NP 5068 3362 m 4980 3365 l
S
NP 2943 3338 m 3030 3372 l
S
NP 3156 3350 m 3030 3372 l
S
NP 3496 3339 m 3583 3373 l
S
NP 3709 3351 m 3583 3373 l
S
NP 2390 3339 m 2478 3373 l
S
NP 2603 3350 m 2478 3373 l
S
NP 4136 3359 m 4011 3382 l
S
NP 3923 3363 m 4011 3382 l
S
NP 3156 3350 m 3244 3384 l
S
NP 3370 3361 m 3244 3384 l
S
NP 2817 3361 m 2691 3384 l
S
NP 2603 3350 m 2691 3384 l
S
NP 3709 3351 m 3797 3385 l
S
NP 3923 3363 m 3797 3385 l
S
NP 3370 3361 m 3458 3395 l
S
NP 3583 3373 m 3458 3395 l
S
NP 3030 3372 m 2905 3395 l
S
NP 2817 3361 m 2905 3395 l
S
NP 2264 3362 m 2352 3396 l
S
NP 2478 3373 m 2352 3396 l
S
NP 3797 3385 m 3885 3406 l
S
NP 4011 3382 m 3885 3406 l
S
NP 3030 3372 m 3118 3406 l
S
NP 3244 3384 m 3118 3406 l
S
NP 3583 3373 m 3671 3407 l
S
NP 3797 3385 m 3671 3407 l
S
NP 2478 3373 m 2565 3407 l
S
NP 2691 3384 m 2565 3407 l
S
NP 3244 3384 m 3332 3418 l
S
NP 3458 3395 m 3332 3418 l
S
NP 2691 3384 m 2779 3418 l
S
NP 2905 3395 m 2779 3418 l
S
NP 3671 3407 m 3759 3429 l
S
NP 3885 3406 m 3759 3429 l
S
NP 3671 3407 m 3545 3429 l
S
NP 3458 3395 m 3545 3429 l
S
NP 3118 3406 m 2993 3429 l
S
NP 2905 3395 m 2993 3429 l
S
NP 2352 3396 m 2440 3430 l
S
NP 2565 3407 m 2440 3430 l
S
NP 3332 3418 m 3206 3441 l
S
NP 3118 3406 m 3206 3441 l
S
NP 2779 3418 m 2653 3441 l
S
NP 2565 3407 m 2653 3441 l
S
NP 3332 3418 m 3420 3452 l
S
NP 3545 3429 m 3420 3452 l
S
NP 2993 3429 m 2867 3452 l
S
NP 2779 3418 m 2867 3452 l
S
NP 3545 3429 m 3633 3453 l
S
NP 3759 3429 m 3633 3453 l
S
NP 3206 3441 m 3080 3463 l
S
NP 2993 3429 m 3080 3463 l
S
NP 2440 3430 m 2528 3464 l
S
NP 2653 3441 m 2528 3464 l
S
NP 3420 3452 m 3294 3475 l
S
NP 3206 3441 m 3294 3475 l
S
NP 2653 3441 m 2741 3475 l
S
NP 2867 3452 m 2741 3475 l
S
NP 3420 3452 m 3508 3476 l
S
NP 3633 3453 m 3508 3476 l
S
NP 3080 3463 m 2955 3486 l
S
NP 2867 3452 m 2955 3486 l
S
NP 3080 3463 m 3168 3497 l
S
NP 3294 3475 m 3168 3497 l
S
NP 2528 3464 m 2615 3499 l
S
NP 2741 3475 m 2615 3499 l
S
NP 3508 3476 m 3382 3500 l
S
NP 3294 3475 m 3382 3500 l
S
NP 2741 3475 m 2829 3509 l
S
NP 2955 3486 m 2829 3509 l
S
NP 2955 3486 m 3043 3520 l
S
NP 3168 3497 m 3043 3520 l
S
NP 3382 3500 m 3256 3523 l
S
NP 3168 3497 m 3256 3523 l
S
NP 2829 3509 m 2703 3533 l
S
NP 2615 3499 m 2703 3533 l
S
NP 3043 3520 m 2917 3543 l
S
NP 2829 3509 m 2917 3543 l
S
NP 3256 3523 m 3130 3547 l
S
NP 3043 3520 m 3130 3547 l
S
NP 5809 2919 m 5896 3566 l
S
NP 5771 3208 m 5896 3566 l
S
NP 2703 3533 m 2791 3567 l
S
NP 2917 3543 m 2791 3567 l
S
NP 2917 3543 m 3005 3571 l
S
NP 3130 3547 m 3005 3571 l
2879 3594 l
S
NP 2791 3567 m 2879 3594 l
S
medium setlinewidth
NP 3805 499 m 666 1093 l
S
thin setlinewidth
NP 3745 451 m 3745 511 l
S
NP 3624 504 m 3624 534 l
S
NP 3504 526 m 3504 557 l
S
NP 3383 549 m 3383 579 l
S
NP 3262 572 m 3262 602 l
S
NP 3142 565 m 3142 625 l
S
NP 3021 618 m 3021 648 l
S
NP 2900 640 m 2900 671 l
S
NP 2779 663 m 2779 693 l
S
NP 2659 686 m 2659 716 l
S
NP 2538 679 m 2538 739 l
S
NP 2417 732 m 2417 762 l
S
NP 2297 755 m 2297 785 l
S
NP 2176 777 m 2176 808 l
S
NP 2055 800 m 2055 830 l
S
NP 1935 793 m 1935 853 l
S
NP 1814 846 m 1814 876 l
S
NP 1693 869 m 1693 899 l
S
NP 1573 891 m 1573 922 l
S
NP 1452 914 m 1452 944 l
S
NP 1331 907 m 1331 967 l
S
NP 1210 960 m 1210 990 l
S
NP 1090 983 m 1090 1013 l
S
NP 969 1006 m 969 1036 l
S
NP 848 1028 m 848 1059 l
S
NP 728 1021 m 728 1081 l
S
medium setlinewidth
NP 5999 1349 m 3805 499 l
S
thin setlinewidth
NP 5957 1272 m 5957 1333 l
S
NP 5872 1270 m 5872 1300 l
S
NP 5788 1237 m 5788 1267 l
S
NP 5704 1204 m 5704 1235 l
S
NP 5619 1172 m 5619 1202 l
S
NP 5535 1109 m 5535 1169 l
S
NP 5451 1106 m 5451 1137 l
S
NP 5366 1074 m 5366 1104 l
S
NP 5282 1041 m 5282 1071 l
S
NP 5198 1008 m 5198 1039 l
S
NP 5113 946 m 5113 1006 l
S
NP 5029 943 m 5029 973 l
S
NP 4945 911 m 4945 941 l
S
NP 4860 878 m 4860 908 l
S
NP 4776 845 m 4776 875 l
S
NP 4692 782 m 4692 843 l
S
NP 4607 780 m 4607 810 l
S
NP 4523 747 m 4523 777 l
S
NP 4439 715 m 4439 745 l
S
NP 4354 682 m 4354 712 l
S
NP 4270 619 m 4270 679 l
S
NP 4186 617 m 4186 647 l
S
NP 4101 584 m 4101 614 l
S
NP 4017 551 m 4017 581 l
S
NP 3933 519 m 3933 549 l
S
NP 3848 456 m 3848 516 l
S
medium setlinewidth
NP 666 1093 m 666 3650 l
S
thin setlinewidth
NP 626 1142 m 666 1142 l
S
NP 626 1210 m 666 1210 l
S
NP 626 1278 m 666 1278 l
S
NP 626 1345 m 666 1345 l
S
NP 586 1413 m 666 1413 l
S
NP 626 1481 m 666 1481 l
S
NP 626 1549 m 666 1549 l
S
NP 626 1617 m 666 1617 l
S
NP 626 1685 m 666 1685 l
S
NP 586 1753 m 666 1753 l
S
NP 626 1821 m 666 1821 l
S
NP 626 1889 m 666 1889 l
S
NP 626 1957 m 666 1957 l
S
NP 626 2025 m 666 2025 l
S
NP 586 2093 m 666 2093 l
S
NP 626 2160 m 666 2160 l
S
NP 626 2228 m 666 2228 l
S
NP 626 2296 m 666 2296 l
S
NP 626 2364 m 666 2364 l
S
NP 586 2432 m 666 2432 l
S
NP 626 2500 m 666 2500 l
S
NP 626 2568 m 666 2568 l
S
NP 626 2636 m 666 2636 l
S
NP 626 2704 m 666 2704 l
S
NP 586 2772 m 666 2772 l
S
NP 626 2840 m 666 2840 l
S
NP 626 2908 m 666 2908 l
S
NP 626 2976 m 666 2976 l
S
NP 626 3043 m 666 3043 l
S
NP 586 3111 m 666 3111 l
S
NP 626 3179 m 666 3179 l
S
NP 626 3247 m 666 3247 l
S
NP 626 3315 m 666 3315 l
S
NP 626 3383 m 666 3383 l
S
NP 586 3451 m 666 3451 l
S
NP 626 3519 m 666 3519 l
S
NP 626 3587 m 666 3587 l
S
medium setlinewidth
(0) dup 0 stringbbox 425 exch sub exch 2 idiv 3745 exch sub exch m show
(2) dup 0 stringbbox 539 exch sub exch 2 idiv 3142 exch sub exch m show
(4) dup 0 stringbbox 653 exch sub exch 2 idiv 2538 exch sub exch m show
(6) dup 0 stringbbox 767 exch sub exch 2 idiv 1935 exch sub exch m show
(8) dup 0 stringbbox 881 exch sub exch 2 idiv 1331 exch sub exch m show
(10) dup 0 stringbbox 995 exch sub exch 2 idiv 728 exch sub exch m show
(x) dup 0 stringbbox 575 exch sub exch 2 idiv 2236 exch sub exch m show
(0) dup 0 stringbbox 1246 exch sub exch 2 idiv 5957 exch sub exch m show
(2) dup 0 stringbbox 1083 exch sub exch 2 idiv 5535 exch sub exch m show
(4) dup 0 stringbbox 920 exch sub exch 2 idiv 5113 exch sub exch m show
(6) dup 0 stringbbox 757 exch sub exch 2 idiv 4692 exch sub exch m show
(8) dup 0 stringbbox 593 exch sub exch 2 idiv 4270 exch sub exch m show
(C) dup 0 stringbbox 703 exch sub exch 2 idiv 5024 exch sub exch m show
(\26120) dup 0 stringbbox 2 idiv 1413 exch sub exch 551 exch sub exch m show
(\26115) dup 0 stringbbox 2 idiv 1753 exch sub exch 551 exch sub exch m show
(\26110) dup 0 stringbbox 2 idiv 2093 exch sub exch 551 exch sub exch m show
(\2615) dup 0 stringbbox 2 idiv 2432 exch sub exch 551 exch sub exch m show
(0) dup 0 stringbbox 2 idiv 2772 exch sub exch 551 exch sub exch m show
(5) dup 0 stringbbox 2 idiv 3111 exch sub exch 551 exch sub exch m show
(10) dup 0 stringbbox 2 idiv 3451 exch sub exch 551 exch sub exch m show
boundarythick setlinewidth
% The following draws a box around the plot,
% if the variable drawborder is true
drawborder { 
/bd boundarythick 2 idiv def
[] 0 setdash 
NP bd bd m bd 5000 bd sub l 
6666 bd sub 5000 bd sub l 
6666 bd sub bd l 
bd bd l S
} if % end of if to draw the border

showpage
grestore
end
%%EOF

---------------0609080526611--
