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"  edge  # $ %  edge #   < & '  edge  ( ) *  edge ( + , -  edge +  . /  edge 0  1 2  edge  3 4 5  edge 3 0 6 7  edge 8 8 9 :  edge ; ; < =  edge > > ? @  edge A A B C  edge   D E  edge   F G  edge H H I J  edge K K L M  edge   N O  edge  # P Q  edge R R S T  edge U U V W  edge X X Y Z  edge [ \ ] ^  edge _ [ ` a  edge b _ c d  edge b \ e f  edge \ g h i  edge j b k l  edge j g m n  edge g o p q  edge r j s t  edge r o u v  edge o w x y  edge z r { |  edge z w } ~  edge w     edge  z    edge      edge  [    edge _     edge      edge      edge      edge      edge      edge      edge K Z    edge W N    edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge      edge e     edge      edge      edge  t    edge      edge      edge      edge      edge      edge      edge  A    edge      edge      edge 4     edge D     edge      edge  %    edge      edge      edge      edge      edge H     edge  S    edge      edge      edge      edge      edge      edge      edge    !  edge "  # $  edge  " % &  edge '  ( )  edge * ' + ,  edge  * - .  edge / 0 1 2  edge 3 / 4 5  edge * 3 6 7  edge 0 ' 8 9  edge 0  : ;  edge /  < =  edge " 3 > ?  edge @ @ A B  edge C C D E  edge F F G H  edge I I J K  edge L L M N  edge O O P Q  edge   R S  edge ( 0 T U  edge + 3 V W  face  X  Y  face  Z  [  face  \  ]  face  ^  _  face  `  a  face  b  c  face  d  e  face  f  e  face  g  h  face  i  h  face  j  k  face  l  m  face  n  k  face  o  m  face  p  q  face  r  s  face ! t  u  face " v  w  face # x  y  face $ z  {  face % |  }  face & ~    face '     face (     face )     face *     face +     face ,     face -     face .     face /     face 0     face 1     face 2     face 3     face 4     face 5     face 6     face 7     face 8     face 9     face :     face ;     face <     face =     face >     face ?     face @     face A     face B     face C     face D     face E     face F     face G     face H     face I     face J     face K     face L     face M     face N     face O     face P     face Q     face R     face S     face T     face U     face V     face W     face X     face Y     face Z     face [     face \     face ]     face ^     face _     face `     face a     face b     face c     face d     face e     face f     face g     face h     face i     face j     face k     face l     face m     face n     face o     face p     face q     face r     face s     face t     face u     face v     face w     face x !  "  face y #  $  face z %  &  face { '  (  face | )  *  face } +  ,  face ~ -  .  face  /  0  face  1  2  face  3  4  face  5  6  face  7  8  face 9  :  vertex  ; vertex  < coedge =  >  X ellipse curve )\(?Q?=Uؿ~|U?4*\(?@?4?  vertex  ? coedge  @ =  ` straight curve ??Ͽ?  vertex A coedge B = C  X straight curve ??п4~|U  vertex s D coedge E  B t straight curve ?w܎6?Gz  coedge  B F X straight curve !QР1?zG?K{G3ݿ4~|U  vertex G vertex  H coedge I  J Z ellipse curve (\(Q?@U?~|U4?(\(?@?4?  vertex K coedge  L I  straight curve  ףp= ???  vertex  M coedge N I O Z straight curve ??4?~|U?  vertex  P coedge Q  N  b straight curve w܎6?Gz?  coedge  N R  Z straight curve eGczG?jR?4?~|U?  vertex e S vertex  T coedge U  V  \ straight curve ~cMǿzG?l>~4~|U?  vertex  W coedge  X U  t straight curve w܎6?Gz?  vertex  Y coedge Z U [  \ straight curve ?Gz4~|U?  vertex \ coedge L  Z   straight curve  ףp= ?п  coedge  Z ]  \ ellipse curve (\(Q?@Uؿ~|U4(\(?@ֿ4?  vertex  ^ vertex  _ coedge `  a  ^ straight curve ` ?zG?Vd{?4?~|U  vertex ! b coedge  c `  b straight curve ?w܎6?Gz??  vertex  d coedge e ` f  ^ straight curve ??Gz?4~|U?  vertex  g coedge @  e  ` straight curve ???  coedge  e h  ^ ellipse curve )\(?Q?8U?~|U?4?*\(?@ֿ4?  coedge   i  ` straight curve ?S+7,B??  coedge f C @  9 straight curve ??  vertex j coedge   k  b straight curve ,\(zG?Gz?  vertex  l coedge O  Q  m straight curve ߿?Gz??  vertex  n coedge o Q p  b straight curve  ףp= w܎6?Gz?? , @ @ vertex  q coedge  ) o  r straight curve ?Gz?  vertex s coedge c o t b straight curve  ףp= ?w܎6?Gz? @ ,? coedge . f c ! 9 straight curve ??Gz??  vertex u coedge   v " b straight curve ,\(zG?Gz?  vertex w coedge   x # b ellipse curve )\(?Q?Gz?)\(??  vertex y coedge   z $ b straight curve sp}?W?Gz?733333?  vertex { coedge   | % b ellipse curve RQ?(\@Gz?)\(??  vertex } coedge   ~ & b straight curve n=KW?qxS@Gz??133333  vertex  coedge    ' b ellipse curve )\(?Q?Gz?)\(??  vertex (  coedge    ( b straight curve Q?Q?Gz?  vertex *  coedge    ) b straight curve ?@Gz??  vertex +  coedge    * b straight curve ? A?Gz??  vertex +  coedge    + b straight curve ? @Gz?  vertex  coedge    , b straight curve  \(?AR9w@Gz??  vertex  coedge    - b ellipse curve  ףp= @Gz?)\(??  vertex .  coedge    . b straight curve ,\(Կ ףp= @Gz??  vertex /  coedge    / b straight curve ? @Gz?  vertex 0  coedge    0 b straight curve @Gz??  vertex 1  coedge    1 b straight curve (\@Gz?? j_@/ D+@ vertex 2  coedge    2 b straight curve @Gz??  vertex 3  coedge    3 b straight curve (\?Gz? D+ l_@/? vertex 5  coedge    4 b stra  <ight curve ?Gz?  vertex 6  coedge    5 b straight curve ?@Gz??  vertex  coedge    6 b straight curve Q8{l@Gz?  coedge    7 b ellipse curve (\(Q?Gz?)\(??  vertex p  vertex 8  coedge    8 v straight curve ? #b7t4?~|U?  vertex o  coedge    9 t straight curve ? @Gz?  vertex :  coedge !   : d straight curve  \(?uH4h @F{G3ݿ4~|U  vertex  coedge    ; d ellipse curve  ףp= @?Uؿ~|U?4$\(?z@?4?  coedge    <  straight curve ?@Ͽ  vertex >  vertex ]  coedge )   = f  vertex ?  coedge  '  > f straight curve (\(ԿtB$ @jp4?~|U?  vertex l  coedge    ? t straight curve ? @Gz?  vertex @  coedge    @ f straight curve @п4~|U  coedge  ~  A p straight curve ?@Ͽ  vertex ]  vertex E  coedge  <  B g ellipse curve  ףp= @8U?~|U?4?$\(?{@ֿ4?  vertex \  coedge ~   C p straight curve ?@??  coedge    D g straight curve  @Gz?4?~|U  coedge 5   E g straight curve (\(ԿgY׾ @ 2?4~|U?  vertex t  coedge    F v straight curve ?2m@6p4~|U?  vertex  coedge    G  straight curve ?@??  vertex I  coedge F   H i  coedge  E  I i straight curve  \(?v@Ld{?4?~|U  vertex M  coedge  Q  J j straight curve Q9.|?PO@(D4~|U  vertex  coedge    K j straight curve ??4?~|U?  vertex  coedge    L  straight curve ??  coedge I   M j ellipse curve (\(Q?@U?~|U翟4?(\(?@?4?  vertex O  vertex R  coedge X   N l straight curve Q󿎷˗s@י4?~|U  vertex  coedge  U  O l ellipse curve (\(Q??Uؿ~|U翟4(\(?~@ֿ4?  vertex  coedge    P  straight curve ?Ͽ?  vertex h  coedge    Q l straight curve @Gz4~|U?  coedge    R t straight curve ?@Gz  vertex V  coedge    S v straight curve ?A4~|U  vertex T  coedge i   T n straight curve  Q?R=K'T??4?~|U?  vertex ^  coedge  f  U n ellipse curve )\(?Q?@U?~|U翟4?*\(?@?4?  coedge    V r straight curve ???  vertex _  vertex [  coedge    W v straight curve ? ㉰@< 14?~|U  vertex ^  coedge    X r straight curve ??Ͽ?  vertex Z  coedge x   Y o ellipse curve )\(?Q??Uؿ~|U翟4*\(?@ֿ4?  vertex [  coedge  u  Z o straight curve  Q??*"m#@iPN94~|U?  coedge    [ t straight curve ?@Gz  coedge    \  straight curve @  coedge 1 8  ] p straight curve nˣҿ@  coedge r k  ^ r straight curve m??  coedge k r  _ r straight curve ???  vertex `  coedge C 4 E ` 9 straight curve ??Gz  vertex a  coedge  E  a t straight curve  ףp= ?w܎6?Gz? , @ @ vertex b  coedge 1 !  b r straight curve ?Gz?  vertex c  coedge X   c t straight curve  ףp= w܎6?Gz @ ,? coedge & [ X d m straight curve ?Gz  vertex  coedge    e t straight curve ,\(zG?Gz?  vertex  coedge    f t ellipse curve (\(Q?Gz?)\(??  coedge `   g t straight curve QQ?Gz  vertex h  coedge  `  h t straight curve *@Gz  vertex i  coedge    i t straight curve (\?Gz? l_@/ D+@ vertex j  coedge    j t straight curve @Gz  vertex k  coedge    k t straight curve (\@Gz D+ j_@/? coedge ,   l t straight curve @Gz?  vertex  coedge  ,  m t straight curve (\(ԿhIX:D@Gz?  vertex  coedge    n t ellipse curve  ףp= @Gz?)\(??  coedge    o t straight curve %\(? ףp= @Gz?  coedge z   p t straight curve ? A?Gz  vertex  coedge  z  q t straight curve  Q?hIX:D@Gz  vertex  coedge    r t ellipse curve )\(?Q?Gz?)\(??  coedge    s t straight curve ,\(zG?Gz?  coedge # B  t  straight curve ?@  vertex u  coedge    u  ellipse curve ?@w/??  vertex v  coedge    v  ellipse curve  ףp= @Gz޿?Mb??  vertex w  coedge    w  ellipse curve ףp= @Gz޿Mb??  vertex x  coedge    x  ellipse curve  ףp= @Gz??Mb??  vertex y  coedge    y  ellipse curve ףp= @Gz?Mb??  vertex z  coedge    z  ellipse curve  ףp= ?@Gz޿Mb??  vertex {  coedge    {  ellipse curve  ףp= ?@Gz޿?Mb??  vertex |  coedge    |  ellipse curve  ףp= ?@Gz?Mb??  vertex }  coedge    } ! ellipse curve  ףp= ?@Gz??Mb??  vertex ~ " coedge   # ~  ellipse curve {Ga☼Q?Gz޿?Mb??  vertex  $ coedge   %  & ellipse curve {Ga☼Gz?Gz޿Mb??  vertex ' coedge   ( ) ellipse curve gfff<Q?Gz??Mb??  vertex * coedge   + , ellipse curve gfff coedge ?  @  straight curve @*\(? j_@/ D+@ coedge A  B  ellipse curve (\@*\(bC鸥?C鸥?  vertex C coedge  A D  ellipse curve (\@*\(?bC鸥?C鸥??  vertex E coedge  ? F  straight curve @*\(? D+ j_@/? coedge F  G = ellipse curve (\@*\(??bC鸥?C鸥??  vertex H coedge  I J = ellipse curve (\?*\(??C鸥C鸥??  vertex K coedge D L M  straight curve ?*\(?? l_@/ D+@ coedge   N  ellipse curve (\?*\(?C鸥C鸥??  vertex O coedge I  P = ellipse curve (\?*\(?C鸥C鸥?  vertex Q coedge   R  ellipse curve (\?*\(C鸥C鸥?  coedge L D S  straight curve ?*\( D+ l_@/? vertex  T coedge R  U r ellipse curve  ףp= <*\(??C鸥C鸥??  vertex V coedge  W X m ellipse curve  ףp= ?*\(?C鸥C鸥??  coedge P Y Z 3 straight curve w܎6?*\(? @ ,? vertex [ coedge  R \ r ellipse curve  ףp= <*\(?C鸥C鸥?  vertex ] coed  <ge Y P ^ 3 straight curve w܎6?*\(? , @ @ coedge W  _ m ellipse curve  ףp= ?*\(C鸥C鸥?  vertex  ` coedge  a b r ellipse curve  ףp= ?<*\(??C鸥?C鸥??  vertex  c coedge T d e 7 straight curve ?w܎6?*\(?? , @ @ coedge V  f 9 ellipse curve  ףp= ??*\(?C鸥?C鸥??  vertex g coedge a  h r ellipse curve  ףp= ?<*\(?C鸥?C鸥?  vertex i coedge  V j 9 ellipse curve  ףp= ??*\(C鸥?C鸥?  coedge d T k 7 straight curve ?w܎6?*\( @ ,? vertex l coedge 9 9 m n ellipse curve ?Cl?(\??  vertex o coedge < < p q ellipse curve @Cl?(\??  vertex r coedge ? ? s t ellipse curve @Cl??(\??  vertex u coedge B B v w ellipse curve ?Cl??(\??  coedge   I  straight curve ?  coedge   ? = straight curve @  vertex x coedge I I y  ellipse curve ?Cl(\??  vertex z coedge L L { | ellipse curve ?Cl?(\??  coedge [ O L m straight curve ?  coedge $  W 3 straight curve ?  vertex } coedge S S ~  ellipse curve TQ?(\@??T33333ÿ?  vertex  coedge V V   ellipse curve TQ?(\@Уp= ?أp= ÿ?  vertex  coedge Y Y   ellipse curve TQ?(\@?أp= ÿ?  vertex  vertex  coedge `    straight curve pbp?5$@ \(?1࿏LXz  vertex  coedge  ]   straight curve pbp?5$@?  vertex  coedge  k   straight curve ?<7@?1?LXz?  coedge  h   straight curve  D?(\@?  vertex  coedge e    straight curve  D?(\@0\(??LXz  vertex  coedge c s   straight curve ??pl@?߿LXz?  coedge  p   straight curve `bp?tV@?  vertex  coedge m    straight curve `bp?tV@ \(??  vertex  coedge k {   straight curve "}M?tV@?  coedge  x   straight curve Y3?tV@?  vertex  coedge u    straight curve Y3?tV@@\(?1?LXz?  vertex  coedge s    straight curve dpy?-ZZH@?1࿏LXz  coedge     straight curve ce?(\@?  vertex  coedge }    straight curve ce?(\@@\(?߿LXz?  vertex  coedge {    straight curve _$d?K@??LXz  coedge     straight curve Y3?3$@?  coedge     straight curve Y3?3$@0\(?  coedge  c   straight curve V?3$@??  vertex  vertex  coedge     ellipse curve )\(?Q??)\(??  vertex  coedge     straight curve v?a"@??133333  vertex  coedge     ellipse curve RQ?(\@?)\(??  coedge     straight curve  r?l@?733333?  vertex  coedge     ellipse curve )\(?Q??(\??  coedge     straight curve S+7,B?  coedge [ O   straight curve ?  coedge O [   straight curve m??  coedge   L  straight curve ?  vertex  coedge     ellipse curve ?Cl?(\??  vertex  coedge     ellipse curve ?Cl(\??  vertex  vertex  coedge     intcurve curve  exactcur nurbs%A>"?(\@NO??\^ d@5Y?  ?@O ?? null_surface null_surface nullbs nullbs  ?   vertex  coedge     ellipse curve @?<Hzo)\(??  vertex  coedge     intcurve curve  exactcur nurbs%A>"?@O ??\^ d@5Y?  ?(\@NO?? null_surface null_surface nullbs nullbs  ?   coedge     ellipse curve (\@q??  vertex  coedge     straight curve @?  vertex  coedge     straight curve ꢋ.(@??  coedge     straight curve @??  vertex  coedge     straight curve @NO?  vertex  coedge     straight curve @NO??<  coedge     ellipse curve @?<q<п?  vertex  coedge     straight curve @?  vertex  coedge     straight curve @?<  coedge     straight curve @??  coedge     straight curve @??<  coedge     straight curve @??<  coedge   A  straight curve @  vertex  coedge     ellipse curve @Cl?(\??  vertex  coedge     ellipse curve @Cl(\??  coedge     straight curve Q?Q??  coedge v a   straight curve \(?zG??  coedge F    straight curve \(?zG??  coedge     straight curve Q?Q??  vertex  coedge     ellipse curve )\(?Q??(\??  vertex  coedge     ellipse curve )\(?Q??)\(??  coedge     straight curve v?b"@?  coedge x    straight curve &1?S??  coedge z    straight curve  r?l@?  coedge |    straight curve i|?5?a"@?  coedge B #   straight curve fˣ?@?  vertex  coedge     ellipse curve  ףp= @?)\(??  vertex  coedge     ellipse curve  ףp= @?)\(??  coedge     straight curve ,\(Կ ףp= @?  coedge     straight curve %\(? ףp= @?  coedge     straight curve %\(? ףp= @?  coedge     straight curve ,\(Կ ףp= @?  vertex  coedge     ellipse curve  ףp= @?(\??  vertex  coedge     ellipse curve  ףp= @?(\??  coedge R k   straight curve ,\(zG?  coedge  V   straight curve ,\(zG?  coedge     straight curve QQ??  coedge     straight curve QQ??  vertex  coedge     ellipse curve (\(Q??)\(??  vertex  coedge     ellipse curve (\(Q??)\(??  vertex  coedge     ellipse curve (\(Q??(\??  vertex  coedge     ellipse curve (\(Q??(\??  vertex  vertex  coedge < :   straight curve ?NO?  vertex  coedge     straight curve ?п??  vertex  coedge     straight curve ???  vertex   coedge - >  ' straight curve ??  coedge    ) intcurve curve  exactcur nurbs%A>"?? ףp= NO???&ry15Y?  ??O ?? null_surface null_surface nullbs nullbs  ?   vertex  coedge +    straight curve ?п??  <  vertex  coedge  (   straight curve ??  coedge 6 #  ' straight curve _tE]?  vertex   vertex   coedge : <    straight curve NO??  vertex   coedge     ) intcurve curve  exactcur nurbs%A>"?O ??&ry15Y?  ? ףp= NO?? null_surface null_surface nullbs nullbs  ?   coedge > -   ' straight curve ??  coedge     ! straight curve п?  coedge  1    ellipse curve п???  coedge 1     ellipse curve  ףp= п?  coedge # 6   ' ellipse curve ?)\(̿?  vertex   coedge A A    ellipse curve ??Cl(\??  vertex   coedge D D    ellipse curve ?cone surface TQ?(\@Q?Qÿ? $:fu=f  loop 0  ?cone surface TQ?(\@$ _cone surface )\(?Q??)\(?? ?  loop z `plane surface &1?S?733333㿘?  loop | acone surface RQ?(\@?)\(?? ?  loop ~ bplane surface i|?5?a"@133333??  loop # cplane surface ?@??  loop   dcone surface  ףp= @?)\(?? ?  loop 6  eplane surface -R? ףp= @??  loop 7  fplane surface -R? ףp= @???  loop 8  gcone surface  ףp= @?(\?? ?  loop  hplane surface 2\(Կ5up @?  loop  iplane surface %\(? ףp= @?  loop  jplane surface %\(? ףp= @?  loop  kplane surface 2\(Կ5up @?  loop 9  lcone surface ?Cl?(\?? ?  loop k mplane surface \(?zG?     <  loop  nplane surface \(?zG?  loop  oplane surface QQ??  loop  pplane surface QQ??  loop   qcone surface )\(Q??)\(?? ?  loop :  rplane surface =^>Q???  loop ;  splane surface =^>Q????  loop <  tcone surface (\(Q??(\?? ?  loop  uplane surface ???  loop ( vplane surface ?  loop  wplane surface ??  loop  xplane surface vE]t!<п???  loop   ycone surface ?? ?  loop # zplane surface B]tE?.被Y??  loop % {cone surface Q?Gzο? ;f?;f?  loop =  |cone surface ?Cl?(\?? ?  loop > { }cone surface Cl??(\?? ?  loop ? y ~cone surface Cl?(\?? ?  loop @ ( cone surface ?Cl??(\?? ?  loop  plane surface ??  loop r  plane surface <  loop , plane surface ??  loop  . plane surface ????  point ?S+7,B?п point \(?zG?UUؿ coedge     X  coedge  i     point ??п coedge     `  point ??Gz coedge    X  coedge     9  point ?zG?Gz coedge    ` t  coedge      point T+7,B?? point (\(zG?@U? coedge    Z  coedge    A  point ?? coedge   N   point ?Gz? coedge     Z  coedge N   m  point zG?Gz? coedge     b  coedge k      point zG?Gz point (\(zG?@Uؿ coedge     \  coedge       point ?Gz coedge    d t  point ?п coedge     \  coedge  N   m  point T+7,B?п coedge     A  point ?zG?Gz? point \(?zG?PU? coedge     ^  coedge  v     point ??Gz? coedge    ! b  point ??? coedge     ^  coedge     9  point ?S+7,B?? coedge i      coedge > h     point ,\(zG?Gz? coedge  R     point  ףp= ?Gz? loop  = point  ףp= Gz? coedge     b  coedge X U     point  ףp= ?Gz? loop    point  ףp= ??Gz? coedge b f    point \(?zG?Gz? coedge a   "   point &1?S?Gz? coedge    #   point  r?l@Gz? coedge    $   point i|?5?a"@Gz? coedge    %   point v?a"@Gz? coedge    &   point Q?Q?Gz? coedge    '   point  Q?@Gz? coedge    (   point ?@Gz? coedge f   ) n  point ? @Gz? coedge c ?  * v  point  \(? @Gz? coedge  F  + i  point %\(? ףp= @Gz? coedge    ,   point ,\(Կ ףp= @Gz? coedge    -   point (\(Կ @Gz? coedge    .   point  @Gz? coedge < :  / g  point (\@Gz? coedge    0   point (\@Gz? coedge D G  1   point (\?Gz? coedge    2 =  point (\?Gz? coedge J N  3   point @Gz? coedge    4   point Q@Gz? coedge L I  5 j  point QQ?Gz? coedge    6   coedge    7 A  point ? @Gz point ?@п coedge ?   t v  coedge  o  p v  coedge    8 d  point  \(? @Gz coedge    9 d  point  \(? ףp= @?Uؿ coedge    :   point `ˣ?@п coedge  ! # < d  coedge   ! ;   point (\(Կ ףp= @HUؿ point hˣҿ@п coedge ' / 1 A f  coedge   ' =   point (\(Կ @Gz coedge / ) , ? f  coedge   ) >   point  @Gz point @п coedge  | / @   coedge 8 1 | \ p  point hˣҿ@? point (\(Կ ףp= @DU? coedge : 5 8 C g  coedge   5 B   point @? coedge |  : D   coedge   < E   point ?@? coedge   ? F i  point `ˣ?@? coedge E  B G i  point  \(? ףp= @8U? coedge   E H   coedge   F I   point QQ?PU? coedge   I J   point ?? coedge Q L O L j  coedge   L K   point m?? coedge   Q M A  point QQ?LUؿ point Q@Gz coedge U ^ ` R l  coedge   U N   point m?п coedge ^ X [ P l  coedge   X O A  point ?п point @Gz coedge   ^ Q   point ??? coedge o c  _ v  coedge   c S n  point Q?Q?HU? coedge   f T   point m??? coedge  i k V n  coedge   i U   point ??п point ?@Gz coedge   o W o  point m??п coedge u  r X o  point Q?Q?HUؿ coedge   u Y   point  Q?@Gz coedge  x z [ o  coedge   x Z   coedge   ~ ]   coedge    ^   point  ףp= ??Gz point  ףp= ?Gz coedge    b t  coedge j h  a   point  ףp= Gz point  ףp= ?Gz coedge \ _  c   point ,\(zG?Gz coedge V   e   point QQ?Gz coedge    f A  coedge    g   point (\?Gz coedge    h   point (\?Gz coedge R P  i   point (\@Gz coedge    j =  point (\@Gz coedge < B  k   coedge    l   point ,\(Կ ףp= @Gz coedge    m   point %\(? ףp= @Gz coedge    n   coedge    o   point Q?Q?Gz coedge    q   point \(?zG?Gz coedge    r   coedge  F  s   point ?K7 @ coedge    u .  loop  ! point  ףp= rh|@Gz޿ coedge    v x  point ףp= Qn@Gz޿ coedge    w z  loop  " point  ףp= rh|@Gz? coedge    x |  loop B  1 point ףp= Qn@Gz? coedge    y ~  loop  $ point  ףp= ?rh|@Gz޿ coedge    z   point  ףp= ?Qn@Gz޿ coedge    {   loop  & point  ףp= ?rh|@Gz? coedge    |   loop C  3 point  ףp= ?Qn@Gz? coedge    }   loop  ( point MbQ?Gz޿ coedge # #  ~   point Mb?Gz?Gz޿ coedge % %     loop  * point MbQ?Gz? coedge ( (    loop D  2 point Mb?Gz?Gz? coedge + +    loop  , point w/?Q? coedge . .  D  point w/?< coedge 0 0  -  point  ףp= ?K7 @ coedge 2 2  C  point  ףp= K7 @ coedge 4 4  B  point K7 @ coedge 6 6  /  point  ףp= @ coedge 8 8  E  point ?Q? coedge : :  F  point @*\( coedge @     loop  < point @*\( coedge   F   coedge B <    coedge      coedge  @    point @*\(? coedge F     point @*\(? coedge G D    coedge  F    point ?*\(? coedge   D =  coedge M     point ?*\(? coedge      coedge N J    coedge  M    point ?*\( coedge  S    point ?*\( coedge S     coedge P R    point <*\(? coedge p Z    point ?*\(? coedge  & P m  coedge Z p    coedge  $ R  3  coedge U X    point <*\( coedge ^  !   point ?*\( coedge _ \ $   coedge  ^ &   point ?*\(? coedge ) 1 T  r  coedge e t )   point ??*\(? coedge , 6 V  7 I  <M coedge f b ,   coedge t e .   point ?*\( coedge  k 1   point ??*\( coedge k  4   coedge h j 6   point !Q?Cl coedge m m 9 9  loop q 9 < point Iz@Cl coedge p p < 3  loop t < < point Hz@Cl? coedge s s ? 2  loop w ? < point !Q?Cl? coedge v v B 1  loop = B < point (\?Cl coedge y y I /  point (\?Cl? coedge { { L -  loop m L = point x= ףp?(\@? coedge ~ ~ S   point ?(\@Уp= ? coedge   V 0  loop V > point  Q?(\@? coedge   Y   loop Y G point pbp?5$@ \(? point  D?(\@\(? coedge ]  e   coedge   ]   point pbp?5$@? coedge  ` c   coedge   `   point  D?(\@? loop c ] coedge  e k   point `bp?tV@\(? coedge h  m   coedge   h   point `bp?tV@? coedge  m s   point Y3?tV@ \(? coedge p  u   coedge   p   point Y3?tV@? coedge  u {   point ce?(\@0\(? coedge x  }   coedge   x   point ce?(\@? coedge  }    point Y3?3$@0\(? coedge      coedge      point Y3?3$@? coedge      coedge      point v?a"@? point &1?S?? coedge      point i|?5?a"@? coedge      point  r?l@? coedge      coedge      point 333333?Q?? coedge    4  loop   G coedge J ]  A  coedge      coedge    A  point !Q?Cl? coedge      loop   J point !Q?Cl coedge      loop  J point (\@NO? point @O ? coedge      point @O ? coedge      point (\@NO? coedge      coedge      point @? coedge      point @? coedge      coedge      point @NO? coedge      loop  N point @NO? coedge      coedge      point @? coedge      point @? coedge      coedge      coedge      coedge      point Hz@Cl? coedge      loop   U point Iz@Cl coedge      loop  U coedge      coedge h x    coedge  >    coedge      point 333333?Q? coedge      point Q?Q? coedge    5  loop  \ coedge ~     coedge  z    coedge  |    coedge  ~    coedge      point %\(? ףp= @? coedge    7  point %\(? ףp= @ coedge    6  loop   d coedge      loop  d coedge      coedge      coedge      point (\? ףp= @ coedge      point (\? ףp= @? coedge    8  coedge  J  A  coedge ]   A  coedge    A  coedge    A  point GzQ? coedge    :  point GzQ?? coedge    ;  loop A  q point QQ? coedge      point QQ?? coedge    <  point ?пNO? point ? ףp= NO? coedge      loop  y point ?п? coedge    #  point ?? coedge   #   coedge (     point ?O ? coedge 4 % >  )  coedge % 4 <  )  coedge   %   point п? coedge   ( #  point ? coedge  + -   coedge 8  + !  point  ףp= NO? point пNO? coedge  8 1  !  point O ? coedge   4  !  coedge   6  !  coedge   8  #  coedge   :  #  point Q??Cl coedge   A  +  loop ) A  point Q?Cl coedge   D  =  loop # D  point (\Cl? coedge " " G  >  loop & G  point (\Cl coedge % % J  ?  loop , J  point Q??Cl? coedge ( ( M  1  loop M  point Q?Cl? coedge + + P  @  loop P  loop 0 . loop  / loop 6 0 loop  ? loop v S loop s V loop p W loop  ^ loop  _ loop  e loop  f loop  g loop m l loop  r loop  s loop  t loop  | loop " } loop % ~ loop +  loop  q loop E 4 1 loop 2 3 loop F . 2 loop 8 1 loop : 2EndofACIS data m  loop / / loop  8 loop  L loop  O loop  P loop \ W loop  X loop  c loop  d loop  e loop  j loop  r loop  s loop  t loop $ | loop ' } loop * ~ loop 0  loop J k  loop g ! loop K c  loop o  loop q  loop  qEndofACIS data coedge   X   coedge   Z   coedge   \   point m?(\ڿ point m?(\? coedge   ` L  point ?(\? coedge   c   point ?(\ڿ coedge n l f   coedge   h   coedge +  l   coedge   n   point !Q?Cl? coedge   q   loop  q C point !Q?Cl coedge   t   loop t C point (\@NO? point @O ? coedge   x   point @O ? coedge   {   point (\@NO? coedge   ~   coedge      point @? coedge      point @? coedge      coedge      point @NO? coedge      loop  G point @NO? coedge      coedge      point @? coedge      point @? coedge      coedge      coedge      coedge      point @(\? coedge      point @(\ڿ coedge      coedge      point Hz@Cl? coedge      loop   N point Iz@Cl coedge      loop  N coedge  t    coedge      coedge      coedge n     point 333333?Q? coedge      point Q?Q? coedge    ;  loop  U coedge  W    coedge Z     coedge Y     coedge W     point fˣ?@(\? point %\(? ףp= @"Q? coedge      coedge      point nˣҿ@(\ڿ point ,\(Կ ףp= @"Q coedge      coedge      coedge      point %\(? ףp= @"Q coedge      point fˣ?@(\ڿ coedge      point nˣҿ@(\? coedge      coedge      coedge      point ,\(Կ ףp= @"Q? coedge      coedge      point %\(? ףp= @? coedge    =  point %\(? ףp= @ coedge    <  loop   b coedge      loop  b coedge      coedge      coedge      point (\? ףp= @ coedge      point (\? ףp= @? coedge    >  point QQ?+Q? coedge      coedge    L  point QQ?)Q coedge    L  coedge )     coedge  x  L  coedge ~ '  L  coedge    L  coedge '   L  point GzQ? coedge    @  point GzQ?? coedge    A  loop L  q point QQ? coedge    !  point QQ?? coedge    B  point ?пNO? point ? ףp= NO? coedge    #  loop  y point ?п? coedge    )  point ?? coedge  " % #  coedge *  " %  point ?O ? coedge 6 ' @  /  coedge ' 6 >  /  coedge   ' #  point п? coedge   * )  point ? coedge  - / %  coedge :  - '  point  ףp= NO? point пNO? coedge |W ~p a    a                 ( 5/ R6Boxsfnt1.fnt R7Boldsfnt2.fnt 8 89<`M` :