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Qf(AYG $Xf/H=m& E1 H-J D$pbHI Dd$`MLt$xL,$MIH IE0H=m& H HH@(B IabM9uL$pH Om& L H=I Dd$`ML$`L,$bL$`^H=m& H?I 1E1H @I aLt$xIEH=l& Hھ B8 IaM9uAE AMHH H=l& aHD$H\$HD$`H|$` _H|$_vH|$8`HD$0HpH Ol& H=I )aN @ D$(T$h?aT$hf(H U m H5zH H=H 1_D$$ qD|$=k& $ $ ;$ $ f/$ w?$ f.$ $ f/$ $ $ $ $ $ H$ HW H$ L$@ A H$ HILH$H L$ HAUL$ L$ LL7LLE1ILHL,$ A^A_$ H$ ,X H$ H$ H$ dH+%( a HĨ []A\A]A^A_D$hD$(R_L$h H$ Ic1HHKH HD HH)r1҉׃H499rffA*f. QH$ f(5H|$8]HD$0HH i& H=F h^ 8 H= J^>L H=E ,^ $ $ H $ H= i& ^*H$ IcE1H HqH HD9 HH)Hr1AɃN9rH$ E1HHrHH HD: HH)ȃr1ɉσL>9rHT HtH Jh& H=zE $]AG H R = H5 D H= D J[H Q 2 H5C H=C +[H g& H=E \f f$ $ $ H$ $ H$ $ H$ dH+%( g H|$HĨ []A\A]A^A_YD$`D$(O\L$`(H g& H=MD [f$ UL$@ 1MH$ HcÃL,CHL4CDHA,6H,8H$A,M @$ @$ L爌$ $ 9H$$@ ^DS $H ^/S A$P ^S AE 9$ Gf( $3[H$ $ f([|YH O ? H5A H=A YH O K H5A H=A XH O I H5A H=A XH e& H=B eZ?D$(L$hZL$hH Me& H=}B 'ZH O O H5 A H=+A SX H e& H=9B Yw HH Usage: %s <options> gv file with 2D coordinates. Find a color assignment of the edges, such that edges that cross at small angle have as different as posible. -accuracy=e : accuracy with which to find the maximally different coloring for each node with regard to its neighbors. Default 0.01. -angle=a : if edge crossing is less than that angle a, then make the edge colors different. Default 15. -random_seed=s : random seed to use. s must be an integer. If s is negative, we do -s iterations with different seeds and pick the best. -color_scheme=c : palette used. The string c should be "rgb", "gray", "lab" (default); or a comma-separated list of RGB colors in hex (e.g., "#ff0000,#aabbed,#eeffaa"); or a string specifying a Brewer color scheme (e.g., "accent7"; see http://www.graphviz.org/content/color-names#brewer). -lightness=l1,l2 : only applied for LAB color scheme: l1 must be integer >=0, l2 integer <=100, and l1 <=l2. By default we use 0,70 -share_endpoint : if this option is specified, edges that shares an end point are not considered in conflict if they are close to parallel but is on the opposite ends of the shared point (around 180 degree). -o fname : write output to file fname (stdout) A->format == B->format && A->format == FORMAT_CSR can only 1, 2 or 3 dimensional color space. with color value between 0 to 1 }, PlotRange -> All, Frame -> True, FrameTicks -> True] iter ---- %d ---, color_diff = %f, color_diff_sum = %f -random_seed option must be a positive integer. -accuracy option must be a positive real number. -angle option must be a positive real number between 0 to 90. -accuracy option must contain a positive real. -color_scheme option must be a valid string invalid -lightness=%s option. %s: could not open file %s for %s option -%c unrecognized - ignored ingraphs: NULL field in ingdisc argument Node "%s" pos has %d < 2 values Error: graph %s has missing "pos" information The gv file 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#ffffb2,#fed976,#feb24c,#fd8d3c,#fc4e2a,#e31a1c,#b10026 #ffffcc,#ffeda0,#fed976,#feb24c,#fd8d3c,#fc4e2a,#e31a1c,#b10026 #ffffcc,#ffeda0,#fed976,#feb24c,#fd8d3c,#fc4e2a,#e31a1c,#bd0026,#800026 Options are: -v : verbose SparseMatrix.c A->format == FORMAT_CSR A->type == B->type QuadTree.c width > 0 !(q->l) ii < 1<<dim && ii >= 0 q->qts[ii] q->n == 1 !(q->qts) q->l iq >= 0 m > 0 && n > 0 && nz >= 0 A ja[mask[ja[j]]] == ja[j] A->format == FORMAT_COORD <> <stdin> Can't open %s color DotIO.c #%02x%02x%02x (*in c*){Line[{ ,{%f, %f} ,{%f, %f, %f} }, }]}(*end C*) ,(*a*) {Red, (*node %d*) Point[{ }] %f ,(*b*){ node_distinct_coloring.c accuracy > 0 qt !flag level=%d================= candidate %d at { %f, }, width = %f, dist = %f new distmax=%f, pt={ } furtherest_point.c !(qt->qts) w /tmp/1.m Graphics[{ Graphics3D[{ }, PlotRange -> All] accent3 lab andom_seed= ccuracy= ngle= olor_scheme= rgb gray ightness= %d,%d writing :vc:a:s:r:l:o ingraphs: out of memory Process graph %s in file %s weight pos *x %lf,%lf Node "%s" lacks position info cos = %f, nz2 = %d edge_distinct_coloring.c ne == nz2 e, s, lab size of lab gamut = %d rgb #%02X%02X%02X sum = %f colors root >= 0 && root < m #7fc97f,#beaed4,#fdc086 accent4 accent5 accent6 accent7 accent8 blues3 #deebf7,#9ecae1,#3182bd blues4 blues5 blues6 blues7 blues8 blues9 brbg10 brbg11 brbg3 #d8b365,#f5f5f5,#5ab4ac brbg4 brbg5 brbg6 brbg7 brbg8 brbg9 #e5f5f9,#99d8c9,#2ca25f bupu3 #e0ecf4,#9ebcda,#8856a7 bupu4 bupu5 bupu6 bupu7 bupu8 bupu9 dark23 #1b9e77,#d95f02,#7570b3 dark24 dark25 dark26 dark27 dark28 #e0f3db,#a8ddb5,#43a2ca greens3 #e5f5e0,#a1d99b,#31a354 greens4 greens5 greens6 greens7 greens8 greens9 greys3 #f0f0f0,#bdbdbd,#636363 greys4 greys5 greys6 greys7 greys8 greys9 oranges3 #fee6ce,#fdae6b,#e6550d oranges4 oranges5 oranges6 oranges7 oranges8 oranges9 #fee8c8,#fdbb84,#e34a33 paired10 paired11 paired12 paired3 #a6cee3,#1f78b4,#b2df8a paired4 paired5 paired6 paired7 paired8 paired9 pastel13 #fbb4ae,#b3cde3,#ccebc5 pastel14 pastel15 pastel16 pastel17 pastel18 pastel19 pastel23 #b3e2cd,#fdcdac,#cbd5e8 pastel24 pastel25 pastel26 pastel27 pastel28 piyg10 piyg11 piyg3 #e9a3c9,#f7f7f7,#a1d76a piyg4 piyg5 piyg6 piyg7 piyg8 piyg9 prgn10 prgn11 prgn3 #af8dc3,#f7f7f7,#7fbf7b prgn4 prgn5 prgn6 prgn7 prgn8 prgn9 pubu3 #ece7f2,#a6bddb,#2b8cbe pubu4 pubu5 pubu6 pubu7 pubu8 pubu9 pubugn3 #ece2f0,#a6bddb,#1c9099 pubugn4 pubugn5 pubugn6 pubugn7 pubugn8 pubugn9 puor10 puor11 puor3 #f1a340,#f7f7f7,#998ec3 puor4 puor5 puor6 puor7 puor8 puor9 purd3 #e7e1ef,#c994c7,#dd1c77 purd4 purd5 purd6 purd7 purd8 purd9 purples3 #efedf5,#bcbddc,#756bb1 purples4 purples5 purples6 purples7 purples8 purples9 rdbu10 rdbu11 rdbu3 #ef8a62,#f7f7f7,#67a9cf rdbu4 rdbu5 rdbu6 rdbu7 rdbu8 rdbu9 rdgy10 rdgy11 rdgy3 #ef8a62,#ffffff,#999999 rdgy4 rdgy5 rdgy6 rdgy7 rdgy8 rdgy9 rdpu3 #fde0dd,#fa9fb5,#c51b8a rdpu4 rdpu5 rdpu6 rdpu7 rdpu8 rdpu9 rdylbu10 rdylbu11 rdylbu3 #fc8d59,#ffffbf,#91bfdb rdylbu4 rdylbu5 rdylbu6 rdylbu7 rdylbu8 rdylbu9 rdylgn10 rdylgn11 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QuadTree_get_nearest_internal QuadTree_add_internal QuadTree_new color_string SparseMatrix_is_symmetric SparseMatrix_add SparseMatrix_transpose SparseMatrix_import_dot SparseMatrix_from_coordinate_format SparseMatrix_level_sets_internal node_distinct_coloring edge_distinct_coloring Hz>Hz ?ؗҜ< ? {Gz?ejdv? kN u>p= ף? o@?ܵ?333333@)\(?zG? 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