21193 lines
583 KiB
TeX
21193 lines
583 KiB
TeX
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3990 4.74310232124185e-05\\
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3991 4.73447232424715e-05\\
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3992 4.72590260973688e-05\\
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3993 4.71738573286791e-05\\
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3994 4.70892477846716e-05\\
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3997 4.69162406357513e-05\\
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3998 4.68298867565813e-05\\
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|
3999 4.67441137594516e-05\\
|
|
4000 4.6658961858925e-05\\
|
|
};
|
|
\addplot [color=mycolor3, mark=*, mark options={solid, mycolor3}, forget plot]
|
|
table[row sep=crcr]{%
|
|
4000 4.6658961858925e-05\\
|
|
4001 4.65743515600199e-05\\
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4002 4.64903172030916e-05\\
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4003 4.64067884689349e-05\\
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4004 4.63237946326571e-05\\
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4005 4.62412734633172e-05\\
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4006 4.62380031832481e-05\\
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4007 4.61526972313631e-05\\
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4008 4.60680327617635e-05\\
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4009 4.59839245924537e-05\\
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4010 4.59004110243616e-05\\
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4011 4.58174166716666e-05\\
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4012 4.57349742885046e-05\\
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4013 4.56530171288743e-05\\
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4014 4.55715731577438e-05\\
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4017 4.54025962629574e-05\\
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4018 4.53195448543781e-05\\
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4020 4.51550816535703e-05\\
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4035 4.41032528988181e-05\\
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4050 4.29956259498347e-05\\
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4051 4.29184577839655e-05\\
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4054 4.26896854348889e-05\\
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|
4055 4.26869000966566e-05\\
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7999 7.58516666254117e-08\\
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|
8000 7.57305607124583e-08\\
|
|
};
|
|
\addplot [color=mycolor3, mark=*, mark options={solid, mycolor3}, forget plot]
|
|
table[row sep=crcr]{%
|
|
8000 7.57305607124583e-08\\
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8001 7.56096472298159e-08\\
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|
8148 5.97857401655096e-08\\
|
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12000 1.42057081147619e-10\\
|
|
};
|
|
\addplot [color=mycolor3, mark=*, mark options={solid, mycolor3}, forget plot]
|
|
table[row sep=crcr]{%
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|
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15999 2.21407185535249e-12\\
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16000 2.21321855134546e-12\\
|
|
};
|
|
\addplot [color=mycolor3, mark=*, mark options={solid, mycolor3}, forget plot]
|
|
table[row sep=crcr]{%
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|
16000 2.21321855134546e-12\\
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19693 6.38869931086789e-15\\
|
|
19694 6.38628811680497e-15\\
|
|
19695 6.38387842671463e-15\\
|
|
19696 6.38147103733275e-15\\
|
|
19697 6.37906548034567e-15\\
|
|
19698 6.3766619640688e-15\\
|
|
19699 6.37426011465382e-15\\
|
|
19700 6.37186020333426e-15\\
|
|
19701 6.36946197292295e-15\\
|
|
19702 6.36706573423364e-15\\
|
|
19703 6.36467103569744e-15\\
|
|
19704 6.36227870239233e-15\\
|
|
19705 6.35988812789164e-15\\
|
|
19706 6.35749909295364e-15\\
|
|
19707 6.35511221941611e-15\\
|
|
19708 6.352727217822e-15\\
|
|
19709 6.35034396433645e-15\\
|
|
19710 6.34796255691921e-15\\
|
|
19711 6.34558284056594e-15\\
|
|
19712 6.34320525591961e-15\\
|
|
19713 6.34082950181148e-15\\
|
|
19714 6.33845546039885e-15\\
|
|
19715 6.33608308518046e-15\\
|
|
19716 6.33371281714843e-15\\
|
|
19717 6.33134407847536e-15\\
|
|
19718 6.32897747189773e-15\\
|
|
19719 6.32661246241547e-15\\
|
|
19720 6.32424923797627e-15\\
|
|
19721 6.32188771591088e-15\\
|
|
19722 6.31952843323136e-15\\
|
|
19723 6.31717082826293e-15\\
|
|
19724 6.31481520318627e-15\\
|
|
19725 6.3124612783472e-15\\
|
|
19726 6.31010936715164e-15\\
|
|
19727 6.30775887684394e-15\\
|
|
19728 6.30541039479363e-15\\
|
|
19729 6.30306394524401e-15\\
|
|
19730 6.30071894180377e-15\\
|
|
19731 6.29837561829898e-15\\
|
|
19732 6.29603431219613e-15\\
|
|
19733 6.29369472353302e-15\\
|
|
19734 6.29135699555122e-15\\
|
|
19735 6.28902107189238e-15\\
|
|
19736 6.28668679988437e-15\\
|
|
19737 6.28435430911514e-15\\
|
|
19738 6.28202404265926e-15\\
|
|
19739 6.27969542736306e-15\\
|
|
19740 6.27736854376823e-15\\
|
|
19741 6.27504340155144e-15\\
|
|
19742 6.27271993990498e-15\\
|
|
19743 6.27039820872258e-15\\
|
|
19744 6.26807838287558e-15\\
|
|
19745 6.26576017018636e-15\\
|
|
19746 6.26344385284028e-15\\
|
|
19747 6.26112943716199e-15\\
|
|
19748 6.2588166670836e-15\\
|
|
19749 6.25650565153729e-15\\
|
|
19750 6.2541963030692e-15\\
|
|
19751 6.25188846462936e-15\\
|
|
19752 6.24958274124002e-15\\
|
|
19753 6.24727835833575e-15\\
|
|
19754 6.24497596209398e-15\\
|
|
19755 6.24267514920253e-15\\
|
|
19756 6.2403764541824e-15\\
|
|
19757 6.23807915815469e-15\\
|
|
19758 6.23578386107464e-15\\
|
|
19759 6.23349002777955e-15\\
|
|
19760 6.23119816329102e-15\\
|
|
19761 6.22890807892685e-15\\
|
|
19762 6.22661951253939e-15\\
|
|
19763 6.22433278951368e-15\\
|
|
19764 6.22204805460058e-15\\
|
|
19765 6.2197646453478e-15\\
|
|
19766 6.21748310309829e-15\\
|
|
19767 6.21520329403396e-15\\
|
|
19768 6.21292514042601e-15\\
|
|
19769 6.21064871768722e-15\\
|
|
19770 6.20837398205748e-15\\
|
|
19771 6.20610089847527e-15\\
|
|
19772 4.15990895253531e-15\\
|
|
19773 4.15815412115935e-15\\
|
|
19774 4.15640090622325e-15\\
|
|
19775 4.15464905030739e-15\\
|
|
19776 4.15289907916134e-15\\
|
|
19777 4.15115042959524e-15\\
|
|
19778 4.14940345265911e-15\\
|
|
19779 4.14765797901733e-15\\
|
|
19780 4.14591401367222e-15\\
|
|
19781 4.14417181211865e-15\\
|
|
19782 4.14243100668872e-15\\
|
|
19783 4.14069164468904e-15\\
|
|
19784 4.13895388132262e-15\\
|
|
19785 4.13721759493405e-15\\
|
|
19786 4.13548288782179e-15\\
|
|
19787 4.13374978096353e-15\\
|
|
19788 4.13201827621071e-15\\
|
|
19789 4.13028831630367e-15\\
|
|
19790 4.12855989090699e-15\\
|
|
19791 4.12683291710422e-15\\
|
|
19792 4.1251074506829e-15\\
|
|
19793 4.12338357060431e-15\\
|
|
19794 4.12166120560517e-15\\
|
|
19795 4.11994039048472e-15\\
|
|
19796 4.1182211373189e-15\\
|
|
19797 4.11650322864733e-15\\
|
|
19798 4.11478709621661e-15\\
|
|
19799 4.1130724693714e-15\\
|
|
19800 4.11135933219957e-15\\
|
|
19801 4.10964769401792e-15\\
|
|
19802 4.10793755896252e-15\\
|
|
19803 4.10622875481571e-15\\
|
|
19804 4.10452162723667e-15\\
|
|
19805 4.10281590080959e-15\\
|
|
19806 4.10111178696373e-15\\
|
|
19807 4.09940898427751e-15\\
|
|
19808 4.0977080200768e-15\\
|
|
19809 4.09600825412405e-15\\
|
|
19810 4.09431017743809e-15\\
|
|
19811 4.09261342761947e-15\\
|
|
19812 4.09091850882242e-15\\
|
|
19813 4.0892250236778e-15\\
|
|
19814 4.08753286514058e-15\\
|
|
19815 4.08584222403485e-15\\
|
|
19816 4.08415309202898e-15\\
|
|
19817 4.08246528210976e-15\\
|
|
19818 4.0807791772081e-15\\
|
|
19819 4.07909431179724e-15\\
|
|
19820 4.07741097201571e-15\\
|
|
19821 4.07572903539679e-15\\
|
|
19822 4.07404845347888e-15\\
|
|
19823 4.07236930161423e-15\\
|
|
19824 4.07069187677321e-15\\
|
|
19825 4.06901589425586e-15\\
|
|
19826 4.06734135512414e-15\\
|
|
19827 4.06566799656039e-15\\
|
|
19828 4.06399634204098e-15\\
|
|
19829 4.06232599650971e-15\\
|
|
19830 4.06065708729705e-15\\
|
|
19831 4.05898974293457e-15\\
|
|
19832 4.05732397123e-15\\
|
|
19833 4.0556596191589e-15\\
|
|
19834 4.05399658390763e-15\\
|
|
19835 4.05233507875696e-15\\
|
|
19836 4.05067490262733e-15\\
|
|
19837 4.0490161055939e-15\\
|
|
19838 4.04735877943078e-15\\
|
|
19839 4.04570294837736e-15\\
|
|
19840 4.04404873057104e-15\\
|
|
19841 4.04239559516126e-15\\
|
|
19842 4.04074421067544e-15\\
|
|
19843 4.03909402973818e-15\\
|
|
19844 4.03744520270008e-15\\
|
|
19845 4.03579797135202e-15\\
|
|
19846 4.03415208670778e-15\\
|
|
19847 4.03250766862072e-15\\
|
|
19848 4.03086458436593e-15\\
|
|
19849 4.0292229753778e-15\\
|
|
19850 4.02758280918021e-15\\
|
|
19851 4.02594387569655e-15\\
|
|
19852 4.02430661361414e-15\\
|
|
19853 4.0226707523234e-15\\
|
|
19854 4.02103611650917e-15\\
|
|
19855 4.019402796311e-15\\
|
|
19856 4.01777103474991e-15\\
|
|
19857 4.0161406547864e-15\\
|
|
19858 4.01451175336147e-15\\
|
|
19859 4.01288404765668e-15\\
|
|
19860 4.01125785371037e-15\\
|
|
19861 4.00963282506903e-15\\
|
|
19862 4.00800945477255e-15\\
|
|
19863 4.00638737379254e-15\\
|
|
19864 4.00476694128642e-15\\
|
|
19865 4.00314754392418e-15\\
|
|
19866 4.00152976469657e-15\\
|
|
19867 3.99991318994404e-15\\
|
|
19868 3.99829804398757e-15\\
|
|
19869 3.99668429631062e-15\\
|
|
19870 3.99507202825285e-15\\
|
|
19871 3.99346098149162e-15\\
|
|
19872 3.99185143517546e-15\\
|
|
19873 3.99024322993104e-15\\
|
|
19874 3.98863625350526e-15\\
|
|
19875 3.98703076250194e-15\\
|
|
19876 3.98542646158265e-15\\
|
|
19877 3.98382369779101e-15\\
|
|
19878 3.98222231362662e-15\\
|
|
19879 3.98062228395752e-15\\
|
|
19880 3.97902365782314e-15\\
|
|
19881 3.97742637588245e-15\\
|
|
19882 3.97583035293886e-15\\
|
|
19883 3.97423569486461e-15\\
|
|
19884 3.97264237751295e-15\\
|
|
19885 3.97105022580214e-15\\
|
|
19886 3.96945959054335e-15\\
|
|
19887 3.96787035465577e-15\\
|
|
19888 3.96628237092605e-15\\
|
|
19889 3.96469579881882e-15\\
|
|
19890 3.96311043734159e-15\\
|
|
19891 3.96152641372242e-15\\
|
|
19892 3.95994377885481e-15\\
|
|
19893 3.95836258102341e-15\\
|
|
19894 3.95678250925132e-15\\
|
|
19895 3.95520375959147e-15\\
|
|
19896 3.95362635278585e-15\\
|
|
19897 3.95205033105969e-15\\
|
|
19898 3.95047568807619e-15\\
|
|
19899 3.94890228041019e-15\\
|
|
19900 3.94733023435556e-15\\
|
|
19901 3.94575959267086e-15\\
|
|
19902 3.94419024543558e-15\\
|
|
19903 3.94262225697429e-15\\
|
|
19904 3.94105544075632e-15\\
|
|
19905 3.93949012507105e-15\\
|
|
19906 3.9379260689488e-15\\
|
|
19907 3.9363633155232e-15\\
|
|
19908 3.93480172004429e-15\\
|
|
19909 3.9332415510069e-15\\
|
|
19910 3.93168264272148e-15\\
|
|
19911 3.93012495018928e-15\\
|
|
19912 3.92856869162379e-15\\
|
|
19913 3.9270136316384e-15\\
|
|
19914 3.92545985110865e-15\\
|
|
19915 3.92390744748974e-15\\
|
|
19916 3.92235611064315e-15\\
|
|
19917 3.92080612495508e-15\\
|
|
19918 3.91925758414108e-15\\
|
|
19919 3.91771030717776e-15\\
|
|
19920 3.91616439049025e-15\\
|
|
19921 3.91461958419707e-15\\
|
|
19922 3.91307612068595e-15\\
|
|
19923 3.911533812546e-15\\
|
|
19924 3.90999275938313e-15\\
|
|
19925 3.90845297792373e-15\\
|
|
19926 3.90691468440675e-15\\
|
|
19927 3.90537746095313e-15\\
|
|
19928 3.90384149220204e-15\\
|
|
19929 3.90230672339285e-15\\
|
|
19930 3.90077329684369e-15\\
|
|
19931 3.89924114583946e-15\\
|
|
19932 3.89771034661126e-15\\
|
|
19933 3.89618071395365e-15\\
|
|
19934 3.89465236758058e-15\\
|
|
19935 3.8931254173858e-15\\
|
|
19936 3.89159960796434e-15\\
|
|
19937 3.89007524186366e-15\\
|
|
19938 3.88855205239697e-15\\
|
|
19939 3.88703017315888e-15\\
|
|
19940 3.88550955640317e-15\\
|
|
19941 3.88398993561188e-15\\
|
|
19942 3.88247171245522e-15\\
|
|
19943 3.88095478060391e-15\\
|
|
19944 3.87943916110044e-15\\
|
|
19945 3.87792456138856e-15\\
|
|
19946 3.87641136582892e-15\\
|
|
19947 3.874899396591e-15\\
|
|
19948 3.87338883780056e-15\\
|
|
19949 3.87187927607681e-15\\
|
|
19950 3.8703710408283e-15\\
|
|
19951 3.86886418583727e-15\\
|
|
19952 3.86735848093653e-15\\
|
|
19953 3.86585397942181e-15\\
|
|
19954 3.86435062228217e-15\\
|
|
19955 3.86284851444214e-15\\
|
|
19956 3.86134758398183e-15\\
|
|
19957 3.85984790962629e-15\\
|
|
19958 3.85834948013562e-15\\
|
|
19959 3.85685228360225e-15\\
|
|
19960 3.85535630081799e-15\\
|
|
19961 3.85386162255579e-15\\
|
|
19962 3.85236803122162e-15\\
|
|
19963 3.85087578425762e-15\\
|
|
19964 3.8493846565829e-15\\
|
|
19965 3.84789462279461e-15\\
|
|
19966 3.84640577100984e-15\\
|
|
19967 3.84491812850906e-15\\
|
|
19968 3.84343175606874e-15\\
|
|
19969 3.84194654850087e-15\\
|
|
19970 3.84046259710532e-15\\
|
|
19971 3.83897974080561e-15\\
|
|
19972 3.83749815083596e-15\\
|
|
19973 3.83601769193005e-15\\
|
|
19974 3.83453866492332e-15\\
|
|
19975 3.83306052051573e-15\\
|
|
19976 3.8315837340462e-15\\
|
|
19977 3.83010808479089e-15\\
|
|
19978 3.82863373933244e-15\\
|
|
19979 3.82716050338962e-15\\
|
|
19980 3.82568840427282e-15\\
|
|
19981 3.82421763087389e-15\\
|
|
19982 3.82274797641229e-15\\
|
|
19983 3.82127945772092e-15\\
|
|
19984 3.81981218428131e-15\\
|
|
19985 3.81834609878918e-15\\
|
|
19986 3.81688114208027e-15\\
|
|
19987 3.81541715264894e-15\\
|
|
19988 3.81395457863543e-15\\
|
|
19989 3.8124931299082e-15\\
|
|
19990 3.81103286986528e-15\\
|
|
19991 3.80957349371768e-15\\
|
|
19992 3.80811548315431e-15\\
|
|
19993 3.80665862647203e-15\\
|
|
19994 3.80520279918647e-15\\
|
|
19995 3.80374825523602e-15\\
|
|
19996 3.80229493209214e-15\\
|
|
19997 3.80084262671151e-15\\
|
|
19998 3.79939173935993e-15\\
|
|
19999 3.79794185944542e-15\\
|
|
20000 3.79649307864072e-15\\
|
|
};
|
|
\addplot [color=mycolor3, mark=*, mark options={solid, mycolor3}]
|
|
table[row sep=crcr]{%
|
|
20000 3.79649307864072e-15\\
|
|
20001 3.79504555280227e-15\\
|
|
20002 3.79359906894837e-15\\
|
|
20003 3.79215369391759e-15\\
|
|
20004 3.79070943511497e-15\\
|
|
20005 3.78926640152756e-15\\
|
|
20006 3.78782455732129e-15\\
|
|
20007 3.78638392209096e-15\\
|
|
20008 3.78494416050611e-15\\
|
|
20009 3.78350546471492e-15\\
|
|
20010 3.78206810274891e-15\\
|
|
20011 3.7806317983232e-15\\
|
|
20012 3.77919650315705e-15\\
|
|
20013 3.77776239162481e-15\\
|
|
20014 3.77632934797416e-15\\
|
|
20015 3.77489749115652e-15\\
|
|
20016 3.77346688421784e-15\\
|
|
20017 3.77203747825414e-15\\
|
|
20018 3.77060910271621e-15\\
|
|
20019 3.76918169069471e-15\\
|
|
20020 3.76775534046616e-15\\
|
|
20021 3.76633037492337e-15\\
|
|
20022 3.76490636105406e-15\\
|
|
20023 3.7634833907408e-15\\
|
|
20024 3.76206176694353e-15\\
|
|
20025 3.76064111564404e-15\\
|
|
20026 3.75922154458429e-15\\
|
|
20027 3.75780315065275e-15\\
|
|
20028 3.75638594079884e-15\\
|
|
20029 3.75496961085397e-15\\
|
|
20030 3.75355455385135e-15\\
|
|
20031 3.75214048740359e-15\\
|
|
20032 3.75072750283046e-15\\
|
|
20033 3.74931550934093e-15\\
|
|
20034 3.7479047743285e-15\\
|
|
20035 3.74649518496132e-15\\
|
|
20036 3.74508661968496e-15\\
|
|
20037 3.74367911230494e-15\\
|
|
20038 3.74227289303627e-15\\
|
|
20039 3.74086779937113e-15\\
|
|
20040 3.73946371326598e-15\\
|
|
20041 3.73806071703754e-15\\
|
|
20042 3.73665893928601e-15\\
|
|
20043 3.73525824220484e-15\\
|
|
20044 3.7338584301683e-15\\
|
|
20045 3.73245984617128e-15\\
|
|
20046 3.73106217270673e-15\\
|
|
20047 3.72966551691859e-15\\
|
|
20048 3.72827002620305e-15\\
|
|
20049 3.72687576203681e-15\\
|
|
20050 3.72548249681911e-15\\
|
|
20051 3.72409031124398e-15\\
|
|
20052 3.72269944368695e-15\\
|
|
20053 3.72130928314051e-15\\
|
|
20054 3.71992033918973e-15\\
|
|
20055 3.71853253841419e-15\\
|
|
20056 3.71714555729212e-15\\
|
|
20057 3.71575967662048e-15\\
|
|
20058 3.71437495751463e-15\\
|
|
20059 3.71299133554688e-15\\
|
|
20060 3.71160891807057e-15\\
|
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21100 7.44860458444972e-16\\
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21101 7.44587811564352e-16\\
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|
21102 4.99073789833748e-16\\
|
|
};
|
|
\addlegendentry{GD + backtracking}
|
|
|
|
\addplot [color=mycolor4, mark=*, mark options={solid, mycolor4}]
|
|
table[row sep=crcr]{%
|
|
0 1\\
|
|
1 1601\\
|
|
2 1.04841216742464e+16\\
|
|
3 2.95055682555403e+54\\
|
|
4 6.57585025723101e+169\\
|
|
5 inf\\
|
|
6 inf\\
|
|
7 nan\\
|
|
};
|
|
\addlegendentry{GD (alpha=1)}
|
|
|
|
\end{axis}
|
|
\end{tikzpicture}% |