用共振耦合的神经网络模型制作一个网络分类minst的0和6。求出这网络的迭代次数曲线表达式n(δ)和准确率曲线表达式p-max(δ),然后用得到的表达式估算网络的准确率达到0.999需要多少时间。
实验用minst数据集,将28*28的图片缩小到9*9,网络用一个3*3的卷积核,网络结构是81*49*30*2,画成图
这个网络由两部分组成,左右两边分别向1,0和0,1收敛,左边输入minst的0,右边输入minst的6,让左右两个网络的权重部分共享,实现耦合达到分类的目的。
具体进样顺序 |
|||
δ=0.3 |
迭代次数 |
||
minst 0-1 |
1 |
判断是否达到收敛 |
|
minst 6-1 |
2 |
判断是否达到收敛 |
|
梯度下降 |
|||
minst 0-2 |
3 |
判断是否达到收敛 |
|
minst 6-2 |
4 |
判断是否达到收敛 |
|
梯度下降 |
|||
minst 0-3 |
5 |
判断是否达到收敛 |
|
minst 6-3 |
6 |
判断是否达到收敛 |
|
梯度下降 |
|||
…… |
|||
minst 0-4999 |
9997 |
判断是否达到收敛 |
|
minst 6-4999 |
9998 |
判断是否达到收敛 |
|
梯度下降 |
|||
…… |
|||
如果4999图片内没有达到收敛标准再次从头循环 |
|||
minst 0-1 |
9999 |
判断是否达到收敛 |
|
minst 6-1 |
10000 |
判断是否达到收敛 |
|
…… |
|||
每当网路达到收敛标准记录迭代次数和对应的准确率测试结果 |
|||
将这一过程重复199次 |
|||
δ=0.2 |
|||
… |
收敛条件是
if (Math.abs(f2[0]-y[0])< δ && Math.abs(f2[1]-y[1])< δ )
本文尝试了δ从0.3到1e-7在内的33个值,测试集是misnt0和6的前4999张图片。
这个网络简写成
S(minst0)81-(con3*3)49-30-2-(1,0)
S(minst6)81-(con3*3)49-30-2-(0,1)
w=w,w1=w1,w2=w2
进一步简写成
d2(minst0,6)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)
测试集中有980个0和958个6.取199次的平均值得到的数据
δ |
f2[0] |
f2[1] |
迭代次数n |
平均准确率p-ave |
耗时ms/次 |
耗时ms/199次 |
耗时min/199次 |
最大准确率p-max |
0.3 |
0.597813 |
0.402506 |
2167.49749 |
0.828549351 |
1520.593 |
302613 |
5.04355 |
0.964912281 |
0.2 |
0.633755 |
0.36649 |
2293.48744 |
0.867072722 |
1560.3216 |
310521 |
5.17535 |
0.968008256 |
0.1 |
0.698411 |
0.301608 |
2763.37186 |
0.867632798 |
1728.2864 |
343929 |
5.73215 |
0.972136223 |
0.01 |
0.794554 |
0.205439 |
3516.39698 |
0.823130098 |
2011.1055 |
400226 |
6.670433333 |
0.974200206 |
0.001 |
0.753381 |
0.246619 |
4851.05528 |
0.813979599 |
1969.6181 |
391954 |
6.532566667 |
0.966460268 |
1.00E-04 |
0.522605 |
0.477395 |
7646.13065 |
0.838472548 |
3560.407 |
708536 |
11.80893333 |
0.978844169 |
9.00E-05 |
0.532655 |
0.467345 |
7773.49749 |
0.842068962 |
3624.6784 |
721311 |
12.02185 |
0.977296182 |
8.00E-05 |
0.628123 |
0.371877 |
7928.66834 |
0.828520829 |
3833.0352 |
762774 |
12.7129 |
0.979876161 |
7.00E-05 |
0.57788 |
0.422121 |
8338.36683 |
0.844949723 |
4003.7538 |
796755 |
13.27925 |
0.980392157 |
6.00E-05 |
0.552758 |
0.447242 |
8790.82412 |
0.810753976 |
3564.3116 |
709306 |
11.82176667 |
0.978844169 |
5.00E-05 |
0.643205 |
0.356796 |
8774.35176 |
0.810756569 |
4067.6683 |
809467 |
13.49111667 |
0.979360165 |
4.00E-05 |
0.673356 |
0.326644 |
9638.64322 |
0.811132546 |
4362.6935 |
868192 |
14.46986667 |
0.978328173 |
3.00E-05 |
0.623111 |
0.376889 |
10600.9447 |
0.789826325 |
4743.1206 |
943881 |
15.73135 |
0.979360165 |
2.00E-05 |
0.728637 |
0.271363 |
11411.0804 |
0.780719905 |
4576.6131 |
910761 |
15.17935 |
0.980392157 |
1.00E-05 |
0.753765 |
0.246235 |
14872.995 |
0.775051729 |
6335.794 |
1260823 |
21.01371667 |
0.977812178 |
9.00E-06 |
0.75879 |
0.24121 |
15159.2814 |
0.798787539 |
6488.6281 |
1291238 |
21.52063333 |
0.978328173 |
8.00E-06 |
0.68844 |
0.31156 |
17935.0302 |
0.808454035 |
7075.995 |
1408138 |
23.46896667 |
0.980392157 |
7.00E-06 |
0.748741 |
0.251259 |
18620.4975 |
0.803506698 |
7768.5327 |
1545939 |
25.76565 |
0.980392157 |
6.00E-06 |
0.718591 |
0.281409 |
19321.8744 |
0.814783411 |
7422.4824 |
1477084 |
24.61806667 |
0.980908153 |
5.00E-06 |
0.688441 |
0.311559 |
21230.9698 |
0.825917513 |
8400.0804 |
1671620 |
27.86033333 |
0.980392157 |
4.00E-06 |
0.733667 |
0.266333 |
24558.2714 |
0.819341807 |
9174.3166 |
1825693 |
30.42821667 |
0.981424149 |
3.00E-06 |
0.703517 |
0.296483 |
31304.9246 |
0.842929819 |
10958.181 |
2180678 |
36.34463333 |
0.983488132 |
2.00E-06 |
0.743718 |
0.256282 |
46862.8643 |
0.859662088 |
16304.422 |
3244580 |
54.07633333 |
0.982972136 |
1.00E-06 |
0.748743 |
0.251257 |
100355.884 |
0.909856299 |
33384.593 |
6643534 |
110.7255667 |
0.984520124 |
9.00E-07 |
0.809045 |
0.190955 |
103772.698 |
0.902131919 |
32191.251 |
6406061 |
106.7676833 |
0.98503612 |
8.00E-07 |
0.778894 |
0.221106 |
119839 |
0.919763938 |
36208.302 |
7205452 |
120.0908667 |
0.986068111 |
7.00E-07 |
0.793969 |
0.206031 |
129092.693 |
0.917142472 |
38437.06 |
7648975 |
127.4829167 |
0.986068111 |
6.00E-07 |
0.798995 |
0.201005 |
127953.05 |
0.909679979 |
40535.442 |
8066569 |
134.4428167 |
0.98503612 |
5.00E-07 |
0.874372 |
0.125628 |
156705.337 |
0.911497633 |
56862.286 |
11315611 |
188.5935167 |
0.985552116 |
4.00E-07 |
0.698492 |
0.301508 |
161217.764 |
0.931722596 |
48398.487 |
9631300 |
160.5216667 |
0.98503612 |
3.00E-07 |
0.82412 |
0.17588 |
205342.492 |
0.949370174 |
60844.573 |
12108070 |
201.8011667 |
0.986584107 |
2.00E-07 |
0.884422 |
0.115578 |
256312.372 |
0.948919002 |
87590.342 |
17430494 |
290.5082333 |
0.986068111 |
1.00E-07 |
0.864322 |
0.135678 |
318339.688 |
0.951581955 |
106050.3 |
21104013 |
351.73355 |
0.987100103 |
p-ave是199组数据的平均准确率
p-max是199组数据的最大准确率
得到p-ave曲线
这条曲线在0.2附近有一个峰,在1e-5附近有一个谷,表明这个网络的p-ave是先增加后减小,再增加。
再观察p-max曲线
P-max曲线几乎是单调增加的,
特别明显的两组数据对比
δ |
f2[0] |
f2[1] |
迭代次数n |
平均准确率p-ave |
耗时ms/次 |
耗时ms/199次 |
耗时min/199次 |
最大准确率p-max |
0.1 |
0.698411 |
0.301608 |
2763.37186 |
0.867632798 |
1728.2864 |
343929 |
5.73215 |
0.972136223 |
1.00E-07 |
0.864322 |
0.135678 |
318339.688 |
0.951581955 |
106050.3 |
21104013 |
351.73355 |
0.987100103 |
当δ=0.1时网络在5.7min内可以收敛199次,得到的最大准确率是0.972136223
当δ=1e-7时网络用时351min才能够迭代199次,得到的最大准确率是0.987100103
所以在为了效率可以略微牺牲准确率的应用场景下,将δ设定在一个比较大的值比如0.1或者0.2,多次收敛会得到相对准确率较高的结果,特别是可以大量的节约时间。用6分钟可以得到用6小时相差不很多的结果。
当然如果是准确率优先的应用场景δ的减小几乎是确定的会使p-max增加。
选择δ∈[1e-7,1e-6]的区间拟合n(δ)曲线,因为在这个区间p-ave上升速率最快
|
x |
δ |
1.00E-07,2.00E-07,3.00E-07,4.00E-07,5.00E-07,6.00E-07,7.00E-07,8.00E-07,9.00E-07,1.00E-06 |
y |
n |
318339.6884,256312.3719,205342.4925,161217.7638,156705.3367,127953.0503,129092.6935,119839,103772.6985,100355.8844 |
拟合方程式:y=ax^b |
||
a = 77.8575982732439 |
||
b = -0.520612845310145 |
||
相关系数 R2:0.972502114242592 |
所以d2(minst0,6)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)的n(δ)曲线表达式近似的为
δ |
实测迭代次数n |
计算值 |
实测值/计算值 |
0.3 |
2167.497487 |
145.71974 |
14.87442577 |
0.2 |
2293.487437 |
179.96737 |
12.7439072 |
0.1 |
2763.371859 |
258.1748 |
10.70349185 |
0.01 |
3516.396985 |
856.10433 |
4.107439789 |
0.001 |
4851.055276 |
2838.831 |
1.708821442 |
1.00E-04 |
7646.130653 |
9413.5272 |
0.812249272 |
9.00E-05 |
7773.497487 |
9944.3024 |
0.781703653 |
8.00E-05 |
7928.668342 |
10573.164 |
0.749886042 |
7.00E-05 |
8338.366834 |
11334.343 |
0.735672739 |
6.00E-05 |
8790.824121 |
12281.451 |
0.715780559 |
5.00E-05 |
8774.351759 |
13504.312 |
0.649744444 |
4.00E-05 |
9638.643216 |
15167.886 |
0.635463837 |
3.00E-05 |
10600.94472 |
17618.534 |
0.601692772 |
2.00E-05 |
11411.0804 |
21759.311 |
0.524422865 |
1.00E-05 |
14872.99497 |
31215.136 |
0.476467412 |
9.00E-06 |
15159.28141 |
32975.179 |
0.459717936 |
8.00E-06 |
17935.03015 |
35060.478 |
0.511545519 |
7.00E-06 |
18620.49749 |
37584.535 |
0.495429771 |
6.00E-06 |
19321.87437 |
40725.135 |
0.47444592 |
5.00E-06 |
21230.96985 |
44780.126 |
0.474115902 |
4.00E-06 |
24558.27136 |
50296.517 |
0.488269824 |
3.00E-06 |
31304.92462 |
58422.834 |
0.535833722 |
2.00E-06 |
46862.86432 |
72153.598 |
0.649487561 |
1.00E-06 |
100355.8844 |
103508.99 |
0.96953785 |
9.00E-07 |
103772.6985 |
109345.27 |
0.949036899 |
8.00E-07 |
119839 |
116260.09 |
1.03078361 |
7.00E-07 |
129092.6935 |
124629.84 |
1.035808899 |
6.00E-07 |
127953.0503 |
135044.03 |
0.947491364 |
5.00E-07 |
156705.3367 |
148490.32 |
1.05532355 |
4.00E-07 |
161217.7638 |
166782.61 |
0.966634159 |
3.00E-07 |
205342.4925 |
193729.37 |
1.05994508 |
2.00E-07 |
256312.3719 |
239260.41 |
1.07126948 |
1.00E-07 |
318339.6884 |
3.43E+05 |
0.927469992 |
这个表达式在δ<0.01的整个区间上都相对精确。
然后拟合p-max(δ)曲线
x |
-LN(δ) |
16.11809565,13.81551056,9.210340372,4.605170186 |
y |
p-max |
0.987100103,0.984520124,0.978844169,0.974200206 |
拟合方程式:y=ax^b |
||
a = 0.958244893692275 |
||
b = 0.0103243848027384 |
||
相关系数 R2:0.959468740090464 |
计算值与实测值比较
实测δ |
p-max |
-ln(δ) |
计算δ |
实测值/计算值 |
1.00E-07 |
0.9871 |
16.1181 |
2.05E-08 |
4.866655948 |
1.00E-06 |
0.98452 |
13.81551 |
1.08E-06 |
0.924634621 |
1.00E-04 |
0.978844 |
9.21034 |
3.91E-04 |
0.255706224 |
0.01 |
0.9742 |
4.60517 |
0.007081 |
1.412267264 |
0.1 |
0.972136 |
2.302585 |
0.017755 |
5.632213347 |
0.2 |
0.968008 |
1.609438 |
0.06929 |
2.886414546 |
0.3 |
0.964912 |
1.203973 |
0.141231 |
2.124182555 |
尽管有误差但在1个数量级内,然后用p-max(δ)和n(δ)估算准确率等于0.999需要的时间。让p-max=0.999,解出δ,再用δ得到n,现在已经知道迭代318339.7次需要351min,所以得到数据
预期p-max |
计算δ |
计算迭代次数n |
耗时min |
耗时day |
耗时 year |
0.999 |
2.89E-25 |
4.64E+14 |
5.12469E+11 |
355881000.7 |
975016.4404 |
d2(minst0,6)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)的p-max=0.999的耗时,计算结果预计需要97万年,表明在97万年内让网络收敛到δ= 2.89420208138106E-25,可以收敛199次,其中会有至少1次的准确率等于0.999.
实验数据 |
学习率 0.1 |
权重初始化方式 |
Random rand1 =new Random(); |
int ti1=rand1.nextInt(98)+1; |
int xx=1; |
if(ti1%2==0) |
{ xx=-1;} |
tw[a][b]=xx*((double)ti1/x); |
第一层第二层和卷积核的权重的初始化的x分别为1000,1000,200 |
http://www.qinms.com/webapp/curvefit/cf.aspx
f2[0] f2[1] 迭代次数n 最大准确率p-max δ 耗时ms/次
0.281925097 0.714480442 2250 0.925180599 0.3 2213
0.70946683 0.293485634 2879 0.844169247 0.3 1959
0.725196814 0.276660019 3109 0.734778122 0.3 1927
0.713058307 0.284489278 2019 0.878224974 0.3 1539
0.706853711 0.289457282 2119 0.81372549 0.3 1572
0.294832167 0.702496831 1838 0.93498452 0.3 1435
0.720284751 0.278929106 2263 0.62125903 0.3 1568
0.719117661 0.273011174 2105 0.825077399 0.3 1489
0.720245961 0.272666663 1913 0.815789474 0.3 1467
0.711022126 0.292329189 1707 0.790505676 0.3 1389
0.741925704 0.255771996 1981 0.724458204 0.3 1481
0.70230366 0.297023852 3081 0.598555212 0.3 1892
0.264060534 0.732021326 3900 0.892672859 0.3 2199
0.705649924 0.293129251 1867 0.908668731 0.3 1409
0.28936952 0.707718058 2526 0.862745098 0.3 1629
0.746862278 0.255129963 2105 0.86119711 0.3 1487
0.707444985 0.287453865 1353 0.864293086 0.3 1224
0.29313333 0.703293006 1910 0.932920537 0.3 1410
0.700303479 0.296590463 4069 0.576883385 0.3 2257
0.723797154 0.276718978 1885 0.813209494 0.3 1504
0.288364998 0.71197909 2804 0.914344685 0.3 1798
0.705108959 0.294017976 1885 0.889060888 0.3 1368
0.279332069 0.725316788 1648 0.956140351 0.3 1331
0.294720047 0.707558541 1494 0.900928793 0.3 1253
0.725683979 0.276299842 3299 0.543859649 0.3 1968
0.270924064 0.725845388 1808 0.938596491 0.3 1385
0.278851957 0.72251839 2354 0.900928793 0.3 1625
0.727257275 0.281145116 1981 0.681114551 0.3 1444
0.274565147 0.71861234 1648 0.948916409 0.3 1351
0.71244089 0.29650834 2105 0.820949432 0.3 1520
0.705470574 0.296121845 1913 0.854489164 0.3 1417
0.708159484 0.284617738 2601 0.757997936 0.3 1632
0.294210816 0.711931244 1994 0.962848297 0.3 1463
0.705026667 0.293792089 1839 0.675438596 0.3 1365
0.706432673 0.295259914 1787 0.833849329 0.3 1347
0.714840362 0.285447875 2235 0.802889577 0.3 1564
0.711683306 0.283150536 2591 0.910732714 0.3 1704
0.739581804 0.257184001 2733 0.842105263 0.3 1726
0.297244678 0.700368254 1642 0.908152735 0.3 1319
0.722928228 0.268208556 2263 0.68627451 0.3 1546
0.705816067 0.294451562 2119 0.877708978 0.3 1492
0.715638184 0.289488418 2235 0.841589267 0.3 1544
0.70346588 0.292573873 1775 0.847781218 0.3 1447
0.718597074 0.280061242 2105 0.771929825 0.3 1506
0.298713318 0.707565113 1526 0.960268318 0.3 1276
0.701628001 0.298241222 2635 0.782249742 0.3 1713
0.716388974 0.284914674 1839 0.827657379 0.3 1365
0.715407702 0.281734069 2879 0.754385965 0.3 1798
0.72313549 0.283762252 2045 0.849845201 0.3 1487
0.292206715 0.712868127 1642 0.957688338 0.3 1357
0.274643116 0.725228498 1494 0.881836945 0.3 1259
0.701356837 0.298999363 2251 0.888028896 0.3 1567
0.713009886 0.290370983 2333 0.813209494 0.3 1574
0.732176839 0.277438468 1839 0.764705882 0.3 1387
0.287082635 0.704387567 1428 0.951496388 0.3 1241
0.710723789 0.286856069 1707 0.784313725 0.3 1360
0.714987985 0.281952356 2449 0.848297214 0.3 1654
0.70675864 0.287897922 1775 0.877192982 0.3 1346
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0.70207585 0.298146457 1857 0.946852425 0.3 1378
0.295979747 0.703222792 1992 0.929308566 0.3 1438
0.714685947 0.289004153 2235 0.921568627 0.3 1519
0.705741133 0.290021288 2847 0.790505676 0.3 1727
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0.708655297 0.298249176 1459 0.826109391 0.3 1218
0.707573805 0.295321385 2235 0.902992776 0.3 1536
0.707887658 0.285964118 1981 0.801857585 0.3 1426
0.285065864 0.713671032 3870 0.884932921 0.3 2132
0.716307579 0.289004102 3487 0.675954592 0.3 1985
0.716396673 0.283299575 2601 0.841073271 0.3 1708
0.283759109 0.717907657 2262 0.839009288 0.3 1543
0.722916424 0.280144012 2291 0.65995872 0.3 1544
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0.731224454 0.269975689 1529 0.696078431 0.3 1277
0.704990397 0.292990622 2045 0.795149639 0.3 1521
0.719030674 0.280182602 2119 0.840557276 0.3 1498
0.713508227 0.281281838 2507 0.86119711 0.3 1669
0.293269482 0.70396364 2354 0.913828689 0.3 1573
0.295066275 0.707856105 2032 0.940660475 0.3 1417
0.700753427 0.297725005 1775 0.709494324 0.3 1374
0.704653754 0.28507101 2447 0.826109391 0.3 1630
0.29887267 0.705871871 3044 0.934468524 0.3 1827
0.721750487 0.278475861 2765 0.685242518 0.3 1750
0.719854995 0.275626583 2281 0.79876161 0.3 1601
0.704448259 0.291611659 2733 0.654798762 0.3 1692
0.718081796 0.287536619 2049 0.897832817 0.3 1470
0.702831682 0.299213481 2915 0.749226006 0.3 1801
0.73351212 0.27607913 2263 0.673890609 0.3 1502
0.704839093 0.298639598 2547 0.703818369 0.3 1635
0.283516045 0.716213541 2484 0.920536636 0.3 1615
0.285195917 0.707905385 1642 0.964912281 0.3 1308
0.293164336 0.704509305 1884 0.937048504 0.3 1375
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0.7106746 0.286265142 2837 0.670794634 0.3 1822
0.71879272 0.276586272 1885 0.746130031 0.3 1409
0.720946935 0.28313703 1587 0.882868937 0.3 1237
0.701749965 0.297477821 2235 0.794117647 0.3 1528
0.707366547 0.29183078 2601 0.79876161 0.3 1680
0.711174298 0.287796134 1775 0.798245614 0.3 1398
0.714729515 0.284379277 1313 0.882352941 0.3 1174
0.715787243 0.28216426 1463 0.906604747 0.3 1270
0.290404615 0.709588555 2926 0.924148607 0.3 1755
0.704456187 0.288329217 1839 0.740970072 0.3 1383
0.738755597 0.263710677 2119 0.85500516 0.3 1486
0.293779979 0.711394525 1428 0.897316821 0.3 1238
0.716901257 0.279729943 1239 0.951496388 0.3 1127
0.297260341 0.706535126 1436 0.950464396 0.3 1223
0.273874354 0.729484572 2032 0.958204334 0.3 1445
0.267485145 0.724039267 1172 0.959752322 0.3 1106
0.723413161 0.272650462 1685 0.909700722 0.3 1303
0.7167826 0.288044609 2203 0.858101135 0.3 1541
0.709647178 0.292405079 2469 0.753869969 0.3 1627
0.297341971 0.700135197 3256 0.79876161 0.3 1953
0.717438576 0.284256893 2739 0.66873065 0.3 1763
0.298622486 0.706652622 2032 0.960784314 0.3 1459
0.727970173 0.276191339 2037 0.827141383 0.3 1460
0.759575076 0.244526351 1685 0.758513932 0.3 1324
0.290012742 0.708465015 2032 0.948400413 0.3 1426
0.727418545 0.272887411 1517 0.773477812 0.3 1245
0.726590111 0.270244806 1529 0.787925697 0.3 1251
0.717751917 0.281257525 2119 0.900412797 0.3 1515
0.711420432 0.284847181 2045 0.811145511 0.3 1456
302613
0.812094038 0.18773087 2037 0.843653251 0.2 1443
0.812001714 0.189986133 2635 0.764705882 0.2 1723
0.813535909 0.189946665 2601 0.86996904 0.2 1708
0.810775922 0.187591563 1865 0.921568627 0.2 1410
0.806458233 0.186046346 2635 0.843653251 0.2 1664
0.831118969 0.165804842 2413 0.913312693 0.2 1580
0.825445232 0.175402531 2049 0.933436533 0.2 1436
0.175092155 0.832262909 1642 0.964912281 0.2 1321
0.816578374 0.184556578 2037 0.867389061 0.2 1439
0.829852536 0.173829877 3299 0.69504644 0.2 1969
0.170784395 0.831927311 1494 0.930340557 0.2 1221
0.170851535 0.832347497 2526 0.836945304 0.2 1636
0.800189741 0.193950367 2513 0.884416925 0.2 1614
0.173568982 0.823400745 2456 0.906088751 0.2 1644
0.809515913 0.182369483 3041 0.846749226 0.2 1897
0.19239697 0.812611661 2494 0.94375645 0.2 1653
0.82979416 0.164839858 2037 0.876676987 0.2 1505
0.804437374 0.199863535 2413 0.946852425 0.2 1566
0.182810853 0.811250076 2482 0.937564499 0.2 1685
0.805272343 0.195728964 2883 0.914860681 0.2 1797
0.816160301 0.190198401 3991 0.690918473 0.2 2202
0.838586981 0.16587547 2119 0.953044376 0.2 1496
0.192290716 0.807674428 1998 0.929824561 0.2 1452
0.814006924 0.186106483 2449 0.948916409 0.2 1598
0.816492431 0.179502496 2291 0.876676987 0.2 1560
0.802851964 0.196225534 2961 0.801857585 0.2 1777
0.171184102 0.830582891 1648 0.889060888 0.2 1303
0.802242187 0.194786119 1857 0.965944272 0.2 1412
0.816100271 0.183039751 2119 0.857585139 0.2 1503
0.837433209 0.156695012 2119 0.896800826 0.2 1461
0.193378885 0.812111331 1998 0.956140351 0.2 1456
0.808925466 0.192549295 1865 0.886480908 0.2 1415
0.805165932 0.193792824 2435 0.858101135 0.2 1582
0.8118125 0.18929114 2513 0.932920537 0.2 1630
0.80881928 0.188857633 3005 0.831785346 0.2 1837
0.818959792 0.178767857 2049 0.899380805 0.2 1489
0.184656003 0.816511121 4410 0.87254902 0.2 2379
0.852269511 0.14899648 2935 0.816821465 0.2 1813
0.818763119 0.178171303 2227 0.793085655 0.2 1529
0.178158159 0.822057213 1648 0.914344685 0.2 1323
0.185196425 0.812660899 1642 0.950980392 0.2 1314
0.804223658 0.192221338 1981 0.839525284 0.2 1436
0.177191338 0.824097453 2444 0.825077399 0.2 1608
0.807045359 0.190236208 2449 0.918988648 0.2 1630
0.179865544 0.819163392 2526 0.899380805 0.2 1615
0.808858423 0.193689824 1839 0.909700722 0.2 1420
0.808992013 0.189039883 1591 0.942724458 0.2 1287
0.828310103 0.177433504 2227 0.792053664 0.2 1527
0.17260728 0.83041669 1648 0.936016512 0.2 1325
0.822500128 0.178381666 3041 0.790505676 0.2 1840
0.81326825 0.189340638 2291 0.834881321 0.2 1531
0.164959496 0.83140398 1808 0.959236326 0.2 1346
0.171457846 0.830635571 2262 0.748194014 0.2 1551
0.820248653 0.180009265 3417 0.78998968 0.2 1981
0.8026188 0.199850398 3123 0.818885449 0.2 1836
0.839706213 0.160153884 2601 0.866873065 0.2 1655
0.820336997 0.186913946 1913 0.907120743 0.2 1443
0.815091145 0.182032482 2449 0.912796698 0.2 1581
0.81466306 0.180725799 1865 0.916408669 0.2 1410
0.159287284 0.835747279 3878 0.854489164 0.2 2144
0.836293558 0.167270818 2037 0.866357069 0.2 1440
0.812193643 0.191813987 2291 0.789473684 0.2 1560
0.198787194 0.803263314 2234 0.911764706 0.2 1538
0.82752093 0.178269677 2119 0.907120743 0.2 1472
0.813263477 0.185523208 2037 0.81630547 0.2 1495
0.172762783 0.827846672 1994 0.956140351 0.2 1450
0.170004358 0.830932112 2456 0.909700722 0.2 1604
0.15541341 0.842830674 1648 0.947884417 0.2 1308
0.802398859 0.198187059 2077 0.841073271 0.2 1445
0.808418946 0.187647441 2507 0.880804954 0.2 1618
0.824211885 0.174072471 2105 0.889060888 0.2 1476
0.818977467 0.17897938 1529 0.740970072 0.2 1231
0.825319485 0.175373626 3231 0.708462332 0.2 1896
0.169005353 0.827246009 3900 0.885448916 0.2 2148
0.818750655 0.181940314 2037 0.769349845 0.2 1455
0.810999569 0.19345047 2077 0.924148607 0.2 1522
0.847902039 0.156892763 2263 0.761609907 0.2 1538
0.840603075 0.15813896 1981 0.836945304 0.2 1470
0.82553992 0.175353655 1353 0.725490196 0.2 1190
0.168874154 0.832283856 1648 0.929824561 0.2 1301
0.816528957 0.188318922 2635 0.87874097 0.2 1738
0.81230019 0.187622097 2011 0.930340557 0.2 1442
0.161252955 0.837720114 3900 0.921052632 0.2 2200
0.192753632 0.805676361 1244 0.881320949 0.2 1167
0.816128805 0.188484486 2119 0.827657379 0.2 1464
0.826812963 0.166151039 3417 0.867905057 0.2 2024
0.812191399 0.190012215 2883 0.866357069 0.2 1798
0.199563086 0.801565912 1782 0.908668731 0.2 1380
0.191435817 0.804630936 1994 0.962848297 0.2 1445
0.804585436 0.198563617 1987 0.92621259 0.2 1441
0.812687821 0.188352123 1913 0.932404541 0.2 1404
0.816236801 0.185327063 1987 0.965428277 0.2 1409
0.197785868 0.808949455 2150 0.898348813 0.2 1528
0.807336504 0.19148567 3407 0.909700722 0.2 1991
0.818630801 0.183023528 1775 0.882868937 0.2 1369
0.812582752 0.188264748 2757 0.719814241 0.2 1785
0.843394624 0.148909598 1787 0.802373581 0.2 1371
0.192938205 0.806432588 2444 0.882352941 0.2 1642
0.198537978 0.805880992 2456 0.895252838 0.2 1622
0.803272186 0.194634684 2165 0.799793602 0.2 1559
0.819640116 0.177074033 3719 0.889060888 0.2 2155
0.812550223 0.192597461 1885 0.784313725 0.2 1419
0.813913035 0.187577576 3417 0.583591331 0.2 1984
0.811935769 0.187033319 3089 0.768833849 0.2 1871
0.175194588 0.824488373 1414 0.9499484 0.2 1247
0.166979874 0.837367944 1380 0.953044376 0.2 1262
0.800983668 0.198993658 2263 0.588235294 0.2 1535
0.148180601 0.855544829 2526 0.870485036 0.2 1639
0.80174149 0.195624331 2119 0.859649123 0.2 1517
0.199777608 0.804406153 2018 0.965428277 0.2 1457
0.833575614 0.169047753 1839 0.823529412 0.2 1363
0.800466653 0.198423182 2521 0.805985552 0.2 1600
0.814237386 0.187197224 2449 0.922084623 0.2 1614
0.824949572 0.182360929 2105 0.864809082 0.2 1491
0.80493111 0.192843312 2625 0.912796698 0.2 1735
0.815464838 0.185292859 2531 0.92879257 0.2 1723
0.177512759 0.826400527 1648 0.903508772 0.2 1323
0.814957001 0.185755005 2847 0.892672859 0.2 1782
0.195578894 0.801165117 1950 0.961816305 0.2 1412
0.803643092 0.198043979 1901 0.923632611 0.2 1429
0.817479249 0.179066679 2049 0.931372549 0.2 1489
0.826005584 0.174892564 3417 0.664602683 0.2 1953
0.820400217 0.174717415 2105 0.698142415 0.2 1463
0.803936311 0.19891136 1407 0.869453044 0.2 1206
0.199799962 0.80024112 3088 0.828173375 0.2 1844
0.832519423 0.170106993 2635 0.778637771 0.2 1679
0.802591016 0.196781097 2333 0.883384933 0.2 1557
0.166495615 0.825246135 2444 0.910216718 0.2 1576
0.811824877 0.187174797 2049 0.927244582 0.2 1442
0.172576047 0.82764174 1994 0.950980392 0.2 1457
0.181324868 0.826583159 1994 0.955108359 0.2 1412
0.179286309 0.820924697 2332 0.95252838 0.2 1534
0.177840699 0.823146355 2526 0.850877193 0.2 1675
0.80817489 0.19820952 2547 0.607843137 0.2 1658
0.803014256 0.192738063 1353 0.772961816 0.2 1243
0.800816961 0.199653241 1787 0.730650155 0.2 1419
0.825417496 0.186549485 2635 0.824561404 0.2 1706
0.806130804 0.190545858 1463 0.942208462 0.2 1258
0.803539373 0.197749366 2879 0.703818369 0.2 1790
0.181819665 0.820057318 1808 0.954592363 0.2 1351
0.165837457 0.832225177 2354 0.897832817 0.2 1620
0.831807011 0.173779397 2635 0.848813209 0.2 1721
0.187049609 0.816275955 2526 0.845201238 0.2 1647
0.818000243 0.185212689 2435 0.795665635 0.2 1665
0.800307557 0.194788117 3545 0.693498452 0.2 2124
0.180528621 0.824342352 1642 0.948400413 0.2 1344
0.824201065 0.176393516 1913 0.908152735 0.2 1428
0.823783937 0.175732562 1913 0.923116615 0.2 1533
0.802705576 0.192045801 1685 0.823013416 0.2 1402
0.802937233 0.197300294 2537 0.94375645 0.2 1769
0.196975915 0.806302684 2526 0.850361197 0.2 1645
0.806918368 0.192243606 2191 0.750773994 0.2 1566
0.813127597 0.187861142 2235 0.913828689 0.2 1502
0.830072525 0.167396561 2531 0.892156863 0.2 1658
0.843638162 0.156856985 1885 0.82868937 0.2 1405
0.182124537 0.816691585 2526 0.885964912 0.2 1600
0.806070656 0.196300666 1857 0.937564499 0.2 1380
0.196342649 0.805015488 1860 0.931888545 0.2 1378
0.807639009 0.195540848 1313 0.883384933 0.2 1198
0.807934285 0.191819675 2939 0.945304438 0.2 1821
0.82879094 0.164464832 2595 0.920536636 0.2 1644
0.849922176 0.155331224 1981 0.73993808 0.2 1432
0.183936391 0.81578139 1172 0.968008256 0.2 1096
0.190411917 0.804315553 1660 0.963880289 0.2 1316
0.810442112 0.192842333 2433 0.840557276 0.2 1566
0.833585652 0.156420036 1981 0.769865841 0.2 1456
0.802008169 0.197945287 1865 0.936016512 0.2 1355
0.80477512 0.196399789 3339 0.868937049 0.2 1990
0.830649034 0.174626758 3123 0.902992776 0.2 1850
0.813086901 0.183623513 1591 0.917956656 0.2 1284
0.820400778 0.180400846 3077 0.76006192 0.2 1874
0.168840467 0.828657079 2526 0.854489164 0.2 1684
0.851915905 0.152204934 1981 0.884932921 0.2 1392
0.821753715 0.185591854 2119 0.924148607 0.2 1524
0.805954069 0.196613196 2449 0.938596491 0.2 1645
0.805589554 0.195309447 2655 0.910216718 0.2 1679
0.811970854 0.183812746 2291 0.87254902 0.2 1544
0.808332123 0.193211781 1913 0.880804954 0.2 1442
0.803718466 0.19363473 2021 0.941692466 0.2 1446
0.803782734 0.195902238 2105 0.848813209 0.2 1529
0.848970781 0.144983834 2935 0.841589267 0.2 1782
0.19376943 0.803171563 1998 0.945820433 0.2 1457
0.188979152 0.813746834 1648 0.952012384 0.2 1287
0.197055222 0.807458211 3692 0.930856553 0.2 2038
0.801915317 0.194756602 2119 0.917956656 0.2 1505
0.809029017 0.189755036 2191 0.793601651 0.2 1472
0.817343946 0.182126916 2191 0.861713106 0.2 1509
0.804473831 0.198265354 2077 0.802889577 0.2 1452
0.809408703 0.190989617 2037 0.871001032 0.2 1431
0.802138281 0.199685843 2235 0.936532508 0.2 1548
0.821236976 0.17579735 1775 0.816821465 0.2 1334
0.811679534 0.191476307 2291 0.881320949 0.2 1503
0.804954753 0.190063445 1591 0.914344685 0.2 1253
0.801444304 0.199332414 2165 0.795149639 0.2 1504
0.166540909 0.832655489 2262 0.707946336 0.2 1497
0.800517664 0.194912762 2263 0.712074303 0.2 1532
0.807069708 0.193711762 2531 0.934468524 0.2 1645
0.827133736 0.17029946 1981 0.750773994 0.2 1409
0.806961523 0.194198024 1885 0.913312693 0.2 1378
310521
0.08529525 0.911747305 1998 0.944272446 0.1 1463
0.084435304 0.91293857 2952 0.910732714 0.1 1755
0.068015044 0.927606344 1994 0.95252838 0.1 1420
0.916445564 0.083251917 2037 0.845201238 0.1 1455
0.091788764 0.903850467 1994 0.958204334 0.1 1409
0.909249826 0.091535491 2935 0.909700722 0.1 1785
0.917375336 0.085123183 5149 0.680598555 0.1 2735
0.91739583 0.078480699 3299 0.681630547 0.1 1923
0.919818881 0.079331611 2263 0.807017544 0.1 1568
0.900609791 0.093817141 2105 0.897832817 0.1 1473
0.081870212 0.91865662 5048 0.895252838 0.1 2586
0.097945945 0.903365292 2032 0.962332301 0.1 1424
0.907207005 0.093229932 2427 0.943240454 0.1 1576
0.907661127 0.092479557 2105 0.899896801 0.1 1468
0.900989792 0.09805381 1865 0.942724458 0.1 1458
0.085241167 0.913407374 2456 0.900412797 0.1 1740
0.924576773 0.073259481 3299 0.652218782 0.1 1979
0.914885644 0.084998681 2037 0.894220846 0.1 1450
0.93941863 0.057832842 2105 0.944272446 0.1 1461
0.907363974 0.092114934 2635 0.883900929 0.1 1662
0.903989836 0.09328504 3081 0.879256966 0.1 1973
0.909274309 0.09038065 2601 0.929824561 0.1 1665
0.913181222 0.084906263 3417 0.91744066 0.1 1995
0.904368668 0.091834852 3123 0.860165119 0.1 1853
0.080945388 0.915904411 2332 0.937048504 0.1 1577
0.918576271 0.081600804 1981 0.883900929 0.1 1450
0.90480328 0.094765336 2765 0.821981424 0.1 1746
0.925591491 0.075469461 2449 0.942208462 0.1 1601
0.096104595 0.903642832 1994 0.95252838 0.1 1428
0.910384617 0.088819561 2413 0.961816305 0.1 1603
0.907800423 0.094114453 2263 0.799793602 0.1 1519
0.915351636 0.089394483 2291 0.795665635 0.1 1545
0.933560318 0.064510579 2963 0.912796698 0.1 1875
0.917589089 0.08340006 2601 0.90247678 0.1 1651
0.905092314 0.093572439 3081 0.842621259 0.1 1822
0.908187455 0.090583278 2037 0.885448916 0.1 1453
0.905855022 0.095385496 2191 0.832301342 0.1 1502
0.92927613 0.070839428 3299 0.744066047 0.1 1952
0.913521373 0.089159204 1787 0.864293086 0.1 1365
0.905755703 0.093398621 3123 0.872033024 0.1 1862
0.906526566 0.095689017 2739 0.913828689 0.1 1723
0.901756205 0.099127442 2435 0.934468524 0.1 1605
0.930482371 0.069153074 3427 0.731682147 0.1 1968
0.907557095 0.096067056 3417 0.86996904 0.1 1958
0.905470735 0.096855892 2547 0.7750258 0.1 1624
0.907249284 0.095993282 2291 0.791021672 0.1 1538
0.919078837 0.078914163 3247 0.774509804 0.1 1866
0.088491606 0.91216375 3878 0.888028896 0.1 2126
0.912755566 0.089066858 2765 0.889576883 0.1 1728
0.936195013 0.06115382 2547 0.764705882 0.1 1644
0.901796816 0.094257184 3123 0.796697626 0.1 1865
0.905143309 0.099012566 1865 0.938596491 0.1 1390
0.907219843 0.09467184 2037 0.82249742 0.1 1480
0.919740059 0.081497947 4033 0.833333333 0.1 2262
0.097589965 0.90350722 1784 0.884416925 0.1 1472
0.919254572 0.08227729 3545 0.638286894 0.1 2163
0.099672636 0.901795439 3392 0.884416925 0.1 1895
0.946679392 0.052808203 4207 0.909700722 0.1 2262
0.92135627 0.079669763 2635 0.857069143 0.1 1666
0.094435996 0.905092708 2032 0.96130031 0.1 1413
0.907971502 0.095288595 2291 0.911764706 0.1 1525
0.914722635 0.0859098 3545 0.717750258 0.1 2049
0.909773582 0.090868251 2037 0.905572755 0.1 1452
0.911195621 0.092523951 2105 0.880288958 0.1 1441
0.915886372 0.0886352 1865 0.956656347 0.1 1357
0.090979508 0.904904434 4630 0.939628483 0.1 2395
0.084612862 0.914973632 3184 0.925180599 0.1 1887
0.087421192 0.913643787 3492 0.924148607 0.1 2002
0.903713083 0.098346941 3865 0.820949432 0.1 2141
0.906754569 0.095456121 1787 0.838493292 0.1 1317
0.938921216 0.062010433 2263 0.79876161 0.1 1549
0.095362878 0.902864174 1808 0.956140351 0.1 1346
0.909571268 0.091474526 2485 0.952012384 0.1 1595
0.919483769 0.08208804 4413 0.740970072 0.1 2310
0.099427063 0.900107575 2444 0.936016512 0.1 1599
0.903146967 0.097803221 1787 0.792053664 0.1 1358
0.087585345 0.914054487 4410 0.89370485 0.1 2314
0.900945636 0.099065068 3789 0.862745098 0.1 2117
0.922807383 0.077387111 2119 0.946336429 0.1 1496
0.075811394 0.92402189 6078 0.674922601 0.1 3036
0.094532804 0.906189685 2150 0.883384933 0.1 1532
0.908350081 0.08966071 1885 0.930856553 0.1 1384
0.900111783 0.098045092 2935 0.907120743 0.1 1801
0.930777734 0.069441035 2263 0.778121775 0.1 1507
0.92593374 0.075166233 3123 0.882868937 0.1 1883
0.92374964 0.079776949 3299 0.814757482 0.1 1942
0.929573999 0.067904357 2887 0.857585139 0.1 1774
0.906985754 0.090180828 1775 0.945304438 0.1 1402
0.941808921 0.058025587 3299 0.765737874 0.1 1948
0.920920812 0.080328174 3047 0.693498452 0.1 1843
0.924054328 0.077824569 2119 0.944788442 0.1 1455
0.094522056 0.906872541 2868 0.95252838 0.1 1765
0.929733854 0.071681877 2291 0.886996904 0.1 1637
0.062982896 0.934399305 3900 0.850361197 0.1 2173
0.098297012 0.903225839 1660 0.970588235 0.1 1324
0.904263344 0.092382011 2119 0.948400413 0.1 1502
0.935590421 0.066924363 3545 0.73374613 0.1 2053
0.904087355 0.099230864 3123 0.888028896 0.1 1834
0.098048448 0.902204044 2456 0.909700722 0.1 1592
0.928409094 0.070199103 3299 0.756965944 0.1 1923
0.915916873 0.084373943 3545 0.666150671 0.1 2024
0.075846049 0.922496269 3044 0.950464396 0.1 1818
0.926485441 0.072092561 2601 0.941692466 0.1 1684
0.919100058 0.08203671 2531 0.932404541 0.1 1617
0.085144373 0.919793313 2444 0.956140351 0.1 1597
0.078817303 0.918619108 2526 0.844685243 0.1 1613
0.930520505 0.068533055 1529 0.776573787 0.1 1248
0.908015041 0.092483802 5109 0.719814241 0.1 2625
0.905738545 0.09811818 2263 0.860165119 0.1 1505
0.923195107 0.077457359 2263 0.745614035 0.1 1528
0.912895791 0.088199324 1775 0.946852425 0.1 1332
0.906700138 0.091071073 2765 0.892672859 0.1 1728
0.076153707 0.921148174 3392 0.879256966 0.1 1941
0.930273936 0.065898522 2263 0.785345717 0.1 1580
0.904599566 0.093260781 2263 0.712074303 0.1 1514
0.086557688 0.916885634 2032 0.965944272 0.1 1465
0.095114805 0.904488843 2332 0.963364293 0.1 1526
0.90892751 0.090024511 2531 0.896800826 0.1 1637
0.910915826 0.092511706 1857 0.942208462 0.1 1367
0.910300991 0.08491041 3299 0.704850361 0.1 1930
0.911107266 0.0902139 1517 0.900928793 0.1 1235
0.914168143 0.084512311 2119 0.953560372 0.1 1441
0.09661973 0.900879009 2792 0.924664603 0.1 1724
0.90912447 0.090723097 2961 0.87874097 0.1 1804
0.910066624 0.0910057 2963 0.919504644 0.1 1784
0.917017412 0.08182398 2969 0.927244582 0.1 1781
0.085548194 0.913670341 1998 0.926728586 0.1 1409
0.902657342 0.098508889 4793 0.735294118 0.1 2499
0.077878832 0.922025801 2332 0.956656347 0.1 1523
0.900882223 0.095668787 2765 0.866873065 0.1 1767
0.900982744 0.098391184 1787 0.891124871 0.1 1362
0.910011737 0.094251105 2765 0.857585139 0.1 1753
0.906043714 0.090613138 1857 0.972136223 0.1 1411
0.904938021 0.095482562 3123 0.765221878 0.1 1857
0.083356093 0.916349353 1380 0.951496388 0.1 1206
0.940510687 0.0585448 3299 0.680598555 0.1 1929
0.096635635 0.904099984 1998 0.959752322 0.1 1466
0.909046908 0.09776398 3123 0.875128999 0.1 1836
0.076966622 0.92175707 2526 0.811145511 0.1 1590
0.09376911 0.904734096 1998 0.943240454 0.1 1436
0.908898564 0.090930062 2263 0.669762642 0.1 1513
0.921898309 0.081688918 2601 0.92002064 0.1 1633
0.096273821 0.910843628 2122 0.965944272 0.1 1446
0.900619096 0.099259998 2969 0.904024768 0.1 1796
0.91567907 0.083857095 3299 0.692982456 0.1 1877
0.908445317 0.093198322 2119 0.871517028 0.1 1477
0.918661246 0.07995823 2119 0.849329205 0.1 1473
0.918953025 0.079063053 2235 0.955624355 0.1 1524
0.094090886 0.90533985 3878 0.880804954 0.1 2121
0.095615112 0.900318181 1648 0.961816305 0.1 1347
0.096912531 0.903347068 2868 0.941176471 0.1 1766
0.912666968 0.08473247 2413 0.951496388 0.1 1584
0.094846014 0.903328598 2032 0.963880289 0.1 1460
0.905202614 0.0942318 2935 0.901444788 0.1 1758
0.913594934 0.086849089 3123 0.89628483 0.1 1847
0.072435132 0.928281264 2526 0.829721362 0.1 1706
0.9148337 0.08694232 3427 0.796697626 0.1 2061
0.923377884 0.074546262 3123 0.910732714 0.1 1820
0.912804715 0.090034544 4495 0.63880289 0.1 2358
0.921844518 0.079908771 2037 0.924148607 0.1 1458
0.908706015 0.094012767 2033 0.941176471 0.1 1422
0.902462074 0.099410555 3299 0.713106295 0.1 1942
0.906988098 0.094433126 2887 0.834365325 0.1 1826
0.924501084 0.07418894 3299 0.797213622 0.1 1926
0.911571626 0.087377899 2509 0.954592363 0.1 1639
0.099262769 0.901367099 3184 0.911764706 0.1 1894
0.904831671 0.097904088 3257 0.773993808 0.1 1888
0.900862266 0.097852993 2513 0.940660475 0.1 1682
0.918482202 0.081407851 3417 0.841073271 0.1 1963
0.902429308 0.094020841 2939 0.944272446 0.1 1776
0.918410664 0.083892221 2413 0.96749226 0.1 1608
0.930534383 0.067089588 2263 0.729618163 0.1 1535
0.917238494 0.079843476 2547 0.829721362 0.1 1642
0.921809698 0.080564408 2291 0.797213622 0.1 1544
0.096468523 0.902537054 4254 0.944272446 0.1 2298
0.90159186 0.098724201 3123 0.845717234 0.1 1928
0.908014919 0.089873697 3303 0.886480908 0.1 1936
0.928904352 0.072018519 4943 0.726522188 0.1 2576
0.90228275 0.09436046 1787 0.704850361 0.1 1425
0.908860951 0.090914517 3991 0.883384933 0.1 2180
0.902641178 0.098075902 2635 0.875644995 0.1 1702
0.930289717 0.069556354 2935 0.824561404 0.1 1783
0.925183163 0.071522019 2961 0.906604747 0.1 1845
0.907009558 0.094247337 2119 0.853973168 0.1 1501
0.092750975 0.902651366 2444 0.918988648 0.1 1596
0.905718271 0.092704032 2263 0.839009288 0.1 1482
0.083877578 0.917935026 3870 0.906088751 0.1 2172
0.923205174 0.077297523 5215 0.853973168 0.1 2651
0.911049446 0.091759821 3123 0.934468524 0.1 1870
0.908961573 0.091226721 3299 0.717750258 0.1 1901
0.908534941 0.095322172 2049 0.950980392 0.1 1433
0.921676843 0.078975699 4069 0.796181631 0.1 2209
0.080925191 0.918761292 2032 0.959752322 0.1 1449
0.909664216 0.093095773 2427 0.9499484 0.1 1597
0.088330594 0.911228554 3256 0.862229102 0.1 1913
0.092104419 0.908223168 4130 0.92879257 0.1 2302
0.901282003 0.095502055 2037 0.930856553 0.1 1444
0.08431779 0.914696067 1808 0.945820433 0.1 1340
0.921747385 0.083416071 2413 0.950464396 0.1 1557
343929
0.990036056 0.009684033 3789 0.796697626 0.01 2130
0.992633107 0.006918742 2547 0.726522188 0.01 1644
0.007171075 0.992743057 5814 0.912280702 0.01 2862
0.99333449 0.006685942 2963 0.910216718 0.01 1777
0.994216933 0.005796761 3299 0.765221878 0.01 1873
0.993104894 0.006976675 2739 0.862229102 0.01 1692
0.007395335 0.992247824 3706 0.937564499 0.01 2189
0.990462241 0.009843552 2969 0.910216718 0.01 1915
0.99276826 0.007086936 2961 0.917956656 0.01 1866
0.991799979 0.008188268 4723 0.752837977 0.01 2510
0.995819239 0.004080395 3299 0.82868937 0.01 1895
0.006388353 0.993538645 3612 0.900412797 0.01 2011
0.993479955 0.006547737 2969 0.879772962 0.01 1780
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0.995002971 0.005132303 3545 0.706398349 0.01 2006
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0.009496325 0.990897687 2952 0.891124871 0.01 1782
0.996727887 0.003268251 3545 0.670278638 0.01 2016
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0.994753534 0.005472452 3265 0.882868937 0.01 1912
0.002257653 0.997792665 5148 0.931888545 0.01 2579
0.009021139 0.990823569 3044 0.933952528 0.01 1833
0.992267191 0.007594147 2879 0.850877193 0.01 1748
0.992778641 0.006920844 2547 0.60371517 0.01 1630
0.990162931 0.009914688 2119 0.946852425 0.01 1459
0.991577494 0.00845371 2963 0.899380805 0.01 1792
0.990338803 0.009134745 3265 0.914860681 0.01 1936
0.992027226 0.008059145 2449 0.970588235 0.01 1601
0.99750582 0.002389716 3299 0.741486068 0.01 1937
0.008705276 0.99111767 2868 0.902992776 0.01 1726
0.9901584 0.009535312 2547 0.808565531 0.01 1673
0.990037348 0.009679467 3265 0.922600619 0.01 1866
0.993193742 0.007028357 5271 0.608359133 0.01 2656
0.992862924 0.006823179 2969 0.904024768 0.01 1785
0.007441738 0.992643225 2526 0.821465428 0.01 1610
0.992477061 0.007646752 3545 0.819401445 0.01 2040
0.008699279 0.991521382 4498 0.946336429 0.01 2372
0.008779404 0.990853707 3044 0.942208462 0.01 1856
0.008900156 0.991490657 3754 0.963880289 0.01 2080
0.991184821 0.008660641 2449 0.966976264 0.01 1615
0.994433433 0.005717609 2887 0.867389061 0.01 1744
0.990066275 0.009884817 3417 0.92879257 0.01 1966
0.992482774 0.007689653 4413 0.756449948 0.01 2302
0.995275952 0.004520322 2969 0.872033024 0.01 1816
0.990197775 0.009622637 3545 0.797213622 0.01 2023
0.993671393 0.006201067 2961 0.906088751 0.01 1780
0.008441744 0.991323147 4624 0.882352941 0.01 2451
0.990465651 0.009889149 4833 0.745098039 0.01 2477
0.994376487 0.005891501 3299 0.696594427 0.01 1889
0.990525089 0.009941428 3905 0.856553148 0.01 2137
0.007207475 0.992631488 3492 0.916924665 0.01 2045
0.995209208 0.004838819 3417 0.924664603 0.01 1986
0.995983039 0.004135444 3299 0.751805986 0.01 1932
0.995738109 0.004468309 3545 0.847781218 0.01 2024
0.0085586 0.991560323 4130 0.914344685 0.01 2233
0.993061474 0.006763543 3545 0.680598555 0.01 2018
0.990099189 0.009645316 2547 0.626418989 0.01 1648
0.006641239 0.993308201 2792 0.92002064 0.01 1757
0.009698908 0.990020539 3878 0.853457172 0.01 2103
0.992117522 0.008310933 2879 0.784829721 0.01 1854
0.992038458 0.007896435 5271 0.603199174 0.01 2700
0.993493297 0.006572059 4271 0.6625387 0.01 2345
0.991210047 0.008447063 3919 0.667182663 0.01 2181
0.994241264 0.00570481 2963 0.894736842 0.01 1808
0.009723198 0.99021772 2792 0.913828689 0.01 1763
0.991608157 0.008500878 4747 0.602167183 0.01 2468
0.990359483 0.009425937 5827 0.687306502 0.01 2921
0.991767189 0.008530014 2601 0.965428277 0.01 1645
0.995066049 0.004786505 3487 0.939112487 0.01 2004
0.991844565 0.008040078 3265 0.92002064 0.01 1980
0.991698094 0.008262927 3417 0.934468524 0.01 2023
0.009736198 0.990344797 3236 0.955108359 0.01 1906
0.990536273 0.009243661 3905 0.932920537 0.01 2141
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400226
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0.999999905 9.50E-08 343167 0.902992776 1.00E-07 121127
0.999999909 9.37E-08 278687 0.91124871 1.00E-07 98624
0.999999904 9.45E-08 570549 0.973168215 1.00E-07 201098
0.999999915 8.88E-08 323197 0.977296182 1.00E-07 114034
0.999999936 6.46E-08 82017 0.930856553 1.00E-07 29579
0.99999991 8.93E-08 272487 0.978328173 1.00E-07 96084
0.999999923 7.57E-08 63279 0.803405573 1.00E-07 22946
0.999999915 8.55E-08 83271 0.920536636 1.00E-07 29886
0.999999906 9.52E-08 483133 0.977296182 1.00E-07 169968
0.999999902 9.72E-08 382473 0.981424149 1.00E-07 134669
0.999999923 7.72E-08 83293 0.972652219 1.00E-07 29998
0.999999906 9.50E-08 725087 0.972136223 1.00E-07 254936
0.999999907 9.05E-08 272493 0.960784314 1.00E-07 96242
0.999999909 9.19E-08 133251 0.82868937 1.00E-07 47420
0.999999915 8.64E-08 353163 0.936532508 1.00E-07 124998
0.999999904 9.65E-08 172557 0.980392157 1.00E-07 61193
0.999999901 9.68E-08 232509 0.961816305 1.00E-07 82256
0.999999903 9.80E-08 662477 0.976780186 1.00E-07 237673
0.999999904 9.51E-08 472437 0.980908153 1.00E-07 165211
0.999999901 9.81E-08 273217 0.972652219 1.00E-07 95623
0.999999904 9.39E-08 143247 0.925180599 1.00E-07 50634
0.999999903 9.69E-08 243229 0.978328173 1.00E-07 85356
0.999999907 9.73E-08 273217 0.975748194 1.00E-07 95719
0.999999905 9.68E-08 550557 0.984520124 1.00E-07 192246
0.999999913 8.83E-08 80745 0.981940144 1.00E-07 28994
0.99999991 9.18E-08 173837 0.9499484 1.00E-07 61225
0.999999914 8.59E-08 50467 0.979360165 1.00E-07 18337
0.999999934 6.79E-08 73275 0.879772962 1.00E-07 26301
0.999999915 8.43E-08 126091 0.969040248 1.00E-07 44679
9.40E-08 0.999999905 583708 0.984520124 1.00E-07 203570
0.999999901 9.63E-08 282513 0.974716202 1.00E-07 99153
9.05E-08 0.99999991 516106 0.976780186 1.00E-07 179444
0.999999906 9.23E-08 322467 0.961816305 1.00E-07 112438
9.88E-08 0.999999902 230638 0.966460268 1.00E-07 80658
0.99999994 5.96E-08 46375 0.884416925 1.00E-07 16777
21104013