用神经网络分类minst的0和9,通过拟合迭代次数曲线n(δ)和准确率曲线p-max(δ),估算网络准确率达到0.999需要的训练时间。
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9,让左右两个网络的权重共享,由前面的实验表明这种效果相当于将两个弹簧并联。
具体进样顺序 |
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δ=0.5 |
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初始化权重 |
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迭代次数 |
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minst 0-1 |
1 |
判断是否达到收敛 |
|
minst 9-1 |
2 |
判断是否达到收敛 |
|
梯度下降 |
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minst 0-2 |
3 |
判断是否达到收敛 |
|
minst 9-2 |
4 |
判断是否达到收敛 |
|
梯度下降 |
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…… |
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minst 0-4999 |
9997 |
判断是否达到收敛 |
|
minst 9-4999 |
9998 |
判断是否达到收敛 |
|
梯度下降 |
|||
…… |
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如果4999图片内没有达到收敛标准再次从头循环 |
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minst 0-1 |
9999 |
判断是否达到收敛 |
|
minst 9-1 |
10000 |
判断是否达到收敛 |
|
梯度下降 |
|||
…… |
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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 |
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将这一过程重复199次 |
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δ=0.4 |
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… |
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δ=2e-7 |
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0.5到2*1e-7在内的34个值,测试集是misnt0和9的前4999张图片。
这个网络简写成
S(minst0)81-(con3*3)49-30-2-(1,0)
S(minst9)81-(con3*3)49-30-2-(0,1)
w=w,w1=w1,w2=w2
进一步简写成
d2(minst0,9)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)
测试集中有980个0和1009个9.取199次的平均值得到的数据,共收敛了34*199次。
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 |
0.5 |
0.500113 |
0.500362 |
17.562814 |
0.51018289 |
844.43216 |
168042 |
2.8007 |
0.898441428 |
0.4 |
0.55213 |
0.447798 |
1643.6683 |
0.735601082 |
1615.9799 |
321599 |
5.359983333 |
0.977878331 |
0.3 |
0.611992 |
0.388112 |
1986.402 |
0.857982724 |
1781.2613 |
354471 |
5.90785 |
0.978883861 |
0.2 |
0.645503 |
0.354612 |
2156.8191 |
0.900035623 |
905.39698 |
180176 |
3.002933333 |
0.974358974 |
0.1 |
0.668063 |
0.331847 |
2362.9045 |
0.913713868 |
1771.191 |
352474 |
5.874566667 |
0.981397687 |
0.01 |
0.714925 |
0.285075 |
3377.8241 |
0.899750133 |
2183.6533 |
434554 |
7.242566667 |
0.982403218 |
0.001 |
0.582765 |
0.417236 |
4638.8945 |
0.872206684 |
2700.4975 |
537403 |
8.956716667 |
0.981397687 |
1.00E-04 |
0.64822 |
0.35178 |
7127.5025 |
0.872105626 |
3721.7538 |
740637 |
12.34395 |
0.982905983 |
9.00E-05 |
0.718567 |
0.281433 |
7156.2864 |
0.862697095 |
3756.191 |
747486 |
12.4581 |
0.981397687 |
8.00E-05 |
0.683396 |
0.316604 |
7367.8593 |
0.861663774 |
3828.799 |
761939 |
12.69898333 |
0.986928105 |
7.00E-05 |
0.803992 |
0.196008 |
7518.4925 |
0.855835234 |
3922.7236 |
780625 |
13.01041667 |
0.983911513 |
6.00E-05 |
0.753748 |
0.246252 |
7833.1055 |
0.854483579 |
4027.0905 |
801394 |
13.35656667 |
0.986928105 |
5.00E-05 |
0.723603 |
0.276397 |
8203.9799 |
0.854407786 |
4147.995 |
825455 |
13.75758333 |
0.983408748 |
4.00E-05 |
0.74873 |
0.25127 |
8463.402 |
0.847525713 |
4260.9849 |
847941 |
14.13235 |
0.983408748 |
3.00E-05 |
0.723608 |
0.276392 |
9201.8392 |
0.846153846 |
4568.6482 |
909167 |
15.15278333 |
0.989944696 |
2.00E-05 |
0.638187 |
0.361813 |
10848.196 |
0.860688561 |
5263.2764 |
1047402 |
17.4567 |
0.985922574 |
1.00E-05 |
0.517587 |
0.482413 |
13375.714 |
0.860130214 |
6290.1307 |
1251739 |
20.86231667 |
0.98743087 |
9.00E-06 |
0.462312 |
0.537688 |
13466.412 |
0.875875102 |
6299.9598 |
1253693 |
20.89488333 |
0.98743087 |
8.00E-06 |
0.447237 |
0.552763 |
14629.724 |
0.885132045 |
6787.1357 |
1350648 |
22.5108 |
0.985922574 |
7.00E-06 |
0.487437 |
0.512563 |
14828.538 |
0.885561543 |
6323.8593 |
1258453 |
20.97421667 |
0.985419809 |
6.00E-06 |
0.492462 |
0.507538 |
15859.347 |
0.883287731 |
6475.8693 |
1288705 |
21.47841667 |
0.987933635 |
5.00E-06 |
0.592964 |
0.407036 |
18927.236 |
0.880708217 |
7577.6231 |
1507953 |
25.13255 |
0.989441931 |
4.00E-06 |
0.482412 |
0.517588 |
19663.638 |
0.906152179 |
7846.1357 |
1561386 |
26.0231 |
0.988939165 |
3.00E-06 |
0.502513 |
0.497487 |
26072.955 |
0.898118041 |
10056.025 |
2001154 |
33.35256667 |
0.989441931 |
2.00E-06 |
0.482412 |
0.517588 |
34811.548 |
0.910712436 |
13770.915 |
2740414 |
45.67356667 |
0.989944696 |
1.00E-06 |
0.427136 |
0.572864 |
70131.854 |
0.930552713 |
21724.799 |
4323235 |
72.05391667 |
0.990447461 |
9.00E-07 |
0.422111 |
0.577889 |
77841.005 |
0.928498703 |
23995.397 |
4775084 |
79.58473333 |
0.990447461 |
8.00E-07 |
0.361809 |
0.638191 |
108462.04 |
0.938349364 |
32572.598 |
6481947 |
108.03245 |
0.990950226 |
7.00E-07 |
0.371859 |
0.628141 |
123232.58 |
0.946812999 |
37709.643 |
7504221 |
125.07035 |
0.990950226 |
6.00E-07 |
0.321608 |
0.678392 |
140167.92 |
0.951037237 |
42806.005 |
8518396 |
141.9732667 |
0.990447461 |
5.00E-07 |
0.311558 |
0.688442 |
149534.35 |
0.944650351 |
53073.995 |
10561726 |
176.0287667 |
0.991955757 |
4.00E-07 |
0.291457 |
0.708543 |
164962.13 |
0.960405345 |
62556.191 |
12448685 |
207.4780833 |
0.990447461 |
3.00E-07 |
0.236181 |
0.763819 |
249506.07 |
0.968785607 |
82835.623 |
16484289 |
274.73815 |
0.990950226 |
2.00E-07 |
0.231156 |
0.768844 |
289655.66 |
0.969755767 |
100585.94 |
20016602 |
333.6100333 |
0.990950226 |
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
对比p-max曲线
P-ave曲线有一个谷, p-max在δ=4e-5这点也有一个低点,这个现象一定程度印证了网络的平均性能和最大性能的变化趋势应该是一样的,随着δ的减小无论是网络的平均性能或者网络的最大性能都是先下降再上升的。
这次实验也再次印证了这个网络
d2(minst0,9)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)
在δ=0.1附近有一个小高峰
对比两组数据
δ |
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 |
2362.90452 |
0.913713868 |
1771.190955 |
352474 |
5.874566667 |
0.981397687 |
2.00E-07 |
289655.658 |
0.969755767 |
100585.9397 |
20016602 |
333.6100333 |
0.990950226 |
这两组数据的意思是
当δ=0.1时,网络收敛199次需要5.87min,其中至少有一次的准确率可以达到0.9814;或者当δ=0.1时,网络实现准确率0.9814的概率是5.025‰,需要大约1.771s。
当δ=2e-7时,网络收敛199次需要333.6min,其中至少有一次的准确率可以达到0.99095,仅比δ=0.1的相应值大0.0096;或者当δ=2e-7时,网络实现准确率0.99095的概率是5.025‰,需要大约1.67min。
也就是δ=0.1时用1/60的时间就可以达到0.9814,所以如果遇到需要为了收敛效率牺牲一定的准确率的场景让这个网络的δ=0.1是很有价值的。
拟合迭代次数曲线n(δ)如果把单位理解成 次/秒,这个值也同样是频率ω。
取δ∈[2e-7,3e-5]的区间进行拟合,因为这个区间是p-ave走出拐点上升的区间。
x |
δ |
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-06,2.00E-06,3.00E-06,4.00E-06,5.00E-06,6.00E-06,7.00E-06,8.00E-06,9.00E-06,1.00E-05,2.00E-05,3.00E-05 |
y |
n |
289655.6583,249506.0653,164962.1307,149534.3518,140167.9196,123232.5829,108462.0402,77841.00503,70131.85427,34811.54774,26072.95477,19663.63819,18927.23618,15859.34673,14828.53769,14629.72362,13466.41206,13375.71357,10848.19598,9201.839196 |
拟合方程式:y=ax^b |
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a = 1.70630251191669 |
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b = -0.777524517551084 |
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相关系数 R2:0.96834184980971 |
所以n(δ)的表达式为
比较实测值与计算值
δ |
实测迭代次数n |
计算n |
实测值/计算值 |
0.5 |
17.56281407 |
2.924922 |
6.004541785 |
0.4 |
1643.668342 |
3.479078 |
472.4436836 |
0.3 |
1986.40201 |
4.35118 |
456.5202766 |
0.2 |
2156.819095 |
5.96379 |
361.6524191 |
0.1 |
2362.904523 |
10.22305 |
231.134953 |
0.01 |
3377.824121 |
61.24986 |
55.14827942 |
0.001 |
4638.894472 |
366.9692 |
12.64110126 |
1.00E-04 |
7127.502513 |
2198.64 |
3.241778061 |
9.00E-05 |
7156.286432 |
2386.336 |
2.998858981 |
8.00E-05 |
7367.859296 |
2615.195 |
2.817327355 |
7.00E-05 |
7518.492462 |
2901.31 |
2.591412782 |
6.00E-05 |
7833.105528 |
3270.747 |
2.394898076 |
5.00E-05 |
8203.979899 |
3768.88 |
2.176768706 |
4.00E-05 |
8463.40201 |
4482.933 |
1.887916389 |
3.00E-05 |
9201.839196 |
5606.672 |
1.641230183 |
2.00E-05 |
10848.19598 |
7684.585 |
1.411682746 |
1.00E-05 |
13375.71357 |
13172.82 |
1.015402766 |
9.00E-06 |
13466.41206 |
14297.37 |
0.941880294 |
8.00E-06 |
14629.72362 |
15668.54 |
0.933700503 |
7.00E-06 |
14828.53769 |
17382.76 |
0.853060113 |
6.00E-06 |
15859.34673 |
19596.18 |
0.809308002 |
5.00E-06 |
18927.23618 |
22580.67 |
0.838205259 |
4.00E-06 |
19663.63819 |
26858.81 |
0.732111356 |
3.00E-06 |
26072.95477 |
33591.52 |
0.776176678 |
2.00E-06 |
34811.54774 |
46041.02 |
0.75609854 |
1.00E-06 |
70131.85427 |
78922.92 |
0.888612026 |
9.00E-07 |
77841.00503 |
85660.52 |
0.908715066 |
8.00E-07 |
108462.0402 |
93875.67 |
1.155379674 |
7.00E-07 |
123232.5829 |
104146.1 |
1.183265887 |
6.00E-07 |
140167.9196 |
117407.5 |
1.193857934 |
5.00E-07 |
149534.3518 |
135288.6 |
1.105298638 |
4.00E-07 |
164962.1307 |
160920.5 |
1.025115992 |
3.00E-07 |
249506.0653 |
201258.5 |
1.239729478 |
2.00E-07 |
289655.6583 |
275847.8 |
1.050056254 |
当δ<3e-5时准确率都相对较高
第二步拟合准确率曲线p-max(δ)
x |
-lnδ |
15.42494847,13.81551056,11.51292546,9.210340372,6.907755279 |
y |
p-max |
0.990950226,0.990447461,0.98743087,0.982905983,0.981397687 |
拟合方程式:y=ax^b |
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a = 0.955702134216681 |
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b = 0.0133119653223087 |
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相关系数 R2:0.954903914287386 |
p-max(δ)的表达式近似为
实测值与计算值比较
错误数量 |
δ |
最大准确率p-max |
-lnδ |
计算δ |
实测δ/计算δ |
18 |
2.00E-07 |
0.990950226 |
15.424948 |
2.53E-07 |
0.791503454 |
19 |
1.00E-06 |
0.990447461 |
13.815511 |
4.46E-07 |
2.242055774 |
25 |
1.00E-05 |
0.98743087 |
11.512925 |
8.91E-06 |
1.122360287 |
34 |
1.00E-04 |
0.982905983 |
9.2103404 |
2.65E-04 |
0.377139547 |
37 |
0.001 |
0.981397687 |
6.9077553 |
6.50E-04 |
1.537504589 |
35 |
0.01 |
0.982403218 |
4.6051702 |
3.62E-04 |
27.64705547 |
37 |
0.1 |
0.981397687 |
2.3025851 |
6.50E-04 |
153.7504589 |
51 |
0.2 |
0.974358974 |
1.6094379 |
0.013938467 |
14.34878056 |
42 |
0.3 |
0.978883861 |
1.2039728 |
0.002353148 |
127.4887837 |
44 |
0.4 |
0.977878331 |
0.9162907 |
0.003689226 |
108.4238144 |
当δ<1e-3时的准确率相对较高。
现在用这两个表达式
估算当p-max=0.999时的耗时
目标准确率 |
计算δ |
计算n |
耗时 min |
耗时 day |
耗时 year |
0.999 |
7.67E-13 |
4484458556 |
5164961.655 |
3586.778927 |
9.826791581 |
由p-max=0.999推算出δ=7.67E-13,并得到n=4484458556,由实验数据n=289655.6583时需要333.6100333min。得到让p-max=0.999的耗时是9.8年。
也就是让网络d2(minst0,9)81-con(3*3)49-30-2-(2*k) ,k∈(0,1)
的准确率要达到0.999可以将收敛标准设定在δ= 7.67E-13,在9.8年内网络可以收敛199次,其中应该至少有一次的准确率可以达到0.999。或者将网络的收敛标设定在δ= 7.67E-13,准确率达到0.999的概率是5.025‰,需要时间约为18天。
关于调参
r学习率,
x权重分母,随机数/x
n迭代次数
p-ave 网络的平均性能
p-max网络的最大性能
δ |
r |
x |
n |
p-ave |
p-max |
减小 |
不变 |
不变 |
增加 |
增加 |
增加 |
减小 |
不变 |
减小 |
增加 |
增加 |
增加 |
减小 |
减小 |
不变 |
增加 |
增加 |
增加 |
不变 |
减小 |
减小 |
增加 |
增加 |
小幅增加,几乎是定值 |
不变 |
不变 |
减小 |
增加 |
增加 |
几乎是定值 |
不变 |
减小 |
不变 |
增加 |
增加 |
几乎是定值 |
减小 |
减小 |
减小 |
增加 |
增加 |
增加 |
- δ,r或者x的减小都会使p-ave,p-max增加
- 当δ保持不变并且非常小时,虽然r或者x减小同样会使p-max增加但是幅度相当小,几乎可以认为当δ保持不变并且非常小时p-max是定值
- 在网络平均性能和收敛时间之间存在一种平衡,若想网络平均性能稳定就要牺牲收敛时间,或者希望网络收敛加快就会导致网络平均性能不稳定。
比如这个网络先让学习率r=1e-3,再次让学习率r=0.1,会导致网络看起来收敛速度快好多,但性能时好时坏。
因为r增大会导致迭代次数n减小,更短的时间里可能达到更小的δ,而δ减小导致准确率增加;
r增大还会导致平均性能下降;
当δ相同时重复次数同样多的情况下r=1e-3的p-max大于r=0.1的 p-max
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 平均准确率p-ave δ 耗时ms/次
0.472671032 0.519237264 2 0.507290096 0.5 1368
0.495047597 0.500204382 8 0.507290096 0.5 1083
0.50044698 0.493902139 21 0.492709904 0.5 893
0.488147513 0.535227265 2 0.507290096 0.5 810
0.448222797 0.549870337 2 0.507290096 0.5 842
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168042
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0.393129399 0.607135683 1086 0.930115636 0.4 1370
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0.607432073 0.393354299 1885 0.640020111 0.4 1690
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0.616614274 0.384910486 1885 0.676721971 0.4 1687
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0.600938486 0.39815753 1821 0.5173454 0.4 1696
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0.395442583 0.608585771 1260 0.950226244 0.4 1464
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0.608447961 0.390974121 1529 0.609351433 0.4 1521
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0.612085666 0.387305516 2623 0.508295626 0.4 2103
0.396731556 0.602456913 2218 0.933132227 0.4 1845
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0.399001397 0.606170122 948 0.950226244 0.4 1295
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0.632600764 0.370555346 1685 0.617395676 0.4 1600
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0.612196809 0.395428725 1981 0.654097536 0.4 1756
0.390489638 0.603835535 948 0.967320261 0.4 1257
0.609895745 0.390536088 2191 0.548516843 0.4 1793
0.602151572 0.392301532 1775 0.719457014 0.4 1650
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0.61160441 0.389169658 1981 0.605329311 0.4 1795
0.607584608 0.392090473 1235 0.854198089 0.4 1440
0.607012028 0.394036791 1609 0.752639517 0.4 1613
0.639712208 0.366517572 1213 0.544997486 0.4 1412
0.602732387 0.396364942 1285 0.701860231 0.4 1416
0.606501785 0.392416789 1453 0.695827049 0.4 1521
0.602190128 0.395985966 1155 0.55304173 0.4 1338
0.601554214 0.399764207 2175 0.811965812 0.4 1868
0.605437884 0.389222212 1437 0.648064354 0.4 1537
0.600210888 0.392970279 2011 0.492709904 0.4 1841
0.606289951 0.392926389 1529 0.539467069 0.4 1544
0.395005728 0.6020217 1940 0.965811966 0.4 1751
0.605126597 0.387765814 1519 0.753645048 0.4 1500
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0.605820363 0.398442638 1561 0.66214178 0.4 1645
0.611852416 0.385242291 1269 0.608848668 0.4 1458
0.611742417 0.38800069 1981 0.751633987 0.4 1768
0.609098225 0.386008345 1155 0.755656109 0.4 1423
0.606441848 0.387205548 1321 0.780291604 0.4 1386
0.620375451 0.377676723 1353 0.601809955 0.4 1448
0.623732458 0.368165095 1529 0.587229764 0.4 1519
0.399395856 0.600257184 1896 0.938662645 0.4 1729
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0.608658678 0.389625569 1981 0.733534439 0.4 1825
0.39551815 0.607765813 1218 0.970839618 0.4 1418
0.618932126 0.384830996 1213 0.630970337 0.4 1418
0.612960608 0.393875386 1707 0.592257416 0.4 1611
0.600737211 0.398111746 2563 0.5173454 0.4 1993
0.600799287 0.397943322 1707 0.511312217 0.4 1634
0.605186179 0.390256228 1321 0.611865259 0.4 1479
0.614136272 0.385237281 1235 0.853192559 0.4 1477
0.38436454 0.612901431 2218 0.896933132 0.4 1861
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0.60213964 0.396793301 1529 0.716440422 0.4 1524
0.600127686 0.395484181 1321 0.776772247 0.4 1440
0.604766324 0.399259563 1373 0.688788336 0.4 1472
0.615548297 0.382320141 1701 0.571644042 0.4 1645
0.618276534 0.384866437 1419 0.524886878 0.4 1516
0.603119455 0.39314694 1237 0.841126194 0.4 1475
0.37987592 0.616564972 2476 0.920563097 0.4 2007
0.39350232 0.606107313 2218 0.865258924 0.4 1872
0.398216744 0.600143094 1444 0.967320261 0.4 1466
0.39553818 0.607041552 1892 0.949723479 0.4 1707
0.602717281 0.398562152 2193 0.600301659 0.4 1887
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0.600032255 0.397667067 1155 0.549019608 0.4 1466
0.397617374 0.604197746 1976 0.951231775 0.4 1758
0.619944705 0.38475712 1529 0.582202112 0.4 1529
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0.602199528 0.399915092 2305 0.492709904 0.4 1940
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0.623735457 0.377785285 1213 0.527400704 0.4 1363
0.398441116 0.603898995 2352 0.91603821 0.4 1936
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0.398355534 0.600147427 1596 0.946204123 0.4 1571
0.395451514 0.600326738 1812 0.920060332 0.4 1712
0.39810547 0.601253704 2218 0.958773253 0.4 1961
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0.382521899 0.614763351 1490 0.959276018 0.4 1496
0.61096308 0.392146648 1685 0.750125691 0.4 1566
0.395795586 0.601650832 1998 0.933634992 0.4 1810
0.613597208 0.383518467 1285 0.881850176 0.4 1446
0.615348455 0.377368969 1353 0.612870789 0.4 1520
0.602074527 0.399374865 2333 0.535947712 0.4 1991
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0.615047328 0.38270854 1407 0.682252388 0.4 1448
0.39381928 0.605703463 1490 0.972850679 0.4 1503
0.603108224 0.394384866 2333 0.608345902 0.4 1953
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0.61745797 0.394998955 1885 0.666666667 0.4 1742
0.398788019 0.603632607 2152 0.931623932 0.4 1905
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0.605095982 0.385389721 1213 0.710910005 0.4 1432
0.394429253 0.610017067 1644 0.943690297 0.4 1632
0.39161665 0.607902412 1644 0.956259427 0.4 1611
0.394658818 0.602093439 2074 0.945198592 0.4 1853
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0.605246483 0.394331505 1297 0.639517345 0.4 1490
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0.612484366 0.388742383 1817 0.500754148 0.4 1734
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0.601973029 0.396560925 1517 0.876822524 0.4 1489
0.606246756 0.394928741 1885 0.654600302 0.4 1698
0.634149782 0.369891852 1039 0.71040724 0.4 1366
0.605480038 0.392146255 1859 0.576671694 0.4 1742
0.387772643 0.603724316 1260 0.931623932 0.4 1410
0.618375439 0.389211176 1561 0.610356963 0.4 1538
0.608198484 0.394966871 2333 0.655103067 0.4 1946
0.385019707 0.606150268 1688 0.948215184 0.4 1711
0.606778677 0.387215761 1419 0.605329311 0.4 1530
321599
0.709021287 0.283607476 2397 0.94017094 0.3 1981
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0.714995306 0.28814582 1707 0.830065359 0.3 1666
0.730873932 0.266063987 1353 0.714932127 0.3 1493
0.299508403 0.700983314 2218 0.912016088 0.3 1860
0.711357048 0.285481594 2203 0.890397185 0.3 1877
0.700668114 0.290596175 1353 0.767722474 0.3 1503
0.292688924 0.710320587 1644 0.944695827 0.3 1682
0.720024919 0.285041378 1285 0.96329814 0.3 1505
0.264024173 0.732397752 2218 0.88034188 0.3 1939
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0.716016709 0.290228261 2507 0.833584716 0.3 2021
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0.287351049 0.714723139 3096 0.934640523 0.3 2315
0.705189461 0.299164004 3157 0.786827552 0.3 2266
0.281919544 0.72115918 2414 0.953745601 0.3 1986
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0.712035006 0.286956246 1517 0.931121166 0.3 1599
0.280236703 0.709851716 1596 0.973856209 0.3 1616
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0.707722845 0.298741628 3231 0.779788839 0.3 2269
0.700806491 0.298147711 1685 0.898944193 0.3 1660
0.296802989 0.703648351 1892 0.938159879 0.3 1780
0.702821483 0.297888934 1285 0.954751131 0.3 1495
0.290407001 0.710543765 3310 0.967320261 0.3 2470
0.27891286 0.721149657 3148 0.959778783 0.3 2355
0.735012854 0.269812945 1353 0.758169935 0.3 1497
0.720781409 0.278145888 1297 0.856711916 0.3 1417
0.708173784 0.297623398 2781 0.868275515 0.3 2151
0.704509711 0.299192095 2011 0.86777275 0.3 1924
0.291057708 0.705013082 1936 0.955756662 0.3 1783
0.286327257 0.707339732 1604 0.958270488 0.3 1653
0.711572871 0.292670219 2045 0.919054801 0.3 1769
0.706605861 0.286842782 1427 0.938662645 0.3 1478
0.753456685 0.247274503 1529 0.797385621 0.3 1547
0.703769765 0.294856403 1499 0.869783811 0.3 1567
0.715328241 0.285754245 2935 0.849673203 0.3 2283
0.289257012 0.709516776 2218 0.875816993 0.3 1968
0.734275537 0.262538551 3299 0.841628959 0.3 2379
0.714296234 0.283529743 1275 0.940673705 0.3 1386
0.713771669 0.287118197 1561 0.848164907 0.3 1549
0.701985609 0.297337483 2403 0.951231775 0.3 1980
0.710342631 0.289445936 2433 0.702362996 0.3 2061
0.713271559 0.292840381 1353 0.790346908 0.3 1527
0.726629902 0.274499563 1353 0.743086978 0.3 1491
0.70991762 0.288511512 1235 0.925087984 0.3 1398
0.718556988 0.289038119 2411 0.83107089 0.3 1932
0.293905108 0.713728957 1644 0.911513323 0.3 1622
0.293331074 0.709962974 2804 0.91603821 0.3 2185
0.749494974 0.254014731 1529 0.903971845 0.3 1608
0.703532156 0.298704077 1325 0.931121166 0.3 1541
0.284302989 0.715916516 2218 0.907993967 0.3 1899
0.288578149 0.703791124 1462 0.954248366 0.3 1504
0.712563674 0.294143184 1299 0.955253896 0.3 1458
0.742384789 0.260503558 2011 0.896430367 0.3 1773
0.708701549 0.290419325 2263 0.83207642 0.3 1912
0.721277845 0.27616423 1981 0.836601307 0.3 1871
0.295511769 0.702216694 2238 0.942182001 0.3 1913
0.727738897 0.266866778 1685 0.924082453 0.3 1671
0.721572209 0.285663427 2847 0.855706385 0.3 2153
0.703729934 0.290217363 2589 0.797888386 0.3 2045
0.70006724 0.297015819 1529 0.867269985 0.3 1549
0.710673349 0.297886871 2119 0.825037707 0.3 1923
0.704578008 0.29415844 1529 0.866264454 0.3 1650
0.712661622 0.285146795 1885 0.949220714 0.3 1771
0.729138636 0.278186228 1981 0.832579186 0.3 1764
0.29691981 0.707788538 1904 0.969834087 0.3 1724
0.718654409 0.278316624 1701 0.696832579 0.3 1647
0.724684506 0.278054011 1529 0.780291604 0.3 1596
0.707084783 0.293661908 1285 0.912518854 0.3 1499
0.292256168 0.707418882 2294 0.945701357 0.3 1992
0.705162073 0.291809116 2011 0.893413776 0.3 1822
0.700759511 0.297849494 1561 0.870286576 0.3 1556
0.70007342 0.297611631 2411 0.688285571 0.3 1950
0.299881077 0.700196842 2020 0.962292609 0.3 1791
0.706540961 0.298555291 3299 0.618401207 0.3 2402
0.706472754 0.292280919 3789 0.583207642 0.3 2765
0.72308141 0.277712439 2435 0.767219708 0.3 1988
0.714564527 0.289049856 2165 0.90447461 0.3 1852
0.287523276 0.715140416 2696 0.908999497 0.3 2131
0.706969663 0.286499091 1905 0.956259427 0.3 1727
0.273731227 0.719042567 1884 0.957767722 0.3 1755
0.717439017 0.287730981 1707 0.843137255 0.3 1743
0.703272504 0.296041306 1149 0.863247863 0.3 1432
0.736481988 0.265494129 1529 0.882352941 0.3 1619
0.737138671 0.262786541 2887 0.774258421 0.3 2115
0.700435954 0.29653479 1701 0.851181498 0.3 1598
0.716372898 0.279690453 1285 0.936651584 0.3 1430
0.283966615 0.711360192 2460 0.955756662 0.3 2060
0.746799526 0.2435973 2623 0.706887883 0.3 2151
0.725172848 0.272540716 2435 0.864253394 0.3 1944
0.722302989 0.284549161 1181 0.943187531 0.3 1337
0.725971864 0.27241544 1213 0.839115133 0.3 1415
0.291292295 0.705267648 1976 0.945198592 0.3 1746
0.706383113 0.299027414 1947 0.837104072 0.3 1723
0.715580272 0.291721561 1585 0.900452489 0.3 1623
0.708674632 0.286480333 1529 0.785319256 0.3 1583
0.710134528 0.295641917 2025 0.823529412 0.3 1816
0.707292909 0.288265437 2141 0.790849673 0.3 1838
0.70977784 0.290183611 1821 0.754650578 0.3 1710
0.764385613 0.239241167 1353 0.655605832 0.3 1476
0.745967736 0.25388795 1385 0.942684766 0.3 1534
0.72641359 0.279143639 1685 0.877325289 0.3 1642
0.708017058 0.292626392 2935 0.809451986 0.3 2262
0.29075125 0.708900716 2020 0.970839618 0.3 1780
0.709969708 0.294598188 2623 0.755153343 0.3 2088
0.706634593 0.295730843 1977 0.688285571 0.3 1742
0.705593873 0.29806083 2353 0.875314228 0.3 1954
0.701281621 0.294139677 1353 0.721468074 0.3 1494
0.284461283 0.707693763 2200 0.972850679 0.3 1898
0.70100108 0.296015023 2065 0.954751131 0.3 1825
0.291981161 0.714250933 2476 0.915535445 0.3 1981
0.703689663 0.290905671 3931 0.632981398 0.3 2609
0.742272518 0.249394964 1529 0.634992459 0.3 1557
0.722339754 0.273824892 1685 0.928104575 0.3 1664
0.71575116 0.288005983 1981 0.883358472 0.3 1795
0.718162137 0.288863708 1353 0.822523881 0.3 1511
0.711235438 0.290096112 2433 0.767722474 0.3 1987
0.279389846 0.719953899 2610 0.918049271 0.3 2017
0.298972797 0.705079576 1518 0.968828557 0.3 1538
0.715709929 0.287274676 1353 0.876319759 0.3 1456
0.274468622 0.72784837 1884 0.962292609 0.3 1699
0.707959203 0.280276942 2049 0.908999497 0.3 1798
0.706967307 0.287660047 1701 0.800904977 0.3 1646
0.780149512 0.228072121 1353 0.642533937 0.3 1521
0.297215072 0.708074531 1874 0.971342383 0.3 1687
0.704822362 0.298727464 1419 0.876822524 0.3 1463
0.75177096 0.246389175 1529 0.867269985 0.3 1539
0.706666372 0.297093564 1419 0.780291604 0.3 1492
0.722599985 0.275459037 1529 0.881850176 0.3 1616
0.726464926 0.278976559 2507 0.886375063 0.3 2042
0.74121198 0.262342941 1529 0.865258924 0.3 1534
0.700750912 0.299354781 1477 0.864253394 0.3 1528
0.71593187 0.291485993 1529 0.77224736 0.3 1538
0.298752848 0.706331427 1528 0.953745601 0.3 1529
0.293415563 0.702488985 2000 0.943690297 0.3 1775
0.293080183 0.707922028 2074 0.947209653 0.3 1829
0.723843432 0.278433685 2623 0.614379085 0.3 2089
0.72004052 0.290246419 1529 0.909502262 0.3 1519
0.777356206 0.225678118 1529 0.659627954 0.3 1532
0.710183733 0.289188798 1885 0.905982906 0.3 1698
0.281831297 0.714829314 3096 0.963800905 0.3 2309
0.704956428 0.288038189 1865 0.869281046 0.3 1738
0.712344915 0.286172948 2403 0.914027149 0.3 2008
0.726420486 0.270322372 1685 0.910005028 0.3 1633
0.710549572 0.28983765 2119 0.848164907 0.3 1792
0.736791671 0.262038296 2623 0.57817999 0.3 2065
0.705836336 0.288261861 3789 0.556058321 0.3 2500
0.748415262 0.246556565 1529 0.760683761 0.3 1599
0.288704966 0.70676296 2954 0.912016088 0.3 2263
0.280961284 0.727956444 2064 0.942182001 0.3 1862
0.278153943 0.713234866 2476 0.912518854 0.3 1998
0.705058477 0.292420134 2333 0.936148819 0.3 1902
0.768793368 0.229887946 1529 0.788335847 0.3 1514
0.722284116 0.278910643 1885 0.914529915 0.3 1680
0.708776014 0.284501266 2435 0.779788839 0.3 2008
0.72378907 0.280487047 2191 0.615887381 0.3 1925
0.725349661 0.276704884 1529 0.769230769 0.3 1569
0.288844261 0.707666099 2218 0.918049271 0.3 1860
0.705817382 0.297007213 2635 0.616892911 0.3 2041
0.739704835 0.260156653 1529 0.772750126 0.3 1540
0.708720239 0.287204405 1885 0.868778281 0.3 1760
0.736344571 0.263720013 2119 0.921568627 0.3 1910
0.708573329 0.296142121 1431 0.92860734 0.3 1543
0.295521883 0.704265554 2254 0.978883861 0.3 1908
0.700912349 0.298478774 1639 0.907491202 0.3 1606
0.740465744 0.258458748 1685 0.868275515 0.3 1576
0.719873387 0.28814421 1181 0.952237305 0.3 1366
0.7092546 0.2923069 2623 0.730517848 0.3 2111
0.280175779 0.721088556 2218 0.898944193 0.3 1955
0.711527786 0.285254565 2433 0.633484163 0.3 1982
0.259307224 0.739191592 2414 0.922071393 0.3 1945
0.706165456 0.297421595 1529 0.889894419 0.3 1510
0.295169507 0.706275948 3256 0.932629462 0.3 2323
0.704008704 0.29429071 1321 0.876319759 0.3 1403
0.298286293 0.701548332 2618 0.949723479 0.3 2064
0.298740878 0.705991258 1896 0.964806435 0.3 1669
0.28896546 0.706575612 2054 0.952237305 0.3 1753
0.724879386 0.279156574 1353 0.812468577 0.3 1435
0.707457483 0.296968757 1685 0.791352438 0.3 1606
0.298829152 0.70195386 1944 0.963800905 0.3 1734
0.708840563 0.290332126 1591 0.910507793 0.3 1605
0.733645175 0.269177158 1685 0.853192559 0.3 1661
0.706872363 0.28926342 3049 0.813474108 0.3 2308
0.701722842 0.293089379 1387 0.952237305 0.3 1504
0.721596175 0.279564482 1981 0.81950729 0.3 1808
0.714915147 0.285977922 1885 0.853192559 0.3 1722
0.76300649 0.233279311 1529 0.84263449 0.3 1584
0.704089221 0.292884897 1685 0.914529915 0.3 1612
0.709705106 0.289498913 2427 0.866264454 0.3 1911
354471
0.819821133 0.179263807 2191 0.83107089 0.2 1823
0.186429423 0.81403613 1904 0.96329814 0.2 1663
0.840622165 0.15533262 2263 0.911010558 0.2 1894
0.187048692 0.809689484 1644 0.917546506 0.2 1588
0.822373061 0.179644024 1885 0.919557567 0.2 1734
0.195054813 0.810348318 2122 0.961287079 0.2 1827
0.196898082 0.802382886 1942 0.965811966 0.2 1714
0.816570399 0.181952247 1905 0.940673705 0.2 1713
0.805609449 0.194516095 2025 0.969331322 0.2 1827
0.813687827 0.186927159 1451 0.956762192 0.2 1552
0.807692723 0.191327566 2011 0.95274007 0.2 1775
0.800193286 0.190276955 2623 0.758169935 0.2 2132
0.832010069 0.169645102 2767 0.930115636 0.2 2152
0.801132734 0.199555027 1885 0.890397185 0.2 1747
0.805268309 0.19434439 1685 0.910507793 0.2 1654
0.196057093 0.803298993 2530 0.96329814 0.2 2000
0.806697746 0.189134221 2109 0.959276018 0.2 -186216
0.804787383 0.199373822 1633 0.917546506 0.2 1583
0.867861106 0.134625257 1529 0.743589744 0.2 1524
0.155733943 0.841447124 2476 0.944193062 0.2 2013
0.817805079 0.186265986 1885 0.929110106 0.2 1719
0.807947227 0.186459026 1709 0.96430367 0.2 1669
0.183703525 0.826225647 2218 0.937154349 0.2 1897
0.827976429 0.17360397 1885 0.920060332 0.2 1813
0.182629905 0.817949875 2152 0.958270488 0.2 1901
0.835678457 0.158081411 2025 0.943690297 0.2 1828
0.833032833 0.164327639 2011 0.974358974 0.2 1799
0.823427475 0.172876704 2623 0.773755656 0.2 2076
0.806069765 0.191622273 1859 0.942182001 0.2 1703
0.805756629 0.193151118 1477 0.965309201 0.2 1525
0.830635798 0.160321475 1591 0.953745601 0.2 1541
0.821895728 0.179196637 2025 0.956762192 0.2 1747
0.81350934 0.184693429 3395 0.911010558 0.2 2415
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0.811130072 0.19469244 1885 0.952237305 0.2 1761
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0.810383803 0.189181173 2787 0.800904977 0.2 2123
0.808970014 0.192867228 1817 0.934640523 0.2 1707
0.807521248 0.189351175 1387 0.949220714 0.2 1460
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0.80848201 0.193708361 2013 0.95274007 0.2 1813
0.80621111 0.18915432 1655 0.955253896 0.2 1615
0.180751929 0.819428748 2450 0.946706888 0.2 2018
0.165698765 0.833647268 3112 0.969834087 0.2 2384
0.1944433 0.808514938 2954 0.912016088 0.2 2228
0.807898397 0.195459452 1885 0.937657114 0.2 1755
0.804074899 0.196754048 1451 0.950226244 0.2 1480
0.811772694 0.191477209 1707 0.891402715 0.2 1580
0.177213675 0.816277838 2134 0.944695827 0.2 1769
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0.814231918 0.187746911 2165 0.968828557 0.2 1836
0.816193328 0.185418623 1865 0.932629462 0.2 1646
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0.811435164 0.189463833 1353 0.710910005 0.2 1487
0.80264537 0.191563147 1865 0.922071393 0.2 1753
0.818855314 0.176734671 2623 0.750628457 0.2 2072
0.802281972 0.193652008 1269 0.957767722 0.2 1481
0.805745681 0.199071248 1839 0.865258924 0.2 1691
0.192167318 0.806800719 3148 0.938159879 0.2 2334
0.825336755 0.179148537 2119 0.918552036 0.2 1797
0.811223908 0.183825949 2725 0.932126697 0.2 2146
0.847464559 0.157435411 2623 0.870286576 0.2 2024
0.819260353 0.18002347 1529 0.897435897 0.2 1572
0.822534754 0.174593521 1865 0.932126697 0.2 1776
0.837353371 0.162767963 1685 0.956259427 0.2 1623
0.818501144 0.177884019 2623 0.819004525 0.2 2067
0.197945261 0.802540852 1440 0.954248366 0.2 1542
0.197777037 0.806658099 2218 0.925087984 0.2 1911
0.802318055 0.198801855 1787 0.930115636 0.2 1734
0.189959464 0.804216568 1054 0.953745601 0.2 1383
0.824569537 0.183557547 2119 0.922071393 0.2 1885
0.813638926 0.188565189 1691 0.912016088 0.2 1671
0.829501326 0.169911471 2879 0.965309201 0.2 2184
0.82071238 0.183461008 2045 0.964806435 0.2 1800
0.810452351 0.19086906 2011 0.972347914 0.2 1724
0.838615674 0.167087616 3299 0.957767722 0.2 2323
0.194638493 0.804432984 2944 0.946204123 0.2 2250
0.841164907 0.154976947 1529 0.929612871 0.2 1541
0.815338236 0.184838305 1865 0.914027149 0.2 1682
0.180633084 0.822876025 2392 0.974358974 0.2 1900
0.803769329 0.196306254 1353 0.853695324 0.2 1460
0.195578303 0.805506665 2218 0.906485671 0.2 1861
0.811805313 0.180342805 1685 0.955253896 0.2 1674
0.801557073 0.193933345 1859 0.936651584 0.2 1738
0.81742978 0.179892276 2433 0.639517345 0.2 1940
0.836393087 0.165426436 1353 0.868778281 0.2 1489
0.177880505 0.825141155 3668 0.862745098 0.2 2521
0.838494423 0.155875042 2623 0.887380593 0.2 2061
0.853205882 0.144623848 1353 0.863247863 0.2 1478
0.189539475 0.819016342 1644 0.917043741 0.2 1569
0.185781363 0.817513568 2064 0.95274007 0.2 1713
0.828566691 0.170512276 1981 0.917043741 0.2 1725
0.805500255 0.198888292 2037 0.843137255 0.2 1778
0.820871309 0.179245601 2787 0.755656109 0.2 2167
0.800799082 0.199378036 5055 0.53092006 0.2 3268
0.163418754 0.836798165 2218 0.902966315 0.2 1937
0.189376502 0.81182342 1644 0.948717949 0.2 1658
0.81210738 0.189212451 1879 0.899949723 0.2 1755
0.806288796 0.1947134 2507 0.904977376 0.2 1997
0.167735461 0.830738435 2160 0.924082453 0.2 1883
0.811037739 0.186597114 2105 0.775263952 0.2 1814
0.176492381 0.818647652 2954 0.933132227 0.2 2167
0.188352863 0.80860044 3136 0.946204123 0.2 2209
0.82647258 0.167058359 1685 0.885369532 0.2 1604
0.801824374 0.197658294 2263 0.87833082 0.2 1827
0.16831529 0.833206611 1644 0.92760181 0.2 1560
0.811157317 0.184120416 2105 0.763700352 0.2 1719
0.839785038 0.156496326 1529 0.771744595 0.2 1605
0.19100698 0.807406165 2650 0.971845148 0.2 2129
0.811262268 0.187029677 2371 0.725992961 0.2 2004
0.825968349 0.17799685 2635 0.887883358 0.2 2075
0.812258265 0.184132192 1981 0.922071393 0.2 1772
0.802604513 0.193194952 2011 0.910507793 0.2 1748
0.193180014 0.808441112 1884 0.937657114 0.2 1699
0.815017561 0.188373257 1701 0.847159377 0.2 1603
0.818827297 0.18191392 1701 0.866264454 0.2 1721
0.816944241 0.182873534 3009 0.903971845 0.2 2284
0.802004856 0.194079415 2119 0.941679236 0.2 1884
0.805025197 0.194859985 2435 0.840623429 0.2 1895
0.185709924 0.81313316 1644 0.947712418 0.2 1551
0.814211759 0.185366852 3299 0.843137255 0.2 2337
0.801408429 0.19744037 2045 0.921568627 0.2 1843
0.804234686 0.199273388 1821 0.828557064 0.2 1723
0.823651716 0.181741167 2025 0.883861237 0.2 1800
0.196807119 0.803281353 2218 0.908999497 0.2 1886
0.823958752 0.176762658 2191 0.846153846 0.2 1792
0.840468208 0.160498547 1885 0.92760181 0.2 1738
0.19371571 0.807475725 2450 0.932629462 0.2 1976
0.147123707 0.851790344 2218 0.92860734 0.2 1776
0.188948107 0.813249976 2020 0.966314731 0.2 1666
0.189685382 0.813530485 1874 0.973353444 0.2 1595
0.811735055 0.181571904 1859 0.944695827 0.2 1616
0.802574368 0.198418297 1431 0.934137758 0.2 1499
0.810689934 0.189629541 2733 0.820512821 0.2 2119
0.80490099 0.195967232 2119 0.906485671 0.2 1982
0.82873384 0.174190441 1905 0.953745601 0.2 1904
0.184518876 0.814441787 2218 0.922574158 0.2 2103
0.81068337 0.192925288 1529 0.81850176 0.2 1555
180176
0.086712866 0.911394646 2954 0.919557567 0.1 2093
0.085122006 0.91353659 2160 0.957767722 0.1 1734
0.912609983 0.084863618 1591 0.941176471 0.1 1487
0.90181923 0.094470001 1331 0.970839618 0.1 1349
0.928644061 0.072553691 1529 0.749622926 0.1 1437
0.904544898 0.094420067 1961 0.958773253 0.1 1607
0.934277293 0.061714894 2191 0.824534942 0.1 1698
0.908867458 0.089624671 1885 0.948717949 0.1 1579
0.905172705 0.092727572 1639 0.977878331 0.1 1505
0.902491781 0.099161045 2879 0.966314731 0.1 2065
0.91689243 0.086212956 5061 0.538461538 0.1 3082
0.084760408 0.918477485 2074 0.949220714 0.1 1739
0.918324215 0.080865339 2263 0.937657114 0.1 1790
0.071410219 0.933744641 2020 0.970336853 0.1 1662
0.909113301 0.092907604 2119 0.963800905 0.1 1742
0.90277039 0.098377999 2401 0.936651584 0.1 1848
0.912844636 0.089929781 2823 0.965309201 0.1 1999
0.923290878 0.077623713 2305 0.89190548 0.1 1794
0.91095696 0.090362249 5621 0.794871795 0.1 3200
0.093259112 0.908240223 2054 0.951231775 0.1 1699
0.939430675 0.061670384 2787 0.736551031 0.1 1949
0.919359869 0.081082578 1685 0.940673705 0.1 1568
0.064242172 0.93268389 2476 0.931623932 0.1 1894
0.085475119 0.91057381 2152 0.937657114 0.1 1767
0.910504596 0.088761113 2011 0.966817496 0.1 1681
0.900928253 0.094340211 2011 0.971342383 0.1 1696
0.914669235 0.086258393 2263 0.961287079 0.1 1752
0.094967447 0.902248367 1884 0.92659628 0.1 1613
0.093057927 0.904774143 2618 0.946204123 0.1 1957
0.905139155 0.090270134 2263 0.969331322 0.1 1793
0.905372218 0.094491865 2935 0.920563097 0.1 2001
0.909704383 0.089685237 2577 0.80794369 0.1 1873
0.081737376 0.918923423 2074 0.948717949 0.1 1624
0.098207313 0.901619909 2074 0.947712418 0.1 1688
0.914331867 0.082862788 4437 0.812971342 0.1 2584
0.913370131 0.085580312 2623 0.905982906 0.1 1846
0.908949042 0.092539038 2191 0.912518854 0.1 1675
0.913372469 0.083862511 3417 0.936651584 0.1 2183
0.903615401 0.093579247 1529 0.796882856 0.1 1394
0.906217343 0.090348249 2013 0.943690297 0.1 1609
0.90357574 0.093834249 2823 0.849673203 0.1 1917
0.903500239 0.096575208 2119 0.962795375 0.1 1643
0.063734713 0.933904882 1892 0.932629462 0.1 1557
0.940004341 0.06167838 1847 0.934640523 0.1 1511
0.923611793 0.077842991 1529 0.933634992 0.1 1428
0.080769247 0.920931994 2218 0.895424837 0.1 1696
0.902486577 0.097677478 2421 0.973353444 0.1 1778
0.913499243 0.08554814 1707 0.918049271 0.1 1470
0.90632237 0.095749186 2635 0.839617898 0.1 1869
0.900275535 0.099376113 2251 0.960281549 0.1 1719
0.098357622 0.900265916 2218 0.888888889 0.1 1697
0.099888807 0.900553495 1896 0.966817496 0.1 1595
0.902316803 0.099525702 1701 0.87833082 0.1 1481
0.910443767 0.090038726 1885 0.946706888 0.1 1551
0.924815289 0.076253714 1701 0.880844646 0.1 1472
0.903361814 0.097158364 2305 0.863247863 0.1 1726
0.92891024 0.069770226 2887 0.889391654 0.1 1996
0.064243165 0.935122172 2414 0.958270488 0.1 1808
0.911239378 0.089819891 2227 0.945701357 0.1 1719
0.084763212 0.912947174 2074 0.95274007 0.1 1625
0.92400717 0.075614188 2623 0.860734037 0.1 1882
0.091589673 0.905633794 2146 0.865761689 0.1 1665
0.9032172 0.099062187 2165 0.967823027 0.1 1676
0.916998472 0.081720002 2011 0.949723479 0.1 1617
0.918678394 0.088961186 2191 0.770739065 0.1 1689
0.9091603 0.087878874 2045 0.972347914 0.1 1651
0.096951237 0.902983737 3638 0.899949723 0.1 2292
0.091575644 0.90916533 2218 0.961789844 0.1 1704
0.908344854 0.092397037 2263 0.95173454 0.1 1733
0.903869612 0.097217735 2411 0.933132227 0.1 1775
0.089564513 0.911260667 2096 0.960281549 0.1 1633
0.912059968 0.086028391 2025 0.961287079 0.1 1620
0.094516178 0.908648928 2460 0.95072901 0.1 1825
0.091504286 0.905160115 2020 0.981397687 0.1 1619
0.912252611 0.089654402 2361 0.955253896 0.1 1758
0.910617968 0.089200804 2879 0.971342383 0.1 1982
0.910729592 0.086406648 2469 0.929110106 0.1 1801
0.901110478 0.099434672 1977 0.825540473 0.1 1591
0.916290066 0.0851047 2183 0.908496732 0.1 1672
0.931325823 0.069437898 3299 0.95274007 0.1 2166
0.919583033 0.08227529 1885 0.966314731 0.1 1563
0.91382708 0.085335037 1685 0.948215184 0.1 1482
0.915700541 0.086896228 1685 0.930618401 0.1 1484
0.94116709 0.057342312 2623 0.873303167 0.1 1879
0.080593592 0.915956799 2218 0.958270488 0.1 1714
0.917562647 0.08081365 2623 0.837104072 0.1 1868
0.919925114 0.077832797 2623 0.922574158 0.1 1886
0.096983908 0.902119629 3136 0.912518854 0.1 2072
0.911951031 0.088677984 3049 0.932126697 0.1 2042
0.095439531 0.903677103 1884 0.951231775 0.1 1568
0.902400829 0.095863727 2733 0.860734037 0.1 1896
0.91874698 0.081218574 2623 0.887380593 0.1 1887
0.094023508 0.910053387 1644 0.937154349 0.1 1451
0.902746422 0.097637645 2469 0.96430367 0.1 1797
0.903956296 0.099501096 2011 0.968828557 0.1 1602
0.095053152 0.905350675 2074 0.955253896 0.1 1644
0.095193172 0.903470569 3136 0.930618401 0.1 2074
0.914099379 0.085861265 1885 0.955253896 0.1 1590
0.929767423 0.064654009 1865 0.936651584 0.1 1563
0.09791313 0.904651612 2160 0.934640523 0.1 1658
0.907747362 0.089964217 2433 0.716943188 0.1 1807
0.919757674 0.0805155 2263 0.947209653 0.1 1734
0.911197913 0.089851865 3575 0.901960784 0.1 2279
0.097923699 0.902341593 2618 0.956762192 0.1 1858
0.921637911 0.082712266 1791 0.864253394 0.1 1525
0.919163296 0.079828051 1353 0.85620915 0.1 1355
0.913751682 0.0864842 1691 0.923076923 0.1 1490
0.095833886 0.909357616 2510 0.944695827 0.1 1822
0.902752874 0.096162949 2411 0.911010558 0.1 1762
0.900632069 0.098202856 1859 0.970839618 0.1 1542
0.901619036 0.099510041 1701 0.891402715 0.1 1483
0.096498613 0.903275449 1644 0.936148819 0.1 1455
0.903871182 0.095673316 3827 0.729009553 0.1 2362
0.905591378 0.091694599 1981 0.941176471 0.1 1603
0.08036186 0.921807295 3638 0.893916541 0.1 2291
0.91015163 0.088694757 1885 0.964806435 0.1 1556
0.909333622 0.090017042 5271 0.646053293 0.1 2976
0.933258468 0.069153542 2191 0.895424837 0.1 1685
0.06999071 0.931499062 2218 0.891402715 0.1 1710
0.924124569 0.081508908 3299 0.841126194 0.1 2137
0.09398691 0.905225043 2944 0.949220714 0.1 2029
0.922698276 0.074702741 1885 0.944193062 0.1 1565
0.906110739 0.097582536 1529 0.849673203 0.1 1430
0.902170404 0.099418798 2285 0.850175968 0.1 1744
0.90618617 0.096408625 1685 0.966314731 0.1 1478
0.09781338 0.900944978 2064 0.956259427 0.1 1651
0.907560378 0.091045129 2421 0.959778783 0.1 1777
0.903646422 0.09586311 2507 0.937657114 0.1 1833
0.906533005 0.095585687 1885 0.952237305 0.1 1562
0.909504673 0.087497877 1821 0.895927602 0.1 1529
0.919541638 0.077730539 2935 0.949220714 0.1 2009
0.09431755 0.903881661 2450 0.908496732 0.1 1806
0.911878729 0.084526378 1353 0.824534942 0.1 1354
0.909358811 0.092443879 1821 0.913524384 0.1 1530
0.910783325 0.088242642 2227 0.905480141 0.1 1728
0.905671621 0.093373445 2011 0.935143288 0.1 1645
0.918773729 0.082112377 2733 0.886877828 0.1 1927
0.085128905 0.913920227 2218 0.950226244 0.1 1714
0.097034422 0.90042003 2152 0.967823027 0.1 1679
0.07072878 0.928022785 2954 0.895927602 0.1 1996
0.903548335 0.094215097 2119 0.950226244 0.1 1657
0.914044459 0.09046653 2623 0.87933635 0.1 1872
0.088883614 0.909159642 1938 0.970839618 0.1 1571
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352474
0.99151853 0.008521964 3305 0.964806435 0.01 2145
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0.991316922 0.0083256 3299 0.915535445 0.01 2146
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0.991536333 0.008706299 2823 0.947712418 0.01 1973
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434554
4.89E-04 0.999521332 6078 0.945701357 0.001 3301
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5.52E-04 0.999438359 3638 0.798893917 0.001 2299
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4.84E-04 0.999517361 5932 0.967320261 0.001 3210
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2740414
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20016602