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即使在比较大的偶数区域,偶数素对数量的波动依然与波动系数有关联。
例:
在计算值的精度相近的情况下,下界计算值/波动系数k(m)=infS(m),而infS(m)值则随着偶数增大而呈现线性缓慢地增大。
G(20200831000) = 43400560;
inf( 20200831000 )≈ 43371777.6 , jd ≈0.999337,infS(m) = 25875001.98 , k(m)= 1.6762
G(20200831002) = 57650047;
inf( 20200831002 )≈ 57618423.2 , jd ≈0.999451,infS(m) = 25875001.98 , k(m)= 2.2268
G(20200831004) = 26326773;
inf( 20200831004 )≈ 26313561.3 , jd ≈0.999498,infS(m) = 25875001.98 , k(m)= 1.01695
G(20200831006) = 25889837;
inf( 20200831006 )≈ 25875002 , jd ≈0.999427,infS(m) = 25875001.98 , k(m)= 1
G(20200831008) = 55325389;
inf( 20200831008 )≈ 55288326.7 , jd ≈0.999330,infS(m) = 25875001.99 , k(m)= 2.13675
G(20200831010) = 35803007;
inf( 20200831010 )≈ 35770586.9 , jd ≈0.999094,infS(m) = 25875001.99 , k(m)= 1.38244
G(20200831012) = 25888186
inf( 20200831012 )≈ 25875002 , jd ≈0.999491,infS(m) = 25875001.99 , k(m)= 1
G(20200831014) = 67776860
inf( 20200831014 )≈ 67745459.8 , jd ≈0.999537,infS(m) = 25875001.99 , k(m)= 2.61818
G(20200831016) = 25887011;
inf( 20200831016 )≈ 25875002 , jd ≈0.999536,infS(m) = 25875002 , k(m)= 1
G(20200831018) = 25935715;
inf( 20200831018 )≈ 25916938.8 , jd ≈0.999276,infS(m) = 25875002 , k(m)= 1.00162
G(20200831020) = 72035347;
inf( 20200831020 )≈ 71992338 , jd ≈0.999403,infS(m) = 25875002 , k(m)= 2.78231
G(20200831022) = 26630652;
inf( 20200831022 )≈ 26614287.8 , jd ≈0.999386,infS(m) = 25875002 , k(m)= 1.02857
因此波动系数的作用是始终如一的反应了素对数量的波动幅度。 |
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