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D(x)中界系数的λ

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发表于 2023-6-28 15:18 | 显示全部楼层 |阅读模式
D(x)中界系数的λ


表λ2n/ln^2(2n)=D(2n),其中2n=4q^2,q为孪生素数中小的一个
我们有:

2.8536906627274678892170018523102*36/ln^2(36)=D(36)*2=8
2.5449110930296310450695998665251*100/ln^2(100)=D(100)*2=12
2.2109687318758272287443824625807*484/ln^2(484)=D(484)*2=28
1.8932512670627385295601563157612*1156/ln^2(1156)=D(1156)*2=44
1.8428020921975687392197343214237*3364/ln^2(3364)=D(3364)*2=94
1.6404061763460499886485306639816*6724/ln^2(6724)=D(6724)*2=142
1.7130052076879150844408602809185*13924/ln^2(13924)=D(13924)*2=262
1.7052326202536142383849920920877*20164/ln^2(20164)=D(20164)*2=350
1.7070701181663335553900593294338*40804/ln^2(40804)=D(40804)*2=618
1.6749587967039915858773133704768*45796/ln^2(45796)=D(45796)*2=666

1.4932607860817294581440148419096*59320804/ln^2(59320804)=D(59320804)*2=276510
1.4903695609491439403177514753172*61371556/ln^2(61371556)=D(61371556)*2=284434
1.4923380411708810406219988322835*61748164/ln^2(61748164)=D(61748164)*2=286362
1.4874198605350009506069585138421*64032004/ln^2(64032004)=D(64032004)*2=294780
1.4889844912718343545529683031695*64609444/ln^2(64609444)=D(64609444)*2=297454
1.4921238003509756792794199042438*65577604/ln^2(65577604)=D(65577604)*2=302048
1.4917706873931745670103998615195*66945124/ln^2(66945124)=D(66945124)*2=307568
1.488432659074474002484898773358*68128516/ln^2(68128516)=D(68128516)*2=311698
1.4896927170072058885303928834544*69122596/ln^2(69122596)=D(69122596)*2=316006
1.488691883511958198767978152116*71132356/ln^2(71132356)=D(71132356)*2=323946

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\frac{\square}{\square}\sqrt{\square}\square_{\baguet}^{\baguet}\overarc{\square}\ \dot{\baguet}\left(\square\right)\binom{\square}{\square}\begin{cases}\square\\\square\end{cases}\ \begin{bmatrix}\square&\square\\\square&\square\end{bmatrix}\to\Rightarrow\mapsto\alpha\ \theta\ \pi\times\div\pm\because\angle\ \infty
\frac{\square}{\square}\sqrt{\square}\sqrt[\baguet]{\square}\square_{\baguet}\square^{\baguet}\square_{\baguet}^{\baguet}\sum_{\baguet}^{\baguet}\prod_{\baguet}^{\baguet}\coprod_{\baguet}^{\baguet}\int_{\baguet}^{\baguet}\lim_{\baguet}\lim_{\baguet}^{\baguet}\bigcup_{\baguet}^{\baguet}\bigcap_{\baguet}^{\baguet}\bigwedge_{\baguet}^{\baguet}\bigvee_{\baguet}^{\baguet}
\underline{\square}\overline{\square}\overrightarrow{\square}\overleftarrow{\square}\overleftrightarrow{\square}\underrightarrow{\square}\underleftarrow{\square}\underleftrightarrow{\square}\dot{\baguet}\hat{\baguet}\vec{\baguet}\tilde{\baguet}
\left(\square\right)\left[\square\right]\left\{\square\right\}\left|\square\right|\left\langle\square\right\rangle\left\lVert\square\right\rVert\left\lfloor\square\right\rfloor\left\lceil\square\right\rceil\binom{\square}{\square}\boxed{\square}
\begin{cases}\square\\\square\end{cases}\begin{matrix}\square&\square\\\square&\square\end{matrix}\begin{pmatrix}\square&\square\\\square&\square\end{pmatrix}\begin{bmatrix}\square&\square\\\square&\square\end{bmatrix}\begin{Bmatrix}\square&\square\\\square&\square\end{Bmatrix}\begin{vmatrix}\square&\square\\\square&\square\end{vmatrix}\begin{Vmatrix}\square&\square\\\square&\square\end{Vmatrix}\begin{array}{l|l}\square&\square\\\hline\square&\square\end{array}
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\alpha\beta\gamma\Gamma\delta\Delta\epsilon\varepsilon\zeta\eta\theta\Theta\iota\kappa\varkappa\lambda\Lambda\mu\nu\xi\Xi\pi\Pi\varpi\rho\varrho\sigma\Sigma\tau\upsilon\Upsilon\phi\Phi\varphi\chi\psi\Psi\omega\Omega\digamma\vartheta\varsigma\mathbb{C}\mathbb{H}\mathbb{N}\mathbb{P}\mathbb{Q}\mathbb{R}\mathbb{Z}\Re\Im\aleph\partial\nabla
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\because\therefore\angle\parallel\perp\top\nparallel\measuredangle\sphericalangle\diamond\diamondsuit\doteq\propto\infty\bowtie\square\smile\frown\bigtriangledown\triangle\triangleleft\triangleright\bigcirc \wr\amalg\models\preceq\mid\nmid\vdash\dashv\nless\ngtr\ldots\cdots\vdots\ddots\surd\ell\flat\sharp\natural\wp\clubsuit\heartsuit\spadesuit\oint\lfloor\rfloor\lceil\rceil\lbrace\rbrace\lbrack\rbrack\vert\hbar\aleph\dagger\ddagger

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