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  • Fac.cin
    return s + log(2.*M_PI)/2. - z + (z+.5)*log(z); x=Re(z);if(x<-.5) return expaun(z+1.)-log(z+1.);
    4 KB (487 words) - 07:00, 1 December 2018
  • ArcSin
    However, it can be expressed through the [[log]] function as follows: if(Im(z)<0){if(Re(z)>=0){return M_PI/2.-I*log( z + sqrt(z*z-1.) );}
    9 KB (982 words) - 18:48, 30 July 2019
  • Onagawa nuclear plant
    Fukushima Nuclear Accident Update Log - 13 March 2011.</ref>.
    8 KB (1,103 words) - 14:56, 20 June 2013
  • Acosc1.cin
    if(Im(z)<0){if(Re(z)>=0){return I*log( z + sqrt(z*z-1.) );} else{return I*log( z - sqrt(z*z-1.) );}}
    3 KB (436 words) - 18:47, 30 July 2019
  • BesselJ0
    sL[x_] = Normal[Series[Log[HankelH1[0, x] Sqrt[Pi I x/2]], {x, Infinity, 16}]]
    6 KB (913 words) - 18:25, 30 July 2019
  • Discrete Hankel transform
    Even if the \(N~\log N\) algorithms are not used, the explicit use of the symmetry saves an orde
    7 KB (1,063 words) - 18:25, 30 July 2019
  • BesselY0
    Y_0(z)=\frac{2 (\log (z)+\gamma -\log (2))}{\pi }+\frac{z^2 (-\log (z)-\gamma +1+\log (2))}{2
    3 KB (445 words) - 18:26, 30 July 2019
  • Bessely0.cin
    z_type BesselY0o(z_type z){ z_type q=z*z, L=log(z),c;
    4 KB (370 words) - 18:46, 30 July 2019
  • Efjh.cin
    LQ=log(Q); z_type E(z_type z){ if(abs(z)>.1) return E(J(z))+1.; return log(e(z))/LQ;}
    3 KB (364 words) - 07:00, 1 December 2018
  • WrightOmega
    ...of logarithm and used in definition of [[tetration]] for complex base \(b=\log(a)\), can be expressed through the [[WrightOmega]].
    4 KB (610 words) - 10:22, 20 July 2020
  • Keller function
    This superfunncion corresponds to the displacement of the argument for \(\log(\mathrm e \!-\!1)\) of the [[Shoka function]] discussed below.
    10 KB (1,479 words) - 05:27, 16 December 2019
  • Superfactorial.cin
    DB k=0.61278745233070836381366079016859252; //k=log(K);
    1 KB (88 words) - 15:01, 20 June 2013
  • Facp.cin
    return -s + .5/z + log(z);} z_type lofp2(z_type z){ return log(2.)+(lofp0(z/2.-.5)+lofp0(z/2.))/2.;}
    3 KB (353 words) - 15:01, 20 June 2013
  • Afacc.cin
    z_type t=(log(z)-F0)/c2; z_type v=sqrt(t);
    995 bytes (148 words) - 18:46, 3 September 2023
  • Abelfac.cin
    return log(s)/k;}
    1 KB (124 words) - 15:01, 20 June 2013
  • F45E.cin
    return exp(F45E(z-1.)*log(b));
    1 KB (139 words) - 18:48, 30 July 2019
  • F45L.cin
    // return log(s*z)/.32663425997828098238 +1.1152091357215375; return log(s*z)/.32663425997828098238 +1.11520724513161;
    2 KB (163 words) - 18:47, 30 July 2019
  • SuZex
    ...However, this does not affect the expansion; and Log[z] can be replaced to Log[-z] in the final expression. From this deduction, the only requirement is s Log[\(\pm\)z] \(\mapsto\) Log[\(\pm\) z] Log[1+1/z] with following expansion at small values 1/z. In such a way, the exp
    7 KB (1,076 words) - 18:25, 30 July 2019
  • Tania.cin
    z_type ArcTania(z_type z) {return z + log(z) - 1. ;} z_type TaniaBig(z_type z){int n;z_type s=z; s=z-log(s)+1.;
    1 KB (209 words) - 15:01, 20 June 2013
  • SuZexCoef20.cin
    // and L=Log[z] or L=Log[-z]
    6 KB (180 words) - 15:01, 20 June 2013
  • SuZex.cin
    z_type suzexo(z_type z){ int n,m; z_type L=log(-z); z_type c[21]; z_type s;
    12 KB (682 words) - 07:06, 1 December 2018
  • LambertW.cin
    return Tania(log(z)-1.);} // Except the negative part of the real axis, Tania does the Lambe
    5 KB (287 words) - 15:01, 20 June 2013
  • AuZex.cin
    return s + AuZexAsyCo[0] + .5*log(z)-1./z;}
    3 KB (274 words) - 15:01, 20 June 2013
  • Name of function
    ...nction should be replaced from (~) to [~]; \(~\ln~\) should be replaced to Log and so on.)
    6 KB (901 words) - 18:27, 30 July 2019
  • Power function
    G[z_] = Log[Log[c^(1/r)*z]/c^(1/r)]/Log[1+r]
    15 KB (2,495 words) - 18:43, 30 July 2019
  • SuTra
    F[z_] = -Log[-z] + a[1, 1] Log[-z]/z + Sum[ P[m, Log[-z]]/z^m, {m, 2, M}] t[2] = ReplaceAll[s[2], Log[x] -> L]
    9 KB (1,285 words) - 18:25, 30 July 2019
  • SuFac.cin
    DB k=0.61278745233070836381366079016859252; //k=log(K);
    2 KB (119 words) - 07:06, 1 December 2018
  • AuFac.cin
    return log(s)/k;}
    2 KB (137 words) - 18:46, 30 July 2019
  • AuTra
    n = 1; s[n] = Series[g0[Log[t]] + 1 - g0[tra[Log[t]]], {t, 0, n + 1}] s[n] = Series[ g[n - 1, Log[t]] + 1 - g[n - 1, tra[Log[t]]], {t, 0, n + 1}];
    6 KB (1,009 words) - 18:48, 30 July 2019
  • AuTra.cin
    z_type sutra0(z_type z){ return log(suzex(z));}
    1 KB (197 words) - 15:03, 20 June 2013
  • F4ten.cin
    z_type tenQ=z_type( 0.559580251215472, 1.728281903659204);// =L*Zo+log(L) DO(k,K){c=F[k];E[k]=log(c)/Lten;G[k]=exp(c*Lten);}
    2 KB (287 words) - 15:03, 20 June 2013
  • Fit1.cin
    (1.+3.2255053261256337*q) + (-0.5 + log(2.))/d;} sqrt(d) - (-0.625 + log(2.) )/d ;}
    3 KB (402 words) - 18:48, 30 July 2019
  • Aunemco.txt
    F[m_, z_] := 1/(-2 z)^(1/2) (1 - q/(-2 z)^(1/2) + Sum[P[n, Log[-z]]/(-2 z)^(n/2), {n, 2, m}]) t[m] = ReplaceAll[Normal[s[m]], Log[x] -> L];
    16 KB (1,450 words) - 06:58, 1 December 2018
  • Mizugadro number dream
    - How many times should I repeat the operation log beginning with the number of Mizugadro, in order to get something of order
    10 KB (1,794 words) - 07:02, 1 December 2018
  • Sutran.cin
    //z_type sutra(z_type z){ if( Re(z)<2. ) return log(suzex(z)); z_type L=log(-z); z_type s,w, t=1./z;
    3 KB (351 words) - 18:48, 30 July 2019
  • Superfac.cin
    DB k=0.61278745233070836381366079016859252; //k=log(K);
    2 KB (131 words) - 18:47, 30 July 2019
  • Arcsuperfac.cin
    return log(s)/k;}
    2 KB (202 words) - 06:58, 1 December 2018
  • Mathematical notations
    : <math>\log</math> and <math>~^*\sqrt{~}</math>
    5 KB (753 words) - 18:47, 30 July 2019
  • Bible
    one log of oil. one he lamb, and offer him for a trespass offering, and the log of
    4.15 MB (793,089 words) - 18:44, 30 July 2019
  • Advection in log coordinate
    [[Advection in log coordinate]] refers to the specific consideration of [[advection]], using t http://en.wikipedia.org/wiki/Log-normal_distribution
    5 KB (865 words) - 18:44, 30 July 2019
  • Analuxpf3c.cin
    z_type f1(z_type x){ return log(x+2.) + exp(x-1.);} z_type f2(z_type x){ return log(2.+x) + (1.+x)*(
    1 KB (253 words) - 18:48, 30 July 2019
  • Arcsin.cin
    For some reason, the compiler recognises [[exp]], [[log]], [[sin]], [[cos]], of complex argument, but fails with asin and acos. z_type asin2(z_type z){ return I*log(-I*z+sqrt(1.-z*z)); }
    4 KB (488 words) - 06:58, 1 December 2018
  • Arctran.cin
    z_type arctra3(z_type z){z_type c[5]; z_type L=log(z); z_type s; int n,M=4;
    2 KB (354 words) - 06:58, 1 December 2018
  • AuNem
    +\frac{1}{2} \left(2 q^2+3\right) \log (z)\) \( \displaystyle +\frac{q^2}{2}+\frac{1}{4} \left(2 q^2+3\right) \log (2)\) \( \displaystyle
    9 KB (1,441 words) - 18:45, 30 July 2019
  • Ausin.cin
    N=21; L=log(z); b=z*z; //d=b*(c[N]*.5);
    1 KB (156 words) - 06:58, 1 December 2018
  • Base e1e
    [[Category:Log]]
    4 KB (559 words) - 17:10, 10 August 2020
  • E1egf.cin
    z_type t=log(-z); z_type u=-1./(3.*z);
    2 KB (219 words) - 18:48, 30 July 2019
  • E1egi.cin
    return g + log(-p)/3. + 2./p; DO(n,18){ p=z-M_E; if(abs(p)<.3) break; z=log(z)*M_E; }
    2 KB (148 words) - 18:47, 30 July 2019
  • E1etf.cin
    z_type t=log(z); z_type u=-1./(3.*z); if(fabs(Im(z))<5.)return log(E1ETF(z+1.))*M_E;
    2 KB (203 words) - 18:48, 30 July 2019
  • E1eti.cin
    return g + log(p)/3. + 2./p;
    2 KB (162 words) - 18:47, 30 July 2019

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