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File:2014.12.31rudo.png $y=\sqrt{(123-x)(471+x)}$ , made 2014.10.29. $y=f(x)=1.14958\sqrt{(103.623 -x)(404.691 +x)}$(1,452 × 684 (190 KB)) - 08:26, 1 December 2018
File:2014arc.png $\mathrm{Arc}(x) = .01 \sqrt{(a+x)(b-x)}$ 2014-05-30 34 893.2(1,726 × 709 (155 KB)) - 08:26, 1 December 2018
File:2014rubleDollar2param.png Q(m)=\sqrt{ \sum_{n=1}^m (F_n-f(X_n))^2 }$ -2 238.69(1,527 × 1,004 (232 KB)) - 08:26, 1 December 2018
File:2014rubleDollar3param.png $\displaystyle Q=\sqrt{ \sum_{n=1}^m \big(F_n-f(X_n)\big)^2 }$ $f(x)=\mathrm{Gauss}(x)=a \exp(b x+c x^2))$(1,273 × 837 (294 KB)) - 08:26, 1 December 2018
File:2014specula.png ...playstyle D_2= \sqrt{ \frac{1}{M} \sum_{m=1}^M (g_m-\mathrm{Linear}(t_m) )^2} \approx 13.1945$ $y=\mathrm{Quadratic}(t)=232.974 - 0.926709 t - 0.00375255 t^2(1,502 × 651 (177 KB)) - 08:26, 1 December 2018
File:2015.01.01rudo.png $y=g(x)=1.18052 \sqrt{(102.851 - x) (388.552 + x)}$ $y=h(x)=g(x)+2.34457 \exp(0.0379563 x) \sin\big(0.190307 (-54.7326 + x)\big)$(1,660 × 684 (215 KB)) - 08:26, 1 December 2018
File:2015.01.03rudo.png $y=\sqrt{(123−x)(471+x)}$ , made 2014.10.29 and shown also in figure $y=g(x)=1.20375 \sqrt{(100.639 - x)(381.547 + x)}$(1,660 × 684 (212 KB)) - 08:26, 1 December 2018
File:2015arc.png $\mathrm{Arc}(x) = .01 \sqrt{(a+x)(b-x)}$ This image is used as figure 2 in the article(1,726 × 709 (190 KB)) - 08:26, 1 December 2018
File:2015ruble2.jpg The pink arc shows function $y=\mathrm{Arc}(x)=.01\sqrt{(123-x)(471+x)}$ The black line shows the linear approximation, $y=2.4-0.0048x$(1,726 × 709 (248 KB)) - 08:26, 1 December 2018
File:2015ruble3.jpg The pink arc shows function $y=\mathrm{Arc}(x)=.01\sqrt{(123-x)(471+x)} ~$ The black line shows the linear approximation, $y=2.4-0.0048x$(1,726 × 684 (266 KB)) - 08:26, 1 December 2018
File:2016ruble1.jpg The pink arc shows function $y=\mathrm{Arc}(x)=.01\sqrt{(123-x)(471+x)} ~$ The black line shows the linear approximation, $y=2.4-0.0048x$(2,764 × 684 (414 KB)) - 08:27, 1 December 2018
File:Ack3a600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!\sqrt{2}\!\approx\!1.41$ for(m=-30;m<31;m++){if(m==0){M(m,-10.2)L(m,10.2)} else{M(m,-10)L(m,10)}}(5,130 × 1,793 (1.09 MB)) - 08:28, 1 December 2018
File:Ack3c600.jpg [[Complex map]] of [[tetration]] to base $b\!=\!3/2\!=1.5$ for(m=-30;m<31;m++){if(m==0){M(m,-10.2)L(m,10.2)} else{M(m,-10)L(m,10)}}(5,130 × 1,776 (1.5 MB)) - 08:28, 1 December 2018
File:Ack4c.jpg cu=.5-I/(2.*M_PI)*log( (z_type(1.,-A)+z)/(z_type(1., A)-z) ); cd=.5-I/(2.*M_PI)*log( (z_type(1.,-A)-z)/(z_type(1., A)+z) );(5,130 × 1,760 (1.92 MB)) - 08:28, 1 December 2018
File:Amosaplot.jpg \frac{e^{-x/2} \,\sqrt{x!}} {\pi^{1/4} (x/2)! }$(2,092 × 780 (147 KB)) - 08:29, 1 December 2018
File:Amoscplot.jpg ...g( \frac{1}{2}$[[Lof]]$(x)-\,$[[Lof]]$\big(\frac{x}{2}\big)-\frac{x}{2}\ln(2)\Big)$ $ {2^{x/2} \, \sqrt{x!} }(2,092 × 780 (147 KB)) - 08:29, 1 December 2018
File:Amosmap.jpg \exp\left(\frac{1}{2}\mathrm{lof}(n)-\mathrm{lof}(n/2)-\ln(2)\, n/2\big)\right)$ \frac{|H_n|}{\sqrt{N_n}} $ $= \displaystyle(1,726 × 1,718 (396 KB)) - 08:29, 1 December 2018
File:Amosplot.jpg \frac{e^{-x/2} \,\sqrt{x!}} {\pi^{1/4} (n/2)! }$(1,394 × 464 (98 KB)) - 08:29, 1 December 2018
File:Anka616map.jpg z_type TaniaS(z_type z){int n; z_type s,t=z+z_type(2.,-M_PI);t*=2./9.; t=I*sqrt(t); if( fabs(Im(z))< M_PI && Re(z)<-2.51) return TaniaNega(z);(2,641 × 2,625 (1.48 MB)) - 08:29, 1 December 2018
File:Arctra4tesT.jpg -\frac{1}{2}\mathrm e^{3z}$ 8.173825669330684e-9, -2.0624513960198102e-8, //11(2,575 × 2,558 (489 KB)) - 08:30, 1 December 2018
