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.9678},{0.196716,39.9244},{0.126688,38.9152},{0.214568,40.2018},{0.320447,41.1028},{0.218347,40.2208},{0.189707,39.9396},{0.0929368,38.1458},{0.379662,41.4331},{0.210938,39.9839},{0.366603,41.8599},{0.420927,42.1335},{0.258028,40.6447},{0.183568,39.7108},{0.212549,40.0876},{0.360034,41.1573},{0.393974,41.7812},{0.114713,38.6691},{0.143706,39.1858},{0.252486,40.5184},{0.387297,41.8925},{0.348584,41.3009},{0.255491,40.4859},{0.216583,40.3603},{0.43,41.3189},{0.62,43.228},{0.57,42.4891},{0.3,40.9628},{0.38,42.0632},{0.43,42.3985},{0.24,40.7422},{0.44,42.0495},{0.5,42.363},{0.97,42.8212},{0.479,42.3518},{0.83,43.5424},{0.416,42.4236},{0.581,42.0634},{0.45,41.832},{0.579,43.1864},{0.32,41.2446},{0.657,42.9752},{0.43,41.7661},{0.472,41.9692},{0.374,43.1851},{0.18,40.1895},{0.55,44.3435},{0.592,44.1524},{0.172,39.3022},{0.526,41.9561},{0.763,44.4724},{0.58,43.3051},{0.43,41.8019},{0.45,42.271},{0.656,43.1449},{0.495,42.1189},{0.49,41.7874},{0.57,42.6715},{0.388,42.2076},{0.45,42.4024},{0.48,42.1599},{0.615,42.5426},{0.4,42.3128},{0.655,42.3151},{0.498,42.9837},{0.465,41.8252},{0.453,42.8212},{0.425,41.2021},{0.514,42.7862},{0.423,41.5655},{0.859,44.0929},{0.936,43.3071},{0.528,42.4543},{0.978,43.5001},{0.885,44.1843},{0.815,44.0744},{0.698,43.7687},{0.568,42.7092},{0.711,43.5665},{0.3396,41.084},{0.3965,41.4879},{0.812,43.6536},{0.799,43.3788},{0.882,43.375},{0.833,43.6881},{0.874,43.2954},{0.772,43.51},{0.178,39.4548},{0.26,40.8234},{0.186,39.7122},{0.269,40.7762},{0.215,40.3781},{0.543,42.4788},{0.75,43.243},{0.64,42.7642},{0.43,42.1841},{0.64,43.1644},{0.497,42.3246},{0.44,42.0106},{0.355,41.3423},{0.78,43.6008},{0.54,42.4246},{0.86,43.9217},{0.468,42.5489},{0.84,43.8731},{0.96,43.6132},{0.8218,43.8154},{0.93,43.5524},{0.451,41.7967},{0.61,42.905},{0.83,44.0507},{0.707,43.2824},{0.415,41.8768},{0.557,42.557},{0.791,43.5769},{0.695,43.2117},{0.633,43.0499},{0.2486,40.6112},{0.532,42.5658},{0.331,41.0785},{0.346,41.3646},{0.961,44.2642},{0.613,42.9937},{0.3402,41.3281},{0.983,44.1573},{0.71,43.022},{0.73,43.277},{0.47,42.1346},{0.62,43.0093},{0.521,42.1801},{0.369,41.634},{0.571,42.3992},{0.604,42.527},{0.9271,43.9405},{0.285,40.8542},{0.2912,40.8391},{0.548,42.2963},{0.868,43.4933},{0.496,42.2147},{0.811,43.4045},{0.756,43.814},{0.817,43.6516},{0.752,43.3018},{0.5516,42.3032},{0.3578,41.4349},{1.01,44.0125},{0.741,43.7173},{0.43,41.8109},{0.526,42.4002},{0.592,42.5773},{0.905,43.6387},{0.949,43.4449},{0.4607,42.0717},{0.3709,41.6692},{0.8,43.7141},{0.679,43.4574},{0.5817,42.672},{0.55,42.2756},{0.81,43.3699},{0.95,43.9766},{0.3373,41.2945},{0.91,44.3055},{0.263,40.6347},{0.643,43.0113},{0.691,43.0888},{0.357,41.4255},{0.721,43.1757},{0.581,42.7423},{0.6268,42.7586},{0.818,43.3929},{0.4627,42.0423},{0.449,42.0231},{0.688,43.054},{0.87,44.2313},{0.5043,42.3382},{0.591,43.2091},{0.426,41.7616},{0.329,41.3403},{0.583,42.4011},{0.519,43.0715},{0.401,41.6954},{0.205,39.9038},{0.34,41.2132},{0.436,41.88},{0.363,41.552},{0.436,41.9258},{0.309,41.1738},{0.342,41.3846},{0.159,39.4164},{0.332,41.2555},{0.469,42.3545},{0.239,40.2591},{0.352,41.4238},{0.612,42.8139},{0.631,42.3774},{0.645,42.817},{0.429,41.89},{0.497,42.0758},{0.539,42.2267},{0.561,42.872},{0.41,41.3475},{0.412,41.4237},{0.599,42.7435},{0.619,43.056},{0.422,41.7283},{0.54,42.5112},{0.401,42.5546},{0.218,40.0754},{0.633,42.2017},{0.383,41.642},{0.302,41.3108},{0.34,41.08},{0.51,41.8807},{0.421,42.136},{0.399,41.4881},{0.493,42.1469},{0.687,42.9964},{0.687,42.8348},{0.495,42.2487},{0.603,42.6462},{0.421,42.1796},{0.348,41.5896},{0.213,40.109},{0.344,41.1729},{0.271,40.5323},{0.564,42.3729},{0.274,40.7247},{0.181,39.6829},{0.582,43.1639},{0.68,42.904},{0.401,41.9356},{0.416,41.5575},{0.286,41.2111},{0.562,43.0505},{0.266,40.3907},{0.314,41.232},{0.581,43.6687},{0.463,41.9478},{0.341,40.9915},{0.631,42.8818},{0.522,42.6773},{0.368,41.4677},{0.309,40.8608},{0.528,42.3697},{0.216,40.4049},{0.284,40.8354},{0.508,42.1943},{0.781,43.4372},{0.613,42.6167},{0.278,40.5662},{0.477,42.0543},{0.95,43.6383},{1.057,44.1506},{0.816,43.6911},{0.455,42.3239},{1.02,44.3629},{1.14,44.323},{0.854,43.6085},{1.37,45.0497},{0.975,44.3337},{0.97,44.4626},{0.74,43.2875},{1.39,44.8762},{0.46,42.1484},{1.02,44.1641},{1.12,44.5144},{1.23,45.0207},{1.19,44.3628},{0.839,43.3981},{1.01,44.9121},{0.521,42.3782},{0.475,42.1049},{0.95,43.8842},{1.3,45.0163},{1.305,44.7402},{0.216,40.556},{0.735,43.0918},{1.14,44.197},{1.307,45.4107},{1.265,44.9441},{0.67,43.1432},{0.64,42.9243},{1.34,45.0675},{0.84,43.5143},{0.935,43.5402},{0.953,44.2736},{1.124,44.5675},{0.552,42.5109},{0.671,42.982},{0.511,42.3737},{1.03,44.2401},{1.192,44.4588},{1.092,44.0078},{0.974,43.8341},{1.11,44.6253},{1.35,44.8271},{0.85,43.4943},{1.241,44.5817},{1.414,44.8038},{1.188,44.6076},{1.017,44.294},{1.315,44.9714},{0.821,43.6409},{1.215,45.2465},{0.623,42.5145}};

src=Sort[Join[src0,src1,src2]]; 

theory1style={RGBColor[0.6,0.7,0],Thick};
theory2style={RGBColor[1,0.6,0],Thick};
theory3style={RGBColor[0,0.5,0.5],Thick};

minZ=src[[1]][[1]];
maxZ=src[[Length[src]]][[1]];

minμ =Min[Table[src[[i]][[2]],{i,Length[src]}]];
maxμ =Max[Table[src[[i]][[2]],{i,Length[src]}]];

megaParsec=3.2616 (10^6);
GetSumSqr[f_]:=(∑_(i=1)^(Length[src]))(((f[src[[i]][[1]]]-src[[i]][[2]]))^2);
GetSigma[f_]:=(Sqrt[(1.0/(Length[src]))(∑_(i=1)^(Length[src]))(((f[src[[i]][[1]]]-src[[i]][[2]]))^2)]);
frame=ListPlot[{{0,minμ},{maxZ,maxμ}},PlotStyle->RGBColor[1,1,1]];

style0={RGBColor[0,0,1]};
style1={RGBColor[0,0.5,1]};
style2={RGBColor[0.5,0,1]};

g0=ListPlot[src0,PlotStyle->style0];
g1=ListPlot[src1,PlotStyle->style1];
g2=ListPlot[src2,PlotStyle->style2];

Length[src0]
Length[src1]
Length[src2]
Length[src]

{minZ,maxZ,minμ,maxμ}
Show[frame, g2,g1,g0,AxesLabel->{"z","μ"}]

(* Плоская модель a[t_,τ_]=((Sinh[(t/τ)])^(2/3)) *)
Clear[χ,a,point,GetTheoreticalCurve];
a[t_,τ_]=((Sinh[(t/τ)])^(2/3));
χ[t_,τ_]=FullSimplify[Integrate[(1/(a[t,τ])),t]];
point[t2_,τ_,n_]:=Module[{t1=t2((1.0/10.0)+(9.0/10.0)(n/3000.01)),a1,a2},
a1=a[t1,τ];
a2=a[t2,τ];
Return[{((a2-a1)/a1),5.0Log[10,(1.0/megaParsec)(a2/a1) a2*(χ[t2,τ]-χ[t1,τ])]+25.0}];
];

GetTheoreticalCurve[t2_,τ_]:=
Interpolation[Sort[Table[point[t2,τ,n],{n,1,3000}]]];

t0=13.567541451579943*(10^9);
τ0=10.795622347990738*(10^9);
P=GetTheoreticalCurve[t0,τ0];
theory1 = P;
gTheory=Plot[P[z],{z,minZ,maxZ},PlotStyle->theory1style,PlotRange->{{minZ,maxZ},{minμ,maxμ}}];
diff0=Table[{src0[[n]][[1]],src0[[n]][[2]]-P[src0[[n]][[1]]]},{n,Length[src0]}];
diff1=Table[{src1[[n]][[1]],src1[[n]][[2]]-P[src1[[n]][[1]]]},{n,Length[src1]}];
diff2=Table[{src2[[n]][[1]],src2[[n]][[2]]-P[src2[[n]][[1]]]},{n,Length[src2]}];
frameDiff = ListPlot[{{0,-3},{0,+3},{maxZ, 0}}];

GetSigma[P]
Show[frame, g2,g1,g0,gTheory,AxesLabel->{"z","μ"}]
Show[frameDiff, ListPlot[diff0,PlotStyle->style0], ListPlot[diff1,PlotStyle->style1], ListPlot[diff2,PlotStyle->style2],AxesLabel->{"z","(Subscript[μ, experiment])-(Subscript[μ, theory])"}]

Clear[point3d,i,p3dt];
delta=0.05*(10^9);
t0=13.567541451579943*(10^9);
τ0=10.795622347990738*(10^9);
point3d[t_,τ_]:={{t,τ},GetSigma[GetTheoreticalCurve[t,τ]]};
p3dt=Table[point3d[t0-delta+2*delta*((Quotient[i,10])/10.0),τ0-delta+2*delta*((Mod[i,10])/10.0)],{i,0,99}];
p3df=Interpolation[p3dt];

ContourPlot[p3df[t,τ],{t,t0-delta*0.7,t0+delta*0.7},{τ,τ0-delta*0.7,τ0+delta*0.7},Contours->150,PlotLegends->Automatic,FrameLabel->{"t","τ"},PlotLabel-> {"Dispersion"}]

Clear[t,tt,τ,ττ,smin,s,ff];
{t, τ,smin,ff}={1.3567541451579943`*^10,1.0795622347990738`*^10,0.3128087829532391`,232.0798127446364`};
Do[
tt=t+(RandomReal[]-RandomReal[])*ff;
ττ=τ+(RandomReal[]-RandomReal[])*ff;
s=GetSigma[GetTheoreticalCurve[tt,ττ]];
If[s < smin,
smin=s;
t=tt;
τ=ττ;
Print[{t, τ,smin, ff}];
];
ff=ff*0.99;
,{10000}];
{t, τ,smin, ff}
Clear[t,tt,τ,ττ,smin,s,ff];