RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB140900
Binary with parallax and orbital motion
Binary lens models with parallax and orbital motion
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Model O1 χ2=15307.6 gOGLE=0.0339659±0.140281 s=0.740699±0.0328154 q=0.683508±0.140622 u0=0.261378±0.0281882 θ=0.30885±0.0576568 ρ*=0.00941063±0.00208032 tE=37.7556±3.80907 t0=6865.72±0.88245 π⊥=0.229233±1.57259 π||=0.0927606±1.01367 ds/dt=0.000171226±0.000926226 dθ/dt=-0.000196616±0.00558968 w3=0.00709662±0.0452329 |
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Model O2 χ2=16521.6 gOGLE=0.702874±0.203455 s=0.666692±0.0194687 q=0.662322±0.17087 u0=-0.092628±0.01163 θ=1.50887±0.0426894 ρ*=0.00808249±0.00206019 tE=38.2473±11.0816 t0=6868.77±0.262253 π⊥=0.50163±2.04616 π||=-1.04497±2.94248 ds/dt=0.00372221±0.00173788 dθ/dt=-0.00446267±0.00625614 w3=0.01146±0.0182408 |
Binary lens models with parallax
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Model X1 χ2=15163.3 gOGLE=0.0312888±0.122665 s=0.74103±0.025211 q=0.687359±0.113192 u0=0.260832±0.0254305 θ=0.307869±0.0329626 ρ*=0.00945445±0.00141907 tE=37.6446±2.88124 t0=6865.76±0.46108 π⊥=0.13667±0.921654 π||=0.120151±0.480107 |
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Model X2 χ2=22216.5 gOGLE=1.02947±0.114851 s=0.598139±0.00937168 q=0.745557±0.203928 u0=0.0947131±0.0129924 θ=1.72722±0.100889 ρ*=0.00720135±0.00162373 tE=38.8359±6.41434 t0=6868.74±0.446124 π⊥=-1.50397±0.810102 π||=0.179773±1.64991 |
Binary lens models
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Model L1 χ2=15404.8 gOGLE=0.0467075±0.128631 s=0.738475±0.0188509 q=0.678039±0.114197 u0=0.255325±0.0320813 θ=0.304748±0.0255556 ρ*=0.00945799±0.00146626 tE=37.7927±2.27868 t0=6865.85±0.373523 |
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Model L2 χ2=16412.7 gOGLE=0.307417±0.092285 s=0.701328±0.0138971 q=0.573589±0.0930037 u0=0.207167±0.0167397 θ=0.294137±0.0144731 ρ*=0.0084329±0.00131764 tE=41.9323±1.97188 t0=6866.26±0.111909 |
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Model L3 χ2=29813.7 gOGLE=-0.352966±0.0831743 s=1.0418±0.0278774 q=0.177908±0.0214388 u0=0.382171±0.027672 θ=1.88356±0.0340411 ρ*=0.0131131±0.00317272 tE=31.3961±0.999174 t0=6865.5±0.190283 |