RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB191325
Uncertain: very noisy
Binary lens models
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Model L1 χ2=91698. gOGLE I=3.41535±1.08978 s=2.3509±0.279365 q=0.515044±0.204198 u0=0.0462298±0.0322095 α=6.24231±0.0407643 ρ*=0.029127±0.0167919 tE=36.6003±5.95398 t0=8698.99±6.30901 |
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Model L2 χ2=92142.6 gOGLE I=-0.310306±1.08495 s=3.35787±0.794101 q=0.204166±0.245041 u0=0.860466±0.595407 α=2.75723±0.198356 ρ*=0.0191918±0.27079 tE=23.8969±8.13722 t0=8667.1±14.4205 |
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Model L3 χ2=92532.1 gOGLE I=2.67757±0.840915 s=1.9559±0.175005 q=0.355366±0.104216 u0=0.0708492±0.0337145 α=6.21823±0.0408571 ρ*=0.0200463±0.0122412 tE=48.9577±7.11393 t0=8705.1±4.15234 |
Binary lens models with parallax
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Model X1 χ2=89146.3 gOGLE I=21.8702±70.3657 s=0.268949±0.766181 q=0.0457728±0.269408 u0=0.00778078±0.0245111 α=0.50449±0.488753 ρ*=0.00154321±0.0163746 tE=218.36±698.657 t0=8723.11±1.14205 πE,N=-0.027661±0.502604 πE,E=0.509605±1.71077 |
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Model X2 χ2=89262.3 gOGLE I=21.3725±25.9763 s=0.243467±0.62409 q=0.0604049±0.392463 u0=-0.00803116±0.00958973 α=5.74282±0.490984 ρ*=0.000473153±0.0224412 tE=218.086±278.15 t0=8723.02±1.15 πE,N=0.00862244±0.641276 πE,E=0.488373±0.726613 |