RTModel
Real-Time Microlensing Modelling by Valerio Bozza

 
KB160142
Binary or planetary (short time-scale event)
 
Binary lens models
Model L1     χ2=9766.18    gMOA=-0.875029±14.4554

s=1.53683±7.47256    q=0.0389992±1.09562    u0=0.137347±1.45596    θ=5.88875±12.8202    ρ*=0.00183147±7.80454    tE=1.57602±11.0544    t0=7483.±3.58569    
Model L2     χ2=9810.29    gMOA=-0.821141±0.431054

s=2.87317±0.110878    q=0.140072±0.205698    u0=0.328405±0.0562406    θ=0.136232±0.0327667    ρ*=0.02133±0.0130649    tE=4.08755±0.297199    t0=7492.04±1.61414    
Model L3     χ2=10635.    gMOA=-0.933086±0.160913

s=0.655133±0.0212281    q=0.173421±0.0773012    u0=0.422753±0.0749855    θ=4.46021±0.075447    ρ*=0.00767823±0.00370785    tE=10.9809±0.835882    t0=7493.9±0.469086    
Point-source Point-lens model with parallax
Model PX     χ2=9803.72    gMOA=-0.489192±0.138847

u0=0.0276559±0.106493    tE=3.75071±48.6559    t0=7483.08±0.0303897    π=-5.15585±188579.    π||=10.±819.011    
Point-source Point-lens model
Model PP     χ2=9804.55    gMOA=-0.48633±0.107287

u0=0.0275088±0.0827337    tE=3.77254±10.0261    t0=7483.08±0.0300445