RTModel
Real-Time Microlensing Modelling by Valerio Bozza

 
OB160693
Planetary
 
Binary lens models
Model L1     χ2=605.543    gOGLE=10.7225±14.7236

s=0.733423±0.229821    q=0.0186837±0.00607979    u0=0.0239635±0.0331222    θ=1.54835±0.229519    ρ*=0.00073781±0.00759101    tE=230.675±348.153    t0=7497.79±1.24593    
Model L2     χ2=606.537    gOGLE=10.9252±17.8798

s=1.56285±0.0429257    q=0.0292875±0.0479663    u0=0.00388108±0.00498429    θ=4.76247±0.145268    ρ*=0.0035188±0.00555893    tE=237.962±339.343    t0=7497.64±0.225563    
Model L3     χ2=606.641    gOGLE=5.68206±18.9716

s=1.48704±0.20142    q=0.0413535±0.153617    u0=0.00886793±0.015005    θ=1.52921±0.206602    ρ*=0.000704633±0.0118234    tE=139.018±366.287    t0=7497.72±0.381662    
Model L4     χ2=722.412    gOGLE=29.2394±2.22837

s=3.71296±0.0263708    q=0.186378±0.00728446    u0=0.509713±0.0126695    θ=5.05947±0.0125632    ρ*=0.00511856±0.00282615    tE=377.352±25.3609    t0=7429.43±7.26536    
Model L5     χ2=724.727    gOGLE=22.8718±1.70512

s=3.59407±0.0273891    q=0.230924±0.0116533    u0=0.586756±0.0187622    θ=5.0572±0.0156088    ρ*=0.00639062±0.0032296    tE=301.168±17.2245    t0=7435.56±6.95976