RTModel
Real-Time Microlensing Modelling by Valerio Bozza

 
OB171187
Planetary
 
Binary lens models
Model L1     χ2=4647.5    gOGLE=2.50875±0.856901

s=0.927811±0.0182325    q=0.0147758±0.00721042    u0=0.128493±0.0272779    θ=0.0437337±0.159801    ρ*=0.00851497±0.0137687    tE=17.7299±4.04822    t0=7939.1±0.623518    
Model L2     χ2=4682.76    gOGLE=3.20741±1.05345

s=0.935937±0.0108967    q=0.0104192±0.00618384    u0=0.109844±0.0242497    θ=6.28181±0.13024    ρ*=0.00426314±0.00796208    tE=19.9722±4.50862    t0=7939.1±0.46612    
Model L3     χ2=4692.55    gOGLE=3.7288±1.21945

s=1.12636±0.0239588    q=0.00717604±0.00310978    u0=0.0868248±0.0251757    θ=2.42562±0.217308    ρ*=0.00834431±0.00899189    tE=22.8128±3.967    t0=7939.84±0.650126    
Model L4     χ2=4714.49    gOGLE=3.32855±4.69388

s=0.358972±0.344987    q=0.707551±3.3531    u0=0.104127±0.127971    θ=5.37298±0.70689    ρ*=0.0666148±0.0899585    tE=23.3204±25.4732    t0=7940.63±1.07205    
Model L5     χ2=4717.59    gOGLE=3.64996±4.572

s=3.04199±0.734798    q=0.210588±0.225507    u0=0.215923±0.209731    θ=3.82014±0.208429    ρ*=0.0456741±0.0713947    tE=25.3004±22.6127    t0=7949.49±4.52208