RTModel
Real-Time Microlensing Modelling by Valerio Bozza

 
OB171392
Planetary
 
Binary lens models
Model L1     χ2=4729.07    gOGLE=0.0584281±0.286621

s=0.926002±0.031708    q=0.000367001±0.00138911    u0=0.160803±0.0440862    θ=4.82458±0.249025    ρ*=0.001639±0.00936321    tE=20.4678±5.93318    t0=7984.92±0.467349    
Model L2     χ2=5359.78    gOGLE=-0.71429±2.83931

s=1.47069±0.576285    q=0.240586±0.599232    u0=0.499197±0.687425    θ=6.01068±0.452394    ρ*=0.082085±1.21327    tE=11.9847±11.9713    t0=7982.49±3.22573    
Model L3     χ2=5558.9    gOGLE=2.81513±0.709937

s=4.0552±0.00649671    q=0.0452518±0.00238364    u0=3.65156±0.00523285    θ=1.59582±0.00249133    ρ*=0.00998724±0.00578553    tE=211.584±37.4313    t0=7965.86±3.23627    
Model L4     χ2=5581.95    gOGLE=2.81771±1.45131

s=4.0552±0.0403991    q=0.0511072±0.0148634    u0=3.61231±0.0286842    θ=1.67864±0.0046242    ρ*=0.013627±0.00654657    tE=208.294±10.9102    t0=7903.9±3.82626    
Model L5     χ2=27806.9    gOGLE=0.17338±0.167095

s=0.654153±0.0015315    q=0.10013±0.00183659    u0=0.466585±0.0102538    θ=5.00417±0.0106809    ρ*=0.00219735±0.00230121    tE=87.9374±0.861251    t0=7910.19±0.77765