RTModel
Real-Time Microlensing Modelling by Valerio Bozza

 
OB190763
Planetary
 
Binary lens models
Model L1     χ2=7384.79    gOGLE I=5.15543±1.37246

s=1.03228±0.0103125    q=0.0000118949±0.000018194    u0=0.00654538±0.00177369    α=2.99869±0.0247673    ρ*=0.000976477±0.00132566    tE=43.8919±11.2005    t0=8625.91±0.0488127    
Model L2     χ2=7435.85    gOGLE I=10.5909±7.40436

s=0.98846±0.0289602    q=0.000020935±0.0000287429    u0=0.0035412±0.00209663    α=5.97486±0.153109    ρ*=0.00261086±0.00105375    tE=90.2376±57.6358    t0=8625.92±0.0507258    
Model L3     χ2=7816.7    gOGLE I=17.1871±7.02491

s=0.994001±0.019743    q=0.000222338±0.000876109    u0=0.00253533±0.000717564    α=2.66355±1.23138    ρ*=0.00242462±0.00101105    tE=134.82±61.4156    t0=8625.96±0.123097    
Binary lens models with parallax
Model X1     χ2=7279.03    gOGLE I=6.48518±1.68387

s=1.02788±0.00578525    q=0.0000137593±0.0000151589    u0=0.00536336±0.00138543    α=3.00731±0.0350983    ρ*=0.000683481±0.00138558    tE=53.4348±12.9537    t0=8625.92±0.0487072    
πE,N=1.61385±3.50316    πE,E=-0.0664842±2.75023    
Model X2     χ2=7288.86    gOGLE I=5.80663±1.37372

s=1.03086±0.00657303    q=0.0000175566±0.0000223959    u0=-0.00592695±0.000909888    α=3.26703±0.0429442    ρ*=0.000802009±0.00152818    tE=48.1953±9.97524    t0=8625.92±0.0486421    
πE,N=-2.84371±4.09098    πE,E=-1.27571±3.30419    
Binary source model
Model BS     χ2=7456.3    gOGLE I=58.4711±0.833158

tE=466.098±167.457    FR=0.00803532±0.0624199    u1=0.000584993±0.00037753    u2=0.000132595±0.00868871    t1=8625.91±0.0487968    t2=8628.±0.348908