# Polynomial fit : +37.322981 +0.35150421*t -0.59188168*t^2 # where t = (MJD - 55898.070) # Integration interval: MJD=[55898.240000-55898.540000] # # MJD Flux 3.6um # [d] [mJy] 55898.077193 37.266 55898.091187 37.375 55898.105180 37.144 55898.119172 37.176 55898.133137 37.798 55898.147149 37.698 55898.161152 37.586 55898.175145 37.171 55898.189102 37.193 55898.203245 37.743 55898.217159 37.465 55898.231118 37.121 55898.245161 36.986 55898.258875 37.033 55898.272998 37.757 55898.286992 38.612 55898.300906 38.430 55898.314906 39.403 55898.328837 40.388 55898.342992 40.723 55898.356942 40.770 55898.370868 40.390 55898.385003 39.858 55898.398938 39.936 55898.412867 39.760 55898.426852 39.332 55898.440847 39.181 55898.454850 39.127 55898.468805 38.839 55898.482754 38.843 55898.496791 38.629 55898.510784 38.446 55898.524810 38.165 55898.538805 37.947 55898.552761 37.597 55898.566756 37.743 55898.580757 37.871 55898.594929 37.557 55898.608651 37.253 55898.622630 37.159 55898.636603 36.855 55898.650303 37.006 55898.664653 37.367 55898.678484 37.365 55898.692557 37.194 55898.706589 36.788 55898.720582 37.131 55898.734745 37.237 55898.748470 37.668 55898.762627 37.749 55898.776455 37.341 55898.790448 37.346 55898.804499 37.595 55898.818468 37.834 55898.832356 37.527 55898.846421 37.344 55898.860491 37.127 55898.874407 36.936 55898.888286 35.907 55898.898488 35.304