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Table 1:

The results of determination of the relative SED of the variable source.

Band 		log $\nu$ $r_{iR} \pm 1\sigma$ $(F_{i}/F_{R})^{{\rm obs}} \pm 1\sigma$ $(F_{i}/F_{R})^{{\rm obs},~ 1} \pm 1\sigma$ $(F_{i}/F_{R})^{{\rm obs},~ 2} \pm 1\sigma$ $(F_{i}/F_{R})^{{\rm corr}} \pm 1\sigma$ $\log(F_{i}/F_{R})^{{\rm corr}} \pm \sigma$
1 2 3 4 5 6 7 8
B 14.833 $0.926\pm0.054$ $0.610\pm0.036$ $0.729\pm0.057$ $0.538\pm0.051$ $0.643\pm0.038$ $-0.192\pm0.025$
V 14.736 $0.941\pm0.022$ $0.786\pm0.017$ $0.816\pm0.031$ $0.802\pm0.024$ $0.802\pm0.017$ $-0.096\pm0.009$
I 14.574 $0.975\pm0.014$ $1.382\pm0.014$ $1.437\pm0.031$ $1.411\pm0.022$ $1.350\pm0.014$ $0.130\pm0.005$

Notes. (3) - Correlation coefficient between fluxes and its error, all values of r are near 1. (4-6) - Observed SEDs of the variable source (4 - all the data, 5 - event 1, 6 - event 2). (7) - Corrected SED of the variable source (all the data). (8) - The same in logarithmic scale.


Source LaTeX | All tables | In the text

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