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I think this is rather simple to implement using Bayesian inference:
- The free parameters are the primary mass (M1) and the binary fraction (f), to estimate the secondary mass
- A theoretical isochrone with the cluster's (z, a) is required, affected by the appropriate E(B-V), dm
- Select an observed binary system and generate a 2D Gaussian in the CMD, from its magnitude and color (and uncertainties)
- Sample (M1, f)
- Find the points in the (interpolated) isochrone with the closest masses to M1 and M2(=f*M1)
- Combine the magnitudes of both stars to generate the binary system's CMD position
- Evaluate the CMD position of this binary system in the 2D Gaussian generated in step 1
- Steps 1 to 5 are the Bayesian inference loop. Repeat for all binary systems
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