The optical two-source interference effect due to Hull (1949) has largely been overlooked by the history of quantum mechanics. Mandel and Fleegor brushed up the effect by reducing the signal strength of the sources and reducing exposure times for interference collection. In the end this effect was only looked at for its theoretical insights concerning the photon/EM wave. But is there more to this effect? Can it be used for other purposes like spin/polarization recombination of photons? The question is about the use of two-sources for optical effects other than simple indistinguishability interference. Is it possible to produce a coherent state by combining (with a beamsplitter) two sources which have distinguishable states, lets say one horizontally polarized (H) and one vertically polarized (V)? Obviously you cannot get interference from such a combination but one might still get a small portion of the output which is in a coherent state, H + V. Only the portion of the two beams that are "in phase" would project onto a coherent state of 45degree polarization, much like in the conventional two-source interference effects where the "in phase" portion is postselected with an appropriate method. Of course the method of postselection would have to be different but it is possible to filter out the coherent portion of the output if there is a coherent portion. I'm wondering if anyone in the literature has actually tried this type of thing before, or if there is some form of evidence as to why it would not be possible, experimental or theoretical. The basic thought experiment I'm proposing is shown in the attached figure. In this setup only the 45deg polarized portion in a coherent state would produce a double slit interference pattern. It suffices to say that there are other methods to produce an effect if indeed there is a coherent projection onto the 45deg state (H + V) at the beamsplitter.