Dear Editor, please find enclosed a manuscript on an experiment for finding an upper bound for a possible time scale for a quantum jump, based on photon pairs emerging from a cascade decay in an atomic system. The methods involved so far to curb the time scale of seemingly instantaneous transitions, starting with Dehmelt's electron shelving proposal in 1975, involved waiting time analysis in a telegraph signal monitoring a quantum system. In our work, we present a different method, where we monitor the state information of an atomic system through the timing correlation of a photon pair with a well-defined time ordering. This permits a relatively simple method for putting an upper bound to any possible dynamics involved in a quantum jump, should there be one. With fairly standard single photon detectors, we don't observe any dynamics (which is perhaps not too surprising), but find a bound for a time scale of a possible dynamics which is about 3 orders of magnitude shorted than the typical lifetimes for participating excited states in atoms. This method is likely to improve the time resolution at least an order of magnitude with more advanced photodetectors, or possibly other physical systems with similar cascade-like decays. We feel that the simplicity of our method and the relatively tight bound we obtain in a first experiment would make Physical Review Letters an adequate platform to reach out to a large physics community (and beyond) with a broad awareness of the quantum jump concept, and look forward for your consideration to publish this manuscript. With Best Regards on behalf of all authors, Christian Kurtsiefer Why PRL Since the early days of quantum physics, the seemingly instantaneous transitions in quantum physics, or quantum jumps, have plagued physicists, and remain a challenge in the interpretation of measurements on quantum systems. We present a simple method and experiment to bound the time scale of a possible jump dynamics in an atomic system which is based on observing photocorrelations in a cascade decay. This method is fundamentally different to previous methods analyzing the waiting time statistics in telegraph-like signatures of quantum jumps, and provides a tight bound compatible with the time resolution of photodetectors.