Progress in single-sensor, single-object tracking has been greatly facilitated by the existence of a systematic, rigorous, and yet practical engineering statistics that supports the development of new concepts. Surprisingly, until recently no similar engineering statistics has been available for multi-sensor, multi-object tracking. The author describes the Bayes filtering equations (the theoretical basis for all optimal single-sensor, single-object tracking) and explain why their generalization to multisensor-multitarget problems requires systematic engineering statistics-i.e., finite-set statistics (FISST). He concludes by summarising the main concepts of FISST-in particular, the multisensor-multitarget differential and integral calculus that is its core.
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Ronald Mahler (2002) studied this question.
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