Abstract
This paper deals with the fast multifold coincidence circuits which consist of two or more double coincidence circuits connected in series. With respect to the triple coincidence circuit, the probability density of the registration time of the first double coincidence circuit, the coincidence surface and the coincidence curve are determined analytically. The analysis is carried out under the assumption of noncorrelated Gaussian jitter distributions at the circuit inputs. The slope method is presented for the determination of the circuit statistical parameters. A detailed comparison is given between the circuit analysed and the classical triple coincidence circuit of parallel structure. The theory is then generalized for multifold coincidence circuits.
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