A procedure was developed for dealing with two problems that have impeded the use of quantal parameters in studies of transmitter release. The first, involving temporal and spatial biasing in the estimates for the number of functional release sites (n̄) and probability of release (p̄), was addressed by reducing temporal variance experimentally and calculating the bias produced by spatial variance in p (var(s)p). The second, involving inaccuracies in the use of nerve-evoked endplate potentials (EPPs), was circumvented by using only miniature EPPs (MEPPs). Intracellular recordings were made from isolated frog cutaneous pectoris, after decapitation and pithing of the animals, and the concentration of K+ ([K+]) was raised to 10 mM to increase the level of transmitter release. The number of quanta released (m̄) by the EPP was replaced by the number of MEPPs in a fixed time interval (bin), and 500 sequential bins used for each quantal estimate. With the use of 50-ms bins, estimates for var(s)p were consistently negative. This was due to too large a bin (and introduction of undetected temporal variance) because the use of smaller bins (5 ms) produced positive estimates of var(s)p. Increases in m, n, and p but not var(s)p were found in response to increases in [K+] or [Ca2+]/[Co2+]. La3+ (20 μM) produced increases in m and n, which peaked after 20 min and declined toward zero. There were also large increases in p and var(s)p, which peaked and declined only to initial control values. The increase in var(s)p was presumed to reflect La3+-induced release of Ca2+ from intracellular organelles. The results suggest that this approach may be used to obtain unbiased estimates of n̄ and p̄ and that the estimates of var(s)p may be useful for studying Ca2+ release from intraterminal organelles.

The subcellular mechanism and site of action of linopirdine or DuP 996 (3,3‐bis(4‐pyridinylmethyl)‐1‐phenylindolin‐2‐one) was investigated at the frog neuromuscular junction, using miniature endplate potential (m.e.p.p.) counts and a new method for obtaining unbiased estimates of n (number of functional release sites), p (probability of release), and varsp (spatial variance in p). DuP 996 produced an increase in m (no. of quanta released), which was due to an increase in n and p. The increase in m was concentration‐dependent over a range of 0.1–100 μm and completely reversible with 15 min of wash. There was a saturation in the increase in p, but not in the increase in m and n, for [DuP 996] >10 μm. By contrast, there was no major change in varsp. Block of presynaptic Na+‐ and Ca2+‐channels with 3 μm tetrodotoxin and 1.8 mm Co2+prevented the m.e.p.p. frequency increase to DuP 996, and this effect was completely reversed by washing. Application of the neuronal Ca2+‐channel blocker, ω‐conotoxin GVIA (1 μm) brought about a rapid and profound decrease in the m.e.p.p. frequency increase produced by DuP 996. The effect of the toxin was not reversed by prolonged washing. Block of voltage‐gated K+‐channels with 100 μm 4‐aminopyridine (4‐AP) resulted in only a small (28%) increase in m. The combination of 4‐AP (100 μm) and DuP 996 (10 μm) produced an increase in m (189%) which was much greater than the sum of the responses to each agent alone. This increase in m was due solely to an increase in n, as p and varsp were unchanged. For [DuP 996] up to 100 μm, there was no apparent change in the mean size, amplitude distribution, or time course of m.e.p.ps, signifying that it had no anticholinesterase activity. It is concluded that DuP 996 increases the release of quantal transmitter but not the postsynaptic response to the quanta. This appears to involve an effect at the nerve terminal membrane, most likely an increase in Ca2+‐conductance, and not an action to block K+‐conductance or to release Ca2+from intraterminal organelles. 1994 British Pharmacological Society