| Literature DB >> 11696241 |
J H Darrien1, K Herd, L J Starling, J R Rosenberg, J D Morrison.
Abstract
BACKGROUND: Predictions from conduction velocity data for primate retinal ganglion cell axons indicate that the conduction time to the lateral geniculate nucleus for stimulation of peripheral retina should be no longer than for stimulation of central retina. On this basis, the latency of saccadic eye movements should not increase for more peripherally located targets. However, previous studies have reported relatively very large increases, which has the implication of a very considerable increase in central processing time for the saccade-generating system.Entities:
Mesh:
Year: 2001 PMID: 11696241 PMCID: PMC59638 DOI: 10.1186/1471-2202-2-13
Source DB: PubMed Journal: BMC Neurosci ISSN: 1471-2202 Impact factor: 3.288
Figure 1Comparison of saccades in response to a stationary target of normal intensity (left hand column) and of a reduced intensity red target (right hand column) for direct viewing in the same subject. A & B. Specimen saccadic recordings aligned to the same saccadic latency to show the progressive increase in saccadic amplitude for target displacements, from lower to upper traces, of 10; 15; 20; 24 & 28 deg. C & D. Saccadic amplitude against target displacement showing best fitting regression line (C: y = 1.31 + 1.04x; R2 = 94.8%, P < 0.001; F = 1454; d.f. = 79), D: y = 0.29 + 1.14x; R2 = 94.7%, P < 0.001; F = 1282; d.f. = 72). E & F. Saccadic latency against target displacement with dashed line showing mean value (E: R2 = 0.0%, P = 0.78, F: R2 = 0.0%, P = 0.67). G & H. Histograms of saccadic latencies from E & F, respectively. Mean ± S.E.M. are: (G) 226.4 ± 5.4 ms (n = 81), (H) 227.3 ± 4.1 ms (n = 71).
Figure 2Saccadic latencies and saccadic amplitudes for increasing target displacements at 0; 10; 20 and 28 deg of steady eccentric gaze shown in descending order for a moving target in the same subject. The graphs of saccadic latency against target displacement show the mean value as a broken line (A: R2 = 0.2%, P = 0.57; y = 182.8 ± 1.33 ms (S.E.M.), C: R2 = 0.3%, P = 0.22; y = 187.3 ± 1.74 ms (S.E.M.), E: R2 = 0.5%, P = 0.17; y = 177.8 ± 1.34 ms (S.E.M.), G: R2 = 0.5%, P = 0.18; y = 185.9 ± 1.78 ms (S.E.M.)) while the graphs of saccadic amplitude against target displacement show the best fitting regression line (B: y = 2.00 + 0.96x; R2 = 89.1%, P < 0.001; F = 1572; d.f. = 193, D: y = 2.86 + 0.86x; R2 = 91.9%, P < 0.001; F = 1858; d.f. = 193, F: y = 0.39 + 1.00x; R2 = 87.7%, P < 0.001; F = 1181; d.f. = 167, H: y = 3.2 + 1.17x; R2 = 95.0%, P < 0.001; F = 3163; d.f. = 167).