| Literature DB >> 28696588 |
Máté Neubrandt1, Viktor János Oláh1, János Brunner1, János Szabadics1.
Abstract
Feedforward inhibition (FFI) between the dentate gyrus (DG) and CA3 sparsifies and shapes memory- and spatial navigation-related activities. However, our understanding of this prototypical FFI circuit lacks essential details, as the wiring of FFI is not yet mapped between individual DG granule cells (GCs) and CA3 pyramidal cells (PCs). Importantly, theoretically opposite network contributions are possible depending on whether the directly excited PCs are differently inhibited than the non-excited PCs. Therefore, to better understand FFI wiring schemes, we compared the prevalence of disynaptic inhibitory postsynaptic events (diIPSCs) between pairs of individually recorded GC axons or somas and PCs, some of which were connected by monosynaptic excitation, while others were not. If FFI wiring is specific, diIPSCs are expected only in connected PCs; whereas diIPSCs should not be present in these PCs if FFI is laterally wired from individual GCs. However, we found single GC-elicited diIPSCs with similar probabilities irrespective of the presence of monosynaptic excitation. This observation suggests that the wiring of FFI between individual GCs and PCs is independent of the direct excitation. Therefore, the randomly distributed FFI contributes to the hippocampal signal sparsification by setting the general excitability of the CA3 depending on the overall activity of GCs.Entities:
Keywords: GABAergic inhibition; dentate gyrus; dentate gyrus - CA3 interface; disynaptic inhibition; mossy fiber terminals; stratum lucidum
Mesh:
Year: 2017 PMID: 28696588 PMCID: PMC5637936 DOI: 10.1002/hipo.22763
Source DB: PubMed Journal: Hippocampus ISSN: 1050-9631 Impact factor: 3.899
Figure 1Wiring of FFI between individual cells of the DG‐CA3 interface. (a) Schematic figure representing the three alternative hypotheses for the possible wiring arrangements of the DG‐CA3 FFI involving individual GCs, PCs, and intermediate FF‐INs with excitatory and inhibitory synaptic connections. The letters A and B depict the two PC groups, which received or lacked monosynaptic EPSCs from the recorded MF track, respectively. The expected relationships between the relative proportions of pairs with diIPSC connections in the three wiring schemes are shown below (e.g., B < A, B > A, B ≈ A). Thicker or, dashed arrows, or the absence of arrows originating from the PCs indicate stronger, temporally structured, or inhibited CA3 PC output, respectively. (b) Drawing of the partially recovered presynaptic axons and dendrites of a DG GC. One of its large terminals was recorded in cell‐attached configuration and was subsequently in whole‐bouton mode to load with biocytin for the anatomical recovery. The presynaptic spikes at two frequencies during cell attached simulation are shown on top. (c) Example traces of MF terminal and PC pairs with diIPSC connectivity only (i.e., positive example for PCs in group B) and with both monosynaptic EPSC and diIPSC connectivity (i.e., group A). The upper gray traces show the average presynaptic action currents in the giant bouton in cell‐attached mode, the middle traces are individual postsynaptic responses or failures, and the trace pairs at the bottom show the averages of all traces with (black) or without (gray) diIPSCs. The morphology of one of the presynaptic GCs (right example) is shown on panel B. For further details about properties of the diIPSCs see Supporting Information Fig. S1 and Table S1. The example traces were recorded with 20 Hz stimulation (for further analyses about the frequency‐dependence of the diIPSCs see Supporting Information Fig. S2). (d) Pie charts summarizing the numbers and probabilities of detecting diIPSCs between single MFs or GCs and PC pairs. The tested PCs either received monosynaptic EPSCs from the stimulated MF (group A, right pie) or lacked direct excitatory connections (group B, left pie). This arrangement led to similar probabilities of finding diIPSCs in the two groups (p = .791, Fisher's exact test). For further analysis using a bootstrapping method see Supporting Information Fig. S3