Definition
Population coding is a computational theory postulating that information is represented and processed by a large number of neurons. In such a coding scheme, each neuron on its own encodes only a small amount of the information that is distributed across the population. Population coding provides robustness, because even if individual neurons are noisy or fail altogether, the population code still processes information effectively.
Detailed Description
Fundamentals of Computation
To understand how a population code computes, we will first start by describing the basics of computation by analyzing silicon-based computers. There are two essential ingredients to computation: representation and transformation. Information in computers is represented using discrete binary digits, called bits. A bit is often thought of as a “yes” or “no” response or a “1” or “0”. A bit represents two states and is the simplest form of information. A computer is built by utilizing a large number of...
References
Baca SM, Marin-Burgin A, Wagenaar DA, Kristan WB Jr (2008) Widespread inhibition proportional to excitation controls the gain of a leech behavioral circuit. Neuron 57:276–289
Blomfield S (1974) Arithmetical operations performed by nerve cells. Brain Res 69:115–124
Briggman KL, Kristan WB Jr (2006) Imaging dedicated and multifunctional neural circuits generating distinct behaviors. J Neurosci 26(42):10925–10933
Briggman KL, Abarbanel HDI, Kristan WB Jr (2005) Optical imaging of neuronal populations during decision-making. Science 307:896–901
Capaday C, Van Vreeswijk C (2006) Direct control of firing rate gain by dendritic shunting inhibition. J Int Neurosci 5(2):199–222
Chance FS, Abbott LF, Reyes AD (2002) Gain modulation from background synaptic input. Neuron 35:773–782
Deneve S, Latham PE, Pouget A (1999) Reading population codes: a neural implementation of ideal observers. Nat Neurosci 2(8):740–745
Doiron B, Longtin A, Berman N, Maler L (2000) Subtractive and divisive inhibition: effect of voltage-dependent inhibitory conductances and noise. Neural Comput 13:227–248
Geffen MN, Broome BM, Laurent G, Meister M (2009) Neural encoding of rapidly fluctuating odors. Neuron 61:570–586
Holt GR, Koch C (1997) Shunting inhibition does not have a divisive effect on firing rates. Neural Comput 9:1001–1013
Lewis JE, Kristan WB Jr (1998) A neuronal network for computing population vectors in the leech. Nature 391:76–79
Paradiso MA (1988) A theory of the use of visual orientation information which exploits the columnar structure of striate cortex. Biol. Cybern. 58:35–49
Pouget A, Sejnowski TJ (1997) Spatial transformations in the parietal cortex using basis functions. J Cogn Neurosci 9(2):222–237
Pouget A, Zhang K, Deneve S, Latham PE (1998) Statistically efficient estimation using population coding. Neural Comput 10:373–401
Salinas E, Abbott LF (1996) A model of multiplicative neural responses in parietal cortex. Proc Natl Acad Sci 93:11956–11961
Sanger TD (2003) Neural population codes. Curr Opin Neurobiol 13:238–249
Vu ET, Krasne FB (1992) Evidence for a computational distinction between proximal and distal neuronal inhibition. Science 255(5052):1710–1712
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Frady, E.P., Kristan, W.B. (2014). Computation with Population Codes. In: Jaeger, D., Jung, R. (eds) Encyclopedia of Computational Neuroscience. Springer, New York, NY. https://doi.org/10.1007/978-1-4614-7320-6_335-3
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DOI: https://doi.org/10.1007/978-1-4614-7320-6_335-3
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Latest
Computation with Population Codes- Published:
- 03 June 2014
DOI: https://doi.org/10.1007/978-1-4614-7320-6_335-3
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Original
Computation with Population Codes- Published:
- 22 February 2014
DOI: https://doi.org/10.1007/978-1-4614-7320-6_335-2