Computational Models of Inhibitory Diversity: What Can Theory Explain?
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 Within single-I frameworks, 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 Within single-I frameworks, 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 Within single-I frameworks, 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 Within single-I frameworks, 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 Within single-I frameworks, 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 demonst...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 demonst...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 demonst...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 demonst...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 demonst...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 extended SSN predictions to re...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 extended SSN predictions to re...
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2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 2CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference0 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference1 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference2 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference3 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference4 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference5 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference6 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference7 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference8 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference9 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference00 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference01 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference02 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference03 Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference04 found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference05 confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference06 extended SSN predictions to re...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference07 The SSN has also been adapted for computational inference: 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference08 trained an SSN on amortized Markov chain Monte Carlo inference, demonstrating that the network’s nonlinear dynamics can implement sophisticated probabilistic computations. These extensions illustrate both the flexibility and the limitation of SSN models: mathematical tractability enables analytical insight, but the same tractability relies on simpl...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference09 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference10 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference11 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference12 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference13 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference14 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference15 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference16 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference17 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference18 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference19 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference20 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference21 The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference22 studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference23 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference24 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference25 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference26 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference27 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference28 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference29 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference30 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference31 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference32 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference33 The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. 1CitationThe theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...content/12_computational_models.md:line 10Open reference34 identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...
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References
- [Wilson1972] “The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...”
- [VanVreeswijk1996] “The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...”
- [Tsodyks1997] “The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...”
- [Hennequin2014] “The theoretical study of cortical inhibition begins with models that collapse all GABAergic neurons into a single population. [Wilson1972] introduced the excitatory-inhibitory (E-I) firing rate framework, demonstrating that coupled excitatory and inhibitory populations can generate oscillations, bistability, and winner-take-all competition---phenomena that require no interneuron diversity whatsoever. The balanced ne...”
- [Hennequin2018] “[Hennequin2014] showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. [Hennequin2018] further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...”
- [Ferguson2018] “[Hennequin2014] showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. [Hennequin2018] further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...”
- [Uliana2024] “[Hennequin2014] showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. [Hennequin2018] further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...”
- [Tai2014] “[Hennequin2014] showed that in networks where excitation and inhibition are as tightly balanced as experimentally observed, inhibitory control of complex excitatory recurrence emerges as a general organizational principle. [Hennequin2018] further demonstrated that fluctuations about a single, stimulus-driven attractor in a loosely balanced E-I network---the stochastic stabilized supralinear network regime---can acco...”
- [Wu2022b] “Within single-I frameworks, [Tsodyks1997] made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...”
- [Seay2020] “Within single-I frameworks, [Tsodyks1997] made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...”
- [Godin2025] “Within single-I frameworks, [Tsodyks1997] made a surprising prediction: increasing direct external inhibitory input to the inhibitory interneurons can, under some circumstances, cause a paradoxical increase in their firing rate---the hallmark of what would later be formalized as the inhibition-stabilized network (ISN) regime. This paradoxical effect arises because, in strongly recurrent networks, suppressing inhibit...”
- [Kraynyukova2018] “The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. [Kraynyukova2018] showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. [Rubin2015] demonst...”
- [Rubin2015] “The stabilized supralinear network (SSN) model represents an important intermediate step between single-I and multi-population architectures. [Kraynyukova2018] showed that the SSN framework, originally proposed for sensory integration phenomena, generalizes to explain contrast invariance, normalization, and surround suppression within a unified architecture incorporating two to three populations. [Rubin2015] demonst...”
- [Liu2017] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Liu2018b] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Holt2023] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Ozeki2009] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Ozeki2004] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Obeid2021] “Subsequent work has tested and extended SSN predictions across cortical areas and stimulus conditions. [Liu2017] found that MT neurons integrate across motion directions for low-contrast stimuli as predicted by the SSN, and [Liu2018b] confirmed these predictions in additional recording conditions, though the degree of cross-orientation suppression varied across preparations. [Holt2023] extended SSN predictions to re...”
- [Soo2022] “The SSN has also been adapted for computational inference: [Soo2022] trained an SSN on amortized Markov chain Monte Carlo inference, demonstrating that the network's nonlinear dynamics can implement sophisticated probabilistic computations. These extensions illustrate both the flexibility and the limitation of SSN models: mathematical tractability enables analytical insight, but the same tractability relies on simpl...”
- [Litwin-Kumar2016] “The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. [Litwin-Kumar2016] studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...”
- [Kim2025] “The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. [Litwin-Kumar2016] studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...”
- [Mahrach2020] “The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. [Litwin-Kumar2016] studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...”
- [Kepecs2014] “The transition from single-I or two-population models to architectures incorporating PV, SST, and VIP interneurons as distinct populations was driven by experimental findings that could not be accommodated within simpler frameworks. [Litwin-Kumar2016] studied the dynamics of recurrent networks with PV, SOM, and VIP interneurons using connectivity derived from experimental measurements, demonstrating that the three i...”
- [Pi2013] “The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. [Pi2013] identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...”
- [Piet2024] “The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. [Pi2013] identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...”
- [Furutachi2023] “The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. [Pi2013] identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...”
- [Keller2020] “The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. [Pi2013] identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...”
- [Zhao2023] “The discovery of VIP-mediated disinhibition provided a compelling case for multi-population models. [Pi2013] identified a basic disinhibitory circuit module in which VIP interneurons transiently suppress primarily SST-expressing and a fraction of PV-expressing inhibitory interneurons, thereby releasing pyramidal cells from inhibition. This VIP ⊣ SST ⊣ pyramidal motif cannot be represented in any single-I framework a...”
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