Related Experiment Video
Updated: May 13, 2026

08:00
Decoding Natural Behavior from Neuroethological Embedding
Published on: October 3, 2025
Stimulus-dependent maximum entropy models of neural population codes.
Einat Granot-Atedgi1, Gašper Tkačik, Ronen Segev
1Department of Neurobiology, Weizmann Institute of Science, Rehovot, Israel.
Plos Computational Biology
|March 22, 2013
Summary
Neural population coding relies on joint cell activity. A new stimulus-dependent maximum entropy (SDME) model accurately captures these complex neural population responses to stimuli.
Area of Science:
- Computational neuroscience
- Neural coding and information theory
Background:
- Neural populations encode stimuli through collective activity patterns, including spiking and silence.
- Modeling large neural populations requires understanding the conditional probability distribution of neural codewords given sensory input.
Purpose of the Study:
- To investigate the role of inter-neuronal dependencies in neural encoding.
- To introduce and validate a novel model for neural population activity.
Main Methods:
- Developed the stimulus-dependent maximum entropy (SDME) model, extending single-neuron models to pairwise-coupled populations.
- Utilized temporal white-noise stimuli to record activity from 100 salamander retinal ganglion cells.
- Compared the SDME model against uncoupled models for accuracy in predicting neural responses.
Main Results:
- Inter-neuronal dependencies significantly contribute to the encoding role in neural populations.
- The SDME model provides a more accurate account of single-cell responses compared to uncoupled models.
- SDME models significantly outperform uncoupled models in reproducing population codeword distributions.
Conclusions:
- The SDME model effectively captures stimulus-dependent neural population dynamics.
- The SDME model, combined with maximum entropy principles, enables estimation of information-theoretic quantities like information transmission.
Related Concept Videos
The Role of Ion Channels in Neuronal Computation
A postsynaptic neuron usually receives numerous impulses from several other presynaptic neurons. The axon hillock of the postsynaptic neuron integrates all these signals and determines the likelihood of firing an action potential.
Sometimes a single EPSP is strong enough to induce an action potential in the postsynaptic neuron. However, multiple presynaptic inputs must often create EPSPs around the same time for the postsynaptic neuron to be sufficiently depolarized to fire an action potential.
Sometimes a single EPSP is strong enough to induce an action potential in the postsynaptic neuron. However, multiple presynaptic inputs must often create EPSPs around the same time for the postsynaptic neuron to be sufficiently depolarized to fire an action potential.
Neural Circuits
Neural circuits and neuronal pools are two of the main structures found in the nervous system. Neural circuits are networks of neurons that work together to carry out a specific task or process. They consist of interconnected neurons and glial cells, which provide structural and metabolic support.
Neuronal pools are collections of nerve cells with similar functions and interact through chemical and electrical signals. These pools include both interneurons (the central neural circuit nodes that...
Neuronal pools are collections of nerve cells with similar functions and interact through chemical and electrical signals. These pools include both interneurons (the central neural circuit nodes that...
Action Potential: Phases of Stimulation
The action potential is a complex electrical event that occurs in excitable cells, such as neurons and muscle cells. It consists of several distinct phases, each with specific characteristics.
Resting Phase:
In this phase, the cell's membrane is at its resting potential, typically around -70 millivolts (mV) for neurons. Inside the cell, there is a higher concentration of potassium ions (K+) and a lower concentration of sodium ions (Na+). Voltage-gated sodium channels are closed, and...
Resting Phase:
In this phase, the cell's membrane is at its resting potential, typically around -70 millivolts (mV) for neurons. Inside the cell, there is a higher concentration of potassium ions (K+) and a lower concentration of sodium ions (Na+). Voltage-gated sodium channels are closed, and...
Postsynaptic Potential (PSP)
Postsynaptic potential (PSP) refers to a change in the electrical potential of a neuron when neurotransmitters released by presynaptic neurons bind to postsynaptic receptors. This potential can either be excitatory, leading to depolarization and ultimately action potential generation, or inhibitory, leading to hyperpolarization and suppression of the postsynaptic neuron.
There are two types of receptors: ionotropic and metabotropic.
The ionotropic receptor is the membrane protein that has an...
There are two types of receptors: ionotropic and metabotropic.
The ionotropic receptor is the membrane protein that has an...
Propagation of Action Potentials
The propagation of an action potential refers to the process by which a nerve impulse, or "action potential," travels along a neuron.
Neurons (nerve cells) have a resting membrane potential, with a slightly negative charge inside compared to outside. This is maintained by ion channels, such as sodium (Na+) and potassium (K+) channels, which control the flow of ions. When a stimulus, like a touch or a signal from another neuron, triggers the neuron, sodium channels open, allowing sodium ions to...
Neurons (nerve cells) have a resting membrane potential, with a slightly negative charge inside compared to outside. This is maintained by ion channels, such as sodium (Na+) and potassium (K+) channels, which control the flow of ions. When a stimulus, like a touch or a signal from another neuron, triggers the neuron, sodium channels open, allowing sodium ions to...
Entropy Change in Reversible Processes
In the Carnot engine, which achieves the maximum efficiency between two reservoirs of fixed temperatures, the total change in entropy is zero. The observation can be generalized by considering any reversible cyclic process consisting of many Carnot cycles. Thus, it can be stated that the total entropy change of any ideal reversible cycle is zero.
The statement can be further generalized to prove that entropy is a state function. Take a cyclic process between any two points on a p-V diagram.
The statement can be further generalized to prove that entropy is a state function. Take a cyclic process between any two points on a p-V diagram.

