This dataset includes skin conductance response (SCR) measurements, CS and US information, keypress responses and keypress response times for each of 32 healthy unmedicated participants (16 males and 16 females aged 22.4+/-4.5 years) participating in a classical (Pavlovian) discriminant delay fear conditioning task. CS is a visual stimulus with variation in position on screen and color. Us is a 1s long white noise burst at 95dB presented over headphones. SOA between the CS and US is varied between participants to be 4, 10, or 16 s. The ITI is selected randomly on each trial from 14, 19, or 23 s
Humans can produce complex whole-body motions when interacting with their surroundings, by planning, executing and combining individual limb movements. We investigated this fundamental aspect of motor control in the setting of autonomous robotic operations. We approach this problem by hierarchical generative modelling equipped with multi-level planning-for autonomous task completion-that mimics the deep temporal architecture of human motor control. Here, temporal depth refers to the nested time scales at which successive levels of a forward or generative model unfold, for example, delivering an object requires a global plan to contextualise the fast coordination of multiple local movements of limbs. This separation of temporal scales also motivates robotics and control. Specifically, to achieve versatile sensorimotor control, it is advantageous to hierarchically structure the planning and low-level motor control of individual limbs. We use numerical and physical simulation to conduct experiments and to establish the efficacy of this formulation. Using a hierarchical generative model, we show how a humanoid robot can autonomously complete a complex task that necessitates a holistic use of locomotion, manipulation, and grasping. Specifically, we demonstrate the ability of a humanoid robot that can retrieve and transport a box, open and walk through a door to reach the destination, approach and kick a football, while showing robust performance in presence of body damage and ground irregularities. Our findings demonstrated the effectiveness of using human-inspired motor control algorithms, and our method provides a viable hierarchical architecture for the autonomous completion of challenging goal-directed tasks.
Biological systems leverage top-down feedback for visual processing, yet most artificial vision models succeed in image classification using purely feedforward or recurrent architectures, calling into question the functional significance of descending cortical pathways. Here, we trained convolutional recurrent neural networks (ConvRNN) on image classification in the presence or absence of top-down feedback projections to elucidate the specific computational contributions of those feedback pathways. We found that ConvRNNs with top-down feedback exhibited remarkable speed-accuracy trade-off and robustness to noise perturbations and adversarial attacks, but only when they were trained with stochastic neural variability, simulated by randomly silencing single units via dropout. By performing detailed analyses to identify the reasons for such benefits, we observed that feedback information substantially shaped the representational geometry of the post-integration layer, combining the bottom-up and top-down streams, and this effect was amplified by dropout. Moreover, feedback signals coupled with dropout optimally constrained network activity onto a low-dimensional manifold and encoded object information more efficiently in out-of-distribution regimes, with top-down information stabilizing the representational dynamics at the population level. Together, these findings uncover a dual mechanism for resilient sensory coding. On the one hand, neural stochasticity prevents unit-level co-adaptation albeit at the cost of more chaotic dynamics. On the other hand, top-down feedback harnesses high-level information to stabilize network activity on compact low-dimensional manifolds.
We showcase three case studies that illustrate how neural fields can be useful in the analysis of neuroimaging data. In particular, we argue that neural fields allow one to: (i) compare evidences for alternative hypotheses regarding neurobiological determinants of stimulus-specific response variability; (ii) make inferences about between subject variability in cortical function and microstructure using non-invasive data and (iii) estimate spatial parameters describing cortical sources, even without spatially resolved data.
This paper develops a Bayesian mechanics for adaptive systems. Firstly, we model the interface between a system and its environment with a Markov blanket. This affords conditions under which states internal to the blanket encode information about external states. Second, we introduce dynamics and represent adaptive systems as Markov blankets at steady-state. This allows us to identify a wide class of systems whose internal states appear to infer external states, consistent with variational inference in Bayesian statistics and theoretical neuroscience. Finally, we partition the blanket into sensory and active states. It follows that active states can be seen as performing active inference and well-known forms of stochastic control (such as PID control), which are prominent formulations of adaptive behaviour in theoretical biology and engineering.
Although there a number of methods for doing this we focus on a recent approach called Dynamic Causal Modelling (DCM).In order to assign an observed response to a particular brain structure, or cortical area, the data must conform to a known anatomical space.Before considering statistical modeling, this chapter therefore deals briefly with how a time-series of images (from single or multiple subjects) are realigned and mapped into some standard anatomical space (e.g. a stereotactic space).A central issue in this chapter is the distinction between Classical and Bayesian estimation and inference.Historically, the most popular and successful method for the analysis of fMRI is SPM.This is based on voxel-wise general linear modelling and Gaussian Random Field (GRF) theory.More recently, a number of Bayesian estimation and inference procedures have appeared in the literature.A key reason behind this is that, as our models become more realistic (and therefore complex) they need to be constrained in some way.A simple and principled way of doing this is to use priors in a Bayesian context.In this chapter we will see Bayesian methods being used in spatial normalisation (section 2.3), posterior probability mapping (section 5) and dynamic causal modelling (section 6).One should not lose sight, however, of the simplicity of the original SPM procedures (section 4) as they remain attractive both from an interpretive and computational perspective.The analysis of functional neuroimaging data involves many steps that can be broadly divided into; (i) spatial processing, (ii) estimating the parameters of a statistical model and (iii) making inferences about those parameter estimates with appropriate statistics.This data processing stream is shown in Figure 1.