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An Investigation of the Cortical Learning Algorithm
Rowan University Rowan Digital Works Theses and Dissertations 5-24-2018 An investigation of the cortical learning algorithm Anthony C. Samaritano Rowan University Follow this and additional works at: https://rdw.rowan.edu/etd Part of the Electrical and Computer Engineering Commons, and the Neuroscience and Neurobiology Commons Recommended Citation Samaritano, Anthony C., "An investigation of the cortical learning algorithm" (2018). Theses and Dissertations. 2572. https://rdw.rowan.edu/etd/2572 This Thesis is brought to you for free and open access by Rowan Digital Works. It has been accepted for inclusion in Theses and Dissertations by an authorized administrator of Rowan Digital Works. For more information, please contact [email protected]. AN INVESTIGATION OF THE CORTICAL LEARNING ALGORITHM by Anthony C. Samaritano A Thesis Submitted to the Department of Electrical and Computer Engineering College of Engineering In partial fulfillment of the requirement For the degree of Master of Science in Electrical and Computer Engineering at Rowan University November 2, 2016 Thesis Advisor: Robi Polikar, Ph.D. © 2018 Anthony C. Samaritano Acknowledgments I would like to express my sincerest gratitude and appreciation to Dr. Robi Polikar for his help, instruction, and patience throughout the development of this thesis and my research into cortical learning algorithms. Dr. Polikar took a risk by allowing me to follow my passion for neurobiologically inspired algorithms and explore this emerging category of cortical learning algorithms in the machine learning field. The skills and knowledge I acquired throughout my research have definitively molded me into a more diligent and thorough engineer. I have, and will continue to, take these characteristics and skills I have gained into my current and future professional endeavors. -
An Abstract Model of a Cortical Hypercolumn
AN ABSTRACT MODEL OF A CORTICAL HYPERCOLUMN Baran Çürüklü1, Anders Lansner2 1Department of Computer Engineering, Mälardalen University, S-72123 Västerås, Sweden 2Department of Numerical Analysis and Computing Science, Royal Institute of Technology, S-100 44 Stockholm, Sweden ABSTRACT preferred stimulus was reported to be lower than to preferred stimulus. An abstract model of a cortical hypercolumn is presented. According to the findings by Hubel and Wiesel [16] This model could replicate experimental findings relating the primary visual cortex has a modular structure. It is to the orientation tuning mechanism in the primary visual composed of orientation minicolumns each one cortex. Properties of the orientation selective cells in the comprising some hundreds of pyramidal cells and a primary visual cortex like, contrast-invariance and smaller number of inhibitory interneurons of different response saturation were demonstrated in simulations. We kinds. Contrast edge orientation is coded such that the hypothesize that broadly tuned inhibition and local cells in each orientation minicolumn respond selectively excitatory connections are sufficient for achieving this to a quite broad interval of orientations. Further, the behavior. We have shown that the local intracortical orientation hypercolumn contains orientation minicolumns connectivity of the model is to some extent biologically with response properties distributed over all angles, and plausible. thus represents the local edge orientation pertinent to a given point in visual space. A similar modular arrangement is found in many other cortical areas, e.g. rodent whisker barrels [15]. 1. INTRODUCTION The Bayesian Confidence Propagation Neural Network model (BCPNN) has been developed in analogy Most neurons in the primary visual cortex (V1) with this possibly generic cortical structure [14]. -
Probabilistic Skeletons Endow Brain-Like Neural Networks with Innate Computing Capabilities
bioRxiv preprint doi: https://doi.org/10.1101/2021.05.18.444689; this version posted July 1, 2021. The copyright holder for this preprint (which was not certified by peer review) is the author/funder. All rights reserved. No reuse allowed without permission. Probabilistic skeletons endow brain-like neural networks with innate computing capabilities Christoph St¨ockl ∗1, Dominik Lang ∗1, and Wolfgang Maass 1 1Institute of Theoretical Computer Science, Graz University of Technology, Austria July 1, 2021 The genetic code endows neural networks of the brain with innate comput- ing capabilities. But it has remained unknown how it achieves this. Exper- imental data show that the genome encodes the architecture of neocortical circuits through pairwise connection probabilities for a fairly large set of ge- netically different types of neurons. We build a mathematical model for this style of indirect encoding, a probabilistic skeleton, and show that it suffices for programming a repertoire of quite demanding computing capabilities into neural networks. These computing capabilities emerge without learning, but are likely to provide a powerful platform for subsequent rapid learning. They are engraved into neural networks through architectural features on the sta- tistical level, rather than through synaptic weights. Hence they are specified in a much lower dimensional parameter space, thereby providing enhanced robustness and generalization capabilities as predicted by preceding work. 1 Introduction Artificial neural networks typically receive their computational capabilities through adap- tation of a very large set of parameters: through training of their synaptic weights with a very large number of examples, starting from a tabula rasa initial state. -
Cortical Layers: What Are They Good For? Neocortex
Cortical Layers: What are they good for? Neocortex L1 L2 L3 network input L4 computations L5 L6 Brodmann Map of Cortical Areas lateral medial 44 areas, numbered in order of samples taken from monkey brain Brodmann, 1908. Primary visual cortex lamination across species Balaram & Kaas 2014 Front Neuroanat Cortical lamination: not always a six-layered structure (archicortex) e.g. Piriform, entorhinal Larriva-Sahd 2010 Front Neuroanat Other layered structures in the brain Cerebellum Retina Complexity of connectivity in a cortical column • Paired-recordings and anatomical reconstructions generate statistics of cortical connectivity Lefort et al. 2009 Information flow in neocortical microcircuits Simplified version “computational Layer 2/3 layer” Layer 4 main output Layer 5 main input Layer 6 Thalamus e - excitatory, i - inhibitory Grillner et al TINS 2005 The canonical cortical circuit MAYBE …. DaCosta & Martin, 2010 Excitatory cell types across layers (rat S1 cortex) Canonical models do not capture the diversity of excitatory cell classes Oberlaender et al., Cereb Cortex. Oct 2012; 22(10): 2375–2391. Coding strategies of different cortical layers Sakata & Harris, Neuron 2010 Canonical models do not capture the diversity of firing rates and selectivities Why is the cortex layered? Do different layers have distinct functions? Is this the right question? Alternative view: • When thinking about layers, we should really be thinking about cell classes • A cells class may be defined by its input connectome and output projectome (and some other properties) • The job of different classes is to (i) make associations between different types of information available in each cortical column and/or (ii) route/gate different streams of information • Layers are convenient way of organising inputs and outputs of distinct cell classes Excitatory cell types across layers (rat S1 cortex) INTRATELENCEPHALIC (IT) | PYRAMIDAL TRACT (PT) | CORTICOTHALAMIC (CT) From Cereb Cortex. -
Scaling the Htm Spatial Pooler
International Journal of Artificial Intelligence and Applications (IJAIA), Vol.11, No.4, July 2020 SCALING THE HTM SPATIAL POOLER 1 2 1 1 Damir Dobric , Andreas Pech , Bogdan Ghita and Thomas Wennekers 1University of Plymouth, Faculty of Science and Engineering, UK 2Frankfurt University of Applied Sciences, Dept. of Computer Science and Engineering, Germany ABSTRACT The Hierarchical Temporal Memory Cortical Learning Algorithm (HTM CLA) is a theory and machine learning technology that aims to capture cortical algorithm of the neocortex. Inspired by the biological functioning of the neocortex, it provides a theoretical framework, which helps to better understand how the cortical algorithm inside of the brain might work. It organizes populations of neurons in column-like units, crossing several layers such that the units are connected into structures called regions (areas). Areas and columns are hierarchically organized and can further be connected into more complex networks, which implement higher cognitive capabilities like invariant representations. Columns inside of layers are specialized on learning of spatial patterns and sequences. This work targets specifically spatial pattern learning algorithm called Spatial Pooler. A complex topology and high number of neurons used in this algorithm, require more computing power than even a single machine with multiple cores or a GPUs could provide. This work aims to improve the HTM CLA Spatial Pooler by enabling it to run in the distributed environment on multiple physical machines by using the Actor Programming Model. The proposed model is based on a mathematical theory and computation model, which targets massive concurrency. Using this model drives different reasoning about concurrent execution and enables flexible distribution of parallel cortical computation logic across multiple physical nodes. -
Universal Transition from Unstructured to Structured Neural Maps
Universal transition from unstructured to structured PNAS PLUS neural maps Marvin Weiganda,b,1, Fabio Sartoria,b,c, and Hermann Cuntza,b,d,1 aErnst Strüngmann Institute for Neuroscience in Cooperation with Max Planck Society, Frankfurt/Main D-60528, Germany; bFrankfurt Institute for Advanced Studies, Frankfurt/Main D-60438, Germany; cMax Planck Institute for Brain Research, Frankfurt/Main D-60438, Germany; and dFaculty of Biological Sciences, Goethe University, Frankfurt/Main D-60438, Germany Edited by Terrence J. Sejnowski, Salk Institute for Biological Studies, La Jolla, CA, and approved April 5, 2017 (received for review September 28, 2016) Neurons sharing similar features are often selectively connected contradictory to experimental observations (24, 25). Structured with a higher probability and should be located in close vicinity to maps in the visual cortex have been described in primates, carni- save wiring. Selective connectivity has, therefore, been proposed vores, and ungulates but are reported to be absent in rodents, to be the cause for spatial organization in cortical maps. In- which instead exhibit unstructured, seemingly random arrange- terestingly, orientation preference (OP) maps in the visual cortex ments commonly referred to as salt-and-pepper configurations are found in carnivores, ungulates, and primates but are not found (26–28). Phase transitions between an unstructured and a struc- in rodents, indicating fundamental differences in selective connec- tured map have been described in a variety of models as a function tivity that seem unexpected for closely related species. Here, we of various model parameters (12, 13). Still, the biological correlate investigate this finding by using multidimensional scaling to of the phase transition and therefore, the reason for the existence of predict the locations of neurons based on minimizing wiring costs structured and unstructured neural maps in closely related species for any given connectivity. -
Cortical Columns: Building Blocks for Intelligent Systems
Cortical Columns: Building Blocks for Intelligent Systems Atif G. Hashmi and Mikko H. Lipasti Department of Electrical and Computer Engineering University of Wisconsin - Madison Email: [email protected], [email protected] Abstract— The neocortex appears to be a very efficient, uni- to be completely understood. A neuron, the basic structural formly structured, and hierarchical computational system [25], unit of the neocortex, is orders of magnitude slower than [23], [24]. Researchers have made significant efforts to model a transistor, the basic structural unit of modern computing intelligent systems that mimic these neocortical properties to perform a broad variety of pattern recognition and learning systems. The average firing interval for a neuron is around tasks. Unfortunately, many of these systems have drifted away 150ms to 200ms [21] while transistors can operate in less from their cortical origins and incorporate or rely on attributes than a nanosecond. Still, the neocortex performs much better and algorithms that are not biologically plausible. In contrast, on pattern recognition and other learning based tasks than this paper describes a model for an intelligent system that contemporary high speed computers. One of the main reasons is motivated by the properties of cortical columns, which can be viewed as the basic functional unit of the neocortex for this seemingly unusual behavior is that certain properties [35], [16]. Our model extends predictability minimization [30] of the neocortex–like independent feature detection, atten- to mimic the behavior of cortical columns and incorporates tion, feedback, prediction, and training data independence– neocortical properties such as hierarchy, structural uniformity, make it a quite flexible and powerful parallel processing and plasticity, and enables adaptive, hierarchical independent system. -
Toward a Mathematics of Brain Function
PERSPECTIVE Columnar connectome: toward a mathematics of brain function Anna Wang Roe Institute of Interdisciplinary Neuroscience and Technology, Zhejiang University, Hangzhou, China Keywords: Primate, Cerebral cortex, Functional networks, Functional tract tracing, Matrix mapping, Brain theory, Artificial intelligence Downloaded from http://direct.mit.edu/netn/article-pdf/3/3/779/1092449/netn_a_00088.pdf by guest on 01 October 2021 ABSTRACT an open access journal Understanding brain networks is important for many fields, including neuroscience, psychology, medicine, and artificial intelligence. To address this fundamental need, there are multiple ongoing connectome projects in the United States, Europe, and Asia producing brain connection maps with resolutions at macro- and microscales. However, still lacking is a mesoscale connectome. This viewpoint (1) explains the need for a mesoscale connectome in the primate brain (the columnar connectome), (2) presents a new method for acquiring such data rapidly on a large scale, and (3) proposes how one might use such data to achieve a mathematics of brain function. THE COLUMNAR CONNECTOME The Cerebral Cortex Is Composed of Modular Processing Units Termed “Columns” In humans and nonhuman primates, the cerebral cortex occupies a large proportion of brain volume. This remarkable structure is highly organized. Anatomically, it is a two-dimensional Citation: Roe, A. W. (2019). Columnar (2D) sheet, roughly 2mm in thickness, and divided into different cortical areas, each specializ- connectome: toward a mathematics of brain function. Network Neuroscience, ing in some aspect of sensory, motor, cognitive, and limbic function. There is a large literature, 3(3), 779–791. https://doi.org/10.1162/ especially from studies of the nonhuman primate visual cortex, to support the view that the netn_a_00088 cerebral cortex is composed of submillimeter modular functional units, termed “columns” DOI: (Mountcastle, 1997). -
Effects of Experimental Strabismus on the Architecture of Macaque Monkey Striate Cortex
THE JOURNAL OF COMPARATIVE NEUROLOGY 438:300–317 (2001) Effects of Experimental Strabismus on the Architecture of Macaque Monkey Striate Cortex SUZANNE B. FENSTEMAKER,1,2* LYNNE KIORPES,2 AND J. ANTHONY MOVSHON1,2 1Howard Hughes Medical Institute, New York University, New York, New York 10003 2Center for Neural Science, New York University, New York, New York 10003 ABSTRACT Strabismus, a misalignment of the eyes, results in a loss of binocular visual function in humans. The effects are similar in monkeys, where a loss of binocular convergence onto single cortical neurons is always found. Changes in the anatomical organization of primary visual cortex (V1) may be associated with these physiological deficits, yet few have been reported. We examined the distributions of several anatomical markers in V1 of two experimentally strabismic Macaca nemestrina monkeys. Staining patterns in tangential sections were re- lated to the ocular dominance (OD) column structure as deduced from cytochrome oxidase (CO) staining. CO staining appears roughly normal in the superficial layers, but in layer 4C, one eye’s columns were pale. Thin, dark stripes falling near OD column borders are evident in Nissl-stained sections in all layers and in immunoreactivity for calbindin, especially in layers 3 and 4B. The monoclonal antibody SMI32, which labels a neurofilament protein found in pyramidal cells, is reduced in one eye’s columns and absent at OD column borders. The pale SMI32 columns are those that are dark with CO in layer 4. Gallyas staining for myelin reveals thin stripes through layers 2–5; the dark stripes fall at OD column centers. -
And Long-Range Connections in the Visual Cortex
The fractions of short- and long-range connections in the visual cortex Armen Stepanyantsa,1, Luis M. Martinezb, Alex S. Ferecsko´ c,d, and Zolta´ n F. Kisva´ rdaye aDepartment of Physics and Center for Interdisciplinary Research on Complex Systems, Northeastern University, Boston, MA 02115; bInstituto de Neurociencias de Alicante, CSIC-UMH, 03550 Sant Joan d’Alacant, Spain; cCentre de Recherche Universite´Laval Robert-Giffard, Laval University, Quebec, Canada G1J 2G3; dDepartment of Neurophysiology, Division of Neuroscience, The Medical School, University of Birmingham, Birmingham B15 2TT, United Kingdom; and eDepartment of Anatomy, Histology, and Embryology, University of Debrecen, 4032 Debrecen, Hungary Edited by Charles F. Stevens, The Salk Institute for Biological Studies, La Jolla, CA, and approved December 24, 2008 (received for review October 21, 2008) When analyzing synaptic connectivity in a brain tissue slice, it is stellate) and 17 inhibitory basket cells (7, 8) labeled in vivo at difficult to discern between synapses made by local neurons and different depths spanning the entire thickness of the cat primary those arising from long-range axonal projections. We analyzed a visual cortex (area 17). We reconstructed neurons from multiple data set of excitatory neurons and inhibitory basket cells recon- tissue sections [supporting information (SI) Fig. S1], which structed from cat primary visual cortex in an attempt to provide a allowed us to recover all of the dendritic arbors and inhibitory quantitative answer to the question: What fraction of cortical basket cell axonal arbors in their entirety (2). But axonal synapses is local, and what fraction is mediated by long-range branches of excitatory neurons extending beyond 1 mm from the projections? We found an unexpectedly high proportion of non- neurons’ somata in the cortical plane were truncated; thus, we local synapses. -
Poster: P292.Pdf
Reconstructing the connectome of a cortical column with biologically-constrained associative learning Danke Zhang, Chi Zhang, and Armen Stepanyants Department of Physics and Center for Interdisciplinary Research on Complex Systems, Northeastern University, Boston, MA ➢ The structural column was loaded with associative sequences of network ➢ The average number of synapses between potentially connected excitatory ➢ The model connectome shows that L5 excitatory neurons receive inputs from all 1. Introduction states, 푋1 → 푋2 →. 푋푚+1, by training individual neurons (e.g. neuron i) to neurons matches well with experimental data. layers, including a strong excitatory projection from L2/3. These and many other independently associate a given network state, vector 푋휇, with the state at the ➢ The average number of synapses for E → I, I → E, and I → I connections obtained features of the model connectome are ubiquitously present in many cortical The cortical connectome develops in an experience-dependent manner under following time step, 푋휇+1. in the model are about 4 times smaller than that reported in experimental studies. areas (see e.g., [11,12]). the constraints imposed by the morphologies of axonal and dendritic arbors of 푖 We think that this may be due to a bias in the identification of synapses based on ➢ Several biologically-inspired constraints were imposed on the learning process. numerous classes of neurons. In this study, we describe a theoretical framework light microscopy images. which makes it possible to construct the connectome of a cortical column by These include sign constraints on excitatory and inhibitory connection weights, 8. Two- and three-neuron motifs loading associative memory sequences into its structurally (potentially) connected hemostatic l1 norm constraints on presynaptic inputs to each neuron, and noise network. -
Discovering Cortical Algorithms
DISCOVERING CORTICAL ALGORITHMS Atif G. Hashmi and Mikko H. Lipasti Department of Electrical and Computer Engineering, University of Wisconsin - Madison 1415 Engineering Drive, Madison, WI - 53706, USA. [email protected], [email protected] Keywords: Cortical Columns, Unsupervised Learning, Invariant Representation, Supervised Feedback, Inherent Fault Tolerance Abstract: We describe a cortical architecture inspired by the structural and functional properties of the cortical columns distributed and hierarchically organized throughout the mammalian neocortex. This results in a model which is both computationally efficient and biologically plausible. The strength and robustness of our cortical ar- chitecture is ascribed to its distributed and uniformly structured processing units and their local update rules. Since our architecture avoids complexities involved in modelling individual neurons and their synaptic con- nections, we can study other interesting neocortical properties like independent feature detection, feedback, plasticity, invariant representation, etc. with ease. Using feedback, plasticity, object permanence, and temporal associations, our architecture creates invariant representations for various similar patterns occurring within its receptive field. We trained and tested our cortical architecture using a subset of handwritten digit images ob- tained from the MNIST database. Our initial results show that our architecture uses unsupervised feedforward processing as well as supervised feedback processing to differentiate handwritten