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Life of Pie: How Artificial Intelligence Delivers at Domino's

#artificialintelligence

Zack Fragoso's passion is for pizza with plenty of data. Fragoso, a data science and AI manager at pizza giant Domino's, got his Ph.D. in occupational psychology, a field that employs statistics to sort through the vagaries of human behavior. "I realized I liked the quant part of it," said Fragoso, whose nimbleness with numbers led to consulting jobs in analytics for the police department and symphony orchestra in his hometown of Detroit before landing a management job on Domino's expanding AI team. The pizza maker "has grown our data science team exponentially over the last few years, driven by the impact we've had on translating analytics insights into action items for the business team." Making quick decisions is important when you need to deliver more than 3 billion pizzas a year fast.


Under the Hood of Deep Learning

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The previous image is a simple architecture for a deep neural network. The goal of this post is to understand deep learning details and build your own network, rather than use the existing models as a black box! In this post, we will go over a simple neural network that can learn to recognize hand-written digits (MNIST dataset). Currently, there are various types of neural networks, but for the sake of simplicity, we will start with the vanilla form (aka "Multilayer Perceptron"). Please note that the circles in the previous diagrams called neurons.


Essentials of Deep Learning : Introduction to Long Short Term Memory

#artificialintelligence

Sequence prediction problems have been around for a long time. They are considered as one of the hardest problems to solve in the data science industry. These include a wide range of problems; from predicting sales to finding patterns in stock markets' data, from understanding movie plots to recognizing your way of speech, from language translations to predicting your next word on your iPhone's keyboard.


Deep Learning and Its Applications in Biomedicine

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Advances in biological and medical technologies have been providing us explosive volumes of biological and physiological data, such as medical images, electroencephalography, genomic and protein sequences. Developed from artificial neural networks, deep learning-based algorithms show great promise in extracting features and learning patterns from complex data. The aim of this paper is to provide an overview of deep learning techniques and some of the state-of-the-art applications in the biomedical field. We first introduce the development of artificial neural network and deep learning. We then describe two main components of deep learning, i.e., deep learning architectures and model optimization.


Artificial Intelligence: A Definition for Colocation Providers

#artificialintelligence

If you keep track of industry trends at all, then I bet your newsfeed has been filled with exciting stories and bold predictions about artificial intelligence (AI), machine learning (ML), and neural networks. With hyperbolical headlines such as, "How Artificial Intelligence Will Self-manage the Data Center" and "Is 2018 When Machines Take Over?", I'm sure many people are mentally rolling their eyes as they click to the next story. And companies sometimes want to grab on to it and claim it for their own before things are fully baked. I believe in the power of AI to make data centers better.


Home :: Books :: TinyML: Machine Learning with TensorFlow Lite on Arduino and Ultra-Low-Power Microcontrollers

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All Indian Reprints of O'Reilly are printed in Grayscale Deep learning networks are getting smaller. The Google Assistant team can detect words with a model just 14 kilobytes in size small enough to run on a microcontroller. With this practical book you'll enter the field of TinyML, where deep learning and embedded systems combine to make astounding things possible with tiny devices. Pete Warden and Daniel Situnayake explain how you can train models small enough to fit into any environment. Ideal for software and hardware developers who want to build embedded systems using machine learning, this guide walks you through creating a series of TinyML projects, step-by-step.


Facebook Adds This New Framework to It's Reinforcement Learning Arsenal - KDnuggets

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Building deep reinforcement learning(DRL) systems remains an incredibly challenging. As a nascent discipline in the deep learning space, the frameworks and tools for implementing DRL models remain incredibly basic. Furthermore, the core innovation in DRL is coming from the big corporate AI labs like DeepMind, Facebook or Google. Almost a year ago, Facebook open sourced Horizon a framework focused on streamlining the implementation of DRL solutions. After a year using Horizon and implementing large scale DRL systems, Facebook open sourced ReAgent, a new framework that expands the original vision of Horizon to the implementation of end-to-end reasoning systems.


Daniel Kahneman: Thinking Fast and Slow, Deep Learning, and AI Artificial Intelligence Podcast

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Daniel Kahneman is winner of the Nobel Prize in economics for his integration of economic science with the psychology of human behavior, judgment and decision-making. He is the author of the popular book "Thinking, Fast and Slow" that summarizes in an accessible way his research of several decades, often in collaboration with Amos Tversky, on cognitive biases, prospect theory, and happiness. The central thesis of this work is a dichotomy between two modes of thought: "System 1" is fast, instinctive and emotional; "System 2" is slower, more deliberative, and more logical. The book delineates cognitive biases associated with each type of thinking. This conversation is part of the Artificial Intelligence podcast.


Using neural networks to solve advanced mathematics equations

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Facebook AI has built the first AI system that can solve advanced mathematics equations using symbolic reasoning. By developing a new way to represent complex mathematical expressions as a kind of language and then treating solutions as a translation problem for sequence-to-sequence neural networks, we built a system that outperforms traditional computation systems at solving integration problems and both first- and second-order differential equations. Previously, these kinds of problems were considered out of the reach of deep learning models, because solving complex equations requires precision rather than approximation. Neural networks excel at learning to succeed through approximation, such as recognizing that a particular pattern of pixels is likely to be an image of a dog or that features of a sentence in one language match those in another. Solving complex equations also requires the ability to work with symbolic data, such as the letters in the formula b - 4ac 7.


Physics Informed Deep Learning for Transport in Porous Media. Buckley Leverett Problem

arXiv.org Machine Learning

We present a new hybrid physics-based machine-learning approach to reservoir modeling. The methodology relies on a series of deep adversarial neural network architecture with physics-based regularization. The network is used to simulate the dynamic behavior of physical quantities (i.e. saturation) subject to a set of governing laws (e.g. mass conservation) and corresponding boundary and initial conditions. A residual equation is formed from the governing partial-differential equation and used as part of the training. Derivatives of the estimated physical quantities are computed using automatic differentiation algorithms. This allows the model to avoid overfitting, by reducing the variance and permits extrapolation beyond the range of the training data including uncertainty implicitely derived from the distribution output of the generative adversarial networks. The approach is used to simulate a 2 phase immiscible transport problem (Buckley Leverett). From a very limited dataset, the model learns the parameters of the governing equation and is able to provide an accurate physical solution, both in terms of shock and rarefaction. We demonstrate how this method can be applied in the context of a forward simulation for continuous problems. The use of these models for the inverse problem is also presented, where the model simultaneously learns the physical laws and determines key uncertainty subsurface parameters. The proposed methodology is a simple and elegant way to instill physical knowledge to machine-learning algorithms. This alleviates the two most significant shortcomings of machine-learning algorithms: the requirement for large datasets and the reliability of extrapolation. The principles presented in this paper can be generalized in innumerable ways in the future and should lead to a new class of algorithms to solve both forward and inverse physical problems.