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bod02a - Carnegie Mellon School of Computer Science
bod02a - Carnegie Mellon School of Computer Science

The MADP Toolbox 0.3
The MADP Toolbox 0.3

DATA MINING OF INPUTS: ANALYSING MAGNITUDE AND
DATA MINING OF INPUTS: ANALYSING MAGNITUDE AND

... The problem of data encoding and feature selection for training back-propagation neural networks is well known. The basic principles are to avoid encrypting the underlying structure of the data, and to avoid using irrelevant inputs. This is not easy in the real world, where we often receive data whi ...
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sv-lncs

9th Grade | Unit 7 - Amazon Web Services
9th Grade | Unit 7 - Amazon Web Services

Automated Planning and Model Checking
Automated Planning and Model Checking

... planning using PDDL, a key semantic issue is the use of epsilon time to separate interdependent actions, in order to prevent the planner from relying on synchronised activity. For example, if an action, A, achieves the precondition of another action, B, the validity of the plan depends on A being or ...
Learning from Heterogeneous Sources via
Learning from Heterogeneous Sources via

Models and Algorithms for Production Planning
Models and Algorithms for Production Planning

... is better than the methods described in the literature. Voorhis at al. [23] have developed a computer system for generating pouring schedules in steel foundries. The system automates the planning process by estimating the impact of pouring sequences on work in progress (WIP) level. The integer progr ...
SESSION 1: PROOF 1. What is a “proof”
SESSION 1: PROOF 1. What is a “proof”

... If we could find integers n, x, y, z such that xn + y n = z n , then n, x, y, z would be a counterexample to the above statement, and we would conclude that the above statement is false; namely there exist integers n, x, y, z such that xn + y n = z n . Indeed, n = x = y = 1, and z = 2 is a counterex ...
events:knowledge-workshop-iros2011:tikanmaki.pdf (340.2 KB)
events:knowledge-workshop-iros2011:tikanmaki.pdf (340.2 KB)

Unit Overview - Connecticut Core Standards
Unit Overview - Connecticut Core Standards

Applying Complex Adaptive Systems to Actuarial Problems
Applying Complex Adaptive Systems to Actuarial Problems

portable document (.pdf) format
portable document (.pdf) format

Assessing Elaborated Hypotheses: An Interpretive Case
Assessing Elaborated Hypotheses: An Interpretive Case

... portion of the general interpretive CBR process (Kolodner & Leake 1996) in which an interpretation is proposed. To illustrate, if an input hypothesis posited an industry takeover, the trace extraction process would start with the mapping between the specific hypothesis and a general model of industr ...
Diagnosing Self-Efficacy in Intelligent Tutoring Systems: An
Diagnosing Self-Efficacy in Intelligent Tutoring Systems: An

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Are fast/slow process in motor adaptation and forward/inverse

... Another question is whether the fast and slow processes have different neural basis [11] or result from multiple time-scales in the synaptic plasticity of single neurons [12]. Achieved data in [2] proposed that fast and slow components of motor memory may be anatomically distinct from each other. Ba ...
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How an Agent Might Think

Quasiperiodic patterns in Rayleigh-Be´nard convection under gravity modulation
Quasiperiodic patterns in Rayleigh-Be´nard convection under gravity modulation

... properties compared to the classical unmodulated RayleighBénard convection @1#. On the linear level the critical Rayleigh number R c and the critical wave number k c for the onset of modulated convection were investigated @2–5#. It is well known @3# that a fluid layer heated from above can be desta ...
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PDF

Infinite-Horizon Proactive Dynamic DCOPs
Infinite-Horizon Proactive Dynamic DCOPs

... In general, IPD-DCOPs can be solved in an online or offline manner. Online approaches have the benefit of observing the actual values of the random variables during execution and can thus exploit these observations to improve the overall solution quality. However, the downside to online approaches i ...
CS 561a: Introduction to Artificial Intelligence
CS 561a: Introduction to Artificial Intelligence

Behaviour Analysis of Multilayer Perceptrons with Multiple Hidden
Behaviour Analysis of Multilayer Perceptrons with Multiple Hidden

forex trading prediction using linear regression line, artificial neural
forex trading prediction using linear regression line, artificial neural

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Cascade and Feed Forward Back propagation Artificial Neural

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Mathematical model

A mathematical model is a description of a system using mathematical concepts and language. The process of developing a mathematical model is termed mathematical modeling. Mathematical models are used in the natural sciences (such as physics, biology, earth science, meteorology) and engineering disciplines (such as computer science, artificial intelligence), as well as in the social sciences (such as economics, psychology, sociology, political science). Physicists, engineers, statisticians, operations research analysts, and economists use mathematical models most extensively. A model may help to explain a system and to study the effects of different components, and to make predictions about behaviour.Mathematical models can take many forms, including but not limited to dynamical systems, statistical models, differential equations, or game theoretic models. These and other types of models can overlap, with a given model involving a variety of abstract structures. In general, mathematical models may include logical models. In many cases, the quality of a scientific field depends on how well the mathematical models developed on the theoretical side agree with results of repeatable experiments. Lack of agreement between theoretical mathematical models and experimental measurements often leads to important advances as better theories are developed.
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