Coding Theory and Algebraic Curves

Abstract. The sense of presence is the feeling of being there in a virtual environment. A three-component self report scale to measure sense of presence is described, the components being sense of spatial presence, involvement, and realness. This three-component structure was developed in a survey study with players of 3D games (N = 246) and replicated in a second survey study (N = 296); studies using the scale for measuring the effects of interaction on presence provide evidence for validity. The findings are explained by the Potential Action Coding Theory of presence, which assumes that presence develops from mental model building and suppression of the real environment.

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Realizing Imagery: A Retrospective Examination of Dual Coding Theory

Contemporary Psychology ◽

10.1037/002969 ◽

1996 ◽

Vol 41 (6) ◽

pp. 587-588

Author(s):

Valerie A. Thompson

Keyword(s):

Coding Theory ◽

Dual Coding ◽

Dual Coding Theory ◽

Retrospective Examination

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Picture Naming in Mandarin-English Bilinguals: A Test of Bilingual Dual Coding Theory

PsycEXTRA Dataset ◽

10.1037/e502412013-031 ◽

2012 ◽

Author(s):

Debra Jared ◽

Allan Paivio ◽

Rebecca Poh

Keyword(s):

Picture Naming ◽

Coding Theory ◽

Dual Coding ◽

Dual Coding Theory

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GEOMETRIC THEORY OF MULTIDIMENSIONAL INTERPOLATION

Automation and modeling in design and management of ◽

10.30987/2658-6436-2020-1-9-16 ◽

2020 ◽

Vol 2020 (1) ◽

pp. 9-16

Author(s):

Evgeniy Konopatskiy

Keyword(s):

Response Function ◽

Algebraic Curves ◽

Geometric Theory ◽

Analytical Description ◽

Geometric Interpretation ◽

Affine Geometry ◽

Mathematical Apparatus ◽

Multidimensional Interpolation ◽

Pass Through

The paper presents a geometric theory of multidimensional interpolation based on invariants of affine geometry. The analytical description of geometric interpolants is performed within the framework of the mathematical apparatus BN-calculation using algebraic curves that pass through preset points. A geometric interpretation of the interaction of parameters, factors, and the response function is presented, which makes it possible to generalize the geometric theory of multidimensional interpolation in the direction of increasing the dimension of space. The conceptual principles of forming the tree of the geometric interpolant model as a geometric basis for modeling multi-factor processes and phenomena are described.

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Discovering the maximum k-clique on social networks using bat optimization algorithm

Computational Social Networks ◽

10.1186/s40649-021-00087-y ◽

2021 ◽

Vol 8 (1) ◽

Author(s):

Akram Khodadadi ◽

Shahram Saeidi

Keyword(s):

Genetic Algorithm ◽

Social Networks ◽

Social Network ◽

Coding Theory ◽

Evaluation Criteria ◽

Convergence Speed ◽

Optimization Approach ◽

Computational Results ◽

Complete Subgraph ◽

Np Complete

AbstractThe k-clique problem is identifying the largest complete subgraph of size k on a network, and it has many applications in Social Network Analysis (SNA), coding theory, geometry, etc. Due to the NP-Complete nature of the problem, the meta-heuristic approaches have raised the interest of the researchers and some algorithms are developed. In this paper, a new algorithm based on the Bat optimization approach is developed for finding the maximum k-clique on a social network to increase the convergence speed and evaluation criteria such as Precision, Recall, and F1-score. The proposed algorithm is simulated in Matlab® software over Dolphin social network and DIMACS dataset for k = 3, 4, 5. The computational results show that the convergence speed on the former dataset is increased in comparison with the Genetic Algorithm (GA) and Ant Colony Optimization (ACO) approaches. Besides, the evaluation criteria are also modified on the latter dataset and the F1-score is obtained as 100% for k = 5.

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