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A Methodology for Exploiting Oceans of Data within Territorial Dynamic Applications

机译:一种利用领土动态应用中数据海洋的方法

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The current approaches aiming at collective intelligence modelling often rely on traditional methods (ontologies, graphs). Even if those traditional methods may have reached their limitations, fin front of demanding emerging practices. The major conceptual tools enrolled for current and future Web are deeply rooted in the information storage and retrieval practices. The focus is on developing more original technologies for capturing, analyzing, exploiting and visualizing data. The agencements and the arrangements provide the appropriate epistemological context of our contribution. The simplicial complexes are the mathematical support of the methodology. The result is a shift from networks studied towards graph theory to higher dimensional networks structures. The representation is more than graphs, or even hyper graphs. A geometric perspective shows the arrangement as assembling polyhedra of all sizes. Their contacts can form chains of adjacencies. It not only generalized the notion of path graphs but also made available a range of quantitative and qualitative tools on the structure. Thus, the separate parts, more or less strongly linked, and the length of paths to traverse, and even loops or "missing parts", are meaningful metadata representations.
机译:目前旨在集体智能建模的方法往往依赖于传统方法(本体,图表)。即使这些传统方法可能已经达到了他们的局限,鳍在苛刻的新兴实践方面。注册当前和未来网络的主要概念工具深深植根于信息存储和检索实践。重点是开发更多原始技术,用于捕获,分析,利用和可视化数据。裁决和安排提供了我们贡献的适当认识论背景。单纯复合物是方法的数学支持。结果是从对图形理论研究的网络转移到更高的维网结构。表示不仅仅是图形,甚至是超图形。几何透视图示为各种尺寸的聚集体组装的布置。他们的联系人可以形成邻接的链条。它不仅概括了路径图的概念,而且还可以在结构上提供一系列定量和定性工具。因此,单独的部分,或多或少强烈链接,以及遍历的路径的长度,甚至循环或“缺失部分”是有意义的元数据表示。

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