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The concept of legal space: A topological approach to addressing multiple legalities

Published online by Cambridge University Press:  28 March 2022

Dana Burchardt*
Affiliation:
Freie Universität Berlin, Thielallee 69, 14195 Berlin, Germany
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Abstract

The notion of legal space is increasingly being used to address the challenges of multiple and overlapping spheres of legality that the notion of legal order cannot capture. This article shows how legal space can serve as an alternative (or at least complementary) concept to legal order in view of the limitations of the latter. It sketches out a notion of legal space that is inspired by topology, an approach that analyses the qualitative nature of spaces. It is concerned with understanding the ways in which legalities interact, rather than with ‘measuring’ their spatial dimensions. A topology-inspired approach to legal space can contribute to conceptualizing, in a novel manner, the inner structure of legal spaces, the boundaries of these spaces and their interrelations with other spaces. It offers an analytical toolkit for better understanding multiple legalities, providing categories to characterize sets of legal elements as well as phenomena such as overlaps and hybridity. It is conceptually less constrained than the concept of legal order, and thus allows us to address various bodies of law ranging from classical domestic law, EU law and international law to global administrative law, corporate social responsibility law, platform law and lex sportiva.

Information

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2022. Published by Cambridge University Press
Figure 0

Figure 1 Representation of sets and subsets

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Figure 2 Examples for connected and unconnected spaces

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Figure 3 Comparison of the limited interrelations in a tree-like structure and a space with various interrelations among its elements

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Figure 4 Homeomorphic transformation of a doughnut-shaped object into a mug-shaped object and vice-versa

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Figure 5 Representation of homeomorphic spaces with sets and subsets

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Figure 6 Differentiation between topologically open and closed spaces

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Figure 7 Representation of an intersection between spaces

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Figure 8 Variations in boundaries between spaces

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Figure 9 Examples of connected and unconnected intersections

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Figure 10 Representation of joint and disjoint spaces

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Figure 11 Shift from individual path communication to overlap