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Nik Swoboda

Researcher at Technical University of Madrid

Publications -  33
Citations -  610

Nik Swoboda is an academic researcher from Technical University of Madrid. The author has contributed to research in topics: Diagrammatic reasoning & Human communication. The author has an hindex of 11, co-authored 33 publications receiving 568 citations. Previous affiliations of Nik Swoboda include Indiana University.

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The Interactive Evolution of Human Communication Systems

TL;DR: Interaction was critical to the creation of shared sign systems, with different isolated pairs establishing different local sign systems and different communities establishing different global sign systems.
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Graphical Language Games: Interactional Constraints on Representational Form

TL;DR: It is proposed that mutual-modifiability-opportunities for people to edit or manipulate each other's contributions-is a key constraint on the emergence of complex symbol systems and the implications for models of language development and the origins of compositionality.
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Can iterated learning explain the emergence of graphical symbols

TL;DR: This paper contrasts two influential theoretical accounts of language change and evolution – Iterated Learning and Social Coordination with a comparison of the two accounts in relation to how each promotes signs that are effiency, systematic and learnable.
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Using DAG transformations to verify Euler/Venn homogeneous and Euler/Venn FOL heterogeneous rules of inference

TL;DR: This paper presents a graph-transformation based method for the verification of heterogeneous first order logic (FOL) and Euler/Venn proofs and a method for verifying the use ofheterogeneous Euler /Venn and FOL reasoning rules that is also based upon DAG transformations.
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Heterogeneous Reasoning with Euler/Venn Diagrams Containing Named Constants and FOL

TL;DR: This paper will begin by defining a homogeneous reasoning system for Euler/Venn diagrams including named constants and show this system to be sound and complete, and propose a heterogeneous rule of inference allowing the extraction of formulas of FOL from an Euler/.