Embedded Files
Members of the group often collaborate in official research and teaching projects at both national and international levels.
Cover image: G. Frege, Begriffsschrift (1879). Example of a derivation in concept-script notation, showing substitution rules and the graphical representation of logical consequence.
2026–2027: INNOVA-DOCENCIA (project 347) for the Project New Tools for Teaching Logic III. (PI: Elia Zardini, UCM).
2026–2027: INNOVA-DOCENCIA (project 347) for the Project New Tools for Teaching Logic III. (PI: Elia Zardini, UCM).
2025-2027: BBVA-Foundation Leonardo grant LEO25-1-18562-HUM-FIF-107 for the Project Parts and Wholes before Mereology. (PI: Paolo Maffezioli, UCM).
2025-2027: BBVA-Foundation Leonardo grant LEO25-1-18562-HUM-FIF-107 for the Project Parts and Wholes before Mereology. (PI: Paolo Maffezioli, UCM).
2025–2027: UCM/CAM grant PR17/24-31887 for the Project The Philosophical Argumentation in the Foundations of Mathematics (AFIM). (PI: Víctor Aranda, UCM).
2025–2027: UCM/CAM grant PR17/24-31887 for the Project The Philosophical Argumentation in the Foundations of Mathematics (AFIM). (PI: Víctor Aranda, UCM).
2024–2027: Ministerio de Ciencia, Innovación y Universidades grant PID2023-150396OA-I00 (Convocatoria 2023, “Proyectos de Investigación Orientada”) for the Project Intuitions and Experimental Philosophy of Language. (PI: David Bordonaba Plou, UCM).
2024–2027: Ministerio de Ciencia, Innovación y Universidades grant PID2023-150396OA-I00 (Convocatoria 2023, “Proyectos de Investigación Orientada”) for the Project Intuitions and Experimental Philosophy of Language. (PI: David Bordonaba Plou, UCM).
2023–2027: Ministerio de Ciencia, Innovación y Universidades Ramón y Cajal Research Fellowship RYC2021-033091-I for the Project Proof Theory, Intuitionism, and Mereology. (PI: Paolo Maffezioli, UCM).
2023–2027: Ministerio de Ciencia, Innovación y Universidades Ramón y Cajal Research Fellowship RYC2021-033091-I for the Project Proof Theory, Intuitionism, and Mereology. (PI: Paolo Maffezioli, UCM).
2024–2026: BBVA-Foundation Leonardo grant LEO24-1-12702-HUM-FIF-68 for the Project Logical Freedom. (PI: Elia Zardini, UCM).
2024–2026: BBVA-Foundation Leonardo grant LEO24-1-12702-HUM-FIF-68 for the Project Logical Freedom. (PI: Elia Zardini, UCM).
2024–2025: INNOVA-DOCENCIA (project 490) for the Project New Tools for Teaching Logic II. (PI: Víctor Aranda, UCM).
2024–2025: INNOVA-DOCENCIA (project 490) for the Project New Tools for Teaching Logic II. (PI: Víctor Aranda, UCM).
2024: UNED/Banco Santander grant for the Project Semantics for Constructive–Paraconsistent Logics. (PI: Umberto Rivieccio, UNED).
2024: UNED/Banco Santander grant for the Project Semantics for Constructive–Paraconsistent Logics. (PI: Umberto Rivieccio, UNED).
2023–2024: FCT grant 2022.03194.PTDC for Exploratory Research Project New Perspectives on the Objects and Grounds of Structural Rules. (PI: Bogdan Dicher, University of the Witwatersrand; Co-PI: Elia Zardini, UCM).
2023–2024: FCT grant 2022.03194.PTDC for Exploratory Research Project New Perspectives on the Objects and Grounds of Structural Rules. (PI: Bogdan Dicher, University of the Witwatersrand; Co-PI: Elia Zardini, UCM).
2022–2023: BBVA-Foundation grant EIC21-1-568 for scientific-research projects 2021 for the Project Unstable Metaphysics. (PI: Elia Zardini, UCM).
2022–2023: BBVA-Foundation grant EIC21-1-568 for scientific-research projects 2021 for the Project Unstable Metaphysics. (PI: Elia Zardini, UCM).
2022–2023: INNOVA-DOCENCIA (project 320) and the Department of Logic and Theoretical Philosophy for the Project New Tools for Teaching Logic I. (PI: Elia Zardini, UCM).
2022–2023: INNOVA-DOCENCIA (project 320) and the Department of Logic and Theoretical Philosophy for the Project New Tools for Teaching Logic I. (PI: Elia Zardini, UCM).
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