Preprint

Laudisa, Federico (2024) Bohr and von Neumann on the Universality of Quantum Mechanics: Materials for the History of the Quantum Measurement Process. [Preprint]

Laudisa, Federico (2023) The Evolution of the Bell Notion of Beable: from Bohr to Primitive Ontology. [Preprint]

Laudisa, Federico (2023) The Information-Theoretic View of Quantum Mechanics and the Measurement Problem(s)_version forthcoming in EJPS 2023. [Preprint]

Laudisa, Federico (2022) When Did Locality Become ‘Local Realism’? A Historical and Critical Analysis (1963-1978). [Preprint]

Laudisa, Federico (2022) The Information-Theoretic View of Quantum Mechanics and the Measurement Problem(s). [Preprint]

Laudisa, Federico (2017) Open Problems in Relational Quantum Mechanics. [Preprint]

Laudisa, Federico (2017) Counterfactual Reasoning, Realism and Quantum Mechanics: Much Ado About Nothing? [Preprint]

Laudisa, Federico (2017) Stop making sense of Bell's theorem and nonlocality? A reply to Stephen Boughn. [Preprint]

Datteri, Edoardo and Laudisa, Federico (2016) Large-scale simulations of brain mechanisms: beyond the synthetic method. [Preprint]

Laudisa, Federico (2015) Is really science what naturalism says it is? [Preprint]

Laudisa, Federico (2015) Laws are not descriptions. [Preprint]

Dorato, Mauro and Laudisa, Federico (2014) Realism and instrumentalism about the wave function. How should we choose? [Preprint]

Conference or Workshop Item

Laudisa, Federico (2010) The uninvited guest: 'local realism' and the Bell theorem. In: UNSPECIFIED.

Published Article or Volume

Laudisa, Federico (2014) Against the 'No-Go' Philosophy of Quantum Mechanics. European Journal for the Philosophy of Science, 4 (1). pp. 1-17.

Laudisa, Federico (2014) Against the 'no-go' philosophy of quantum mechanics. European Journal for Philosophy of Science, 4 (1). pp. 1-17. ISSN 1879-4912

Laudisa, Federico (2014) On Leggett Theories: A Reply. Foundations of Physics. ISSN 0015-9018

Laudisa, Federico (2008) Non-local realistic theories and the scope of the Bell theorem.