collaborators

6 papers

quant-ph2026

A contextual advantage for conclusive exclusion: repurposing the Pusey-Barrett-Rudolph construction

Yìlè Yīng, David Schmid, Robert W. Spekkens

The task of conclusive exclusion for a set of quantum states is to find a measurement such that for each state in the set, there is an outcome that allows one to conclude with cert…

math.ST2026

The resource theory of causal influence and knowledge of causal influence

Marina Maciel Ansanelli, Beata Zjawin, David Schmid +5

Understanding and quantifying causal relationships between variables is essential for reasoning about the physical world. In this work, we develop a resource-theoretic framework to…

quant-ph2025

Quantum oracles give an advantage for identifying classical counterfactuals

Ciarán M. Gilligan-Lee, Yìlè Yīng, Jonathan Richens +1

We show that quantum oracles provide an advantage over classical oracles for answering classical counterfactual questions in causal models, or equivalently, for identifying unknown…

quant-ph2025

A structure theorem for complex-valued quasiprobability representations of physical theories

Rafael Wagner, Roberto D. Baldijão, Matthias Salzger +3

Quasiprobability representations are well-established tools in quantum information science, with applications ranging from the classical simulability of quantum computation to quan…

quant-ph2025

Copenhagenish interpretations of quantum mechanics

David Schmid, Yìlè Yīng, Matthew Leifer

We define a class of Copenhagenish interpretations encompassing modern interpretations that follow the Copenhagen spirit. These interpretations are characterized by four postulates…

quant-ph2025

On whether quantum theory needs complex numbers: the foil theories perspective

Yìlè Yīng, Maria Ciudad Alañón, Daniel Centeno +5

Recent work by Renou et al. (2021) has led to some controversy concerning the question of whether quantum theory requires complex numbers for its formulation. We promote the view t…