Mind Change Complexity of Inferring Unbounded Unions of Pattern Languages from Positive Data. - Matthew de Brecht; Akihiro Yamamoto (ALT, 2006)

Inferability of Closed Set Systems from Positive Data. - Matthew de Brecht; Masanori Kobayashi; Hiroo Tokunaga; Akihiro Yamamoto (JSAI, 2006)

A neural network implementation of a saliency map model. - Matthew de Brecht; Jun Saiki (Neural Networks, 2006)

Topological Properties of Concept Spaces. - Matthew de Brecht; Akihiro Yamamoto (ALT, 2008)

Sigma^0_alpha - Admissible Representations (Extended Abstract). - Matthew de Brecht; Akihiro Yamamoto (CCA, 2009)

Topological properties of concept spaces (full version). - Matthew de Brecht; Akihiro Yamamoto (Inf. Comput., 2010)

Mind change complexity of inferring unbounded unions of restricted pattern languages from positive data. - Matthew de Brecht; Akihiro Yamamoto (Theor. Comput. Sci., 2010)

Topological and algebraic aspects of algorithmic learning theory. - Matthew de Brecht (2010)

Closed choice and a Uniform Low Basis Theorem. - Vasco Brattka; Matthew de Brecht; Arno Pauly (Ann. Pure Appl. Log., 2012)

Non-deterministic computation and the Jayne-Rogers Theorem. - Arno Pauly; Matthew de Brecht (DCM, 2012)

Combining sparseness and smoothness improves classification accuracy and interpretability. - Matthew de Brecht; Noriko Yamagishi (NeuroImage, 2012)

Quasi-Polish spaces. - Matthew de Brecht (Ann. Pure Appl. Log., 2013)

Levels of discontinuity, limit-computability, and jump operators. - Matthew de Brecht (CoRR, 2013)

Towards Synthetic Descriptive Set Theory: An instantiation with represented spaces. - Arno Pauly; Matthew de Brecht (CoRR, 2013)

Levels of discontinuity, limit-computability, and jump operators. - Matthew de Brecht (Logic, Computation, Hierarchies, 2014)

Base-Complexity Classifications of QCB0-Spaces. - Matthew de Brecht; Matthias Schröder 001; Victor L. Selivanov (CiE, 2015)

Descriptive Set Theory in the Category of Represented Spaces. - Arno Pauly; Matthew de Brecht (LICS, 2015)

Base-complexity classifications of qcb0-spaces1. - Matthew de Brecht; Matthias Schröder 001; Victor L. Selivanov (Comput., 2016)

Noetherian Quasi-Polish spaces. - Matthew de Brecht; Arno Pauly (CSL, 2017)

A generalization of a theorem of Hurewicz for quasi-Polish spaces. - Matthew de Brecht (Log. Methods Comput. Sci., 2018)

Domain-complete and LCS-complete Spaces. - Matthew de Brecht; Jean Goubault-Larrecq; Xiaodong Jia 002; Zhenchao Lyu (ISDT, 2019)

On the commutativity of the powerspace constructions. - Matthew de Brecht; Tatsuji Kawai (Log. Methods Comput. Sci., 2019)

Some Notes on Spaces of Ideals and Computable Topology. - Matthew de Brecht (CiE, 2020)

Overt choice. - Matthew de Brecht; Arno Pauly; Matthias Schröder 001 (Comput., 2020)

Enumerating Classes of Effective Quasi-Polish Spaces. - Matthew de Brecht; Takayuki Kihara; Victor L. Selivanov (CiE, 2022)

Constructing the Space of Valuations of a Quasi-Polish Space as a Space of Ideals. - Matthew de Brecht (CSL, 2022)

Ideal presentations and numberings of some classes of effective quasi-Polish spaces. - Matthew de Brecht; Takayuki Kihara; Victor L. Selivanov (Comput., 2024)