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+---
+references:
+- id: aristoteFunctorialApproachMinimizing2023
+  abstract: >-
+    We study monoidal transducers, transition systems arising as deterministic
+    automata whose transitions also produce outputs in an arbitrary monoid, for
+    instance allowing outputs to commute or to cancel out. We use the
+    categorical framework for minimization and learning of Colcombet, Petrişan
+    and Stabile to recover the notion of minimal transducer recognizing a
+    language, and give necessary and sufficient conditions on the output monoid
+    for this minimal transducer to exist and be unique (up to isomorphism). The
+    categorical framework then provides an abstract algorithm for learning it
+    using membership and equivalence queries, and we discuss practical aspects
+    of this algorithm's implementation. We also extend the framework with a
+    categorical algorithm for minimizing transition systems, whose instantiation
+    retrieves the algorithm for minimizing monoidal transducers but also extends
+    the class of output monoids for which this algorithm is valid.
+  accessed:
+    - year: 2023
+      month: 7
+      day: 27
+  author:
+    - family: Aristote
+      given: Quentin
+  citation-key: aristoteFunctorialApproachMinimizing2023
+  issued:
+    - year: 2023
+      month: 7
+      day: 27
+  language: en
+  number: '04172251'
+  publisher: HAL
+  title: >-
+    Functorial approach to minimizing and learning deterministic transducers
+    with outputs in arbitrary monoids
+  type: article
+  URL: https://hal.science/hal-04172251
+
+- id: aristoteMonotoneWeakDistributive2024
+  abstract: >-
+    Noticing the similarity between the monotone weak distributive laws
+    combining two layers of nondeterminisms in sets and in compact Hausdorff
+    spaces, we study whether the latter law can be obtained automatically as a
+    weak lifting of the former. This holds partially, but does not generalize to
+    other categories of algebras: we then characterize when exactly monotone
+    weak distributive laws over powerset monads in categories of algebras exist,
+    exhibiting a law combining probabilities and non-determinism in compact
+    Hausdorff spaces and showing on the other hand that such laws do not exist
+    in a lot of other cases.
+  accessed:
+    - year: 2024
+      month: 11
+      day: 4
+  author:
+    - family: Aristote
+      given: Quentin
+  citation-key: aristoteMonotoneWeakDistributive2024
+  issued:
+    - year: 2024
+      month: 10
+  language: en
+  title: >-
+    Monotone weak distributive laws over the lifted powerset monad in categories
+    of algebras
+  type: article
+  URL: https://hal.science/hal-04712728v5
+
+- id: aristoteSmtlibbackendsFasterSMTLIBbased2023
+  abstract: >-
+    Announcement of smtlib-backends, a Haskell library providing a generic
+    interface for interacting with SMT solvers using SMT-LIB.
+  author:
+    - family: Aristote
+      given: Quentin
+  citation-key: aristoteSmtlibbackendsFasterSMTLIBbased2023
+  container-title: Tweag Blog
+  issued:
+    - year: 2023
+      month: 2
+      day: 14
+  language: en
+  title: 'smtlib-backends: faster SMT-LIB-based Haskell interface to SMT solvers'
+  title-short: smtlib-backends
+  type: post-weblog
+  URL: https://www.tweag.io/blog/2023-02-14-smtlib-backends
+...