I am currently part of the AI Research team at JP Morgan Chase & Co. as Senior Research Associate. I obtained my PhD in Computer Science at the DTAI Lab of the Department of Computer Science of KU Leuven, under the supervision of professor Luc De Raedt. My research was also supervised by professors Jesse Davis and Angelika Kimmig (DTAI Lab).
My main PhD project was Solving Combinatorial and Probabilistic Problems in Natural Language, which aims to build a system capable of understanding and solving probability and combinatorial problems expressed in natural language. Other lines of research included Probabilistic Logic Programming, Knowledge Compilation and Argumentation.
My Bachelor and Master education took place in Udine (Italy), with an Erasmus period of 6 months at the University of Potsdam.
PhD in Artificial Intelligence
KU Leuven - DTAI lab, Belgium
Erasmus
Potsdam Universität, Germany
MSc Computer Science
Università degli studi di Udine, Italy
BSc Computer Science
Università degli studi di Udine, Italy
We show that ProbLog is an instance of a form of Probabilistic Abstract Argumentation (PAA) that builds upon Assumption-Based Argumentation (ABA). The connections pave the way …
Francesca Toni, Nico Potyka, Markus Ulbricht, Pietro Totis
In this paper we tackle the problem of automating the resolution of combinatorics math word problems. We introduce CoLa, a novel declarative language to express combinatorics math …
Pietro Totis, Jesse Davis, Luc De Raedt, Angelika Kimmig
We introduce second level algebraic model counting (2AMC) problems, a framework generalizing several probabilistic inference task. We present a novel Knowledge Compilation …
Rafael Kiesel, Pietro Totis, Angelika Kimmig
We analyze different neural models to solve probability math word problems in two ways. First, to predict directly the answer in an end-to-end fashion. Second, to map the text to a …
Simon Suster, Pieter Fivez, Pietro Totis, Angelika Kimmig, Jesse Davis, Luc De Raedt, Walter Daelemans
We model beliefs in argumentation problems with probabilistic logic programs and show that traditional probabilistic logic programming (PLP) systems cannot reason on this type of …
Pietro Totis, Angelika Kimmig, Luc De Raedt