I am a software developer currently working at De Nederlandsche Bank. I recently obtained a PhD in theoretical computer science at the VU. This webpage was used as my scientific portfolio page and will not be updated further.
On 18th of October, I defended my thesis. I want to thank all the people who made it to my defense, either online or physically. Many thanks to my supervisor and my cosupervisors without whom I would have not come this far! If you did not manage to make it to my defense, here is the recording
FMCAD, 2021
Conference proceedings (pg. 231-240) ⋅ Submission-paper (PDF) ⋅ Submission-report (PDF)
Accepted at JAR Larry Wos Special Issue, 2021
CADE-28, 2021
CADE-28, 2021
Accepted in International Journal on Software Tools for Technology Transfer, 20xy
Practical Aspects of Automated Reasoning (PAAR-2020), 2020
In Ariola, Z.M. (ed.), 5th International Conference on Formal Structures for Computation and Deduction (FSCD 2020), LIPIcs 167, pp. 5:1–5:17, Schloss Dagstuhl—Leibniz-Zentrum für Informatik, 2020
Publisher's page ⋅ Postprint (PDF) ⋅ Technical report (PDF) ⋅ Presentation (YouTube) ⋅ Slides
In Fontaine, P. (ed.) 27th International Conference on Automated Deduction (CADE-27), LNCS 11716, pp. 495–507, Springer, 2019
In Fontaine, P. (ed.) 27th International Conference on Automated Deduction (CADE-27), LNCS 11716, pp. 55–73, Springer, 2019
In Vojnar, T., Zhang, L. (eds.) 25th International Conference on Tools and Algorithms for the Construction and Analysis of Systems (TACAS 2019), LNCS 11427, pp. 192–210, Springer, 2019
In the last two years I have been the main developer of the Zipperposition theorem prover. It is a well-performing polymorphic higher-order theorem prover. Unlike other provers like E or Vampire, Zipperposition does not have an auto mode. Therefore, if you would like to use it in your projects let me know and I will provide you with a reasonable configuration to use in your domain.
You can find Zipperposition at the following link
I am also the main developer behind Ehoh, an extension of E to a fragment of higher-order logic. An extension to full higher-order logic is planned.
You can find E at the following link