Mathematics | Econometrics

Education

I study Econometrics & Data Science and Mathematics at the University of Amsterdam, with particular interests in probability, statistics, time series and quantitative modelling.Below are my degrees and a selection of projects, followed by the full coursework record.

Leto working through a problem in a notebook at his desk, textbooks stacked behind

238

ECTS earned

46

Courses

2

Bachelor's degrees in progress

  1. BSc Econometrics & Data Science

    University of Amsterdam

    2023 — 2027 (expected)

  2. BSc Mathematics

    University of Amsterdam

    2025 — 2027 (expected)

Alongside these, one semester of Physics and Astronomy coursework in 2024 — classical mechanics and relativity, electromagnetism, thermal physics, quantum physics, waves and astronomy.

Ended eight years of competing on the Dutch national team after my first year at university — a change of values, and of the long-term direction I have in mind.

Selected work

Three projects that follow the same progression, from a concrete question through the method used to investigate it to the result that came out of the analysis. The results shown here are taken directly from the corresponding papers and can be checked against the PDFs.

Observed · admissions

Inference

Recovered · transmission

Question
How much of an epidemic's transmission history can be recovered from hospital admissions alone?
Method
A SIRS compartmental model with piecewise-constant transmission, fitted to 1,495 days of Dutch COVID-19 hospital admissions. The recovered reproduction number is then compared with RIVM's independently published estimate, which the model never sees during fitting.
Result
At the model's 21-day resolution, the recovered reproduction number correlates 0.804 with RIVM and agrees on the direction of change 81.5% of the time. More flexibility improves the fit to admissions but eventually makes the hidden transmission path worse: the AIC-selected 219-parameter model falls to 0.173 daily correlation.
Artifacts

2026 · Written in English

Simulated · mean waiting timesProved · convergence to the Gaussian

Question
Can the same theorem be explained once with very little mathematical background and once through a formal proof?
Method
Two treatments built around the same example: a four-page introduction using simulation and an exact exponential example, and a nine-page proof using characteristic functions and Lévy's continuity theorem.
Result
As the sample size grows, the distribution of the mean becomes narrower and less skewed; for exponential data the skewness falls exactly as 2/√n. The short version makes that convergence visible, while the longer version proves why normal convergence occurs in general under the theorem's assumptions.
Artifacts

2026 · Written in Dutch

03Dynamical systems | Numerical methods

Order and chaos in the quadratic family

One stable stateChaos

Period doubling →

Question
How does the quadratic map move from a stable fixed point through period doubling into chaotic dynamics?
Method
Analytical derivation of fixed and periodic points and their stability, followed by numerical computation of successive bifurcations and the dynamics beyond the analytically tractable cases.
Result
Successive period-doubling intervals shrink by ratios 4.234, 4.552, 4.646 and 4.664, converging rapidly toward the Feigenbaum constant 4.669202. Beyond the accumulation point, chaotic dynamics coexist with stable periodic windows.
Artifacts

2026 · Written in English

Coursework

238 ECTS earned · full transcript available on request

Mathematics

15

Sets and Numbers, Analysis 1–2, Sequences and Series

Statistics, econometrics & actuarial science

8

Statistical Learning, Introduction to Econometrics and Actuarial Science, Econometrics 1, Microeconometrics

Machine learning, computation & data

7

Introduction to Data Science, Programming and Numerical Analysis, Programming and Experimenting, Simulating and Modelling

Physics & astronomy

6

Classical Mechanics and Special Relativity, Electricity and Magnetism, Thermal Physics, Quantum Physics

Economics & finance

4

Microeconomics, Macroeconomics, Finance, Monetary and Fiscal Policy

Probability & stochastics

3

Probability Theory and Statistics 1–2, Stochastics 1

Education & Professional Development

3

Education and Communication