I'm planning to take a few years off to work first before applying to PhD programs so any advice to make my profile stronger would be appreciated. I'm not too sure where I stand as an applicant to Statistics PhDs.
Undergrad Institution: One of top schools in Canada
Triple Major: Statistics, Pure Math, Mathematical Finance
GPA: 3.92
Type of Student: International
GRE General Test: Haven't taken it yet
Research Experience & Recommendation Letters:
- One semester in number theory with a math professor
- One semester in probability theory with a statistics professor
- One semester in computational statistics with a statistics professor
No papers were published. I did quite a bit of work for the first and third professors so I'm expecting their recommendation letters would be strong. The second recommendation letter might be a bit weaker as I didn't achieve much other than some light experimental coding.
A bit worried about the no papers published part here...
Relevant Classes
- Math: Linear Algebra 1 & 2, Real Analysis, Measure Theory, Functional Analysis, Differential Geometry, Group Theory, Galois Theory, Numerical Methods for PDEs, Modular Forms
- Stats: Stochastic Processes 1 & 2, Stochastic Calculus (Measure Theoretic), Mathematical Statistics, Linear Models, Estimation and Hypothesis Testing, Time Series, Bayesian Statistics, Sampling and Experimental Design
- Miscellaneous:
- other mathematical finance courses (extreme value theory etc.), CS courses (neural networks etc.), applied math courses (numerical methods etc.)
- 4 internships in data science during undergrad and potentially a few years of work experience post grad
I got A in all math and stats classes.
Schools:
Statistics PhDs: Harvard, Stanford, Berkeley, UWashington, Uchicago, CMU, Columbia
Operations Research PhDs: MIT, Princeton
I'm also planning to apply to CS departments where there are cross faculty with stats.
Research Interests:
Not too sure about research interests yet but I'm mainly interested in:
1. Computational and Bayesian Statistics
2. Theoretical/Applied Machine Learning
3. Probability Theory