Award-Winning Statistics Graduate Level Tutors
serving Queens, NY

Graduate-level statistics throws curveballs that intro courses never prepare you for — survival analysis, mixed-effects models, high-dimensional inference. Nina earned her master's in biostatistics at Columbia and is currently pursuing her doctorate at NYU, so she's actively immersed in the theory and application behind these methods. She also served as a teaching assistant at Columbia, giving her a sharp sense of where grad students typically get stuck.

Graduate-level statistics demands fluency with proofs and derivations that introductory courses barely touch — moment-generating functions, maximum likelihood estimation, and the theory behind hypothesis testing. Victor's master's in Applied Mathematics gave him direct experience with these topics, and he brings that rigor to sessions while keeping notation and logic organized. He holds a 5.0 client rating.

Graduate-level statistics demands comfort with proofs and distributions that undergraduate courses only sketch — maximum likelihood estimation, sufficient statistics, and the theory behind hypothesis testing. Drisana is actively completing her graduate mathematics degree, so she's immersed in the rigorous thinking these courses require and can unpack dense notation into clear reasoning.

Graduate-level statistics can feel like a different language — survival analysis, multivariate regression, Bayesian inference — especially for students outside traditional math backgrounds. Kimberly runs these methods daily in her Columbia MPH program, where biostatistics is central to public health research. She breaks down the logic behind each technique so students can apply it confidently in their own coursework and thesis work.

Graduate-level statistics demands comfort with mathematical proofs and distribution theory that undergraduate courses barely touch — moment-generating functions, maximum likelihood estimation, Bayesian inference. Sabry's Ph.D. training in Chemical and Biomolecular Engineering required rigorous statistical modeling for experimental data, so he approaches these topics as tools with real stakes, not just textbook exercises. He's particularly effective at connecting abstract theory to applied research contexts.

I am currently finishing my thesis. For the past two years I was an adjunct instructor at The City College of New York, teaching statistics and introductory neuroscience, where I learned the importance of communicating complicated concepts clearly at an individualized level. All of my classes performed above average, and I discovered how satisfying it is to help people understand difficult ideas. I've found that by creating a good rapport with my students I am able to more effectively impart difficult concepts to them while causing them less stress. My passion is people, which first led me to study psychology, leading to my work in statistics, and later into teaching.

Graduate-level statistics demands fluency with topics like maximum likelihood estimation, multivariate distributions, and regression diagnostics that go well beyond introductory coursework. Dana holds a degree in statistics and is pursuing PhD-level economics research involving econometrics, so she's actively working with these methods. She unpacks the mathematical theory behind statistical procedures while keeping the applied interpretation clear.

I am highly praised by my students and supervisors. Even today I still kept the communication with many students.

Graduate-level statistics demands comfort with concepts like maximum likelihood estimation, Bayesian inference, and hypothesis testing frameworks that go well beyond intro courses. Abhi's M.S. in Data Science from UIUC and current PhD work at NYU mean he uses these tools daily in research — he teaches the theory alongside the practical intuition for when and why each method applies.

Graduate-level statistics demands comfort with concepts like maximum likelihood estimation, ANOVA designs, and regression diagnostics that go well beyond introductory coursework. Sasha's training in both biology and science education gives her a practical lens for these methods — she connects statistical theory to real research applications, which is especially useful for grad students analyzing their own data.

Graduate-level statistics is where Matthew lives professionally — his Master's in Educational Measurement and Statistics at the University of South Florida has him deep in topics like multivariate analysis, psychometrics, and inferential modeling on a daily basis. He's also served as a T.A. and instructor trainee for undergraduate statistics, so he knows how to unpack dense concepts like maximum likelihood estimation or ANOVA assumptions for students who are encountering them for the first time at the graduate level.

I am listening to and learning about him or her as an individual. I can also discover what motivates the student during this conversation and plan for how to frame future tutoring sessions in terms of what the student already knows and enjoys.

Graduate-level statistics demands more than running tests — it requires understanding why you'd choose a mixed-effects model over a fixed-effects one, or when bootstrapping outperforms parametric assumptions. Snipta's computer science and cognitive science training at UT Dallas, plus hands-on research at the National Institutes of Health, means she's applied techniques like Bayesian inference and multivariate regression to real datasets, not just textbook exercises.

Graduate-level statistics demands comfort with proofs, distributions, and inference methods that go well beyond intro courses. Dana's Master's in analytics from Georgia Tech and her current PhD research in economics give her deep fluency with topics like maximum likelihood estimation, hypothesis testing frameworks, and regression theory. Rated 4.8 by students, she brings both the mathematical rigor and the applied intuition this level requires.

Graduate-level statistics throws curators of data into the deep end — multivariate regression, ANOVA designs, Bayesian inference — and Daniel's accounting background means he approaches these tools with an eye toward real-world application. He unpacks the logic behind each test so students can select and defend the right method for their research questions, not just run software outputs blindly.

Graduate-level statistics demands comfort with proofs and derivations that most intro courses skip — maximum likelihood estimation, Bayesian inference, and the mathematical foundations behind common tests. Brian's Caltech background in economics and computer science gave him deep exposure to these methods in both theoretical and applied contexts, and he breaks down dense notation into intuitive steps.

Graduate-level statistics is where psychology and research methods collide, and Jessi has lived that intersection — her psychology degree from Rice and ongoing bioethics work at UPenn mean she's run regressions, interpreted ANOVA tables, and designed studies with real data. She breaks down concepts like multivariate analysis and hypothesis testing by grounding them in the research contexts where they actually matter.

Duncan's master's degree in statistics makes him a natural fit for graduate-level coursework in regression analysis, hypothesis testing, ANOVA, and Bayesian methods. He approaches each topic by connecting the mathematical theory to the practical decisions students need to make — choosing the right model, interpreting output, and defending assumptions. His 5.0 client rating speaks to how clearly he breaks down even the most notation-heavy material.

Graduate-level statistics demands fluency with theory — sufficiency, maximum likelihood estimation, Bayesian inference, and the mathematical underpinnings that introductory courses skip. Bahaeddine earned his PhD in Statistics and teaches at the university level, so he can walk through measure-theoretic probability or asymptotic theory with the rigor a graduate program expects.

Graduate-level statistics trips up many students at the transition from descriptive methods to inferential reasoning — hypothesis testing, regression analysis, ANOVA, and the assumptions underlying each technique. Jason teaches these concepts at a technical college in Pittsburgh, which means he's constantly translating statistical theory into applied, real-world problem solving. His math and education background lets him break down dense material into steps that actually make sense.

Graduate-level statistics demands comfort with concepts like hypothesis testing, regression modeling, and ANOVA that go well beyond intro courses. Dillon's engineering background — including a master's in welding engineering technology — required heavy applied statistics work, from designing experiments to interpreting multivariate data in real research contexts. He teaches the reasoning behind each method so students can choose and defend the right analytical approach.

I am also interested in tutoring college students preparing for the GRE general test. For test preparation, I assign a decent amount of homework each week and I spend the majority of my sessions going over the questions my students answer incorrectly.