The following personal statement is written by an applicant who got accepted to top graduate programs in math. Variations of this personal statement got accepted at Oxford, and Cambridge university. Read this essay to get inspiration and understand what a top math school PS should look like.
Sample Math Personal Statement for Oxbridge
The challenges involved in problem-solving have always been vital to my passion for studying Mathematics. However, the first beauty of mathematics I observed was in my childhood when I first encountered Geometry.
It was a simple but exciting problem relating to circles; thus, I got myself attached to the subject. I have always been a bright student in Mathematics, and later on, I realized that Mathematics is my thing. Besides Mathematics, no other field grabs my attention. I have also won the National Calculus competition in my country.
Throughout my voyage, I have kept my studies limited to the curriculum. Still, I have also explored different things, which gave me significant exposure to what we have accomplished in Mathematics and what is left for us to do.
I eagerly want to contribute to the development of Mathematics. My current area of research is regarding simplicial complexes, which borrow ideas from Graph Theory and Combinatorics. I want to pursue my education by enrolling in the Math program at Oxford and eventually do Post Doctorate in Pure Mathematics. My area of interest lies in Algebraic Topology and Algebraic Geometry. I want to become a researcher and devote my life to the nourishment of Mathematics.
Aside from that, I am very fond of the Birch and Swinnerton-Dyer Conjecture, which motivated me to choose the abovementioned areas. I learned about this conjecture when searching for methods to determine the solutions of polynomials having two variables. After digging further into things relating to this conjecture, I was amazed and startled by the beautiful work of Bryan Birch, Peter-Swinnerton Dyer (pioneer of the conjecture), Louis Mordell, Gerd Faltings, Manjul Bhargava, and Victor Kolyvagin. Their astonishing and brilliant results grabbed my attention, and I got myself attached to the conjecture.
It is surprising that different branches of Mathematics, such as Number Theory, Topology, and Algebraic Geometry, are connected abstractly. In my leisure time, I’m continuously exploring what has been accomplished so far regarding this conjecture and developing the background of Mathematics that I would need to understand and work on the conjecture. I’m eagerly looking forward to meeting this challenge in life.
Accomplishing such dreams in my country is nearly impossible as we have limited resources and no exposure to modern tools of Mathematics. However, I am much inspired by Oxford University and find it an ideal place for me to pursue my further education. Oxford has a phenomenal reputation globally and has played a significant role in current research and development of Mathematics.
I am very fond of Professor XYZ and Professor XYZ, currently members of the senior faculty at Oxford. There are of research that coincides with my area of interest. Professor XYZ’s work on 3-Dimensional Topology and Differential Geometry is advanced. His lectures on youtube are very insightful and give an excellent understanding of the subject.
On the other hand, Professor XYZ’s expertise in the subject of L-functions would help me understand the BSD conjecture. Besides that, the atmosphere of Oxford is also very appealing as it focuses on the character-building of its students. There are several societies at Oxford for this purpose, one of which is the Oxford Invariants Society. Such activities keep the student attached to people outside their field and allow them to communicate knowledge between them. The exposure of a student is bound to increase in such an atmosphere. Unfortunately, the universities in my country lack such activities, and I dreamed of such an atmosphere. It would be an honor to educate myself in such an ideal institute under the supervision of the mentioned Professors.