研究
Success is no accident. It is hard work, perseverance, learning, studying, sacrifice and most of all, love of what you are doing.
我没有任何特别的秘诀（用于开发新的证明）……这就是为什么做研究既具有挑战性又具有吸引力的原因。这就像在丛林中迷路，试图利用你能收集到的所有知识来想出一些新的技巧，并且如果运气好的话，你可能会找到出路。
I don't have any particular recipe [for developing new proofs] ... It is the reason why doing research is challenging as well as attractive. It's like being lost in a jungle and trying to use all the knowledge that you can gather to come up with some new tricks, and with some luck you might find a way out.
The study of mathematics is like air or gravity—it is everywhere, and you can't see it, but you know it's there.
The study of the early universe is not just about understanding the past, but also about uncovering the fundamental laws that govern all of reality.
The possibility of finding a planet similar to Earth is what drives our passion for exoplanet research.
The study of exoplanets is a journey of discovery, filled with surprises and challenges that keep us motivated.
The future of exoplanet research lies in the development of more sensitive instruments and the collaboration of scientists worldwide.
The study of black holes has revolutionized our understanding of space and time.
Collaboration across disciplines is key to advancing quantum computing research.
The interplay between quantum mechanics and information theory is a rich field of study.
The study of topological phases of matter is not just about discovering new materials; it's about uncovering the fundamental principles that govern the quantum world.
The interplay between topology and quantum mechanics is a rich field of study that continues to surprise us with its depth and complexity.
The study of quantum gravity is essential for understanding the early universe.
The study of black holes has led us to the edge of our understanding, where the known laws of physics break down and new theories must emerge.
The study of topological phases of matter is a testament to the power of theoretical physics to predict and explain new states of matter.
The study of mathematics is like air or gravity – it’s everywhere, even if you don’t see it.
The study of mathematics is like air or water to the development of science.
The mathematician does not study pure mathematics because it is useful; he studies it because he delights in it and he delights in it because it is beautiful.
Mathematics is the science of patterns, and we study them to understand how things work.