Hans Moke Niemann shared his opinion on education and its impact on a chess career. Niemann believes that attending school is a huge disadvantage for a professional player. Hans cites young players from Uzbekistan and India as examples, and says that they do not go to school.

Hans Moke Niemann

Hans Moke Niemann

American GM

“A lot of things need to go right to actually reach the top. Sponsorship is important, and invitations are important. Not going to school is important, although I’m not a great influence to say that.

It’s always been a disadvantage of the American players that we actually attended school. It’s just a huge disadvantage to have to attend in school your whole life. [Question: as a professional chess player?]. Yeah.

When the Uzbeks or the Indians, they don’t really go to school. So, they have a big advantage of having government support, having no distractions.

I would hope that, if Andy Woodward wants to really become the top player, he would stop going to school and will invest everything to chess. Because I don’t think there’s a margin now, with how competitive chess is. You have to really go all in or nothing.

Even my chess career was far from smooth. And my ascent at the late age of 18 was, let’s say, was a miracle in some regards.

I think that I would encourage people like Andy or Mishra not to go to college or just to ignore school. Because you can do great things now without an education.

To be a World Champion, you have to make some sacrifices, right? If Mishra and Andy will go to college, the chances of becoming a top 10 player go to zero.”

2026 Candidates winner Javokhir Sindarov and World’s No. 5 Nodirbek Abdusattorov are students at the Turin Polytechnic University in Tashkent, Uzbekistan. Reigning World Champion Gukesh Dommaraju ended formal schooling after the 4th grade and is not studying at a university. India’s No. 1 Praggnanandhaa R is currently pursuing a bachelor of business administration degree. Hans Moke Niemann did not attend a university.

Credit: Rafal Oleksiewicz / FIDE