# Celebrating the Mathematician who has Reinvented Math

Most of us find an odd sense of comfort in a routine. We believe that maintaining a routine is part of a healthy lifestyle and can help us plan ahead for our future.

Routines are actually patterns, that we set and follow on a daily basis because we are wired to seek patterns in everything around us, whether it is physical shapes, time, or space. Our natural tendency is to convert any abstract information into known patterns and then perceive them using our existing mind maps about the world. A very simple example of a pattern would be the rising and setting of the sun everyday. Math is a language of repeated patterns. All the theorems and concepts that we learn from school until the time we graduate are all patterns that repeated themselves.

Which brings us to a mathematician, **Robert Langlands**, the man who discovered that patterns in Prime Numbers can be connected to Harmonic Analysis (which is used to analyze sound waves, electromagnetic radiation spectra etc.) He has managed to connect two completely different branches of Mathematics using a simple mathematical approach.

His work in this field earned him a number of awards including the **Abel Prize in 2018**. The Abel Prize is a prestigious award that honours a lifetime of groundbreaking work in the field of Mathematics and has been awarded annually since 2003. Previous recipients included John Nash, the inspiration behind the Russel Crowe movie A Beautiful Mind, Andrew Wiles for cracking a problem that had teased mathematicians for over 300 years, among others. In fact, Andrew Wiles relied heavily on Langland’s theory for a critical part of his proof.

Robert Langlands’ critical findings lured hundreds of mathematicians into a new field of study called The Langlands Program. Researchers were able to translate between different fields of math easily. Therefore, if a problem seems unsolvable in one field, it would be more approachable in another.

In short, Langlands has made problem-solving much more approachable for other researchers who have gone on to innovate brilliantly. The span of connections is so broad, that his work earned the name **“Grand Unified Theory of Mathematics”.**

Here’s a man who disliked school as a child and never made an effort to memorize theorems and formulae. Once he got into college, however, he found the beauty in math and earned a bachelor’s degree and master’s degree in Mathematics. From there, he went on to complete his Ph.D. before becoming an instructor at Princeton University. It was during this period, at the age of 30 that he first put forward his theory. The rest is history.

Langlands has clearly created an impact which can lead to better innovation, simply by recognising patterns.

What if our education system was designed to help students learn math without memorisation? Our students would be encouraged to understand different concepts and deduce several useful outcomes which will help them in future.

We are all mathematicians in our own way, trying to find solutions to different kinds of problems. But there are two ways to solve a problem – logically or vaguely. The ones who make it and get ahead, believe in using logical facts. We at Cuemath are beyond inspired by his work because we also believe in developing logical thinking abilities.

Here’s a toast to mathematicians like Robert Langlands who open new doors for the rest of the world to walk into.

#### Meryl Vincent

#### Latest posts by Meryl Vincent (see all)

- Celebrating the Mathematician who has Reinvented Math - March 23, 2018
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Nice & informative blog. Thanks for sharing such an blog.

I want to start a cuemaths in my place for that I want to learn first so how to go guide me

I like to teach and I will teach maths for students. How can I help u??

I would like to play an important role in teaching maths for students.i want to make them learn maths more easy.how can I help u

Can this theory be even taught to a 4 yr old non-verbal child on the autism spectrum, whose math ability is currently limited to only recognition of numbers 1 to 20 and some geometric shapes?

Just to clarify, my query is whether this approach can be used to simplify teaching of math to such a child?

Hi. Am m.srivani

I want a job doing from home…

Good message

cuemath is in right way ,know the needs of students and work for it.