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Title: Schoolboy cracks age-old maths problem
Source: The Local
URL Source: http://m.thelocal.de/education/20120523-42687.html
Published: May 27, 2012
Author: The Local/jlb
Post Date: 2012-05-27 01:14:44 by Original_Intent
Keywords: Math, prodigy, genius, solution
Views: 241
Comments: 4

Schoolboy cracks age-old maths problem

Published: 23 May 12 07:03 CET

A 16-year-old schoolboy has solved a mathematical problem which has stumped mathematicians for centuries, a newspaper report said. The boy put the historical breakthrough down to “schoolboy naivety.”

Shouryya Ray, who moved to Germany from India with his family at the age of 12, has baffled scientists and mathematicians by solving two fundamental particle dynamics problems posed by Sir Isaac Newton over 350 years ago, Die Welt newspaper reported on Monday.

Ray’s solutions make it possible to now calculate not only the flight path of a ball, but also predict how it will hit and bounce off a wall. Previously it had only been possible to estimate this using a computer, wrote the paper.

Ray first came across the old problem when his secondary school, which specializes in science, set all their year-11 pupils a research project.

On a visit to the Technical University in Dresden pupils received raw data to evaluate a direct numerical simulation – which can be used to describe the trajectory of a ball when it is thrown.

When he realised the current method could not get an exact result, Ray decided to have a go at solving it. He puts the whole thing down to “schoolboy naivety” - he just refused to accept there was no answer to the problem.


“I asked myself: why can’t it work?” he told the paper.

Ray has been fascinated by what he calls the “intrinsic beauty“ of maths since an early age, according to the report. The boy was inspired by his engineer father who began setting him arithmetic problems at the age of six.

He recently won a youth science competition at the state level in Saxony and won second place in the Maths and IT section at the national final.

Originally from Calcutta, Ray couldn’t speak a word of German when he came to Dresden four years ago – but now he is fluent. Since then, he was moved up two classes in school and is currently sitting his Abitur exams two years early.

But Ray doesn’t think he’s a genius, and told the paper he has weak points as a mathematician, as well as in sports and social sciences.


Ray, whose recent breakthrough may have earned him a paragraph in the schoolbooks of the future, is currently deciding whether to study maths or physics at university.

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#1. To: Original_Intent (#0)

The traveling salesman problem would be cool to solve. That is, finding the shortest path through a set of points. Seems it should be an easy thing to compute, but no one has found a solution.

The other is finding the only 2 prime number factors of a larger number. Do that, and most contemporary internet encryption is cracked.

Pinguinite  posted on  2012-05-27   2:00:33 ET  Reply   Trace   Private Reply  


#2. To: Pinguinite (#1)

While someone did finally compute a proof it runs to two pages - that is for Fermat's Last Theorem which states that has no solution in the set of Real Numbers for n > 2.

I once, setting on the edge of sleep, thought of a simple 4 line proof for it and rather than write it down right away said, "Well, I'll write it down in the morning," and then could never recall the inspiration. @#%#!!!!!

Perseverent Gardener
"“Believe nothing merely because you have been told it. Do not believe what your teacher tells you merely out of respect for the teacher. But whatsoever, after due examination and analysis, you find to be kind, conducive to the good, the benefit, the welfare of all beings - that doctrine believe and cling to, and take it as your guide.” ~ Gautama Siddhartha — The Buddha

Original_Intent  posted on  2012-05-27   3:09:50 ET  (1 image) Reply   Trace   Private Reply  


#3. To: Pinguinite (#1)

Is it true that a Moufang loop with trivial nucleus has normal commutant? Better yet, is there a finite simple nonassociative Bol loop with nontrivial conjugacy classes?

bush_is_a_moonie  posted on  2012-05-27   3:37:40 ET  Reply   Trace   Private Reply  


#4. To: bush_is_a_moonie (#3)

Is it true that a Moufang loop with trivial nucleus has normal commutant? Better yet, is there a finite simple nonassociative Bol loop with nontrivial conjugacy classes?

No, no, it's the other way around.

I sense a disturbance in the farce. Much gnashing will ensue.

Turtle  posted on  2012-05-27   15:45:49 ET  Reply   Trace   Private Reply  


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