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The Maths Geek

Thursday, 23 June 2011. Non-Vedic Maths: Half and five for the odds. In my series of Non-Vedic maths. I will present mental arithmetic techniques that allow you to speed up your number-crunching. In contrast to Vedic maths, I will also explain why these techniques work. I believe that being able to add and multiply quickly does not make a good mathematician. But understanding how things work and being able to develop your own techniques is more important. 3465 × 5 = 34650 / 2. 34650 / 2 = 17325. Some peo...

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Thursday, 23 June 2011. Non-Vedic Maths: Half and five for the odds. In my series of Non-Vedic maths. I will present mental arithmetic techniques that allow you to speed up your number-crunching. In contrast to Vedic maths, I will also explain why these techniques work. I believe that being able to add and multiply quickly does not make a good mathematician. But understanding how things work and being able to develop your own techniques is more important. 3465 × 5 = 34650 / 2. 34650 / 2 = 17325. Some peo...
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The Maths Geek | themathsgeek.blogspot.com Reviews

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Thursday, 23 June 2011. Non-Vedic Maths: Half and five for the odds. In my series of Non-Vedic maths. I will present mental arithmetic techniques that allow you to speed up your number-crunching. In contrast to Vedic maths, I will also explain why these techniques work. I believe that being able to add and multiply quickly does not make a good mathematician. But understanding how things work and being able to develop your own techniques is more important. 3465 × 5 = 34650 / 2. 34650 / 2 = 17325. Some peo...

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The Maths Geek: Tutorials Index

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Subscribe to: Posts (Atom). Non-Vedic Maths: Half and five for the odds. Catalans theorem and Pillais conjecture. Is the bitcoin Black Friday really a crash? Binary Trees in SQL: The Adjacency List. Two Ladders Puzzle: Answer.

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The Maths Geek: Catalan's theorem and Pillai's conjecture

http://themathsgeek.blogspot.com/2011/06/catalans-theorem-and-pillais-conjecture.html

Wednesday, 15 June 2011. Catalan's theorem and Pillai's conjecture. Number theory always surprises by the seemingly simple questions which turn out to be extremely hard or maybe even impossible to answer. One such question concerns perfect powers of the type. Are natural numbers. Can we say, which numbers can be expressed as perfect powers? If we don't further restrict n. Then the answer is simple. Any number x. Can be represented as x. So this question is boring. But how large are the gaps exactly?

3

The Maths Geek: Non-Vedic Maths: An Introduction

http://themathsgeek.blogspot.com/2011/05/non-vedic-maths-introduction.html

Wednesday, 18 May 2011. Non-Vedic Maths: An Introduction. He claimed to have found uncovered the system by intensely studying the old Vedas. However, most scholars, that are not directly involved in promoting the system, agree that the Vedas do not actually contain any of the "Vedic mathematics" sutras. So, quite clearly, Vedic maths does not date back to Vedic times and cannot be extracted from the Vedas. It is a modern invention that uses the claim of dating back to ancient times in order to promot...

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The Maths Geek: April 2011

http://themathsgeek.blogspot.com/2011_04_01_archive.html

Thursday, 28 April 2011. An Old Problem in Disguise. Here is a well known mathematical problem stated in a slightly different way than usual. See if you can find out which problem I am talking about. Start with any binary number ending in a 1, e.g. Now shift this number one place to the left, filling the rightmost digit with a 1. Then add this number to the original number. 100101101 1001011011 - - - - - 1110001000. Finally eliminate all trailing zeros. Given a starting number x. These quick investigatio...

5

The Maths Geek: June 2011

http://themathsgeek.blogspot.com/2011_06_01_archive.html

Thursday, 23 June 2011. Non-Vedic Maths: Half and five for the odds. In my series of Non-Vedic maths. I will present mental arithmetic techniques that allow you to speed up your number-crunching. In contrast to Vedic maths, I will also explain why these techniques work. I believe that being able to add and multiply quickly does not make a good mathematician. But understanding how things work and being able to develop your own techniques is more important. 3465 × 5 = 34650 / 2. 34650 / 2 = 17325. Some peo...

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An amateur’s outlook on computation and mathematics. Traffic Jams in Javascript. Sunshine In = Earthshine Out. Dancing with the Spheres. Statistical mechanics of magnet balls. World3, the public beta. Bertrand Russell, Donald Trump, and Archimedes. The 39th Root of 92. Getting to Know Julia. Where’s My Petabyte Disk Drive? The Bug That Ate Thursday. Carnival of Mathematics #130. Ten years of bit-playing. Deep Dreaming with Every Card I Write. Geotargeted by the NY Times. The Carnival Is Coming to Town.

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The Maths Geek

Thursday, 23 June 2011. Non-Vedic Maths: Half and five for the odds. In my series of Non-Vedic maths. I will present mental arithmetic techniques that allow you to speed up your number-crunching. In contrast to Vedic maths, I will also explain why these techniques work. I believe that being able to add and multiply quickly does not make a good mathematician. But understanding how things work and being able to develop your own techniques is more important. 3465 × 5 = 34650 / 2. 34650 / 2 = 17325. Some peo...

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