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ABHINAV'S MATHS BLOG

Monday, April 20, 2015. A proof of slight deficiency. Recently, I came across a Wolfram Math World. Article, which was about slightly deficient numbers. These were numbers whose factors added up to one. Less than the number itself. For example:-. 32's factors - 1, 2, 4, 8, 16 - 1 2 4 8 16 = 31 = 32 - 1. So, 32 is slightly deficient. The Wolfram Math World article stated that it was. An unproven conjecture that all powers of 2 were. Slightly deficient. I decided to attempt a proof. Here is the proof:.

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Monday, April 20, 2015. A proof of slight deficiency. Recently, I came across a Wolfram Math World. Article, which was about slightly deficient numbers. These were numbers whose factors added up to one. Less than the number itself. For example:-. 32's factors - 1, 2, 4, 8, 16 - 1 2 4 8 16 = 31 = 32 - 1. So, 32 is slightly deficient. The Wolfram Math World article stated that it was. An unproven conjecture that all powers of 2 were. Slightly deficient. I decided to attempt a proof. Here is the proof:.

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ABHINAV'S MATHS BLOG | abhiqaz.blogspot.com Reviews

https://abhiqaz.blogspot.com

Monday, April 20, 2015. A proof of slight deficiency. Recently, I came across a Wolfram Math World. Article, which was about slightly deficient numbers. These were numbers whose factors added up to one. Less than the number itself. For example:-. 32's factors - 1, 2, 4, 8, 16 - 1 2 4 8 16 = 31 = 32 - 1. So, 32 is slightly deficient. The Wolfram Math World article stated that it was. An unproven conjecture that all powers of 2 were. Slightly deficient. I decided to attempt a proof. Here is the proof:.

INTERNAL PAGES

abhiqaz.blogspot.com

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ABHINAV'S MATHS BLOG: The Rubik's Cube's properties

http://abhiqaz.blogspot.com/2014/03/the-rubiks-cubes-properties.html

Wednesday, March 12, 2014. The Rubik's Cube's properties. One of the most popular puzzles. Worldwide, the Rubik's Cube, was. Designed by Hungarian architect Erno. The cube consists of 27 individual cubes,. Arranged in a 3x3x3 order, and each 'face',. Or 3-by-3 square, can be rotated, to 'shuffle'. The cube. Once shuffled, it is the goal of. The 'cubist' to get it back to the original position. Now, the notation. If you put the cube in front. Of you, then the side facing you is called 'front',. R (One rig...

2

ABHINAV'S MATHS BLOG: September 2012

http://abhiqaz.blogspot.com/2012_09_01_archive.html

Sunday, September 30, 2012. Generating a sequence of squares. A few years ago, I set myself the. Daunting challenge of writing the squares of. All the numbers till 105. I discovered an easy shortcut. It goes like this. Take 2. The square is 4. Take 3. The square is 9 (=4 2 3). Take 4. The square is 16 (=9 3 4). The formula, therefore, is as follows:. Take n. The square is obtained by (n-1). This formula works if you wish to generate all the squares. In sequence without using a calculator. If the people w...

3

ABHINAV'S MATHS BLOG: October 2012

http://abhiqaz.blogspot.com/2012_10_01_archive.html

Friday, October 19, 2012. Here's something I want to spread. Some awareness about : Brown's Criterion. First I'll talk about powers of two. Every. Number can be written out as a sum of the. Powers of 2. For example :. 32 4 1 = 37. This leads to base 2 being comprised. Of purely 1's and 0's, as none of the numbers. Have to be repeated. It's either there in the. Sum or it's not. Brown's Criterion states that this is true. It's a simple series with every next term being. The sum of the last two. 18 = 13 5.

4

ABHINAV'S MATHS BLOG: April 2015

http://abhiqaz.blogspot.com/2015_04_01_archive.html

Monday, April 20, 2015. A proof of slight deficiency. Recently, I came across a Wolfram Math World. Article, which was about slightly deficient numbers. These were numbers whose factors added up to one. Less than the number itself. For example:-. 32's factors - 1, 2, 4, 8, 16 - 1 2 4 8 16 = 31 = 32 - 1. So, 32 is slightly deficient. The Wolfram Math World article stated that it was. An unproven conjecture that all powers of 2 were. Slightly deficient. I decided to attempt a proof. Here is the proof:.

5

ABHINAV'S MATHS BLOG: Tower of Hanoi

http://abhiqaz.blogspot.com/2015/01/tower-of-hanoi.html

Sunday, January 18, 2015. The tower of Hanoi puzzle is based on an old. Legend which states that given sixty-four disks. Around three poles, moving the disks around. And completing the puzzle, when the last disk. Is set into place, the world ends. The game is usually played with a smaller no. Of disks, as 64 is far too large a number of disks. The game consists of 3 poles, stuck into a board. The disks have a hole in the centre, and thus can. Be put around a pole. But, the disks, in their original. Subsc...

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abhiqaz.blogspot.com

ABHINAV'S MATHS BLOG

Monday, April 20, 2015. A proof of slight deficiency. Recently, I came across a Wolfram Math World. Article, which was about slightly deficient numbers. These were numbers whose factors added up to one. Less than the number itself. For example:-. 32's factors - 1, 2, 4, 8, 16 - 1 2 4 8 16 = 31 = 32 - 1. So, 32 is slightly deficient. The Wolfram Math World article stated that it was. An unproven conjecture that all powers of 2 were. Slightly deficient. I decided to attempt a proof. Here is the proof:.

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