Fun With Numbers 1.1 Icon
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Jun 08, 2017
release date
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About Fun With Numbers Android App

The Collatz conjecture (or 3x+1 conjecture) is a conjecture in mathematics named after Lothar Collatz, who first proposed it in 1937.

The conjecture can be summarized as follows.

Take any positive integer n. If n is even, divide it by 2 to get n / 2.
If n is odd, multiply it by 3 and add 1 to obtain 3n + 1. Repeat the process indefinitely.

The conjecture is that no matter what number you start with, you will always eventually reach 1


6174 is known as Kaprekar's constant after the Indian mathematician D. R. Kaprekar. This number is notable for the following property:

1. Take any four-digit number, using at least two different digits. (Leading zeros are allowed.)
2. Arrange the digits in descending and then in ascending order to get two four-digit numbers, adding leading zeros if necessary.
3. Subtract the smaller number from the bigger number.
4. Go back to step 2.

The above process, known as Kaprekar's routine, will always reach its fixed point, 6174, in at most 7 iterations.

This app gives you the detailed steps of computation for both the Collatz conhecture and Kaprekar number 6174.

This very useful and informative app is *ABSOLUTELY FREE*, *NO INAPP PURCHASES* and *NO ADD*.

If there is any error in the computation steps please give me feedback through email to fix the bug.

*** All of my apps / games are voice enabled. Proper text to speech (English speaking female voice) component may be downloaded and installed in some phones if it is not already installed or compatible.

Other Information:

Package Name:
Requires Android:
Android 2.2+
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This version of Fun With Numbers Android App comes with one universal variant which will work on all the Android devices.

Variant
2
(Jun 08, 2017)
Architecture
universal
Minimum OS
Android 2.2+
Screen DPI
nodpi (all screens)

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If you are looking to download other versions of Fun With Numbers Android App, We have 3 versions in our database. Please select one of them below to download.

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