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- Prime Factorization Factorizer
- Prime Factorization Factorizer Vs. Lothar
Prime Factorization Factorizer vs Lothar使用状況と統計
A handy Prime Factor calculator to find prime factors of any number.
Integer factorization of any number (up to 10 digits). With the Prime Factorizer you can factor up to six numbers at once. For prime numbers the calculator returns the number itself.
Prime factorization in standard and exponential forms.
In addition, the calculator calculates the Greatest Common Factor and Least Common Multiple of given numbers.
Prime Factor calculator stores History list. So you can easily view and edit your recent calculations.
You can send results via email.
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Lothar Collatz was born 6 July 1910 in Amsberg, Westphalia. During his
post-doctoral studies at at the age of 27, Collatz developed what is
now known as the Collatz Conjecture.
Simply stated, the Collatz Conjecture is as follows:
Given the function f, defined as:
| n÷2 if n ≡ 0 (mod 2)
f(n) = | 3×n + 1 if n ≡ 1 (mod 2)
|
for any positive starting integer n, repeated iterations of this
function will always lead to the cycle { 4, 2, 1 }. In other words,
repeated iterations of some starting number will always be eventually
decreasing and that there are no other cycles in the sequence besides
{ 4, 2, 1 }.
The Reverse function, f', is defined as the sequence moving backward
from an ending integer through to some initial starting integer that
would eventually arrive at the number entered through a series of
iterations. It is defined as follows:
| n×2 if n ≡ 0, 1, 2, 3, 5 (mod 6)
f'(n) = | (n - 1)÷3 if n ≡ 4 (mod 6) & "Previous" pressed
| n×2 if n ≡ 4 (mod 6) & "Multiply" pressed
This application was written by Jeffrey C. Jacobs and is Copyright ©2010
TimeHorse, LLC; source code is available upon request.
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Prime Factorization Factorizer対Lotharランキング比較
と過去28日間の Prime Factorization Factorizer ランキング傾向を比較 Lothar
ランキング
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Prime Factorization Factorizer 対 Lothar 国の比較によるランキング
と過去28日間の Prime Factorization Factorizer ランキング傾向を比較 Lothar
表示できるデータはありません
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Prime Factorization Factorizer VS.
Lothar
1月 1, 2025