Aliquot Sequence Program 7,4/10 626 reviews
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This program has been newly revised to handle 28 lines recently added to 3366 which contain no spaces at all between factors and asterisks. Quadratc.c applies the quadratic formula to finish the factorization of a number when the factors have been lost but the next number of the aliquot sequence is known. If the factorization cannot be readily.

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Aliquot sequence is a special sequence of numbers. The sequence starts from the number itself and the next number of the sequence is the sum of the proper divisors of the previous terms.

Let’s take an example of the sequence to learn the concept better −

Perfect number is the number that has the aliquot sequence of length one. For example, 6 is a Perfect number.

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Amicable number is a number that has aliquot sequence of length two. For example, 1 is an Amicable number.

Aspiring number

Sociable number is a number that has aliquot sequence of length three. For example, 7 is a Sociable number.

To calculate the alique sequence from a number. We need to calculate the proper divisors of the term. To calculate this we will use the division algorithm.

Algorithm

Example

Output

Betrothed numbers or quasi-amicable numbers are two positive such that the of the of either number is one more than the value of the other number. In other words, ( m, n) are a pair of betrothed numbers if s( m) = n + 1 and s( n) = m + 1, where s( n) is the of n: an equivalent condition is that σ( m) = σ( n) = m + n + 1, where σ denotes the.The first few pairs of betrothed numbers (sequence in the ) are: (48, 75), (140, 195), (1050, 1925), (1575, 1648), (2024, 2295), (5775, 6128).All known pairs of betrothed numbers have opposite. Any pair of the same parity must exceed 10 10.Quasi-sociable numbers Quasi-sociable numbers or reduced sociable numbers are numbers whose minus one form a cyclic sequence that begins and ends with the same number. They are generalizations of the concepts of betrothed numbers. The first quasi-sociable sequences, or quasi-sociable chains, were discovered by Mitchell Dickerman in 1997:.

= 2^3.3. = 3^2.5^2.7.19.42467. = 2^4.19.599.8059. = 3^3.5.7.1619903. = 2^4.31^2.59.1741.

= 3^4.5.7.521.1109. = 2^3.2671.80833. Tekken 3 game free download for pc full version windows 10.

= 3.5^2.References.