9,566,072

2³ × 1195759

9,566,072 factors as 2^3 × 1195759. Its 8 positive divisors give a proper-divisor sum of 8,370,328, so this integer is deficient. The Collatz stopping time is 145 steps.

Prime Factor Structure

Factorization String 2^3 × 1195759

Distinct Prime Factors 2

Square Status No

Abundance Measure Deficient

Analytical Properties

Total Divisors 8

Divisor Sum (σ) 17,936,400

Proper Divisor Sum 8,370,328

Digit Sum / Digital Root 35 (Root: 8)

Adjacent Primes #9566071 ← → #9566077

Radix Representation

Decimal	9566072
Binary	100100011111011101111000 (24 bits)
Octal	0o44373570
Hexadecimal	0x91F778

Divisor Catalog (8)

1 2 4 8 1,195,759 2,391,518 4,783,036 9,566,072

Collatz Trajectory (145 steps to reach 1)

Iterative sequence n → n/2 (if even) or 3n+1 (if odd):

9,566,072 4,783,036 2,391,518 1,195,759 3,587,278 1,793,639 5,380,918 2,690,459 8,071,378 4,035,689 12,107,068 6,053,534 3,026,767 9,080,302 4,540,151 13,620,454 6,810,227 20,430,682 10,215,341 30,646,024 15,323,012 7,661,506 3,830,753 11,492,260 5,746,130 2,873,065 8,619,196 4,309,598 2,154,799 6,464,398 3,232,199 9,696,598 4,848,299 14,544,898 7,272,449 21,817,348 10,908,674 5,454,337 16,363,012 8,181,506 4,090,753 12,272,260 6,136,130 3,068,065 9,204,196 4,602,098 2,301,049 6,903,148 3,451,574 1,725,787 5,177,362 2,588,681 7,766,044 3,883,022 1,941,511 5,824,534 2,912,267 8,736,802 4,368,401 13,105,204

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