6,692,004

2² × 3³ × 11 × 43 × 131

6,692,004 factors as 2^2 × 3^3 × 11 × 43 × 131. Its 96 positive divisors give a proper-divisor sum of 12,822,876, so this integer is abundant. The Collatz stopping time is 116 steps.

Prime Factor Structure

Factorization String 2^2 × 3^3 × 11 × 43 × 131

Distinct Prime Factors 5

Square Status No

Abundance Measure Abundant

Analytical Properties

Total Divisors 96

Divisor Sum (σ) 19,514,880

Proper Divisor Sum 12,822,876

Digit Sum / Digital Root 27 (Root: 9)

Adjacent Primes #6691987 ← → #6692017

Radix Representation

Decimal	6692004
Binary	11001100001110010100100 (23 bits)
Octal	0o31416244
Hexadecimal	0x661CA4

Divisor Catalog (60 of 96)

1 2 3 4 6 9 11 12 18 22 27 33 36 43 44 54 66 86 99 108 129 131 132 172 198 258 262 297 387 393 396 473 516 524 594 774 786 946 1,161 1,179 1,188 1,419 1,441 1,548 1,572 1,892 2,322 2,358 2,838 2,882 3,537 4,257 4,323 4,644 4,716 5,633 5,676 5,764 7,074 8,514

Collatz Trajectory (116 steps to reach 1)

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

6,692,004 3,346,002 1,673,001 5,019,004 2,509,502 1,254,751 3,764,254 1,882,127 5,646,382 2,823,191 8,469,574 4,234,787 12,704,362 6,352,181 19,056,544 9,528,272 4,764,136 2,382,068 1,191,034 595,517 1,786,552 893,276 446,638 223,319 669,958 334,979 1,004,938 502,469 1,507,408 753,704 376,852 188,426 94,213 282,640 141,320 70,660 35,330 17,665 52,996 26,498 13,249 39,748 19,874 9,937 29,812 14,906 7,453 22,360 11,180 5,590 2,795 8,386 4,193 12,580 6,290 3,145 9,436 4,718 2,359 7,078

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