λ
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6,043,368

23 × 3 × 19 × 29 × 457
Abundant Even Composite

6,043,368 factors as 2^3 × 3 × 19 × 29 × 457. Its 64 positive divisors give a proper-divisor sum of 10,444,632, so this integer is abundant. The Collatz stopping time is 90 steps.

Prime Factor Structure

Factorization String 2^3 × 3 × 19 × 29 × 457
Distinct Prime Factors 5
Square Status No
Abundance Measure Abundant

Analytical Properties

Total Divisors 64
Divisor Sum (σ) 16,488,000
Proper Divisor Sum 10,444,632
Digit Sum / Digital Root 30 (Root: 3)
Adjacent Primes #6043363 ← → #6043379

Radix Representation

Decimal 6043368
Binary 10111000011011011101000 (23 bits)
Octal 0o27033350
Hexadecimal 0x5C36E8

Divisor Catalog (60 of 64)

1 2 3 4 6 8 12 19 24 29 38 57 58 76 87 114 116 152 174 228 232 348 456 457 551 696 914 1,102 1,371 1,653 1,828 2,204 2,742 3,306 3,656 4,408 5,484 6,612 8,683 10,968 13,224 13,253 17,366 26,049 26,506 34,732 39,759 52,098 53,012 69,464 79,518 104,196 106,024 159,036 208,392 251,807 318,072 503,614 755,421 1,007,228

Collatz Trajectory (90 steps to reach 1)

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

6,043,368 3,021,684 1,510,842 755,421 2,266,264 1,133,132 566,566 283,283 849,850 424,925 1,274,776 637,388 318,694 159,347 478,042 239,021 717,064 358,532 179,266 89,633 268,900 134,450 67,225 201,676 100,838 50,419 151,258 75,629 226,888 113,444 56,722 28,361 85,084 42,542 21,271 63,814 31,907 95,722 47,861 143,584 71,792 35,896 17,948 8,974 4,487 13,462 6,731 20,194 10,097 30,292 15,146 7,573 22,720 11,360 5,680 2,840 1,420 710 355 1,066

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