Cow Noise

Odd-Perfect Style Composite Lists (\(p^q-1\); p is an odd prime, q is a prime, p & q < 10000)
List: digits <= 192 ( <-- factordb May 3, 2024) 192 < digits <= 306 ( <-- factordb May 3, 2024) 306 < digits <= 577 ( <-- factordb May 3, 2024) 577 < digits <= 1155 ( <-- factordb May 3, 2024) digits <= 1155 & zero factors ( <-- factordb May 3, 2024)

Sorting: None Shuffled By Size Label: None Brent Format Brent Format with t-level Wagstaff Format Wagstaff Format with t-level

Header: Expression:

Regular Composite Lists
List: lowest exponent for base < 1000 lowest exponent for base < 10000 lowest exponent for base < 20000 lowest exponent for base < 100000 (Unofficial) Cunningham Project Comps In The Year 2525 Hindsight

Sorting: None Shuffled By Size Label: None Brent Format Brent Format with t-level Wagstaff Format Wagstaff Format with t-level

Header: Expression:

(\(a^n\) size) Composite Lists
Level: a^n <= 255 digits 256 digits <= a^n <= 300 digits

Base Range: 13 - 99 101 - 199 200 - 299 300 - 399 401 - 499 500 - 599 600 - 699 700 - 799 800 - 899 901 - 999 1001 - 1999 2000 - 2999 3000 - 3999 4000 - 4999 5000 - 5999 6000 - 6999 7000 - 7999 8001 - 8999 9000 - 9999

Sorting: None Shuffled By Size Label: None Brent Format Brent Format with t-level Wagstaff Format Wagstaff Format with t-level

Header: Expression:

Smallest Composites Lists (base < 10000)
Number of Digits (1-500)(Default is DREGs):

Sorting: None Shuffled By Size Label: None Brent Format Brent Format with t-level Wagstaff Format Wagstaff Format with t-level

Header: Expression:

Nikola Tesla (Just For Fun) (\(a \leq 369\) and \(n \leq 369\))
Row: exponent <= 123 124 <= exponent <= 246 247 <= exponent <= 369

Col: 13 <= base <= 123 124 <= base <= 246 247 <= base <= 369

Sorting: None Shuffled By Size Label: None Brent Format Brent Format with t-level Wagstaff Format Wagstaff Format with t-level

Header: Expression:

First Holes for Level 1 (\(a^n \leq 255\) digits) (snapshot)
Base Range: 13 - 99 101 - 199 200 - 299 300 - 399 401 - 499 500 - 599 600 - 699 700 - 799 800 - 899 901 - 999 1001 - 1999 2000 - 2999 3000 - 3999 4000 - 4999 5000 - 5999 6000 - 6999 7000 - 7999 8001 - 8999 9000 - 9999