Selected Numbers
- 60000 – round number
- 60049 – Leyland number
- 62210 – Markov number
- 62745 – Carmichael number
- 63020 – amicable number with 76084
- 63360 – inches in a mile
- 63750 – pentagonal pyramidal number
- 63973 – Carmichael number
- 64009 – sum of the cubes of the first 22 positive integers
- 65023 – Carol number
- 65279 – Unicode code point for byte order mark
- 65534 – Unicode code point guaranteed not to be a character
- 65535 – largest value for an unsigned 16-bit integer on a computer.
- 65536 –, also 2↑↑4 using Knuth's up-arrow notation, smallest integer with exactly 17 divisors.
- 65537 – Fermat prime
- 65539 – the 6544th prime number, and both 6544 and 65539 have digital root of 1; a regular prime; a larger member of a twin prime pair; a smaller member of a cousin prime pair; a happy prime; a weak prime; a middle member of a prime triplet, (65537, 65539, 65543); a middle member of a three-term primes in arithmetic progression, (65521, 65539, 65557).
- 65792 – Leyland number
- 66012 – tribonacci number
- 66047 – Kynea number
- 66198 – Giuga number
- 67607 – largest of six remaining Seventeen or Bust numbers in the Sierpinski problem
- 67626 – pentagonal pyramidal number
- 68000 – processor used in Apple Macintosh computers before PowerPC (also 68k processor family)
- 68008 – processor used in Sinclair QL computer
- 68020 – processor used in Apple Macintosh computers before PowerPC
- 68030 – processor used in Apple Macintosh computers before PowerPC
- 68040 – processor used in Apple Macintosh computers before PowerPC
- 68881 – math coprocessor used in with 68020 and 68030
- 68882 – math coprocessor used in with 68020 and 68030
- 69105 – Infocom in-joke
- 69632 – Leyland number
- 69696 – square of 264; only known palindromic square that can be expressed as the sum of a pair of twin primes: 69696 = 34847 + 34849.
Read more about this topic: 60000 (number)
Famous quotes containing the words selected and/or numbers:
“The final flat of the hoes approval stamp
Is reserved for the bed of a few selected seed.”
—Robert Frost (18741963)
“Old age equalizeswe are aware that what is happening to us has happened to untold numbers from the beginning of time. When we are young we act as if we were the first young people in the world.”
—Eric Hoffer (19021983)