193 (number)

193 (one hundred [and] ninety-three) is the natural number following 192 and preceding 194.

192 193 194
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Cardinalone hundred ninety-three
Ordinal193rd
(one hundred ninety-third)
Factorizationprime
Prime44th
Divisors1, 193
Greek numeralΡϞΓ´
Roman numeralCXCIII
Binary110000012
Ternary210113
Quaternary30014
Quinary12335
Senary5216
Octal3018
Duodecimal14112
HexadecimalC116
Vigesimal9D20
Base 365D36

In mathematics

  • 193 is an odd number
  • 193 is a centered 32-gonal number
  • 193 is a happy number
  • 193 is a lucky number
  • 193 is an odious number
  • 193 is a square-free number
  • 193 is the sum of 2 square numbers: 122 + 72 (or 144 + 49)
  • 193 is the difference of 2 square numbers: 972 - 962 (or 9409 - 9216)
  • 193 is a prime number
  • 193 can be written as the difference between the product and the sum of the first four primes
  • 193 is a twin number
  • 193/71 is the most accurate approximation of Euler's Number (e) such that both the numerator and the denominator are integers less than 200 (approx. 99.99897% accurate)

In geography

In the military

In transportation

In other fields

193 is also:

gollark: I wonder if anyone tried making some cool lisp-styled assembler so you could have more unified macros.
gollark: Frankly, I'm tempted to just make minoteaur support regularized HTML or some BBCode derivative.
gollark: Link to this?
gollark: Markdown cheatsheets are also not usable as a Markdown spec. Markdown does not actually *have* a spec, so we have a wild west of incompatible implementations. Some try to mimic the original perl script, some just do approximately the right thing in most cases, some do the easy thing in case of weirdness, some follow one of many subtly incompatible formal specs.
gollark: It is probably a highlight.js issue.

See also

References

  1. "Sloane's A005109 : Class 1- (or Pierpont) primes". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-05-28.
  2. "Sloane's A063980 : Pillai primes". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-05-28.
  3. E. Friedman, "What's Special About This Number" Accessed 2 January 2006 and again 15 August 2007.
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