| Cardinal | One hundred [and] ninety-six |
| Ordinal | 196th |
| Factorization | |
| Roman numeral | CXCVI |
| Binary | 11000100 |
| Hexadecimal | C4 |
196 is also the second number n for which the sum of the prime factors of 2n-1 is twice the sum of the prime factors of ½n+1.
Since it is possible to find sequences of 196 consecutive integers such that each inner member shares a factor with either the first or the last member, 196 is an Erdős–Woods number.
According to a conjecture, 196 is the lowest Lychrel number candidate, or the lowest number which is not known to produce a palindromic number by reversal and addition of the digits. For example, if you add 106 to the reverse of its digits, 601, you get 707, which is a palindrome. But with 196, you get 196 + 691 = 887, which is not a palindrome. Neither is 887 + 788 = 1675. This operation has been repeated almost 700 million times without finding a palindrome, but no one has ever proven that it will never produce one.