In computing, the least significant bit ( LSB) is the bit position in a binary integer giving the units value, that is, determining whether the number is even or odd. The LSB is sometimes referred to as the rightmost bit, due to the convention in positional notation of writing less significant digits further to the right. It is analogous to the least significant Numerical digit of a decimal integer, which is the digit in the ones (rightmost) position.
It is common to assign each bit a position number, ranging from zero to N1, where N is the number of bits in the binary representation used. Normally, this is simply the exponent for the corresponding bit weight in base2 (such as in 2<sup>31</sup>..2<sup>0</sup>). Although a few CPU manufacturers assign bit numbering the opposite way (which is not the same as different endianness), the term least significant bit itself remains unambiguous as an alias for the unit bit.
By extension, the least significant bits (plural) are the bits of the number closest to, and including, the LSB.
The least significant bits have the useful property of changing rapidly if the number changes even slightly. For example, if 1 (binary 00000001) is added to 3 (binary 00000011), the result will be 4 (binary 00000100) and three of the least significant bits will change (011 to 100). By contrast, the three most significant bits (MSBs) stay unchanged (000 to 000).
Least significant bits are frequently employed in pseudorandom number generators, steganographic tools, and .
Binary (Decimal: 149)  1  0  0  1  0  1  0  1 
Bit weight for given bit position n ( 2^{n} )  2^{7}  2^{6}  2^{5}  2^{4}  2^{3}  2^{2}  2^{1}  2^{0} 
Bit position label  MSB  ___  ___  ___  ___  ___  ___  LSB 
In digital steganography, sensitive messages may be concealed by manipulating and storing information in the least significant bits of an image or a sound file. In the context of an image, if a user were to manipulate the last two bits of a color in a pixel, the value of the color would change at most +/ 3 value places, which is likely to be indistinguishable by the human eye. The user may later recover this information by extracting the least significant bits of the manipulated pixels to recover the original message.
This allows for the storage or transfer of digital information to be kept concealed.
To avoid this ambiguity, the less abbreviated terms "lsbit" or "lsbyte" are often used.

