10000011101

10000011101 is an eleven-digit binary string. As a representation in base-2, it uses only the digits 0 and 1 and has a fixed length of 11 bits.

As an unsigned binary number, it equals 1053 in decimal. The positions of the set bits are at 2^10, 2^4, 2^3, 2^2, and 2^0, giving 1024 + 16 + 8 + 4 + 1 = 1053. The string thus contains five 1s and six 0s, and its popcount is 5.

In binary arithmetic, the number is odd, since the least significant bit is 1. If interpreted as an 11-bit two's complement value, the same bit pattern represents -995, because 2^11 is 2048 and 2048 - 1053 = 995; the sign bit is 1.

The pattern includes a run of five consecutive zeros after the leading 1, followed by three consecutive ones, then a 0, and a trailing 1. Such arrangements can be of interest in Huffman coding analysis or run-length encoding discussions, though no specific encoding is implied by the string alone.

Without additional context, 10000011101 is a simple binary token or numeral rather than a uniquely identified concept. It can be used to illustrate binary representation, conversion between bases, or bitwise operations in computing examples.