1010110100101

1010110100101 is a binary numeral consisting of 13 digits. Each digit represents a power of two, starting from the left with 2^12 and ending with 2^0.

Interpreted as an integer, it equals 5541 in decimal and 0x15A5 in hexadecimal. The pattern contains seven ones and six zeros, giving it an odd parity in terms of the number of set bits.

With 13 bits, its most significant bit corresponds to 2^12, and its bit-length is 13. If padded with leading zeros to align to standard byte boundaries, it can be represented as 0001010110100101 in 16-bit form, or as 0001 0101 1010 0101 in 16-bit grouped form, which equals hexadecimal 0x15A5.

There is no widely recognized textual meaning for this exact 13-bit pattern in common encodings. When grouped into 8-bit bytes, the rightmost 8 bits are 10100101 (0xA5), while the left 5 bits are 10101 (0x15), but this does not map to a standard printable ASCII pair by itself.

In computer science education, such a binary string is often used to illustrate binary representation, base conversion, and bitwise operations. It may also appear in demonstrations of parity, checksums, or data encoding concepts.

See also: binary numeral system; hexadecimal notation; ASCII and character encoding; bitwise operations.