| The three magnetic tracks, defined for financial industry applications, have been assigned names and numbers as listed below:
Track
1: Developed by the International Air Transportation
Association (IATA), track 1 contains alphanumeric format
of 79 alphanumeric characters, at 7 bits per character with
information for applications such as automation of airline
ticketing or other transactions where a reservation database
is accessed.
Track 2: Developed
by the American Bankers Association (ABA), track 2 contains
numeric information encoding of 107 numeric characters at 5
bits per character for the automation of financial transactions.
This track of information is also used by most systems that
require an identification number and a minimum of other control
information.
Track 3: Developed by the Thrift Industry, track 3 contains information, some of which is intended to be updated (re-recorded) with each transaction (e.g., cash dispensers that operate “off-line”).magnetic
stripe is encoded with bit patterns, which correspond to
alphanumeric (Track 1) or numeric (Tracks 2 & 3) ASCII characters. The number of bits on a given track is limited to a certain number of bits per inch, or BPI. There are also a series of all zero bits encoded at the beginning and end of a magnetic stripe; these “clocking bits”establish
timing for the reader, or the time the reader will detect
flux reversals as it moves down the magnetic stripe.
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For each character in
the bottom right section of the Track 1 Coded Character Set
table, there is a bit pattern which consists of six bits.
To determine this bit pattern for each character, read to
the
left of the character in its corresponding row, from bit
1 to bit 4. To determine bits 5 and 6, read above the character
in its corresponding row. For example, the bit pattern for “D”(Column
2, Row 4) would be “0 0 1 0 0 1”plus odd parity
bit = 1. For the Tracks 2 & 3 Coded Character Set table
(page 7), read to the left of each numerical character. For
example, the bit pattern for “6”(row 6) would be
0 1 1 0 with odd parity (P).
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