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of the process, the sheer number of particles, and the
random geometry of their shape and size. When the
slurry dries, the receptor layer is sliced into strips and
applied to plastic cards, but the random pattern on the
magnetic media remains. This randomness introduced
during the manufacturing process cannot be controlled
or predicted or duplicated, but the PUF can be read.
This magnetic PUF is a classic example of a PUF using
implicit randomness. It is this property which assures
that a Qwantum card cannot be counterfeited or altered
without detection.
No Personally Identiable Information (PII)
Qwantum Cards or Tokens do not carry or emit machine-
readable Primary Account Numbers (PANs) or Personally
Identiable Information (PII). PANs and PII are hazardous
data. Qwantum cards have an optional number which
identies the card, but does not provide any information
related to the cardholder. In a pure Qwantum Card world,
there are no Names, no Account Numbers, or anything
that will betray consumer personal data. If numbers
and data exist on the card or token, it is merely to
identify the device itself. The encoded data identies the
token, the Qwantum data authenticates the token, and
possession of the unique token establishes ownership
and authenticates the User.
Qwantum Media is a division of MagTek that supplies Cards or Tokens, in various shapes and
materials. The devices cannot be cloned or altered, do not contain a PAN or sensitive data,
and provide Qwantum Authentication Codes.
MagTek | Qwantum Authentication Codes | White Paper
Physically Unclonable Functions
Qwantum cards are endowed with a Unique Magnetic
Particle Pattern which serves as a digital ngerprint.
Every high-coercivity magnetic stripe card carries a
Physically Unclonable Function or a PUF. In the world of
Quantum Physics, a PUF is a physical entity, embodied
in a physical structure that is easy to evaluate but hard
to predict. One major way that PUFs are categorized is
based on examining the source of the randomness or
variation, from which the PUF is derived. This source
of uniqueness is either applied in an explicit manner,
through the deliberate addition of extra manufacturing
steps (like a coating), or occurs in an implicit manner, as
part of the typical manufacturing processes.
All PUFs depend on the uniqueness of their physical
micro-structure. This micro-structure depends on random
physical factors introduced during manufacturing. These
factors must be unpredictable and uncontrollable, such
that it makes it virtually impossible to duplicate or clone
the structure.
A magnetic PUF is based on unique physical variations
which occur naturally during manufacturing. The physical
structure of the magnetic stripe applied to a card is
fabricated by blending billions of particles of barium
ferrite together in a slurry during the manufacturing
process. The particles have many different shapes
and sizes. The slurry is applied to a receptor layer. The
particle distribution is random, much like pouring a
handful of wet magnetic sand onto a carrier. To pour
the sand to land in exactly the same pattern a second
time is physically impossible due to the inexactness
MagTek® Inc., 1710 Apollo Court, Seal Beach, CA 90740 | p 562-546-6400 | f 562-546-6301 | www.magtek.com