Hi Bert,
Thanks for posting the link to the Macquarie University Engineering Week lecture
for 2011 by Peter Ferris, planner for the network. I watched this on Monday.
Since the target audience was predominantly engineers, Ferris makes the occasional
reference to some aspects of communications engineering that I suspect might
not be transparent to some who have not formally studied it.
For example, he makes reference to the "Shannon Limit" at time 24:23.
Since the Shannon limit is only presented to electrical engineering undergraduates
in the third year of their studies when they are doing their second year of a
communications theory course, I suspect most people will be unaware of what it is.
Yet knowledge of the Shannon Limit combined with the graph Ferris presents
at 19:27 showing the exponential growth of bandwidth demand is crucial to
appreciating why the methods of data delivery that have been chosen for the NBN
are the right ones.
The Shannon limit is named after a personal hero of mine who is the Father of
Information Theory, the late Claude Shannon.
Earlier this year, on the anniversary of what would have been his 95th birthday
if he had still been alive, I posted this tribute to him -
http://www.iceinspace.com.au/forum/s...ad.php?t=74961
In that post, I make mention of the Shannon Limit in these paragraphs -
Quote:
Originally Posted by gary
Consider the problem of transmitting information from a source, across
some medium, to a destination. The medium might be wires, wireless or
even the air that carries sound waves. The information might be speech,
television, text ... it matters not. This paper defines for the very
first time what information, in an communications and computer
engineering sense, really is, and it defines it mathematically. Whenever
a message is transmitted through a communications system, the message
can be altered by noise. Before the 1948 paper, engineers would attempt
to overcome noise in ad hoc ways, such as increasing the signal strength
or repeating the message. However Shannon showed that mathematics can be
used to find an optimal way to transmit a message, including optimal
ways to encode it.
What's more, the paper provided the communications equivalent of E=mc^2
with a formula that showed what the maximum rate of information one can
transmit in bits per second is over a medium of a given bandwidth, with
a signal of a given strength and noise of a given strength. For example,
given a medium such as a copper cable, a piece of wireless spectrum or
an optical fiber, there is a maximum rate one can transmit information
over them and which the mathematics tells us we can never transmit any
faster. When this was first introduced in 1948, many engineers scarcely
believed it could be true. However, the engineering endeavors in
communications in the past 60 or so years since then have been largely
about squeezing every bit of channel capacity out of a given medium, to
get as close as possible to the so-called Shannon Limit. For example,
the information that comes over your copper wire ADSL connection is
within a few percent of the theoretical limit and for this reason,
copper cable communications systems are near the end of their
technological life.
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More formally, Shannon showed in what is known as the Shannon-Hartley theorem
that -
C = B * log2 (1 + S/N)
where -
C is the channel capacity in bits per second
B is the bandwidth of the channel in Hertz
S/N is the signal to noise ratio
As Ferris makes clear, the NBN architecture consists of next generation wireless,
satellite and optical fiber delivery. What technology will be used will depend upon
where you live.
However, since the bandwidth of optical fibers is thousands of times broader than the
finite amount of radio bandwidth that exists in nature, fiber is capable of delivering
more bits per second that radio ever can, because the fundamental Shannon
Limit at wireless wavelengths is much lower than that at optical wavelengths.
And the graph (19:27) where Ferris shows the exponential increase in bandwidth
required by households over the last three decades shows that optical
fiber directly to the house is the only technology that is future proof enough
to meet the typical data delivery requirements our society will have in the coming years.
In other words, despite the seemingly miraculous increases in wireless data delivery
engineers have been creating in recent years, we are starting to get within
a few percent of the Shannon Limit. In the years ahead, there will be further
advances in wireless speeds but there is not a lot of head room left and when one
looks at the projected data bandwidth requirements for households in the coming
decades, unfortunately a universal wireless system cannot meet those
requirements. It is also important to remember that what wireless bandwidth
is a limited resource and the future will demand that every spare Hertz of it
should be best allocated for those applications for which wireless is best suited - namely
mobile applications.
As Ferris mentions at 20:50, projections show that video data requirements will
increase enormously as well. Though many of us enjoy HD video today, already
4K (4196 x 2160 pixels) consumer products are about to merge to be followed by
8K (8392x4320 pixels) in the years ahead. One of Ferris's graphics (20:51) describes
8K as cinematographic experience where a 1 hour streaming download will require
anywhere between 13 to 135GB per hour and first consumer offerings are expected
around 2013.
The NBN of course will also replace the entire existing switch telephone network
and all voice traffic will become digital.
It would not surprise me if current terrestrial wireless free to air television
delivery were to switch to NBN optical fiber delivery in the future, thus
freeing up more of the precious wireless spectrum that might then be auctioned
off for large amounts of money to wireless telephone and data carriers.
For very interested readers who would like to learn more about the theory
and practice of digital communications, including concepts such as
data compression, the Shannon Limit, the Nyquist criteria, PAM and QAM
modulation, small signal constellations, Viterbi encoding and so on, MIT
as part of their OpenCourseWare program have the following two undergraduate
electrical engineering courses available online which include video lectures -
6.450 Principles of Digital Communications I
Videos -
http://ocw.mit.edu/courses/electrica...ideo-lectures/
Lecture notes and other resources -
http://ocw.mit.edu/courses/electrica...s-i-fall-2006/
6.451 Principles of Digital Communication II
Videos -
http://ocw.mit.edu/courses/electrica...lecture-notes/
Lecture notes and other resources -
http://ocw.mit.edu/courses/electrica...i-spring-2005/
Thanks again to Bert for posting the link to the Macquarie University lecture.