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ARE THE ANDROIDS DREAMING YET?
ARTIFICIAL INTELLIGENCE
IN A MOBILE WORLD
James Tagg
Chief Technology Officer, Truphone
Im going to ask a three question.
Why is AI so important to mobile?
How close is AI to beating humans?
Is it really going to happen? (feasibility)
First, a message from our sponsors
Truphone
If you Travel Internationally
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Back to the Book and AI
So why is AI so Important in Mobile?
When we are stationary we can use tools.
When we travel we need help.
How far has AI progressed?
And how far does it need to go?
Pose the question can a machine think creatively
Or put another way
Are humans WET computers?
Chess, Music, Watson
and Siri ?
Progress so far..
Deep Blue
AARON
Watson
Emily Howell
Jape
Human
Connectome
Project 0.5b
Is this a copy?
Analogy the
Human
Genome
US project upload
Moores Law and the Human Brain
Classical
Brain
Parity Point
2047 RK
2053 JT
SyNAPSE
Quantum Brain Hypothesis
Photosynthesis is
Quantum
How about the Brain?
Does the brain have the
same structures?
Where is the Light?
What about mobile (ARM) and mobile
Moores Law is
Irrelevant in Mobile.
Mobile Chips Optimize
for power.
Run slightly behind
Intel Desktop chips
100
Watts
POWER
2053
2020 2030 2040 2050 2060
2000 Estimate
POWER
2053
20202030204020502060
2080
Perspective we have a
long way to go!
Human brain is 85billion Neurons
of analogy processing.
Classical
Parity
Quantum
Parity
100m
1b
10b
100b
1t
10t
100t
1p
10p
100p
1e
10e 100e
What if Quantum is not
enough?
Oh and BTW we
are already at
10Kw. The human
brain is 20w.
Book
Monkey and Moonshot
Non Linear
Linear
Hilbert Problems 1900
10th
Can all Diophantine
Equations be solved?
Can ALL mathematics
be solved mechanically?
The Halting Problem
The Entscheidungsproblem Halting Problem has no solution
Book
x + y = zn n n
3
5
4
Book
There is no algorithm which will find
a solution to FLT if it is arbitrary to it.
(by arbitrary we mean unknown) JT
Matiyasevich
Ruohonen and Baxa prove
Exponentiated Diophantine
equations can be rewritten as a
regular Diophantine equations
with the addition of an infinite
set of terms therefore:-
FLT Proven
The correct proof was
published in May of 1995.
Paradox
Wiles can not be a computer
Gracias
Thank you
james@taggs.com
Free iBook (email me)
Books 20, ?15, $20
English and Spanish!
Backup
How do we estimate the Classical to Quantum multiplier
Only 1 Neuron but
can: Swim. Hunt.
Avoid Prey.
Quess they need
about the power of
1 remote control
chip.
Definition of Arbitrary
Mathematical Footing
Fs=Fnc+S
Computable evolution of a non-computable result
Computational Evolution

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Book

Editor's Notes

  • #2: How brilliant are our minds?
  • #6: Truphone SIM necklace
  • #7: Quality when you travel
  • #8: Convenience when you travel 1 bill 2 a local number (several if necessary)
  • #12: So how good are computers
  • #13: Fiber architecture of the brain. Measured from diffusion spectral imaging (DSI). The fibers are color-coded by direction: red = left-right, green = anterior-posterior, blue = through brain stem. www.humanconnectomeproject.org
  • #15: Human brain Neuron firing rate
  • #18: Extrapolate
  • #19: And a bit more
  • #20: In classical times people believed that we were only discovering things that had already been invented by the GODS. ? And when a Greek playwrite created a play they were merely documenting the human condition. ? They were DISCOVERING, NOT INVENTING.
  • #21: But is AI a linear problem
  • #23: The Maths
  • #25: The unpronounsable paper
  • #26: FERMAT Fermats last theorem is an exponential Diophantine equation. Everyone know Fermats last theorem?
  • #27: Diophantine equations - everyone knows from their childhood. Why are these especially important? In mathematics, a?Diophantine equation?is a polynomial?equation. These ENCODE a wide range of problems, from word problems to more complicated problems in the sciences. They require creative thought. (go to triangle and hypercube)
  • #30: Yuri Matiyasevich is best known for proving this C by solving Hilberts 10th problem with a negative answer. He proved that Diophantine Equations cannot be solved by machines.
  • #31: After decades of work, Andrew Wiles DID solve Fermats last theorem. Here was the paradox C Humans CAN solve something a computer cannot.
  • #33: In my book, Ya Suenan Los Androides?, Are the Androids Dreaming Yet? I discuss our incredible minds.