Of all the species on the planet we are alone in optimizing anything and everything. But this is not a route to long term sustainability, and to move on from the destructive vice of manufacturing more and more for the few, to a world of providing sufficient for the many, we have to think and act very differently. Today’s technologies and production methods cannot achieve an equitable, stable and sustainable future for mankind, but future tech probably can.
The key starting point lies at the cusp of nano, bio, artificial life and artificial intelligence, and our key challenge is to understand and master complexity. These components lie at the heart of (virtually) lossless repurposing, reuse and recycling and minimal energy consumption. We have to move on to material printing and programing instead of machining and forging; tagging and tracking instead of destruction and dumping; organic symbiosis instead of environmental destruction.
Is there an existence theorem for this hypothesis? Look no further than mother nature! She optimizes and wastes nothing, always goes for low energy and low material consumption, recycles efficiently whilst achieving impressive resiliency. Can we do the same ? Almost certainly, but we have to rethink our ‘short termism and quick win’ modes of operation, and we have to adopt methods and solutions focused on the long term future. We also have to adopt ‘good enough’ strategies instead of extreme optimization. In turn, this demands a partnership and symbiosis with our machines to overcome our fundamental human limitations precluding us achieving these goals unaided.
1. The Curse of Optimization
Future sustainability, technology, industry and society
Peter Cochrane
cochrane .org.uk
ca-global.org
COCHRANE
a s s o c i a t e s
Wednesday, 6 November 13
9. Efficiency - far more sophisticated than
ripping out cost or sweating assets
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η
Efficiency
Wednesday, 6 November 13
𝓷
10. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
η
𝓷
11. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
η
𝓷
12. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
η
𝓷
13. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
f1’(𝓷) + f2’(𝓷) = 0
η
𝓷
14. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
f1’(𝓷) + f2’(𝓷) = 0
For the specific exponential
case:
η
𝓷
15. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
Efficiency
Wednesday, 6 November 13
f1’(𝓷) + f2’(𝓷) = 0
For the specific exponential
case:
η
C = Aexp(-a. 𝓷) + Bexp(b. 𝓷)
𝓷
16. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
f1’(𝓷) + f2’(𝓷) = 0
For the specific exponential
case:
η
C = Aexp(-a. 𝓷) + Bexp(b. 𝓷)
The optimum operating
efficiency is found to be:
Efficiency
Wednesday, 6 November 13
𝓷
17. Efficiency - far more sophisticated than
ripping out cost or sweating assets
€€€
Optimum cost efficiency is
at the point (𝓷) where:
Failure cost with
efficiency f2(𝓷)
Failure free
operating cost
with efficiency f1(𝓷)
f1’(𝓷) + f2’(𝓷) = 0
For the specific exponential
case:
η
C = Aexp(-a. 𝓷) + Bexp(b. 𝓷)
The optimum operating
efficiency is found to be:
1
𝓷o = __
Efficiency
Wednesday, 6 November 13
𝓷
_
loge Aa
b-a
Bb
19. Only humans optimize...
Mother Nature goes for
good enough....
se
ca
...and in doing so achieves sustainable
st
or
w
relationships....a symbiosis....
he
T
Wednesday, 6 November 13
27. Machines are the
biggest communicators
on the Plane t
They dominate manufacture and production and
are moving into design and general knowledge,
modeling and decision support
Wednesday, 6 November 13
31. We are increasingly
defeated by complexity,
but our on
machines are not
Now outgunning humans
general and specific knowledge
Wednesday, 6 November 13