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Puppies! Now that I’ve got your attention, complexity theory

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    Science,
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    science has allowed us to know so much
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    about the far reaches of the universe,
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    which is at the same time tremendously important
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    and extremely remote,
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    and yet much, much closer,
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    much more directly related to us.
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    There are many things we don't really understand.
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    And one of them is the extraordinary
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    social complexity of the animals around us,
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    and today I want to tell you a few stories
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    of animal complexity.
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    But first, what do we call complexity?
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    What is complex?
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    Well, complex is not complicated.
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    Something complicated comprises many small parts,
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    all different, and each of them
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    has its own precise role in the machinery.
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    On the opposite, a complex system
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    is made of many, many similar parts,
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    and it is their interaction
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    that produces a globally cohering behavior.
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    Complex systems have many interacting parts
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    which behave according to simple, individual rules,
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    and this results in emergent properties.
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    The behavior of the system as a whole
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    cannot be predicted
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    from the individual rules only.
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    As Aristotle wrote,
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    the whole is greater than the sum of its parts.
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    But from Aristotle, let's move onto a more
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    concrete example of complex systems.
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    These are Scottish terriers.
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    In the beginning, the system is disorganized.
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    Then comes a perturbation: milk.
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    Every individual starts pushing in one direction
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    — (Laughter) —
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    and this is what happens.
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    The pinwheel is an emergent property
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    of the interactions between puppies
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    whose only rule is to try to keep access to the milk
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    and therefore to push in a random direction.
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    So it's all about finding the simple rules
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    from which complexity emerges.
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    I call this simplifying complexity,
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    and it's what we do the Chair of Systems Design
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    at ETH Zurich.
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    We collect data on animal populations,
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    analyze complex patterns, try to explain them.
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    It requires physicists who work with biologists,
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    with mathematicians and computer scientists,
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    and it is their interaction that produces
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    cross-boundary competence
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    to solve these problems.
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    So again, the whole is greater
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    than the sum of its parts.
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    In a way, collaboration
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    is another example of complex systems.
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    And you may be asking yourself
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    which side I'm on, biology or physics.
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    In fact, it's a little different,
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    and to explain, I need to tell you
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    a short story about myself.
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    When I was a child,
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    I loved to build stuff, to
    create complicated machines.
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    So I set out to study electrical engineering
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    and robotics,
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    and my end-of-studies project
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    was about building a robot called ER-1
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    —it looked like this—
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    that would collect information from its environment
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    and proceed to follow a white line on the ground.
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    It was very, very complicated,
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    but it worked beautifully in our test room,
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    and on demo day, professors had assembled
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    to grade to the project.
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    So we took ER-1 to the evaluation room.
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    It turned out, the light in that room
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    was slightly different.
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    The robot's vision system got confused.
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    At the first bend in the line,
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    it left its course, and crashed into a wall.
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    We had spent weeks building it,
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    and all it took to destroy it
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    was a subtle change in the color of the light
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    in the room.
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    That's when I realized that
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    the more complicated you make a machine,
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    the more likely that it will fail
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    due to something absolutely unexpected.
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    And I decided that, in fact,
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    I didn't really want to create complicated stuff.
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    I wanted to understand complexity,
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    complexity of the world around us
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    and especially in the animal kingdom.
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    Which brings us to bats.
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    Bechstein's bats are a common
    species of European bats.
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    They are very social animals.
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    Mostly they roost or sleep together.
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    And they live in maternity colonies,
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    which means that every spring,
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    the females meet after the winter hybernation,
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    and they stay together for about six months
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    to rear their young,
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    and they all carry a very small chip,
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    which means that every time one of them
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    enters one of these specially equipped bat boxes,
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    we know where she is,
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    and more importantly,
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    we know with whom she is.
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    So I study roosting associations in bats,
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    and this is what it looks like.
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    During the day, the bats roost
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    in a number of sub-groups in different boxes.
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    It could be that on one day,
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    the colony is split between two boxes,
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    but on another day,
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    it could be together in a single box,
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    or split between three or more boxes,
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    and that all seems rather erratic, really.
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    It's called fission-fusion dynamics,
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    the property for an animal group
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    of regularly splitting and merging
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    into different subgroups.
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    So what we do is take all these data
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    from all these different days
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    and pool them together
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    to extract a long-term association pattern
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    by playing techniques with network analysis
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    to get a complete picture
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    of the social structure of the colony.
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    Okay? So that's what this picture looks like.
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    In this network, all the circles
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    are nodes, individual bats,
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    and the lines between them
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    are social bonds, associations between individuals.
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    It turns out this is a very interesting picture.
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    This bat colony is organized
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    in two different communities
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    which cannot be predicted
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    from the daily fission-future dynamics.
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    We call them cryptic social units.
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    Even more interesting, in fact:
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    every year, around October,
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    the colony splits up,
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    and all bats hibernate separately,
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    but year after year,
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    when the bats come together again in the spring,
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    the communities stay the same.
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    So these bats remember their friends
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    for a really long time.
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    With a brain the size of a peanut,
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    they maintain individualized,
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    long-term social bonds,
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    We didn't know that was possible.
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    We knew that primates
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    and elephants and dolphins could do that,
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    but compared to bats, they have huge brains.
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    So how could it be
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    that the bats maintain this complex,
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    stable social structure
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    with such limited cognitive abilities?
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    And this is where complexity brings an answer.
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    To understand this system,
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    we built a computer model of roosting,
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    based on simple, individual rules,
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    and simulated thousands and thousands of days
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    in the virtual bat colony.
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    It's a mathematical model,
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    but it's not complicated.
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    What the model told us is that, in a nutshell,
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    each bat knows a few other colony members
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    as her friends, and is just slightly more likely
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    to roost in a box with them.
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    Simple, individual rules.
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    This is all it takes to explain
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    the social complexity of these bats.
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    But it gets better.
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    Between 2010 and 2011,
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    the colony lost more than two thirds of its members,
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    probably due to the very cold winter.
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    The next spring, it didn't form two communities
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    like every year,
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    which may have led the whole colony to die
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    because it had become too small.
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    Instead, it formed a single, cohesive social unit,
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    which allowed the colony to survive that season
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    and thrive again in the next two years.
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    What we know is that the bats
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    are not aware that their colony is doing this.
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    All they do is follow simple association rules,
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    and from this simplicity
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    emerges social complexity
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    which allows the colony to be resilient
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    against dramatic changes
    in the population structure.
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    And I find this incredible.
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    Now I want to tell you another story,
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    but from this we have to travel from Europe
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    to the Kalahari Desert in South Africa.
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    This is where meerkats live.
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    I'm sure you know meerkats.
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    They're fascinating creatures.
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    They live in groups with a
    very strict social hierarchy.
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    There is one dominant pair,
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    and many subordinates,
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    some acting as sentinels,
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    some acting as babysitters,
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    some teaching pups, and so on.
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    What we do is put very small GPS collars
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    on these animals
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    to study how they move together,
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    and what this has to do with their social structure.
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    And there's a very interesting example
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    of collective movement in meerkats.
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    In the middle of the reserve which they live in
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    lies a road.
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    On this road there are cars, so it's dangerous.
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    But the meerkats have to cross it
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    to get from one feeding place to another.
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    So we asked, how exactly do they do this?
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    We found that the dominant female
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    is mostly the one who leads the group to the road,
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    but when it comes to crossing it, crossing the road,
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    she gives way to the subordinates,
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    a manner of saying, you know,
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    "Go ahead, tell me if it's safe."
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    But what I didn't know, in fact,
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    was what rules in their behavior the meerkats follow
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    for this change at the edge of the group to happen
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    and if simple rules were sufficient to explain it.
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    So I built a model, a model of simulating meerkats
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    crossing a simulated road.
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    It's a simplistic model.
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    Moving meerkats are like random particles
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    whose unique rule is one of alignment.
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    They simply move together.
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    When these particles get to the road,
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    they sense some kind of obstacle,
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    and they bounce against it.
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    The only difference
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    between the dominant female, here in red,
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    and the other individuals,
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    is that for her, the height of the obstacle,
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    which is in fact the risk perceived from the road,
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    is just slightly higher,
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    and this tiny difference
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    in the individual's rule of movement
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    is sufficient to explain what we observe,
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    that the dominant female
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    leads her group to the road
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    and then gives way to the others
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    for them to cross first.
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    George Box, who was an English statistician,
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    once wrote, "All models are false,
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    but some models are useful."
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    And in fact, this model is obviously false,
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    because in reality, meerkats are
    anything but random particles.
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    But it's also useful,
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    because it tells us that extreme simplicity
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    in movement rules at the individual level
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    can result in a great deal of complexity
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    at the level of the group.
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    So again, that's simplifying complexity.
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    Now, I would like to conclude
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    on what this means for the whole species.
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    When the dominant female
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    gives way to a subordinate,
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    it's not out of courtesy.
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    In fact, the dominant female
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    is extremely important for the cohesion of the group.
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    If she dies on the road, the whole group is at risk.
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    So this behavior of risk avoidance
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    is a very old evolutionary response.
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    These meerkats are replicating an evolved tactic
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    that is thousands of generations old,
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    and they're adapting it to a modern risk,
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    in this case a road built by humans.
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    They adapt very simple rules,
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    and the resulting complex behavior
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    allows them to resist human encroachment
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    into their natural habitat.
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    In the end,
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    it may be bats which change their social structure
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    in response to a population crush,
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    or it may be meerkats
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    who show a novel adaptation to a human road,
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    or it may be another species.
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    My message here, and it's not a complicated one
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    but a simple one of wonder and hope,
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    my message here is that animals
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    show extraordinary social complexity,
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    and this allows them to adapt
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    and respond to changes in their environment.
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    In three words, in the animal kingdom,
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    simplicity leads to complexity
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    which leads to resilience.
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    Thank you.
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    (Applause)
Title:
Puppies! Now that I’ve got your attention, complexity theory
Speaker:
Nicolas Perony
Description:

more » « less
Video Language:
English
Team:
closed TED
Project:
TEDTalks
Duration:
13:45

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