DT&SC 9-2: Diffusion of Innovations through Social Networks - YouTube

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" How do innovations diffuse in and among societies?
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The basic body of literature is referred to as “The Diffusion of Innovation”
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• Everett Rogers (one of the most cited communication scholars) talks about the Diffusion
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of Innovation
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There are stages for the Diffusion of Technology
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1.
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The knowledge Stage- you get to know the technology 2.
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Persuasion Stage-You are persuaded with the benefits of the technology and also acknowledge
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the cons.
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This also can be a very social process in some sense because you see others adopting
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it and embracing the technology, so you start to evaluate and research it
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3.
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Decision Stage- Decide to adopt the technology 4.
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Implementation Stage- Start to use the technology on a regular basis
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5.
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Confirmation Stage- You recognize the benefits of using the innovation and use it on a daily
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and you start to promote the innovation to others.
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Directly or indirectly • As a result of this interaction of the
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individual process of adoption and a social.
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If you take a bird’s side view- you start to see that these interesting wave like diffusions
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of these innovations where some innovations run through these four stages really on, these
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are innovators.
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Other ones run through second, early adopters, etc.
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• From this bird’s eye view you can really see this wavelike process.
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CASE STUDY EXAMPLE: Leadership Lessons from Dancing Guy by Derek Sivers
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• You have an innovator dancing in the midst of a group of people sitting.
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Then you see the first follower join him and embrace him.
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• The leader has the follower become an innovator himself.
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• They are both innovating together or they both can be two lone wolfs
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• Then a third person joins, he is also innovating
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• Three is a crowd and now we have these three innovators, that would be considered
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early adopters and we begin to see more early adopters and then you have more and more people
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join.
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• These early adopters quickly grow into a mass and then we start to see the tipping
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point…
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• People are now hurrying to join and become adopters because they want to be part of the
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in crowd.
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At this point people start to migrate to this early majority and more people want to join
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the innovation and then we start to see how quickly it continues to grow.
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• Originally the diffusion was slow.
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People were joining very slowly but then all of a sudden, you see that more and more people
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are joining extremely quickly.
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• Once the innovation is good, it reaches more than half of the entire society or the
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people siting on the hill • Once this happens, you have reached half
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of society, the rhythm might slow down a little bit and diffusion might be a little slow again
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but eventually it reaches all of society because most people are already part of the movement.
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• Some people may still refuse to join and may never join but still it takes over society
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and it becomes a normal practice.
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• In this video we saw the innovation diffuse through society in a very social process,
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which is exactly how the diffusion of innovation happens.
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IDEALIZED DIFFUSION OF INNOVATION THROUGH SOCIAL NETWORKS
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• Where does this diffusion wave come from?
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• It comes from the fact that innovations diffuse through social networks.
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• We start with two innovators: then we see how two people or innovators were infected
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with a disease.
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• We start with two people who were infected with this disease (cumulative adopters) out
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of 100, the “adopters”, meaning that 98 people are not infected or have not adopted
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the innovation, Non Adopters.
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• We see the Rate of Adoption is slow at 0.01 or 1%
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• We see that these 2 people have infected 2 more people (19.6) so you have a total of
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4 New Adopters • So we assume that stays at a constant
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rate of infecting people (Rate of Adoption) of 0.01 or 1%.
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• However, these 4 people have now infected 2 more people and now there are 8 people infected
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or there are 8 New Adopters.
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• And this goes on and on and once you reach 100 everyone is infected or everyone has adopted
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this technology and then these 100 people are infecting 0 people even if its at the
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same 0.01 rate because everyone is already infected.
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• You can look at them number of people that are infected in each round or the cumulative
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nature of this diffusion.
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• The curve on the graph basically measures the number of people that have adopted the
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technology at each New Adopter period.
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• The red curve you see starts with very few people, then you reach a peak (24.94)
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with around 25 people adopting the new technology and then it goes down again.
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This is because at this peak you have already infected 50% or half of society and at this
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point it can only go down again because you have no ore than 100 and that is why it slows
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down because once it reaches everyone or all of society, no one else can be infected.
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In this case, the innovation diffuses completely throughout society.
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• You can also look at the new adopters at each stage on the blue line and then you
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can keep the line going upwards until it reaches 100.
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• The reason there are two curves is because there are two ways of presenting this trend.
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• The blue line represents the Cumulative nature of the diffusion while the red line
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represents how the line will look if you graph it from the New Adopters column on the graph.
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• These are the two ways of looking at it.
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One is, how many new adopters are added at each point.
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(Red Line) • Or you can look at it as how many cumulative
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people you have at each point.
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(Blue Line) "6:00-11:59: ...kind of like effect or convince,
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persuade that another 98% is a very stable rate of 1% that means that in fact two new
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people adopt this innovation.
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So in total we have now four people, right?
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The two earlier ones and now the other ones.
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The math doesn't work our.
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Now these four in fact the remaining 96 people of our network also had a constant rate of
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1%, we assume a very simple constant rate.
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That means that now four people are infected.
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In total you have 8 people.
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I want you to notice how that now increased from infecting two to infecting four.
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Now you start with almost 8 people and in the next draw you would infect 7 more people.
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So it increased from two to four to seven and the total numbers of adopters if i sum
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them up and you have two different ways of looking at it now.
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You can look at the number of people that are infected in each round or at the cumulative
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nature.
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At the end you will reach 100 when everybody is infected and has adopted that technology.
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So let's look at this curve here.
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This curve where you measure the number of people that adopt the technology in each period.
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You get this red curve here, basically a hump like this, you start with very few you have
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two you have four then you have seven and then you increase to 12.
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And then you reach a peak here with 25 people adopting it and then it goes down again.
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why does that happen?
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It happens because at the point of this peak you have already infected, you have persuaded
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50% of society.
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Half of that can only go down because at the end you cannot have more than 100 so at the
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end when you reach 100 no additional people can be added if the innovation diffuses completely
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throughout the entire society.
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And that's why it only can go down here.
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Now you can also look at it this way and add up the new adopters at each stage and get
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this cumulative logic which results into this curve here which results very early, 2,4,
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7 and so forth and then you reach 100 here.
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So this is one hundred percent and you cannot go further than this.
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So this is why you get these two curves.
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I don't want you to get confused with this.
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you have two ways of presenting this.
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One looks at this column here and the other looks at cumulative logic of this column here.
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So I say it again, you have two way of looking at it.
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One is you ask how many new adopters are added at each point.
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So you start with 2,4 and so forth--you reach a maximum.
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And at the end you cannot add anyone anymore because everybody has already adopted it so
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this needs to be zero again.
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And in the other question you look here at this blue column and you ask how many people
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have already adopted it since the beginning.
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And here at the end you have to reach 100.
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because at the end 100% in this idealized case have adopted it.
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Social networks usually never come in such a regular form of a grid.
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What makes social networks interesting is that they have an intricate structure to them
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that we can then study.
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For example here you see a network that has been used to study the spread of a disease.
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Contagious effect which work very similar to the logic that we talk about when we talk
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about the diffusion of innovation.
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You can see here separate clusters which are important to realize because then you can
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see if somebody infects other people.
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You have another network that has also been used in this study.
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In a health study the spread of obesity and the fact that some obese people you can find
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that they are in groups together.
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Non obese people are also in the same groups together.
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You can see this intricate network structure that surely affects the diffusion process.
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Here we have another online community.
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Also another online structure.
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And here you see the entire Internet which is also a very interesting structu.
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And of course and nowadays plays a big role in the diffusion of information in the persuasion
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stage and therefore also in the diffusion of innovation.
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Let's look at a little toy model that gives us a better insight in how this diffusion
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through social networks actually works.
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Let's us the agent-based computer simulation software in order to simulate the diffusion
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process.
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Here I work with one hundred nodes on average everyone of the 100 nodes has five connections
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and we have two people that are infected.
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If you talk about the spread of a disease it's infected in our case these would be innovators.
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They already adopted this technology.
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And they spread this technology with an average rate of about 1%.
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So now we can start and go and we can see at the beginning it's spreads very slowly.
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So this one convinces this one this one convinces two.
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and now you can see the rhythm starts to increase.
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These here are the number of people that have already adopted, the number of infected people.
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And this here is the people who have not adopted yet.
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It's just 100 minus the red one.
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You can see now the innovation spreads more and more.
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Now you reach 50% SO now half of the society has already adopted.
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And after this the diffusion process has to slow again.
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Because there are not as many people around and there are these people in this corner
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here that still have to be reached.
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It takes a long time for this innovation to reach every corner of society.
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Whereas in the middle it was very quick there were many people accessible.
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"12:24-18:06 (end): You can do that with a different network as well, here, you can just
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randomly create several networks, and then let's start running.
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Sooner and a little bit faster, you have an innovator here, you have an innovator down
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here, also depends where the innovators are.
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And then the innovation is different patterns of diffusion depending on where innovators
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are at the beginning and it depends on the network structure.
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Now here we needed about 700, 800 time steps for the innovation to diffuse through the
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entire society.
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What happens now if we, for example, increase the density of the network?
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So here now we have a more dense network, even like this, we have an even denser network.
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What do you think will happen with regard to the diffusion of the innovation?
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Well, let's check it out, let's press go here and let's see and...well!
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What happened?
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Okay, let's decrease the number of nodes we had now here.
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Beginning, we had five, we have thirty, let's go down and make a very sparse network, for
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example this one here and we have the-- your two innovators here and here, and let's see
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what happens.
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What happened now?
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The innovation couldn't even spread to everybody because the network is too sparse; there are
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not enough connections, so, uh, two isolated groups here and they could never be reached,
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we could keep it on running and they will never-- innovation will never jump over there.
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So, the diffusion logic depends a lot on the network structure, with the network density
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- the number of connections per node - being one very important characteristic.
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And you can notice that if you look at empirical difficult curves.
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So here we have the diffusion of different technologies among U.S. households from the
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1900s until 2005, and you have different technologies, here for example you have the car, it's a
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diffusion curve that looks like this - in reality, of course, these curves are not as
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pretty as in our very simplistic models - here you have electricity that spreads, here you
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have the fixed line phone - you see it's spreading - here you have the clothes washer, and here
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you have color TV, you have the microwave, you have the cell phone, so you have computers,
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what do you notice about the shape of the curve, over time?
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The shape always becomes steeper, so that has to do with the general tendency that social
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connectedness has increased; nowadays a viral cat video can spread to millions and millions
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of people in a couple of minutes because we are very highly connected, so the level of
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connectivity is one important characteristic, um, that leads to the faster diffusion of
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innovations.
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But network density is not the *only* characteristic that affects the diffusion of innovation,
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for example, here, we have a simulation by Lada Adamic also in the software - simulation
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software NetLogo - and we now create a completely-- what we call a random graph, a random network,
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that means that the number of links are randomly distributed among the number of nodes, and
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we start with one innovator and now spread, uh, the disease.
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So, we start here and you can see a different diffusion logic as the innovation diffuses
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through this very intricate network structure that we randomly created which then results
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into a different diffusion pattern, and can take a long time, it depends on if you-- if
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you happen to have these kinds of different clusters over here and over here and it depends
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on where the innovator is, and the result is a diffusion curve that has certain characteristics
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that are not as-- not such a pretty 'S' form, but nevertheless you can still see a similarity.
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Now we can create another network here which is called a preferential attachment network;
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in this kind of network, a scale-free network, you have some very centralized nodes, for
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example this one here or this one here or this one here, and you can see that this also
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affects the spread of the innovation because once you reach one of these big nodes, it's
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kind of like the innovation explodes and is catapulted towards the rest of the network,
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and then you get this logic where nothing happens and then suddenly, whooom you get
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this-- really transition in the-- in the diffusion pattern, you get a different shaped S-curve.
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As another example, here you see the diffusion of *legal* innovations among the fifty states
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in the United States of America in a nice animation by Bloomberg.
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And you can see here, for example, the diffusion of interracial marriages, and you see here
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in 1700 and 80, 90, only very few states, less than ten states have adopted it, and
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you see it takes a very long time until this legal innovation diffuses throughout the United
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States; until 1950s there were less than twenty states, and if you compare that with some
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more recent legislation, for example same-sex marriage you can see that it reached the same
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level of diffusion in a much shorter time.