Dangerous Last Name Games

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Now many of those parents may be having second thoughts, underscoring the dangers of embracing fictional characters whose full story arcs have yet to be written. At one point in the recent episode, Daenerys incinerates a peasant woman and her young daughter, perhaps a nod from the showrunners to the parents feeling betrayed after propping the character up as a symbol of girl power. Last month, the mother of a 1-year-old Khaleesi told the New York Times that in a decade or so, the name would be a familiar one.

People would recognize that it means "strength," she predicted, "a woman who knows her power, knows what she wants. This year, the oldest American Khaleesis are turning 8, perhaps old enough to watch the show with their own parents and wonder why the woman they're named after just torched an entire city. There's one episode left in the series, leaving room for the possibility of redemption for the character.

And in the end, the parents of today's Khaleesis may not be particularly concerned about their daughters' legacies: Children have a tendency to grow into their identities in unexpected ways, regardless of who they're named after. Every time I think I've decided which way to jump on the whole Commander name thing, up pops another thread and plants the seeds of doubt again.

My poor character has had more changes of identity than Dr. Sam Beckett. Maybe that's what I should call him? Some people like anonymity, some don't. I've never liked it because I'm vain and if I do something cool I want people to know it's me. It works the other way too, of course. Games are a bit different because of the roleplaying aspect. But Elite is a game in which I feel like I can play myself, or at least myself as I would like to think I would act in that universe.

And with names like Jameson in the canon, a 20th-century name is not out of place. Are commander names to be reserved as a whole, or locked by surname?

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Example: if I choose to be Commander Bloggs, someone else could choose and be accepted as Commander Joe Bloggs, correct? I would never use my real name on a game. This will be my first online game as such so really looking forward to it. RobFisher said:. Last edited: Feb 1, Evil Michael.

Nameless Name Game

I've chosen "Evil Michael" and the Pirate 'reward' so I've painted a target on my back perhaps! I have reserved 2 names of which both were fictional ones. I've gone with my favourite fictional TV character as my commander and my real name as a NPC in the game. It sounds like the wrong way round but as a life long fan, I wanted my name in the game somewhere, and I liked the idea of a virtual me just out there I hope no one is monitoring the backers app, over the last 24 hours I changed my name about 20 times between about four different names I am using my daughter's full name for the NPC i really hope they don't do this slice and mix idea.

No, I'm using a nickname. The underlying concept is that players use a shared resource.


In coordination games, sharing the resource creates a benefit for all: the resource is non-rivalrous , and the shared usage creates positive externalities. In anti-coordination games the resource is rivalrous but non-excludable and sharing comes at a cost or negative externality. Because the loss of swerving is so trivial compared to the crash that occurs if nobody swerves, the reasonable strategy would seem to be to swerve before a crash is likely. Yet, knowing this, if one believes one's opponent to be reasonable, one may well decide not to swerve at all, in the belief that they will be reasonable and decide to swerve, leaving the other player the winner.

This unstable situation can be formalized by saying there is more than one Nash equilibrium , which is a pair of strategies for which neither player gains by changing their own strategy while the other stays the same. In this case, the pure strategy equilibria are the two situations wherein one player swerves while the other does not. In the biological literature , this game is known as Hawk—Dove. It is almost always assumed that the value of the resource is less than the cost of a fight, i. The exact value of the Dove vs. Dove payoff varies between model formulations.

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Biologists have explored modified versions of classic Hawk—Dove game to investigate a number of biologically relevant factors. These include adding variation in resource holding potential , and differences in the value of winning to the different players, [9] allowing the players to threaten each other before choosing moves in the game, [10] and extending the interaction to two plays of the game. One tactic in the game is for one party to signal their intentions convincingly before the game begins. For example, if one party were to ostentatiously disable their steering wheel just before the match, the other party would be compelled to swerve.

One real-world example is a protester who handcuffs themselves to an object, so that no threat can be made which would compel them to move since they cannot move. Another example, taken from fiction, is found in Stanley Kubrick 's Dr. In that film, the Russians sought to deter American attack by building a "doomsday machine", a device that would trigger world annihilation if Russia was hit by nuclear weapons or if any attempt were made to disarm it.

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However, the Russians had planned to signal the deployment of the machine a few days after having set it up, which, because of an unfortunate course of events, turned out to be too late. Players may also make non-binding threats to not swerve. This has been modeled explicitly in the Hawk—Dove game. All anti-coordination games have three Nash equilibria. Two of these are pure contingent strategy profiles, in which each player plays one of the pair of strategies, and the other player chooses the opposite strategy. The third one is a mixed equilibrium, in which each player probabilistically chooses between the two pure strategies.

Either the pure, or mixed, Nash equilibria will be evolutionarily stable strategies depending upon whether uncorrelated asymmetries exist. The best response mapping for all 2x2 anti-coordination games is shown in Figure 5. The variables x and y in Figure 5 are the probabilities of playing the escalated strategy "Hawk" or "Don't swerve" for players X and Y respectively. The line in graph on the left shows the optimum probability of playing the escalated strategy for player Y as a function of x. The line in the second graph shows the optimum probability of playing the escalated strategy for player X as a function of y the axes have not been rotated, so the dependent variable is plotted on the abscissa , and the independent variable is plotted on the ordinate.

The Nash equilibria are where the players' correspondences agree, i. These are shown with points in the right hand graph. The best response mappings agree i.

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The first two Nash equilibria are in the top left and bottom right corners, where one player chooses one strategy, the other player chooses the opposite strategy. The third Nash equilibrium is a mixed strategy which lies along the diagonal from the bottom left to top right corners. If the players do not know which one of them is which, then the mixed Nash is an evolutionarily stable strategy ESS , as play is confined to the bottom left to top right diagonal line.

Otherwise an uncorrelated asymmetry is said to exist, and the corner Nash equilibria are ESSes. Formal game theory is indifferent to whether this mixture is due to all players in a population choosing randomly between the two pure strategies a range of possible instinctive reactions for a single situation or whether the population is a polymorphic mixture of players dedicated to choosing a particular pure strategy a single reaction differing from individual to individual. Biologically, these two options are strikingly different ideas.

The Hawk—Dove game has been used as a basis for evolutionary simulations to explore which of these two modes of mixing ought to predominate in reality. This mixed strategy equilibrium is often sub-optimal—both players would do better if they could coordinate their actions in some way. This observation has been made independently in two different contexts, with almost identical results. Consider the version of "Chicken" pictured in Figure 6. Like all forms of the game, there are three Nash equilibria. This exogenous draw event is assumed to be uniformly at random over the 3 outcomes.

After drawing the card the third party informs the players of the strategy assigned to them on the card but not the strategy assigned to their opponent. Suppose a player is assigned D , they would not want to deviate supposing the other player played their assigned strategy since they will get 7 the highest payoff possible. Suppose a player is assigned C.

So, the player would prefer to chicken out.

http://kick-cocoa.info/components/qecehison/lekew-cellulari-iphone.php Since neither player has an incentive to deviate from the drawn assignments, this probability distribution over the strategies is known as a correlated equilibrium of the game. Although there are three Nash equilibria in the Hawk—Dove game, the one which emerges as the evolutionarily stable strategy ESS depends upon the existence of any uncorrelated asymmetry in the game in the sense of anti-coordination games. In order for row players to choose one strategy and column players the other, the players must be able to distinguish which role column or row player they have.

If no such uncorrelated asymmetry exists then both players must choose the same strategy, and the ESS will be the mixing Nash equilibrium. If there is an uncorrelated asymmetry, then the mixing Nash is not an ESS, but the two pure, role contingent, Nash equilibria are. The standard biological interpretation of this uncorrelated asymmetry is that one player is the territory owner, while the other is an intruder on the territory.

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In most cases, the territory owner plays Hawk while the intruder plays Dove. In this sense, the evolution of strategies in Hawk—Dove can be seen as the evolution of a sort of prototypical version of ownership.

Dangerous Last Name Games Dangerous Last Name Games
Dangerous Last Name Games Dangerous Last Name Games
Dangerous Last Name Games Dangerous Last Name Games
Dangerous Last Name Games Dangerous Last Name Games
Dangerous Last Name Games Dangerous Last Name Games
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