{"id":34575,"date":"2024-11-25T18:22:00","date_gmt":"2024-11-25T21:22:00","guid":{"rendered":"https:\/\/geradordemetatags.com.br\/novidades\/?p=34575"},"modified":"2024-11-28T10:12:49","modified_gmt":"2024-11-28T13:12:49","slug":"game-theory-explained-american-experience-official-site","status":"publish","type":"post","link":"https:\/\/geradordemetatags.com.br\/novidades\/2024\/11\/25\/game-theory-explained-american-experience-official-site\/","title":{"rendered":"Game Theory Explained American Experience Official Site"},"content":{"rendered":"<p>Answering these questions does not guarantee that a game definition is useful, but it does help to make sure that a definition takes previous work in the field into consideration. Taking previous research into consideration is no guarantee of quality, and it is entirely possible to make a useful definition without knowing anything about previous research; however, it is simply more difficult, and prone to run into problems that others have already solved. Sometimes using real paper, drawing a quick sketch, and then cutting it up and moving it around until it looks right can be the quickest and easiest way to get the results you want. When you\u2019re deciding on the best way to present your design, it can often help to think about what you will do with it once it\u2019s finished. What\u2019s important is that each individual design doesn\u2019t rely on other pages to do its job, which would simply be a large design guide by a different name. However, if you\u2019re trying to choose what kinds of attacks should be available to the player and how they will trigger them then a \u201cCombat controls\u201d page could work for that.<\/p>\n<p>Suppose also that the fugitive has nospecial knowledge about his pursuer that might lead him to venture aspecially conjectured probability distribution over thepursuer\u2019s available strategies. In this case, thefugitive\u2019s best course is to roll a three-sided die, in whicheach side represents a different bridge (or, more conventionally, asix-sided die in which each bridge is represented by two sides). Hemust then pre-commit himself to using whichever bridge is selected bythis randomizing device. The fugitive now has a 2\/3 probability of escaping andthe pursuer a 1\/3 probability of catching him.<\/p>\n<h2>Should you use a game design document?<\/h2>\n<p>These two very generalways of thinking about the possible uses of <a href=\"https:\/\/pt.wikipedia.org\/wiki\/Game\">game<\/a> theory are compatiblewith the tautological interpretation of utility maximization. Thephilosophical difference is not idle from the perspective of theworking game theorist, however. As we will see in a later section,those who hope to use game theory to explain strategicreasoning, as opposed to merely strategic behavior,face some special philosophical and practical problems. Proxies for the subjects&#8217; expected utility, in this casesquirts of fruit juice for the monkeys, can be antecedently determinedin parametric test settings. The computer is then programmed with theeconomic model of the monkeys, and can search the data in theirbehavior in game conditions for exploitable patterns, varying itsstrategy accordingly.<\/p>\n<p>In each of these scenarios, the required decisions depend on the decisions of other players who, in some way, have competing interests to the interests of the decision-maker, and thus can ideally be modeled using game theory. Thanks to new non-invasive scanning technologies, especiallyfunctional magnetic resonance imaging (fMRI), it has recently becomepossible to study synaptic activity in working brains while theyrespond to controlled cues. Individualhumans are socially controlled to an extreme degree by comparison withmost other non-eusocial species. At the same time, their greatcognitive plasticity allows them to vary significantly betweencultures.<\/p>\n<p>Your game concept should include exactly what the game is and what creating it involves. This includes the story, the art, and how you\u2019re going to make money with the game. A written game concept puts everyone on the same page, knowing the expectations right from the get-go. Silent Hill 2 holds up an unflinching mirror to its characters\u2019 ugliest impulses and darkest secrets. Bullying, sexual abuse and assault, and murder are just a few of the prominent sins explored. The town brings humanity\u2019s most repulsive aspects to the surface, creating no shortage of thrilling survival horror stages and skin-crawling encounters in the process.<\/p>\n<p>Of course, when both fink, they both fare worse than they would have if both had held out; but that outcome, though jointly desirable for them, collapses in the face of their separate temptations to fink. Grasping the point of talk of a \u2018game\u2019, we are able to identify new things or activities as games which we would never have imagined if we had tried to delimit all the possible games by means of a verbal formula, or describe what all games \u2018all have in common\u2019. The Heritage Foundation&#8217;s manifesto for the possible next administration could do great harm to many, including large portions of the game development community. Before we even discuss if this is a good idea, we should determine if the idea has been conveyed well &#8211; if the concept document itself is complete. But regardless of where the idea comes from, the projects all start the same way. Following decades of development (incompletely) surveyed in thepresent article, the past few years have been relatively quiet oneswhere foundational innovations of the kind that invite contributionsfrom philosophers are concerned.<\/p>\n<h3>Design issues by game type<\/h3>\n<p>(See Dennett 1995 for a general discussion of this issue.) Second, one must be able toset the modeling enterprise in the context of a justified set ofassumptions about interrelationships among nested evolutionaryprocesses on different time scales. This is where issues in evolutionary game theory meetissues in the booming field of behavioral-experimental gametheory. I will therefore first describe the second field beforeclosing the present article by giving a sense of the controversiesjust alluded to, which now constitute the liveliest domain ofphilosophical argument in the foundations of game theory and itsapplications. Suchmodeling is applied both to animals as products of natural selection (Hofbauer and Sigmund 1998), and to non-eusocial social animals (but especially humans) asproducts of cultural selection (Boyd and Richerson 1985; Young 1998).<\/p>\n<p>The analyst might assume that all of theagents respond to incentive changes in accordance with Savageexpected-utility theory, particularly if the agents are firms thathave learned response contingencies under normatively demandingconditions of market competition with many players. Each utility <a href=\"https:\/\/umgamer.com\/en-us\/\">final fantasy<\/a> model that applies tosome people in the sample describes a data-generating process (DGP).These various DGPs interact in the game to produce outcomes. When thedata are used to estimate the mixture model, she learns whichproportions of the data are best estimated by which of herhypothesised DGPs (provided she specified her models well enough givenher data to identify them). All this is to say that use of game theorydoes not force a scientist to empirically apply a model that is likelyto be too precise and narrow in its specifications to plausibly fitthe messy complexities of real strategic interaction. A good appliedgame theorist should also be a well-schooled econometrician.<\/p>\n<h3>Prototypes and play testing<\/h3>\n<p><a href=\"https:\/\/umgamer.com\/en-us\/\"><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"301px\" alt=\"What is the concept of games?\"\/><\/a><\/p>\n<p>In this case, the fugitive&#8217;s best course is toroll a three-sided die, in which each side represents a differentbridge (or, more conventionally, a six-sided die in which each bridgeis represented by two sides). He must then pre-commit himself to usingwhichever bridge is selected by this randomizing device. The fugitive now hasa 2\/3 probability of escaping and the pursuer a 1\/3 probability ofcatching him.<\/p>\n<p>It likely still has incentiveto take extra care to prevent its record of fatalities from crossingthe magic reputational line between 0 and 1. As discussed above, specialization of labor was foundational for theevolution and rise to ecological dominance of the human species. Andthe most pervasive and significant basis for assigning differentiatedroles, observed in every naturally arising human population, is sex.The original basis for this is almost certainly some asymmetries inrelative performance advantages on different tasks, as in the case ofthe boat rowers. Hunting large game is more efficiently carried out bypeople with bigger muscles. Furthermore, hunting requires mobility andoften silence, so is best not done while carrying babies. Thus a verycommon, though not universal, pattern of specialization inhunter-gatherer communities, including surviving contemporary ones, isfor men to hunt while women gather and perform tasks, such as mendingand food processing, that can be carried out at home base and combinedwith child-minding.<\/p>\n<p>A Nash equilibrium is a set of strategies, one for each player, such that no player can improve their payoff by unilaterally changing their strategy. In light of the example, it is no surprise that political scientistswere the primary users of cooperative theory during the years whilenoncooperative game theory was still being fully developed. It hasalso been applied usefully by labor economists studying settlementnegotiations between firms and unions, and by analysts ofinternational trade negotiations.<\/p>\n<p>This weighty philosophical controversy about rationality is sometimesconfused by misinterpretation of the meaning of \u2018utility\u2019in non-psychological game theory. We have seen that in the unique NEof the PD, both players get less utility than they could have throughmutual cooperation. This may strike you, even if you are not a Kantian(as it has struck many commentators) as perverse. Surely, you maythink, it simply results from a combination of selfishness andparanoia on the part of the players. Philosophers share with economists a professional interest in theconditions and techniques for the maximization of welfare. Inaddition, philosophers have a special concern with the logicaljustification of actions, and often actions are justified by referenceto their expected outcomes.<\/p>\n<p>Where order ofplay is relevant, the extensive form must bespecified or your conclusions will be unreliable. We&#8217;ll briefly explain the parts of the matrix that have been filledin, and then say why we can&#8217;t yet complete the rest. Whenever thehunter waits at the bridge chosen by the fugitive, the fugitive isshot. You can findthem descending diagonally across the matrix above from the upperleft-hand corner. Whenever the fugitive chooses the safe bridge butthe hunter waits at another, the fugitive gets safely across, yieldingthe payoff vector (1, 0). The problem here is that if thefugitive crosses at either the rocky bridge or the cobra bridge, heintroduces parametric factors into the game.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Answering these questions does not guarantee that a game definition is useful, but it does help to make sure that a definition takes previous work in the field into consideration. Taking previous research into consideration is no guarantee of quality, and it is entirely possible to make a useful definition without knowing anything about previous [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"closed","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[294,295,293,296,292],"class_list":["post-34575","post","type-post","status-publish","format-standard","hentry","category-uncategorized","tag-american","tag-experience","tag-explained","tag-official","tag-theory"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.9 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>Game Theory Explained American Experience Official Site<\/title>\n<meta name=\"description\" content=\"Answering these questions does not guarantee that a game definition is useful, but it does help to make sure that a definition takes previous work in the\" 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