Every Targeted Individual (TI) who has repetitive V2K should
understand they are connected to an Artificial Intelligence construct
which is using Hypergame theory (HGT). HGT presents decision options to
decision makers based on its analysis of a given conflict.
Here are some excerpts from the featured article.
Here are some excerpts from the featured article.
"A metagame, known as a hypergame, occurs when one player does not know or fully understand all the strategies of a game."
"The ability to outmaneuver an opponent occurs in the hypergame because the different views (perception or deception) of opponents are captured in the model, through the incorporation of information unknown to other players (misperception or intentional deception)."
"“A conflict is a situation in which there is a ‘condition of opposition’ [1], and parties with opposing goals affect one another [2].” The study of how decision-makers interact during a conflict is known as game theory [3], while the study of how decision-makers make rational decisions is known as decision theory [4]."
"Hypergame analysis extends game theory by providing the larger game that is really being played whether or not both players are aware of it."
"Hypergame analysis offers advantageous reasoning of strategy selection through situational awareness."
"When very little is known about the opponents, game theory is used for adversarial reasoning."
"Hypergames extend game theory by allowing for an unbalanced game model that contains different view of the game representing the differences in each player’s information or beliefs."
"Decision theory has been used in hypergames to model the fear of being outguessed. The fear of being outguessed is common in a game model where the different player’s perceived games are unbalanced."
1. Funk and Wagnells Standard Dictionary, Conflict, Fitzhenry & Whiteside, Toronto, Canada, 1974.
2. N. M. Fraser and K. W. Hipel, Conflict Analysis: Models and Resolutions, vol. 2 of North-Holland Series in System Science and Engineering, edited by A. P. Sage, North-Holland, 1984.
3. M. J. Osborne and A. Rubinstein, A Course in Game Theory, MIT Press, Cambridge, Mass, USA, 1994. View at MathSciNet
4. M. Peterson, An Introduction to Decision Theory. Cambridge Introductions to Philosophy, Cambridge University Press, Cambridge, UK, 2009.
https://www.hindawi.com/journals/gt/2015/570639/
"The ability to outmaneuver an opponent occurs in the hypergame because the different views (perception or deception) of opponents are captured in the model, through the incorporation of information unknown to other players (misperception or intentional deception)."
"“A conflict is a situation in which there is a ‘condition of opposition’ [1], and parties with opposing goals affect one another [2].” The study of how decision-makers interact during a conflict is known as game theory [3], while the study of how decision-makers make rational decisions is known as decision theory [4]."
"Hypergame analysis extends game theory by providing the larger game that is really being played whether or not both players are aware of it."
"Hypergame analysis offers advantageous reasoning of strategy selection through situational awareness."
"When very little is known about the opponents, game theory is used for adversarial reasoning."
"Hypergames extend game theory by allowing for an unbalanced game model that contains different view of the game representing the differences in each player’s information or beliefs."
"Decision theory has been used in hypergames to model the fear of being outguessed. The fear of being outguessed is common in a game model where the different player’s perceived games are unbalanced."
1. Funk and Wagnells Standard Dictionary, Conflict, Fitzhenry & Whiteside, Toronto, Canada, 1974.
2. N. M. Fraser and K. W. Hipel, Conflict Analysis: Models and Resolutions, vol. 2 of North-Holland Series in System Science and Engineering, edited by A. P. Sage, North-Holland, 1984.
3. M. J. Osborne and A. Rubinstein, A Course in Game Theory, MIT Press, Cambridge, Mass, USA, 1994. View at MathSciNet
4. M. Peterson, An Introduction to Decision Theory. Cambridge Introductions to Philosophy, Cambridge University Press, Cambridge, UK, 2009.
https://www.hindawi.com/journals/gt/2015/570639/
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