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kaggle-ho-013052House Oversight

Academic discussion of biased universal intelligence with no actionable leads

Academic discussion of biased universal intelligence with no actionable leads The passage is a technical exposition on AI theory without any mention of influential actors, financial flows, or misconduct. It offers no investigative value, novelty, or power linkage. Key insights: Defines biased universal intelligence using a second-order probability distribution; References Legg and Hutter's universal intelligence framework; Discusses modeling agent death within reward structures

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Academic discussion of biased universal intelligence with no actionable leads The passage is a technical exposition on AI theory without any mention of influential actors, financial flows, or misconduct. It offers no investigative value, novelty, or power linkage. Key insights: Defines biased universal intelligence using a second-order probability distribution; References Legg and Hutter's universal intelligence framework; Discusses modeling agent death within reward structures

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kagglehouse-oversightartificial-intelligencetheoretical-modelsmachine-learning

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136 7 A Formal Model of Intelligent Agents weight to a situation S based on the ease with which one agent in a society can communicate S to another agent in that society, using multimodal communication (including verbalization, demonstration, dramatic and pictorial depiction, etc.). Finally, we present a formal measure of the “generality” of an intelligence, which precisiates the informal distinction between “general AT’ and “narrow AI.” 7.3.1 Biased Universal Intelligence To define universal intelligence, Legg and Hutter consider the class of environments that are reward-summable, meaning that the total amount of reward they return to any agent is bounded by 1. Where 7; denotes the reward experienced by the agent from the environment at time i, the expected total reward for the agent 7 from the environment j: is defined as Vr=B(S ori) <1 1 To extend their definition in the direction of greater realism, we first introduce a second-order probability distribution v, which is a probability distribution over the space of environments u. The distribution v assigns each environment a probability. One such distribution v is the Solomonoff-Levin universal distribution in which one sets v = 2-*; but this is not the only distribution v of interest. In fact a great deal of real-world general intelligence consists of the adaptation of intelligent systems to particular distributions v over environment-space, differing from the universal distribution. We then define Definition 4 The biased universal intelligence of an agent a is its expected performance with respect to the distribution v over the space of all computable reward-summable environ- ments, E, that is, Y(m) = SO vr pew Legg and Hutter’s universal intelligence is obtained by setting v equal to the universal distribution. This framework is more flexible than it might seem. E.g. suppose one wants to incorporate agents that die. Then one may create a special action, say agge, corresponding to the state of death, to create agents that e in certain circumstances output action ages e have the property that if their previous action was ageg, then all of their subsequent actions must be ages and to define a reward structure so that actions aggg always bring zero reward. It then follows that death is generally a bad thing if one wants to maximize intelligence. Agents that die will not get rewarded after they’re dead; and agents that live only 70 years, say, will be restricted from getting rewards involving long-term patterns and will hence have specific limits on their intelligence.

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