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Unit 7: Probabilistic Reasoning




          in the regularization of images (i.e., images are represented as more like pure abstract geometric  Notes
          images, though they are irregular in shape). There are several ways that humans form and use
          cognitive maps. Visual intake is a key part of mapping. The first is by using landmarks. This is
          where a person uses a mental image to estimate a relationship, usually distance, between two
          objects. Second, is route-road knowledge, and this is generally developed after a person has
          performed a task and is relaying the information of that task to another person. Third, is survey.
          A person estimates a distance based on a mental image that, to them, might appear like an actual
          map. This image is generally created when a person’s brain begins making image corrections.
          These are presented in five ways:

          1.   Right-angle bias is when a person straightens out an image, like mapping an intersection,
               and begins to give everything 90-degree angles, when in reality it may not be that way.
          2.   Symmetry heuristic is when people tend to think of shapes, or buildings, as being more
               symmetrical than they really are.
          3.   Rotation heuristic is when a person takes a naturally (realistically) distorted image and
               straightens it out for their mental image.
          4.   Alignment heuristic is similar to the pervious, where people align objects mentally to
               make them straighter than they really are.

          5.   Relative-position heuristic people do not accurately distance landmarks in their mental
               image based on how well they remember that particular item.



             Did u know? Another method of creating cognitive maps is by means of auditory intake
            based on verbal descriptions. Using the mapping based from a person’s visual intake,
            another person can create a mental image, such as directions to a certain location.

          7.4.1 Problems with Current Approaches to Uncertainty

          One of the main reasons for the problems with current methods of environmental management
          is scientific uncertainty not just its existence, but the radically different expectations and modes
          of operation that scientists and policymakers have developed to deal with it. To solve this
          problem, these differences must be exposed and understood, and better methods to incorporate
          uncertainty into policymaking and environmental management must be designed. To
          understand the scope of the problem, it is necessary to differentiate between risk, which is an
          event with a known probability (sometimes referred to as statistical uncertainty), and true
          uncertainty, which is an event with an unknown probability (sometimes referred to as
          indeterminacy). For instance, every time you drive your car, you run the risk of having an
          accident because the probability of car accidents is known with very high certainty. The risk
          involved in driving is well known because there have been many car accidents with which to
          calculate the probabilities. These probabilities are known with enough certainty that they are
          used by insurance companies, for instance, to set rates that will assure those companies of a
          certain profit.
          There is little uncertainty about the possibility of car accidents. If you live near the disposal sight
          of some newly synthesized toxic chemical, however, your health may be in jeopardy, but no one
          knows to what extent. Because no one knows the probability of your getting cancer, for instance,
          or some other disease from this exposure, there is true uncertainty. Most important environmental
          problems suffer from true uncertainty, not merely risk. Uncertainty may be thought of as a
          continuum ranging from zero for certain information to intermediate levels for information
          with statistical uncertainty and known probabilities (risk) to high levels for information with




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