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Psy 416: Reasoning and Problem Solving

Erwin Segal
Spring 2003                     

Study questions for final exam.

 

1.       It has been argued that the way that one understands a passage in discourse is to extract the propositional meaning found in each sentence and then to tie the successive sentences together by certain formal processes. Discuss this claim in lieu of schema type theories such as those of Bartlett and Bransford. [8]    

2.       Outline from an information processing perspective (i.e., identify the steps of an effective procedure or algorithm) what a child must know in order to solve a conservation task (e.g. Conservation of number, substance, or quantity). [6,10]    

3.       What role might a diagram play in solving a physics problem? [13, 16, Anzai, Hutchins, Ceci]

4.       What is Piaget's concept of decalage? Discuss the potential importance of the occurrence of decalage in a discussion of whether cognitive development is domain general or domain specific. [10,8]    

5.       Discuss the claim that children are universal novices. How could such a claim include the data that children's thinking may in general be very different from that of adults?. [10,13]    

6.       Using Vygotsky and his concept of the Zone of Proximal Development, discuss how teaching and culture might play a significant role in the development of thinking and reasoning processes? [10,13,16]    

7.       Evaluate the proposition that all categories that we know and use are well defined. That is, we identify something as a member of a category if and only if it has the set of properties specified in the definition. [9]    

8.       Thesis: The everyday concept of intelligence is a single unidimensional trait that different people have to a greater or lesser degree. Argue for or against this claim.[11,16, Sternberg]   

9.       If it is solvable, there are many different procedures by which a problem may be solved. Many of these procedures, when properly carried out give identical results. How can this be? Explain why there are many algorithms and heuristics that could be used to get the correct answer to any problem. [6,8,15,16, Wertheimer, Hutchins, Ceci]

10.   Thesis: Although some procedures for solving a problem may be preferred over others, there is no one best procedure. Discuss. [6,8,16]   

11.   There is a large industry based on teaching people to think and teaching people to think creatively. Some people think that such an industry has major problems. Discuss some of the issues involved. [12,8]   

12.   Edwin Hutchins has argued that the information processing properties of the individual is not enough to explain skilled behavior; rather one needs to consider the "socio-technical system" as the unit to be studied. How might thinking and performance be dependent upon the situation? [16, Hutchins, Ceci]   

13.   Robert Sternberg holds a view of intelligent behavior that it is based on a combination of specific cognitive components which may operate at different levels of a task. Discuss some possible components in solving an analogy problem or another problem of your choosing. [11, Sternberg]   

14.   In Robert Sternberg's triarchic theory of intelligence, what are some functions of the metacomponents? [11, Sternberg]

15.   What is Weisberg's view that creativity is based on continuity in thinking? What factors in addition to continuity may be involved in creative thought? [12, Weisberg]   

16.   According to Mayer, after 60 years of research there is no convincing evidence that global creative skills can be learned in context free environments. Discuss this result in lieu of what you have learned in this class.[8,12,13,16]   

17.   What is brainstorming? Critique brainstorming as a method to find creative solutions to problems? [12]   

18.   What are the differences between novices and experts in chess in recalling chessboards? How might you account for these differences? [13,12,16]   

19.   George Miller has stated that a dictionary definition is not usually a good way to learn the meaning of a word. The best way to learn a word is in context. Why is that? Specifically, What lies behind understanding the vocabulary of a conceptual domain? [13,8]

20.   In Siegler's research
Why are some balance beam problems solvable by older children and not younger? 
Why might performance sometimes get worse on certain problems before it gets better? [10, 6]

21.     Segal argues that people go through Piagetian stage-like experiences as they progress from novice to expert. Cite an example (perhaps from class) that might justify such a claim.  [10,13]

22.     Describe a schema that might be used to justify using a mathematical formula such as (x+a)2 = x2+2ax+a2 or (1+2+3+…+n-1+n) = n/2(n+1) [or some other formula]. [15]

23.     Describe the kind of information one might need in order to solve a mathematical word problem. What might be a workable strategy to achieve a correct answer? [15]

24.   One of the main points of the Mathematical Problem Solving chapter is that one needs to study mathematical problems to learn how to do mathematics. Give a psychological justification of this position.[15]

Vocabulary

1.       Decalage

2.       Algorithm

3.       Valid argument

4.       Truth table

5.       Linear reasoning

6.       Effective procedure

7.       Truth Functional Logic

8.       Bartlett’s Schema theory

9.       Piagetian Concrete operational stage

10.   Empirical proposition in Logic

11.   Means ends analysis

12.   Problem solving by "hill climbing"

13.   Problem Space

14.   Information processing system

15. Gestalt 

16. Similarity (or Representativeness) Heuristic