Quote and Questions:
“A discovered problem, however, is one that must be recognized. Such a problem already exists, but it has not been clearly stated to the problem solver” (Pretz, Naples, & Sternberg, 2003, pp. 5-6). This quote stood out because it helps illustrate how important it is to focus on identifying the actual problem before attempting to solve it. It takes a certain amount of patience to do this. In addition, people must be aware of their tendencies of thought. The prior knowledge they have can easily hinder their ability accurately identify a problem in the first place. For some reason, this article makes me feel a bit pessimistic. Given the many ways we may have developed our thinking, it seems that when solving a problem, it is best to either not use those adaptations or prior knowledge, unless it is absolutely appropriate to do so. However in the moment, how do we avoid incorrectly categorizing information? How can we make this process more of an active task, rather than a passive one? More specifically and related to education, how do teachers teach students how to be more aware of their own cognition, especially if teachers may or may not aware their thought processes themselves? As I mention later in this response, many students who receive special education services have the opportunity to learn about their metacognitive knowledge and ways of thinking through goals in their IEP, but how can other students have an opportunity to gain this experience as well?
Connection:
“The shared language and discourse about cognition and learning among peers and between students and teachers helps students become more aware of their own metacognitive knowledge as well as their own strategies for learning and thinking. As they hear and see how their classmates approach a task, they can compare their own strategies with their classmates' and make judgments about the relative utility of different strategies. This type of discourse and discussion helps makes cognition and learning more explicit and less opaque to students, rather than being something that happens mysteriously or that some students "get" and learn and others struggle and don't learn” (Pintrich, 2002, p. 223). When I think back to my earlier experiences in school, I don’t recall spending time thinking about how I think, or how other students think. Making these types of strategies explicit would be beneficial so that students have a diverse set of thinking strategies in their repertoire. Many times I recall individual, spontaneous conversations with others about their thinking strategies, but there was no systematic way of capturing this knowledge for future use.
Connection:
“Rather than educate others to become followers, it is in our best interest to encourage problem solvers to become active problem finders, to stay curious so that they discover and create novel problems, and to think flexibly in the process of solving those problems” (Pretz, Naples, & Sternberg, 2003, p. 27). This particular quote reminds of recommendations found in the article by Kirschner, Sweller and Clark (2006) we read last week for class. In that article the authors suggested that students should be followers to a certain extent and that teachers be effective guides. In terms of creating great problem solvers, how can teachers guide while allowing the students to be active and curious as the quote above suggests? Kirschner, Sweller and Clark do a good job of outlining the different needs for novices and experts, but how does one know when this line is crossed? When (if ever) should teachers begin to fade the level of guidance, to ensure their student’s proper growth? Should be based on grade level, years of experience, or simply capability? This is a larger question for our education system as well. Should students be restricted based on their age, as they are now or should they be allowed more freedom to move at a faster pace? We tend to focus on helping the lowest achieving students, but what about the students who are high achieving and potentially limited? The purpose of our current system is fuzzy, so solving the actual problem is even more challenging, given some of the information from the Pretz, Naples & Sternberg article.