In chapter 5 of Developing
Readers, Buehl presents us to a type of learning that situates the student
in a manner that most would not be accustomed to. That being of inquiry based
learning. Seeing that this class focuses on literacy and skills to improve
literacy within our students, Beuhl focuses on inquiry mind sets in students
for when they are presented with disciplinary/literacy text. Throughout the chapter
the point that is being presented is that students, through the help and mentoring
of teachers, must be able to learn to question what they are reading while
reading. In other words, students must be reading for inquiry not reading for
answers, which is what most students commonly do. As Beuhl refers to, and as Wilhelm states, “students
must be the ones asking the majority of questions and doing the bulk of the
classroom talk. They must shake off the passive role of receiving information
and become apprentices who actually do the work of the disciplines they are studying.”
Not only does this sum up what I believe is they main idea of this chapter, it
is also a good way to transition to the bulk of the remaining chapter; which
are examples and key aspects of disciplinary taxonomies based on, and parallel
to Bloom’s Taxonomy. Through the use of these disciplinary taxonomies that
students will be taught to use for self-question, students go through the six stages;
creating, evaluating, analyzing, understanding, and remembering. The goal, and
what we as future/current teachers must take from this reading, is that
students must be the ones who seek out knowledge, through our guidance, in order
for true knowledge to be built.
1. Here I present a simple picture that depicts what inquiry is not, hopefully making clearer what the chapter is saying what inquiry actually is.
With all that being said, I do have a concerns that arose in
my mind as I read the text. The concern is that of the subject I plan to teach
and that is the subject of mathematics. While Beuhl does touch on mathematics with
his explanation of types of questions to ask one self, as a student, and then
provides a simple taxonomy for it, I still have one major concern. This concern
is as follows; as Beuhl states that we must create an inquiry based mindset in
our discipline, when it comes to math, to what degree should this be met? In other
words, while we teach children how to solve problems, they might ask why this
is important or how this applies in real life, are we also expecting them to
ask why this mathematical material is correct? What I mean by this is that until
recently in college courses, I never asked myself why this is correct or why
this happens, and it wasn’t until a college course where I was presented the
answer to these questions. I learned a simple question such as “1x0=0” becomes
a complex proof and something I had difficult figuring out. So to what extent
are we expecting children to question and to what extent do we answer?