Exit Slip 1 (Sept 7): Six Controversial Statements About (Mathematics) Education
During our class discussion of Rafaella Borasi’s “Six
Controversial Statements About (Mathematics) Education” my group discussed the
fourth statement remarking that “formal mathematics is just a frill”. After
discussing this with my group and even the rest of the class my thoughts
expanded and changed a great deal. Originally I viewed this statement as
completely incorrect and almost insulting as I feel formal mathematics is an
important foundation to have in order to truly understand a problem. I believed
this foundation should be important and relevant to all students. However, I
realized that, I, as a science and math teacher candidate, have a biased
opinion. I enjoy mathematics and find proofs and other formal mathematics very
valuable as they help me reach a deeper understanding. From the discussion at
my own table I realized that this may not be the case for all students.
Students in other unrelated fields may find this additional information useless
and simply time consuming. Due to my own passion for deep knowledge in
mathematics I forgot to realize that not all students think as I and my
colleagues do.
Further, once we opened up the conversation to the entire
class, I was again enlightened from my former thinking. Originally I thought I
had reached a new understanding and realization that, no two students are
alike, not all students possess the same passions for math and therefore all
students do not necessarily need formal mathematics. Then Tash enlightened us
all on an artistic shading technique which uses mathematics. Her mention opened
my eyes and the class discussion to the interdisciplinary nature of education.
This is when I realized that no two subjects exist in isolation. Regardless of
a student’s specialization, value can be found in any subject area and
connections between subjects can always be found or made. All learning is
linked in some way, it is just up to us as teachers to find the connection and
help students realize and appreciate them to their own extent.
Comments
Post a Comment