
“Modern learning” is a phrase I am encountering in more and
more places, but still I just can’t seem to find a definition of what exactly it
is. The general idea seems to be that a
changing 21
st century world demands collaborative creative critical
thinkers, and that modern learning involves whatever tools and approaches are needed
to help students develop those traits. Discussion
about modern learning typically emphasizes the role of the student in learning,
flexibility in approaches to the curriculum content, and use of technology to
enhance the learning experience and facilitate collaboration.
To experiment with one modern learning idea, I used a
flexible
structure this semester for the
Linear Systems unit with my Grade 10 Applied Mathematics class. I divided the unit’s learning goals into two
learning cycles of about five days each. At the end of each day students completed a Google Form to self-assess
their progress towards each of the cycle’s learning goals, identify homework,
and choose what and how they would like to learn the next day. Content choices aligned with learning goals,
and method choices included watching a video, trying an investigation, reading
from the textbook, researching online, or participating in a mini-lesson with
me. Several times in each cycle they
were also asked to choose between writing a quiz and creating a video with
Lensoo Create as a method for formative
assessment. Each student had a Nexus 7
tablet to use in class to access
learning and assessment resources.

Each evening I sifted through student preferences to make a
schedule for the following day’s class. I divided the 75 minute period into three 20 minute chunks, with some
time left to get started and to wrap up. This meant that I could schedule up to three mini-lessons each period,
but I found that one or two worked better to give me time to circulate and
check in with students employing other learning methods. At the start of each class I shared the
schedule through Google Slides and projected it at the front of the class. Usually my schedule aligned with the content
and method choices students had made the previous day, but sometimes I would
make adjustments for logistical reasons like scheduling of mini-lessons or if I
felt a student needed to work on a different topic or to practice in a new way. Having a clear schedule also added to
accountability as ensured students knew what they were expected to be working
on at any given time.
Was this flexible structure experiment a success? The summative assessment was a unit test, and
on this test the class average and median were both about the same as for the
course as a whole. Looking back at the
previous 5 times I have taught this course the Linear Systems unit tends to be
at or just below the overall course average. It appears objectively that learning through flexible structures was at
least as good as through the traditional structure, but it is not clear that it
was better.

A second measure of success is student’s own opinion of the
method. Each day I asked students to rate
how they felt about flexible learning on a 1 to 5 scale between “It seems like
a bad idea” and “It seems like a great idea.” The median overall rating was 4, which was also the median for each day
except two where the median was 3. One
interesting pattern I noticed was that when I was not able to circulate to
spend time with specific students or when a mini-lesson was postponed those
student’s impression of flexible learning went down, sometimes as significantly
as from rating of 3 to 1. At the end of
the unit I asked students how their homework completion, use of class time,
learning, and enjoyment of math with flexible structures compared with a
traditional class structure. Most
students reported they did the same amount of homework as usual and a few said
they did more. Class time use and
learning responses were similar with most students saying they used class time
better than usual and felt they learned more or much more than previously. Most students said they enjoyed math more
with flexible structures, but notably one student said she found it much less
enjoyable than usual. After the unit was
finished some asked if we could try it again sometime. All it all it seems that the flexible model
was a success in the eyes of most students.
A final measure of success is my own impression of the
model. I found mini-lessons quite
effective because with groups of about two to six students I could keep even
the most distractible students on task, and had an excellent sense of the level
of understanding of each student. On the
other hand, with the class sometimes split into three or four learning modes I
found it more difficult to gauge the whole class at once and I often felt that
I was not able to circulate quickly enough to assist all students. Finally, the daily planning and preparation
time involved was challenging. With an
unusually small class I was able to keep up with reviewing their daily
reflections and working through scheduling, but it is intimidating to think of
what would be involved in facilitating this style of learning with a class at full
capacity. Perhaps with some practice
there could be ways to improve on efficiency to make it work at a larger scale.
Firstly, I applaud your experiment and will try to recreate it myself when I get back into the classroom. Secondly, with technology and perhaps some peer tutors also circulating the class (get some strong students in Grade 12 to help you out), this model can be extended to a larger group. I think, however, that you are making a mistake to use unit test results as a measure of efficacy. This is not your fault. Unit Tests have always been the way we assess for understanding in math (I begrudgingly give them at the end of every unit). Perhaps we also need a new way to assess as well.
ReplyDeleteI apologize for coming to this late but am very interested in what you learn should you continue to experiment with this flexible structure. If you are please keep me posted. Thank you. Karen Friedman. Karen.friedman@yrdsb.ca
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