Despite the shaky start on the midterm (with the python coding) I was able to grasp most of the questions fairly easily. Walking out of the exam, I thought I did pretty well. Maybe I could've improved my explanations for some of the answers, but all in all I felt good about the test...
That is until...I read over the sample answers for the test that were posted on the course website. Unfortunately, a couple of my answers were wrong for question 1 b), which I thought for sure I had gotten correct. And after reading over the justification for the answers in question 2, I'm not sure my explanations were strong enough.
Hopefully my mark isn't as low as I'm expecting...but I'm more worried about the answers that I thought were correct but actually weren't. Looks like I may have to go through my midterm and figure out where exactly I went wrong with my thinking.
Saturday, 9 February 2013
Sunday, 27 January 2013
Entry #2 – Conjunction, Disjunction, Negation, oh my!
However,
I did find it a bit confusing keeping track of the way conjunction &
disjunction are used in comparison to how we use it in English, which required
me to look over the concept a couple of times in my notes.
We
were also introduced to Truth Tables, which I find much more useful/easier to
understand than the Venn diagrams. I used them frequently while working on the
assignment to check whether certain implications were equal to each other as
well as convincing myself that the De Morgan’s Law was true (obviously it
was…otherwise it wouldn’t be a Law now would it?).
As
for the quiz in tutorial…well my answer wasn’t exactly the same as the one Danny
e-mailed us after, so I’m not so sure on the result.
Things are starting to get
a little more complicated in this course, so reviewing my notes is a must from
now on. Let's hope I don't get to this point:
Tuesday, 15 January 2013
Entry #1 - Quantifiers
This week in lecture we focused on quantifiers which usually involved matching statements with functions. To help illustrate these ideas, we were introduced to Venn Diagrams that show whether each of the four regions may be empty or occupied (?), not occupied (X), or occupied (O).
At first, I found the concept of the Venn Diagrams a bit difficult to wrap my head around. In order to understand them further I reviewed my notes and re-did the examples from previous lectures. The concept is fairly clear to me now, and as a visual learner, I feel as though mastering the use of the Venn diagrams will help me further in the course.
Overall I'm finding the idea of quantifiers as claims about sets fairly straight forward. The quiz during the lab went well, so I'd say this .gif does a good job summing up how I'm feeling so far.
At first, I found the concept of the Venn Diagrams a bit difficult to wrap my head around. In order to understand them further I reviewed my notes and re-did the examples from previous lectures. The concept is fairly clear to me now, and as a visual learner, I feel as though mastering the use of the Venn diagrams will help me further in the course.
Overall I'm finding the idea of quantifiers as claims about sets fairly straight forward. The quiz during the lab went well, so I'd say this .gif does a good job summing up how I'm feeling so far.
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