Although the 3 proofs of induction we use are similar , I did not know that they implied one another. After seeing the proof , you can see that for example proving something by complete induction , you can conclude something about the smallest element in the principle of well ordering for another fact. It would be very interesting to see a cross over of the induction proofs , maybe we'll see them later on.
I was wondering if you could prove something even though the proposition is false , and today i got to see that. It was interesting to see that even by adding 1 word like "full" with binary tree could make a difference between a correct and a wrong proof, or even how adding 1 to a constant can be used to correct a false proof. Looking forward to completing the assignment this weekend , hopefully the last question won't give me problems.
I was happy to see that the problem set 2 was quite easy , the only "difficult" part was to find out the number N for which the postage could be made. Also it was nice to see I did well in problem set 1 , hopefully I can use the problem sets to boost my mark , even if it'll be by a small factor. Looking forward to completing the assignment this weekend , hopefully the last question won't give me problems.
I found this pretty amusing.

