Hp Laserjet Mfp Wizard Console. Hello,, you're looking hot today. I'm a junior college student preparing for what will undoubtedly be the most difficult semester of my undergraduate career. More closely related to my issue, I'm set to take a course on discrete math aimed at computer scientists. See, I don't think the material will be too challenging, but my professor will be.

AbeBooks.com: Discrete Mathematics: Mathematical Reasoning and Proof with Puzzles, Patterns, and Games (023) by Douglas E. Winston Crawley and a great selection of similar New, Used and Collectible Books available now at great prices. Add tags for 'Discrete mathematics: mathematical reasoning and proof with puzzles, patterns, and games'. Be the first.

This class is notorious at my university for being the one that everyone just does their best not to fail because of the professor's teaching style and test-writing abilities. Archpr 4.53 Professional Edition Download more. I wish to excel in this course, for I've always had an interest in this kind of math, but I've had no idea where to start. I've tried multiple times to take a crack at Concrete Mathematics with little effect, felt like I was missing something. I was thinking of posting the syllabus, asking what you would recommend when it comes to learning these particular topics in a preferably but not necessarily free format.

Then, I'll lurk around this sub and try and help people out with math whenever I can to pay you back for your kindnesses. We are recommended Discrete Mathematics by Ensley and Crawley.

I have no idea if this book is any good, but I do know the professor uses it a lot. We will be focusing on chapters 1-7, if anyone happens to have the book. Syllabus: • Logic and proofs, induction • Sets, Boolean algebra, functions, relations, recursion • Algorithms and analysis, graphs, trees • Elementary number theory and cryptography • Counting methods, permutations, combinations, finite probability • Recurrence relations I have no idea why he formatted it this way, but there you go. Expected learning outcomes: • Analyze logical expressions and demonstrate ability to apply proof technique • Construct and analyze functions and relations, including equivalence relations • Design and analyze algorithms, with applications to graphs and trees • Apply basic number theory to the design of cryptography systems • Apply counting techniques to compute finite probabilities • Solve recurrence relations and apply recurrence to the analysis of algorithms. I realize my best bet may be to just grab the textbook as soon as possible and just have at it, but I received a copy of this semester's syllabus from a friend about 20 minutes ago, and I probably won't be able to get the book for quite a while with Christmas this close around the corner. I don't have a particular fondness for any medium be they videos, books, or otherwise.

Anything is welcome, as long as I can access it now-ish. Thanks in advance, m8s. I just finished Discrete Maths for first year uni and I've got to say I was freaking out because maths has never been my strong suit.

Discrete maths is different, I didn't need all of my knowledge from high school, some yeah, but not all. I found it easier to learn as It was just like learning something new and not repeating what was taught in HS. I found direct proofs difficult, I just couldn't get my head around how they got from a to b to c to QED. But by the end of the semester I finally understood it. A lot of students find Proof by Induction difficult, I was directed to this comment that explains it really well, but funnily enough I didn't find inductive proofs difficult because it made sense to have the base step, then the inductive step etc. I thought counting was gonna be easy as because cmon, I know how to count, but turns out it's not as easy as I thought and you really have to think about the situation that is being presented to you and which way you should count it isn't always obviously.

Discrete Maths is wonderful, but a lot of my ability to excel in this subject was down to my lecturer and tutor, he was the most outstanding teacher and I'm afraid of doing any other Math units that he doesn't teach. You sound smart, and you sound like you're interested, just keep up with the work and you'll do fine.

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