What does your current 6120A class use?
Upon successful completion of this course, students are expected to:
: Techniques for enumeration (counting) such as permutations and combinations.
This is the fundamental building block of the entire course. You will learn the language of mathematics—propositions, predicates, quantifiers, and logical connectives—and how to use them to build rigorous arguments. Mastery of proof techniques is essential for reading, understanding, and, most importantly, writing mathematical proofs. The most common proof techniques you will encounter include: What does your current 6120A class use
The course code (often associated with ) focuses on the mathematical foundations necessary for advanced computer science. The primary goal is to master formal mathematical proofs
Predicate logic deals with statements that contain variables and predicates. Predicate logic operators include:
This "fix" is a win for advanced students, allowing them to accelerate their academic path and dive into more complex topics sooner. The primary goal is to master formal mathematical
: Did your proof accidentally divide by zero, or assume a set was non-empty?
Proceed with these defaults unless you change them:
The DNA of circuit design and conditional programming. Discrete Structures: Sets
: A critical tool for verifying the correctness of loops and recursive algorithms. 2. Discrete Structures: Sets, Relations, and Functions
There are several types of proofs, including: