A solid preparation for Calculus, with elements of Discrete Mathematics: logic, sets, functions, relations, and proofs
InstructorHania Uscka-WehlouThe curriculum extends into abstract concepts such as metric spaces, cardinality of sets, and the construction of natural numbers via Peano axioms.
Instruction covers essential proof types, including direct proof, induction, and contradiction, providing a foundation for higher mathematics.
Editorial course preview
These 3 complementary views highlight concrete, legible examples from the course presentation.
A split-screen view shows an instructor alongside a digital whiteboard presenting a mathematical theorem regarding injective functions and function composition using formal notation and diagrams.
This instructional frame demonstrates a proof by contradiction for the irrationality of the square root of 2, featuring logical notation on the left and step-by-step algebraic manipulation on a grid background.
This instructional slide presents the formal definition of an injective function using logical quantifiers, alongside handwritten derivations and set diagrams on digital graph paper.
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The instructor utilizes geometric interpretations to clarify difficult concepts and provides responsive support for student queries.
While the course includes many solved problems, there is a lack of integrated workbooks or automated testing tools within the platform.
Selected from the course's public promotional preview. These images document visible presentation material only; they do not represent the complete paid curriculum.
The content aligns well with the goals of students transitioning to university-level mathematics.