Discrete Mathematics 1

Hania Uscka-Wehlou and Martin Wehlou develop discrete reasoning through explanations and a large worked-problem sequence. Logic, implications and necessary or sufficient conditions connect with elementary set theory. The course is useful for learners who want to justify a step and recognize the structure of an argument rather than memorize a result without knowing when it applies.

What you will learn

• Analyze an implication and its logical conditions.
• Work with sets, unions and intersections.
• Explain the steps of a mathematical argument.

Who this suits

Compare the introductory explanations with your mathematical background. The long sequence requires time for independent attempts, especially when formal proof is unfamiliar.

Before you enroll

The page was updated in August 2026. A correct-looking example is not proof of a general claim. Keep definitions explicit, test boundary cases and distinguish a counterexample from evidence supporting only a few instances.

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Put it into practice

Write a small claim using sets or logical conditions and attempt a proof before viewing a solution. Test a boundary case, identify the exact step that needs justification and revise the statement if a counterexample appears.

Source and review

This overview is based on the provider's published information, checked on 14 October 2026. It is an editorial assessment, not a claim that we completed the resource. Time filters are approximate study ranges; projects and exercises can take longer.

When no formal provider level is given, the level filter is an editorial estimate based on the published audience and requirements. Time filters use the listed video runtime; independent exercises can take longer.

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Supporting provider sources

• support.udemy.com: supporting course information