Introduction to Discrete Mathematics for Computer Science
Offered by University of California San Diego. Learn the language of Computer Science.
Introduction to Discrete Mathematics for Computer Science is a beginner-level online course from Coursera in Mathematics. It is structured in 5 modules, over 3 months. Learners rate it 4.5/5 from 3.7K ratings on Coursera.
Part of our Mathematics courses collection, where we compare it against 14 other courses.
Course highlights
| Provider | Coursera |
| Duration | 3 months |
| Level | Beginner |
| Mode | Self-paced |
| Language | English |
| Certificate | Yes — shareable certificate |
| Rating | 4.5★ (3.7K reviews) |
| Price | Check price |
About this course
The course Introduction to Discrete Mathematics for Computer Science teaches the fundamental mathematical concepts that form the backbone of computer science. Offered by the University of California San Diego, this program covers essential areas like mathematical thinking, combinatorics, probability, graph theory, and number theory. You can enroll for free to begin learning the language of computer science.
This specialization is designed to help you understand the logical structures and analytical methods used in computer algorithms, data structures, and various computational processes. It starts with Mathematical Thinking in Computer Science, which is vital for problem-solving and logical reasoning in programming. You then move into Combinatorics and Probability, learning how to count possible outcomes and analyze random events, skills useful in algorithm analysis and data science. The program also introduces Introduction to Graph Theory, which models relationships between objects and is applied in network design, social media analysis, and mapping. Finally, you explore Number Theory and Cryptography, understanding the mathematical principles behind secure communications and data protection. The course structure recommends taking the modules in order, as each builds upon previous material.
Upon completing this Introduction to Discrete Mathematics for Computer Science, you will grasp the core mathematical ideas that underpin computing. You will gain skills to apply combinatorics for counting, use probability for risk assessment, and work with graph theory to represent complex systems. The knowledge from number theory will give you insight into cryptographic methods. These analytical skills are valuable for careers in software development, data analysis, cybersecurity, and research within the IT sector.
This beginner-level course is suitable for motivated high school students and anyone planning a career in IT. Prerequisites include basic math skills, such as understanding squares and adding fractions. You also need basic Python programming knowledge, covering functions, loops, and recursion. While this course provides a strong foundation in discrete mathematics, it does not carry university credit. If you are looking for broader mathematics topics, consider alternatives like Mathematics for Engineering or Core Mathematics. For those focused on specific exam preparation, Basics of Mathematics for Competitive Exams might be more suitable. You can find more options on our Mathematics courses hub.
Level and time commitment
Skills you’ll gain
What this course covers
5 modulesThe 5-part outline Coursera publishes for this course, across 3 months.
Module 1 · Mathematical Thinking in Computer Science
Module 2 · Combinatorics and Probability
Module 3 · Introduction to Graph Theory
Module 4 · Number Theory and Cryptography
Module 5 · Delivery Problem
What learners rate it
Rated 4.5/5 by 3.7K learners on Coursera (checked 10 Aug 2026).
This rating is collected by Coursera from its own enrolled learners. We reproduce it as reported and do not accept paid or incentivised reviews. See it on Coursera →
Compiled by the CoursesGlobal editorial desk. Fees, ratings, duration and certificate details for the 1 course shown are read directly from Coursera course pages — we never estimate a price or a rating. Last verified 10 August 2026.
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Compare with alternatives
Same topic, different trade-offs — here's who runs each one and what it's best at.
| Course | Provider | Rating | Price | Duration | Why pick this one |
|---|---|---|---|---|---|
| Introduction to Discrete Mathematics for Computer Science This |
|
4.5★ | Check price | 3 months | Beginner-friendly · 3 months |
| Mathematics for Engineers |
|
4.8★ | Check price | 3 months | Highest rated (4.8★ from 7.8K reviews) |
| English for Science, Technology, Engineering, and Mathematics |
|
4.8★ | Check price | 34h 39m | Quickest to finish (34h 39m) |
| Discrete Mathematics |
|
4.7★ | Free | Free — and still gives a certificate |
Where Mathematics leads
Roles we map to Mathematics on CoursesGlobal. This is our own mapping of subject to job, not a placement claim by Coursera.
Browse every course we track for one of these — courses for teachers.
Common questions
How much does Introduction to Discrete Mathematics for Computer Science cost?
Coursera does not publish a price we can read on the course page, so we do not show one. Check the fee on the provider site — we would rather say nothing than quote a number we did not collect.
Does Introduction to Discrete Mathematics for Computer Science come with a certificate?
Yes — Coursera lists a certificate on completion. It is a course certificate, not a formal qualification or university credit.
How long does Introduction to Discrete Mathematics for Computer Science take?
Coursera lists it at 3 months. It is self-paced, so that is the volume of material rather than a deadline — how long it actually takes depends on the hours you put in each week.
Is Introduction to Discrete Mathematics for Computer Science suitable for beginners?
Yes. Coursera lists it at Beginner level, so no prior experience in the subject is assumed.
What does Introduction to Discrete Mathematics for Computer Science cover?
It is organised into 5 modules, starting with Mathematical Thinking in Computer Science and going on to Combinatorics and Probability, Introduction to Graph Theory, Number Theory and Cryptography, Delivery Problem. The full outline is on this page.