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Explore our wide range of courses, filtered by age, program type, and exam profile. Whether you’re interested in verbal or quantitative subjects, we have something to challenge and inspire you.

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    • Inside the Brain: Psychology Meets Medicine

    • In Person/On Campus

    How does the brain create thoughts, emotions, and behavior? What happens when it is injured or affected by illness?

    In this interdisciplinary course, students will explore the fascinating connection between neuroscience, psychology, and medicine. Through interactive activities, real clinical case studies, and hands-on experiments, participants will learn how brain structure and biology influence memory, decision-making, personality, and mental health.

    The course also introduces modern medical technologies and ethical questions shaping the future of brain science.

    • Weekend
    • SCAT Quantitative or STB, SCAT Verbal

    Introduction to Biomedical Sciences

    • In Person/On Campus

    Which organ has over 400 functions? Are there liquid tissues in the human body? What factors contribute to the development of cancer? Much like Leonardo da Vinci’s fascination with human anatomy, our course delves into these intriguing questions! Drawing upon fundamental biological and chemical concepts, students explore the intricate anatomical and physiological mechanisms that govern normal human function, as an introduction to human biology and the science of medicine. Students learn about the human body’s different systems, including the digestive, cardiovascular, respiratory, musculoskeletal, excretory, nervous, endocrine, and immune systems, highlighting their interconnectedness. Laboratory activities encompass histology, anatomy and physiology (including dissections) and biochemistry techniques. Students also learn practical skills, such as suturing, and dive into group work, solving epidemiology mysteries and investigating the causes and cures for different diseases.

    Learning Objectives

    • Model the interrelatedness of three human body systems working together to maintain homeostasis. 
    • Demonstrate the skills and tools to complete scientific dissections.
    • Select, review and report on a disease or syndrome that impacts one human body system, including its causes, manifestation, symptoms and treatment methods. 
    • Summer, Weekend
    • SCAT Quantitative or STB, SCAT Verbal

    Mathematical Modeling

    • In Person/On Campus

    Mathematics is more than just numbers and symbols on a page. Applications of mathematics are indispensable in the modern world. Math can be used to determine whether a meteor will impact Earth, predict the spread of an infectious disease, or analyze a remarkably close presidential election. In this course, students create and evaluate mathematical models to represent and solve problems across a broad range of disciplines, including political science, economics, biology, and physics.

    Students begin with a review of some of the core mathematical tools in modeling, such as linear functions, lines of best fit, and exponential and logarithmic functions. Using these tools, students examine models such as those used in population growth and decay, voting systems, or the motion of a spring. Students also learn how to use Euler and Hamilton circuits to find the optimal solutions in a variety of real-world situations, such as determining the most efficient way to schedule airline travel. A introduction to probability and statistics lead into a study of using deterministic versus stochastic models to predict the spread of an epidemic and explore classic mathematical problems such as the traveling salesman problem, birthday paradox, and light switching problem.  Students are introduced to logic proofs by induction and contradiction.  Students leave this course familiar with all steps of the modeling process, from defining the problem and making assumptions, to assessing the model for strengths and weaknesses.

    • Weekend
    • SCAT Quantitative or STB

    Mathematical Secrets of Shapes and Colors

    • In Person/On Campus

    Mathematics is everywhere around us—even where we least expect it! In this course, students explore the connection between mathematics and art, discovering how mathematical thinking is reflected in artistic expression across different historical periods. Through the study of colorful paintings by renowned artists and the geometry and aesthetics of ancient Greek pottery, children are introduced to key mathematical concepts in a meaningful and engaging context.

    Students participate in hands-on, creative activities that involve shapes, patterns, symmetry, proportions, and color relationships. They analyze selected works of art to identify the underlying mathematical structures that organize them and then apply these concepts by creating their own artistic compositions.

    The goal of the course is to help students understand that mathematics extends beyond numbers and calculations: it is a creative and culturally rich way of thinking that supports problem-solving, visual literacy, and artistic expression, while fostering an appreciation for beauty, imagination, and cultural heritage.

    • Weekend
    • SCAT Quantitative or STB, SCAT Verbal

    Numbers: Zero to Infinity

    • In Person/On Campus

    How can you calculate the height of my school? How can I design a map? How many ingredients will I need to make cookies for 7 people? Or maybe for 97? How tall is a person that is 5 feet tall? Students explore numbers, from the very small to the unimaginably large, and learn how numeric representations help to explain natural phenomena such as time, distance, and temperature.  Moving beyond traditional arithmetic, this course centers on hands-on activities that develop understanding of the scope and scale of numbers.

    Learning Objectives:

    • Explain, classify, and operate on different types of numbers, ranging from very small to very large numbers.
    • Solve problems and justify real-world solutions involving decimals, exponents, negative numbers, proportions, and ratios.
    • Utilize various measurement tools and techniques.
    • Apply strategies of rounding, estimating, and mental calculations to solve real-world problems.
    • Share and articulate ideas and solutions to problems, both written and orally, independently and in groups.
    • Summer, Weekend
    • SCAT Quantitative or STB, SCAT Verbal

    Probability and Game Theory

    • In Person/On Campus

    Game theory
    What do a prime minister, a general, an athlete, a lawyer, a businessman, a psychologist, a spouse and a biologist have in common? Game Theory deals with the study of the behavior of rational beings (those who decide and act on the basis of their logic and “interest”), in situations where they compete or cooperate with others.  Therefore, all of us are faced daily with difficult problems that are at the core of Game Theory, which in conjunction with Mathematics, is indispensable in the understanding of social sciences, including economics, sociology, environmental studies, and psychology.

    Probability
    Uncertainty is prevalent in our lives. Everyday questions, such as what’s the weather going to be this weekend and whether it’s worth playing a game of chance, or larger-scale questions like how the global climate changes, and how an epidemic develops, or even more exotic ones, such as what is the possibility of life on other planets or the risk of the earth being hit by a celestial body, cannot be answered with complete certainty. Through mathematics and probability theory we can study uncertainty and analyze these situations. 

    In this course, we deal with the fundamental concepts of theory and harness its power to study games between people, companies, states and other entities when faced with situations of uncertainty. Students play games, study and analyze them and are led to the most innovative scientific ideas, to make strategic decisions, thereby increasing their profit and/or reducing their damage!

    Learning Objectives

    • Review and apply the fundamentals of probability to solve mathematical problems, develop an understanding of the theoretical foundations for fundamental models in game theory and model certain types of human behavior in competitive decision-making situations.
    • Examine and find the balance (solution) in zero-sum, non-zero sum, signaling, cooperative games, simultaneous and sequential games and utilize real-life and computer simulations to test theories and justify conclusions.
    • Share ideas and solutions to problems, both written and orally through individual exercises and collaborative projects or tournaments.
    • Summer, Weekend
    • SCAT Quantitative or STB
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