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> I am assuming that during lessons students have been given answers to problems worked in class, so that they can see what an answer looks like, which is probably one of the most important parts in learning introductory mathematics

As someone deeply familiar with/scarred by courses just like this one, in-classroom introductory mathematics pedagogy at elite institutions can vary wildly because mathematics graduate students and professors are incredibly specialized in their fields of study and accustomed to very specialized types of intuition - with perhaps more of a disconnect from the introductory student's learning experience than in any other field. Language barriers can exacerbate this. Proofs are thrown on a board, time management on the lecturer's part is nonexistent, and examples are inevitably skipped over as "an exercise for the student."

In contrast, many computer science programs recognize this tendency and optimize for pedagogy. I remember my university's CS department hiring and paying upperclass CS students to guide other students through their first times debugging code outside of the authority structures of official teaching staff. No similar program existed for the mathematics department, and arguably it should have - but who would volunteer? Once a mathematics major, you're pulled into a realm that's quite isolated from the broader student experience!



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