Kindness C

Welcome to this study space! Feel free to take a seat and make yourself comfortable. • I'll get some calm music going! Please feel free to suggest music that you like. • We'll use the Pomodoro technique: 25 min studying + 5 min break. • Cameras don't have to be on—you're welcome to do it either way! • Please keep your microphones muted for the 25 min studying periods. We can come off mute for the breaks! You're also welcome to use the chatbox at any time. • Due to my time zone, this series is particularly American (Eastern) time-zone friendly, but you are welcome to join whenever you have time. • I'll not schedule sessions too far ahead in the future to avoid unforseenable schedule conflicts.

This is a series consisting of 8 back-to-back 3-hour sessions to make for a "mega-session" lasting for a total of 24 hours. 🎉 You are not required to join all eight sessions. Come and join us for the greatest, longest, most exciting study session EVER on Schoolhouse! We aim to shatter the record for the longest study session ever hosted by participating in this 24-hour mega study session. Come grind your summer plans, whether it be: - conducting research in the most esoteric depths of mathematical analysis, - cleaning out your bedroom which you have not been able to make yourself clean for the past year, - torturing your fingers to master La Campanella on the violin, - anything in between! You do not have to stay for the entire 24 hours, as long as you are able to come. We welcome as many tutors in as many different timezones as possible to cohost the session! This record-breaking event cannot happen without a joint effort of many, many tutors. In the spirit of most study space series on Schoolhouse, we will also use the well-celebrated Pomodoro technique of 25-minute study times and 5-minute breaks. We can do this! 💪

In this series we will cover the proofs behind well known theorems in Calculus. Learners will learn the techniques and strategies involved in proving and deriving mathematical theorems, as well as achieve a deeper understanding of each theorem they prove. Learners will engage by answering questions and doing exercises that will guide them to understand the proofs.

We'll take a brief look at one of the first courses you will take in university if you would like to become a math major. We will begin with the fundamentals—learning some basic set theory, working with complex numbers, and setting the definitions of rings and fields. Then we'll prove some intuitive things that we know about number theory and modular arithmetic (i.e. working with remainders). From there we will generalize our methods to other areas, such as doing "number theory" and "modular arithmetic" with polynomials and much more! No calculus knowledge is necessary for this series; however, high-school Algebra 1 and Algebra 2 are necessary. BTW do you know that this series would be called "Algebra 1" in university?? 😂😜 (Note: This series has been recently restarted, so if you're looking to join us, you are still in a good position to do so!)