1 / 9

MTH213 Experimental Mathematics

MTH213 Experimental Mathematics. Introduction. Goals of the Course. Introduction to high level programming language ( Python ) and extensive math libraries ( Sage ): easy to learn and powerful example of a modern computer algebra system (CAS)

keaton
Download Presentation

MTH213 Experimental Mathematics

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. MTH213 Experimental Mathematics Introduction

  2. Goals of the Course • Introduction to high level programming language (Python) and extensive math libraries (Sage): easy to learn and powerful example of a modern computer algebra system (CAS) • Review of and extensive hands-on experience on fundamental topics studied in Year 1: Calculus, Linear Algebra, Discrete Maths, and beyond • Develop both mathematical understanding/intuition and IT skills; specifically, an ability to test mathematical hypotheses on a CAS • see tools  mathematicians are using "in the trenches" 

  3. Instructors / Tutors Instructors: Dmitrii Pasechnik, Bernhard Schmidt Tutors: Keshav Rao Kini, Punarbasu Purkayastha, Radoslav Kirov, Wei Lei, Yair Zick

  4. Lectures / Tutorials All lectures and tutorials are interactive lab sessions The sessions will be conducted using a web-based system known as Sage Notebook, a part of Sage computer algebra system. Lab servers will be available for out of class work, (almost) 7/24.

  5. Exams • Solutions to be submitted on paper (for both midterm and final exam) • For midterm, but not for final exam, computers will be used

  6. Grading policy Attendance 9% Homework 10% Quizzes 15% Midterm Exam 15% Final Exam 51% Attendance of all lectures and tutorials is compulsory. Maximum score for attendance is 9 points. 1 point will be deducted for each session missed.

  7. Schedule Week Dates Agenda 1 11/8 - 12/8 Introduction to Python/Sage 2 18/8 – 19/8 Introduction to Python/Sage 3 25/8 – 26/8 Linear Algebra with Sage 4 1/9 – 2/9 Linear Algebra with Sage 5 8/9 – 9/9 Linear Algebra with Sage 6 15/9 – 16/9 Calculus with Sage 7 24/9 – 25/9 Calculus with Sage 8 6/10 – 7/10 Midterm Exam 6/10 during lecture 9 13/10 - 14/10 Calculus with Sage 10 20/10 - 21/10 Calculus with Sage 11 27/10 - 28/10 Group Theory with Sage 12 3/11 – 4/11 Discrete Math with Sage 13 10/11 – 11/11 Discrete Math, Review

  8. Course Material All course material available in edventure (lecture presentation, Sage worksheets, solutions), and on the lab servers No textbook

  9. Contact info and communication • Email • Forum (edventure) • Office hours • More options to be discussed (especially for the e-learning week) More details can be found here

More Related