Templates — Math

Proof Portfolio Template for UConn Math 2710W Section 1, Spring 2019. Written by Katie Hall and Erin Rizzie.

2018年研究生数学建模LaTeX模板：https://github.com/latexstudio/GMCMthesis 。

This template was first designed by Zhaoli Wang, and was improved by him following the suggestions from MCM (Mathematical Contest in Modeling) and ICM (Interdisciplinary Contest in Modeling) contest participants. In the beginning of the year 2014, Liam Huang redesigned it, by using key-value syntax, and fixed known bugs. Liam reimplemented it at the beginning of the year 2015, by DocStrip, and uploaded it to CTAN. We changed the sheet layout and fonts set for new format requirement of year 2019 for v 6.3. Note that use of this template is not compulsory to participate in MCM/ICM!

A template for a proof submitted as homework with student name, today's date, assignment number, assignment statement, and proof. Includes a function for aligning equals signs and has a box for the QED at the end of the proof.

A clean and easy to use LaTeX template for homework / assignments. Applicable at the university level for math and computer science courses. Problems and solutions are neatly organized, can be renamed, and referenced in a brief table of contents. Customizeable author, course, title information. Custom footers highlight sections that span pages.

Template to use in PUC-Rio Optimization course 2019.1

Unfinished review of precal

This template is an example of mathematics for business which explains how to clear the formula of increase (increase) and decrease (decrease) percentage to find the price increased or the price decreased given the initial price and the percentage increase and decrease.

The following project is in the field of combinatorics. It is a broad summary of the probabilistic method. Basic definitions and theorems, needed for the proper use of the probabilistic method, are introduced. Simple examples are provided in order to illustrate the theory in practice and to introduce the method itself. The project focuses on competitive problems from major national and international competitions, in whose solutions could be used probabilistic method, contributing to their briefness. One of our main aims is demonstrating the broad application of the probabilistic method not only in some theoretical fields of mathematics, but also in competitive problems. The problems in the abstract are with increased difficulty and we believe, they can serve as a preparation for mathematical olympiads and competititons.