MATHEMATICS IN MODERN WORLD


            Welcome to the first module of GE 1 (Mathematics in the Modern World)! This course begins with an introduction to the nature of mathematics as an exploration  of  unseen  patterns  in  nature  and  environment,  a rich  language  in  itself governed  by  logic  and  reasoning,  and  an  application  of  inductive  and  deductive reasoning.  

                Chapter 1  is  composed  of  the  following:  1.1  Mathematics  in  our  World;  1.2 Mathematics Language and Symbols; and 1.3 Problem Solving and Reasoning. These topics will allow students to go beyond the typical understanding of mathematics as purely a bunch of memorized formulas and duplicated mathematical computations, but as a powerful tool used to understand better the world around us. Moreover, we will discuss and argue about the nature of mathematics, what it is, and how it is expressed, represented, and used. We will study mathematics as a language in order to read and write mathematical texts and communicate ideas with precision and conciseness. We will also justify statements and arguments made about mathematics and mathematical concepts using different methods of reasoning.

            Mathematics has always been perceived as a study of numbers, symbols, and rules.  It  is  an  art  of  geometric  shapes  and  patterns,  a  tool  in  decision-making  and problem solving. It has a language that differs from the ordinary speech. It is done with curiosity,  with  a  penchant  for  seeking  patterns  and  generalities,  with  the  desire  to know the truth, with trial and error, and without the fear of facing more questions and problems to solve.  The following diagram shows the very nature of mathematics.

            In this  module,  we will  focus  on Lesson  1.1  -  Mathematics in  our World (A Study of Patterns). The lesson is anchored by the following core idea: Mathematics is a useful way to think about nature and the world. Our intention is to observe things, in both  in  nature  and  the  world,  through  pattern-seeking,  understand  the  substantial interconnection  and relationship  of  the  mathematics  and  the  world, and  appreciate mathematics as a discipline full of essence and beauty

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