Don’t Worry About it (Part 1) : Linear Algebra

<p>Welcome to the &ldquo;Don&rsquo;t Worry About It&rdquo; series, where we break down the mathematical concepts that underpin modern Data Science and Machine Learning Algorithms. Even though we have powerful tools for creating machine learning systems, it&rsquo;s crucial to grasp the basic math behind them.</p> <p>In this first chapter, we&rsquo;ll dive into the world of&nbsp;<em>Linear Algebra</em>. Back when I started college, Linear Algebra used to be my stumbling block, and concepts like vectorial spaces and eigenvalues felt confusing. Little did I realize, these very concepts would lay the groundwork for the advanced algorithms that Data Scientists wield today.<br /> We represent numerical data as vectors and represent a table of such<br /> data as a matrix. Therefore, It&rsquo;s crucial to understand the key principals of Linear Algebra.</p> <p>&nbsp;</p> <p>Don&rsquo;t worry if you&rsquo;re not a math Guru, although this article assumes you have some familiarity with matrices, linear systems and concepts like the determinant and the rank of a matrice we are here to break them down and show you how these concepts are practically valuable. Let&rsquo;s dive in</p> <h1><strong>Linear Algebra</strong></h1> <p>Linear algebra is all about working with these things called&nbsp;<em>vectors</em>. Vectors can be added together and stretched or shrunk (multiplied) to make new vectors. You might remember seeing &ldquo;geometric vectors&rdquo; in school, which are usually shown with a little arrow above a letter. These vectors aren&rsquo;t just arrows; they&rsquo;re objects that follow specific rules. When you add or stretch them, you always end up with another vector. But here&rsquo;s the cool part: Things like R^n and even mathematical polynomials can behave like vectors too.</p> <p><a href="https://medium.com/@haytham99cheikhrouhou/dont-worry-about-it-part-1-linear-algebra-d95e9dc59042">Website</a></p>
Tags: Algebra Linear