Bøker av Robert Carter

★Have you ever watched a professional chess player dominate a match and wonder how they do it?★Every move is carefully calculated. Each strategy seemingly sixteen steps ahead of their opponent. If you're someone who's often watching these matches in bewilderment and wishes you could play just like them, then this just may be the book for you.This concise, definitive guide takes you step by step through everything you'd ever need to know in order to play at top-tier level. How to win everytime and understand the game like the back of your hand. Inside you will find proven strategies that grandmasters have used for centuries to annihilate their opponents in every game.Within these pages you will discover: ● An entire history of chess and how it's evolved over time, so you are up to date on the most vital need-to-knows in the game● Tried-and-tested strategies that even beginners can implement to beginning dominating on the board● From the Petrov and Russian defence, to the Scottish, all the famous, secret moves that grandmasters use to gain a competitive advantage in chess for centuries● All the essential rules and tactics you need to know in order to play chess effectively in the modern day● From attacks to defence and checkmates, how to tactfully move around the board and ensure a win every time● And much, much moreMaybe you've tried picking up chess before but ended up giving up because it seemed too complex. This guide is designed just for you. Whether you're just getting into the game or have been playing it a while, we guide you through all the vital steps you need to gain mastery over this timeless craft.Take your chess playing to the next level today with a fierce collection of proven strategies to gain completely mastery over the craft, today!

This book is intended for science and engineering majors who are required to take calculus and are looking for a more intuitive way of understanding it. This is a non-rigorous infinitesimal approach which focuses on differentials of variables that represent physical quantities rather than derivatives as limits of of mathematical functions. In science variables are related in equations so this is the focus rather than on dependent and independent variables of functions. These methods were originally conceived by G. Leibniz over 300 years ago and have been used successfully by scientists ever since.