How to prove that a set G with an associative binary operation * is a group, given that there's a unique right identity element, and every element has a left inverse?
problem 3.17 from Dan Saracino's Abstract Algebra A First Course
How to prove that a set G with an associative binary operation * is a group, given that there's a unique right identity element, and every element has a left inverse?
problem 3.17 from Dan Saracino's Abstract Algebra A First Course