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CHAPTER I PRELIMINARIES Definition 1.1: A nonempty set G together with a binary operation : G G G is called a Group if the following conditions are satisfied, 1. Is associative: i.e., a (b c) (a b)
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How to fill out a non-empty set g:

01
Determine the purpose of the set: Before filling out a non-empty set g, it is important to have a clear understanding of its purpose. Consider what kind of elements should be included in the set and what specific criteria they should meet.
02
Identify the elements to include: Once the purpose is determined, identify the specific elements that should be included in the set. These elements can be numbers, objects, or any other type of entity that aligns with the set's purpose.
03
Add the elements to the set: Start adding the identified elements to the set g. Each element should be distinct and unique within the set. Avoid duplicates unless specifically allowed in the set's definition.
04
Ensure the set is non-empty: As the question specifies a non-empty set g, it is crucial to ensure that at least one element is added to the set. A non-empty set means it must contain at least one element or object.

Who needs a non-empty set g?

01
Mathematicians: Mathematicians often work with sets to represent relationships between different entities. They may need a non-empty set g to analyze and solve mathematical problems related to the specific elements in the set.
02
Computer programmers: In computer programming, sets are commonly used to store and manipulate data. Programmers may require a non-empty set g to perform operations and algorithms on the elements within the set for various computational tasks.
03
Researchers and data analysts: Individuals involved in research and data analysis often utilize sets to organize and categorize different data points. A non-empty set g could be necessary for conducting statistical analyses or studying patterns among specific elements.
04
Architects and designers: Sets can also be used in the field of architecture and design to represent collections of different elements. Architects and designers might require a non-empty set g to define the components of a structure or determine specific attributes for design purposes.
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A non-empty set g is a collection of elements that contains at least one item.
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