Ideals are the principles you prioritize and strive to pursue as your personal goal. They act as the magnetic north of your moral universe. They keep you focused and true to yourself. They can change your life if you choose to set them correctly and pursue them with passion.

The term “ideal” is also used in the abstract to mean an ideal standard of excellence and can also mean that such a standard is merely conceptual but not a reality. The concept or standard can be applied to people or their conduct.

In mathematics the term “ideal” (plural ideals) is a subring of a ring that is closed by multiplication by the elements of the ring, and has certain absorption properties. Richard Dedekind, a German mathematician, introduced the concept of an “ideal” in 1871. It has become an important tool in lattice theory and in many other areas of algebra.

A number ring is ideal choice it is made up of prime factors that are all non-zero. This kind of a ring is called the commutative rings.

For an Boolean algebra it is a subset II of the set (ab) It’s only a good idea when the ring of booleans AA is used as the basis, and if Kronecker is the product used.

In the same way, a group is an ideal if and only if it has an additive subgroup (or alternatively, a perfect field). For instance, the basic algebraic integers produced by 2 and 12 are ideal because each element is multiple of 2, and therefore is divisible by 2.

Deixe um comentário

O seu endereço de e-mail não será publicado. Campos obrigatórios são marcados com *