Extended natural numbers
In mathematics, the extended natural numbers is a set which contains the values and (infinity). That is, it is result of adding a maximum element to the natural numbers. Addition and multiplication work as normal for finite values, and are extended by the rules , and for . With addition and multiplication, is a semiring but not a ring, as lacks an additive inverse. The set can be denoted by , or . It is a subset of the extended real number line, which extends the real numbers by adding and .
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Extended natural numbers
In mathematics, the extended natural numbers is a set which contains the values and (infinity). That is, it is result of adding a maximum element to the natural numbers. Addition and multiplication work as normal for finite values, and are extended by the rules , and for . With addition and multiplication, is a semiring but not a ring, as lacks an additive inverse. The set can be denoted by , or . It is a subset of the extended real number line, which extends the real numbers by adding and .
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In mathematics, the extended n ...... e real numbers by adding and .
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Extended natural number
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In mathematics, the extended n ...... e real numbers by adding and .
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Extended natural numbers
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