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No. Fractions do not include Irrational Numbers. And although there are an infinite number of both rationals and irrationals, there are far more irrational numbers than rationals.

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Q: Is fraction the densest subset of real numbers?
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Related questions

Is the densest subset of real numbers is set of fractions?

No, the irrationals are more dense.


Are real numbers a subset of natural numbers?

No because natural numbers are a subset of real numbers


Is real numbers a subset of Integers?

You have it backwards. Integers are a subset of real numbers.


Integers are a subset of what types of numbers?

Integers are a subset of rational numbers which are a subset of real numbers which are a subset of complex numbers ...


Which is the largest subset of a real numbers?

The real numbers, themselves. Every set is a subset of itself.


Which of these sets of numbers is not a subset of the real numbers irrational integer rational and imaginary?

Imaginary numbers are not a subset of the real numbers; imaginary means not real.


What are the hierarchy of real numbers?

Starting at the top, we have the real numbers. The rational numbers is a subset of the reals. So are the irrational numbers. Now some rationals are integers so that is a subset of the rationals. Then a subset of the integers is the whole numbers. The natural numbers is a subset of those.


What is example of subset in math?

The set of Rational Numbers is a [proper] subset of Real Numbers.


What subset of real numbers does the fraction belong?

I'm just telling you this ahead of time...but i'm not 100% sure with this answer..: fractions belong in the Rational Numbers


Are real numbers natural numbers?

No. Natural numbers are a proper subset of real numbers.


What natural numbers are a subset of all?

Natural numbers are a subset of the set of integers, among others.


Which sets of numbers are a subset of the real numbers?

The natural numbers (ℕ) are a subset of the integers (ℤ) which are a subset of the rational numbers (ℚ) which are a subset of the real numbers (ℝ): ℕ ⊂ ℤ ⊂ ℚ ⊂ ℝ → ℕ ⊂ ℝ and ℤ ⊂ ℝ as well as ℚ ⊂ ℝ