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**Mathematical constants**
A **mathematical constant** is a special number, usually a real number, that is "significantly interesting in some way". Constants arise in many different areas of mathematics, with constants such as *e* and π occurring in such diverse contexts as geometry, number theory and calculus.

What it means for a constant to arise "naturally", and what makes a constant "interesting", is ultimately a matter of taste, and some mathematical constants are notable more for historical reasons than for their intrinsic mathematical interest. The more popular constants have been studied throughout the ages and computed to many decimal places.

**Square root**
In mathematics, a **square root** of a number *a* is a number *y* such that *y*2 = *a*, in other words, a number *y* whose *square* (the result of multiplying the number by itself, or *y* × *y*) is *a*. For example, 4 and −4 are square roots of 16 because 42 = (−4)2 = 16.

Every non-negative real number *a* has a unique non-negative square root, called the *principal square root*, which is denoted by √*a*, where √ is called the *radical sign* or *radix*. For example, the principal square root of 9 is 3, denoted √9 = 3, because 32 = 3 × 3 = 9 and 3 is non-negative. The term whose root is being considered is known as the *radicand*. The radicand is the number or expression underneath the radical sign, in this example 9.

**Algebraic numbers**
In mathematics, an **algebraic number** is a number that is a root of a non-zero polynomial in one variable with rational coefficients (or equivalently—by clearing denominators—with integer coefficients). Numbers such as *π* that are not algebraic are said to be transcendental; almost all real and complex numbers are transcendental. (Here "almost all" has the sense "all but a countable set"; see Properties below.)

The sum, difference, product and quotient of two algebraic numbers is again algebraic (this fact can be demonstrated using the resultant), and the algebraic numbers therefore form a field, sometimes denoted by **A** (which may also denote the adele ring) or **Q**. Every root of a polynomial equation whose coefficients are *algebraic numbers* is again algebraic. This can be rephrased by saying that the field of algebraic numbers is algebraically closed. In fact, it is the smallest algebraically closed field containing the rationals, and is therefore called the algebraic closure of the rationals.

**Irrational numbers**
In mathematics, an **irrational number** is any real number that cannot be expressed as a ratio *a*/*b*, where *a* and *b* are integers and *b* is non-zero.

Informally, this means that an irrational number cannot be represented as a simple fraction. Irrational numbers are those real numbers that cannot be represented as terminating or repeating decimals. As a consequence of Cantor's proof that the real numbers are uncountable (and the rationals countable) it follows that almost all real numbers are irrational.

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