# Vacuum permittivity

## Absolute dielectric permittivity of free space / From Wikipedia, the free encyclopedia

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**Vacuum permittivity**, commonly denoted ** ε_{0}** (pronounced "epsilon nought" or "epsilon zero"), is the value of the absolute dielectric permittivity of classical vacuum. It may also be referred to as the

**permittivity of free space**, the

**electric constant**, or the distributed capacitance of the vacuum. It is an ideal (baseline) physical constant. Its CODATA value is:

*ε*_{0}= 8.8541878128(13)×10^{−12}F⋅m^{−1}(farads per meter), with a relative uncertainty of 1.5×10^{−10}.[1]

**Table info: Value of ε0, Unit...**▼

Value of ε_{0} | Unit |
---|---|

8.8541878128(13)×10^{−12} | F⋅m^{−1} |

55.26349406 | e^{2}⋅eV^{−1}⋅μm^{−1} |

It is a measure of how dense of an electric field is "permitted" to form in response to electric charges, and relates the units for electric charge to mechanical quantities such as length and force.[2] For example, the force between two separated electric charges with spherical symmetry (in the vacuum of classical electromagnetism) is given by Coulomb's law:

Here, *q*_{1} and *q*_{2} are the charges, *r* is the distance between their centres, and the value of the constant fraction (known as the Coulomb constant, *k*_{e}) is approximately 9 × 10^{9} N⋅m^{2}⋅C^{−2}. Likewise, *ε*_{0} appears in Maxwell's equations, which describe the properties of electric and magnetic fields and electromagnetic radiation, and relate them to their sources. In electrical engineering, *ε*_{0} itself is used as a unit to quantify the permittivity of various dielectric materials.