For more information on International System of Units, visit Britannica.com.
While many combinations of the base units of the SI system have specific names, those for many distinct purposes do not, e.g. the ampere·second is called the coulomb, but the metre per second squared, despite its common occurrence for acceleration, has no special name. The SI units for realms of measurement, as defined by the CGPMs, are by subject as follows, showing for each the relevant powers of base units (and any exceptional factor counted).
• absorbed dose, kerma, specific energy (imparted): J·kg-1 = Gy = gray = m2·s-2;
• absorbed dose rate: Gy·s-1 = (m2·s-2)·s1 = m2·s-3;
• acceleration: m·s-2;
• activity of a radionuclide: (disintegrations)·s-1 = Bq = becquerel = s-1;
• amount of substance: mol = mole, a base unit;
• angular acceleration: = rad·s-2 = (m1·m-1)·s-2 = s-2;
• angular speed: = rad·s-1 = (m1·m-1)·s-1 = s-1;
• area: = m2, also a = are = 100 m2;
• capacitance: C·V-1 = F = farad = (s·A)·(m2·kg·s-3·A-1)-1 = m-2·kg-1·s4·A2;
• catalytic activity: mol·s-1 = kat = katal = s-1·mol;
• catalytic (activity) concentration: kat·m-3 = (s-1·mol)·m-3 = m-3·s-1·mol;
• dose equivalent, organ equivalent dose: J·kg-1 = Sv = sievert = m2·s-2 (see Sievert for qualified variants);
• dynamic viscosity: N·m·s-1 = (m·kg·s-2)·m·s-1 = m-1·kg·s-1;
• electric current density: A·m-2 = m-2·A;
• electric charge: see quantity of electricity;
• electric charge density: C·m-3 = (A·s)·m-3 = m-3·s·A;
• electric conductance: Ω-1 = V-1·A = W-1·A2 = S = siemens = (m2·kg·s-3·A-1)-1·A = m-2·kg-1·s3·A2;
• electric current strength: A = ampere, a base unit;
• electric field strength: V·m-1 = (m2·kg·s-3·A-1)·m = m·kg·s-3·A-1;
• electric flux density: C·m-2 = (A·s)·m-2 = m-2·s·A;
• electric potential difference, electromotive force, voltage: W·A-1 = V = volt = (m2·kg·s-3)·A-1 = m2·kg·s-3·A-1;
• electric resistance: V·A-1 = W·A-2 = Ω = ohm = (m2·kg·s-3·A-1)·A-1 = m2·kg·s-3·A-2;
• electric resistivity: Ω·m2·m-1 = (m2·kg·s-3·A-2)·m2·m-1 = m3·kg·s-3·A-2;
• electricity (quantity of): see quantity of electricity;
• electromotive force: see electric potential difference;
• energy, work, quantity of heat: N·m = J = joule = (m·kg·s-2)·m = m2·kg·s-2;
• energy density: J·m-3 = (m2·kg·s-2)·m-3 = m-1·kg·s-2;
• entropy, heat capacity: J·K-1 = (m2·kg·s-2)·K-1 = m2·kg·s-2·K-1;
• exposure to X- or gamma rays: C·kg-1 = (S·A)·kg-1 = kg-1·s·A;
• force: kg·m·s-2 = N = newton = m·kg·s-2;
• frequency: (cycles)·s-1 = Hz = hertz = s-1;
• heat capacity: see entropy;
• heat (quantity of): see energy;
• heat-flux density, irradiance: W·m-2 = (m2·kg·s-3)·m-2 = kg·s-3;
• illuminance: lm·m-2 = lx = lux = m-2·cd;
• inductance: Wb·A-1 = H = henry = (m2·kg·s-2·A-1)·A-1 = m2·kg·s-2·A-2;
• irradiance: see heat-flux density;
• kerma: see absorbed dose
• kinematic viscosity: = m2·s-1;
• length: m = metre, a base unit;
• light (quantity of): see quantity of light;
• luminous flux: lm = lumen = cd·sr = cd·(m2·m-2) = cd;
• luminous intensity: cd = candela, a base unit;
• magnetic field strength: A·m-1 = m-1·A;
• magnetic flux: V·s = Wb = weber = (m2·kg·s-3·A-1)·s = m2·kg·s-2·A-1;
• magnetic flux density: Wb·m-2 = T = tesla = (m2·kg·s-2·A-1)·m-2 = kg·s-2·A-1;
• mass: kg = kilogram, a base unit;
• mass density: kg·m-3 = m-3·kg;
• molar energy: J·mol-1 = (m2·kg·s-2)·mol-1 = m2·kg·s-2·mol-1;
• molar entropy, molar heat capacity: J·(mol·K)-1 = (m2·kg·s-2)·(mol·K)-1 = m2·kg·s-2·K-1·mol-1;
• moment of force: N·m = (m·kg·s-2)·m = m2·kg·s-2;
• organ equivalent dose: see dose equivalent;
• permeability: H·m-1 = (m2·kg·s-2·A-2)·m-1 = m·kg·s-2·A-2;
• permittivity: F·m-1 = (m-2·kg-1·s4·A2)·m-1 = m-3·kg-1·s4·A2;
• plane angle: rad = radian, a supplementary unit prior to 1980, now = m1·m-1, so dimensionless;
• potential difference = electromotive force;
• power, radiant flux: J·s-1 = W = watt = (m2·kg·s-2)·s-1 = m2·kg·s-3;
• pressure, stress: N·m-2 = Pa = pascal = (m·kg·s-2)·m-2 = m-1·kg·s-2
• quantity of electricity, electric charge: A·s = C = coulomb = s·A;
• quantity of heat: see energy;
• quantity of light: lm·s = cd·s = s·cd;
• radiance: W·m-2·sr-1 = (m2·kg·s-3)·m-2·(m2·m-2)-1 = kg·s-3;
• radiant flux: see power;
• radiant intensity: W·sr-1 = (m2·kg·s-3)·(m2·m-2)-1 = m2·kg·s-3;
• solid angle: sr = steradian, a supplementary unit prior to 1980, now = m2·m-2, so dimensionless;
• specific energy: J·kg-1 = (m2·kg·s-2)·kg-1 = m2·s-2;
• specific energy (imparted); see absorbed dose
• specific entropy, specific heat capacity: J·(kg·K)-1 = (m2·kg·s-2)·(kg·K)-1 = m2·s-2·K-1;
• speed: = m·s-1;
• stress: see pressure;
• surface tension: N·m-1 = (m·kg·s-2)·m-1 = kg·s-2;
• temperature: K = kelvin, a base unit, also °C = degree Celsius = K;
• thermal conductivity: W·(m·K)-1 = (m·kg·s-3)·K-1;
• thermodynamic temperature: K = kelvin, a base unit;
• time: s = second, a base unit;
• velocity; see speed;
• voltage; see electric potential difference;
• volume: cu-metre = m3;
• wave number: waves per metre = (wave)m-1;
• work; see energy.
In descending order of the successive powers of the base units these are shown in Table 51.
| m | kg | s | A | K | cd | mol | |||
|---|---|---|---|---|---|---|---|---|---|
| volume | 3 | cu metre | |||||||
| energy, work, | |||||||||
| quantity of heat | 2 | 1 | -2 | J | joule | ||||
| moment of force | 2 | 1 | -2 | newton·metre | |||||
| molar energy | 2 | 1 | -2 | -1 | joule per mole | ||||
| entropy, heat capacity | 2 | 1 | -2 | -1 | joule per kelvin | ||||
| molar entropy, | |||||||||
| molar heat capacity | 2 | 1 | -2 | -1 | -1 | joule per mole·kelvin | |||
| magnetic flux | 2 | 1 | -2 | -1 | Wb | weber | |||
| inductance | 2 | 1 | -2 | -2 | H | henry | |||
| apparent power | 2 | 1 | -3 | volt·ampere | |||||
| power, radiant flux | 2 | 1 | -3 | W | watt | ||||
| radiant intensity | 2 | 1 | -3 | watt per steradian | |||||
| electromotive force, | |||||||||
| voltage, | |||||||||
| potential difference | 2 | 1 | -3 | -1 | V | volt | |||
| electric resistance | 2 | 1 | -3 | -2 | Ω | ohm | |||
| area | 2 | sq metre | |||||||
| kinematic viscosity | 2 | -1 | sq metre per second | ||||||
| specific energy | 2 | -2 | joule per kilogram | ||||||
| dose equivalent | 2 | -2 | Sv | sievert | |||||
| absorbed dose | 2 | -2 | Gy | gray | |||||
| specific entropy, | |||||||||
| specific heat capacity | 2 | -2 | -1 | joule per kilogram·kelvin | |||||
| absorbed radiation dose rate | 2 | -3 | gray per second | ||||||
| force | 1 | 1 | -2 | N | newton | ||||
| permeability | 1 | 1 | -2 | -2 | henry per metre | ||||
| thermal conductivity | 1 | 1 | -3 | -1 | watt per metre·kelvin | ||||
| electric field strength | 1 | 1 | -3 | -1 | volt per metre | ||||
| length | 1 | m | metre | ||||||
| speed | 1 | -1 | metre per second | ||||||
| acceleration | 1 | -2 | metre per second squared | ||||||
| mass | 1 | kg | kilogram | ||||||
| surface tension | 1 | -2 | newton per metre | ||||||
| magnetic flux density | 1 | -2 | -1 | T | tesla | ||||
| heat-flux density, irradiance | 1 | -3 | watt/sq metre | ||||||
| radiance | 1 | -3 | watt/sq metre·sterad | ||||||
| electric charge, | |||||||||
| quantity of electricity | 1 | 1 | C | coulomb | |||||
| quantity of light | 1 | 1 | lumen·second | ||||||
| time | 1 | s | second | ||||||
| magnetomotive force: turn1 | 1 | ampere·turn | |||||||
| electric current strength | 1 | A | ampere | ||||||
| temperature | 1 | K | kelvin | ||||||
| luminous flux | 1 | lm | lumen | ||||||
| luminous intensity | 1 | cd | candela | ||||||
| amount of substance | 1 | mol | mole | ||||||
| plane angle | rad | radian | |||||||
| solid angle | sr | steradian | |||||||
| catalytic activity | -1 | 1 | kat | katal | |||||
| angular speed | -1 | radian per second | |||||||
| frequency: cycle-1 | -1 | Hz | hertz | ||||||
| activity of a radionuclide: | |||||||||
| disintegration-1 | -1 | Bq | becquerel | ||||||
| angular acceleration | -2 | radian/second-sqrd | |||||||
| exposure to X- or gamma rays | -1 | 1 | 1 | coulomb/kilogram | |||||
| dynamic viscosity | -1 | 1 | -1 | newton·sec per sq metre | |||||
| energy density | -1 | 1 | -2 | joule per cu metre | |||||
| pressure, stress | -1 | 1 | -2 | Pa pascal | |||||
| magnetic field strength | -1 | 1 | ampere per metre | ||||||
| wave number: wave-1 | -1 | wave per metre | |||||||
| electric flux density | -2 | 1 | 1 | coulomb per sq metre | |||||
| illuminance | -2 | 1 | lx | lux | |||||
| electric capacitance | -2 | -1 | 4 | 2 | F | farad | |||
| electric conductance | -2 | -1 | 3 | 2 | S | siemens | |||
| luminous efficacy | -2 | -1 | 2 | 1 | lumen per watt | ||||
| volumic mass | -3 | 1 | kilogram per cu metre | ||||||
| electric charge density | -3 | 1 | 1 | coulomb per cu metre | |||||
| catalytic concentration | -3 | -1 | 1 | katal per cu metre | |||||
| permittivity | -3 | -1 | 4 | 2 | farad per metre |
A system of units based on the following fundamental quantities: metre, kilogram, second, ampere, kelvin, candela, and mole.
An internationally agreed coherent system of units derived from the metric system. The basic units are the metre (m), kilogram (kg), ampere (A), Kelvin (K), mole (mol), and candela (cd). Derived units that are important in sports science include the newton (N), joule (Q), watt (W), and pascal (P).
Bibliography
See U.S. National Bureau of Standards, Spec. Pub. 330, International System of Units (1971).
| International Practical Temperature Scale, International Biological Standard, Int-2 | |
| International Unit, International chemical identifier, Internet |
The units of measurement generally accepted for all scientific and technical uses. Together they make up the International System of Units. The abbreviation SI, from the French Système International d'Unités, is used in all languages. There are seven base SI units, defined by specified physical measurements and two supplementary units. Units are derived for any other physical quantities by multiplication and division of the base and supplementary units. The derived units with special names are shown in Table 3.
SI is a coherent system. This means that units are always combined without conversion factors. The derived unit of velocity is the meter per second (m/s); the derived unit of volume is the cubic meter (m3). If you know that pressure is force per unit area, then you know that the SI unit of pressure (the pascal) is the unit of force divided by the unit of area and is therefore equal to 1 newton per square meter.
The metric prefixes can be attached to any unit in order to make a unit of a more convenient size. The symbol for the prefix is attached to the symbol for the unit, e.g. nanometer (nm) = 10−9m. The units of mass are specified in terms of the gram, e.g. microgram (μg) = 10−9kg.
Only one prefix is used with a unit. The use of units such as the millimicrometer is no longer acceptable. When a unit is raised to a power, the power applies to the prefix as well, e.g. a cubic millimeter (mm3) = 10−9m3. When a prefix is used with a ratio unit, it should be in the numerator rather than in the denominator, e.g. kilometers/second (km/s) rather than meters/millisecond (m/ms). Only prefixes denoting powers of 103 are normally used. Hecto-, deka-, deci- and centi- are usually attached only to the metric system units, gram, meter and liter.
Owing to the force of tradition, one noncoherent unit, the liter, equal to 10−3 m3 or 1 dm3, is generally accepted for use with SI. The internationally accepted abbreviation for liter is the letter l; however, this can be confused with the numeral 1 in typescript. For this reason, the capital letter L is also sometimes used as a symbol for liter. The lower case letter is generally used with prefixes, e.g. dl, ml, fl. The symbols for all other SI units begin with a capital letter if the unit is named after a person and with a lower case letter otherwise. The name of a unit is never capitalized.

The International System of Units[1] (abbreviated SI from French: Système international d'unités[2]) is the modern form of the metric system and is generally a system of units of measurement devised around seven base units and the convenience of the number ten. The older metric system included several groups of units. The SI was established in 1960, based on the metre-kilogram-second system, rather than the centimetre-gram-second system, which, in turn, had a few variants. The SI is declared as an evolving system, thus prefixes and units are created and unit definitions are modified through international agreement as the technology of measurement progresses, and as the precision of measurements improves.
SI is the world's most widely used system of measurement, which is used both in everyday commerce and in science.[3][4][5] The system has been nearly globally adopted with the United States being the only industrialised nation that does not mainly use the metric system in its commercial and standards activities.[6] The United Kingdom has officially adopted a partial metrication policy, with no intention of replacing imperial units entirely. Canada has adopted it for many purposes but imperial/US units are still legally permitted and remain in common use throughout many sectors of Canadian society, particularly in the retail food, buildings trades, and railways sectors.[7][8]
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The metric system was conceived by a group of scientists (among them, Antoine-Laurent Lavoisier, who is known as the "father of modern chemistry") who had been commissioned by the Assemblée nationale and Louis XVI of France to create a unified and rational system of measures.[9] On 1 August 1793, the National Convention adopted the new decimal metre with a provisional length as well as the other decimal units with preliminary definitions and terms. On 7 April 1795 (Loi du 18 germinal, an III) the terms gramme and kilogramme replaced the former terms gravet (correctly milligrave) and grave and on 22 June 1799, after Pierre Méchain and Jean-Baptiste Delambre completed their survey, the definitive standard metre was deposited in the French National Archives. On 10 December 1799 (a month after Napoleon's coup d'état), the metric system was definitively adopted in France.
The desire for international cooperation on metrology led to the signing in 1875 of the Metre Convention, a treaty that established three international organisations to oversee the keeping of metric standards:
The history of the metric system has seen a number of variations, and has spread around the world, to replace many traditional measurement systems. At the end of World War II, a number of different systems of measurement were still in use throughout the world. Some of these systems were metric-system variations, whereas others were based on customary systems. It was recognised that additional steps were needed to promote a worldwide measurement system. As a result, the 9th General Conference on Weights and Measures (CGPM), in 1948, asked the International Committee for Weights and Measures (CIPM) to conduct an international study of the measurement needs of the scientific, technical, and educational communities.
Based on the findings of this study, the 10th CGPM in 1954 decided that an international system should be derived from six base units to provide for the measurement of temperature and optical radiation in addition to mechanical and electromagnetic quantities. The six base units that were recommended are the metre, kilogram, second, ampere, degree Kelvin (later renamed kelvin), and candela. In 1960, the 11th CGPM named the system the International System of Units, abbreviated SI from the French name, Le Système international d'unités. The seventh base unit, the mole, was added in 1971 by the 14th CGPM.
One of the CIPM committees, the CCU, has proposed a number of changes to the definitions of the base units used in SI.[10] The CIPM meeting of October 2010 found that the proposal was not complete,[11] and it is expected that the CGPM will consider the full proposal in 2015.
The International System of Units consists of a set of units together with a set of prefixes. The units are divided into two classes—base units and derived units. There are seven base units, each representing, by convention, different kinds of physical quantities.
| Unit name | Unit symbol | Quantity name | Quantity symbol | Dimension symbol |
|---|---|---|---|---|
| metre | m | length | l (a lowercase L), x, r | L |
| kilogram [note 1] | kg | mass | m | M |
| second | s | time | t | T |
| ampere | A | electric current | I (an uppercase i) | I |
| kelvin | K | thermodynamic temperature | T | Θ |
| candela | cd | luminous intensity | Iv (an uppercase i with lowercase non-italicized v subscript) | J |
| mole | mol | amount of substance | n | N |
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Derived units are formed from multiplication and division of the seven base units and other derived units[14] and are unlimited in number;[15] for example, the SI derived unit of speed is metre per second, m/s. Some derived units have special names; for example, the unit of resistance, the ohm, symbol Ω, is uniquely defined by the relation Ω = m2·kg·s−3·A−2, which follows from the definition of the quantity electrical resistance. The radian and steradian, once given special status, are now considered dimensionless derived units.[14]
A prefix may be added to a unit to produce a multiple of the original unit. All multiples are integer powers of ten, and beyond a hundred(th) all are integer powers of a thousand. For example, kilo- denotes a multiple of a thousand and milli- denotes a multiple of a thousandth; hence there are one thousand millimetres to the metre and one thousand metres to the kilometre. The prefixes are never combined, and multiples of the kilogram are named as if the gram was the base unit. Thus a millionth of a metre is a micrometre, not a millimillimetre, and a millionth of a kilogram is a milligram, not a microkilogram.
| Multiples | Name | deca- | hecto- | kilo- | mega- | giga- | tera- | peta- | exa- | zetta- | yotta- | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Symbol | da | h | k | M | G | T | P | E | Z | Y | ||
| Factor | 100 | 101 | 102 | 103 | 106 | 109 | 1012 | 1015 | 1018 | 1021 | 1024 | |
| Fractions | Name | deci- | centi- | milli- | micro- | nano- | pico- | femto- | atto- | zepto- | yocto- | |
| Symbol | d | c | m | μ | n | p | f | a | z | y | ||
| Factor | 100 | 10−1 | 10−2 | 10−3 | 10−6 | 10−9 | 10−12 | 10−15 | 10−18 | 10−21 | 10−24 | |
In addition to the SI units, there is also a set of non-SI units accepted for use with SI, which includes some commonly used non-coherent units such as the litre.
. Only one solidus should be used; e.g., kg/(m·s2) and kg·m−1·s−2 are acceptable, but kg/m/s2 is ambiguous and unacceptable.Metrologists carefully distinguish between the definition of a unit and its realisation. The definition of each base unit of the SI is drawn up so that it is unique and provides a sound theoretical basis on which the most accurate and reproducible measurements can be made. The realisation of the definition of a unit is the procedure by which the definition may be used to establish the value and associated uncertainty of a quantity of the same kind as the unit. A description of how the definitions of some important units are realised in practice is given on the BIPM website.[26] However, "any method consistent with the laws of physics could be used to realise any SI unit."[27] (p. 111).
The definitions of the terms 'quantity', 'unit', 'dimension' etc. used in measurement, are given in the International Vocabulary of Metrology.[28]
The quantities and equations that define the SI units are now referred to as the International System of Quantities (ISQ), and are set out in the ISO/IEC 80000 Quantities and Units.
When the metre was redefined in 1960, the kilogram was the only SI base unit that relied on a specific artifact. Moreover, after the 1996-1998 recalibration a clear divergence between the various prototype kilograms was observed.
At its 23rd meeting (2007), the CGPM mandated the CIPM to investigate the use of natural constants as the basis for all units of measure rather than the artifacts that were then in use. At a meeting of the CCU held in Reading, United Kingdom in September 2010, a resolution[29] and draft changes to the SI brochure that were to be presented to the next meeting of the CIPM in October 2010 were agreed to in principle.[10] The proposals that the CCU put forward were:
The CIPM meeting of October 2010 found that "the conditions set by the General Conference at its 23rd meeting have not yet been fully met. For this reason the CIPM does not propose a revision of the SI at the present time".[30] The CIPM did however sponsor a resolution at the 24th CGPM in which the changes were agreed in principal and which were expected to be finalised at the CGPM's next meeting in 2014.[31]
The relationship between the units used in different systems is determined by convention or from the basic definition of the units. Conversion of units from one system to another is accomplished by use of a conversion factor. There are several compilations of conversion factors; see, for example, Appendix B of NIST SP 811.[23]
The near-worldwide adoption of the metric system as a tool of economy and everyday commerce was based to some extent on the lack of customary systems in many countries to adequately describe some concepts, or as a result of an attempt to standardise the many regional variations in the customary system. International factors also affected the adoption of the metric system, as many countries increased their trade. For use in science, the SI prefixes simplify dealing with very large and small quantities.
Many units in everyday and scientific use are not SI units. In some cases these units have been designated by the BIPM as "non-SI units accepted for use with the SI". [32] [33] Some examples include:
The fine-tuning that has happened to the metric base-unit definitions over the past 200 years, as experts have tried periodically to find more precise and reproducible methods, does not affect the everyday use of metric units. Since most non-SI units in common use, such as the US customary units, are defined in SI units,[39] any change in the definition of the SI units results in a change of the definition of the older units, as well.
One of the European Union's (EU) objectives is the creation of a single market for trade. To achieve this objective, the EU standardised on using SI as the legal units of measure. As of 2009, it has issued two units of measurement directives, which catalogued the units of measure that might be used for, amongst other things, trade: the first was Directive 71/354/EEC[40] issued in 1971, which required member states to standardise on SI rather than use the variety of cgs and mks units then in use. The second was Directive 80/181/EEC[41][42][43][44][45] issued in 1979, which replaced the first and gave the United Kingdom and the Republic of Ireland a number of derogations from the original directive.
The directives gave a derogation from using SI units in areas where other units of measure had either been agreed by international treaty, or were in universal use in worldwide trade. They also permitted the use of supplementary indicators alongside, but not in place of the units catalogued in the directive. In its original form, Directive 80/181/EEC had a cut-off date for the use of such indicators, but with each amendment this date was moved until, in 2009, supplementary indicators have been allowed indefinitely.
In Japanese: Individual Chinese characters exist for some SI units, namely metre, litre, and gram, with the prefixes from kilo- (1000) to milli- (1/1000), yielding 21 (3×7) characters. These were created in Japan in the late 19th century (Meiji period) by choosing characters for the basic units – 米 "metre", 升 "litre", and 克 "gram" – and for the prefixes – 千 "kilo-, 1000", 百 "hecto-, 100", 十 "deca-, 10", 分 "deci-, 1/10", 厘 "centi-, 1/100", and 毛 "milli-, 1/1000" – and then combining them to form a single character, such as 粁 (米+千) for kilometre (in the case of no prefix, the base character alone is used). The entire metre series, for example, is 粁, 粨, 籵, 米, 粉, 糎, 粍. The symbols for the metric units are internationally-recognised Latin characters.
In Chinese: The basic units are 米 mǐ "metre", 升 shēng "litre", 克 kè "gram", and 秒 mǐao "second". Some sample prefixes are 分 fēn "deci", 厘 lí "centi", 毫 háo "milli", and 微 wēi "micro". These are not combined into a single character, so for example centimetres are simply 厘米 límǐ.
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– CODATA reportIn the International System of Units (SI) (BIPM, 2006), the definition of the metre fixes the speed of light in vacuum c0, the definition of the ampere fixes the magnetic constant (also called the permeability of vacuum) μ0, and the definition of the mole fixes the molar mass of the carbon 12 atom M(12C) to have the exact values given in the table [Table 1, p.7]. Since the electric constant (also called the permittivity of vacuum) is related to μ0 by ε0 = 1/μ0c02, it too is known exactly.
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