The International System of Units (SI, abbreviated from the French Système international (d'unités)) is the modern form of the metric system and is the most widely used system of measurement. It comprises a coherent system of units of measurement built on seven base units, which are the second, metre, kilogram, ampere, kelvin, mole, candela, and a set of twenty prefixes to the unit names and unit symbols that may be used when specifying multiples and fractions of the units. The system also specifies names for 22 derived units, such as lumen and watt, for other common physical quantities.
The base units are defined in terms of invariant constants of nature, such as the speed of light in vacuum and the charge of the electron, which can be observed and measured with great accuracy. Seven constants are used in various combinations to define the seven base units. Prior to 2019, artefacts were used instead of some of these constants, the last being the International Prototype of the Kilogram, a cylinder of platinumiridium. Concern regarding its stability led to a revision of the definition of the base units entirely in terms of constants of nature, which was put into effect on 20 May 2019.^{[1]}
Derived units may be defined in terms of base units or other derived units. They are adopted to facilitate measurement of diverse quantities. The SI is intended to be an evolving system; units and prefixes are created and unit definitions are modified through international agreement as the technology of measurement progresses and the precision of measurements improves. The most recently named derived unit, the katal, was defined in 1999.
The reliability of the SI depends not only on the precise measurement of standards for the base units in terms of various physical constants of nature, but also on precise definition of those constants. The set of underlying constants is modified as more stable constants are found, or may be more precisely measured. For example, in 1983 the metre was redefined as the distance that light propagates in vacuum in a given fraction of a second, thus making the value of the speed of light in terms of the defined units exact.
The motivation for the development of the SI was the diversity of units that had sprung up within the centimetregramsecond (CGS) systems (specifically the inconsistency between the systems of electrostatic units and electromagnetic units) and the lack of coordination between the various disciplines that used them. The General Conference on Weights and Measures (French: Conférence générale des poids et mesures  CGPM), which was established by the Metre Convention of 1875, brought together many international organisations to establish the definitions and standards of a new system and to standardise the rules for writing and presenting measurements. The system was published in 1960 as a result of an initiative that began in 1948. It is based on the metrekilogramsecond system of units (MKS) rather than any variant of the CGS.
Since then, the SI has officially been adopted by all countries except the United States, Liberia, and Myanmar.^{[2]} Both Myanmar and Liberia make substantial use of SI units, as do the scientific, military, and medical communities in the US. Countries such as the United Kingdom, Canada, and certain islands in the Caribbean have partially metricated, currently employing a mixture of SI, imperial, and US Customary units. For instance, road signs in the United Kingdom continue to use miles whilst produce in Canada and the United Kingdom continue, in certain contexts, to be advertised in pounds rather than kilograms. The incomplete processes of metrication in Canada, in the United Kingdom and in the United States illustrate the impact of a government failing to follow through with an intended metrication program.
The International System of Units consists of a set of base units, derived units, and a set of decimalbased multipliers that are used as prefixes.^{[3]}^{:103106} The units, excluding prefixed units,^{[Note 1]} form a coherent system of units, which is based on a system of quantities in such a way that the equations between the numerical values expressed in coherent units have exactly the same form, including numerical factors, as the corresponding equations between the quantities. For example, 1 N = 1 kg × 1 m/s^{2} says that one newton is the force required to accelerate a mass of one kilogram at one metre per second squared, as related through the principle of coherence to the equation relating the corresponding quantities: F = m × a.
Derived units apply to derived quantities, which may by definition be expressed in terms of base quantities, and thus are not independent; for example, electrical conductance is the inverse of electrical resistance, with the consequence that the siemens is the inverse of the ohm, and similarly, the ohm and siemens can be replaced with a ratio of an ampere and a volt, because those quantities bear a defined relationship to each other.^{[Note 2]} Other useful derived quantities can be specified in terms of the SI base and derived units that have no named units in the SI system, such as acceleration, which is defined in SI units as m/s^{2}.
The SI base units are the building blocks of the system and all the other units are derived from them.
Unit name 
Unit symbol 
Dimension symbol 
Quantity name 
Definition 

second ^{[n 1]} 
s  T  time  The duration of periods of the radiation corresponding to the transition between the two hyperfine levels of the ground state of the caesium133 atom. 
metre  m  L  length  The distance travelled by light in vacuum in second. 
kilogram ^{[n 2]} 
kg  M  mass  The kilogram is defined by setting the Planck constant h exactly to , given the definitions of the metre and the second.^{[1]} 
ampere  A  I  electric current  The flow of times the elementary charge e per second. 
kelvin  K  ?  thermodynamic temperature 
The kelvin is defined by setting the fixed numerical value of the Boltzmann constant k to , (J = kg?m^{2}?s^{2}), given the definition of the kilogram, the metre, and the second. 
mole  mol  N  amount of substance 
The amount of substance of exactly elementary entities.^{[n 3]} This number is the fixed numerical value of the Avogadro constant, N_{A}, when expressed in the unit mol^{1} and is called the Avogadro number. 
candela  cd  J  luminous intensity 
The luminous intensity, in a given direction, of a source that emits monochromatic radiation of frequency hertz and that has a radiant intensity in that direction of watt per steradian. 

The derived units in the SI are formed by powers, products, or quotients of the base units and are potentially unlimited in number.^{[3]}^{:103}^{[4]}^{:9} Derived units are associated with derived quantities; for example, velocity is a quantity that is derived from the base quantities of time and length, and thus the SI derived unit is metre per second (symbol m/s). The dimensions of derived units can be expressed in terms of the dimensions of the base units.
Combinations of base and derived units may be used to express other derived units. For example, the SI unit of force is the newton (N), the SI unit of pressure is the pascal (Pa)and the pascal can be defined as one newton per square metre (N/m^{2}).^{[7]}
Name  Symbol  Quantity  In SI base units  In other SI units 

radian^{note 1}  rad  plane angle  m/m  1 
steradian^{note 1}  sr  solid angle  m^{2}/m^{2}  1 
hertz  Hz  frequency  s^{1}  
newton  N  force, weight  kg?m?s^{2}  
pascal  Pa  pressure, stress  kg?m^{1}?s^{2}  N/m^{2} 
joule  J  energy, work, heat  kg?m^{2}?s^{2}  N?m = Pa?m^{3} 
watt  W  power, radiant flux  kg?m^{2}?s^{3}  J/s 
coulomb  C  electric charge or quantity of electricity  s?A  
volt  V  voltage (electrical potential), emf  kg?m^{2}?s^{3}?A^{1}  W/A = J/C 
farad  F  capacitance  kg^{1}?m^{2}?s^{4}?A^{2}  C/V 
ohm  ?  resistance, impedance, reactance  kg?m^{2}?s^{3}?A^{2}  V/A 
siemens  S  electrical conductance  kg^{1}?m^{2}?s^{3}?A^{2}  ?^{1} 
weber  Wb  magnetic flux  kg?m^{2}?s^{2}?A^{1}  V?s 
tesla  T  magnetic flux density  kg?s^{2}?A^{1}  Wb/m^{2} 
henry  H  inductance  kg?m^{2}?s^{2}?A^{2}  Wb/A 
degree Celsius  °C  temperature relative to 273.15 K  K  
lumen  lm  luminous flux  cd?sr  cd?sr 
lux  lx  illuminance  m^{2}?cd  lm/m^{2} 
becquerel  Bq  radioactivity (decays per unit time)  s^{1}  
gray  Gy  absorbed dose (of ionising radiation)  m^{2}?s^{2}  J/kg 
sievert  Sv  equivalent dose (of ionising radiation)  m^{2}?s^{2}  J/kg 
katal  kat  catalytic activity  mol?s^{1}  
Notes 1. The radian and steradian are defined as dimensionless derived units. 
SI derived unit  Symbol  Derived quantity  Typical symbol 

square metre  m^{2}  area  A 
cubic metre  m^{3}  volume  V 
metre per second  m/s  speed, velocity  v 
metre per second squared  m/s^{2}  acceleration  a 
reciprocal metre  m^{1}  wavenumber  ?, ? 
kilogram per cubic metre  kg/m^{3}  density  ? 
kilogram per square metre  kg/m^{2}  surface density  ?_{A} 
cubic metre per kilogram  m^{3}/kg  specific volume  v 
ampere per square metre  A/m^{2}  current density  j 
ampere per metre  A/m  magnetic field strength  H 
mole per cubic metre  mol/m^{3}  concentration  c 
kilogram per cubic metre  kg/m^{3}  mass concentration  ?, ? 
candela per square metre  cd/m^{2}  luminance  L_{v} 
Name  Symbol  Quantity  In SI base units 

pascal second  Pa?s  dynamic viscosity  m^{1}?kg?s^{1} 
newton metre  N?m  moment of force  m^{2}?kg?s^{2} 
newton per metre  N/m  surface tension  kg?s^{2} 
radian per second  rad/s  angular velocity  s^{1} 
radian per second squared  rad/s^{2}  angular acceleration  s^{2} 
watt per square metre  W/m^{2}  heat flux density  kg?s^{3} 
joule per kelvin  J/K  heat capacity, entropy  m^{2}?kg?s^{2}?K^{1} 
joule per kilogram kelvin  J/(kg?K)  specific heat capacity, specific entropy  m^{2}?s^{2}?K^{1} 
joule per kilogram  J/kg  specific energy  m^{2}?s^{2} 
watt per metre kelvin  W/(m?K)  thermal conductivity  m?kg?s^{3}?K^{1} 
joule per cubic metre  J/m^{3}  energy density  m^{1}?kg?s^{2} 
volt per metre  V/m  electric field strength  m?kg?s^{3}?A^{1} 
coulomb per cubic metre  C/m^{3}  electric charge density  m^{3}?s?A 
coulomb per square metre  C/m^{2}  surface charge density, electric flux density  m^{2}?s?A 
farad per metre  F/m  permittivity  m^{3}?kg^{1}?s^{4}?A^{2} 
henry per metre  H/m  permeability  m?kg?s^{2}?A^{2} 
joule per mole  J/mol  molar energy  m^{2}?kg?s^{2}?mol^{1} 
joule per mole kelvin  J/(mol?K)  molar heat capacity, molar entropy  m^{2}?kg?s^{2}?K^{1}?mol^{1} 
coulomb per kilogram  C/kg  exposure  kg^{1}?s?A 
gray per second  Gy/s  absorbed dose rate  m^{2}?s^{3} 
watt per steradian  W/sr  radiant intensity  m^{2}?kg?s^{3} 
watt per square metre steradian  W/(m^{2}?sr)  radiance  kg?s^{3} 
katal per cubic metre  kat/m^{3}  catalytic activity concentration  m^{3}?s^{1}?mol 
Prefixes are added to unit names to produce multiples and submultiples of the original unit. All of these are integer powers of ten, and above a hundred or below a hundredth all are integer powers of a thousand. For example, kilo denotes a multiple of a thousand and milli denotes a multiple of a thousandth, so there are one thousand millimetres to the metre and one thousand metres to the kilometre. The prefixes are never combined, so for example a millionth of a metre is a micrometre, not a millimillimetre. Multiples of the kilogram are named as if the gram were the base unit, so a millionth of a kilogram is a milligram, not a microkilogram.^{[3]}^{:122}^{[8]}^{:14} When prefixes are used to form multiples and submultiples of SI base and derived units, the resulting units are no longer coherent.^{[3]}^{:7}
The BIPM specifies 20 prefixes for the International System of Units (SI):
Prefix  Base 1000  Base 10  Decimal  English word  Adoption^{[nb 1]}  

Name  Symbol  Short scale  Long scale  
yotta  Y  1000^{8}  10^{24}  1000000000000000000000000  septillion  quadrillion  1991 
zetta  Z  1000^{7}  10^{21}  1000000000000000000000  sextillion  trilliard  1991 
exa  E  1000^{6}  10^{18}  1000000000000000000  quintillion  trillion  1975 
peta  P  1000^{5}  10^{15}  1000000000000000  quadrillion  billiard  1975 
tera  T  1000^{4}  10^{12}  1000000000000  trillion  billion  1960 
giga  G  1000^{3}  10^{9}  1000000000  billion  milliard  1960 
mega  M  1000^{2}  10^{6}  1000000  million  1873  
kilo  k  1000^{1}  10^{3}  1000  thousand  1795  
hecto  h  1000^{2/3}  10^{2}  100  hundred  1795  
deca  da  1000^{1/3}  10^{1}  10  ten  1795  
1000^{0}  10^{0}  1  one    
deci  d  1000^{1/3}  10^{1}  0.1  tenth  1795  
centi  c  1000^{2/3}  10^{2}  0.01  hundredth  1795  
milli  m  1000^{1}  10^{3}  0.001  thousandth  1795  
micro  ?  1000^{2}  10^{6}  0.000001  millionth  1873  
nano  n  1000^{3}  10^{9}  0.000000001  billionth  milliardth  1960 
pico  p  1000^{4}  10^{12}  0.000000000001  trillionth  billionth  1960 
femto  f  1000^{5}  10^{15}  0.000000000000001  quadrillionth  billiardth  1964 
atto  a  1000^{6}  10^{18}  0.000000000000000001  quintillionth  trillionth  1964 
zepto  z  1000^{7}  10^{21}  0.000000000000000000001  sextillionth  trilliardth  1991 
yocto  y  1000^{8}  10^{24}  0.000000000000000000000001  septillionth  quadrillionth  1991 

Many nonSI units continue to be used in the scientific, technical, and commercial literature. Some units are deeply embedded in history and culture, and their use has not been entirely replaced by their SI alternatives. The CIPM recognised and acknowledged such traditions by compiling a list of nonSI units accepted for use with SI:^{[3]}
Some units of time, angle, and legacy nonSI units have a long history of use. Most societies have used the solar day and its nondecimal subdivisions as a basis of time and, unlike the foot or the pound, these were the same regardless of where they were being measured. The radian, being of a revolution, has mathematical advantages but is rarely used for navigation. Further, the units used in navigation around the world are similar. The tonne, litre, and hectare were adopted by the CGPM in 1879 and have been retained as units that may be used alongside SI units, having been given unique symbols. The catalogued units are given below:
Quantity  Name  Symbol  Value in SI units 

time  minute  min  1 min = 60 s 
hour  h  1 h = 60 min = 3600 s  
day  d  1 d = 24 h =  
length  astronomical unit  au  1 au = 
plane and phase angle 
degree  °  1° = (?/180) rad 
minute  ?  1? = (1/60)° = (?/) rad  
second  ?  1? = (1/60)? = (?/) rad  
area  hectare  ha  1 ha = 1 hm^{2} = 10^{4} m^{2} 
volume  litre  l, L  1 l = 1 L = 1 dm^{3} = 10^{3} cm^{3} = 10^{3} m^{3} 
mass  tonne (metric ton)  t  1 t = 1000 kg 
dalton  Da  1 Da =  
energy  electronvolt  eV  1 eV = 
logarithmic ratio quantities 
neper  Np  In using these units it is important that the nature of the quantity be specified and that any reference value used be specified. 
bel  B  
decibel  dB 
The basic units of the metric system, as originally defined, represented common quantities or relationships in nature. They still do  the modern precisely defined quantities are refinements of definition and methodology, but still with the same magnitudes. In cases where laboratory precision may not be required or available, or where approximations are good enough, the original definitions may suffice.^{[Note 3]}
The symbols for the SI units are intended to be identical, regardless of the language used,^{[3]}^{:130135} but unit names are ordinary nouns and use the character set and follow the grammatical rules of the language concerned. Names of units follow the grammatical rules associated with common nouns: in English and in French they start with a lowercase letter (e.g., newton, hertz, pascal), even when the symbol for the unit begins with a capital letter. This also applies to "degrees Celsius", since "degree" is the unit.^{[9]}^{[10]} The British and American spellings for certain SI units differ  British English, as well as Australian, Canadian, and New Zealand English, uses the spelling deca, metre, and litre whereas American English uses the spelling deka, meter, and liter, respectively.^{[4]}^{:3}
Although the writing of unit names is languagespecific, the writing of unit symbols and the values of quantities is consistent across all languages and therefore the SI Brochure has specific rules in respect of writing them.^{[3]}^{:130135} The guideline produced by the National Institute of Standards and Technology (NIST)^{[11]} clarifies languagespecific areas in respect of American English that were left open by the SI Brochure, but is otherwise identical to the SI Brochure.^{[12]}
General rules^{[Note 4]} for writing SI units and quantities apply to text that is either handwritten or produced using an automated process:
The rules covering printing of quantities and units are part of ISO 800001:2009.^{[14]}
Further rules^{[Note 4]} are specified in respect of production of text using printing presses, word processors, typewriters, and the like.
The CGPM publishes a brochure that defines and presents the SI.^{[3]} Its official version is in French, in line with the Metre Convention.^{[3]}^{:102} It leaves some scope for local interpretation, particularly regarding names and terms in different languages.^{[Note 5]}^{[4]}
The writing and maintenance of the CGPM brochure is carried out by one of the committees of the International Committee for Weights and Measures (CIPM). The definitions of the terms "quantity", "unit", "dimension" etc. that are used in the SI Brochure are those given in the International vocabulary of metrology.^{[15]}
The quantities and equations that provide the context in which the SI units are defined are now referred to as the International System of Quantities (ISQ). The system is based on the quantities underlying each of the seven base units of the SI. Other quantities, such as area, pressure, and electrical resistance, are derived from these base quantities by clear noncontradictory equations. The ISQ defines the quantities that are measured with the SI units.^{[16]} The ISQ is defined in the international standard ISO/IEC 80000, and was finalised in 2009 with the publication of ISO 800001.^{[17]}
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 the mise en pratique^{[Note 6]} of the base units is given in an electronic appendix to the SI Brochure.^{[19]}^{[3]}^{:168169}
The published mise en pratique is not the only way in which a base unit can be determined: the SI Brochure states that "any method consistent with the laws of physics could be used to realise any SI unit."^{[3]}^{:111} In the current (2016) exercise to overhaul the definitions of the base units, various consultative committees of the CIPM have required that more than one mise en pratique shall be developed for determining the value of each unit.^{[]} In particular:
The International Bureau of Weights and Measures (BIPM) has described SI as "the modern metric system".^{[3]}^{:95} Changing technology has led to an evolution of the definitions and standards that has followed two principal strands  changes to SI itself, and clarification of how to use units of measure that are not part of SI but are still nevertheless used on a worldwide basis.
Since 1960 the CGPM has made a number of changes to the SI to meet the needs of specific fields, notably chemistry and radiometry. These are mostly additions to the list of named derived units, and include the mole (symbol mol) for an amount of substance, the pascal (symbol Pa) for pressure, the siemens (symbol S) for electrical conductance, the becquerel (symbol Bq) for "activity referred to a radionuclide", the gray (symbol Gy) for ionising radiation, the sievert (symbol Sv) as the unit of dose equivalent radiation, and the katal (symbol kat) for catalytic activity.^{[3]}^{:156}^{[23]}^{[3]}^{:156}^{[3]}^{:158}^{[3]}^{:159}^{[3]}^{:165}
Acknowledging the advancement of precision science at both large and small scales, the range of defined prefixes pico (10^{12}) to tera (10^{12}) was extended to 10^{24} to 10^{24}.^{[3]}^{:152}^{[3]}^{:158}^{[3]}^{:164}
The 1960 definition of the standard metre in terms of wavelengths of a specific emission of the krypton 86 atom was replaced with the distance that light travels in a vacuum in exactly second, so that the speed of light is now an exactly specified constant of nature.
A few changes to notation conventions have also been made to alleviate lexicographic ambiguities. An analysis under the aegis of CSIRO, published in 2009 by the Royal Society, has pointed out the opportunities to finish the realisation of that goal, to the point of universal zeroambiguity machine readability.^{[24]}
After the metre was redefined in 1960, the kilogram remained the only SI base unit directly based on a specific physical artefact, the International Prototype of the Kilogram (IPK), for its definition and thus the only unit that was still subject to periodic comparisons of national standard kilograms with the IPK.^{[25]} During the 2nd and 3rd Periodic Verification of National Prototypes of the Kilogram, a significant divergence had occurred between the mass of the IPK and all of its official copies stored around the world: the copies had all noticeably increased in mass with respect to the IPK. During extraordinary verifications carried out in 2014 preparatory to redefinition of metric standards, continuing divergence was not confirmed. Nonetheless, the residual and irreducible instability of a physical IPK undermined the reliability of the entire metric system to precision measurement from small (atomic) to large (astrophysical) scales.
A proposal was made that:
In 2015, the CODATA task group on fundamental constants announced special submission deadlines for data to compute the final values for the new definitions.^{[26]}
The new definitions were adopted at the 26th CGPM on 16 November 2018, and came into effect on 20 May 2019.^{[27]} The change was adopted by the European Union through Directive (EU) 2019/1258.^{[28]}
The units and unit magnitudes of the metric system which became the SI were improvised piecemeal from everyday physical quantities starting in the mid18th century. Only later were they moulded into an orthogonal coherent decimal system of measurement.
The degree centigrade as a unit of temperature resulted from the scale devised by Swedish astronomer Anders Celsius in 1742. His scale counterintuitively designated 100 as the freezing point of water and 0 as the boiling point. Independently, in 1743, the French physicist JeanPierre Christin described a scale with 0 as the freezing point of water and 100 the boiling point. The scale became known as the centigrade, or 100 gradations of temperature, scale.
The metric system was developed from 1791 onwards by a committee of the French Academy of Sciences, commissioned to create a unified and rational system of measures.^{[30]} The group, which included preeminent French men of science,^{[31]}^{:89} used the same principles for relating length, volume, and mass that had been proposed by the English clergyman John Wilkins in 1668^{[32]}^{[33]} and the concept of using the Earth's meridian as the basis of the definition of length, originally proposed in 1670 by the French abbot Mouton.^{[34]}^{[35]}
In March 1791, the Assembly adopted the committee's proposed principles for the new decimal system of measure including the metre defined to be 1/10,000,000 of the length of the quadrant of earth's meridian passing through Paris, and authorised a survey to precisely establish the length of the meridian. In July 1792, the committee proposed the names metre, are, litre and grave for the units of length, area, capacity, and mass, respectively. The committee also proposed that multiples and submultiples of these units were to be denoted by decimalbased prefixes such as centi for a hundredth and kilo for a thousand.^{[36]}^{:82}
Later, during the process of adoption of the metric system, the Latin gramme and kilogramme, replaced the former provincial terms gravet (1/1000 grave) and grave. In June 1799, based on the results of the meridian survey, the standard mètre des Archives and kilogramme des Archives were deposited in the French National Archives. Subsequently, that year, the metric system was adopted by law in France.^{[42]}^{[43]} The French system was shortlived due to its unpopularity. Napoleon ridiculed it, and in 1812, introduced a replacement system, the mesures usuelles or "customary measures" which restored many of the old units, but redefined in terms of the metric system.
During the first half of the 19th century there was little consistency in the choice of preferred multiples of the base units: typically the myriametre ( metres) was in widespread use in both France and parts of Germany, while the kilogram ( grams) rather than the myriagram was used for mass.^{[29]}
In 1832, the German mathematician Carl Friedrich Gauss, assisted by Wilhelm Weber, implicitly defined the second as a base unit when he quoted the Earth's magnetic field in terms of millimetres, grams, and seconds.^{[37]} Prior to this, the strength of the Earth's magnetic field had only been described in relative terms. The technique used by Gauss was to equate the torque induced on a suspended magnet of known mass by the Earth's magnetic field with the torque induced on an equivalent system under gravity. The resultant calculations enabled him to assign dimensions based on mass, length and time to the magnetic field.^{[Note 7]}^{[44]}
A candlepower as a unit of illuminance was originally defined by an 1860 English law as the light produced by a pure spermaceti candle weighing pound (76 grams) and burning at a specified rate. Spermaceti, a waxy substance found in the heads of sperm whales, was once used to make highquality candles. At this time the French standard of light was based upon the illumination from a Carcel oil lamp. The unit was defined as that illumination emanating from a lamp burning pure rapeseed oil at a defined rate. It was accepted that ten standard candles were about equal to one Carcel lamp.
French  English  Pages^{[3]} 

étalons  [Technical] standard  5, 95 
prototype  prototype [kilogram/metre]  5,95 
noms spéciaux  [Some derived units have] special names 
16,106 
mise en pratique  mise en pratique [Practical realisation]^{[Note 8]} 
82, 171 
A Frenchinspired initiative for international cooperation in metrology led to the signing in 1875 of the Metre Convention, also called Treaty of the Metre, by 17 nations.^{[Note 9]}^{[31]}^{:353354} Initially the convention only covered standards for the metre and the kilogram. In 1921, the Metre Convention was extended to include all physical units, including the ampere and others thereby enabling the CGPM to address inconsistencies in the way that the metric system had been used.^{[38]}^{[3]}^{:96}
A set of 30 prototypes of the metre and 40 prototypes of the kilogram,^{[Note 10]} in each case made of a 90% platinum10% iridium alloy, were manufactured by British metallurgy specialty firm and accepted by the CGPM in 1889. One of each was selected at random to become the International prototype metre and International prototype kilogram that replaced the mètre des Archives and kilogramme des Archives respectively. Each member state was entitled to one of each of the remaining prototypes to serve as the national prototype for that country.^{[45]}
The treaty also established a number of international organisations to oversee the keeping of international standards of measurement:^{[46]}^{[47]}
This section is missing information about a period of ~3540 years between early 20th century and end of WW2 covering most of the industrial revolution.December 2017) ( 
In the 1860s, James Clerk Maxwell, William Thomson (later Lord Kelvin) and others working under the auspices of the British Association for the Advancement of Science, built on Gauss's work and formalised the concept of a coherent system of units with base units and derived units christened the centimetregramsecond system of units in 1874. The principle of coherence was successfully used to define a number of units of measure based on the CGS, including the erg for energy, the dyne for force, the barye for pressure, the poise for dynamic viscosity and the stokes for kinematic viscosity.^{[40]}
In 1879, the CIPM published recommendations for writing the symbols for length, area, volume and mass, but it was outside its domain to publish recommendations for other quantities. Beginning in about 1900, physicists who had been using the symbol "?" (mu) for "micrometre" or "micron", "?" (lambda) for "microlitre", and "?" (gamma) for "microgram" started to use the symbols "?m", "?L" and "?g".^{[48]}
At the close of the 19th century three different systems of units of measure existed for electrical measurements: a CGSbased system for electrostatic units, also known as the Gaussian or ESU system, a CGSbased system for electromechanical units (EMU) and an International system based on units defined by the Metre Convention.^{[49]} for electrical distribution systems. Attempts to resolve the electrical units in terms of length, mass, and time using dimensional analysis was beset with difficultiesthe dimensions depended on whether one used the ESU or EMU systems.^{[41]} This anomaly was resolved in 1901 when Giovanni Giorgi published a paper in which he advocated using a fourth base unit alongside the existing three base units. The fourth unit could be chosen to be electric current, voltage, or electrical resistance.^{[50]} Electric current with named unit 'ampere' was chosen as the base unit, and the other electrical quantities derived from it according to the laws of physics. This became the foundation of the MKS system of units.
In the late 19th and early 20th centuries, a number of noncoherent units of measure based on the gram/kilogram, centimetre/metre, and second, such as the Pferdestärke (metric horsepower) for power,^{[51]}^{[Note 11]} the darcy for permeability^{[52]} and "millimetres of mercury" for barometric and blood pressure were developed or propagated, some of which incorporated standard gravity in their definitions.^{[Note 12]}
At the end of the Second World War, a number of different systems of measurement were in use throughout the world. Some of these systems were metric system variations; others were based on customary systems of measure, like the U.S customary system and Imperial system of the UK and British Empire.
This section is missing information about changeover centigrade>Kelvin and candlepower>candela.December 2017) ( 
In 1948, the 9th CGPM commissioned a study to assess the measurement needs of the scientific, technical, and educational communities and "to make recommendations for a single practical system of units of measurement, suitable for adoption by all countries adhering to the Metre Convention".^{[53]} This working document was Practical system of units of measurement. Based on this study, the 10th CGPM in 1954 defined an international system derived from six base units including units of temperature and optical radiation in addition to those for the MKS system mass, length, and time units and Giorgi's current unit. Six base units were recommended: the metre, kilogram, second, ampere, degree Kelvin, and candela.
The 9th CGPM also approved the first formal recommendation for the writing of symbols in the metric system when the basis of the rules as they are now known was laid down.^{[54]} These rules were subsequently extended and now cover unit symbols and names, prefix symbols and names, how quantity symbols should be written and used, and how the values of quantities should be expressed.^{[3]}^{:104,130}
In 1960, the 11th CGPM synthesised the results of the 12year study into a set of 16 resolutions. The system was named the International System of Units, abbreviated SI from the French name, Le Système International d'Unités.^{[3]}^{:110}^{[55]}
When Maxwell first introduced the concept of a coherent system, he identified three quantities that could be used as base units: mass, length, and time. Giorgi later identified the need for an electrical base unit, for which the unit of electric current was chosen for SI. Another three base units (for temperature, amount of substance, and luminous intensity) were added later.
The early metric systems defined a unit of weight as a base unit, while the SI defines an analogous unit of mass. In everyday use, these are mostly interchangeable, but in scientific contexts the difference matters. Mass, strictly the inertial mass, represents a quantity of matter. It relates the acceleration of a body to the applied force via Newton's law, : force equals mass times acceleration. A force of 1 N (newton) applied to a mass of 1 kg will accelerate it at 1 m/s^{2}. This is true whether the object is floating in space or in a gravity field e.g. at the Earth's surface. Weight is the force exerted on a body by a gravitational field, and hence its weight depends on the strength of the gravitational field. Weight of a 1 kg mass at the Earth's surface is ; mass times the acceleration due to gravity, which is 9.81 newtons at the Earth's surface and is about 3.5 newtons at the surface of Mars. Since the acceleration due to gravity is local and varies by location and altitude on the Earth, weight is unsuitable for precision measurements of a property of a body, and this makes a unit of weight unsuitable as a base unit.
Unit name 
Definition^{[n 1]} 

second 

metre 

kilogram 

ampere 

kelvin 

mole 

candela 

The Prior definitions of the various base units in the above table were made by the following authorities:
All other definitions result from resolutions by either CGPM or the CIPM and are catalogued in the SI Brochure. 
Organisations
Standards and conventions
Because of the good progress made in both experiment and theory since the 31 December 2010 closing date of the 2010 CODATA adjustment, the uncertainties of the 2014 recommended values of h, e, k, and N_{A} are already at the level required for the adoption of the revised SI by the 26th CGPM in the fall of 2018. The formal road map to redefinition includes a special CODATA adjustment of the fundamental constants with a closing date for new data of 1 July 2017 in order to determine the exact numerical values of h, e, k, and N_{A} that will be used to define the New SI. A second CODATA adjustment with a closing date of 1 July 2018 will be carried out so that a complete set of recommended values consistent with the New SI will be available when it is formally adopted by the 26th CGPM.
[BIPM director Martin] Milton responded to a question about what would happen if ... the CIPM or the CGPM voted not to move forward with the redefinition of the SI. He responded that he felt that by that time the decision to move forward should be seen as a foregone conclusion.
he [Wilkins] proposed essentially what became ... the French decimal metric system
Special names, if short and suitable, would ... be better than the provisional designation 'C.G.S. unit of ...'.
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