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UNITS(1)		    General Commands Manual		      UNITS(1)

       units - unit conversion program

       The  `units' program converts quantities	expressed in various scales to
       their equivalents in other scales.  The `units' program can handle mul-
       tiplicative  scale  changes  as	well  as nonlinear conversions such as
       Fahrenheit to Celsius.

       The units are defined in	an external data file.	You can	use the	exten-
       sive  data  file	 that comes with this program, or you can provide your
       own data	file to	suit your needs.

       You can use the program interactively with prompts, or you can  use  it
       from the	command	line.

       To invoke units for interactive use, type `units' at your shell prompt.
       The program will	print something	like this:

	   2131	units, 53 prefixes, 24 nonlinear units

	   You have:

       At the `You have:' prompt, type the quantity and	 units	that  you  are
       converting  from.   For	example,  if you want to convert ten meters to
       feet, type `10 meters'.	Next, `units' will  print  `You	 want:'.   You
       should  type  the  type of units	you want to convert to.	 To convert to
       feet, you would type `feet'.

       The answer will be displayed in two ways.  The first  line  of  output,
       which is	marked with a `*' to indicate multiplication, gives the	result
       of the conversion you have asked	for.  The second line of output, which
       is  marked  with	 a  `/'	to indicate division, gives the	inverse	of the
       conversion factor.  If you convert 10  meters  to  feet,	 `units'  will

	       * 32.808399
	       / 0.03048

       which tells you that 10 meters equals about 32.8	feet.  The second num-
       ber gives the conversion	in the opposite	direction.  In this  case,  it
       tells  you  that	 1  foot  is  equal to about 0.03 dekameters since the
       dekameter is 10 meters.	It also	tells you that 1/32.8 is about .03.

       The `units' program prints the inverse because sometimes	it is  a  more
       convenient  number.   In	 the  example  above, for example, the inverse
       value is	an exact conversion: a foot is exactly .03048 dekameters.  But
       the number given	the other direction is inexact.

       If you try to convert grains to pounds, you will	see the	following:

	   You have: grains
	   You want: pounds
		   * 0.00014285714
		   / 7000

       From the	second line of the output you can immediately see that a grain
       is equal	to a seven thousandth of a pound.  This	is not so obvious from
       the  first line of the output.  If you find  the	output format  confus-
       ing, try	using the `--verbose' option:

	   You have: grain
	   You want: aeginamina
		   grain = 0.00010416667 aeginamina
		   grain = (1 /	9600) aeginamina

       If you request a	conversion between units which measure reciprocal  di-
       mensions,  then `units' will display the	conversion results with	an ex-
       tra note	indicating that	reciprocal conversion has been done:

	   You have: 6 ohms
	   You want: siemens
		   reciprocal conversion
		   * 0.16666667
		   / 6

       Reciprocal conversion can be suppressed by using	the `--strict' option.
       As usual, use the `--verbose' option to get more	comprehensible output:

	   You have: tex
	   You want: typp
		   reciprocal conversion
		   1 / tex = 496.05465 typp
		   1 / tex = (1	/ 0.0020159069)	typp

	   You have: 20	mph
	   You want: sec/mile
		   reciprocal conversion
		   1 / 20 mph =	180 sec/mile
		   1 / 20 mph =	(1 / 0.0055555556) sec/mile

       If  you enter incompatible unit types, the `units' program will print a
       message indicating that the units are not conformable and it will  dis-
       play the	reduced	form for each unit:

	   You have: ergs/hour
	   You want: fathoms kg^2 / day
	   conformability error
		   2.7777778e-11 kg m^2	/ sec^3
		   2.1166667e-05 kg^2 m	/ sec

       If you only want	to find	the reduced form or definition of a unit, sim-
       ply press return	at the `You want:' prompt.  Here is an example:

	   You have: jansky
	   You want:
		   Definition: fluxunit	= 1e-26	W/m^2 Hz = 1e-26 kg / s^2

       The output from `units' indicates that the  jansky  is  defined	to  be
       equal  to  a fluxunit which in turn is defined to be a certain combina-
       tion of watts, meters, and hertz.  The fully reduced (and in this  case
       somewhat	more cryptic) form appears on the far right.

       If  you	want  a	 list  of  options you can type	`?' at the `You	want:'
       prompt.	The program will display a list	of named units which are  con-
       formable	 with  the  unit  that	you  entered at	the `You have:'	prompt
       above.  Note that conformable unit combinations will not	appear on this

       Typing  `help' at either	prompt displays	a short	help message.  You can
       also type `help'	followed by a unit name.  This will invoke a pager  on
       the  units  data	base at	the point where	that unit is defined.  You can
       read the	definition and comments	that may give more details or histori-
       cal information about the unit.

       The  `units'  program  can  perform units conversions non-interactively
       from the	command	line.  To do this, type	the command, type the original
       units  expression,  and type the	new units you want.  You will probably
       need to protect the units expressions from interpretation by the	 shell
       using single quote characters.

       If you type

	   units '2 liters' 'quarts'

       then `units' will print

	       * 2.1133764
	       / 0.47317647

       and then	exit.  The output tells	you that 2 liters is about 2.1 quarts,
       or alternatively	that a quart is	about 0.47 times 2 liters.

       If the conversion is successful,	then `units' will return  success  (0)
       to  the calling environment.  If	`units'	is given non-conformable units
       to convert, it will print a message giving the  reduced	form  of  each
       unit and	it will	return failure (nonzero) to the	calling	environment.

       When  `units'  is invoked with only one argument, it will print out the
       definition of the specified unit.  It will return failure if  the  unit
       is not defined and success if the unit is defined.

       In order	to enter more complicated units	or fractions, you will need to
       use operations such as powers, products and division.  Powers of	 units
       can  be specified using the `^' character as shown in the following ex-
       ample, or by simple concatenation: `cm3'	is equivalent to  `cm^3'.   If
       the  exponent is	more than one digit, the `^' is	required.  An exponent
       like `2^3^2' is evaluated right to left.	 The `^' operator has the sec-
       ond highest precedence.

	   You have: cm^3
	   You want: gallons
		   * 0.00026417205
		   / 3785.4118

	   You have: arabicfoot-arabictradepound-force
	   You want: ft	lbf
		   * 0.7296
		   / 1.370614

       Multiplication  of  units  can  be  specified by	using spaces, a	hyphen
       (`-') or	an asterisk (`*').  Division of	 units	is  indicated  by  the
       slash (`/') or by `per'.

	   You have: furlongs per fortnight
	   You want: m/s
		   * 0.00016630986
		   / 6012.8727

       Multiplication  has  a higher precedence	than division and is evaluated
       left to right, so `m/s *	s/day' is equivalent to	`m / s s day' and  has
       dimensions  of length per time cubed.  Similarly, `1/2 meter' refers to
       a unit of reciprocal length equivalent to .5/meter, which  is  probably
       not  what you would intend if you entered that expression.  You can in-
       dicate division of numbers with the vertical dash (`|').	 This operator
       has  the	 highest  precedence so	the square root	of two thirds could be
       written `2|3^1|2'.

	   You have: 1|2 inch
	   You want: cm
		   * 1.27
		   / 0.78740157

       Parentheses can be used for grouping as desired.

	   You have: (1/2) kg /	(kg/meter)
	   You want: league
		   * 0.00010356166
		   / 9656.0833

       Prefixes	are defined separately from base units.	 In order to get  cen-
       timeters,  the  units  database	defines	`centi-' and `c-' as prefixes.
       Prefixes	can appear alone with no unit following	them.  An exponent ap-
       plies  only  to	the  immediately preceding unit	and its	prefix so that
       `cm^3' or `centimeter^3'	refer to cubic centimeters but `centi-meter^3'
       refers to hundredths of cubic meters.  Only one prefix is permitted per
       unit, so	`micromicrofarad' will fail, but `micro-microfarad' will work.

       For `units', numbers are	just another kind of unit.  They can appear as
       many  times as you like and in any order	in a unit expression.  For ex-
       ample, to find the volume of a box which	is 2 ft	by 3 ft	by  12	ft  in
       steres, you could do the	following:

	   You have: 2 ft 3 ft 12 ft
	   You want: stere
		   * 2.038813
		   / 0.49048148

	   You have: $ 5 / yard
	   You want: cents / inch
		   * 13.888889
		   / 0.072

       And  the	 second	example	shows how the dollar sign in the units conver-
       sion can	precede	the five.  Be careful:	`units'	 will  interpret  `$5'
       with no space as	equivalent to dollars^5.

       Outside	of  the	SI system, it is often desirable to add	values of dif-
       ferent units together.  Sums of conformable units are written with  the
       `+' character.

	   You have: 2 hours + 23 minutes + 32 seconds
	   You want: seconds
		   * 8612
		   / 0.00011611705

	   You have: 12	ft + 3 in
	   You want: cm
		   * 373.38
		   / 0.0026782366

	   You have: 2 btu + 450 ft-lbf
	   You want: btu
		   * 2.5782804
		   / 0.38785542

       The  expressions	 which are added together must reduce to identical ex-
       pressions in primitive units, or	an error message will be displayed:

	   You have: 12	printerspoint +	4 heredium
	   Illegal sum of non-conformable units

       Because `-' is used for products, it cannot also	be used	to  form  dif-
       ferences	 of  units.   If  a `-'	appears	after `(' or after `+' then it
       will act	as a negation operator.	 So you	can compute 20	degrees	 minus
       12 minutes by entering `20 degrees + -12	arcmin'.  The `+' character is
       sometimes used in exponents like	`3.43e+8'.  This leads to an ambiguity
       in  an  expression  like	 `3e+2	yC'.   The unit	`e' is a small unit of
       charge, so this can be regarded as equivalent to	 `(3e+2)  yC'  or  `(3
       e)+(2  yC)'.   This ambiguity is	resolved by always interpreting	`+' as
       part of an exponent if possible.

       Several built in	functions are provided:	 `sin',	 `cos',	 `tan',	 `ln',
       `log', `log2', `exp', `acos', `atan' and	`asin'.	 The `sin', `cos', and
       `tan' functions require either a	dimensionless argument or an  argument
       with dimensions of angle.

	   You have: sin(30 degrees)
	   You want:
		   Definition: 0.5

	   You have: sin(pi/2)
	   You want:
		   Definition: 1

	   You have: sin(3 kg)
	   Unit	not dimensionless

       The  other  functions on	the list require dimensionless arguments.  The
       inverse trigonometric functions return arguments	with dimensions	of an-

       If  you	wish  to take roots of units, you may use the `sqrt' or	`cube-
       root' functions.	 These functions require that the  argument  have  the
       appropriate  root.   Higher  roots can  be obtained by using fractional

	   You have: sqrt(acre)
	   You want: feet
		   * 208.71074
		   / 0.0047913202

	   You have: (400 W/m^2	/ stefanboltzmann)^(1/4)
	   You have:
		   Definition: 289.80882 K

	   You have: cuberoot(hectare)
	   Unit	not a root

       Nonlinear units are represented using functional	notation.   They  make
       possible	 nonlinear unit	conversions such temperature.  This is differ-
       ent from	the linear units that convert temperature  differences.	  Note
       the difference below.  The absolute temperature conversions are handled
       by units	starting with `temp', and you must  use	 functional  notation.
       The  temperature	 differences  are done using units starting with `deg'
       and they	do not require functional notation.

	   You have: tempF(45)
	   You want: tempC

	   You have: 45	degF
	   You want: degC
		   * 25
		   / 0.04

       In this case, think of `tempF(x)' not as	a function but as  a  notation
       which  indicates	 that `x' should have units of `tempF' attached	to it.
       @xref{Nonlinear units}.

       Some other examples of nonlinears units are ring	size and  wire	gauge.
       There  are  numerous  different	gauges	and ring sizes.	 See the units
       database	for more details.  Note	that wire gauges with multiple	zeroes
       are  signified using negative numbers where two zeroes is -1.  Alterna-
       tively, you can use the synonyms	`g00', `g000', and so on that are  de-
       fined in	the units database.

	   You have: wiregauge(11)
	   You want: inches
		   * 0.090742002
		   / 11.020255

	   You have: brwiregauge(g00)
	   You want: inches
		   * 0.348
		   / 2.8735632

	   You have: 1 mm
	   You want: wiregauge

       You invoke `units' like this:


       If the FROM-UNIT	and TO-UNIT are	omitted, then the program will use in-
       teractive prompts to determine which conversions	to perform.   If  both
       FROM-UNIT  and TO-UNIT are given, `units' will print the	result of that
       single conversion and then exit.	 If only FROM-UNIT appears on the com-
       mand  line,  `units' will display the definition	of that	unit and exit.
       Units specified on the command line will	need to	be quoted  to  protect
       them  from  shell  interpretation and to	group them into	two arguments.
       @xref{Command line use}.

       The following options allow you to read in an alternative  units	 file,
       check your units	file, or change	the output format:

       -c, --check
	      Check that all units and prefixes	defined	in the units data file
	      reduce to	primitive units.  Print	a list of all units that  can-
	      not  be reduced.	Also display some other	diagnostics about sus-
	      picious definitions in the units data file.  Note	that only def-
	      initions active in the current locale are	checked.

	      Like  the	 `-check'  option,  this option	prints a list of units
	      that cannot be reduced.  But to help find	unit  definitions that
	      cause endless loops, it lists the	units as they are checked.  If
	      `units' hangs, then the last unit	to be printed has a bad	 defi-
	      nition.  Note that only definitions active in the	current	locale
	      are checked.

       -o format, --output-format format
	      Use the specified	format for numeric output.  Format is the same
	      as that for the printf function in the ANSI C standard.  For ex-
	      ample, if	you want more precision	you might use `-o %.15g'.

       -f filename, --file filename
	      Use filename as the units	data  file  rather  than  the  default
	      units data file.	This option overrides the `UNITSFILE' environ-
	      ment variable.

       -h, --help
	      Print out	a summary of the options for `units'.

       -q, --quiet, --silent
	      Suppress prompting of the	user for units and the display of sta-
	      tistics about the	number of units	loaded.

       -s, --strict
	      Suppress conversion of units to their reciprocal units.

       -v, --verbose
	      Give  slightly  more verbose output when converting units.  When
	      combined with the	`-c' option this  gives	 the  same  effect  as

       -V, --version
	      Print  program version number, tell whether the readline library
	      has been included, and give the location of  the	default	 units
	      data file.

       The  conversion	information  is	 read  from a units data file which is
       called `units.dat' and is probably located  in  the  `/usr/local/share'
       directory.   If	you invoke `units' with	the `-V' option, it will print
       the location of this file.  The default file includes  definitions  for
       all  familiar  units,  abbreviations  and metric	prefixes.  It also in-
       cludes many obscure or archaic units.

       Many constants of nature	are defined, including these:

	   pi	     ratio of circumference to diameter
	   c	     speed of light
	   e	     charge on an electron
	   force     acceleration of gravity
	   mole	     Avogadro's	number
	   water     pressure per unit height of water
	   Hg	     pressure per unit height of mercury
	   au	     astronomical unit
	   k	     Boltzman's	constant
	   mu0	     permeability of vacuum
	   epsilon0  permitivity of vacuum
	   G	     gravitational constant
	   mach	     speed of sound

       The database includes atomic masses for all of the elements and	numer-
       ous other constants.  Also included are the densities of	various	ingre-
       dients used in baking so	that `2	cups flour_sifted' can be converted to
       `grams'.	  This is not an exhaustive list.  Consult the units data file
       to see the complete list, or to see the definitions that	are used.

       The unit	`pound'	is a unit of mass.  To	get  force,  multiply  by  the
       force  conversion  unit `force' or use the shorthand `lbf'.  (Note that
       `g' is already taken as the standard abbreviation for the  gram.)   The
       unit  `ounce'  is also a	unit of	mass.  The fluid ounce is `fluidounce'
       or `floz'.  British capacity units that differ from their  US  counter-
       parts,  such  as	 the  British Imperial gallon, are prefixed with `br'.
       Currency	is prefixed with its country name:  `belgiumfranc',  `britain-

       The  US	Survey	foot, yard, and	mile can be obtained by	using the `US'
       prefix.	These units differ  slightly  from  the	 international	length
       units.  They were in general use	until 1959, and	are still used for ge-
       ographic	surveys.  The acre is officially defined in terms  of  the  US
       Survey  foot.   If  you	want an	acre defined according to the interna-
       tional foot, use	`intacre'.  The	 difference  between  these  units  is
       about  4	parts per million.  The	British	also used a slightly different
       length measure before 1959.  These can  be  obtained  with  the	prefix

       When  searching for a unit, if the specified string does	not appear ex-
       actly as	a unit name, then the `units' program will  try	 to  remove  a
       trailing	`s' or a trailing `es'.	 If that fails,	`units'	will check for
       a prefix.  All of the standard metric prefixes are defined.

       To find out what	units and prefixes are available,  read	 the  standard
       units data file.

       All  of	the units and prefixes that `units' can	convert	are defined in
       the units data file.  If	you want to add	your own units,	you can	supply
       your own	file.

       A  unit is specified on a single	line by	giving its name	and an equiva-
       lence.  Comments	start with a `#' character, which can appear  anywhere
       in a line.  The backslash character (`')	acts as	a continuation charac-
       ter if it appears as the	last character on a line, making  it  possible
       to spread definitions out over several lines if desired.

       Unit  names  must  not contain any of the operator characters `+', `-',
       `*', `/', `|', `^' or the parentheses.  They cannot begin with a	 digit
       or  a  decimal  point  (`.'), nor can they end with a digit (except for
       zero).  Be careful to define new	units in terms of old ones so  that  a
       reduction leads to the primitive	units, which are marked	with `!' char-
       acters.	When adding new	units, be sure to use the `-c' option to check
       that the	new units reduce properly.  If you define any units which con-
       tain `+'	characters, carefully check them because the `-c' option  will
       not catch non-conformable sums.	If you create a	loop in	the units def-
       initions, then `units' will hang	when invoked with  the	`-c'  options.
       You will	need to	use the	`--check-verbose' option which prints out each
       unit as it checks them.	The program will still hang, but the last unit
       printed will be the unit	which caused the infinite loop.

       Here is an example of a short units file	that defines some basic	units:

	 m	  !	    # The meter	is a primitive unit
	 sec	  !	    # The second is a primitive	unit
	 micro-	  1e-6	    # Define a prefix
	 minute	  60 sec    # A	minute is 60 seconds
	 hour	  60 min    # An hour is 60 minutes
	 inch	  0.0254 m  # Inch defined in terms of meters
	 ft	  12 inches # The foot defined in terms	of inches
	 mile	  5280 ft   # And the mile

       A  unit which ends with a `-' character is a prefix.  If	a prefix defi-
       nition contains any `/' characters,  be	sure  they  are	 protected  by
       parentheses.   If  you  define  `half-  1/2'  then `halfmeter' would be
       equivalent to `1	/ 2 meter'.

       Some units conversions of interest are nonlinear; for example, tempera-
       ture  conversions  between  the Fahrenheit and Celsius scales cannot be
       done by simply multiplying by conversions factors.

       When you	give a linear unit definition such as `inch 2.54 cm'  you  are
       providing  information  that  `units'  uses to convert values in	inches
       into primitive units of meters.	For nonlinear units, you give a	 func-
       tional definition that provides the same	information.

       Nonlinear  units	 are  represented  using a functional notation.	 It is
       best to regard this notation not	as a function call but	as  a  way  of
       adding  units to	a number, much the same	way that writing a linear unit
       name after a number adds	units to that number.	Internally,  nonlinear
       units are defined by a pair of functions	which convert to and from lin-
       ear units in the	data file, so that an eventual conversion to primitive
       units is	possible.

       Here is an example nonlinear unit definition:

       tempF(x)	[1;K] (x+(-32))	degF + stdtemp ; (tempF+(-stdtemp))/degF + 32

       A  nonlinear  unit  definition comprises	a unit name, a dummy parameter
       name, two functions, and	two corresponding units.  The  functions  tell
       `units'	how  to	convert	to and from the	new unit.  In order to produce
       valid results, the arguments of these functions need to have  the  cor-
       rect dimensions.	 To facilitate error checking, you may specify the di-

       The definition begins with the unit name	followed immediately (with  no
       spaces)	by a `(' character.  In	parentheses is the name	of the parame-
       ter.  Next is an	optional specification of the units  required  by  the
       functions  in this definition.  In the example above, the `tempF' func-
       tion requires an	input argument conformable with	`1'.  For normal  non-
       linear units definitions	the forward function will always take a	dimen-
       sionless	argument.  The inverse function	 requires  an  input  argument
       conformable  with `K'.  In general the inverse function will need units
       that match the quantity measured	by your	nonlinear unit.	 The sole pur-
       pose  of	 the expression	in brackets to enable `units' to perform error
       checking	on function arguments.

       Next the	function  definitions  appear.	 In  the  example  above,  the
       `tempF' function	is defined by

	   tempF(x) = (x+(-32))	degF + stdtemp

       This  gives  a  rule  for converting `x'	in the units `tempF' to	linear
       units of	absolute temperature, which makes it possible to convert  from
       tempF to	other units.

       In  order  to  make conversions to Fahrenheit possible, you must	give a
       rule for	the inverse conversions. The inverse will  be  `x(tempF)'  and
       its  definition appears after a `;' character.  In our example, the in-
       verse is

	   x(tempF) = (tempF+(-stdtemp))/degF +	32

       This inverse definition takes an	absolute temperature as	 its  argument
       and  converts  it  to  the  Fahrenheit temperature.  The	inverse	can be
       omitted by leaving out the `;' character, but then conversions  to  the
       unit  will be impossible.  If the inverse is omitted then the `--check'
       option will display a warning.  It is up	to you to calculate and	 enter
       the  correct  inverse  function	to  obtain  proper  conversions.   The
       `--check' option	tests the inverse at one point and print an  error  if
       it is not valid there, but this is not a	guarantee that your inverse is

       If you wish to make synonyms for	nonlinear units, you still need	to de-
       fine  both the forward and inverse functions.  Inverse functions	can be
       obtained	using the `~' operator.	 So to create a	 synonym  for  `tempF'
       you could write

	   fahrenheit(x) [1;K] tempF(x); ~tempF(fahrenheit)

       You  may	occasionally wish to define a function that operates on	units.
       This can	be done	using a	nonlinear unit definition.  For	 example,  the
       definition  below  provides conversion between radius and the area of a
       circle.	Note that this definition requires a length as input and  pro-
       duces an	area as	output,	as indicated by	the specification in brackets.

	   circlearea(r) [m;m^2] pi r^2	; sqrt(circlearea/pi)

       Sometimes you may be interested in a piecewise linear unit such as many
       wire gauges.  Piecewise linear units can	be defined by specifying  con-
       versions	 to  linear  units  on	a list of points.  Conversion at other
       points will be done by linear interpolation.  A partial	definition  of
       zinc gauge is

	   zincgauge[in] 1 0.002, 10 0.02, 15 0.04, 19 0.06, 23	0.1

       In  this	example, `zincgauge' is	the name of the	piecewise linear unit.
       The definition of such a	unit is	indicated by the embedded `['  charac-
       ter.   After  the bracket, you should indicate the units	to be attached
       to the numbers in the table.  No	spaces can appear before the `]' char-
       acter,  so a definition like `foo[kg meters]' is	illegal; instead write
       `foo[kg*meters]'.  The definition of the	unit consists  of  a  list  of
       pairs optionally	separated by commas.  This list	defines	a function for
       converting from the piecewise linear unit to linear units.   The	 first
       item  in	 each  pair  is	 the function argument;	the second item	is the
       value of	the function at	that  argument	(in  the  units	 specified  in
       brackets).  In this example, we define `zincgauge' at five points.  For
       example,	we set `zincgauge(1)' equal to `0.002 in'.   Definitions  like
       this  may  be  more readable  if	written	using  continuation characters

	    zincgauge[in] \
	       1  0.002	\
	       10 0.02 \
	       15 0.04 \
	       19 0.06 \
	       23 0.1

       With the	preceeding definition, the following conversion	 can  be  per-

	   You have: zincgauge(10)
	   You want: in
	       * 0.02
	       / 50
	   You have: .01 inch
	   You want: zincgauge

       If  you	define a piecewise linear unit that is not strictly monotonic,
       then the	inverse	will not be well defined.  If the inverse is requested
       for  such  a  unit,  `units'  will  return  the	smallest inverse.  The
       `--check' option	will print a warning if	a non-monotonic	piecewise lin-
       ear unit	is encountered.

       Some units have different values	in different locations.	 The localiza-
       tion feature accomodates	this by	allowing the units database to specify
       region  dependent  definitions.	 A locale region in the	units database
       begins with `!locale' followed by the name of the locale.  The  leading
       `!'  must appear	in the first column of the units database.  The	locale
       region is terminated by `!endlocale'.  The following example shows  how
       to define a couple units	in a locale.

       !locale en_GB
       ton		       brton
       gallon		       brgallon

       The  current  locale is specified by the	`LOCALE' environment variable.
       Note that the `-c' option only checks the definitions which are	active
       for the current locale.

       The `units' programs uses the following environment variables.

       LOCALE Specifies	 the locale.  The default is `en_US'.  Sections	of the
	      units database are specific to certain locales.

       PAGER  Specifies	the pager to use for help and for displaying the  con-
	      formable	units.	 The  help function browses the	units database
	      and calls	the pager using	the `+nn' syntax for specifying	a line
	      number.	The  default  pager is `more', but `less', `emacs', or
	      `vi' are possible	alternatives.

	      Specifies	the units database file	to use	(instead  of  the  de-
	      fault). This will	be overridden by the `-f' option.

       If  the	`readline'  package has	been compiled in, then when `units' is
       used interactively, numerous command line editing features  are	avail-
       able.   To  check if your version of `units' includes the readline, in-
       voke the	program	with the `--version' option.

       For complete information	about readline,	consult	the documentation  for
       the  readline  package.	 Without any configuration, `units' will allow
       editing in the style of emacs.  Of particular use with `units' are  the
       completion commands.

       If you type a few characters and	then hit `ESC' followed	by the `?' key
       then `units' will display a list	of all the units which start with  the
       characters  typed.   For	 example,  if you type `metr' and then request
       completion, you will see	something like this:

       You have: metr
       metre		 metriccup	   metrichorsepower  metrictenth
       metretes		 metricfifth	   metricounce	     metricton
       metriccarat	 metricgrain	   metricquart	     metricyarncount
       You have: metr

       If there	is a unique way	to complete a unitname,	you can	 hit  the  tab
       key  and	 `units'  will	provide	the rest of the	unit name.  If `units'
       beeps, it means that there is no	unique completion.  Pressing  the  tab
       key a second time will print the	list of	all completions.

       /usr/share/units.dat - the standard units data file

       Adrian Mariano (

				  30 Jan 2001			      UNITS(1)


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