Provided by: gmt-common_5.2.1+dfsg-3build1_all bug

NAME

       gmtvector - Basic manipulation of Cartesian vectors

SYNOPSIS

       gmtvector  [  tables  ]  [  m[conf]|vector  ] [ [i|o] ] [  ] [  ] [ vector ] [ a|d|D|paz|r[arg|R|s|x] ] [
       [level] ] [ -b<binary> ] [ -d<nodata> ] [ -f<flags> ] [ -g<gaps> ]  [  -h<headers>  ]  [  -i<flags>  ]  [
       -o<flags> ] [ -:[i|o] ]

       Note: No space is allowed between the option flag and the associated arguments.

DESCRIPTION

       gmtvector  reads  either  (x,  y), (x, y, z), (r, theta) or (lon, lat) [or (lat,lon); see -:] coordinates
       from the first 2-3 columns on standard input [or one or more tables]. If -fg is  selected  and  only  two
       items  are  read  (i.e., lon, lat) then these coordinates are converted to Cartesian three-vectors on the
       unit sphere. Otherwise we expect (r, theta) unless -Ci is in effect. If no file  is  found  we  expect  a
       single  vector  to  be  given  as  argument  to -A; this argument will also be interpreted as an x/y[/z],
       lon/lat, or r/theta vector. The input vectors (or  the  one  provided  via  -A)  are  denoted  the  prime
       vector(s).  Several  standard  vector operations (angle between vectors, cross products, vector sums, and
       vector rotations) can be selected; most require a single second  vector,  provided  via  -S.  The  output
       vectors  will  be converted back to (lon, lat) or (r, theta) unless -Co is set which requests (x, y[, z])
       Cartesian coordinates.

REQUIRED ARGUMENTS

       None.

OPTIONAL ARGUMENTS

       table  One or more ASCII [or binary, see -bi] file containing lon,lat [lat,lon if -:] values in the first
              2 columns (if -fg is given) or (r, theta), or perhaps (x, y[, z]) if -Ci is given). If no file  is
              specified, gmtvector, will read from standard input.

       -Am[conf]|vector
              Specify  a  single,  primary  vector  instead  of  reading  tables; see tables for possible vector
              formats. Alternatively, append m to read tables and set the single, primary vector to be the  mean
              resultant  vector  first.  We  also compute the confidence ellipse for the mean vector (azimuth of
              major axis, major axis, and minor axis; for geographic data the axes will be reported in km).  You
              may optionally append the confidence level in percent [95]. These three parameters are reported in
              the final three output columns.

       -C[i|o]
              Select  Cartesian  coordinates  on input and output. Append i for input only or o for output only;
              otherwise both input and output will be assumed to be Cartesian [Default is polar r/theta for  2-D
              data and geographic lon/lat for 3-D].

       -E     Convert input geographic coordinates from geodetic to geocentric and output geographic coordinates
              from geocentric to geodetic. Ignored unless -fg is in effect, and is bypassed if -C is selected.

       -N     Normalize the resultant vectors prior to reporting the output [No normalization]. This only has an
              effect if -Co is selected.

       -S[vector]
              Specify  a single, secondary vector in the same format as the first vector. Required by operations
              in -T that need two vectors (average, bisector, dot product, cross product, and sum).

       -Ta|d|D|paz|s|r[arg|R|x]
              Specify the vector transformation of interest. Append a for average, b for the  pole  of  the  two
              points  bisector,  d  for dot product (use D to get angle in degrees between the two vectors), paz
              for the pole to the great circle specified by input vector and the circle's az (no  second  vector
              used),  s  for vector sum, rpar for vector rotation (here, par is a single angle for 2-D Cartesian
              data and lon/lat/angle for a 3-D rotation pole  and  angle),  R  will  instead  rotate  the  fixed
              secondary vector by the rotations implied by the input records, and x for cross-product.  If -T is
              not  given  then  no transformation takes place; the output is determined by other options such as
              -A, -C, -E, and -N.

       -V[level] (more ...)
              Select verbosity level [c].

       -bi[ncols][t] (more ...)
              Select native binary input. [Default is 2 or 3 input columns].

       -d[i|o]nodata (more ...)
              Replace input columns that equal nodata with NaN and do the reverse on output.

       -f[i|o]colinfo (more ...)
              Specify data types of input and/or output columns.

       -g[a]x|y|d|X|Y|D|[col]z[+|-]gap[u] (more ...)
              Determine data gaps and line breaks.

       -h[i|o][n][+c][+d][+rremark][+rtitle] (more ...)
              Skip or produce header record(s).

       -icols[l][sscale][ooffset][,...] (more ...)
              Select input columns (0 is first column).

       -ocols[,...] (more ...)
              Select output columns (0 is first column).

       -:[i|o] (more ...)
              Swap 1st and 2nd column on input and/or output.

       -^ or just -
              Print a short message about the syntax of the command, then exits (NOTE: on Windows use just -).

       -+ or just +
              Print an extensive usage (help) message, including the explanation of any  module-specific  option
              (but not the GMT common options), then exits.

       -? or no arguments
              Print a complete usage (help) message, including the explanation of options, then exits.

       --version
              Print GMT version and exit.

       --show-datadir
              Print full path to GMT share directory and exit.

ASCII FORMAT PRECISION

       The  ASCII output formats of numerical data are controlled by parameters in your gmt.conf file. Longitude
       and latitude are formatted according to FORMAT_GEO_OUT, whereas other values are formatted  according  to
       FORMAT_FLOAT_OUT.  Be  aware that the format in effect can lead to loss of precision in the output, which
       can lead to various problems downstream. If you find the output is not  written  with  enough  precision,
       consider   switching   to   binary  output  (-bo  if  available)  or  specify  more  decimals  using  the
       FORMAT_FLOAT_OUT setting.

EXAMPLES

       Suppose you have a file with lon, lat called points.txt. You want to compute the spherical angle  between
       each of these points and the location 133/34. Try

              gmt vector points.txt -S133/34 -TD -fg > angles.txt

       To rotate the same points 35 degrees around a pole at 133/34, and output Cartesian 3-D vectors, use

              gmt vector points.txt -Tr133/34/35 -Co -fg > reconstructed.txt

       To rotate the point 65/33 by all rotations given in file rots.txt, use

              gmt vector rots.txt -TR -S64/33 -fg > reconstructed.txt

       To  compute  the cross-product between the two Cartesian vectors 0.5/1/2 and 1/0/0.4, and normalizing the
       result, try

              gmt vector -A0.5/1/2 -Tx -S1/0/0.4 -N -C > cross.txt

       To rotate the 2-D vector, given in polar form as r = 2 and theta = 35, by an angle of 120, try

              gmt vector -A2/35 -Tr120 > rotated.txt

       To find the mid-point along the great circle connecting the points 123/35 and -155/-30, use

              gmt vector -A123/35 -S-155/-30 -Ta -fg > midpoint.txt

       To find the mean location of the geographical points  listed  in  points.txt,  with  its  99%  confidence
       ellipse, use

              gmt vector points.txt -Am99 -fg > centroid.txt

       To  find  the  pole corresponding to the great circle that goes through the point -30/60 at an azimuth of
       105 degrees, use

              gmt vector -A-30/60 -Tp105 -fg > pole.txt

ROTATIONS

       For more advanced 3-D rotations as  used  in  plate  tectonic  reconstructions,  see  the  GMT  "spotter"
       supplement.

SEE ALSO

       gmt, project, mapproject

COPYRIGHT

       2015, P. Wessel, W. H. F. Smith, R. Scharroo, J. Luis, and F. Wobbe

5.2.1                                           January 28, 2016                                 GMTVECTOR(1gmt)