r-cran-maps 3.0.0-2-1 source package in Ubuntu

Changelog

r-cran-maps (3.0.0-2-1) unstable; urgency=medium

  * New upstream release.

 -- Chris Lawrence <email address hidden>  Fri, 02 Oct 2015 23:05:33 -0400

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Uploaded by:
Chris Lawrence
Uploaded to:
Sid
Original maintainer:
Chris Lawrence
Architectures:
any
Section:
gnu-r
Urgency:
Medium Urgency

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File Size SHA-256 Checksum
r-cran-maps_3.0.0-2-1.dsc 1.7 KiB 4b6f39223778fb1fc72c1d7a6f3890e2b288896317deccf98962fb93b4b223ea
r-cran-maps_3.0.0-2.orig.tar.gz 2.1 MiB cf8c529c124880cf9817527dbc3c0eb75b0b48fb91da21d4dbe41be6612218e5
r-cran-maps_3.0.0-2-1.debian.tar.xz 2.4 KiB 69b78096d9d9b5f08deaa4acdbed59b6661199e0c71c2737dc2a6d07ce6bdb7a

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Binary packages built by this source

r-cran-maps: GNU R support for producing geographic maps

 This package provides facilities for easily producing maps based on
 data sets in the GNU R statistical computing environment.
 .
 The r-cran-maps package includes map data for the United States
 (including state and county-level maps), New Zealand, and a world
 map; additional maps (including a higher-resolution world map) are
 available in the suggested r-cran-mapdata package.
 .
 The suggested r-cran-mapproj package adds facilities for calculating
 geographic projections, which are used by mapmakers to compensate for
 the inaccuracies inherent in projecting a spheroid's surface onto a
 two-dimensional plane.

r-cran-maps-dbgsym: debug symbols for package r-cran-maps

 This package provides facilities for easily producing maps based on
 data sets in the GNU R statistical computing environment.
 .
 The r-cran-maps package includes map data for the United States
 (including state and county-level maps), New Zealand, and a world
 map; additional maps (including a higher-resolution world map) are
 available in the suggested r-cran-mapdata package.
 .
 The suggested r-cran-mapproj package adds facilities for calculating
 geographic projections, which are used by mapmakers to compensate for
 the inaccuracies inherent in projecting a spheroid's surface onto a
 two-dimensional plane.