2014-06-08 10:55:30 +00:00
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#
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# spec file for package perl-Math-PlanePath
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#
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2016-01-02 21:57:40 +00:00
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# Copyright (c) 2016 SUSE LINUX GmbH, Nuernberg, Germany.
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2014-06-08 10:55:30 +00:00
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#
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# All modifications and additions to the file contributed by third parties
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# remain the property of their copyright owners, unless otherwise agreed
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# upon. The license for this file, and modifications and additions to the
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# file, is the same license as for the pristine package itself (unless the
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# license for the pristine package is not an Open Source License, in which
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# case the license is the MIT License). An "Open Source License" is a
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# license that conforms to the Open Source Definition (Version 1.9)
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# published by the Open Source Initiative.
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# Please submit bugfixes or comments via http://bugs.opensuse.org/
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#
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Name: perl-Math-PlanePath
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2016-01-02 21:57:40 +00:00
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Version: 122
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2014-06-08 10:55:30 +00:00
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Release: 0
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2015-04-16 08:14:11 +00:00
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#Upstream: GPL-1.0+
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2014-06-08 10:55:30 +00:00
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%define cpan_name Math-PlanePath
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2015-05-13 15:00:00 +00:00
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Summary: Points On a Path Through the 2-D Plane
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2014-06-16 12:05:21 +00:00
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License: GPL-3.0+
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2014-06-08 10:55:30 +00:00
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Group: Development/Libraries/Perl
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Url: http://search.cpan.org/dist/Math-PlanePath/
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2015-04-16 08:14:11 +00:00
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Source0: http://www.cpan.org/authors/id/K/KR/KRYDE/%{cpan_name}-%{version}.tar.gz
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Source1: cpanspec.yml
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2014-06-08 10:55:30 +00:00
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BuildRoot: %{_tmppath}/%{name}-%{version}-build
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BuildRequires: perl
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BuildRequires: perl-macros
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BuildRequires: perl(Math::Libm)
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BuildRequires: perl(constant::defer) >= 5
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Requires: perl(Math::Libm)
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Requires: perl(constant::defer) >= 5
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%{perl_requires}
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%description
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This is a base class for some mathematical paths which map an integer
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position '$n' to and from coordinates '$x,$y' in the 2D plane.
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The current classes include the following. The intention is that any
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'Math::PlanePath::Something' is a PlanePath, and supporting base classes or
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related things are further down like 'Math::PlanePath::Base::Xyzzy'.
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SquareSpiral four-sided spiral
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PyramidSpiral square base pyramid
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TriangleSpiral equilateral triangle spiral
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TriangleSpiralSkewed equilateral skewed for compactness
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DiamondSpiral four-sided spiral, looping faster
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PentSpiral five-sided spiral
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PentSpiralSkewed five-sided spiral, compact
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HexSpiral six-sided spiral
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HexSpiralSkewed six-sided spiral skewed for compactness
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HeptSpiralSkewed seven-sided spiral, compact
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AnvilSpiral anvil shape
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OctagramSpiral eight pointed star
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KnightSpiral an infinite knight's tour
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CretanLabyrinth 7-circuit extended infinitely
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SquareArms four-arm square spiral
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DiamondArms four-arm diamond spiral
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AztecDiamondRings four-sided rings
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HexArms six-arm hexagonal spiral
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GreekKeySpiral square spiral with Greek key motif
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MPeaks "M" shape layers
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SacksSpiral quadratic on an Archimedean spiral
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VogelFloret seeds in a sunflower
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TheodorusSpiral unit steps at right angles
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ArchimedeanChords unit chords on an Archimedean spiral
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MultipleRings concentric circles
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PixelRings concentric rings of midpoint pixels
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FilledRings concentric rings of pixels
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Hypot points by distance
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HypotOctant first octant points by distance
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TriangularHypot points by triangular distance
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PythagoreanTree X^2+Y^2=Z^2 by trees
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PeanoCurve 3x3 self-similar quadrant
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WunderlichSerpentine transpose parts of PeanoCurve
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HilbertCurve 2x2 self-similar quadrant
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2015-10-12 11:22:42 +00:00
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HilbertSides 2x2 self-similar quadrant segments
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HilbertSpiral 2x2 self-similar whole-plane
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ZOrderCurve replicating Z shapes
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GrayCode Gray code splits
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WunderlichMeander 3x3 "R" pattern quadrant
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BetaOmega 2x2 self-similar half-plane
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AR2W2Curve 2x2 self-similar of four parts
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KochelCurve 3x3 self-similar of two parts
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DekkingCurve 5x5 self-similar, edges
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DekkingCentres 5x5 self-similar, centres
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CincoCurve 5x5 self-similar
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ImaginaryBase replicate in four directions
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ImaginaryHalf half-plane replicate three directions
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CubicBase replicate in three directions
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SquareReplicate 3x3 replicating squares
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CornerReplicate 2x2 replicating "U"
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LTiling self-simlar L shapes
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DigitGroups digits grouped by zeros
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FibonacciWordFractal turns by Fibonacci word bits
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Flowsnake self-similar hexagonal tile traversal
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FlowsnakeCentres likewise but centres of hexagons
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GosperReplicate self-similar hexagonal tiling
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GosperIslands concentric island rings
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GosperSide single side or radial
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QuintetCurve self-similar "+" traversal
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QuintetCentres likewise but centres of squares
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QuintetReplicate self-similar "+" tiling
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DragonCurve paper folding
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DragonRounded paper folding rounded corners
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DragonMidpoint paper folding segment midpoints
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AlternatePaper alternating direction folding
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AlternatePaperMidpoint alternating direction folding, midpoints
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TerdragonCurve ternary dragon
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TerdragonRounded ternary dragon rounded corners
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TerdragonMidpoint ternary dragon segment midpoints
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R5DragonCurve radix-5 dragon curve
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R5DragonMidpoint radix-5 dragon curve midpoints
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CCurve "C" curve
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ComplexPlus base i+realpart
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ComplexMinus base i-realpart, including twindragon
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ComplexRevolving revolving base i+1
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SierpinskiCurve self-similar right-triangles
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SierpinskiCurveStair self-similar right-triangles, stair-step
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HIndexing self-similar right-triangles, squared up
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KochCurve replicating triangular notches
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KochPeaks two replicating notches
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KochSnowflakes concentric notched 3-sided rings
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KochSquareflakes concentric notched 4-sided rings
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QuadricCurve eight segment zig-zag
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QuadricIslands rings of those zig-zags
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SierpinskiTriangle self-similar triangle by rows
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SierpinskiArrowhead self-similar triangle connectedly
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SierpinskiArrowheadCentres likewise but centres of triangles
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Rows fixed-width rows
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Columns fixed-height columns
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Diagonals diagonals between X and Y axes
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DiagonalsAlternating diagonals Y to X and back again
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DiagonalsOctant diagonals between Y axis and X=Y centre
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Staircase stairs down from the Y to X axes
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StaircaseAlternating stairs Y to X and back again
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Corner expanding stripes around a corner
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PyramidRows expanding stacked rows pyramid
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PyramidSides along the sides of a 45-degree pyramid
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CellularRule cellular automaton by rule number
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CellularRule54 cellular automaton rows pattern
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CellularRule57 cellular automaton (rule 99 mirror too)
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CellularRule190 cellular automaton (rule 246 mirror too)
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UlamWarburton cellular automaton diamonds
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UlamWarburtonQuarter cellular automaton quarter-plane
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DiagonalRationals rationals X/Y by diagonals
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FactorRationals rationals X/Y by prime factorization
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GcdRationals rationals X/Y by rows with GCD integer
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RationalsTree rationals X/Y by tree
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FractionsTree fractions 0<X/Y<1 by tree
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ChanTree rationals X/Y multi-child tree
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CfracDigits continued fraction 0<X/Y<1 by digits
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CoprimeColumns coprime X,Y
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DivisibleColumns X divisible by Y
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WythoffArray Fibonacci recurrences
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WythoffPreliminaryTriangle
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PowerArray powers in rows
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File points from a disk file
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And in the separate Math-PlanePath-Toothpick distribution
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ToothpickTree pattern of toothpicks
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ToothpickReplicate same by replication rather than tree
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ToothpickUpist toothpicks only growing upwards
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ToothpickSpiral toothpicks around the origin
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LCornerTree L-shape corner growth
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LCornerReplicate same by replication rather than tree
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OneOfEight
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HTree H shapes replicated
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The paths are object oriented to allow parameters, though many have none.
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See 'examples/numbers.pl' in the Math-PlanePath sources for a sample
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printout of numbers from selected paths or all paths.
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%prep
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%setup -q -n %{cpan_name}-%{version}
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find . -type f ! -name \*.pl -print0 | xargs -0 chmod 644
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2014-06-08 10:55:30 +00:00
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%build
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%{__perl} Makefile.PL INSTALLDIRS=vendor OPTIMIZE="%{optflags}"
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%{__make} %{?_smp_mflags}
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%check
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%{__make} test
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%install
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%perl_make_install
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%perl_process_packlist
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%perl_gen_filelist
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%files -f %{name}.files
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%defattr(-,root,root,755)
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%doc Changes COPYING examples
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%changelog
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