be699cf06b
octavePackages.arduino: 0.7.0 -> 0.10.0 octavePackages.audio: 2.0.3 -> 2.0.5 octavePackages.bim: 1.1.5 -> 1.1.6 octavePackages.communications: 1.2.3 -> 1.2.4 octavePackages.control: 3.3.1 -> 3.4.0 octavePackages.dicom: 0.4.0 -> 0.5.1 octavePackages.ga: 0.10.2 -> 0.10.3 octavePackages.general: 2.1.1 -> 2.1.2 octavePackages.generate_html: 0.3.2 -> 0.3.3 octavePackages.image: 2.12.0 -> 2.14.0 octavePackages.instrument-control: 0.7.0 -> 0.8.0 octavePackages.interval: 3.2.0 -> 3.2.1 octavePackages.io: 2.6.3 -> 2.6.4 octavePackages.mapping: 1.4.1 -> 1.4.2 octavePackages.msh: 1.0.10 -> 1.0.12 octavePackages.nan: 3.6.0 -> 3.7.0 octavePackages.ncarray: 1.0.4 -> 1.0.5 octavePackages.netcdf: 1.0.14 -> 1.0.16 octavePackages.ocl: 1.1.1 -> 1.2.0 octavePackages.octclip: 2.0.1 -> 2.0.3 octavePackages.octproj: 2.0.1 -> 3.0.2 octavePackages.optim: 1.6.1 -> 1.6.2 octavePackages.optiminterp: 0.3.6 -> 0.3.7 octavePackages.signal: 1.4.2 -> 1.4.3 octavePackages.sockets: 1.2.1 -> 1.4.0 octavePackages.statistics: 1.4.2 -> 1.5.2 octavePackages.stk: 2.6.1 -> 2.7.0 octavePackages.strings: 1.2.0 -> 1.3.0 octavePackages.struct: 1.0.17 -> 1.0.18 octavePackages.video: 2.0.0 -> 2.0.2 octavePackages.windows: 1.6.1 -> 1.6.3 octavePackages.zeromq: 1.5.3 -> 1.5.5
40 lines
1.2 KiB
Nix
40 lines
1.2 KiB
Nix
{ buildOctavePackage
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, lib
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, fetchurl
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, mpfr
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}:
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buildOctavePackage rec {
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pname = "interval";
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version = "3.2.1";
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src = fetchurl {
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url = "mirror://sourceforge/octave/${pname}-${version}.tar.gz";
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sha256 = "sha256-OOUmQnN1cTIpqz2Gpf4/WghVB0fYQgVBcG/eqQk/3Og=";
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};
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propagatedBuildInputs = [
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mpfr
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];
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meta = with lib; {
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homepage = "https://octave.sourceforge.io/interval/index.html";
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license = licenses.gpl3Plus;
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maintainers = with maintainers; [ KarlJoad ];
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description = "Interval arithmetic to evaluate functions over subsets of their domain";
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longDescription = ''
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The interval package for real-valued interval arithmetic allows one to
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evaluate functions over subsets of their domain. All results are verified,
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because interval computations automatically keep track of any errors.
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These concepts can be used to handle uncertainties, estimate arithmetic
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errors and produce reliable results. Also it can be applied to
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computer-assisted proofs, constraint programming, and verified computing.
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The implementation is based on interval boundaries represented by
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binary64 numbers and is conforming to IEEE Std 1788-2015, IEEE standard
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for interval arithmetic.
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'';
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};
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}
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