Introduction | The hypergeo package | Package testing suite | The package in use
Package: hypergeo 1.2-15
hypergeo: The Gauss Hypergeometric Function
The Gaussian hypergeometric function for complex numbers.
Authors:
hypergeo_1.2-15.tar.gz
hypergeo_1.2-15.zip(r-4.7)hypergeo_1.2-15.zip(r-4.6)hypergeo_1.2-15.zip(r-4.5)
hypergeo_1.2-15.tgz(r-4.6-x86_64)hypergeo_1.2-15.tgz(r-4.6-arm64)hypergeo_1.2-15.tgz(r-4.5-x86_64)hypergeo_1.2-15.tgz(r-4.5-arm64)
hypergeo_1.2-15.tar.gz(r-4.7-arm64)hypergeo_1.2-15.tar.gz(r-4.7-x86_64)hypergeo_1.2-15.tar.gz(r-4.6-arm64)hypergeo_1.2-15.tar.gz(r-4.6-x86_64)
hypergeo_1.2-15.tgz(r-4.6-emscripten)
manual.pdf |manual.html✨
DESCRIPTION |NEWS
card.svg |card.png
hypergeo/json (API)
| # Install 'hypergeo' in R: |
| install.packages('hypergeo', repos = c('https://robinhankin.r-universe.dev', 'https://cloud.r-project.org')) |
Bug tracker:https://github.com/robinhankin/hypergeo/issues
Last updated from:ca2b0300fd. Checks:13 OK. Indexed: yes.
| Target | Result | Time | Files | Syslog |
|---|---|---|---|---|
| linux-devel-arm64 | OK | 139 | ||
| linux-devel-x86_64 | OK | 143 | ||
| source / vignettes | OK | 192 | ||
| linux-release-arm64 | OK | 136 | ||
| linux-release-x86_64 | OK | 138 | ||
| macos-release-arm64 | OK | 131 | ||
| macos-release-x86_64 | OK | 259 | ||
| macos-oldrel-arm64 | OK | 126 | ||
| macos-oldrel-x86_64 | OK | 243 | ||
| windows-devel | OK | 127 | ||
| windows-release | OK | 124 | ||
| windows-oldrel | OK | 118 | ||
| wasm-release | OK | 161 |
Exports:buhring_eqn11buhring_eqn12buhring_eqn5_factorsbuhring_eqn5_seriescomplex_factorialcomplex_gammacomplex_lngammacomplex_lngamma_cppcomplex_odecritf15.1.1f15.3.1f15.3.10f15.3.10_11_12f15.3.10_af15.3.10_bf15.3.11f15.3.11_bit1f15.3.11_bit2_af15.3.11_bit2_bf15.3.12f15.3.12_bit1f15.3.12_bit2_af15.3.12_bit2_bf15.3.13f15.3.13_14f15.3.13_af15.3.13_bf15.3.14f15.3.14_bit1_af15.3.14_bit1_bf15.3.14_bit2f15.3.3f15.3.4f15.3.5f15.3.6f15.3.7f15.3.8f15.3.9f15.5.1genhypergeogenhypergeo_contfracgenhypergeo_contfrac_singlegenhypergeo_seriesgenhypergeo_series_cppgenhypergeo_shankshypergeohypergeo_A_nonpos_inthypergeo_AorB_nonpos_inthypergeo_buhringhypergeo_contfrachypergeo_cover1hypergeo_cover2hypergeo_cover3hypergeo_funchypergeo_generalhypergeo_gosperhypergeo_powerserieshypergeo_presshypergeo_residue_close_to_crit_multiplehypergeo_residue_close_to_crit_singlehypergeo_residue_generalhypergeo_shankshypergeo_taylori15.3.6i15.3.7i15.3.8i15.3.9is.near_integeris.nonposis.zeroisgoodj15.3.6j15.3.7j15.3.8j15.3.9lanczoslanczos_cpplphamsemicirclesemidashshanksstraightstraightdashthingfunto_complexto_realw07.23.06.0026.01w07.23.06.0026.01_bit1w07.23.06.0026.01_bit2w07.23.06.0026.01_bit3_aw07.23.06.0026.01_bit3_bw07.23.06.0026.01_bit3_cw07.23.06.0029.01w07.23.06.0031.01w07.23.06.0031.01_bit1w07.23.06.0031.01_bit2
Readme and manuals
Help Manual
| Help page | Topics |
|---|---|
| The Gauss hypergeometric function | hypergeo-package |
| Evaluation of the hypergeometric function using Buhring's method | buhring buhring_eqn11 buhring_eqn12 buhring_eqn5_factors buhring_eqn5_series hypergeo_buhring |
| Gamma function for complex arguments | complex_factorial complex_gamma complex_lngamma lanczos |
| Low-level C functions | complex_gamma_cpp complex_lngamma_cpp genhypergeo_series_cpp lanczos_cpp |
| Hypergeometric function using Euler's integral representation | f15.3.1 hypergeo_integral |
| Transformations of the hypergeometric function | f15.1.1 f15.3.10 f15.3.10_11_12 f15.3.10_a f15.3.10_b f15.3.11 f15.3.11_bit1 f15.3.11_bit2_a f15.3.11_bit2_b f15.3.12 f15.3.12_bit1 f15.3.12_bit2_a f15.3.12_bit2_b f15.3.13 f15.3.13_14 f15.3.13_a f15.3.13_b f15.3.14 f15.3.14_bit1_a f15.3.14_bit1_b f15.3.14_bit2 |
| Various transformation formulae for the hypergeometric function | f15.3.3 f15.3.4 f15.3.5 f15.3.6 f15.3.7 f15.3.8 f15.3.9 |
| Hypergeometric functions via direct numerical integration | complex_ode f15.5.1 hypergeo_func hypergeo_press semicircle semidash straight straightdash to_complex to_real |
| The generalized hypergeometric function | genhypergeo genhypergeo_contfrac genhypergeo_series |
| Evaluation of the hypergeometric function using Gosper's method | hypergeo_gosper |
| The hypergeometric function | hypergeo |
| Hypergeometric functions for nonpositive integer arguments | hypergeo_AorB_nonpos_int hypergeo_A_nonpos_int |
| Continued fraction expansion of the hypergeometric function | genhypergeo_contfrac_single hypergeo_contfrac |
| Hypergeometric functions for special values of the parameters | hypergeo_cover1 hypergeo_cover2 hypergeo_cover3 |
| The hypergeometric function as determined by power series | hypergeo_general hypergeo_powerseries hypergeo_taylor |
| Helper functions | i15.3.6 i15.3.7 i15.3.8 i15.3.9 j15.3.6 j15.3.7 j15.3.8 j15.3.9 |
| Various utilities | crit is.near_integer is.nonpos is.zero isgood lpham thingfun |
| Evaluation of the hypergeometric function using the residue theorem | hypergeo_residue hypergeo_residue_close_to_crit_multiple hypergeo_residue_close_to_crit_single hypergeo_residue_general residue |
| Evaluation of the hypergeometric function using Shanks's method | genhypergeo_shanks hypergeo_shanks shanks |
| Various functions taken from the Wolfram Functions Site | w07.23.06.0026.01 w07.23.06.0026.01_bit1 w07.23.06.0026.01_bit2 w07.23.06.0026.01_bit3_a w07.23.06.0026.01_bit3_b w07.23.06.0026.01_bit3_c w07.23.06.0029.01 w07.23.06.0031.01 w07.23.06.0031.01_bit1 w07.23.06.0031.01_bit2 wolfram |
