/dports/math/gap/gap-4.11.0/pkg/SymbCompCC-1.3.1/gap/PPowerPolyPcpGroups/ |
H A D | Collect.gi | 8 ## G = <h_1, ..., h_n+d+m> = <g_1, .., g_n, t_1, .., t_d, c_1, .., c_m>
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/dports/games/redeclipse-data16/redeclipse-data-v1.6.0/maps/ |
H A D | vorticity.cfg | 911 texture n "unnamed/wall01-g_n.png"
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/dports/math/gap/gap-4.11.0/pkg/atlasrep/gap/ |
H A D | bbox.gd | 703 ## <M>[ g_1, g_2, \ldots, g_n ]</M> then mapping the free generators of
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/dports/games/libtmcg/libTMCG-1.3.18/doc/ |
H A D | libTMCG.info | 815 Currently it is only relevant for the generators g_1, \ldots, g_n 2535 in G w.r.t. random bases g_1, \ldots, g_n and thus a commitment is only 2546 generating the bases g_1, \ldots, g_n of the Pedersen commitment scheme 2597 Note that the generators g_1, \ldots, g_n of the Pedersen 2620 Note that the generators g_1, \ldots, g_n of the Pedersen 2632 g_n of the internal Pedersen commitment scheme by using a 2642 This method setup the generators g_1, \ldots, g_n of the
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/dports/science/wannier90/wannier90-3.1.0/test-suite/tests/testw90_benzene_gamma_valcond/ |
H A D | benchmark.out.default.inp=benzene.win | 302 A_mn = <psi_m|g_n> --> S = A.A^+ --> U = S^-1/2.A
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/dports/math/py-patsy/patsy-0.5.2/doc/ |
H A D | formulas.rst | 790 subspace of :math:`g_1 : \cdots : g_n` without the above conditions
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/dports/math/alberta/alberta3-920315ae1bbfd1b1fb6672d916619ac37a411e95/doc/ |
H A D | ellipt.tex | 10 \partial_\nu u + \alpha_r\,u &= g_n &&\text{on }
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/dports/science/berkeleygw/BGW-2.0.0/examples/DFT/silicon/ESPRESSO/07-wannier/reference/ |
H A D | silicon.wout_bands | 229 A_mn = <psi_m|g_n> --> S = A.A^+ --> U = S^-1/2.A
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/dports/science/berkeleygw/BGW-2.0.0/examples/DFT/silicon/11-sig2wan/reference/ |
H A D | silicon.wout | 243 A_mn = <psi_m|g_n> --> S = A.A^+ --> U = S^-1/2.A
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/dports/math/gap/gap-4.11.0/lib/ |
H A D | ctbl.gd | 2921 ## the number of <M>n</M>-tuples <M>(g_1, g_2, \ldots, g_n)</M> of elements 2922 ## <M>g_i \in C_i</M> with <M>g_1 g_2 \cdots g_n = 1</M>. 2933 ## \chi(g_1) \chi(g_2) \cdots \chi(g_n) / \chi(1)^{{n-2}} .
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H A D | grp.gd | 2387 ## returns the number of <A>n</A>-tuples <M>(g_1, g_2, \ldots, g_n)</M>
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/dports/science/siconos/siconos-4.4.0/docs/sphinx/devel_guide/notes/ |
H A D | NewtonEuler.tex | 1126 …bda^\alpha_\n =r^\alpha_\n$ and $u_\n = J^\alpha_{g_\n}(q) T(q) v$ if the $g_n$ is not chosen as t…
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H A D | DevNotes.rst | 5253 :math:`u_\n = J^\alpha_{g_\n}(q) T(q) v` if the :math:`g_n` is not
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/dports/science/wannier90/wannier90-3.1.0/test-suite/tests/testw90_example04/ |
H A D | benchmark.out.default.inp=copper.win | 230 A_mn = <psi_m|g_n> --> S = A.A^+ --> U = S^-1/2.A
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/dports/math/pari/pari-2.13.3/doc/ |
H A D | usersch6.tex | 2660 abelian group with generators $g = (g_1,\dots,g_n)$ and a vector 3034 [g_1,\dots,g_n]$ representing an element in the group, and given a mask
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/dports/math/giacxcas/giac-1.6.0/doc/fr/ |
H A D | casexo.tex | 6214 3/ a/ Montrer que la fonction $g_n$ d\'efinie par :\\ 6215 $\displaystyle g_n(x)=\frac{x^{2n+1}*\ln(x)}{x^2-1}$ si $x>0$ et $x\neq 1$ \\ 6217 b/ On pose $I_n=\int_0^1 g_n(t) dt$.\\ 6257 $0\leq g_n(x)<x^{2*n}/2$ car $x*\log(x)/(x^2-1)<1/2$\\
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/dports/sysutils/brasero/brasero-3.12.3/po/ |
H A D | gd.po | 4007 msgstr "Cuir na h-uile à g_nìomh"
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/dports/misc/cinnamon-translations/cinnamon-translations-4.8.3/po-export/nemo/ |
H A D | nemo-gd.po | 1756 msgstr "Cead-g_nìomhachaidh"
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/dports/graphics/shotwell/shotwell-0.30.14/po/ |
H A D | gd.po | 5922 msgstr "Cleachd meud g_nàthaichte:"
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/dports/math/gap/gap-4.11.0/doc/ref/ |
H A D | manual.six | 4609 242, "g_n irrational value", "X8414ED887AF36359" ],
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/dports/japanese/mozc-el/mozc-2.23.2815.102.01/src/data/typing/ |
H A D | typing_model_godan-hiragana.tsv | 21352 g_n 1881
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/dports/japanese/uim-mozc/mozc-2.23.2815.102.01/src/data/typing/ |
H A D | typing_model_godan-hiragana.tsv | 21352 g_n 1881
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/dports/japanese/mozc-server/mozc-2.23.2815.102.01/src/data/typing/ |
H A D | typing_model_godan-hiragana.tsv | 21352 g_n 1881
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/dports/japanese/mozc-tool/mozc-2.23.2815.102.01/src/data/typing/ |
H A D | typing_model_godan-hiragana.tsv | 21352 g_n 1881
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/dports/japanese/fcitx-mozc/mozc-2.23.2815.102.01/src/data/typing/ |
H A D | typing_model_godan-hiragana.tsv | 21352 g_n 1881
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