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/dports/cad/qflow/qflow-1.4.98/src/
H A Dvlog2Cel.c120 int lvert = -1; in write_output() local
149 lvert = i; in write_output()
155 if (lvert < 0) { in write_output()
162 pitchx[lvert], lvert); in write_output()
224 feedx = cllx + pitchx[lvert] / 2 + pitchx[lvert]; in write_output()
228 kidx, lvert, feedx, clly); in write_output()
230 kidx, lvert, feedx, cury); in write_output()
231 feedx += pitchx[lvert]; in write_output()
481 anet, lvert, px, py); in write_output()
512 px = pitchx[lvert] >> 1; in write_output()
[all …]
/dports/games/scummvm/scummvm-2.5.1/engines/icb/
H A Dsoftskin_pc.cpp69 VECTOR lvert, lvert2; in softskinPC() local
175 lvert.vx = 0; in softskinPC()
176 lvert.vy = 0; in softskinPC()
177 lvert.vz = 0; in softskinPC()
195 lvert.vx += lvert2.vx * weight; in softskinPC()
196 lvert.vy += lvert2.vy * weight; in softskinPC()
197 lvert.vz += lvert2.vz * weight; in softskinPC()
207 plocal->vx = (int16)(lvert.vx >> bothScaleShift); in softskinPC()
211 lvert.vx = 0; in softskinPC()
212 lvert.vy = 0; in softskinPC()
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/dports/science/py-OpenFermion/OpenFermion-1.3.0/docs/tutorials/
H A Djordan_wigner_and_bravyi_kitaev_transforms.ipynb118 "- If $\\lvert{\\psi}\\rangle$ is a 0-eigenvector of $a_p^\\dagger a_p$, then\n",
131 " $$\\lvert n_0, \\ldots, n_{N-1} \\rangle :=\n",
137 …lvert n_0, \\ldots, n_{p-1}, 1, n_{p+1}, \\ldots, n_{N-1} \\rangle &= (-1)^{\\sum_{q=0}^{p-1} n_q}…
150 " &= (\\lvert{0}\\rangle\\langle{1}\\rvert)_p Z_1 \\cdots Z_{p - 1} \\\\\n",
155 "$\\lvert z_0, \\ldots, z_{N-1} \\rangle$:\n",
231 "$$\\lvert x \\rangle \\mapsto \\lvert e(x) \\rangle,$$\n",
257 "$\\lvert n_0, \\ldots, n_{N-1} \\rangle \\mapsto \\lvert z_0, \\ldots, z_{N-1} \\rangle,$\n",
264 …" &= [(\\lvert{0}\\rangle\\langle{1}\\rvert)_p (\\lvert{0}\\rangle\\langle{0}\\rvert)_{p - 1} -…
265 …" (\\lvert{0}\\rangle\\langle{1}\\rvert)_p (\\lvert{1}\\rangle\\langle{1}\\rvert)_{p - 1}]\…
367 "$(\\lvert{0}\\rangle\\langle{1}\\rvert)_p (\\lvert{0}\\rangle\\langle{0}\\rvert)_{p - 1} -\n",
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/dports/science/py-cirq-aqt/Cirq-0.12.0/docs/tutorials/
H A Dquantum_walks.ipynb140 "$$\\lvert \\text{Final}\\rangle \\ = \\ \\lvert \\text{Initial} \\ + \\ j\\rangle$$\n",
450 "$$H_W \\ = \\ \\{\\lvert j\\rangle \\ : \\ j \\ = \\ 0, \\ ..., \\ K \\ - \\ 1 \\}$$\n",
473 …"$$\\lvert 0\\rangle \\ = \\ \\lvert \\uparrow\\rangle \\ \\ \\text{and} \\ \\ \\lvert 1\\rangle \…
478 "element of this Hilbert space as $\\lvert i\\rangle \\ \\otimes \\ \\lvert j\\rangle$.\n",
484 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\ \\otimes \\ \\displaystyle\\sum_{j} \\ \\lvert…
487 …"Essentially, since our qubits take on states $\\lvert 0\\rangle$ and $\\lvert 1\\rangle$, we know…
496 "$\\lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle$ and we apply the $U$ operator:\n",
499 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle) \\ \\ = \\ \\Big( \\ \\lvert \\uparrow\…
501 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\uparrow\\rangle \\ \\otimes \\ \\displaystyle\\…
504 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 2\\rangle \\ + \\ 0\\lvert \\downarrow\\rangle \\ \…
[all …]
/dports/science/py-cirq-ionq/Cirq-0.13.1/docs/tutorials/
H A Dquantum_walks.ipynb140 "$$\\lvert \\text{Final}\\rangle \\ = \\ \\lvert \\text{Initial} \\ + \\ j\\rangle$$\n",
450 "$$H_W \\ = \\ \\{\\lvert j\\rangle \\ : \\ j \\ = \\ 0, \\ ..., \\ K \\ - \\ 1 \\}$$\n",
473 …"$$\\lvert 0\\rangle \\ = \\ \\lvert \\uparrow\\rangle \\ \\ \\text{and} \\ \\ \\lvert 1\\rangle \…
478 "element of this Hilbert space as $\\lvert i\\rangle \\ \\otimes \\ \\lvert j\\rangle$.\n",
484 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\ \\otimes \\ \\displaystyle\\sum_{j} \\ \\lvert…
487 …"Essentially, since our qubits take on states $\\lvert 0\\rangle$ and $\\lvert 1\\rangle$, we know…
496 "$\\lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle$ and we apply the $U$ operator:\n",
499 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle) \\ \\ = \\ \\Big( \\ \\lvert \\uparrow\…
501 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\uparrow\\rangle \\ \\otimes \\ \\displaystyle\\…
504 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 2\\rangle \\ + \\ 0\\lvert \\downarrow\\rangle \\ \…
[all …]
/dports/science/py-cirq-pasqal/Cirq-0.13.1/docs/tutorials/
H A Dquantum_walks.ipynb140 "$$\\lvert \\text{Final}\\rangle \\ = \\ \\lvert \\text{Initial} \\ + \\ j\\rangle$$\n",
450 "$$H_W \\ = \\ \\{\\lvert j\\rangle \\ : \\ j \\ = \\ 0, \\ ..., \\ K \\ - \\ 1 \\}$$\n",
473 …"$$\\lvert 0\\rangle \\ = \\ \\lvert \\uparrow\\rangle \\ \\ \\text{and} \\ \\ \\lvert 1\\rangle \…
478 "element of this Hilbert space as $\\lvert i\\rangle \\ \\otimes \\ \\lvert j\\rangle$.\n",
484 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\ \\otimes \\ \\displaystyle\\sum_{j} \\ \\lvert…
487 …"Essentially, since our qubits take on states $\\lvert 0\\rangle$ and $\\lvert 1\\rangle$, we know…
496 "$\\lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle$ and we apply the $U$ operator:\n",
499 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle) \\ \\ = \\ \\Big( \\ \\lvert \\uparrow\…
501 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\uparrow\\rangle \\ \\otimes \\ \\displaystyle\\…
504 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 2\\rangle \\ + \\ 0\\lvert \\downarrow\\rangle \\ \…
[all …]
/dports/science/py-cirq-core/Cirq-0.13.1/docs/tutorials/
H A Dquantum_walks.ipynb140 "$$\\lvert \\text{Final}\\rangle \\ = \\ \\lvert \\text{Initial} \\ + \\ j\\rangle$$\n",
450 "$$H_W \\ = \\ \\{\\lvert j\\rangle \\ : \\ j \\ = \\ 0, \\ ..., \\ K \\ - \\ 1 \\}$$\n",
473 …"$$\\lvert 0\\rangle \\ = \\ \\lvert \\uparrow\\rangle \\ \\ \\text{and} \\ \\ \\lvert 1\\rangle \…
478 "element of this Hilbert space as $\\lvert i\\rangle \\ \\otimes \\ \\lvert j\\rangle$.\n",
484 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\ \\otimes \\ \\displaystyle\\sum_{j} \\ \\lvert…
487 …"Essentially, since our qubits take on states $\\lvert 0\\rangle$ and $\\lvert 1\\rangle$, we know…
496 "$\\lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle$ and we apply the $U$ operator:\n",
499 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle) \\ \\ = \\ \\Big( \\ \\lvert \\uparrow\…
501 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\uparrow\\rangle \\ \\otimes \\ \\displaystyle\\…
504 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 2\\rangle \\ + \\ 0\\lvert \\downarrow\\rangle \\ \…
[all …]
/dports/science/py-cirq-google/Cirq-0.13.0/docs/tutorials/
H A Dquantum_walks.ipynb140 "$$\\lvert \\text{Final}\\rangle \\ = \\ \\lvert \\text{Initial} \\ + \\ j\\rangle$$\n",
450 "$$H_W \\ = \\ \\{\\lvert j\\rangle \\ : \\ j \\ = \\ 0, \\ ..., \\ K \\ - \\ 1 \\}$$\n",
473 …"$$\\lvert 0\\rangle \\ = \\ \\lvert \\uparrow\\rangle \\ \\ \\text{and} \\ \\ \\lvert 1\\rangle \…
478 "element of this Hilbert space as $\\lvert i\\rangle \\ \\otimes \\ \\lvert j\\rangle$.\n",
484 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\ \\otimes \\ \\displaystyle\\sum_{j} \\ \\lvert…
487 …"Essentially, since our qubits take on states $\\lvert 0\\rangle$ and $\\lvert 1\\rangle$, we know…
496 "$\\lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle$ and we apply the $U$ operator:\n",
499 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 1\\rangle) \\ \\ = \\ \\Big( \\ \\lvert \\uparrow\…
501 …lvert \\uparrow\\rangle\\langle\\uparrow\\lvert \\uparrow\\rangle \\ \\otimes \\ \\displaystyle\\…
504 …lvert \\uparrow\\rangle \\ \\otimes \\ \\lvert 2\\rangle \\ + \\ 0\\lvert \\downarrow\\rangle \\ \…
[all …]
/dports/textproc/mdocml/mandoc-1.14.5/
H A Dtbl_layout.c300 if (tbl->opts.lvert < tbl->first_row->vert) in tbl_layout()
301 tbl->opts.lvert = tbl->first_row->vert; in tbl_layout()
311 if (tbl->opts.lvert < rp->vert) in tbl_layout()
312 tbl->opts.lvert = rp->vert; in tbl_layout()
H A Dtbl.h30 int lvert; /* Width of left vertical line. */ member
/dports/editors/texmacs/TeXmacs-1.99.4-src/TeXmacs/fonts/enc/
H A Dcmsy.enc32 106 "lvert" "lVert"
40 106 "large-lvert-0" "large-lVert-0"
H A Drubber-cmex.enc5 12 "large-lvert" "large-lVert"
/dports/math/vtk9/VTK-9.1.0/ThirdParty/ioss/vtkioss/
H A DIoss_FaceGenerator.h89 for (auto lvert : left.connectivity_) { in operator() local
90 if (std::find(right.connectivity_.cbegin(), right.connectivity_.cend(), lvert) == in operator()
/dports/math/py-Diofant/Diofant-0.13.0/docs/internals/
H A Dg-functions.rst311 …0 < \lvert{\phi}\rvert + 2 \Re\left(\left(\mu -1\right) \left(- u + v\right) + \left(- p + q\right…
313 …0 < \lvert{\phi}\rvert - 2 \Re\left(\left(\mu -1\right) \left(- u + v\right) + \left(- p + q\right…
315 \lvert{\operatorname{arg}\left(\sigma\right)}\rvert < \pi b^{*}
317 \lvert{\operatorname{arg}\left(\sigma\right)}\rvert = \pi b^{*}
369 …= 0 \wedge 0 < s \wedge 0 < b^{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}…
371 …{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}\left(\omega\right)}\rvert \we…
372 …{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}\left(\omega\right)}\rvert \we…
375 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
376 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
377 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
[all …]
/dports/math/py-sympy/sympy-1.9/doc/src/modules/integrals/
H A Dg-functions.rst311 …0 < \lvert{\phi}\rvert + 2 \Re\left(\left(\mu -1\right) \left(- u + v\right) + \left(- p + q\right…
313 …0 < \lvert{\phi}\rvert - 2 \Re\left(\left(\mu -1\right) \left(- u + v\right) + \left(- p + q\right…
315 \lvert{\operatorname{arg}\left(\sigma\right)}\rvert < \pi b^{*}
317 \lvert{\operatorname{arg}\left(\sigma\right)}\rvert = \pi b^{*}
369 …= 0 \wedge 0 < s \wedge 0 < b^{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}…
371 …{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}\left(\omega\right)}\rvert \we…
372 …{*} \wedge 0 \leq c^{*} \wedge \pi c^{*} < \lvert{\operatorname{arg}\left(\omega\right)}\rvert \we…
375 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
376 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
377 …{*} \wedge 0 \leq b^{*} \wedge \pi b^{*} < \lvert{\operatorname{arg}\left(\sigma\right)}\rvert \we…
[all …]
/dports/print/latex2rtf/latex2rtf-2.3.17/
H A Dtables.c486 static void TabularMultiParameters(const char *cell, int *col_span, char *align, int *lvert, int *r… in TabularMultiParameters() argument
499 *lvert = 0; in TabularMultiParameters()
510 *lvert = mtable->vert[0]; in TabularMultiParameters()
733 int n, lvert, rvert; in TabularWriteRow() local
750 TabularMultiParameters(this_row, &n, &align, &lvert, &rvert); in TabularWriteRow()
763 TabularMultiParameters(cell, &n, &align, &lvert, &rvert); in TabularWriteRow()
878 int n, lvert, rvert, iCol; in TabularMeasureRow() local
895 TabularMultiParameters(cell, &n, &align, &lvert, &rvert); in TabularMeasureRow()
/dports/science/dakota/dakota-6.13.0-release-public.src-UI/docs/latex-theory/
H A DTheory_Main.tex67 \newcommand{\card}[1]{\lvert#1\rvert}
68 \newcommand{\abs}[1]{\left\lvert #1 \right\rvert}
/dports/converters/p5-LaTeXML/LaTeXML-0.8.6/lib/LaTeXML/Package/
H A Dproofwiki.sty.ltxml195 DefMacro('\cmod{}', '\left\lvert #1 \right\rvert');
219 DefMacro('\order{}', '\left\lvert #1 \right\rvert');
220 DefMacro('\size{}', '\left\lvert #1 \right\rvert');
221 DefMacro('\bigsize{}', '\bigl\lvert #1 \bigr\rvert');
222 DefMacro('\card{}', '\left\lvert #1 \right\rvert');
/dports/science/madness/madness-ebb3fd7/src/examples/compiler/
H A Deqn.tex20 \providecommand{\abs}[1]{\lvert #1 \rvert}
/dports/editors/texstudio/texstudio-4.1.2/completion/
H A Dflexisym.cwl26 \lvert#m
/dports/misc/rump/buildrump.sh-b914579/src/external/bsd/mdocml/dist/
H A Dtbl_layout.c294 if (tbl->opts.lvert < rp->vert) in tbl_layout()
295 tbl->opts.lvert = rp->vert; in tbl_layout()
/dports/science/qmcpack/qmcpack-3.11.0/doxygen/
H A Dheader.tex52 \newcommand{\overlap}[2]{\langle #1 \lvert #2 \rangle}
/dports/science/py-scipy/scipy-1.7.1/scipy/sparse/csgraph/
H A D_matching.pyx45 complexity is :math:`O(\lvert E \rvert \sqrt{\lvert V \rvert})`, and its
320 \lvert M \rvert = \min(\lvert U \rvert, \lvert V \rvert),
326 When :math:`\lvert U \rvert = \lvert V \rvert`, this is commonly
328 :math:`\lvert U \rvert` and :math:`\lvert V \rvert` to differ, we
/dports/converters/p5-LaTeXML/LaTeXML-0.8.6/t/theorem/
H A Damstheorem.tex125 \let\lvert=|\let\rvert=|
140 Let $ds^2 = h(z)\lvert dz\rvert^2$ be a Hermitian pseudo-metric on
225 Let $ds^2 = h(z)\lvert dz\rvert^2$ be a Hermitian pseudo-metric on
H A Dlatextheorem.tex12 \let\lvert=|\let\rvert=|

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