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/dports/sysutils/restic/restic-0.12.1/vendor/github.com/restic/chunker/
H A Dpolynomials.go14 type Pol uint64 type
17 func (x Pol) Add(y Pol) Pol { argument
23 func (x Pol) Mul(y Pol) Pol { argument
35 var res Pol
50 func (x Pol) mul2() Pol {
93 func (x Pol) DivMod(d Pol) (Pol, Pol) { argument
121 func (x Pol) Div(d Pol) Pol { argument
127 func (x Pol) Mod(d Pol) Pol { argument
180 func (x Pol) GCD(f Pol) Pol { argument
212 func (x Pol) MulMod(f, g Pol) Pol { argument
[all …]
H A Dpolynomials_test.go9 x, y Pol
10 sum Pol
39 x, y Pol
40 res Pol
115 x, y Pol
116 res Pol
173 x, y Pol
174 res Pol
334 f1 Pol
335 f2 Pol
[all …]
H A Dchunker.go25 out [256]Pol
26 mod [256]Pol
31 entries map[Pol]tables
36 cache.entries = make(map[Pol]tables)
68 pol Pol
92 func New(rd io.Reader, pol Pol) *Chunker { argument
118 func (c *Chunker) Reset(rd io.Reader, pol Pol) {
190 var h Pol
209 c.tables.mod[b] = Pol(uint64(b)<<uint(k)).Mod(c.pol) | (Pol(b) << uint(k))
368 func appendByte(hash Pol, b byte, pol Pol) Pol { argument
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/test-suite/tddfpt_CH4/
H A Dbenchmark.out.git.inp=CH4.tddfpt-in.args=259 Lanczos iteration: 1 Pol:1
66 Lanczos iteration: 2 Pol:1
73 Lanczos iteration: 3 Pol:1
80 Lanczos iteration: 4 Pol:1
87 Lanczos iteration: 5 Pol:1
94 Lanczos iteration: 6 Pol:1
101 Lanczos iteration: 7 Pol:1
108 Lanczos iteration: 8 Pol:1
115 Lanczos iteration: 9 Pol:1
122 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example02/reference/
H A DC6H6.tddfpt.out66 Lanczos iteration: 1 Pol:1
75 Lanczos iteration: 2 Pol:1
84 Lanczos iteration: 3 Pol:1
93 Lanczos iteration: 4 Pol:1
102 Lanczos iteration: 5 Pol:1
111 Lanczos iteration: 6 Pol:1
120 Lanczos iteration: 7 Pol:1
129 Lanczos iteration: 8 Pol:1
138 Lanczos iteration: 9 Pol:1
147 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example05/reference/
H A DCH4.tddfpt.out72 Lanczos iteration: 1 Pol:1
81 Lanczos iteration: 2 Pol:1
90 Lanczos iteration: 3 Pol:1
99 Lanczos iteration: 4 Pol:1
108 Lanczos iteration: 5 Pol:1
117 Lanczos iteration: 6 Pol:1
126 Lanczos iteration: 7 Pol:1
135 Lanczos iteration: 8 Pol:1
144 Lanczos iteration: 9 Pol:1
153 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example01/reference/
H A DCH4.tddfpt.out61 Lanczos iteration: 1 Pol:1
70 Lanczos iteration: 2 Pol:1
79 Lanczos iteration: 3 Pol:1
88 Lanczos iteration: 4 Pol:1
97 Lanczos iteration: 5 Pol:1
106 Lanczos iteration: 6 Pol:1
115 Lanczos iteration: 7 Pol:1
124 Lanczos iteration: 8 Pol:1
133 Lanczos iteration: 9 Pol:1
142 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example03/reference/
H A DC6H6.tddfpt.out72 Lanczos iteration: 1 Pol:1
81 Lanczos iteration: 2 Pol:1
90 Lanczos iteration: 3 Pol:1
99 Lanczos iteration: 4 Pol:1
108 Lanczos iteration: 5 Pol:1
117 Lanczos iteration: 6 Pol:1
126 Lanczos iteration: 7 Pol:1
135 Lanczos iteration: 8 Pol:1
144 Lanczos iteration: 9 Pol:1
153 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example06/reference/
H A DCH4.tddfpt.out63 Lanczos iteration: 1 Pol:1
72 Lanczos iteration: 2 Pol:1
81 Lanczos iteration: 3 Pol:1
90 Lanczos iteration: 4 Pol:1
99 Lanczos iteration: 5 Pol:1
108 Lanczos iteration: 6 Pol:1
117 Lanczos iteration: 7 Pol:1
126 Lanczos iteration: 8 Pol:1
135 Lanczos iteration: 9 Pol:1
144 Lanczos iteration: 10 Pol:1
[all …]
H A DCH4.tddfpt2.out77 Lanczos iteration: 1 Pol:1
88 Lanczos iteration: 2 Pol:1
100 Lanczos iteration: 3 Pol:1
111 Lanczos iteration: 4 Pol:1
123 Lanczos iteration: 5 Pol:1
134 Lanczos iteration: 6 Pol:1
146 Lanczos iteration: 7 Pol:1
157 Lanczos iteration: 8 Pol:1
169 Lanczos iteration: 9 Pol:1
180 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example04/reference/
H A DCH4.tddfpt.out74 Lanczos iteration: 1 Pol:1
83 Lanczos iteration: 2 Pol:1
92 Lanczos iteration: 3 Pol:1
101 Lanczos iteration: 4 Pol:1
110 Lanczos iteration: 5 Pol:1
119 Lanczos iteration: 6 Pol:1
128 Lanczos iteration: 7 Pol:1
137 Lanczos iteration: 8 Pol:1
146 Lanczos iteration: 9 Pol:1
155 Lanczos iteration: 10 Pol:1
[all …]
/dports/science/quantum-espresso/q-e-qe-6.7.0/TDDFPT/examples/example07/reference/
H A DCH4.tddfpt.out63 Lanczos iteration: 1 Pol:1
72 Lanczos iteration: 2 Pol:1
82 Lanczos iteration: 3 Pol:1
91 Lanczos iteration: 4 Pol:1
101 Lanczos iteration: 5 Pol:1
110 Lanczos iteration: 6 Pol:1
120 Lanczos iteration: 7 Pol:1
129 Lanczos iteration: 8 Pol:1
139 Lanczos iteration: 9 Pol:1
148 Lanczos iteration: 10 Pol:1
[all …]
/dports/math/polylib/polylib-5.22.5/include/polylib/
H A Dpolyhedron.h47 Polyhedron *Pol,unsigned NbMaxRays );
62 extern Interval *DomainCost(Polyhedron *Pol,Value *Cost);
77 extern Polyhedron *Domain_Copy(Polyhedron *Pol);
78 extern void Domain_Free (Polyhedron *Pol);
80 Polyhedron *Pol);
85 extern Matrix *Polyhedron2Constraints(Polyhedron *Pol);
86 extern Matrix *Polyhedron2Rays(Polyhedron *Pol);
90 extern Polyhedron *Polyhedron_Copy(Polyhedron *Pol);
91 extern void Polyhedron_Free(Polyhedron *Pol);
98 Polyhedron *Pol);
[all …]
/dports/math/barvinok/barvinok-0.41.5/polylib/include/polylib/
H A Dpolyhedron.h47 Polyhedron *Pol,unsigned NbMaxRays );
62 extern Interval *DomainCost(Polyhedron *Pol,Value *Cost);
77 extern Polyhedron *Domain_Copy(Polyhedron *Pol);
78 extern void Domain_Free (Polyhedron *Pol);
80 Polyhedron *Pol);
85 extern Matrix *Polyhedron2Constraints(Polyhedron *Pol);
86 extern Matrix *Polyhedron2Rays(Polyhedron *Pol);
90 extern Polyhedron *Polyhedron_Copy(Polyhedron *Pol);
91 extern void Polyhedron_Free(Polyhedron *Pol);
98 Polyhedron *Pol);
[all …]
/dports/math/polylib/polylib-5.22.5/source/kernel/
H A Dpolyhedron.c905 if (Pol) Polyhedron_Free(Pol); in Remove_Redundants()
1620 for (; Pol; Pol = Next) { in Domain_Free()
1646 Pol->NbConstraints, Pol->NbEq, Pol->NbRays, Pol->NbBid); in Polyhedron_Print()
2018 if (Pol) Polyhedron_Free(Pol); in Constraints2Polyhedron()
2150 if (Pol) Polyhedron_Free(Pol); in Rays2Polyhedron()
2923 if (Pol && Pol!=Pol2 && Pol!=P2) Polyhedron_Free(Pol); in FindSimple()
2966 Polyhedron_Free(Pol), Pol = NULL; in FindSimple()
3128 if (Pol) Polyhedron_Free(Pol); in SimplifyConstraints()
3192 Polyhedron_Free(Pol), Pol = NULL; in SimplifyConstraints()
3677 if (!Pol) return Pol; in align_context()
[all …]
/dports/math/barvinok/barvinok-0.41.5/polylib/source/kernel/
H A Dpolyhedron.c905 if (Pol) Polyhedron_Free(Pol); in Remove_Redundants()
1620 for (; Pol; Pol = Next) { in Domain_Free()
1646 Pol->NbConstraints, Pol->NbEq, Pol->NbRays, Pol->NbBid); in Polyhedron_Print()
2018 if (Pol) Polyhedron_Free(Pol); in Constraints2Polyhedron()
2150 if (Pol) Polyhedron_Free(Pol); in Rays2Polyhedron()
2923 if (Pol && Pol!=Pol2 && Pol!=P2) Polyhedron_Free(Pol); in FindSimple()
2966 Polyhedron_Free(Pol), Pol = NULL; in FindSimple()
3128 if (Pol) Polyhedron_Free(Pol); in SimplifyConstraints()
3192 Polyhedron_Free(Pol), Pol = NULL; in SimplifyConstraints()
3677 if (!Pol) return Pol; in align_context()
[all …]
/dports/math/fricas/fricas-1.3.7/src/algebra/
H A Drealzero.spad56 makeSqfr : Pol -> Pol
60 transMult : (Integer, Pol) -> Pol
61 transMultInv : (Integer, Pol) -> Pol
62 transAdd1 : (Pol) -> Pol
63 invert : (Pol) -> Pol
64 minus : (Pol) -> Pol
76 makeSqfr(F : Pol) : Pol ==
160 G : Pol := 0
181 -- G : Pol := F
204 G : Pol := 0
[all …]
H A Dreal0q.spad15 RealZeroPackageQ(Pol) : T == C where
19 Pol : UnivariatePolynomialCategory RN
25 realZeros : (Pol) -> isoList
28 realZeros : (Pol, Interval) -> isoList
33 realZeros : (Pol, RN) -> isoList
37 realZeros : (Pol, Interval, RN) -> isoList
42 refine : (Pol, Interval, RN) -> Interval
56 convert2PolInt(f : Pol) ==
60 realZeros(f : Pol) == realZeros(convert2PolInt f)
62 realZeros(f : Pol, bounds : Interval) ==
[all …]
H A Dgb.spad112 groebner(Pol : List(Dpol)) ==
113 Pol=[] => Pol
114 Pol := [x for x in Pol | x ~= 0]
115 Pol=[] => [0]
118 groebner(Pol : List(Dpol), xx1 : String) ==
119 Pol=[] => Pol
120 Pol := [x for x in Pol | x ~= 0]
121 Pol=[] => [0]
134 Pol=[] => Pol
135 Pol := [x for x in Pol | x ~= 0]
[all …]
/dports/science/ergo/ergo-3.8/basis/
H A Dsadlej2 /H.Pol.Sadlej.6s4p.3s2p.
26 /Li.Pol.Sadlej.10s6p4d.5s3p2d.
62 /Be.Pol.Sadlej.10s6p4d.5s3p2d.
99 /C.Pol.Sadlej.10s6p4d.5s3p2d.
136 /N.Pol.Sadlej.10s6p4d.5s3p2d.
173 /O.Pol.Sadlej.10s6p4d.5s3p2d.
210 /F.Pol.Sadlej.10s6p4d.5s3p2d.
247 /NA.Pol.Sadlej.13s10p4d.7s5p2d.
293 /Mg.Pol.Sadlej.13s10p4d.7s5p2d.
387 /P.Pol.Sadlej.13s10p4d.7s5p2d.
[all …]
H A DSadlej-pVTZ18 /H.Pol.Sadlej.6s4p.3s2p.
42 /Li.Pol.Sadlej.10s6p4d.5s3p2d.
78 /Be.Pol.Sadlej.10s6p4d.5s3p2d.
115 /C.Pol.Sadlej.10s6p4d.5s3p2d.
152 /N.Pol.Sadlej.10s6p4d.5s3p2d.
189 /O.Pol.Sadlej.10s6p4d.5s3p2d.
226 /F.Pol.Sadlej.10s6p4d.5s3p2d.
263 /NA.Pol.Sadlej.13s10p4d.7s5p2d.
309 /Mg.Pol.Sadlej.13s10p4d.7s5p2d.
403 /P.Pol.Sadlej.13s10p4d.7s5p2d.
[all …]
/dports/math/pari/pari-2.13.3/src/test/in/
H A Dfactormod17 polrootsmod(Pol(1),2)
19 factormod(Pol(0),2)
20 factormod(Pol(0),2,1)
21 factormod(Pol(1),2)
22 factormod(Pol(1),2,1)
30 polrootsmod(Pol(1),p)
41 factorcantor(Pol(0),p)
42 factorcantor(Pol(1),p)
43 factormodSQF(Pol(1),p)
55 polrootsmod(Pol(0),p)
[all …]
/dports/science/dalton/dalton-66052b3af5ea7225e31178bf9a8b031913c72190/basis/
H A DSadlej-pVTZ17 /H.Pol.Sadlej.6s4p.3s2p.
41 /Li.Pol.Sadlej.10s6p4d.5s3p2d.
77 /Be.Pol.Sadlej.10s6p4d.5s3p2d.
114 /C.Pol.Sadlej.10s6p4d.5s3p2d.
151 /N.Pol.Sadlej.10s6p4d.5s3p2d.
188 /O.Pol.Sadlej.10s6p4d.5s3p2d.
225 /F.Pol.Sadlej.10s6p4d.5s3p2d.
262 /NA.Pol.Sadlej.13s10p4d.7s5p2d.
308 /Mg.Pol.Sadlej.13s10p4d.7s5p2d.
402 /P.Pol.Sadlej.13s10p4d.7s5p2d.
[all …]
/dports/math/fricas/fricas-1.3.7/pre-generated/src/algebra/
H A DGB.lsp23 (COND ((SPADCALL |Pol| NIL (QREFELT $ 22)) |Pol|)
26 (LETT |Pol|
44 ((SPADCALL |Pol| NIL (QREFELT $ 22))
58 ((|Pol| |List| |Dpol|) (|xx1| |String|) ($ |List| |Dpol|))
61 (COND ((SPADCALL |Pol| NIL (QREFELT $ 22)) |Pol|)
64 (LETT |Pol|
82 ((SPADCALL |Pol| NIL (QREFELT $ 22))
118 ((|Pol| |List| |Dpol|) (|xx1| |String|) (|xx2| |String|)
122 (COND ((SPADCALL |Pol| NIL (QREFELT $ 22)) |Pol|)
125 (LETT |Pol|
[all …]
/dports/math/pari/pari-2.13.3/src/functions/conversions/
H A DPol1 Function: Pol
7 Help: Pol(t,{v='x}): convert t (usually a vector or a power series) into a
20 \kbd{Pol} on a vector of coefficients in this way, than the corresponding
25 ? Pol([1,2,3])
30 The reciprocal function of \kbd{Pol} (resp.~\kbd{Polrev}) is \kbd{Vec} (resp.~
33 ? Vec(Pol([1,2,3]))
42 ? Pol(x + y, y)
43 *** at top-level: Pol(x+y,y)
45 *** Pol: variable must have higher priority in gtopoly.

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