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a := LatElt(Lambda, L); a := LatElt(Lambda, v);
lattice elt | a |
|
lattice | Lambda |
|
list of reals | L |
|
vector over reals | v |
kash> o := Order(Poly(Zx, [1, 13, 13, 13, 169]));; kash> Lambda1 := Lat(o);; kash> Lambda2 := LatLLL(Lambda1); Basis: [1 -8.898972742509405137989481976338606158885263693444 10.69685215937833774951\ 8381293192142719370918398672 -8.3929181756421331436558159231442716924315445312\ 98] [1 0.134261593289898000224869399556756476905813297935 -23.31066585811776801515\ 6201504078952000030073676501 79.4175118311570330970156479070963376256057136484\ 54] [1.414213562373095048801688724209698078569671875377 5.490479907567903997165793\ 011467947079779898762664 8.919313203002418011662432704182923884009727755216 -5\ 0.221971804833625921569542397881159401643756122474] [0 2.890521001958810373589806560427662461469013267521 36.896665660756767606327\ 137523226704052168032822307 64.55872298086831805701859966901857310820073028546\ ] kash> a := LatElt(Lambda1, [-13,-3,-12, -1]); [ -13 -3 -12 -1 ] kash> EltMove(a, Lambda2); [ 0 0 0 -1 ] kash> b := LatElt(Lambda2, Mat(R, [[-8.3929181756421277, 79.4175118311570333, -50.2219718048336188, 64.558722980868315]])); [3.8982415889784072959401304801339781564659818657992e-15 -1.250940443446586219\ 619498224288070637605434440371e-16 5.27881561428295035666070314675934084784840\ 690518093e-18 0.9999999999999999552314203468322215678323061495942179] kash> EltMove(b, Lambda1); > [13.000000000000002940967920453250310436100992792282 2.99999999999999979866718\ 8452950496664814830634329 11.99999999999999946805585977626960917064837694189 0\ .9999999999999999552314203468322215678323061495942179]
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