Regina 7.4 Calculation Engine
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source(Language::Cxx)
, for compatibility with older versions of Regina. In particular, it is not equivalent to calling source()
(which defaults to the programming language currently being used). See source() for further details. ssize_t
for the tetrahedron index instead. This routine is implemented by calling the ssize_t
variant with some extra casts on either side that may add a tiny performance cost. iso(tri)
. See the bracket operator for further details. tri = iso(tri)
. See the bracket operator for further details. x^d y^e
by calling initExp(d, e)
instead. x^d
by calling initExp(d)
instead. bracket(alg, 1, tracker)
instead. source(Language::Cxx)
, for compatibility with older versions of Regina. In particular, it is not equivalent to calling source()
(which defaults to the programming language currently being used). See source() for further details. jones(alg, 1, tracker)
instead. Perm<3>::S2[i]
, you can use Perm<3>::extend(Perm<2>::Sn[i])
. Perm<3>::Sn_1[i]
, you can use Perm<3>::extend(Perm<2>::Sn[i])
. Perm<4>::orderedS3[i]
, you can use Perm<4>::extend(Perm<3>::orderedSn[i])
. Perm<4>::S2[i]
, you can use Perm<4>::extend(Perm<2>::Sn[i])
. Perm<4>::S3[i]
, you can use Perm<4>::extend(Perm<3>::Sn[i])
. Perm<4>::Sn_1[i]
, you can use Perm<4>::extend(Perm<3>::Sn[i])
. Perm<5>::orderedS3[i]
, you can use Perm<5>::extend(Perm<3>::orderedSn[i])
. Perm<5>::orderedS4[i]
, you can use Perm<5>::extend(Perm<4>::orderedSn[i])
. Perm<5>::S2[i]
, you can use Perm<5>::extend(Perm<2>::Sn[i])
. Perm<5>::S3[i]
, you can use Perm<5>::extend(Perm<3>::Sn[i])
. Perm<5>::S4[i]
, you can use Perm<5>::extend(Perm<4>::Sn[i])
. Perm<5>::Sn_1[i]
, you can use Perm<5>::extend(Perm<4>::Sn[i])
. Perm<n-1>::nPerms
instead. x^d
by calling initExp(d)
instead. int
. See niceType() for further details. puncture()
; otherwise it is equivalent to calling puncture(tet->triangle(0))
. See puncture(Triangle<3>*) for further details. Link::complement()
. See that routine for further details on exactly what this routine does, including how the tetrahedra will be oriented, and how the construction deals with virtual and/or disconnected link diagrams.