nef-4d.x(1)
compute Hodge numbers of nef-partitions
Description
NEF.X
NAME
nef.x, nef-<num>d.x - compute Hodge numbers of nef-partitions
SYNOPSIS
nef.x <Options>
DESCRIPTION
The nef-<num>d.x variant programs, where <num> is one of 4, 5, 6 and 11 work in different dimensions ; nef.x defaults to dimension 6.
Options
|
-h |
prints this information |
-f or -
use as filter; otherwise parameters denote I/O files
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-N |
input is in N-lattice (default is M) |
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-H |
gives full list of Hodge numbers |
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-Lv |
prints L vector of Vertices (in N-lattice) |
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-Lp |
prints L vector of Points (in N-lattice) |
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-p |
prints only partitions, no Hodge numbers |
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-D |
calculates also direct products |
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-P |
calculates also projections |
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-t |
full time info |
-cCODIM
codimension (default = 2)
-Fcodim
fibrations up to codim (default = 2)
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-y |
prints poly/CWS in M lattice if it has nef-partitions | ||
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-S |
information about #points calculated in S-Poly | ||
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-T |
checks Serre-duality | ||
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-s |
don’t remove symmetric nef-partitions | ||
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-n |
prints polytope only if it has nef-partitions | ||
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-v |
prints vertices and #points of input polytope in one line; with -u, -l the output is limited by #points: |
-uPOINTS
... upper limit of #points (default = POINT_Nmax)
-lPOINTS
... lower limit of #points (default = 0)
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-m |
starts with [d w1 w2 ... wk d=d_1 d_2 (Minkowski sum) |
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-R |
prints vertices of input if not reflexive |
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-V |
prints vertices of N-lattice polytope |
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-Q |
only direct products (up to lattice Quotient) |
-gNUMBER
prints points of Gorenstein polytope in N-lattice
-dNUMBER
prints points of Gorenstein polytope in M-lattice
if NUMBER = 0 ... no
0/1 info
if NUMBER = 1 ... no redundant
0/1 info (=default)
if NUMBER = 2 ... full
0/1 info
|
-G |
Gorenstein cone: input <-> support polytope |
SEE ALSO
A complete manual is available here : http://arxiv.org/abs/1205.4147