.TH NEF.X "1" "May 2012" "nef.x 2.1" "User Commands" .SH NAME nef.x, nef-d.x \- compute Hodge numbers of nef\-partitions .SH SYNOPSIS .B nef.x \fI\fR .SH DESCRIPTION The nef-d.x variant programs, where is one of 4, 5, 6 and 11 work in different dimensions ; nef.x defaults to dimension 6. .SS Options .TP \fB\-h\fR prints this information .TP \fB\-f\fR or \- use as filter; otherwise parameters denote I/O files .TP \fB\-N\fR input is in N\-lattice (default is M) .TP \fB\-H\fR gives full list of Hodge numbers .TP \fB\-Lv\fR prints L vector of Vertices (in N\-lattice) .TP \fB\-Lp\fR prints L vector of Points (in N\-lattice) .TP \fB\-p\fR prints only partitions, no Hodge numbers .TP \fB\-D\fR calculates also direct products .TP \fB\-P\fR calculates also projections .TP \fB\-t\fR full time info .TP \fB\-cCODIM\fR codimension (default = 2) .TP \fB\-Fcodim\fR fibrations up to codim (default = 2) .TP \fB\-y\fR prints poly/CWS in M lattice if it has nef\-partitions .TP \fB\-S\fR information about #points calculated in S\-Poly .TP \fB\-T\fR checks Serre\-duality .TP \fB\-s\fR don't remove symmetric nef\-partitions .TP \fB\-n\fR prints polytope only if it has nef\-partitions .TP \fB\-v\fR prints vertices and #points of input polytope in one line; with \fB\-u\fR, \fB\-l\fR the output is limited by #points: .TP \fB\-uPOINTS\fR \&... upper limit of #points (default = POINT_Nmax) .TP \fB\-lPOINTS\fR \&... lower limit of #points (default = 0) .TP \fB\-m\fR starts with [d w1 w2 ... wk d=d_1 d_2 (Minkowski sum) .TP \fB\-R\fR prints vertices of input if not reflexive .TP \fB\-V\fR prints vertices of N\-lattice polytope .TP \fB\-Q\fR only direct products (up to lattice Quotient) .TP \fB\-gNUMBER\fR prints points of Gorenstein polytope in N\-lattice .TP \fB\-dNUMBER\fR prints points of Gorenstein polytope in M\-lattice .TP if NUMBER = 0 ... no 0/1 info .TP if NUMBER = 1 ... no redundant 0/1 info (=default) .TP if NUMBER = 2 ... full 0/1 info .TP \fB\-G\fR Gorenstein cone: input <\-> support polytope .SH SEE ALSO A complete manual is available here : http://arxiv.org/abs/1205.4147