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The MOSEK command line tool Version 7.0 (Revision 141)

The MOSEK command line tool. Version 7.0 ... - Documentation

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254 CHAPTER 11. API CONSTANTS<br />

MSK IINF SIM NETWORK DUAL ITER<br />

Number of dual network simplex iterations during the last optimization.<br />

MSK IINF SIM NETWORK PRIMAL DEG ITER<br />

<strong>The</strong> number of primal network degenerate iterations.<br />

MSK IINF SIM NETWORK PRIMAL HOTSTART<br />

If 1 then the primal network simplex algorithm is solving from an advanced basis.<br />

MSK IINF SIM NETWORK PRIMAL HOTSTART LU<br />

If 1 then a valid basis factorization of full rank was located and used by the primal network<br />

simplex algorithm.<br />

MSK IINF SIM NETWORK PRIMAL INF ITER<br />

<strong>The</strong> number of iterations taken with primal infeasibility in the network optimizer.<br />

MSK IINF SIM NETWORK PRIMAL ITER<br />

Number of primal network simplex iterations during the last optimization.<br />

MSK IINF SIM NUMCON<br />

Number of constraints in the problem solved by the simplex optimizer.<br />

MSK IINF SIM NUMVAR<br />

Number of variables in the problem solved by the simplex optimizer.<br />

MSK IINF SIM PRIMAL DEG ITER<br />

<strong>The</strong> number of primal degenerate iterations.<br />

MSK IINF SIM PRIMAL DUAL DEG ITER<br />

<strong>The</strong> number of degenerate major iterations taken by the primal dual simplex algorithm.<br />

MSK IINF SIM PRIMAL DUAL HOTSTART<br />

If 1 then the primal dual simplex algorithm is solving from an advanced basis.<br />

MSK IINF SIM PRIMAL DUAL HOTSTART LU<br />

If 1 then a valid basis factorization of full rank was located and used by the primal dual simplex<br />

algorithm.<br />

MSK IINF SIM PRIMAL DUAL INF ITER<br />

<strong>The</strong> number of master iterations with dual infeasibility taken by the primal dual simplex algorithm.<br />

MSK IINF SIM PRIMAL DUAL ITER<br />

Number of primal dual simplex iterations during the last optimization.<br />

MSK IINF SIM PRIMAL HOTSTART<br />

If 1 then the primal simplex algorithm is solving from an advanced basis.

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