As tester complexity and cost increase, reducing test time is an important
manufacturing priority. Test time can be reduced by ordering tests so as to
fail defective units early in the test process. Algorithms to order tests
that guarantee optimality require execution time that is exponential in the
number of tests applied. We develop a simple polynomial-time heuristic to
order tests. The heuristic, based on criteria that offer local optimality,
offers globally optimal solutions in many cases, An ordering algorithm requ
ires information on the ability of tests to detect defective units. One way
to obtain this information is by simulation. We obtain it by applying all
possible tests to a small subset of manufactured units and assuming the inf
ormation obtained from this subset is representative. The ordering heuristi
c was applied to manufactured digital and analog integrated circuits (ICs)
tested with commercial testers. When both approaches work, the orders gener
ated by the heuristic are optimal. More importantly, the heuristic is able
to generate an improved order for large problem sizes when the optimal algo
rithm is not able to do so. The new test orders result in a significant red
uction, as high as a factor of four, in the time needed to identify defecti
ve units. We also assess the validity of using such sampling techniques to
order tests.