Sentence examples for then consequent from inspiring English sources

Exact(4)

The rules generated by the C5.0 algorithm are presented in the following format: if antecedent_1 and antecedent_2... and antecedent_n then consequent where consequent and antecedent_1 through antecedent_n are all variables.

The compounds are stable up to about 280 °C, then consequent slow degradation occurs.

SFPA offers a technique for interrogating a single independent tumor sample against any number of biologically determined signatures, and then consequent linking of factors to phenotypes may include clinically relevant outcomes such as patient survival outcomes and drug response.

For a long time, FADD was known to interact with Fas, tumor necrosis factor receptor 1 (TNF-R1), DRs and TRAIL receptors, leading to the recruitment of procaspase-8 and its activation, then consequent apoptosis of the cells.

Similar(56)

The expert system used is based on Rule Nets (RN), which are a formalism that seeks to express an automatism in a similar way to as would make it a human being: "IF antecedents THEN consequents".

"On 16 August 2006, BCL was instructed by NGN Ltd to assist in dealing with requests from the MPS [Met police] for information relating to its then investigation consequent on the arrest of Clive Goodman and Glenn Mulcaire on 8 August 2006 for 'phone hacking'.

This paper addresses the problem of modelling the onset of delamination/debonding in composite structures and then the consequent propagation.

The laws of reasoning are 'defeasible' in the sense that if the antecedent of a default rule is satisfied, then its consequent is normally, but not always, satisfied.

Second, it is a rule of logic that if a hypothetical proposition is itself absolutely necessary, and its antecedent is also absolutely necessary, then its consequent must be absolutely necessary as well.

It is easy to see that this is true in every interpretation of the class of simplest interpretations: if a conditional is true in every possible world and the antecedent of the conditional is true in every world, then the consequent of the conditional is true in every world.

The rule states that for all nodes (v_x) and (v_y) in a (social) graph G, if there exists a match (h in Q(G)) such that (h(x) = v_x) and (h y) = v_y), i.e., (v_x) and (v_y) match the designated nodes x and y in Q, respectively, then the consequent (q v_x, v_y)) will likely hold.

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