cost of completion - definitie. Wat is cost of completion
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Wat (wie) is cost of completion - definitie

ANY OF SEVERAL RELATED FUNCTORS ON RINGS AND MODULES THAT RESULT IN COMPLETE TOPOLOGICAL RINGS AND MODULES
Complete local ring; Complete ring; Completion of a module; Completion of a group; Completion (ring theory); Idealwise separated; Completion (algebra)

cost of completion      
n. the amount of money (damages) required to complete performance (finish the job) when a contract has been breached by the failure to perform. Example: when a general contractor breaches by not completing a house, the cost of completion is the actual cost of bringing in a new builder to finish what is left to do. The actual costs become the measure of damages rather than an estimate of cost based on percentage of work to be done.
Matrix completion         
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TASK OF FILLING IN THE MISSING ENTRIES OF A PARTIALLY OBSERVED MATRIX
Algorithms for matrix completion
Matrix completion is the task of filling in the missing entries of a partially observed matrix, which is equivalent to performing data imputation in statistics. A wide range of datasets are naturally organized in matrix form.
Completion guarantee         
FORM OF INSURANCE
Completion bond
In filmmaking, a completion guarantee (sometimes referred to as a completion bond) is a form of insurance offered by a completion guarantor company (in return for a percentage fee based on the budget) that is often used in independently financed films to guarantee that the producer will complete and deliver the film (based on an agreed script, cast and budget) to the distributor(s) thereby triggering the payment of minimum distribution guarantees to the producer (but received by the bank/investor who has cash flowed the guarantee (at a discount) to the producer to trigger production). The Producer's Business Handbook by John J.

Wikipedia

Completion of a ring

In abstract algebra, a completion is any of several related functors on rings and modules that result in complete topological rings and modules. Completion is similar to localization, and together they are among the most basic tools in analysing commutative rings. Complete commutative rings have a simpler structure than general ones, and Hensel's lemma applies to them. In algebraic geometry, a completion of a ring of functions R on a space X concentrates on a formal neighborhood of a point of X: heuristically, this is a neighborhood so small that all Taylor series centered at the point are convergent. An algebraic completion is constructed in a manner analogous to completion of a metric space with Cauchy sequences, and agrees with it in the case when R has a metric given by a non-Archimedean absolute value.