<?xml version="1.0" standalone="yes"?>
<Table name="Customized Lean Methods">
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>Little’s law is a tool that can help with determining how long job/parts have been waiting, when timestamp data is not readily available. This law explains that the work in process equals the throughput (so the number of products going through the system), multiplied by the total time it takes.</Abstract>
        <Keywords>Little’s Law</Keywords>
        <Challenge><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In order
to analyze the current situation of organizational processes, you need to
collect data about jobs, their routings, arrival and departure times, et
cetera. In situations when jobs (or parts) wait in staging areas, or
warehouses, or at people’s desks in office, there may not be accurate data on
these times. But how do you get this data? Therefore, it is our challenge to
understand the basic relationship between the time of a job (the time it takes
to produce a product, or work on an order), the time the product or order
spends in a queue and the throughput (or the amount of products or orders that
are made in a production system).</span></p>





















</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In the
figure below, you see a production process. The total process consists of a
processing job and a queue.</span></p><span style="margin: 0px;" lang="EN-US"><img 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" alt=""></span><span style="margin: 0px;" lang="EN-US"><br></span><span style="margin: 0px;" lang="EN-US"><br></span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">The
processing job transforms input to output, for instance the assembly of parts
into an total product or the treatment of a patient or something else you can
think of. The number of parts in the queue depends on the time it takes to
process the product and how much products enter the total process in a certain
amount of time. The quicker the products enter the system, or when it takes a
longer time to process the jobs, there is need for this queue to store products
until processing.</span></p>

<span style="margin: 0px;" lang="EN-US"><font face="Calibri" color="#000000"><font color="#000000"></font><font face="Times New Roman"></font><br></font></span>





















</Currentcondition>
        <Targetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Little’s
law is a tool that can help with determining how long job/parts have been
waiting, when timestamp data is not readily available. </span><span style="margin: 0px;" lang="EN-US">You want
to know the relation between the times that it takes to process the job, the
waiting time in the queue and the number of products entering and leaving the
system. </span></p>





















</Targetcondition>
        <Movingtowardthetargetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">How does
Little’s Law work? There is some information you need to perform a calculation.
First of all, there is the processing time or job time. This is the time it
takes to do the work on one single products. Second, you have the queueing
time. This is the time one single product waits in a queue. Then, there is the
total throughput time (THT). This is the overall time it takes for one product
to go through the queue and the processing job. Furthermore, there is the work
in progress (WIP). This is the number of items in the system. Lastly, the
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<![endif]--><br><p>Combining
these information:</p><p class="MsoNoSpacing">The
number of items in the system (WIP) equals the number of products going through
the system (TH), multiplied by the total time it takes (THT) (see the figure
below). <br></p><p class="MsoNoSpacing"><img src="data:image/jpeg;base64,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" alt=""></p></Movingtowardthetargetcondition>
    </Row>
</Table>