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{{Lowercase}}
{{Infobox control chart
| name =            c-chart
| proposer =        [[Walter A. Shewhart]]
| subgroupsize =    n > 1
| measurementtype = Number of nonconformances in a sample
| qualitycharacteristictype = [[Variable and attribute (research)|Attributes data]]
| distribution =    [[Poisson distribution]]
| sizeofshift =    ≥ 1.5σ
| meanchart =      C control chart.svg
| meancenter =      <math>\bar c = \frac {\sum_{i=1}^m \sum_{j=1}^n \mbox{no. of defects for } x_{ij}}{m}</math>
| meanlimits =      <math>\bar c \pm 3\sqrt{\bar c}</math>
| meanstatistic =  <math>\bar c_i = \sum_{j=1}^n \mbox{no. of defects for } x_{ij}</math>
}}


In [[statistical process control|statistical quality control]], the '''c-chart''' is a type of [[control chart]] used to monitor "count"-type data, typically total number of nonconformities per unit.<ref>{{cite web|url=http://www.itl.nist.gov/div898/handbook/pmc/section3/pmc331.htm|title=Counts Control Charts|accessdate=2008-08-23|work=[http://www.itl.nist.gov/div898/handbook/index.htm NIST/Sematech Engineering Statistics Handbook]|publisher=[[National Institute of Standards and Technology]]}}</ref>  It is also occasionally used to monitor the total number of events occurring in a given unit of time.


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The c-chart differs from the [[p-chart]] in that it accounts for the possibility of more than one nonconformity per inspection unit, and that (unlike the [[p-chart]] and [[u-chart]]) it requires a fixed sample size. The p-chart models "pass"/"fail"-type inspection only, while the c-chart (and [[u-chart]]) give the ability to distinguish between (for example) 2 items which fail inspection because of one fault each and the same two items failing inspection with 5 faults each; in the former case, the p-chart will show two non-conformant items, while the c-chart will show 10 faults.  
 
Nonconformities may also be tracked by type or location which can prove helpful in tracking down [[assignable cause]]s.  
 
Examples of processes suitable for monitoring with a c-chart include:
*Monitoring the number of voids per inspection unit in [[injection molding]] or [[casting]] processes
*Monitoring the number of discrete components that must be re-[[soldered]] per [[printed circuit board]]
*Monitoring the number of product returns per day
 
The [[Poisson distribution]] is the basis for the chart and requires the following assumptions:<ref>{{cite book | last = Montgomery | first = Douglas | title = Introduction to Statistical Quality Control | publisher = [[John Wiley & Sons]], Inc. | year = 2005 | location = [[Hoboken, New Jersey]] | pages = 289 | url = http://www.eas.asu.edu/~masmlab/montgomery/ | isbn = 978-0-471-65631-9 | oclc = 56729567}}</ref>
*The number of opportunities or potential locations for nonconformities is very large
*The probability of nonconformity at any location is small and constant
*The inspection procedure is same for each sample and is carried out consistently from sample to sample
 
The control limits for this chart type are <math>\bar c \pm 3\sqrt{\bar c}</math> where <math>\bar c</math> is the estimate of the long-term process mean established during control-chart setup.
 
==See also==
*[[u-chart]]
 
==References==
{{reflist}}
 
{{DEFAULTSORT:C-Chart}}
[[Category:Quality control tools]]
[[Category:Statistical charts and diagrams]]

Latest revision as of 12:47, 4 August 2013

Template:Lowercase Template:Infobox control chart

In statistical quality control, the c-chart is a type of control chart used to monitor "count"-type data, typically total number of nonconformities per unit.[1] It is also occasionally used to monitor the total number of events occurring in a given unit of time.

The c-chart differs from the p-chart in that it accounts for the possibility of more than one nonconformity per inspection unit, and that (unlike the p-chart and u-chart) it requires a fixed sample size. The p-chart models "pass"/"fail"-type inspection only, while the c-chart (and u-chart) give the ability to distinguish between (for example) 2 items which fail inspection because of one fault each and the same two items failing inspection with 5 faults each; in the former case, the p-chart will show two non-conformant items, while the c-chart will show 10 faults.

Nonconformities may also be tracked by type or location which can prove helpful in tracking down assignable causes.

Examples of processes suitable for monitoring with a c-chart include:

The Poisson distribution is the basis for the chart and requires the following assumptions:[2]

  • The number of opportunities or potential locations for nonconformities is very large
  • The probability of nonconformity at any location is small and constant
  • The inspection procedure is same for each sample and is carried out consistently from sample to sample

The control limits for this chart type are where is the estimate of the long-term process mean established during control-chart setup.

See also

References

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