Median Rank for Single Censored Data: Difference between revisions

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{{Banner Weibull Reference Examples}}__NOTOC__
{{Reference Example}}
 
 
This example compares the median rank calculations for complete data.
This example compares the median rank calculations for complete data.
==Data Source==
 
 
{{Reference_Example_Heading1}}
Table 6.2 on page 283 in the book “''Reliability Engineering Handbook Vol 1''” by Dr. Kececioglu, Prentice-Hall, 1991.
Table 6.2 on page 283 in the book “''Reliability Engineering Handbook Vol 1''” by Dr. Kececioglu, Prentice-Hall, 1991.
===Data===
 
 
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|4 ||S |||200
|4 ||S |||200
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===Results===
 
 
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==Results from Weibull++==
 
 
{{Reference_Example_Heading4}}
The coordinates of each point in the following plot shows the failure time and the corresponding median rank.
The coordinates of each point in the following plot shows the failure time and the corresponding median rank.


[[Image:Median_Ranks.png|center|550px|]]
[[Image:Median_Ranks.png|center|550px|]]

Revision as of 19:45, 29 May 2014

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Median Rank for Single Censored Data


This example compares the median rank calculations for complete data.


Reference Case

Table 6.2 on page 283 in the book “Reliability Engineering Handbook Vol 1” by Dr. Kececioglu, Prentice-Hall, 1991.


Data

Num. In Stage State F or S Time to Failure
1 F 16
1 F 34
1 F 53
1 F 75
1 F 93
1 F 120
4 S 200


Result

Num. In Stage State F or S Time to Failure Median Rank (%)
1 F 16 6.7
1 F 34 16.23
1 F 53 25.86
1 F 75 35.51
1 F 93 45.17
1 F 120 54.83
4 S 200


Results in Weibull++

The coordinates of each point in the following plot shows the failure time and the corresponding median rank.

Median Ranks.png
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