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SEMI E10-0304 E © SEMI 1986, 2004 9 Table 1 RAM Measurement Metric Su mmary EQUIPMENT RELIABILITY Metric How It Is Measured Ref # MTBF p : Mean (productive) time between f ailures productive time/ # of failures that occu…

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SEMI E10-0304
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© SEMI 1986, 2004 8
6.4 EQUIPMENT MAINTAINABILITY — The probability that the equipment will be retained in, or restored to, a
condition where it can perform its intended function within a specified period of time.
6.4.1 MTTR — Mean time to repair; the average time to correct a failure and return the equipment to a condition
where it can perform its intended function; the sum of all repair time (elapsed time not necessarily total man hours)
incurred during a specified time period (including equipment and process test time, but not including maintenance
delay downtime), divided by the number of failures during that period.
failuresof
timerepairtotal
MTTR
#
=
6.4.2 E-MTTR — Mean time to repair equipment-related failures; the average time to correct an equipment-related
failure and return the equipment to a condition where it can perform its intended function; the sum of all equipment-
related failure repair time (elapsed time, not necessarily total man hours) incurred during a specified time period
(including equipment and process test time, but not including maintenance delay downtime), divided by the number
of equipment-related failures during that period.
total repair time for equipment-related failures
# of equipment-related failures
E
–MTTR =
6.4.3 MTOL — Mean time off-line; the average time to maintain the equipment in or return the equipment to a
condition where it can perform its intended function when downtime is incurred; the sum of all downtime
(scheduled and unscheduled) during a specified time period, divided by the number of downtime events during that
period.
M
TOL
=
tota
l
equ
i
pmen
t
d
ownt
i
m
e
#
of
DT
events
6.4.4 Equipment Dependent Scheduled Downtime — The percent of time the equipment is not available to perform its
intended function due to scheduled downtime events such as preventive maintenance. This time period does not
include any maintenance delay downtime caused either by supplier or user. This calculation is intended to reflect
the need for preventive maintenance based solely on equipment design.
equipment dependent scheduled downtime (%) =
equipment scheduled downtime × 100
(oper-time – (all maint-delay DT + out-of-spec input DT + fac-rel DT))
6.4.5 Supplier Dependent Scheduled Downtime — The percent of time the equipment is not available to perform its
intended function due to scheduled downtime events, such as preventive maintenance. This time period does not
include any maintenance delay downtime caused by the user. This calculation is intended to reflect the need for
preventive maintenance based solely on equipment design and supplier response to service.
supplier dependent scheduled downtime (%) =
equipment scheduled downtime × 100
(oper-time – (user maint-delay DT + out-of-spec input DT + fac-rel DT))
6.5 EQUIPMENT UTILIZATION — The percent of time the equipment is performing its intended function during a
specified time period.
6.5.1 Operational Utilization — The percent of productive time during operations time. This calculation is intended
to be used for equipment utilization comparisons between operations with different work shift configurations, since
it does not include non-scheduled time.
operational utilization
(%)
=
p
roductive time
×
10
0
operations time
6.5.2 Total Utilization — The percent of productive time during total time. This calculation is intended to reflect
bottom-line equipment utilization.
total utilization
(%)
=
p
roductive time
×
10
0
total time
SEMI E10-0304
E
© SEMI 1986, 2004 9
Table 1 RAM Measurement Metric Summary
EQUIPMENT RELIABILITY
Metric How It Is Measured Ref #
MTBF
p
: Mean (productive) time between failures
productive time/
# of failures that occur during productive time
6.2.1
E-MTBF
p
: Mean (productive) time between
equipment-related failures
productive time/
# of equipment-related failures
that occur during productive time
6.2.2
MCBF: Mean cycles between failures total equipment cycles/
# of failures
6.2.3
E-MCBF: Mean cycles between equipment-related
failures
total equipment cycles/
# of equipment-related failures
6.2.4
EQUIPMENT AVAILABILITY
Metric How It Is Measured Ref #
equipment dependent uptime (%) equipment uptime × 100/(oper-time –
(all maint-delay DT + out-of-spec input DT + fac-rel DT))
6.3.1
supplier dependent uptime (%) equipment uptime × 100/(oper-time –
(users maint-delay DT + out-of-spec input DT + fac-rel DT))
6.3.2
operational uptime (%) equipment uptime × 100/
operations time
6.3.3
EQUIPMENT MAINTAINABILITY
Metric How It Is Measured Ref #
MTTR: Mean time to repair total repair time/
# of failures
6.4.1
E-MTTR: Mean time to repair for equipment-related
failures
total repair time for equipment-related failures/
# of equipment-related failures
6.4.2
MTOL: Mean time off-line total equipment downtime/
# of DT events
6.4.3
equipment dependent scheduled downtime (%) equipment scheduled downtime × 100/(oper-time –
(all maint-delay DT + out-of-spec input DT + fac-rel DT))
6.4.4
supplier dependent scheduled downtime (%) equipment scheduled downtime × 100/(oper-time –
(user maint-delay DT + out-of-spec input DT + fac-rel DT))
6.4.5
EQUIPMENT UTILIZATION
Metric How It Is Measured Ref #
operational utilization (%) productive time × 100/
operations time
6.5.1
total utilization (%) productive time × 100/
total time
6.5.2
NOTE: oper-time = operational time, DT = Downtime, fac-rel = facilities related, maint-delay = maintenance delay
SEMI E10-0304
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© SEMI 1986, 2004 10
7 Uncertainty Measurement
7.1 The measures of equipment reliability, availability,
and maintainability defined in Section 6 are single
value estimates. They do not indicate the uncertainty or
precision of the estimate. Precision varies depending
upon the number of failures observed and the amount of
productive time contained within the observation
period.
7.2 Precision is described by calculating a lower and
upper confidence limit for the MTBF
p
and presenting
this interval along with the MTBF
p
point estimate.
7.3 These procedures assume that the failure rate is
constant and the times between failures are
independently distributed according to the exponential
distribution. Therefore, there are no improvement or
degradation trends and it is meaningful to calculate
MTBF
p
. Section 8 applies when the failure times
indicate that a non-constant failure rate is present (for
example, when there is reliability growth or
degradation). Section 8 would typically apply during
prototype reliability improvement testing.
7.4 Since MTTR distributions are unlikely to follow an
exponential distribution assumption, applying these
procedures to put confidence limits on MTTR would be
inappropriate.
7.5 Note that all procedures and tables referred to in
this section apply equally well to measuring the
precision of estimates for similar metrics, where hours
are replaced by cycles or units, for example. These
procedures apply to E-MTBF
p
or E-MCBF in the same
way. It is also appropriate to combine data from
identical tools being used the same way, in order to
improve the precision of MTBF
p
estimates.
7.6 Calculation of Lower and Upper Confidence Limits
— To obtain lower and upper MTBF
p
limits, multiply
the MTBF
p
estimate by factors obtained by table look-
up (Tables A1-1 and A1-2 in Appendix 1). For the case
when there are zero failures during the measurement
period, lower confidence limit factors for the MTBF
p
are given in the first row of Table A1-1 (they multiply
the amount of productive time that had no failures to
obtain the desired MTBF
p
lower limit). There is no
upper limit estimate for performance when there are
zero failures.
7.6.1 Calculation of the MTBF
p
Lower Limit — Use
Table A1-1 in Appendix 1 to obtain a k
r;conf
factor,
where r is the number of failures observed during the
measurement period and conf is the confidence level
desired. The rows of Table A1-1 correspond to
different values of r and the columns correspond to
different values of conf. Confidence levels ranging
from 80 percent to 95 percent are typical choices.
7.6.1.1 Since the equipment being measured has
demonstrated (at a given confidence level) that it is at
least as good as the MTBF
p
lower limit, this lower limit
is an important and useful performance statistic, and is
often used contractually.
7.6.1.2 Note that the factors in Table A1-1 for 90%
confidence are less than 0.5 until the number of failures
equals or exceeds 4. This means that when the number
of failures is under 4, the MTBF
P
lower limit will be
less than half the MTBF
p
estimate, and confidence
intervals will be wide. From the point of view of
precision, it is advantageous to have had 4 or more
failures.
7.6.1.3 Example: During a given calendar quarter, a
tool was productive for 1200 hours and had 6 failures.
The MTBF
p
estimate is 1200/6 = 200 hours. A 90
percent lower limit factor from Table A1-1
(corresponding to r = 6 failures) is 0.570. That means
that 200 × 0.570 = 114.0 hours is a 90 percent lower
confidence limit for the true tool MTBF
p
.
7.6.2 Calculation of the MTBF
p
Upper Limit — Use
Table A1-2 in Appendix 1 to obtain a k
r;conf
factor,
where r is the number of failures observed during the
measurement period and conf is the confidence level
desired. The rows of Table A1-2 correspond to
different values of r and the columns correspond to
different values of conf. Confidence levels ranging
from 80 percent to 95 percent are typical choices.
7.6.2.1 Example: During a given calendar quarter, a
tool was productive for 1200 hours and had 6 failures.
The MTBF
p
estimate is 1200/6 = 200 hours. A 90
percent upper limit factor from Table A1-2
(corresponding to r = 6 failures) is 1.904. That means
that 200 × 1.904 = 380.8 hours is a 90 percent upper
confidence limit for the true tool MTBF
p
.
7.6.3 Calculation of a Confidence Interval for the
MTBF
p
— Lower and upper 100 × (1 – α/2) confidence
limits for the MTBF
p
can be combined to give a 100 ×
(1 – α) confidence interval. Here α/2 is the chance of
missing on either end of the interval. A 90 percent
lower limit has an α/2 = 0.1 chance of not being low
enough to capture the true MTBF
p
, and the same is true
for a 90 percent upper limit. Therefore, a 90 percent
lower limit and a 90 percent upper limit combine to
give an 80 percent confidence interval. Similarly, a 95
percent lower limit and a 95 percent upper limit would
combine to give a 90 percent confidence interval.
7.6.3.1 Example: During a calendar quarter, a tool was
productive for 1200 hours and had 6 failures. The
MTBF
p
estimate is 1200/6 = 200 hours. The 90 percent
lower and upper limits are 114 and 380.8 respectively
(see Sections 7.6.1 and 7.6.2). The interval (114,