Full text: Valuation, depreciation and the rate base

106 VALUATION, DEPRECIATION AND THE RATE-BASE 
service plant, and to the difficulty of determining the expect- 
ancy of those articles which have already been in use for 
some time, it is nevertheless important that the whole ques- 
tion be fully considered in order that a framework may be 
constructed into which the best data furnished by experience 
can be fitted. 
The non-agreement of actual life of individual items with 
their probable life and the extent to which this lack of agree- 
ment should be taken into account in estimating present worth 
and in estimating replacement requirements, in line with this 
thought, has been studied on various assumptions with inter- 
esting results. These will be briefly referred to, and the re- 
sulting tables are presented for use until, in the light of larger 
experience, they can be replaced with better ones. 
Assumptions Relating to Departure of Actual from Probable 
Life. — Unfortunately there are no records available from which 
absolutely dependable tables of expectancy could be prepared 
for each class of perishable articles in use in connection with 
public service properties, such as have been prepared by actu- 
aries for human beings. Any assumption in this regard is more 
or less conjecture. Nevertheless, it is interesting to note what 
the expectancy would be at various ages, if certain definite 
reasonable assumptions are made. 
When any large number of articles which have the same 
probable life, as, for example, ten years, is under consideration, 
there will be as many service years in the aggregate, represented 
by the failures to reach the probable life term of ten years, as 
there will be service years represented by those articles which 
outlast the ten-year term. It may also be accepted as a cer- 
tainty that there will be a greater number of articles per year 
to go out of use in the years just preceding and just following 
the term limit than at any other time. This suggests conform- 
ity with the law of probabilities. 
All articles in a group having a ten-year probable life might 
fail (a) exactly at the end of ten years, but this is highly improb- 
able. The individual articles might fail (0) at a uniform rate
	        
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