
 
the effects come from 20%  of the causes”, or some 
variant  of  these.  The  law  was  first  observed  by 
Italian  economist  Vilfredo  Pareto  in  the  late  19th 
century,  regarding  distribution of  wealth.  This rule 
of  thumb  has  been  empirically  observed  in  many 
natural  phenomena  that  follow  a  particular 
configuration  of  the  power  law  distribution 
(Newman, 2004). 
The function depicted in Figure 2 might follow a 
Pareto  distribution,  but  in  general  we  should  not 
expect a perfect  mathematical relationship between 
project cost and RE effort. 
4.4  Production Functions 
In  economics,  a  production  function  relates  the 
achievable output of a system to the level of inputs 
consumed (Boehm, 1981). A production function is 
nondecreasing  and  nonnegative.  Typically  (though 
not  necessarily),  a  production  function  will  be  S-
shaped with three major segments (see Figure 8): 
(a)  An investment segment,  in  which  inputs 
are  consumed  without  a  great  deal  of 
resuting output. 
(b)  A  high  payoff  segment,  in  which 
relatively  small  incremental inputs  result 
in relatively large increments in output. 
(c)  A diminishing returns segment, in which 
additional  inputs produce  relatively  little 
increase in output. 
The  last  segment  represents  software  gold-plating, 
i.e.  features  which  make  the  job  bigger  and  more 
expensive, but which turn out to provide little help 
to the user or maintainer when put into practice.  
 
Figure  8:  A  typical  production  function  for  software 
product features, adapted from (Boehm, 2001, p. 162). 
Production functions are closely related to our thesis 
that More is not necessarily Better. Only, as we have 
argued before when discussing Figure 2, investment 
in RE has a strong impact (big slope) just from the 
start. As for the third segment, RE can also become 
gold-plating:  one  can  always  do  more  RE  for  a 
project,  and no doubt  it  will improve the  technical 
quality  of  the  product,  but  the  payoff  will  be 
progressively lower. 
4.5  Logistic Functions 
Production  functions  are  related  to  the  logistic 
function  (Kingsland,  1995)  discovered  by  Pierre 
François  Verhulst  in  the  mid-19th  century,  in 
relation  to  population  growth  in  a  context  of 
competence for resources: the initial stage of growth 
is approximately exponential when resources appear 
to  be  unlimited,  but  then  the  growth  slows  as 
saturation  begins,  and  finally  growth  stops  when 
resources are exhausted. 
5  CONCLUSION 
As  we  have  seen,  our  thesis  that  “more  is  not 
necessarily  better”  is  a  well-known  property  of 
economical systems. However, we think it is worth 
to  recall  it  because  this  principle  is  not  so  well 
known  by software  engineering  practitioners.  Both 
extremes are bad: the one that does not recognize the 
value of requirements engineering, and the other that 
wastes  resources  in  being  too  formalistic  or 
exhaustive. Unfortunately, the  frustrating  results  of 
overexertion  could  increase  the  diffidence  of 
practitioners towards “big  theories”  in requirements 
engineering. 
REFERENCES 
Boehm,  B.W.,  1981.  Software  Engineering  Economics. 
Prentice-Hall. 
Braude,  E.J.,  2001.  Software  Engineering.  An  Object-
Oriented Perspective. John Wiley and Sons. 
Brooks,  F.P., 1975.  The  mythical  man-month, Essays  on 
software engineering. Addison-Wesley. 
Honour, E.C., 2004. Understanding the Value of Systems 
Engineering.  INCOSE  International  Symposium 
14(1):1207-1222. 
Kingsland,  S.E., 1995.  Modeling  nature: episodes in  the 
history of population ecology. University of Chicago 
Press. 
Martin,  J.,  1984.  An  Information  Systems  Manifesto. 
Prentice Hall. 
Newman, M.E.J., 2005. Power laws,  Pareto distributions 
and Zipf's law. Contemporary Physics. 46(5):323–351. 
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