Hi there,
There is an equation which I am struggling to interpret what it means or how I would derive it. Wright's law is like Moores law and basically states that there is a learning curve associated with production. I.e. every time cumulative production doubles, the average cumulative time taken per unit is reduced by a 'learning rate' which is expressed as a %.
In Wright's Model, the learning curve function is defined as follows:
Y = aX^b
where:
Y = the cumulative average time (or cost) per unit.
X = the cumulative number of units produced.
a = time (or cost) required to produce the first unit.
b = slope of the function when plotted on log-log paper.
= log of the learning rate/log of 2.
The most I get is that b represents the rate at which the average time decreases, this cumulative rate is then multiplied by a to get an average rate at X. I don't understand how this is derived or the intuition behind the equation, even though it is a simple law to understand when explained, any help would be appreciated. Thanks!
There is an equation which I am struggling to interpret what it means or how I would derive it. Wright's law is like Moores law and basically states that there is a learning curve associated with production. I.e. every time cumulative production doubles, the average cumulative time taken per unit is reduced by a 'learning rate' which is expressed as a %.
In Wright's Model, the learning curve function is defined as follows:
Y = aX^b
where:
Y = the cumulative average time (or cost) per unit.
X = the cumulative number of units produced.
a = time (or cost) required to produce the first unit.
b = slope of the function when plotted on log-log paper.
= log of the learning rate/log of 2.
The most I get is that b represents the rate at which the average time decreases, this cumulative rate is then multiplied by a to get an average rate at X. I don't understand how this is derived or the intuition behind the equation, even though it is a simple law to understand when explained, any help would be appreciated. Thanks!