Template:Thirteenth law of worker entropy: Difference between revisions

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The [[JC]]’s ''' [[thirteenth law of worker entropy]]''', also known as the [[optical complication theorem]], states that over time, a given legal template will tend to a point of optimal complication, ''(c)'', which is a function of
'''The [[JC]]’s [[thirteenth law of worker entropy]]''' (also known as the [[optimal complication theorem]]”): Over time, a given template will tend to a point of “optimal” complication, ''(c)'', which is a function of:
:(i) the highest plausibly chargeable fraction of the typical value, ''(v<sub>f</sub>)'', of contracts concluded on that template,  
:(i) the highest plausibly chargeable fraction of the typical value, ''(v<sub>f</sub>)'', of contracts concluded on the template,  
:(ii) the time, ''(t)'', required to manipulate the template so it reliably works to the satisfaction of [[Private practice lawyer|one having the patience, skill and hubris to understand it]], and  
:(ii) the time, ''(t)'', required to manipulate the template so it reliably works to the satisfaction of [[Private practice lawyer|one having the patience, skill and hubris to understand it]], and  
:(iii) the professional [[charge-out rate]], ''(r)'', of such an [[Partner|unusually abled person]].
:(iii) the professional [[charge-out rate]], ''(r)'', of such an [[Partner|unusually abled person]].
The relationship between ''c'', ''v<sub>f</sub>'', ''t'' and ''r'' is as follows: ''c ↔ v<sub>f</sub> = tr.'' <br>
The relationship between ''c'', ''v<sub>f</sub>'', ''t'' and ''r'' is as follows: ''c ↔ v<sub>f</sub> = tr.''

Latest revision as of 10:25, 10 September 2023

The JC’s thirteenth law of worker entropy (also known as the “optimal complication theorem”): Over time, a given template will tend to a point of “optimal” complication, (c), which is a function of:

(i) the highest plausibly chargeable fraction of the typical value, (vf), of contracts concluded on the template,
(ii) the time, (t), required to manipulate the template so it reliably works to the satisfaction of one having the patience, skill and hubris to understand it, and
(iii) the professional charge-out rate, (r), of such an unusually abled person.

The relationship between c, vf, t and r is as follows: c ↔ vf = tr.