Alright. All the definitions I've seen in this thread are terrible. To make this rigorous, you cannot define early-, mid-, and late- as a function of age unless you want to form unequal partitions. I propose the following construction.
Definition 1:  The discrete 
age of a human \(H\) is equal to the floor mod of the time, \(T\), in years, since their birth. That is  \(\text{age}(H)=\left\lfloor T\right\rfloor\). 
(This is here only to clarify what I mean by age).
Definition 2:  We say that a human \(H\) is in their 
twenties if and only if  \[20\leq T<30\quad \big(\!\iff 20\leq\text{age}(H)\leq 29\big).\]
Definition 3:  The twenties can be broken into three equal partitions  \(t_1\),  \(t_2\),  and  \(t_3\), which we name 
early-, 
mid-, and  
late- respectively such that \[t_1=[20,\,70/3),\quad t_2=[70/3,\,80/3),\quad t_3=[80/3,\,30).\]
I'm sorry, I had to go full maths nerd on this 