Is there a specific terminology for numbers which are nontrivial multiples of triangular numbers? (Note: Please see this new question for the motivation.)

A number $T$ is said to be triangular if it could be written in the form
$$T=\frac{n(n+1)}{2},$$
where $n$ is a positive integer.

Here is my question:


  Is there a specific terminology for numbers which are nontrivial multiples of triangular numbers?


That is, is there a specific name for numbers $T'$ which are of the form
$$T' = dT = d\cdot\bigg(\frac{n(n+1)}{2}\bigg),$$
for some integer $d &gt; 1$?

I tried searching for the relevant sequence in OEIS, but all I am seeing are references to $T'$ being triangular as well.
I'm going to answer based on the confirmation in the comment.


Note that if $T'&gt;1$, then taking $d=T'$ and $n=1$ (so that
$T=1*2/2=1$) works.
Also, since $d&gt;1$, $T'=1$ is impossible.  
And since $n,d\ge1$, $T'&lt;1$ is impossible as well.


Therefore, a name for the possible values of $T'$ is "integers greater than 1".
I'm going to answer based on the confirmation in the comment.


Note that if $T'&gt;1$, then taking $d=T'$ and $n=1$ (so that
$T=1*2/2=1$) works.
Also, since $d&gt;1$, $T'=1$ is impossible.  
And since $n,d\ge1$, $T'&lt;1$ is impossible as well.


Therefore, a name for the possible values of $T'$ is "integers greater than 1".