The "t" stands for "theorem", and it is used for theorem form when the
"default" is not in theorem form for whatever reason. The "g" suffix (for
"generalized" I think) is generally only used when the hypotheses being
moved to antecedents are sethood hypotheses and the like.

On Mon, Apr 11, 2022 at 12:01 PM Jim Kingdon <[email protected]> wrote:

> I suppose we should document "t" as meaning closed form (although it is
> far less common than no suffix). We perhaps could get rid of "t" with a
> modest amount of renaming (as far as I could tell from "show label *t"),
> although when I look at something like all the *19.21* theorems, finding
> good names for everything might be a touch complicated.
>
> On April 11, 2022 4:29:08 AM PDT, 'Alexander van der Vekens' via Metamath <
> [email protected]> wrote:
>>
>> There is a post of Norm (
>> https://groups.google.com/g/metamath/c/JWm26Y9qD-g/m/nhe6f87bBQAJ) withn
>> the following statement:
>>
>> "Suffixes "i", "d", "t" mean inference, deduction, and closed theorem
>> versions as usual."
>>
>> Unfortunately, there is no hint what "as usual" means/refers to.
>>
>> On Monday, April 11, 2022 at 1:17:27 PM UTC+2 Alexander van der Vekens
>> wrote:
>>
>>> I noticed that there are many theorems with labels ending with "t",
>>> having a statement like "Closed form of ..." in their comments. For example
>>> ~trut: " A proposition is equivalent to it being implied by ` T. ` .
>>> Closed form of ~ trud . ...".
>>>
>>> In the "conventions", it is written that theorems in closed form should
>>> not have a special suffix, or should have suffix "g" in special cases. A
>>> suffix "t" is not mentioned in the conventions.
>>>
>>> What does the "t" stand for? Should it be removed to follow the
>>> conventions, or should the conventions be enhanced? In which cases a suffix
>>> "t" should be used, and in which cases no special suffix?
>>>
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