> show_types := true;
val it = (): unit
> INFINITY_AX;
val it = ⊢ ∃(f :ind -> ind). ONE_ONE f ∧ ¬ONTO f: thm

> Il giorno 23 lug 2018, alle ore 18:22, Dylan Melville 
> <dylanmelvi...@gmail.com> ha scritto:
> 
> Is there a way to print theorems with types displayed?
> 
>> On Jul 23, 2018, at 12:20 PM, Thomas Tuerk <tho...@tuerk-brechen.de> wrote:
>> 
>> Hi,
>> 
>> hard to say, why it does not work without further details. However, one 
>> guess is that types do not match. I would recommend showing the types when 
>> printing the theorem. I expect that P might be of type `'a -> bool`. In this 
>> case you need to instantiate 'a to string first.
>> 
>> Best
>> 
>> Thomas
>> 
>> On 23.07.2018 18:10, Dylan Melville wrote:
>>> I have a theorem called EX which returns true when a value is an element of 
>>> a list. It is defined as:
>>> 
>>> thm = |- (EX P [] <=> F) /\ (EX P (CONS h t) <=> P h \/ EX P t)
>>> 
>>> I am trying to use this theorem with `P` being `(\x. x = “T”)` and `t` 
>>> being a long list of strings which contains “T”.  Unfortunately my attempts 
>>> to use INST on this theorem haven’t worked. Why doesn’t the following work?
>>> 
>>> INST [`(\x:string. x = “T")`,`P:(string->bool)`] EX;;
>>> 
>>> Thank you.
>>> 
>>> -Dylan Melville (McMaster University)
>>> 
>>> 
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