Okay, I imagine HOL-Light does the same. Thank you

> On Jul 3, 2018, at 3:36 PM, Mario Xerxes Castelán Castro 
> <marioxcc...@yandex.com> wrote:
> 
> Please include the mailing list in your replies. I do not know what you
> are doing. Anyway, this does not look like HOL4. Are you using HOL
> Light? I only know about HOL4. Removing the quantifier will usually be
> done internally by the subsequent tactic that requires using the
> proposition with a specific specialization of “n” and there is no need
> to specialize the assumption manually.
> 
> On 03/07/18 14:31, Dylan Melville wrote:
>> I’m trying to prove a statement about Induction Schemas, after. Breaking
>> assumptions into hypotheses I’m left with 
>> 
>> val it : goalstack = 1 subgoal (1 total)
>> 
>>   0 [`isExprType f (TyBiCons "fun" (TyVar "num") (TyBase "bool"))`]
>>   1 [`~isFreeIn (QuoVar "n" (TyBase "num")) f`]
>>   2 [`isPeano f`]
>>   3 [`(eval (f) to (num->bool)) 0`]
>>   4 [`!n. (eval (f) to (num->bool)) n ==> (eval (f) to (num->bool)) (SUC
>> n)`]
>> 
>> `(eval (f) to (num->bool)) n`
>> 
>> What I need help with only pertains to assumption 4 and the goal.
>> 
>> f was originally universally quantified across the entire original term
>> and so was n in all statements where it is free. I assumed that it would
>> be easier to manipulate the expressions in the way I want without the
>> quantifications, but I am fairly new, so if as you say most theorems /
>> tactical handle the universal quantification seamlessly maybe I’m wrong.
>> Otherwise, I’d like to strip the forall from the 4th assumption.
>> 
>>> On Jul 3, 2018, at 3:23 PM, Mario Xerxes Castelán Castro
>>> <marioxcc...@yandex.com <mailto:marioxcc...@yandex.com>> wrote:
>>> 
>>> An hypothesis of the form “∀x. P” where “x” occurs free in P is stronger
>>> than just “P” (that is, the former entails the later). Many tactics have
>>> built-in specialization, so it depends on what you want to do. Can you
>>> provide more details?
>>> 
>>> On 03/07/18 14:18, Dylan Melville wrote:
>>>> Is there any tactical that can take universal quantification off of a
>>>> hypothesis like how GEN_TAC does with the goal?
>>>> 
>>>> -Dylan
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>>> 
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>> 
> 
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