Hi Jon,

Yes this is a distinct variable restriction: x is not allowed to occur in the 
“ph” of ss2abdv, i.e. in your 
> ( ( x e. ( A (,] B ) /\ x e. ( B [,) C ) ) 
> -> x e. ( B [,] B ) ) 
The solution is maybe to replace x by another set variable.
_
Thierry

> Le 10 juin 2019 à 17:46, Jon P <[email protected]> a écrit :
> 
> Is anyone willing to give me a little help with this error?
> 
> E-PR-0009 Theorem iocinico.Step 79: Step 79: Label ss2abdv: VerifyProof: 
> DjVars restriction violated! The step lists <ph x> as a DjVars restriction, 
> but the substitutions share variable x.
> 
> I'm no sure I understand what a DjVars restriction is or how to fix it. I 
> think it's something to do with having enough distinct variables in an 
> expression, like you can't have S. f(x) dx or something? Any help 
> appreciated, here is the offending line.
> 
> 78::id  |- ( ( ( x e. ( A (,] B ) /\ x e. ( B [,) C ) ) 
>       -> x e. ( B [,] B ) ) 
>       -> ( ( x e. ( A (,] B ) /\ x e. ( B [,) C ) ) -> x e. ( B [,] B ) ) )
> 79:78:ss2abdv |- ( ( ( x e. ( A (,] B ) /\ x e. ( B [,) C ) ) 
>       ->   x e. ( B [,] B ) )
>       ->  { x | ( x e. ( A (,] B ) /\ x e. ( B [,) C ) ) } 
>       C_   { x | x e. ( B [,] B ) }  )
> 
> 
> Here is the full proof.
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