Duh, Sorry. Yes, there was a typo

the second one should read

If E is a combination E1 E2 then X is bound in E if and only if X is bound in 
E1 or is bound in E2.

Apologies for that oversight!

Mark


On 30/12/2010, at 1:21 PM, Antoine Latter wrote:

> Was there a typo in your email? Because those two definitions appear
> identical. I could be missing something - I haven't read that book.
> 
> Antoine
> 
> On Wed, Dec 29, 2010 at 9:05 PM, Mark Spezzano
> <mark.spezz...@chariot.net.au> wrote:
>> Hi,
>> 
>> Presently I am going through AJT Davie's text "An Introduction to Functional 
>> Programming Systems Using Haskell".
>> 
>> On page 84, regarding formal definitions of FREE and BOUND variables he 
>> gives Defn 5.2 as
>> 
>> The variable X is free in the expression E in the following cases
>> 
>> a) <omitted>
>> 
>> b) If E is a combination E1 E2 then X is free in E if and only if X is free 
>> in E1 or X is free in E2
>> 
>> c) <omitted>
>> 
>> Then in Defn 5.3 he states
>> 
>> The variable X is bound in the expression E in the following cases
>> 
>> a) <omitted>
>> 
>> b) If E is a combination E1 E2 then X is free in E if and only if X is free 
>> in E1 or X is free in E2.
>> 
>> c) <omitted>
>> 
>> Now, are these definitions correct? They seem to contradict each 
>> other....and they don't make much sense on their own either (try every 
>> combination of E1 and E2 for bound and free and you'll see what I mean). If 
>> it is correct then please give some examples of E1 and E2 showing exactly 
>> why. Personally I think that there's an error in the book.
>> 
>> You can see the full text on Google Books (page 84)
>> 
>> Thanks for reading!
>> 
>> Mark Spezzano
>> 
>> 
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>> 
> 
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