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System F

System F, also known as the (Girard–Reynolds) polymorphic lambda calculus or the second-order lambda calculus, is a typed lambda calculus that differs from the simply typed lambda calculus by the introduction of a mechanism of universal quantification over types. System F thus formalizes the notion of parametric polymorphism in programming languages, and forms a theoretical basis for languages such as Haskell and ML. System F was discovered independently by logician Jean-Yves Girard (1972) and computer scientist John C. Reynolds (1974). Whereas simply typed lambda calculus has variables ranging over functions, and binders for them, System F additionally has variables ranging over types, and binders for them. As an example, the fact that the identity function … more »

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Never ever, felt this way about
The things you do to me 
Never ever knew, couldn´t do without 
You and me 

But I didn´t read, between your lines 
And I didn´t know, there was no one like you to find 

Why, didn´t I see 
This before 

Why, didn't I come 
Back for more 

Now, I do feel 
The pain inside 

Now, I have seen 
All I can do is hide and.

Cry
All I can do is, cry 
Like this 

Cry 
All I can do is, cry 
Like this 

Maybe one day, I will realize 
That you´re gone 

Maybe now I can't see 
World apply 
Has become

That of ??? 
Only lied

The beginning of a love 
´Cause these words linger in my mind 

Why, didn´t I see 
This before 

Why, didn't I come 
Back for more 

Now, I do feel 
The pain inside 

Now, I have seen 
All I can do is hide and

Cry 
All I can do is, cry 
Like this 

Cry 
All I can do is, cry 
Like this

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