From Cardone, Hindley "History of Lambda-calculus and
Combinatory Logic"[1]:

"(By the way, why did Church choose the notation “λ”? In [Church,
1964, §2] he stated clearly that it came from the notation “ˆ x” used
for class-abstraction by Whitehead and Russell, by first modifying “ˆ
x” to “∧x” to distinguish function-abstraction from class-abstraction,
and then changing “∧” to “λ” for ease of printing. This origin was
also reported in [Rosser, 1984, p.338]. On the other hand, in his
later years Church told two enquirers that the choice was more
accidental: a symbol was needed and “λ” just happened to be chosen.)"

[1] http://www-maths.swan.ac.uk/staff/jrh/papers/JRHHislamWeb.pdf

-- Niklas
2011/8/21 Christopher Done <chrisd...@googlemail.com>:
> IIRC Church found it easy to write on paper.
>
> On 21 August 2011 21:11, Jack Henahan <jhena...@uvm.edu> wrote:
>> The short answer is "because Church said so". But yes, it is basically 
>> because λ is the abstraction operator in the calculus.
>>
>> Why not alpha or beta calculus? What would we call alpha and beta 
>> conversion, then? :D
>>
>> On Aug 21, 2011, at 12:37 PM, C K Kashyap wrote:
>>
>>> Hi,
>>> Can someone please tell me what is the root of the name lambda calculus? Is 
>>> it just because of the symbol lambda that is used?
>>> Why not alpha or beta calculus?
>>> Regards,
>>> Kashyap
>>> _______________________________________________
>>> Haskell-Cafe mailing list
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>>
>> Jack Henahan
>> jhena...@uvm.edu
>> ==
>> Computer science is no more about computers than astronomy is about 
>> telescopes.
>> -- Edsger Dijkstra
>> ==
>>
>>
>>
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>>
>
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