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==Explanation==
 
==Explanation==
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{{incomplete|Created by a SPREADSHEET. Has a lambda function just been added to excel at the time this computer came out? Why is Ponytail pleased, what will she use it for, that she could not before? Another reference to a law/hypothesis about computing? Please mention here why this explanation isn't complete. Do NOT delete this tag too soon.}}
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[[Cueball]] is computing and [[Ponytail]] criticizes him in a way that is reminiscent of the [[:Category:Code Quality|Code Quality series]], although not as harsh. Cueball has lots of strange [[:Category:Cueball Computer Problems|computer problems]], and this will most likely result in another one.
 
[[Cueball]] is computing and [[Ponytail]] criticizes him in a way that is reminiscent of the [[:Category:Code Quality|Code Quality series]], although not as harsh. Cueball has lots of strange [[:Category:Cueball Computer Problems|computer problems]], and this will most likely result in another one.
  
The comic begins with Ponytail finding out that {{w|Microsoft Excel}} is adding a {{w|Anonymous_function|lambda function}} to their function library. This was [https://techcommunity.microsoft.com/t5/excel-blog/announcing-lambda-turn-excel-formulas-into-custom-functions/ba-p/1925546 announced by Microsoft] for Beta users in December of 2020. A lambda function is a fundamental mathematical structure that can be used to define all possible computations, in what is known as {{w|lambda calculus}}. They are commonly found in programming languages such as {{w|Lisp}}, {{w|Python}}, and many others. A lambda function is also called an {{w|anonymous function}} because in most languages it can be passed to other functions (including another lambda function) without needing to be given any formal name.
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The comic begins with Ponytail finding out that {{w|Microsoft Excel}} is adding a {{w|Anonymous_function|lambda function}} to their function library. A lambda function is a temporary function created inside another function that completes a repetitive task that is too unimportant to code a named function for. They are commonly found in programming languages such as {{w|Lisp}}, {{w|Python}}, and many others. A lambda function is also called an {{w|Anonymous function}} because in most languages it can be passed to other functions (including another lambda function) without needing to be given any formal name during coding, or given {{w|Closure_(computer_programming)|'closure'}} under whatever name(s) its calling procedures desire.
  
Finding that Excel is adding a lambda function pleases Ponytail. Cueball claims that the lambda function is unnecessary, as when he needs arbitrary computation he just adds a block of columns to the side of his sheet and has a {{w|Turing machine}} process it. This would technically work as lambda calculus is formally equivalent to Turing machines. People have created [https://www.felienne.com/archives/2974 Turing machines in Excel], although not for practical purposes.
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Finding that Excel is adding a lambda function pleases Ponytail. Cueball claims that the lambda function is unnecessary, as when he needs arbitrary computation he just adds a block of columns to the side of his sheet and has a {{w|Turing machine}} process it. This would technically work as a lambda function but would be rather difficult to construct and maintain.{{Citation needed}}
  
 
Ponytail finds his solution absurd and is convinced Cueball is "doing computing wrong". But he claims that all computing is equally wrong, citing the {{w|Church-Turing thesis}}, a hypothesis which says that a function can be computed by executing a series of instructions if and only if that function is computable by a Turing machine. A classical Turing machine uses an infinitely long strip of tape as its memory; for Cueball, the large Excel column acts as the "tape". All ways of computing are "equally wrong" since, according to this thesis, they can all be translated to or from a Turing machine.  
 
Ponytail finds his solution absurd and is convinced Cueball is "doing computing wrong". But he claims that all computing is equally wrong, citing the {{w|Church-Turing thesis}}, a hypothesis which says that a function can be computed by executing a series of instructions if and only if that function is computable by a Turing machine. A classical Turing machine uses an infinitely long strip of tape as its memory; for Cueball, the large Excel column acts as the "tape". All ways of computing are "equally wrong" since, according to this thesis, they can all be translated to or from a Turing machine.  
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Ponytail and Cueball appear to have different ideas of 'computing'. Ponytail, like most programmers, probably includes efficiency and readability as important characteristics of 'doing computing right'. Cueball appears interested only in {{w|computability}}, a more theoretical point of view than Ponytail's.
 
Ponytail and Cueball appear to have different ideas of 'computing'. Ponytail, like most programmers, probably includes efficiency and readability as important characteristics of 'doing computing right'. Cueball appears interested only in {{w|computability}}, a more theoretical point of view than Ponytail's.
  
Ponytail then says that Turing would change his mind if he saw Cueball's spreadsheet, presumably because of the extreme complexity of Cueball's code in the spreadsheet. Cueball's final statement is that Turing could ask him to stop, but would not be able to prove if he actually will stop.  
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Ponytail then says that Turing would change his mind if he saw Cueball's spreadsheet, presumably because of the extreme complexity of Cueball's code in the spreadsheet. Cueball's final statement is that Turing could ask him to stop, but would not be able to prove if he actually will stop. This is a reference to the {{w|halting problem}} mentioned in the title text.
  
Cueball's final statement is a reference to the {{w|halting problem}} mentioned in the title text. It is the problem of determining whether a given Turing machine will halt. The problem has been shown to be undecidable, i.e., it is impossible to build an algorithm that computes whether any arbitrary Turing machine will halt or not. Because of the way Cueball has behaved, he has been specifically mentioned in Turing's later formulations of the halting problem. Cueball finds this very rude. This is of course a joke, since Turing has been dead since 1954, presumably long before Cueball was born. But it would be crazy indeed if a scientist became so mad at a person that they would mention this person by name in their formulation of a serious problem.
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In the title text the {{w|halting problem}} is mentioned. It is the problem of determining whether a given Turing machine will halt. The problem has been shown to be undecidable, i.e., there exists no algorithm that computes whether an arbitrary Turing machine will halt or not. Because of the way Cueball has behaved, he has been specifically mentioned in Turing's later formulations of the halting problem. Cueball finds this very rude. This is of course a joke, since Turing has been dead since 1954, presumably long before Cueball was born. But it would be crazy indeed if a scientist became so mad at a person that he would mention this person by name in his formulation of a serious problem.
  
Over-complicated spreadsheets were also mentioned in [[2180: Spreadsheets]].
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Over-complicated spreadsheets were also mentioned in [[2180|2180:Spreadsheets]].
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An example of a lambda function:
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  list(map(lambda a: a + 1, [1, 2, 3])) # -> returns [2, 3, 4]
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Here, each element of the array with values 1,2,3 is treated in succession as a variable 'a' that is incremented by one, to produce values of 2,3,4 which are then reconstructed as a list for output.
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A recursive lambda might be:
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  def pointless_recursion(v):
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      # If current value (x) is evenly divisible by 4, return the source (v) * current (x)
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      # Otherwise, print current, and then try the process again with the current value of x + 3
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      r = lambda x: x * v if x % 4 == 0 else print(x) or r(x + 3)
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      return r(v)
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  pointless_recursion(12)  # returns 144 (i.e., 12*12)
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  pointless_recursion(11)  # prints 11, 14, 17 then returns 220 (i.e., 20*11)
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In this instance, the function is given the name 'r', and features a (conditional) call back to this self-same 'r' within it. The 'x' is whatever value is the latest passed to 'r', while 'v' is that which was first passed to the container function.
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Ideally, such techniques should be used to ''reduce'' {{w|Spaghetti code}}, not increase it. But this isn't a foregone conclusion, especially in Cueball's hands.
  
 
==Transcript==
 
==Transcript==
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==Trivia==
 
==Trivia==
*In the [https://www.explainxkcd.com/wiki/images/3/3b/excel_lambda.png original version] of the comic, in the final panel, there was a gray pencil outline, slightly different to Cueball's head that had not been removed.
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*In the final panel we can see a pencil outline that is slightly different to his head that hasn't been rubbed out.
**This was later fixed in a re-upload.
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**This has later been fixed in a re-upload.
 
 
 
{{comic discussion}}
 
{{comic discussion}}
  
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[[Category:Spreadsheets]]
 
[[Category:Spreadsheets]]
 
[[Category:Programming]]
 
[[Category:Programming]]
[[Category:Cueball Computer Problems]]
 

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