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I have written a function that relies on functions from an external library that may for various reasons fail to load. I would like to test if the functions in the external library have been defined before using them.

This seems like a natural approach:

NameQ["unloadedFxn"] (* returns False, as expected *)

and in isolation it works. Unfortunately, in practice, unloadedFxn appears within other functions, which causes it to be initialized.

otherFxn[x_] := 1 + unloadedFxn[x];

NameQ["unloadedFxn"] (* returns True, which is not what I want *)
                     (* because the function still hasn't been defined *)

Is there some other test that would let me see whether or not unloadedFxn has a definition?

[Addendum: I can kludge myself to a solution with ! ToString[Definition[unloadedFxn]] == "Null" but it feels inelegant. If you've got a cleaner solution, I'd love to hear it.]

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2 Answers 2

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If you don't mind using packages, then you can use HasDefinitionsQ from the GeneralUtilities package that comes with Mathematica:

Needs["GeneralUtilities`"]

HasDefinitionsQ[unloadedFxn]  (* False  *)

otherFxn[x_] := 1 + unloadedFxn[x]

HasDefinitionsQ[unloadedFxn]  (* False  *)

Which is what you want. Now, if you give it a definition, HasDefinitionsQ returns True:

unloadedFxn[a_, b_] := a + b

HasDefinitionsQ[unloadedFxn]  (* True  *)

Note: You can also call the function with a String instead of a Symbol e.g.

HasDefinitionsQ["unloadedFxn"]
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  • $\begingroup$ How did you find this? I can't find it documented anywhere. $\endgroup$ Jan 25, 2017 at 22:06
  • $\begingroup$ @MichaelStern. It's not documented, I was looking for something else a few days ago in the package and accidentally stumbled on this function. $\endgroup$
    – RunnyKine
    Jan 25, 2017 at 22:14
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Assuming you know how many parameters are gonna be defined you can do the following with ValueQ :

ClearAll[unloadedFxn]
otherFxn[x_] := 1 + unloadedFxn[x,y];
ValueQ[unloadedFxn[_]]
ValueQ[unloadedFxn[_, _]]

False

False

ClearAll[unloadedFxn]
unloadedFxn[a_, b_] := a+b
otherFxn[x_] := 1 + unloadedFxn[x,y];
ValueQ[unloadedFxn[_]]
ValueQ[unloadedFxn[_, _]]

False

True

Notice that only the second test evaluates to True since no functino is defined with one parameter in the form unloadedFxn[_]

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