A typical situation I run into when notebook grows beyond a couple of functions -- I evaluate an expression, but instead of correct answer I get Beep followed by do
What I'd love to get is a way to define a general procedure to catch error propagation without the need to change radically the way I write functions right now, preferentially without adding substantial typing.
Here is a try:
funcDef = t_[args___] :c-: a_ :> ReleaseHold[Hold[t[args] :=
Check[a, Print@Hold[a]; Abort[]]]];
Clear@v;
v[x_, y_] :c-: Sin[x/y] /. funcDef;
?v
v[2, 3]
v[2, 0]
The :c-: is of course Esc c- Esc, an unused symbol (\[CircleMinus]), but anyone would do.
Output:
Global`v
v[x_,y_]:=Check[Sin[x/y],Print[Hold[Sin[x/y]]];Abort[]]
Out[683]= Sin[2/3]
During evaluation of In[679]:= Power::infy: Infinite expression 1/0 encountered. >>
During evaluation of In[679]:= Hold[Sin[2/0]]
Out[684]= $Aborted
What we changed is
v[x_, y_] := Sin[x/y]
by
v[x_, y_] :c-: Sin[x/y] /. funcDef;
This almost satisfies my premises.
Edit
Perhaps it's also convenient to add a "nude" definition for the function, that does not undergo the error checking. We may change the funcDef rule to:
funcDef =
t_[args___] \[CircleMinus] a_ :>
{t["nude", args] := a,
ReleaseHold[Hold[t[args] := Check[a, Print@Hold[a]; Abort[]]]]
};
to get for
v[x_, y_] :c-: Sin[x/y] /. funcDef;
this output
v[nude,x_,y_]:=Sin[x/y]
v[x_,y_]:=Check[Sin[x/y],Print[Hold[Sin[x/y]]];Abort[]]