FYI, reported to WRI [CASE:4288967]

By mistake, I put x range starting from negative to make StreamPlot for expression with Log[x] in it.

But should this cause the kernel to die? I am Ok with an empty plot. When using ParametricPlot it gives back empty plot, and kernel stays up.

Is this behavior expected or is this a bug?

Is it possible to catch the error instead of kernel crash?

For other reasons, I want to keep same range, since this is running inside script over hundreds of different cases, and do not want to change the x-range for each case. But can live with empty plot and an error I can catch instead.

ClearAll[x, y];
fTerm = (y (1 + 3 x y^3 Log[x]))/(3 x);
StreamPlot[{1, fTerm}, {x, -2, 2}, {y, -2, 2}]

Kernel dies. But

ClearAll[x, y];
fTerm = (y (1 + 3 x y^3 Log[x]))/(3 x);
ParametricPlot[fTerm, {x, -2, 2}, {y, -2, 2}]

Empty plot. Kernel remains Up.

This is on V12, windows 10.

update I found another example of where kernel crash. This is due to 1/0 (I think). The problem I get no error message printed or anything. Just one loud beep and that is it. This makes it very hard to run the script, since I have to restart the kernel it each time and manually skip the case that caused the crash.

ClearAll[x, y]; 
fTerm = -((1 - 3*x^6*y^3)/(3*x^7*y^2)) - (2^(1/3)*(-1 + 6*x^6*y^3))/(3*x^7*y^2*(-2 + 18*x^6*y^3 - 27*x^12*y^6 + 3*Sqrt[3]*Sqrt[-4*x^18*y^9 + 27*x^24*y^12])^(1/3)) + (-2 + 18*x^6*y^3 - 27*x^12*y^6 + 3*Sqrt[3]*Sqrt[-4*x^18*y^9 + 27*x^24*y^12])^(1/3)/(3*2^(1/3)*x^7*y^2); 
StreamPlot[{1, fTerm}, {x, -2, 2}, {y, -2, 2}]

I could not catch the error. Adding Catch around it has no effect. Kernel just crashed.

  • 1
    $\begingroup$ "should this cause the kernel to die?"? No, the kernel should die only if instructed to do so, any other crash is a bug. I can reproduce the crash bug in Mathematica 11.3 and 12 on Windows 7 64 . I have highlighted the part of your question that is not off-topic. How to catch the error before it causes a crash seems and interesting question to me. $\endgroup$ – rhermans Aug 9 '19 at 9:57
  • 2
    $\begingroup$ Same behavior in v9.0.1 and v8.0.4. $\endgroup$ – xzczd Aug 9 '19 at 10:52
  • 2
    $\begingroup$ I get no crash with {x, -0.89, 2} but a crash with -0.895. Starting at -0.893 caused the FE to hang. Killing the kernel freed up the FE. (Mac, V12.0) $\endgroup$ – Michael E2 Aug 9 '19 at 12:32
  • $\begingroup$ Have you reported this to Wolfram Support? Do they acknowledge the bug? Can we reproduce this bug on MacOS or Linux? $\endgroup$ – rhermans Aug 11 '19 at 9:59
  • $\begingroup$ Perhaps this is better?: StreamPlot[ Boole[Chop@fTerm \[Element] Reals] {1, Re@fTerm}, {x, -2, 2}, {y, -2, 2}] -- it seems the imaginary parts cancel but Boole[0.0234375 + 0. I \[Element] Reals] does not evaluate to a number, for instance. There also seem to be some numerics issues near the y-axis, but adding WorkingPrecision causes a Throw[]. $\endgroup$ – Michael E2 Aug 13 '19 at 13:44

The tricks used here also solve this problem. The first seems more robust and does not need StreamPoints to be specified:

StreamPlot[Boole[fTerm ∈ Reals] {1, fTerm}, {x, -2, 2}, {y, -2, 2}]

StreamPlot[{1, ConditionalExpression[#, # ∈ Reals] &@fTerm},
 {x, -2, 2}, {y, -2, 2},
 StreamPoints -> {{
   {{-1.8, 0.4}, Automatic}, {{-0.6, 1.8}, Automatic},
   {{ 1.8, 0.4}, Automatic}, {{ 0.6, 1.8}, Automatic}, Automatic}}]

enter image description here

[Second plot (the original answer) omitted as it is pretty similar. See edit history if curious.]

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