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Nov
22
comment Insert $+$, $-$, $\times$, $/$, $($, $)$ into $123456789$ to make it equal to $100$
My computer failed to finish running this code, but you've told me the keypoint!! With your hint I've got a way to solve, wait for a moment, I'll post an answer to my own question for the first time :D. BTW, you get how many solutions? I want to check whether my solution is complete or not.
Nov
22
comment Insert $+$, $-$, $\times$, $/$, $($, $)$ into $123456789$ to make it equal to $100$
Well, I think my solution for $+$, $−$, $×$, $/$ is almost same as Chris', but this method is really hard to extend to the case with $($ and $)$ added in…
Nov
22
comment Insert $+$, $-$, $\times$, $/$, $($, $)$ into $123456789$ to make it equal to $100$
Er… this post seems not to contain the solution with ( and ).
Nov
22
comment Insert $+$, $-$, $\times$, $/$, $($, $)$ into $123456789$ to make it equal to $100$
@kguler Oh! That's a mistake of the code, let me correct it.
Nov
21
comment ArcTan[0,0] numeric approximation
Then why doesn't ArcTan[0.,0.] return Interval[{-π/2,π/2}]?
Nov
21
comment ArcTan[0,0] numeric approximation
But the behaviour of ArcTan[0.0, 0.0] is still unresolved, also, why doesn't ArcTan[0, -0.] return -Pi/2?
Nov
21
comment ArcTan[0,0] numeric approximation
@J.M. I think your example is because of the…er…strange property of $MachinePrecision, according to the document, `$MachinePrecision` is numerically Equal to MachinePrecision, but `$MachinePrecision` uses arbitrary precision computations with machine precision resolution. In fact NumberForm@N[0, $MachinePrecision] is 0, while NumberForm@N[0, MachinePrecision] is 0.
Nov
17
comment How to import all files of a folder at once?
@rm-rf I supplied the version information of my Mathematica and a snapshot: those commas and backslashes and quotes are not added by me.
Nov
15
comment Prevent Part[] from trying to extract parts of symbolic expressions
BTW, notice that deleting the _Real in functions will lead to an opposite result.
Nov
15
comment Prevent Part[] from trying to extract parts of symbolic expressions
Have you considered changing the order? For example: (list /. list -> {1, 2, 3})[[2]]
Nov
14
comment How to scale vectors in VectorPlot?
Er…we can also use Norm instead of EuclideanDistance, right?
Nov
13
comment How to scale vectors in VectorPlot?
This is a little different from OP's intention: he wants the length of arrows to somewhat represent the size of the vector.
Nov
13
comment How to scale vectors in VectorPlot?
Oh, you finally come! Why not log in?
Nov
13
comment GIF won't speed up anymore when “DisplayDurations” is smaller than 0.015?
@Szabolcs _I guess this is the timer IE uses for GIF display. _, er… do you miswrite Chrome as IE? Seems that the resolution of IE is only 0.1 at least in my computer.
Nov
12
comment GIF won't speed up anymore when “DisplayDurations” is smaller than 0.015?
@F'x Now I only keep 2 frames for this GIF but I still feel it a little slow and the current GIF is so crude… if only IE could give a better support for GIF!
Nov
12
comment GIF won't speed up anymore when “DisplayDurations” is smaller than 0.015?
@Ajasja OK, I should have search the Internet more carefully… and I didn't expect that so quick can I get a chance to use the expression I made above!!
Nov
10
comment FindRoot errors
Oh, I forgot to mention that a higher WorkingPrecision (for example 20) in FindRoot is still needed, and the option MaxIterations isn't necessary.
Nov
10
comment FindRoot errors
If you had read the link and all the comments below carefully, you should have noticed that what you need isn't Rationalize[…, 10^-16] but Rationalize[…, 0] for your 2nd sample; SetPrecision[…, Infinity] will also work. BTW I really suggest you to clean up your sample a little (your 2nd sample is not even available for direct running! ) so it can attract more attention.
Nov
9
comment FindRoot errors
And I found that the documentation has already given a explanation for SetPrecision[…, 0] and Rationalize[…, Infinity], not difficult to understand. A somewhat related question is this. At last, let me give the same sigh as @b.gatessucks : this function is so sensitive!
Nov
9
comment DeleteCases messing with my mind
Er…can this be concluded as: we should avoid using a real number for the step size of loops and recursions?