how to stop exponential notation, both in output and in variable editor

Hi is there any way, preferably from code, to stop exponential notation.
So any figures I display, or look at in the variable editor, are always in the format 0.0000000234 etc never 2.34e-8
Thanks for any help,
Tom

3 commentaires

is it possible only turn scientific notation for a specific disp command? as in disp_no_sicentific(0.00001) but for everything else just the standard thing is on?
No; if you have a need like that you should probably fprintf() the data
Brando:
You could write a disp_no_scientific function that queried the existing format setting, and activated g format, and then returned to the previous format. However, as noted by Titus, format g does use scientific notation for sufficiently large or small values. There is no format setting for fixed point. If you need that then you should be using fprintf() or perhaps num2str() with an appropriate % format.

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Walter Roberson
Walter Roberson le 7 Déc 2011
Modifié(e) : John Kelly le 4 Juin 2014
For variables that you disp(), command
format long
or
format long g

5 commentaires

Hi Walter,
but as far as I know the "g" option will still use exponential notation if you have many leading or trailing zeros, e.g. for the 2.34e-8 example of Tom...?
Titus
'format long g' helped me solve a similar issue. Thanks for sharing
is it possible only turn scientific notation for a specific disp command? as in disp_no_sicentific(0.00001) but for everything else just the standard thing is on?
yes, you can use 'fprintf'
a=0.0001234;
fprintf('%.7f\n',a)
Brando:
You could write a disp_no_scientific function that queried the existing format setting, and activated g format, and then returned to the previous format. However, as noted by Titus, format g does use scientific notation for sufficiently large or small values. There is no format setting for fixed point. If you need that then you should be using fprintf() or perhaps num2str() with an appropriate % format.

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Plus de réponses (3)

Hi Tom,
as far as I know there is no way to force MATLAB to always use fixed notion. For generating output you can use fprintf with %f to use fixed notion.
Titus

3 commentaires

You just saved me from ripping my hair out.
This answer is the most useful I think.
simple and best answer

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Deepan J
Deepan J le 27 Sep 2018
format long g
SOREL
SOREL le 6 Juin 2018
Modifié(e) : Walter Roberson le 6 Juin 2018
Hi with the live editor I got a resul printed like this
A = 1.6050541506550198034773572941784e-40*d2
since 1.6e-40 is 0 is it possible to force the the A variable to be 0

4 commentaires

There are three ways to do that:
  1. use feval(symengine) or evalin(symengine) to invoke some MuPAD code to do the replacement for you; or
  2. if you know the structure of the expression, use children() to break it up into pieces, make whatever changes you want to the pieces, then put the pieces back together again. Unfortunately when you operate at the MATLAB level for this, you must already know what the appropriate operation is between the parts: there is no way to use children() or related functions to extract the name of the current operation so that you can put the expression back together again
  3. use children() to break up the expression into pieces and make a list of the values that you plan to replace. Once you have done that, use subs() on the expression to replace the numeric value with your new value
Example:
>> A = sym('1.6050541506550198034773572941784e-40'*d2)
A =
1.6050541506550198034773572941784e-40*d2
>> chA = children(A)
chA =
[ d2, 1.6050541506550198034773572941784e-40]
>> subs(A, chA(2), 12)
ans =
12*d2
here I replaced the numeric value with 12 to illustrate that it you can make arbitrary replacements.
Thanks.
I got this result when I did Cos(pi/2) = 1.6050541506550198034773572941784e-40 but by replacing pi with the symbolic expression of sym(pi) I got the right result. Cos(sym(pi)/2) = 0
Note: there are additional new and quite obscure possibilities since R2019a. They are difficult to locate; if you do not already know they exist you are unlikely to find reference to them, and even if you know the exist you need a fair bit of experience with symbolic toolbox programming to make use of them :(
FYI if you're doing numerical calculations involving trigonometric functions multiples of pi and want to avoid the round-off error caused by the pi function not returning the exact transcendental value of π, use the sinpi or cospi functions instead.
y = cos(pi/2)
y = 6.1232e-17
z = cospi(1/2)
z = 0

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