When applied to a function f(x) = constant, the method getVariables
would not find any, as the search is performed on the function's
definition.
Thus, when using the "Fill with formula" tool in Statistics, if the
formula to fill V1 is "V1=f(V2)", the formula will be considered
constant and applied to all values in V1. However, if V1 is longer than
V2, the program will attempt to read undefined values of V2.
With this change, the formula will only be applied to lines in V1 for
which there is a corresponding line in V2.
The method getVariables would not correctly remove the parameter from
the list of variables.
e.g. In the expression "box+y×int(z,x,0,1)", when trying to remove x
from the list of variables, the letter x would be removed from the name
"box" instead.
In the window to change the histogram parameters, it was possible to set
a rectangle width that was considered valid, but would make the starting
abscissa invalid, while triggering no error message. The message would
only show if the user closed the window and opened it again.
e.g. : Set a series with only one value 1e10
Change its starting abscissa to 0
Change its rectangle width to 1, confirm and close the menu
Re-open the menu, a message appears, and stays onscreen when
leaving the menu.
The loss of significance that occurs when subtracting the bounds of the
axes must be taken into account when asserting whether the range is
orthonormal.
With deepReduce(), when a simplifiaction was interrupted, expression could
contain Undefined children, which would trigger the assert in
removeUnit(). With reduce(), if a simplification is interrupted, the
entire expression becomes Undefined, which is handled by removeUnits().
Zooming in and out on a graph usually preserves orthonormality. However,
if the window has its bounds close to the limits for the values on the
axes, zooming can change the ratio.
Units derived from kelvin (mK, cK, ...) were handled like Celsius and
Fahrenheit, causing a bug where multiplications such as 2*pi*_cK to
simplify as undef.
Because of the limitations of the floating-point representation, e^x is
null for x <= 710, causing the nextRoot functions to find roots for it.
To prevent this, we looking for places where a function changes sign, we
actually require the function to take two non-null values of different
signs.
This method is used to remove extraneous empty sapce in the middle of
the window for functions that are discontinuous between their points of
interest.
