- is a real number -description by Robert P Munafo
- it is the angle of external ray which
- goes through exterior point c of the Mandelbrot set
- lands on the boundary point c of the Mandelbrot set
- it is the angle of point from the exterior of Mandelbrot set. It is not arg(c) but angle of the Boettcher coordinate of point =
$arg_M(c)$ - angular part of complex potential
- external argument
- phase
The angle is measured in the counterclockwise or anticlockwise direction
- when measured in turns it is a real number between 0.0 and 1.0
- when measured in radians it is a real number between 0.0 and
$2\Pi$ - when measured in degrees it is a real number between 0.0 and 360
- nine-ways-to-display-a-floating-point-number
- [What Every Programmer Should Know About Floating-Point Arithmetic ](http://floating-point-gui.de/ What Every Programmer Should Know About Floating-Point Arithmetic )
- Stackoverflow : Why Are Floating Point Numbers Inaccurate?
- HOW TO WORK WITH ONE-DI MENSIONAL QUADRATIC MAPS G. Pastor , M. Romera, G. Álvarez, and F. Montoya
- tut
- home school math : The fascinating irrational numbers
- real number
- ratio = fraction ( Finite Continued fraction ) = rational number ( if number can not be represented as a ratio then it is irrational number )
- in lowest terms ( irreducible form ) :
$\tfrac{1}{21}$ - reducible form
- in explicit normalized form ( only when denominator is odd ):
$\tfrac{3}{63} = \tfrac{3}{2^{6}-1}$
- in explicit normalized form ( only when denominator is odd ):
- in lowest terms ( irreducible form ) :
- irrational number( infinite continued fraction )
- floating point number
$0.\overline{047619}$ - finite expansion
- endless expansion
- continue infinitely without repeating (in which case the number is called irrational = non-repeating non-terminating decimal numbers)
- Recurring or repeating : (strictly) periodic ( preperiod = 0 , preiod > 0 ) or mixed = eventually periodic ( preperiod > 0 , period > 0 )
- ratio = fraction ( Finite Continued fraction ) = rational number ( if number can not be represented as a ratio then it is irrational number )
- rational number ( ratio)
$\tfrac{1}{10101}$ - real number
- floating point number ( scientific notation )
- Raw binary ( raw IEEE format )
- fixed point number ( notation)
- with repeating sequences :
$0.\overline{000011}$ - with endless expansion
$0.000011000011000011000011...$
- floating point number ( scientific notation )
GitLab uses:
- the Redcarpet Ruby library for Markdown processing
- KaTeX to render math written with the LaTeX syntax, but only subset. Here is used version
cd existing_folder
git init
git remote add origin git@gitlab.com:adammajewski/parameter_external_angle.git
git add .
git commit -m "Initial commit"
git push -u origin master