<p>vectorize( Airfoil cleaned </p>

64dfdeb3-c6bb-4bf5-bcb6-dd8ea08cde1e 73 15 12 decimal

&[DATE] &[TIME] - &[FILENAME]

3 appVersion 0.98.6179 ≡ clr web fill color ≡ 21 sys

N 5 :

'α' vertices α N 1 - :

clr square clr j 1 N range sqr j 1 el j α / 2 * π * cos : sqr j 2 el j α / 2 * π * sin : 21 line for sqr 21 line blue 1 clr 14 mat 1 α α 15 mat :

M n 12 : m 2 : η 1 : 13 mat i 1 n range j 1 n range M i j el i j η^+ m mod : for for M 255 * 31 line :

N 13 :

iVBORw0KGgoAAAANSUhEUgAAAAwAAAAMCAIAAADZF8uwAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAA1SURBVChThcoxDgAgAMJA/v9ptDGstcMtkFvbj7ZN8gfaNskfaNskf6Btk/yBtk3yB9r2TA6hUtcp6qQojAAAAABJRU5ErkJggg== M

line 025502550255025525502550255025500255025502550255255025502550255002550255025502552550255025502550242 mat :

'α' vertices α N 1 - :

clr polygon clr j 1 N range poly j 1 el j α / 2 * π * cos : poly j 2 el j α / 2 * π * sin : 21 line for poly 21 line red 1 clr 14 mat 1 α α 15 mat :

a L - 0 L 0 λ ο - L 0 λ ο 52 mat :

α rot α cos α sin α sin - α cos 22 mat :

λ 0.5 : ο 0.125 : L 1 : α 45 ° * : 41 sys

NOT comutative α Arrow a α rot * :

arrow α Arrow : 0.707 - 0.707 - 0.707 0.707 0.442 0.265 0.707 0.707 0.265 0.442 52 mat

arrow <p>vectorize( Airfoil cleaned </p>

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size arrow ... doctored Martin

clr arrow clr 1 arrow * black 1 clr 14 mat 1101021 mat 14 mat : clr Line clr 1 line * blue 10 clr 14 mat 12 mat : clr Airfoil clr 5 Airfoil * red 1 clr 14 mat 12 mat : clr Streamlines clr 4 Streamlines * cyan 1 clr 14 mat 12 mat : 41 sys

templates #A0A0A0 polygon yellow square arrow blue Line #A0A0A0 Airfoil Streamlines 61 sys :

#A0A0A0

open_style_arrow ≡

open style
fill black by ? default ? Airfoil . 21 sys ≡

Modeler Stream lines suffer the Smath native plot, i.e: it has no option or from design to blank the return carriage between "streams". X_Y plot does it by default . Modeler suffers this deficiency. Click-in Airfoil to bring to front .

Airfoil_Streamlines

create 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 $sqr poly 12 mat 011 - 0 1.837 1016 -^* - 1 - 1 2.449 1016 -^* - 3.062 1016 -^* 152 mat 0.866 0.5 0.5 0.866 01 0.5 - 0.866 0.866 - 0.5 1 - 0 0.866 - 0.5 - 0.5 - 0.866 - 1.837 1016 -^* - 1 - 0.5 0.866 - 0.866 0.5 - 1 2.449 1016 -^* - 0.866 0.5 132 mat 12 mat$ $obj ratio x y id setup x 50 : y 50 : ratio 100 : 100 ratio ratio 10100110 mat 11 sys 41 line :$ 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