/\
/ \
/ \
/ \
/ \
/ \
/ \
/ \
/________________\
Perimeter = 3
/\
/ \
______/ \______
\ / \ /
\ / \ /
\/ \/
/ \
/ \
/________________\
\ /
\ /
\/
Perimeter = (4/3)
1 * 3
_/\_
|/ \|
__/\__/ \__/\__
\ ¯¯ / \ ¯¯ /
|\ / \ /|
¯\/ \/¯
_/ \_
|/ \|
/________________\
¯ \/ \ / \/ ¯
|\ /|
¯\/¯
Perimeter = (4/3)
2 * 3
.xx.
|/ \|
..xx..x x..xx..
x ¯¯ / \ ¯¯ /
x\ / \ /x
¯x/ \x¯
x/ \x
|/ \|
x________________x
``xx``\ /``xx`¯
|\ /|
`xx`
Perimeter = (4/3)
n * 3
Where
n is the
current iteration.
Since
fractals iterate infinitly, the perimeter of a koch snowflake is
infinite.