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Jan
7
accepted Proving a function is chaotic on an interval
Jan
6
comment Proving a function is chaotic on an interval
I hope I'm interpreting your answer correctly. So you utilize a representation scheme for numbers in $[0, 1]$ to create a mapping between each $x$ in $[0, 1]$ and a sequence $s$. From this you deduce that the $n$th number in the sequence for the $k$th iteration of seed $x$ is $k$th number in the sequence of $x$ itself times the $n + k$th number of $x$'s sequence. Why is that deduction true?
Jan
6
revised Proving a function is chaotic on an interval
added 3 characters in body
Jan
6
asked Proving a function is chaotic on an interval
Dec
11
awarded  Popular Question
Sep
24
awarded  Autobiographer
Sep
19
accepted Solving $\log(x) = vx^α$ for $x$ via Lambert W function
Sep
19
awarded  Commentator
Sep
19
comment Solving $\log(x) = vx^α$ for $x$ via Lambert W function
Yeah I see it now, and feel bad for missing it. $y$ as you defined it completes the identity and then it is trivial to manipulate it into the answer you gave. Now, can I ask how you knew to define y the way you did?
Sep
19
comment Solving $\log(x) = vx^α$ for $x$ via Lambert W function
How do you get to $ye^y = -v\alpha$? Does it have to do with $W(z)e^{W(z)} = z$?
Sep
19
revised Solving $\log(x) = vx^α$ for $x$ via Lambert W function
edited title
Sep
19
asked Solving $\log(x) = vx^α$ for $x$ via Lambert W function
Aug
15
awarded  Scholar
Aug
15
accepted The operation $\langle a, b\rangle = \{\{∅, a\}, \{\{∅\}, b\}\}$ creates distinct sets from distinct pairs $(a,b)$
Aug
14
revised The operation $\langle a, b\rangle = \{\{∅, a\}, \{\{∅\}, b\}\}$ creates distinct sets from distinct pairs $(a,b)$
clarification
Aug
14
awarded  Supporter
Aug
14
asked The operation $\langle a, b\rangle = \{\{∅, a\}, \{\{∅\}, b\}\}$ creates distinct sets from distinct pairs $(a,b)$
Mar
13
revised Help understanding this 'Fractal' I've just made?
added 3 characters in body
Mar
13
revised Help understanding this 'Fractal' I've just made?
deleted 2 characters in body
Mar
13
comment Help understanding this 'Fractal' I've just made?
I think the lack of total self similarity fails it too. Also, sorry for the poor organization and overall messiness of the code. I was fooling around.