ipiphi:

Let \(S_n (z) = \sum_{k=0}^n z^k \) then parametrize \(S_n\) on circles in the complex plane centered at the origin. The animation shows the graph of the real part of \(S_{100} (r e^{2\pi i t})\) as a function of \(t\) and how it changes as \(r\) ranges from \(0\) to \(1\).

ipiphi:

Let \(S_n (z) = \sum_{k=0}^n z^k \) then parametrize \(S_n\) on circles in the complex plane centered at the origin. The animation shows the graph of the real part of \(S_{100} (r e^{2\pi i t})\) as a function of \(t\) and how it changes as \(r\) ranges from \(0\) to \(1\).

(via visualizingmath)

@3 days ago with 256 notes

(Source: komuononado, via thisistheverge)

@3 days ago with 225 notes
joshuatopolsky:

My childhood dream car


I specifically remember owning one!
(Obviously referring to the toy and not the actual vehicle.)

joshuatopolsky:

My childhood dream car

I specifically remember owning one!

(Obviously referring to the toy and not the actual vehicle.)

(via thisistheverge)

@3 days ago with 390 notes
brian-vu:

losed:

Hi Brian Vu


Hey that’s my hand lol

brian-vu:

losed:

Hi Brian Vu

Hey that’s my hand lol

(Source: sickpage)

@3 days ago with 18080 notes