How can I calculate or think about the large number 32768^1049088? I decided to ask myself how many different images my laptop's screen could display.  I came up with (number of colors)^(number of pixels) so assuming 32768 colors I'm trying to get my head around the number, but I have a feeling it's too big to actually calculate.
Am I right that it's too big to calculate?  If not, then how?  If so then how would you approach grasping the magnitude?
Update: I realized a simpler way to get the same number is 2^(number of bits of video RAM) or "all the possible configurations of video RAM" - correct me if I'm wrong.

Using the fact that $24$ bit color allows $2^{24}$ colors in a pixel, you get $(2^{24})^{1049088}=2^{24\cdot 1049088}=2^{25178112}$  If you like powers of $10$ better, this is about $10^{25178112\cdot \log_{10}2}\approx 10^{7.58\cdot 10^6}$
