If every hour, 3 new people get the information, then the chart looks like this:
x y
0 1
1 3
2 9
3 27
4 81
5 243
6 729
7 2187
8 6561
9 19683
10 59049
11 177147
12 531441
13 1594323
14 4782969
15 14348907
The equation of these data points is y=3^x
When you try to graph these points on the graph paper, you can only do the first three because after that, the number increase my too much and are therefore too large to graph on the paper.
If every hour 10 new people get the information, then the chart looks like this:
x y
0 1
1 10
2 100
3 1000
4 10000
5 100000
6 1000000
7 10000000
8 100000000
9 1000000000
10 10000000000
11 100000000000
12 1000000000000
13 10000000000000
14 100000000000000
15 1000000000000000
With these points, the numbers increase so rapidly that on the graph, you can only plot the first two points.
If the information was passed on to 10 people every 15 seconds then after only one minute, 1,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000 would have the information. This number is so large that it is hard for us to grasp that concept of how many people are receiving information per minute if only 10 people receive it every 15 seconds. (y=10^60)
If the information was passed on to 100 people every time someone "clicks", the number after only one minute would be way too large for us to imagine.
Every time you increase the number of people receiving the information, the graph gets steeper. For example the graph of y=10^x is much steeper than the graph of y=3^x. This is because as you increase the base, the numbers you get when you plug in a number for x get drastically bigger.
In conclusion, it is impossible for us to grasp just how many people are seeing information on the internet per minute, or even second.
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