My equation is
let
w = number of words on an average webpage
p = number of webpage on the internet approx.
m = how many minutes you read a day
s = the speed at which you read (on average it is said the average person reads between 200-250 words a minute)
t = the amount of time it would take a person (provided they have eternal life and the internet is not going to change i.e the assumption that a person could live for ever and stop time to read what the internet is currently at) "IN DAYS"
Obviously the math equation is
t = [ ( p * w ) / (s * m) ]
I can look up and find average values for how many webpages are on the entire internet approx.
I can vary the amount of hours that a human could read in minutes based on understanding / burn out / sleep needs
I can vary the speed but the average of 200 - 300 words per minute sounds reasonable for an approx.
But My problem is I haven't found any good sources on how many words are on a typical webpage or what value I should use for w.
Anybody have a good idea
Note not only can this be used to tell you how many days a dedicated reader can read the internet but you could also use a similar strategy to determine how long a book, or other reading material is going to take to read. Note: of course this doesn't imply you comprehend it all and that would be based on different factors like interest of subject material ,...etc
I am curious to here your thoughts on a w value...
Maybe the w variable is not the way to go and another variables I can use in its place / another formula I can derive that would be a better approximation to the real thing
