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A typical book can be printed with 10 6 zeros (around 400 pages with 50 lines per page and 50 zeros per line). Therefore, it requires 10 94 such books to print all the zeros of a googolplex (that is, printing a googol zeros). [4] If each book had a mass of 100 grams, all of them would have a total mass of 10 93 kilograms.
A googol is the large number 10 100 or ten to the power of one hundred. In decimal notation, it is written as the digit 1 followed by one hundred zeros: 10, 000, 000 ...
You can prove it using inductive reasoning. 10^10 is equal to one followed by ten zeroes. If you square that result, then it would be the equivalent of 10^10^2. 10^10^2 is equal to one followed by twenty zeroes. Each time you increase the exponent by a whole number, you would expect another 10 zeroes which is true.
This is a description of what would happen if one tried to write a googolplex, but different people get tired at different times and it would never do to have Carnera a better mathematician than Dr. Einstein, simply because he had more endurance. The googolplex is, then, a specific finite number, equal to 1 with a googol zeros after it.
The number 10^(10^100) cannot be expressed in decimal notation, but can easily be expressed as 10^(10^100). What is the fascination? Why do people obsess over the decimal notation? Burningmace 23:24, 11 June 2007 (UTC) If the base is large enough we need only one "digit", but in base-10^1000 the number googolplex still is a 1 with 10^97 zeros.--
Based on a new algorithm developed by Odlyzko and Arnold Schönhage that allowed them to compute a value of ζ(1/2 + it) in an average time of t ε steps, Odlyzko computed millions of zeros at heights around 10 20 and gave some evidence for the GUE conjecture. [3] [4] The figure contains the first 10 5 non-trivial zeros of the Riemann zeta ...
A series of connected deaths across the country are tied to a group called the "Zizians," experts say. Firings of key bird flu response personnel leave the response to the disease in a precarious ...
Jensen's formula can be used to estimate the number of zeros of an analytic function in a circle. Namely, if is a function analytic in a disk of radius centered at and if | | is bounded by on the boundary of that disk, then the number of zeros of in a circle of radius < centered at the same point does not exceed