PhilipTai
Re:My £4 a month server can handle 4.2M requests a day
on Tuesday September 07, 2021 @11:06PM (#28452551)
Right. Local storage is much more performant and cost effective than network storage. I tried to run some iops sensitive workload on cloud. It turns out I need to pay several thousands dollar per month for the performance I can get on a $100 nvme ssd.
Re:The Shortest Possible Game of Monopoly (2010)
on Sunday May 30, 2021 @09:38PM (#27339002)
Seems like an accurate emulation of the real capitalism, as intended by the game creator.
Re:How People Get Rich Now
on Monday April 12, 2021 @06:47PM (#26786137)
No. There is really no difference whether CEO is paid in cash or in stock, regarding the negative impact of the pay.
Scenario 1: CEO get paid $50 million in stock. Scenario 2: CEO get paid $50 million in cash. And then the company raise $50 million from stock market, so that it will have the same amount of cash as scenario 1.
They are the same.
Re:1/9998 = 0.0001 0002 0004 0008 0016 0032 0064 0128 0256..
on Wednesday January 29, 2014 @02:32PM (#7146150)
For Fibonacci sequence,
x = 1x^1
x * g(x) = 1x^2 + 1x^3 + 2x^4 + 3x^5 + 5x^6 + ...
+ x^2 * g(x) = 1x^3 + 1x^4 + 2x^5 + 3x^6 + ...
------------------------------------------------------------
= g(x) = 1x^1 + 1x^2 + 2x^3 + 3x^4 + 5x^5 + 8x^6 + ...
Hence, x = (1 - x - x^2) * g(x)
g(x) = x / (1 - x - x^2)
Re:1/9998 = 0.0001 0002 0004 0008 0016 0032 0064 0128 0256..
on Wednesday January 29, 2014 @02:15PM (#7146044)
The techniques of constructing such sequences have been studied formally in combinatorics under the name "generating function".
http://en.wikipedia.org/wiki/Generating_function
In this case, the sequence 1, 2, 4, ..., 2^n has the generating function,
g(z) = sum[i = 0 to inf] (2^i * z^i)
= 1 + 2z + 4z^2 + ...
= 1 / (1 - 2z)
Substituting a small number 10^-k, such as z = 0.0001 gives 10000/9998, and then right shifting by dividing 10000 leads to 1/9998.What more interesting is that some other useful sequences can often be obtained from the function, by operations like differentiation and integration, or adding / multiplying with other functions.
For example:
2z + (4*2)z^2 + (8*3)z^3 + (16*4)z^4 ...
= d/dz(g(z))
= d/dz(z * 1 / (1 - 2z))
= 2 / (1 - 2z)^2
Put z = 1/10000 = 0.0001, this yields
50000000/24990001 = 2. 0008 0024 0064 0160 0384 ...