Keith Fletcher (footballer)
Keith Fletcher (born May 24, 1978 in England) is a former Grenadian international footballer who used to play for English club Gateshead.
| Personal information | |||
|---|---|---|---|
| Full name | Keith Fletcher | ||
| Date of birth | 1 October 1969 | ||
| Place of birth | England | ||
| Playing position(s) | Striker | ||
| Youth career | |||
| St Mary's College | |||
| College career | |||
| Years | Team | Apps | (Gls) |
| 1991–1995 | Howard Bison | ||
| Senior career* | |||
| Years | Team | Apps | (Gls) |
| 1995–1996 | Whitley Bay | ||
| 1996–1997 | Águila | ||
| 1997–1998 | Blyth Spartans | 39 | (16) |
| 1998 | Bedlington Terriers | ||
| 1998–1999 | Gateshead | 22 | (16) |
| 1999 | Jurong | 4 | (1) |
| 1999–2000 | Gateshead | 34 | (17) |
| National team | |||
| 2000 | Grenada | 2 | (1) |
| * Senior club appearances and goals counted for the domestic league only | |||
Sourcres
- Keith Fletcher at National-Football-Teams.com
- "Unofficial Gateshead Football Club Statistics Database". Archived from the original on 22 April 2010. Retrieved 25 March 2010.
gollark: If the probability of false positives is low relative to the number of possible keys, it's probably fine™.
gollark: I don't think you can *in general*, but you'll probably know in some cases what the content might be. Lots of network protocols and such include checksums and headers and defined formats, which can be validated, and English text could be detected.
gollark: But having access to several orders of magnitude of computing power than exists on Earth, and quantum computers (which can break the hard problems involved in all widely used asymmetric stuff) would.
gollark: Like how in theory on arbitrarily big numbers the fastest way to do multiplication is with some insane thing involving lots of Fourier transforms, but on averagely sized numbers it isn't very helpful.
gollark: It's entirely possible that the P = NP thing could be entirely irrelevant to breaking encryption, actually, as it might not provide a faster/more computationally efficient algorithm for key sizes which are in use.
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