sye is currently certified at Apprentice level.

Name: s ye
Member since: 2015-09-21 02:21:05
Last Login: 2016-08-12 16:58:38

FOAF RDF Share This

Homepage: http://advogato.org/person/sye

Recent blog entries by sye

Syndication: RSS 2.0
7 Aug 2016 »
hey, finally took the trouble to syndicate one of my Chinese blog content with my diary config... it looks like working great!

which is the more disappointing that this instance isn't working at the moment...
7 Aug 2016 »
why is diary editing not working ?
6 Oct 2015 »
source:
http://moneyandtech.com/july-11-news-update/

Japan’s new Bitcoin business advocacy group, The Japan Authority of Digital Asset, has launched with the government’s explicit support, aiming to help establish standards and codes of conduct for its member organizations. The group was formed by Japanese parliament member Mineyuki Fukuda and his IT Committee, after consulting with Japan’s Financial Services Authority and speaking with the country’s resident Bitcoin ATM companies and exchanges, which include digital currency exchange Kraken and its parent company Payward Inc.

Major music streaming service Grooveshark has started accepting Bitcoin for both their monthly and annual subscriptions, after receiving several requests from users to add the digital currency as a payment option. No official statement has yet been heard from the company, but several forum reports of the new payment option have begun surfacing from Grooveshark users in response to their requests.

Prominent porn video site xHamster, the 56th most popular website on the internet, has also reportedly started accepting Bitcoin as a payment option, which has sparked a slightly Not Safe For Work thread on the Bitcoin subreddit.

Bitcoin entrepreneur and nextcoin investor Androklis Polymenis is offering a 500 bitcoin bounty for the return of his lost 1170 bitcoin and 6 million nextcoin, which were stolen when a hacker posed as Polymenis on bitcoin exchange Bter.com and requested the removal of the funds.
27 Sep 2015 »
EQUILIBRIUM POINTS IN N-PERSON GAMES
By John F. Nash, Jr. , Princeton Univ.
Communicated by S. Lefschetz, Nov. 16, 1949

One may define a concept of an n-person game in which each player
has a finite set of pure strategies and in which a definite set of payments
to n players corresponds to each n-tuple of pure strategies, one strategy
being taken for each player. For mixed strategies, which are probability
distributions over the pure strategies, the pay-off functions are the
expectations of the players, thus becoming polylinear forms in the
probabilities with which the various players play their various pure
strategies.

Any n-tuple of strategies, one for each player, may be regarded as a
point in the product space obtained by multiplying the- n strategy spaces
of the players. One:-such n-tuple counters another if the strategy of each
player in the countering n-tuple yields the highest obtainable expectation
for its player against, the n - 1 strategies of the other players in the
countered n-tuple. A self-countering n-tuple is called an equilibrium point.

The correspondence of each n-tuple with its set of countering n-tuples
gives a one-to-many mapping of the product space into itself. From the
definition of countering we-see that the set of countering points of a point
is convex. By using the continuity of the pay-off functions we see that the
graph of the mapping is closed. The closedness is equivalent to saying:
if Pi, P2, ... and Qi, Q2, .... Qn, ... are sequences of points in the product
space where Q. -n Q, P n P and Q,, counters P,, then Q counters P.

Since the graph is closed and since the-image of each point under the
mapping is convex, we infer from Kakutani's theorem' that the mapping
has a fixed point (i.e., point contained in its image). Hence there is an
equilibrium point.

In the two-person zero-sum case the "main theorem"2 and the existence
of, an equilibrium point are equivalent. In this case any two equilibrium
points lead to the-same expectations for the players, but this need not occur
in general.

* The author is indebted to Dr. David Gale for suggesting
the use of Kakutani's theorem to simplify the proof and to the A. E. C.
for financial support.
1. 'Kakutani, S., Duke Math. J., 8, 457-459 (1941).
2 Von Neumann, J., and Morgenstern, O., The Theory of Games and Economic Behaviour,
Chap. 3, Princeton University Press, Princeton, 1947.

source:
http://www.pnas.org/content/36/1/48.full.pdf+html
21 Sep 2015 »
howdy!
 

sye certified others as follows:

Others have certified sye as follows:

[ Certification disabled because you're not logged in. ]