| von Neumann, J. 1927. Zur Theorie der Gesellschaftsspiele. Mathematische Annalen 100:295--320. |
....example # is defined by # . Suppose we would combine all possible hypotheses from (assuming is finite) then the following well known theorem establishes the connection between margins and edges [first seen in connection with Boosting in 4, 2] Theorem 1 (Min Max Theorem, [22]) # 4 # (1) where and is the dimensional probability simplex. Thus, the minimal edge that can be achieved over all possible weightings of the training set is equal to the maximal margin of a combined ....
J. von Neumann. Zur Theorie der Gesellschaftsspiele. Math. Ann., 100:295--320, 1928.
.... of a given example (x, y) is defined by yf (x) Suppose we would combine all possible hypotheses from H (assuming H is finite) then the following well known theorem esblishes the connection between margins and edges [first seen in connection with Boosting in 4, 2] Theorem I (Min Max eorem, [22]) min min d hH n=l, N n=l k=l where d , and is the k dimensional probability simplex. Thus, the minimal edge if that can be achieved over all possible weightings d of the training set is equal to the maximal margin of a combined hypothesis from H. Also, for any non optimal weightings ....
J. von Neumann. Zur Theorie der Gesellschaftsspiele. Math. Ann., 100:295 320, 1928.
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von Neumann, J. 1927. Zur Theorie der Gesellschaftsspiele. Mathematische Annalen 100:295--320.
No context found.
J. von Neumann. Zur Theorie der Gesellschaftsspiele. Math. Ann., 100:295--320, 1928.
No context found.
J. von Neumann. Zur theorie der gesellschaftsspiele. Mathematische Annalen, 100:295--320, 1928.
No context found.
J. von Neumann, Zur Theorie der Gesellschaftsspiele, Mathematischen Annalen, Volume 100, p. 295-320, 1928.
No context found.
J. von Neumann. Zur Theorie der Gesellschaftsspiele. Math. Ann., 100:295--320, 1928.
No context found.
J. Von Neumann, "Zur Theorie der Gesellschaftsspiele", Mathematische Annalen, Volume 100, pp. 295--320, 1928.
No context found.
von Neumann, J., 1928. Zur Theorie der Gesellschaftsspiele. Math. Annalen 100: 295 - 320.
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