In this chillingly plausible scenario of a military/industrial/financial complex manipulating American companies for profit, Zero Sum pits entrepreneur turned investor Dr. Steven Archer against prominent Wall Street predator Nicholas Griffen in a conflict that raises troubling questions about our ma
Zero Sum, Book One, Kotov Syndrome
β Scribed by Russell Blake
- Publisher
- Russell Blake
- Year
- 2011
- Tongue
- English
- Weight
- 103 KB
- Category
- Fiction
No coin nor oath required. For personal study only.
β¦ Synopsis
In this chilling saga of a military/industrial/financial complex run amok, the Zero Sum trilogy pits Dr. Steven Archer against a powerful Wall Street financier in a white collar chess-game that quickly transforms into a cage-fight to the death.
π SIMILAR VOLUMES
Recently the following theorem in combinatorial group theory has been proved: Let G be a finite abelian group and let A be a sequence of members of G such that |A| |G| +D(G)&1, where D(G) is the Davenport constant of G. Then A contains a subsequence B such that |B|= |G| and b # B b=0. We shall prese
Let G be a finite abelian group with exponent e, let r(G) be the minimal integer t with the property that any sequence of t elements in G contains an e-term subsequence with sum zero. In this paper we show that if r(C 2 n )=4n&3 and if n ((3m&4)(m&1) m 2 +3)Γ4m, then r(C 2 nm )=4nm&3. In particular,
## Abstract We prove the following generalization of earlier results of Bialostocki and Dierker [3] and Caro [7]. Theorem. Let __t__ β©Ύ __k__ β©Ύ 2 be positive integers such that __k__ | __t__, and let __c :E__(K) β β€~__k__~ be a mapping of all the __r__βsubsets of an __rt__ + __k__ β1 element set in
## Abstract As a consequence of our main result, a theorem of Schrijver and Seymour that determines the zero sum Ramsey numbers for the family of all __r__βhypertrees on __m__ edges and a theorem of Bialostocki and Dierker that determines the zero sum Ramsey numbers for __r__βhypermatchings are com