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For a nonnegative set function m0 , there are some associated concepts For A; B 2 P X ; m0 is said to be additive if m0 A [ B m0 A m0 B , to be subadditive if m0 A [ B m0 A m0 B , and to be superadditive if m0 A [ B ! m0 A m0 B If we regard m0 A and m0 B as the importance of subsets A and B, respectively, the additivity of the set function means that there is no interaction between A and B; that is, the joint importance of A and B is just the sum of their respective importance Superadditivity means that the joint importance of A and B is greater than or equal to the sum of their respective importance, which indicates that the two sets are enhancing each other.

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From their point of view, the ef ciencies of electronics, the speed of execution, the lower execution fees were overwhelming attractions, making our markets easy prey As the E-Mini demonstrated, world competitors could fairly easily replicate any of our nonlicensed products onto an automated platform So the question was still which venue would prevail electronics or open outcry The answer would determine whether Chicago where futures markets were developed and where nancial futures were invented would remain the epicenter of their trade, or whether the capital of this gigantic enterprise, an economic engine for the locale that housed it, would be wrested from its birthplace, perhaps to the OTC universe or to the European continent It was a serious question and created an obvious sense of nervousness among the leaders of US futures exchanges.

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Ironically, in 1998, the answer to this issue was at the heart of a competitive struggle playing out in Europe It happened in the form of a do-or-die battle for trading control of the 10-year German government bond known as the Bund, the major instrument for European long interest rates Since its launch as a futures product 10 years earlier by the London International Financial Futures Exchange (LIFFE), the Bund had become one of the world s most successful futures contracts This proved to be a bit of an embarrassment to the German nancial community since the product (the German Bund) was obviously their turf, yet they had no futures exchange to house it Two or so years later, the Deutsche Terminb rse (DTB), a German o version of the LIFFE exchange, was born It soon launched the identical Bund futures contract.

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The J4L Barcodes are integrated in Eclipse Birt 4.3 or later. The components support 1D barcodes, PDF417, Datamatrix , QRCode, Azteccode and Maxicode.

Thank you! Finally, the very fact that you are reading this book places you firmly in the camp of those who have insatiable curiosity, who are driven to push the envelope, who pick up a product and inevitably find themselves itching to find more ways to do more things with it than what is listed in the owner s manual I love to see this kind of spirit, and it is for you that I wrote this book So, to all of you who continually prove that impossible is really just someone s opinion : I thank you I d also like to extend heartfelt thanks to Chris Webb and Kelly Talbot at Wiley, who helped guide and support me through the writing of this book and who always managed to push me just a bit harder than I would have pushed myself.

However, because of its tardy entry to the universe of futures markets, it was given but a small chance of success Nevertheless, there was one signi cant difference the DTB was the rst European futures exchange to be launched on a totally electronic platform without an open-outcry component LIFFE, a British carbon copy of the IMM initiated at the instigation of John Barkshire, a London money broker, was born in 1982 to trade nancial.

Subadditivity means that the joint importance of the two sets A and B is less than or equal to the sum of their respective importance, which indicates that the two sets are resisting each other Due to the nonadditivity of the fuzzy measures, some new types of integrals (known as fuzzy integrals), such as the Choquet integral, Sugeno integral, and N-integral, are used Here we give only a de nition of the Choquet integral, which is used in this section: Let X fx1 ; x2 ; ; xn g; m0 be a fuzzy measure de ned on the power set of X, and f be a function from X to [0,1].