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There is a bewildering array of jump instruction mnemonics, but those dealing with arithmetic relationships sort out well into just six categories, one category for each of the six preceding conditions Complication arises out of the fact that there are two mnemonics for each machine instruction, for example, JLE (Jump if Less than or Equal) and JNG (Jump if Not Greater than) These two mnemonics are synonyms in that the assembler generates the identical binary opcode when it encounters either mnemonic The synonyms are a convenience to you the programmer in that they provide two alternate ways to think about a given jump instruction In the preceding example, Jump if Less than or Equal to is logically identical to Jump if Not Greater than (Think about it!) If the importance of the preceding compare was to see if one value is less than or equal to another, you'd use the JLE mnemonic On the other hand, if you were testing to be sure one quantity was not greater than another, you'd use JNG The choice is yours Another complication is that there is a separate set of instructions for signed and unsigned comparisons I haven't spoken much about assembly language math in this book, and thus haven't said much about the difference between signed and unsigned quantities A signed quantity is one in which the high bit of the quantity is considered a built-in flag indicating whether the quantity is negative If that bit is 1, the quantity is considered negative If that bit is 0, the quantity is considered ositive Signed arithmetic in assembly language is complex and subtle, and not as useful as you might immediately think I won't be covering it in detail in this book, though most all assembly language books treat it to some extent All you need know to get a high-level understanding of signed arithmetic is that in signed arithmetic, negative quantities are legal Unsigned arithmetic, on the other hand, does not recognize negative numbers.

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This action would, in effect, make the trader net long ne position Whether placing a spread order by phone or online, its order form looks a little different than just a straight buy or sell Start off by telling your broker that you want to place a spread order so he or she can prepare the right ticket or punch up the right computer screen In addition, specify if it is an open order as well Start with the buy side first, giving the quantity, contract month, and the market Then give the same type of information for the sell side, the quantity (which usually should match the quantity as the buy side), the contract month, and the futures contract Then, if it is a limit order, indicate what the price difference should be or say that it is a market order.

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If you do not have an equal amount on the buy side and sell side, then it would not be a true spread order and might not qualify for lower margin rates You may have a reason for an imbalance if you are rolling out of one contract month into another and want more or less positions For example, if you are long five December euro contracts and want to have only three when you roll into the March contract, you would buy three March and sell five December all on one ticket and most likely at the market Again, you need to check with your broker to see if the floor filling broker will accept a specialty order such as that in the first place It is better to ask questions than to place the order and find out later that it did not go through.

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Basic Ingredients of Optimization Problems. Make Bar Code In .Using Barcode generator for .NET Control to generate, create barcode image in S .NET applications.Each optimization problem consists of the following basic ingredients: An objective function, which represents the quantity to be ptimized, that is, the quantity to be minimized or maximized Let f denote the objective function Then a maximum of f is a minimum of f Some problems, speci cally constraint-satisfaction problems (CSP), do not de ne an explicit objective function Instead, the objective is to nd a solution that satis es all of a set of constraints A set of unknowns or variables, which a ects the value of the objective function If x represents the unknowns, also referred to as the independent variables, then f (x) quanti es the quality of the candidate solution, x A set of constraints, which restricts the values that can be assigned to the unknowns Most problems de ne at least a set of boundary constraints, which.Related: EAN-8 Generating .NET , .NET UPC-E Generating , Generate ISBN .NET

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