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A Euclidean metric is simply a metric that resembles the distance measure from ordinary geometry. Let s try to clarify this point considering the simpli ed case of one-time dimension and one-space dimension. In special relativity, we distinguish between space and time with the use of a change of sign so that if we are using the signature ( , + ) ds 2 = dt 2 + dx 2 . So the two-dimensional Minkowski metric would be 1 0 = 0 1 What we re after with a Euclidean metric is describing things in a way that we could using ordinary geometry. In the x-y plane, the in nitesimal measure of distance is given by dr 2 = dx 2 + dy 2. This tells us that a Euclidean metric is one for which all quantities have the same sign. We can rewrite the Minkowski metric in this way by using what is known as a Wick rotation. Simply put, we make a transformation on the time coordinate by letting t it. Then dt idt and it follows that ds 2 = ( idt )2 + dx 2 = dt 2 + dx 2, which is exactly what we want. In order to describe the worldsheet with coordinates ( , ) using a Euclidean metric, we make a Wick rotation i . In terms of the worldsheet coordinates ( , ), the metric is ds 2 = d 2 + d 2 So we see that making a Wick rotation i changes this to ds 2 = d 2 + d 2 which is a Euclidean metric. Utilizing the Euclidean metric enables us to use conformal eld theory on the string.

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Question Define Value Objects and describe their purpose. Answer A Value Object represents a composite value from the server, not a reference to an object on the server. Value Objects are ad hoc groupings of data values to support a use case (or group of use cases).Value Objects can be used for fine-grained business objects that represent structure with get/set behavior only. Use a Value Object when the business entity being modeled has

n Only methods that get values from the object s internal state (that is,

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A consequence of a Wick rotation is that the light-cone coordinates ( +, ) are replaced with complex coordinates ( z, z ). The description of the worldsheet is transformed into complex variables by de ning complex coordinates ( z, z ) which are functions of the real variables ( , ). One way this can be done is as follows: z = + i z = i (5.4)

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Quickly check to see that both the header and implementation files have been created for Ein1Controller. This step may seem redundant, but often we forget to check all the appropriate boxes, such as the one to create the .h file. If I can help you get into the habit of double-checking this requirement here, you will save time in the long run. Once you proceed and write actions to one file without the other, it can be a real drag trying to recreate matching files down the road. Also, while we are here, let s quickly review the relationship between an item s header and implementation files. Recall from 1 that all classes consist of two parts: a header (.h) file and an implementation (.m) file. Do you remember how I asked you to read aloud the following phrase We inform the computer in our header files about the types of commands we will have it execute in the implementation files. This is still the case, but now I d like you to add a little phrase in front: Each class is a product of its header (.h) and implementation (.m) files. We inform the computer in our header files about the types of commands we will have it execute in the implementation files. First, we inform; then, we execute!

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Let s use this de nition to work out a few basic quantities and show how this simpli es analysis. Keep the Polyakov action in the back of your mind. Using the Euclidean metric the Polyakov action is written as SP = 1 d d ( X X + X X ) 4 (5.5)

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