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When using select or group, you will sometimes want to generate a temporary result that will be used by a subsequent part of the query to produce the final result This is called a query continuation (or just a continuation for short), and it is accomplished through the use of into with a select or group clause It has the following general form: into name query-body where name is the name of the range variable that iterates over the temporary result and is used by the continuing query, specified by query-body This is why into is called a query continuation when used with select or group it continues the query In essence, a query continuation embodies the concept of building a new query that queries the results of the preceding query

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described later in this chapter Here is an example that uses into with group The following program reworks the GroupDemo example shown earlier, which creates a list of websites grouped by top-level domain name In this case, the initial results are queried by a range variable called ws This result is then filtered to remove all groups that have fewer than three elements

// Use into with group using System; using SystemLinq; class IntoDemo { static void Main() { string[] websites = { "hsNameAcom", "hsNameBnet", "hsNameCnet", "hsNameDcom", "hsNameEorg", "hsNameForg", "hsNameGtv", "hsNameHnet", "hsNameItv" };

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But this just says that F (x) = f (x) What is the practical signi cance of this calculation Suppose that we wish to calculate the area under the curve f , above the x-axis, and between x = a and x = b Obviously this area is F (b) F (a) See Fig 410 But we also know that

Part I:

// Construct array given its size public FailSoftArray(int size) { a = new int[size]; Length = size; } // An auto-implemented, read-only Length property public int Length { get; private set; } // An auto-implemented, read-only Error property public bool Error { get; private set; } // This is the indexer for FailSoftArray public int this[int index] { // This is the get accessor get { if(ok(index)) { Error = false; return a[index]; } else { Error = true; return 0; } } // This is the set accessor set { if(ok(index)) { a[index] = value; Error = false; } else Error = true; } } // Return true if index is within bounds private bool ok(int index) { if(index >= 0 & index < Length) return true; return false; } } // Demonstrate the improved fail-soft array class FinalFSDemo { static void Main() { FailSoftArray fs = new FailSoftArray(5); // Use Error property for(int i=0; i < fsLength + 1; i++) { fs[i] = i*10;

These equations facilitate converting from one family of dimensional units to another By having the cam pro les in the mathematical form of Eq (21) or Eq (22) we also can easily nd the other characteristics, by differentiation From the foregoing equations, we see that each successive derivative can be determined from the slopes of any point on the previous curve Thus, at any point the slope of the displacement curve yields the velocity of the follower The slope of the velocity curve is the acceleration of the follower, and the slope of the acceleration curve is the jerk of the follower This procedure is called the graphical-slope differentiating method It is presented for a quick appraisal of the displacement, velocity, acceleration, and jerk curves Utilizing the graphical-slope method, the velocity curve is reasonably accurate and the acceleration curve is at best only an approximation With the graphical-slope method, the determination of the signs (positive or negative) is essential for a fundamental understanding of the follower motion and dynamics Let us establish as positive (+) the displacement of the follower above the lowest point in the displacement diagram (Fig 21a) Therefore, the velocity is positive if the follower moves in the direction of positive displacement and negative if it moves in the opposite direction That is, velocity is positive on the rise and negative on the fall The acceleration follows a similar convention Therefore the acceleration is positive when its direction is that of the positive displacement Throughout this book, the word deceleration is not used because it does not indicate the direction of acceleration and would therefore cause confusion regarding the direction of inertia load The slope of the curves at any point gives us another method for determining signs Sloping upward to the top right the slope is positive, and sloping upward to the top left the slope is negative Also, a vertical slope at a point in any of the curves has an in nite value and is called a discontinuity because it has two values at the point being studied Some concepts discussed in this chapter are:.

Part I:

if(fsError) ConsoleWriteLine("Error with index " + i); } } }

f (x) dx = F (b) F (a)

(a) Displacement curve (slope equals velocity)

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