rdlc data matrix

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To obtain an isometric projection, we simply need to set the orthographic projection up as described and then rotate the camera so that it looks upon the scene from an angle, instead of straight on. The effects of this camera rotation can be seen in Figure 7 34. The two images both display a unitsize cube with an orthographic projection. On the left, the camera is looking directly along the negative z axis, so only the front face of the cube can be seen. On the right, the camera has been moved so that it looks from the point (1, 1, 1) toward the origin point (0, 0, 0). As a result, the cube is now seen with its corner facing toward the camera. Note that the cube s front face (lit in medium gray) is now appearing at the bottom left of the cube; this should help you to visualize how the camera position has moved.

drawTree() wraps a tree image over a quadrilateral (quad), without drawing its transparent background. It also rotates the quad to face the current camera position. The tree billboard is shown in Figure 16-6.

For example, let s say we ve received a request from our product development department: We wish to see a breakdown of our products at various pricing levels so that we can compare our prices against a study of market-average prices for similar products Please show each of our products, along with the current price, and varying price levels, in 5% changes, differing 25% from the existing level To handle this request, we might create a temporary table for storing the percentage differences in price, as shown in Listing 7-15 Listing 7-15 Temporary Storage for Percentage Differences mysql> CREATE TABLE Percentages (percent_difference DECIMAL(5,2) NOT NULL); Query OK, 0 rows affected (094 sec) mysql> INSERT INTO Percentages VALUES (-25), (-20), (-15), (-10), (-05), (00) > , (05), (10), (15), (20), (25); Query OK, 11 rows affected (0.

Figure 7 34. Direct orthographic projection and rotated orthographic projection The code required to set the camera into this position is shown in Listing 7 22. This replaces the previous calculation of the view matrix in the game s Initialize function. Listing 7 22. Setting the camera position for an isometric projection // Calculate a view matrix (where we are looking from and to) for isometric projection Matrix view = Matrix.CreateLookAt(new Vector3(1, 1, 1), Vector3.Zero, Vector3.Up); With the camera so positioned, the world axes are shifted so that they are no longer aligned with the screen axis. Moving an object along the positive x axis will now cause it to move to the right and down on the screen. Moving an object along the positive z axis will cause it to move left and down on the screen, and the positive y axis will move up on the screen. These positional effects can be seen in Figure 7 35. The cube labeled A is at position (0, 0, 0), the cube labeled B is at position (0, 1, 0), the cube labeled C is at position (0, 0, 1), and the cube labeled D is at position (2, 0, 0).

Figure 16-6. The tree billboard drawTree() specifies the quad s coordinates so it rests on the XZ plane, initially facing along the positive z-axis, with its base centered at (1, 0, 0). Figure 16-7 shows the billboard s coordinates.

14 sec) Records: 11 Duplicates: 0 Warnings: 0 Using a cross join, we can show the product prices at these various pricing levels, as shown in Listing 7-16 (for brevity, we ve filtered for a single product only) Listing 7-16 Example of a Cross Join mysql> SELECT -> pname as "Product" -> , CONCAT((pctpercent_difference * 100), '%') as "% Difference" -> , ROUND((pctpercent_difference + 1) * punit_price, 2) as "Price" -> FROM Product p -> CROSS JOIN Percentages pct -> WHERE pproduct_id = 2 -> ORDER BY pctpercent_difference;.

that the Content project automatically assigns an asset name to each file that is added, defaulting this to the file name without its extension. You can see this by selecting the graphic file in the Content project and examining its properties, as shown in Figure 2 4. The Asset Name property is editable and can be modified if you wish.

-viewAngle (2, 2, 0) 2