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//********************************************** //This function may not be needed //Test it yourself and discard it if you dont need //********************************************** private boolean isYPositiveQuadrant(float angle) { if ((0 <= angle) && (angle <= 90)) { return true; } if ((angle < 180) && (angle >= 90)) {return true;} return false; } //********************************************** //This is where you calculate angles //for each line going from center to each vertex //********************************************** private float[] getAngleArrays() { float[] angleArray = new float[sides]; float commonAngle = 360.0f/sides; float halfAngle = commonAngle/2.0f; float firstAngle = 360.0f - (90+halfAngle); angleArray[0] = firstAngle; float curAngle = firstAngle; for(int i=1;i<sides;i++) { float newAngle = curAngle - commonAngle; angleArray[i] = newAngle; curAngle = newAngle; } printArray(angleArray, "angleArray"); return angleArray; } //********************************************** //Some rounding if needed //********************************************** private float getApproxValue(float f) { return (Math.abs(f) < 0.001) 0 : f; } //********************************************** //Return how many Indices you will need //given the number of sides //This is the count of number of triangles needed //to make the polygon multiplied by 3 //It just happens that the number of triangles is // same as the number of sides //********************************************** public int getNumberOfIndices() { return sides * 3; } public static void test() { RegularPolygon triangle = new RegularPolygon(0,0,0,1,3); } private void printArray(float array[], String tag) { StringBuilder sb = new StringBuilder(tag); for(int i=0;i<array.length;i++) { sb.append(";").append(array[i]); } Log.d("hh",sb.toString());

} private void printShortArray(short array[], String tag) { StringBuilder sb = new StringBuilder(tag); for(int i=0;i<array.length;i++) { sb.append(";").append(array[i]); } Log.d(tag,sb.toString()); } }

The concept of a view in J2EE and Swing carries over to Android. Views are UI elements that form the basic building blocks of a user interface. Views are hierarchical and they know how to draw themselves.

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If you switch variable b to be a string, the C and C++ code no longer compile. The C++ code could be made to compile, though, via operator overloading. In the case of operator overloading, the programmer might never even know it happened. These languages take a different view of type safety than OCaml does. No language can be ignorant of types because types are a very important part of computation and computer science. (Even machine language deals with types, although a given machine language might have only one type.) However, no single rule covers the way any given language deals with types. In fact, there is no One True Way when talking about types. In the computer language world, there is often disagreement about what the term strongly typed even means. After you come to terms with the definition of the strength of the typing, you come to the difference between latently typed and dynamically typed behavior. OCaml takes a particular stance about the importance of knowing type information: type information should be constant. The compiler should enforce the rules, and the runtime environment should, too. This is part of the OCaml design goal of safety.

Here are the key elements in the code. Constructor: The constructor of a RegularPolygon takes as input the coordinates of the center, the radius, and the number of sides. getAngleArrays: This method is a key method that is responsible for calculating the angles of each spine of the regular polygon with the assumption that one of the sides of the polygon is parallel to the xaxis. getXMultiplierArray and getYMultiplierArray: These methods take the angles from getAngleArrays and project them to the x-axis and y-axis to get the corresponding coordinates, assuming the spine is a unit in length. calcArrays: This method uses the getXMultiplierArray and the getYMultiplierArray to take each vertex and scale them to match the specified radius and specified origin. At the end of this method the RegularPolygon will have the right coordinates, albeit in Java float arrays. getVertexBuffer: This method then takes the Java float coordinate arrays and populates NIO-based buffers that are needed by the OpenGL draw methods. getIndexBuffer: This method takes the vertices that are gathered and orders them such that each triangle will contribute to the final polygon. The other methods that deal with textures follow a very similar pattern and will make more sense when we explain the textures in the next section. We have also included some print functions to print the arrays for debugging purposes.

Now that we have looked at the basic building blocks, let s see how we could draw a square using a RegularPolygon of four sides. Listing 10 25 shows the code for the SquareRenderer mentioned in Listing 10 21, where we drew a square through a menu option.

An activity is a user interface concept. An activity usually represents a single screen in your application. It generally contains one or more views, but it doesn t have to. Moreover, other concepts in Android could better represent a viewless activity (as you ll see in the Service section shortly).

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