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cheap java servlet cheap java servlet round(x1*AppletWidth), i, Math.round(x2*AppletWidth), i); } //remove the middle third of the lines CutSegments(); // Now check to see if we've exceeded the resolution of our screen tempFloat = (Float) endpoints.elementAt(0); x1 = tempFloat.floatValue(); tempFloat = (Float) endpoints.elementAt(1); x2 = tempFloat.

cheap java servlet floatValue(); if (Math.round(x1*AppletWidth) == Math.round(x2*AppletWidth)) break; } } private void CutSegments() { int index = 0; float gap; float x1, x2; Float tempFloat1, tempFloat2; int stop = endpoints.size(); for (int i=0; i < stop; i+=2) { CutMiddleThird(index, index+1); index += 4; } } private void CutMiddleThird(int left, int right) { float gap; float x1, x2; Float tempFloat1, tempFloat2; tempFloat1 = (Float) endpoints.elementAt(left); tempFloat2 = (Float) endpoints.

cheap java servlet elementAt(right); gap = tempFloat2.floatValue() - tempFloat1.floatValue(); x1 = tempFloat1.floatValue() + gap/3.0f; x2 = tempFloat2.

cheap java servlet floatValue() - gap/3.0f; endpoints.insertElementAt(new Float(x2), right); endpoints.insertElementAt(new Float(x1), right); }} Compile and load this applet. Is that clearer? Of course this isn't a perfect representation of the middle third set since we have to deal with points of finite size rather than with genuine mathematical points.

cheap java servlet

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cheap java servlet