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This guide provides an in-depth look at the digitization of lines, focusing on methods to digitize, recognize, and translate them. Key concepts include differentiating between original and modified digitized lines, understanding digitization levels, and exploring practical guidelines. The text introduces important mathematical principles relevant to digitization, such as the linear equation y=ax+b, and discusses the geometrical interpretations of digitization parameters. The included examples of recognition propositions will help clarify practical applications in both arithmetical and geometrical contexts.
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Today’s items • Rosenfeld • How to digitize • How to recognize a digitized line • How to do parallel translation • Khalimsky • Some guidelines and ideas
Basics • y = ax + b • 0 < a < 1 • Note: • a = 0 : trivial • a = 1 : may cause “fat” lines • I begin digitization in (1, ½)
Terms • Digitization level • Block • Sequence • Object • Element • Main • Single • Object length
Special case: y = ax + 0 • No block is shorter than block 1 • No block is longer than block 0
Only two possible blocklengths: Geometrical interpretation of sigma0 = a
Today’s items • Rosenfeld • How to digitize • How to recognize a digitized line • How to do parallel translation • Khalimsky • Some guidelines and ideas
Today’s items • Rosenfeld • How to digitize • How to recognize a digitized line • How to do parallel translation • Khalimsky • Some guidelines and ideas
Today’s items • Rosenfeld • How to digitize • How to recognize a digitized line • How to do parallel translation • Khalimsky • Some guidelines and ideas