JudgeDracoAmunRa
Member
- Feb 2, 2013
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Did life diversify as a series of random chance mutations, or was it Intelligently Designed? Here is my proof that Intelligent Design can achieve in almost no time at all what random chance can't seem to achieve no matter how much time it takes. The programmers among you will have no trouble following this. I've explained it as simply as possible so that even the layperson stands a good chance of understanding the basic principle involved.
Generative Rendering Theorem
Those familiar with computers will know that files stored on disk have a size specified in terms such as kilobytes or megabytes. Well, what is a byte? A byte is a unit of storage analogous to a litre. A jug that can store a litre can store any volume of liquid up to and including a litre, any volume between 1-1000 millilitres, or even nothing at all. It is the same with a byte. A byte can store any number in the range 1-255, or it can store nothing at all (the number “0â€).
An author editing a text document sees nothing but text displayed on screen, yet all of the letters and other characters on display are actually stored as numbers in the “txt†file being edited. Each character has its corresponding number. Although there are several “numbering†standards used for storing text, one of the most common is ASCII (American Standard Code for Information Interchange). In ASCII, the letter “C†is stored in the “txt†file as the number 67, while the word “CAT†is stored in the “txt†file as the number sequence 67, 65, 84.
While a “txt†file containing only a “C†can most certainly be brought into existence by an author using a word processor, there is another process by which a “txt†file containing only a “C†can be brought into existence. This process – called Generative Rendering – exploits the fact that given one byte can store only the numbers 0 and 1-255 (or 0-255, as we programmers say) a program can be written that does nothing more than write out to disk all possible 1-byte “txt†files. Each of these “txt†files will contain a different number in the range 0-255. Among these “txt†files will be a file containing the number 67. When that “txt†file is loaded into a word processor, what is displayed on screen is “Câ€. This program – a Generative Text Renderer – is presented here in a “language†the layperson can understand:
10 for x = 0 to 255
20 write x to a “txt†file
30 next x
Bytes can be combined in such a way that working together two bytes can be used to store numbers in the range 0-65535. This is like having two jugs, each of which can store only 1 litre but which – when working together – can store up to 2 litres. The Generative Text Renderer can be modified to write out all possible 2-byte “txt†files. Each of these “txt†files will contain a different number in the range 0-65535. Among these “txt†files will be a file containing the two numbers 67 and 65. When that “txt†file is loaded into a word processor, what is displayed on screen is “CAâ€.20 write x to a “txt†file
30 next x
Similarly, three bytes working together can be used to store numbers in the range 0-16777215. The Generative Text Renderer can be modified to write out all possible 3-byte “txt†files. Each of these “txt†files will contain a different number in the range 0-16777216. Among these “txt†files will be a file containing the three numbers 67, 65 and 84. When that “txt†file is loaded into a word processor, what is displayed on screen is “CATâ€.
Ninety-one bytes working together can be used to store numbers in the range 0-SomeHugeNumber. The Generative Text Renderer can be modified to write out all possible 91-byte “txt†files. Each of these “txt†files will contain a different number in the range 0-SomeHugeNumber. Among these “txt†files will be a file containing the ninety-one numbers:
083 105 110 099 101 032 116 104 101 121 032 097 114 101 032 110 111 032 108 111 110 103 101 114 032 116 119 111 032 098 117 116 032 111 110 101 044 032 108 101 116 032 110 111 032 111 110 101 032 115 112 108 105 116 032 097 112 097 114 116 032 119 104 097 116 032 071 111 100 032 104 097 115 032 106 111 105 110 101 100 032 116 111 103 101 116 104 101 114 046
When that “txt†file is loaded into a word processor, what is displayed on screen is: Since they are no longer two but one, let no one split apart what God has joined together. That’s Matthew 19:6 by the way (NLT).
Generative Rendering Theorem outdoes Infinite Monkey Theorem. While Infinite Monkey Theorem cannot guarantee that even a tome as short as the complete Works of William Shakespeare can be recreated by random chance even when time is not a limiting factor, Generative Rendering Theorem absolutely does guarantee that each and every Work stored in the British Library can be recreated in very little time by supercomputers doing nothing more than counting sequentially from zero to infinity and beyond!