Theory of Evolution

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Probability and Information Theory


The information found in a molecule of DNA or in a protein can only be associated with a probability for evolution when natural selection is excluded. Because of natural selection, it is not possible to relate the information found in the combination of the last door to a probability of evolution. The trapped scientist examples do an excellent job of explaining why this is true (compare figure 2.2 to figure 2.5). The last door in both figures has the same combination, yet one is opened easily and the other remains closed.

   A probability can be associated with each individual door opening because by definition natural selection is not active before the molecular knowledge exists. Obviously, the door with the largest step in knowledge will determine whether or not the scientist escapes. This is always the door with the most unknown words ( it is seldom the door with the longest combination). In most cases, the odds associated with the evolution of knowledge will depend entirely on a single door, and this is usually the first door because this is the door that creates the initial knowledge (refer to figure 1 on page 6 and figure 2.7). All doors after the initial door only need to optimize the existing knowledge. Thus, these steps are generally much smaller. Figure 2.7 illustrate this concept.

Information in Biological Systems:

Life does not use words like cat, dog and computer. The words that life uses are chemicals called amino acids. Amino acids are the building blocks of proteins. Proteins implement the molecular knowledge that enables life to live. DNA merely contains the information needed to build proteins. Proteins do all of the work.

   The trapped scientist example uses 20 words because there are 20 amino acids used by life to build proteins. Each word corresponds to an amino acid. So if the 20 words in these examples are replaced with the names of the 20 amino acids, then the examples will more accurately model the evolution of a protein. In this example, the combination of the doors is composed of the following words: serine, arginine, proline, leucine, valine, isoleucine, alanine, glycine, cysteine, lysine, tryptophan, tyrosine, methionine, glutamate, aspartate, asparagine, glutamine, hystidine, threonine, and phenylalanine. These are the names of the 20 amino acids that are found in proteins. Each amino acid is represented with a three letter abbreviation: ser, arg, pro, leu, val, ile, ala, gly, cys, lys, trp, tyr, met, glu, asp, asn, gln, his, thr, and phe. The blocks in the basket now have these abbreviations painted on them. Nothing else has changed.

   Suppose for the protein under consideration to have any function, 27 of the 30 amino acids must be correct. This corresponds to a combination for the first door as follows: met-phe-his-*-lys-pro-ser-*-val-ala-lys-trp-asp-asp-phe-met-gln-his-lys-cys-his-thr-*-gln-lys-pro-pro-ala-ala-gln. Once this protein is created by chance, natural selection takes over, preserving and optimizing the sequence. The asterisks are eventually changed to the correct amino acids as shown on the last door in figure 2.8. The process of asterisk replacement optimizes the protein.

Since the protein exists, the scientist should be able to break the combination. So does he find the combination to the first door by chance? Given 50 billion years with 100 million tries a year, the probability of the scientist opening the first door is only 1 in 27,000 trillion. He does not open the door.

Figure 2.8: Using Amino Acids for Words

ts-amino-acids.GIF (158501 bytes)

Reference:

1) Dembski, Intelligent Design, InterVarsity Press, 1999.

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