How Accurate is the Technique? |
| Molecular knowledge should be defined with the following
equation: Molecular knowledge = knowledge per site x number of sites. Each site is a column in a multiple sequence alignment. So insulin has 52 sites ( figure 4.3). The knowledge per site is as follows: Knowledge per site = log2 ( 64 possible condons/ allowed codons). The big uncertainty in this definition is which codons are allowed. Allowed codons are codons that result in amino acids that yield either a fully functional or marginally functional protein. In other words, an allowed amino acid does not completely destroy the proteins function. If the number of allowed codons can be calculated accurately at each site, then the molecular knowledge so calculated can be related to a probability of evolution. The equation is as follows: Odds of a protein evolving = 1 in 2 (molecular knowledge) chance. The error in
this technique arises because it is not easy to determine which amino acids are allowed.
The number of allowed amino acids is not the number of amino acids found in a particular
column in a multiple sequence alignment. Natural selection tends to weed out functional
proteins that are slightly deleterious. This means that in many columns the number of
amino acids that are allowed is significantly greater than what is observed in nature. Appendix 6 compares the analytical techniques developed in
this chapter to experimental results, and these comparisons support figure 4.9. In this
figure, the actual knowledge is calculated from the experimental techniques described in
appendix 6. The knowledge predicted by the analytical technique agrees very well with the
experimental data, but the two calculations are seldom identical. Sometimes the analytical
technique yields more knowledge and sometimes it yields less. The shaded region in figure
4.9 represents this uncertainty. The agreement between the two approaches could be
improved with a more complex set of rules to better estimate the allowed amino acids.
Nevertheless, even with the simple set of rules proposed in this chapter, the calculations
agree remarkably well. Figure 4.9: Actual knowledge vs. Assigned Knowledge
Figure 4.10 on the next page should be compared to figure 4.1 at the beginning of this chapter. In figure 4.1, the technique used to calculate the information of insulin (as it exists today) is shown. This information cannot be related to a probability because insulin has already been optimized by natural selection. In figure 4.1, the only door is the last door. All of the doors leading up to this door are hidden. The technique introduced in this chapter attempts to reconstruct the combination of the earlier doors. In particular, the first door is important because it is this door that determines whether or not naturalistic laws can explain the evolution of insulin. The screen in figure 4.10 shows the combinations that will open the first door. For example, the first position is represented by an asterisk because all 20 amino acids are allowed at this position. In the second position, only gln is found today, but since asn belongs to the same group, asn is shown in parenthesis. Any combination with either gln or asn at the second position will open the door. The accuracy of this technique depends on how well it predicts the combination of the first door. Insulin may not imply design for reasons already discussed. Nevertheless, when other proteins are analyzed with this method, the design inference is very strong. Figure 4.10: Molecular Knowledge of Insulin
appendix
6: experimental evidence from AAG
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