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Industrial Biotransformations

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4.4 Improvements to Enzymes by Molecular Engineering Techniques<br />

USA) offer ready-to-use error prone PCR kits using low fidelity polymerases and optimized<br />

buffer systems.<br />

The diversity of an enzyme library generated by epPCR is usually calculated by correlating<br />

the base pair substitutions introduced per gene with the amino acid exchanges<br />

introduced per enzyme molecule, i.e., an average of 1–2 base pair substitutions usually<br />

results in one amino acid exchange. The overall size of a variant library can subsequently<br />

be calculated by a combinatorial algorithm, as shown in Table 4.5. This algorithm is<br />

based on the assumption that all 19 remaining amino acids can be introduced with the<br />

same probability at a single position (E = 19). Unfortunately, this high diversity is not<br />

created by epPCR, because an event with two or even three base pair exchanges per<br />

codon is highly unlikely. Under optimal conditions, one nucleotide of a given codon will<br />

be exchanged thereby leading to just 9 (instead of 64 possible) different codons encoding<br />

4–7 (instead of 20) different amino acids. An estimation of amino acid exchanges that<br />

could be introduced by epPCR into four different lipase genes, two originating from B.<br />

subtilis and two from Pseudomonads, revealed that the actual number of variants was<br />

only 22.5 and 19.5% of the theoretical number, respectively [48]. Despite these drawbacks<br />

many examples are known from the literature showing improvements in enzyme properties,<br />

such as (thermo-, pH- or solvent-) stability [49–51], specific activity [52] or enantioselectivity<br />

[53, 54] by using epPCR in the first round of directed evolution.<br />

Tab. 4.5 Theoretical number of enzyme variants in a library obtained for<br />

an enzyme consisting of 181 amino acids (e.g., lipase A from Bacillus<br />

subtilis) with 1–5 amino acid exchanges per molecule.<br />

Number of amino acid exchanges<br />

(M)<br />

Number of variants [a]<br />

(N)<br />

1 3 439<br />

2 5 880 690<br />

3 6 666 742 230<br />

4 5 636 730 555 465<br />

5 3 791 264 971 605 760<br />

a Values calculated with E = 19 using the algorithm:<br />

N ˆ EM X!<br />

…X M†!M!<br />

N = number of variants at maximum size of diversity<br />

E = number of amino acids exchanged per position<br />

M = total number of amino acid exchanges per enzyme molecule<br />

X = number of amino acids per enzyme molecule<br />

103

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