| Literature DB >> 25028895 |
Paul C Bressloff1, Amit Kumar2, George T Lyozin3, Yasuhiro Kosaka3, Bradley L Demarest4, H Joseph Yost4,5, Michael R Kuehn2, Luca Brunelli3.
Abstract
Current methods to isolate rare (1:10,000-1:100,000) bacterial artificial chromosome (BAC) recombinants require selectable markers. For seamless BAC mutagenesis, selectable markers need to be removed after isolation of recombinants through counterselection. Here we illustrate founder principle-driven enrichment (FPE), a simple method to rapidly isolate rare recombinants without using selectable markers, allowing one-step seamless BAC mutagenesis. As proof of principle, we isolated 1:100,000 seamless fluorescent protein-modified Nodal BACs and confirmed BAC functionality by generating fluorescent reporter mice. We also isolated small indel P1 phage-derived artificial chromosome (PAC) and BAC recombinants. Statistical analysis revealed that 1:100,000 recombinants can be isolated with <40 PCRs, and we developed a web-based calculator to optimize FPE.Entities:
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Year: 2014 PMID: 25028895 PMCID: PMC4149595 DOI: 10.1038/nmeth.3030
Source DB: PubMed Journal: Nat Methods ISSN: 1548-7091 Impact factor: 28.547
Figure 4Cost function analysis of FPE for high-throughput applications. (a) Plot of cost function for a 100% time saving strategy (α = 0). Left panel: three dimensional (3D) image; right panel: frontal section of 3D image. There is no global minimum of the cost function for all possible b and r. The optimal strategy is to use the highest practical division number, b = B, and then minimize the cost function with respect to r. There is a unique enrichment rate for every value of B as shown in the right panel. (b) Plot of cost function for a 99% time saving strategy (α = 0.01). Left panel: 3D image; right panel: transverse section of 3D image, contours. There is a global minimum as indicated by X (bmin (α = 0.01), rmin (α = 0.01)) in the contour plot. (c) Plot of cost function when time and resource savings are equally important (α = 0.5). Left panel: 3D image; right panel: transverse section of 3D image, contours. There is a global minimum as indicated by X in the contour plot. As α increases the minimum occurs at smaller values of b and r.