1995
DOI: 10.1073/pnas.92.22.10212
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Sample size determination in combinatorial chemistry.

Abstract: Combinatorial chemistry is gaining wide appeal as a technique for generating molecular diversity. Among the many combinatorial protocols, the split/recombine method is quite popular and particularly efficient at generating large libraries of compounds. In this process, polymer beads are equally divided into a series of pools and each pool is treated with a unique fragment; then the beads are recombined, mixed to uniformity, and redivided equally into a new series of pools for the subsequent couplings. The devi… Show more

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Cited by 26 publications
(24 citation statements)
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“…A convenient measurement of an aliquot’s size is the library equivalent, ε: 30 where | S | is the number of elements in S and | L | is the number of unique library elements. Assuming that library synthesis scale is sufficiently large such that sampling does not influence library content, 1,2 the general form of the Poisson distribution describes the probability, P , of observing a given member of L :where λ is the mean library sampling and integer k is the number of copies of a given bead library member, or replicate class (Figure 1A). For example, in an ε = 2 library aliquot (λ = 2), the fraction of L observed k = 1 time in S is 27% according to the model.…”
Section: Results and Discussionmentioning
confidence: 99%
“…A convenient measurement of an aliquot’s size is the library equivalent, ε: 30 where | S | is the number of elements in S and | L | is the number of unique library elements. Assuming that library synthesis scale is sufficiently large such that sampling does not influence library content, 1,2 the general form of the Poisson distribution describes the probability, P , of observing a given member of L :where λ is the mean library sampling and integer k is the number of copies of a given bead library member, or replicate class (Figure 1A). For example, in an ε = 2 library aliquot (λ = 2), the fraction of L observed k = 1 time in S is 27% according to the model.…”
Section: Results and Discussionmentioning
confidence: 99%
“…General procedure for the combinatorial assays: Approximately 10 mg of the library [12] were suspended in an aqueous solution of AgNO 3 (0.05 m, 660 mL, ca. 6 equiv), sonicated for 5 min and allowed to incubate for another 10 min.…”
Section: Methodsmentioning
confidence: 99%
“…[12] After 8 h, approximately 5 % of the beads had turned dark red, which is a typical color of AgNPs (Figure 1 b, left). [12] After 8 h, approximately 5 % of the beads had turned dark red, which is a typical color of AgNPs (Figure 1 b, left).…”
mentioning
confidence: 96%
“…Due to the statistical distribution of the solid support at each splitting step the combinatorial synthesis should be carried out with an approximately threefold amount of resin beads (termed x-fold, here threefold redundancy), in order to ensure that 95 % of all possible compound members of the combinatorial library are included with a probability greater 99 % [28], [29]. For the commonly used resins (about 100 mm diameter bead), 1 g of the support material corresponds to several million resin beads so that from a statistical point of view, libraries of the order of > 10 5 different compounds are possible in practice [28][29][30]. Depending on the loading capacity of the resin bead, quantities of about 200 pmol (0.1 mg compound, M r ¼ 500) can be obtained per resin bead.…”
Section: Techniques Using Resin Beadsmentioning
confidence: 99%