{"id":6233,"date":"2026-05-06T10:09:04","date_gmt":"2026-05-06T10:09:04","guid":{"rendered":"https:\/\/agrosynapsis.com\/?p=6233"},"modified":"2026-05-06T10:09:08","modified_gmt":"2026-05-06T10:09:08","slug":"how-many-individuals-should-i-screen-to-be-95-confident-of-recovering-the-favorable-genotype-at-a-certain-number-of-loci","status":"publish","type":"post","link":"https:\/\/agrosynapsis.com\/es\/how-many-individuals-should-i-screen-to-be-95-confident-of-recovering-the-favorable-genotype-at-a-certain-number-of-loci\/","title":{"rendered":"How many individuals should I screen to be 95% confident of recovering the favorable genotype at a certain number of loci?"},"content":{"rendered":"<p>When planning a cross for marker-assisted selection, this question is often overlooked.Yet a simple calculation can help breeders determine whether their genotyping resources and nursery capacity are sufficient to screen enough plants to recover the desired genotype.<br><br>Here is how it works:<br>\ud83c\udfaf Step 1: Define the genetic target<br>Before calculating probabilities, we must clear our genetic context because genotype frequencies depend on:<br>\u2022 the crossing scheme (selfing vs. backcrossing)<br>\u2022 the generation where screening is performed<br>\u2022 the number of loci involved<br>\u2022 the loci being or no independent<br><br>For example, suppose:<br>\u2022 Two inbred parents are crossed<br>\u2022 The F\u2081 is selfed to produce an F\u2082 population<br>\u2022 We want plants carrying favorable alleles at 3 independent loci<br>If we require homozygous favorable genotypes, segregation in F\u2082 is:<br>AA : Aa : aa = 1 : 2 : 1<br>The probability of obtaining a homozygous favorable genotype (AA) at one locus is:<br>P = 1\/4<br>For 3 independent loci:<br>P(desired genotype) = (1\/4)\u00b3 = 1\/64<br>So the probability that one F\u2082 plant has the full genotype is:<br>p = 1\/64 = 0.0156<br><br>\ud83c\udfaf Step 2: Calculate how many plants must be screened<br>To be 95% confident of recovering at least one desired individual, the population size can be estimated using the formula:<br>N = ln(1 \u2212 0.95) \/ ln(1 \u2212 p)<br>With p = 1\/64:<br>N \u2248 190<br>\ud83d\udc49 About 190 F\u2082 plants must be screened to have a 95% probability of recovering one individual homozygous for the favorable allele at the three loci.<br>\ud83d\udccc Practical note:<br>In real breeding programs, some data points are usually lost due to sampling errors, DNA extraction issues, or PCR failures.<br>For this reason, it is advisable to add about 10% more plants to the calculated number to compensate for potential genotyping losses.<br><br>\ud83d\udca1 A practical shortcut: selecting carriers<br>In many breeding programs, it is not necessary to select fully homozygous individuals in the F\u2082 generation.<br>If heterozygous plants carrying the favorable allele are also accepted, these genotypes occur more frequently than homozygous ones. As a result, the probability of recovering the desired allele combination increases and the number of plants that must be screened can be substantially reduced.<br><br>\ud83d\ude80 Before starting a marker-assisted selection strategy, ask:<br>\u2022 How many loci am I pyramiding?<br>\u2022 Do I need homozygous individuals or just allele carriers (heterozygotes)?<br>\u2022 What is the probability of recovering the genotype?<br>\u2022 Does my nursery and genotyping capacity match this probability?<br><br><br>\ud83d\udc49 If you\u2019d like to be informed about the upcoming workshops organized by AgroSynapsis, and receive early access and discounts, \ud835\uddf3\ud835\uddf6\ud835\uddf9\ud835\uddf9 \ud835\uddfc\ud835\ude02\ud835\ude01 \ud835\uddfc\ud835\ude02\ud835\uddff \ud835\ude00\ud835\uddf5\ud835\uddfc\ud835\uddff\ud835\ude01 \ud835\ude01\ud835\uddff\ud835\uddee\ud835\uddf6\ud835\uddfb\ud835\uddf6\ud835\uddfb\ud835\uddf4 \ud835\uddf6\ud835\uddfb\ud835\ude01\ud835\uddf2\ud835\uddff\ud835\uddf2\ud835\ude00\ud835\ude01 \ud835\uddf3\ud835\uddfc\ud835\uddff\ud835\uddfa here:<br><br><a href=\"https:\/\/lnkd.in\/g3tApqPz\">https:\/\/lnkd.in\/g3tApqPz<\/a><\/p>\n<div style=\"margin-top: 0px; margin-bottom: 0px;\" class=\"sharethis-inline-share-buttons\" ><\/div>","protected":false},"excerpt":{"rendered":"<p>Discover how to calculate the number of plants needed to recover target genotypes in marker-assisted selection, and align your breeding strategy with available resources.<\/p>","protected":false},"author":2,"featured_media":6213,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_jetpack_memberships_contains_paid_content":false,"footnotes":""},"categories":[68],"tags":[],"class_list":["post-6233","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-tips"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v22.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>How many individuals should I screen to be 95% confident of recovering the favorable genotype at a certain number of loci? 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