Data for 'IS THERE INDIRECT SELECTION ON FEMALE EXTRA-PAIR REPRODUCTION THROUGH CROSS-SEX GENETIC CORRELATIONS WITH MALE REPRODUCTIVE FITNESS?' Reid & Wolak, Evolution Letters, 2018 This file contains the non-zero elements of the inverted A (relationship) matrix data for the bivariate animal model analyses of female liability for extra-pair reproduction and male lifetime reproductive success (LRS), and for the models of male lifetime extra-pair reproductive success (LEPRS) and lifetime within-pair reproductive success (LWPRS). These data come from the long-term song sparrow field study on Mandarte Island, BC, Canada. The data provided here are sufficient to replicate the analyses presented in the above paper, and are therefore a restricted subset of the full Mandarte dataset. If you are interested in running further analyses that require other parts of the dataset then please get in touch with Prof Peter Arcese (University of British Columbia), Prof Lukas Keller (University of Zurich) or Prof Jane Reid (University of Aberdeen). We are always happy to develop collaborations with researchers who have good ideas for new analyses. We'd also appreciate it if you could let us know if you are intending to make use of the dataset below in order to facilitate coordination of different ongoing research efforts, and allow us to keep track of all outputs from the long-term field study. Some animal model softwares use the inverted A matrix in the form provided below (ie, a list of non-zero elements). The first two columns index the (ordered) individuals in the pruned pedigree and hence the matrix positions of the non-zero elements. The third column gives the element value. The index values (first two columns) link to the "individual" number in the phenotype data file, thereby allowing the phenotypic data to be linked to invA, and allowing an animal model to be fitted. Please see the file "lrs.data.Dryad.Final.txt" for the phenotypic data. Some animal model softwares use the inverted A matrix in full matrix form. R code to generate such a matrix (given that there are 762 individuals in the pruned pedigree for this analysis) is: invA.data <- read.table("lrs.Ainv.Dryad.txt") inds <- 762 invA.matrix <- matrix(0,nrow = inds,ncol = inds) invA.matrix[as.matrix(invA.data[,1:2])] <- invA.data[,3] 1 1 1.5 2 2 1.5 3 2 0.5 3 3 1.5 4 4 1.5 5 5 1.5 6 5 0.5 6 6 1.5 7 7 2.5 8 8 1.5 9 9 1.5 10 4 0.5 10 10 1.5 11 11 1.5 12 1 0.5 12 12 1.5 13 7 1.5 13 13 2.5 14 14 2.5 15 8 0.5 15 15 1.5 16 11 0.5 16 16 1.5 17 17 1.5 18 18 2 19 19 1.5 20 20 1.5 21 21 1.5 22 22 1.5 23 21 0.5 23 23 1.5 24 18 1 24 24 2 25 25 2 26 26 2.5 27 27 2.5 28 27 1.5 28 28 2.5 29 25 1 29 29 2 30 30 1.5 31 31 2.5 32 32 1.5 33 33 1.50693 34 34 2.54924 35 35 4.09022 36 36 6.04702 37 37 2.51086 38 38 4.58579 39 39 5.56012 40 40 3.05476 41 41 1.52155 42 42 3.55288 43 43 2.5157 44 44 1.516 45 45 5.2164 46 46 1.53588 47 47 1.5343 48 48 2.00378 49 2 -1 49 3 -1 49 49 2.5 50 7 -1 50 9 0.5 50 13 -1 50 50 2.5 51 4 -1 51 10 -1 51 51 2.5 52 11 -1 52 14 1.5 52 16 -1 52 52 3.5 53 1 -1 53 12 -1 53 49 0.5 53 53 3 54 8 -1 54 15 -1 54 53 0.5 54 54 2.5 55 5 -1 55 6 -1 55 55 2.5 56 7 -1 56 13 -1 56 56 2.5 57 7 -1 57 13 -1 57 51 0.5 57 57 2.5 58 27 -1 58 28 -1 58 58 2.5 59 27 -1 59 28 -1 59 59 2.5 60 18 -1 60 24 -1 60 60 3 61 25 -1 61 29 -1 61 61 3 62 21 -1 62 23 -1 62 62 3 63 18 -1 63 24 -1 63 61 1 63 63 3 64 25 -1 64 29 -1 64 55 0.5 64 64 2.5 65 27 -1 65 28 -1 65 62 1 65 65 3 66 14 -1 66 17 0.5 66 52 -1 66 66 2.5 67 14 -1 67 20 0.5 67 52 -1 67 67 2.5 68 26 0.5 68 49 -1 68 53 -1 68 68 2.5 69 9 -1 69 50 -1 69 56 0.5 69 69 2.5 70 14 -1 70 52 -1 70 70 3 71 51 -1 71 57 -1 71 60 1 71 71 3 72 53 -1 72 54 -1 72 70 1 72 72 3 73 55 -1 73 64 -1 73 73 2.5 74 32 0.5 74 62 -1 74 65 -1 74 74 2.5 75 61 -1 75 63 -1 75 75 3 76 62 -1 76 65 -1 76 75 1 76 76 3 77 61 -1 77 63 -1 77 77 2.5 78 56 -1 78 69 -1 78 78 2.53333 79 17 -1 79 30 0.5 79 66 -1 79 79 2.5 80 60 -1 80 71 -1 80 80 2.5 81 31 1.5 81 75 -1 81 76 -1 81 81 3.5 82 19 0.5 82 70 -1 82 72 -1 82 82 2.5 83 70 -1 83 72 -1 83 77 0.5 83 78 0.533333 83 83 3.03333 84 22 0.5 84 26 -1 84 68 -1 84 84 3 85 20 -1 85 67 -1 85 85 2.5 86 60 -1 86 71 -1 86 84 0.5 86 86 2.5 87 75 -1 87 76 -1 87 87 4.5 88 32 -1 88 74 -1 88 88 2.5 89 22 -1 89 80 0.5 89 84 -1 89 89 2.5 90 73 0.5 90 84 -1 90 86 -1 90 90 2.5 91 26 1 91 30 -1 91 79 -1 91 91 3 92 19 -1 92 82 -1 92 92 2.5 93 78 -1.06667 93 83 -1.06667 93 92 0.5 93 93 2.63333 94 77 -1 94 83 -1 94 94 12.5034 95 31 -1 95 81 -1 95 95 3.5 96 31 -1 96 81 -1 96 87 1.5 96 94 2.5 96 96 10.6214 97 31 -1 97 81 -1 97 97 5.04723 98 26 -1 98 85 0.5 98 91 -1 98 98 2.5 99 26 -1 99 58 0.5 99 91 -1 99 99 2.5 100 92 -1 100 93 -1 100 100 2.55172 101 73 -1 101 87 1 101 90 -1 101 94 4 101 101 7 102 80 -1 102 88 0.5 102 89 -1 102 102 2.5 103 94 -1 103 96 -1 103 103 3.53487 104 94 -1 104 96 -1 104 104 2 105 94 -1 105 96 -1 105 105 2.50794 106 87 -1 106 96 -1 106 106 5.77959 107 87 -1 107 96 -1 107 107 2.53333 108 94 -1 108 96 -1 108 108 2.51613 109 94 -1 109 96 -1 109 108 0.516129 109 109 3.61709 110 87 -1 110 96 -1 110 110 3.6419 111 58 -1 111 59 0.5 111 99 -1 111 111 2.5 112 85 -1 112 98 -1 112 112 3.54917 113 88 -1 113 95 0.5 113 102 -1 113 113 5.0058 114 36 2.52964 114 87 -1 114 101 -1 114 114 4.52964 115 108 -1.03226 115 109 -1.03226 115 115 2.06452 116 94 -1 116 101 -1 116 116 4.5366 117 94 -1 117 101 -1 117 103 0.515091 117 117 4.03588 118 94 -1 118 101 -1 118 118 5.19622 119 36 1.01386 119 94 -1 119 101 -1 119 119 3.56208 120 87 -1 120 101 -1 120 120 3.03696 121 39 3.54851 121 94 -1 121 101 -1 121 121 5.54851 122 33 0.506931 122 94 -1 122 101 -1 122 122 4.05268 123 94 -1 123 101 -1 123 122 1.02811 123 123 4.04197 124 94 -1 124 97 1.01386 124 101 -1 124 124 5.07115 125 59 -1 125 100 0.551724 125 111 -1 125 125 2.55172 126 36 -1.01386 126 105 0.507937 126 119 -1.01386 126 126 3.03566 127 36 0.5 127 39 -1.01386 127 121 -1.01386 127 127 6.62524 128 39 -1.01386 128 121 -1.01386 128 128 4.02772 129 122 -1.02811 129 123 -1.02811 129 129 2.63987 130 36 -1.01386 130 119 -1.01386 130 130 3.08095 131 97 -1.01386 131 124 -1.01386 131 131 3.07594 132 33 -1.01386 132 122 -1.01386 132 132 7.53908 133 103 -1.03018 133 117 -1.03018 133 133 2.06036 134 39 -1.01386 134 121 -1.01386 134 134 3.54496 135 39 -1.01386 135 121 -1.01386 135 135 3.04083 136 39 -1.01386 136 121 -1.01386 136 136 2.02772 137 39 -1.01386 137 121 -1.01386 137 137 4.07714 138 122 -1.02811 138 123 -1.02811 138 138 3.89584 139 39 -1.01386 139 107 0.533333 139 121 -1.01386 139 139 2.56106 140 36 -1.01186 140 114 -1.01186 140 140 2.52372 141 36 -1.01186 141 114 -1.01186 141 123 1.01386 141 141 3.61781 142 95 -1 142 113 -1 142 118 1.024 142 142 3.024 143 36 -1.01186 143 114 -1.01186 143 143 3.02372 144 36 -1.01186 144 94 0.5 144 114 -1.01186 144 144 2.52372 145 36 -1.01186 145 95 1 145 96 1.5 145 114 -1.01186 145 128 0.5 145 145 5.02372 146 97 -1.01386 146 124 -1.01386 146 134 0.505429 146 146 4.0634 147 94 3.50342 147 100 -1.10345 147 125 -1.10345 147 147 5.71032 148 96 -1 148 145 -1 148 148 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