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Sco$ Speidel, Colorado State University 6/1/17 Brief Stayability introduction Challenges associated with the evaluation of Stayability Progression toward improvement Random Regression What is it?


  1. Sco$ ¡Speidel, ¡Colorado ¡State ¡University ¡ 6/1/17 ¡ � Brief Stayability introduction � Challenges associated with the evaluation of Stayability � Progression toward improvement � Random Regression ◦ What is it? Scott Speidel and Mark Enns ◦ What does it mean for Stayability? � Project with the Red Angus Association � Stayability Defined � Age at which observations are measured ◦ Widely accepted definition of 6 years of age ◦ Probability of surviving to a specific age given the opportunity to reach that age. � Sires will be 8 years of age � Initial Impetus � Binary nature ◦ Reported as Success or Failure to reach the endpoint ◦ Cows need to remain in production to generate enough ◦ In terms of a Contemporary Group of Females revenue to offset the costs of development and maintenance. � All succeed � 5 calves � 6 years of age � All fail � Somewhere in the middle ◦ Herd profitability � Incomplete Reporting – From a longevity standpoint � Cows remaining past their break even age must compensate for those culled. ◦ Success at 6, we do not know the true value of the individual � 53 – 77% of the value of maternal indexes � Definitions � Cow inventory program ◦ Required submission of records on all individuals enrolled in ◦ Present in the data as a 6 yr old with a calf the program ◦ Weaned a calf at 6 years of age � Calves ◦ Weaned a calf given they calved at 2 � Culling – Reason for removal, pregnancy status, etc. ◦ 5-consecutive calves ◦ Goals � Improvement of the quality of data submitted to the � Breed Association Definition Differences association ◦ Red Angus, Gelbvieh � More accurate EPD � 5 consecutive calf requirement, same calving season � Particularly female traits such as Stayability and Heifer Pregnancy ◦ Limousin, Simmental, Salers � Not all associations have similar policies. � Presence of a weaned calf at 6 years of age ◦ Some required ◦ Some optional � Similar contemporary group definitions ◦ Some have no such program 2017 ¡BIF ¡Symposium, ¡Athens, ¡Ga. ¡ 1 ¡

  2. Sco$ ¡Speidel, ¡Colorado ¡State ¡University ¡ 6/1/17 ¡ � Aggregate Stayability � Predict a regression equation for each animal. ◦ Stayability to 6 years of age is heritable. ( ) y = Intercept + Slope* Information � So is 3 year, 4 year and 5 year � What is their “genetic” relationship to 6 year stayability? ◦ Predicting an animal’s genetic merit over time Stay3 ¡ Stay4 ¡ Stay5 ¡ Stay6 ¡ Stay3 ¡ 0.10 ¡ 0.84 ¡ 0.46 ¡ 0.49 ¡ � Genetic Evaluation Stay4 ¡ 0.11 ¡ 0.85 ¡ 0.70 ¡ Stay5 ¡ 0.11 ¡ 0.60 ¡ ◦ Breeding values for regression parameters Stay6 ¡ 0.11 ¡ ◦ Individual animal regression line genetic predictions � Four separate evaluations � Allows for a genetic prediction for any endpoint in the ◦ Combine ST3, ST4, ST5, ST6 using index techniques into an data range. aggregate ST6 evaluation. � Minimum, average, maximum accuracy increase � 0.00, 0.07, 0.32 1.2 y = -0.1571x + 1.2429 700 y = 1.258x - 49.498 650 1 600 0.8 550 t (kg) ty tayability Weight 500 0.6 Sta 450 0.4 400 350 0.2 300 350 370 390 410 430 450 470 490 510 0 Age (d Age (d) ) 2 3 4 5 6 7 Age Age (y (years) ears) 1.2 1.2 Slope � y = -0.4x + 2.3 1 ty tayability 0.8 y = -0.1571x + 1.2429 1 0.6 � Deviate the individual y = -0.4x + 2.3 Sta 0.4 prediction from the CG 0.2 0.8 mean. 0 Intercept ty tayability 2 3 4 5 6 7 Age Age (y (years) ears) 0.6 � Include genetic variance for Sta the intercept and slope. 1.2 0.4 1 ty tayability 0.8 � Obtain EPD for intercept 0.6 0.2 0.4 and Slope Sta 0.2 ◦ For each animal 0 0 2 3 4 5 6 7 2 3 4 5 6 7 Age Age (y (years) ears) Age Age (y (years) ears) 2017 ¡BIF ¡Symposium, ¡Athens, ¡Ga. ¡ 2 ¡

  3. Sco$ ¡Speidel, ¡Colorado ¡State ¡University ¡ 6/1/17 ¡ � Predictions � Random Regression models more robust than traditional methods ◦ EBV / EPD for Intercept and Slope from the regression of calf presence on age. ◦ Greater data usage ◦ Prediction to any age endpoint Stay EPD = Intercept EPD + Slope(EPD) * Age ◦ More informative data usage � Stayability Endpoint � 2 3 4 5 6 � Observed EPD – Genetic influence on having a calf � Successful 6 year stay � 1 1 1 1 1 at a specific age given a calf at 2 � Unsuccessful � 1 0 0 0 0 ◦ 3, 4, 5 and 6 years of age � 1 1 1 1 0 ◦ Summed to get genetic influence of having 5 calves by 6 years of age ◦ Greater accuracy…. � Issues discussed earlier � Red Angus Association asked for a quantification of the impact of alternate models on the Stayability ◦ Binary nature, can have a lot of Groups with no variation ◦ Incomplete reporting of data prediction � Random regression allows for the inclusion of � Standard Prediction groups with no variation ◦ Red Angus Definition – Aggregate Model ◦ At a particular endpoint, these groups are informative � 5 – Consecutive calves � Cannot switch seasons � Easily add additional data points (ages) into the � Contemporary Group evaluation. � Breeder of the dam � Breeder of each calf � Birth year of the dam � Standard Prediction � Standard Prediction ◦ Comparisons will be made to ◦ Comparisons will be made to � ST3, ST4, ST5 and ST6 � ST3, ST4, ST5 and ST6 � Aggregate – Index of ST3, ST4, ST5 and ST6 � Aggregate – Index of ST3, ST4, ST5 and ST6 � Independent data sets � Independent data sets Stay3 ¡ Stay4 ¡ Stay5 ¡ Stay6 ¡ Stay3 ¡ Stay4 ¡ Stay5 ¡ Stay6 ¡ 0.84 ¡ 0.46 ¡ 0.49 ¡ 0.84 ¡ 0.46 ¡ 0.49 ¡ AGG-­‑0.10 ¡ AGG-­‑0.10 ¡ Stay3 ¡ ¡ Stay3 ¡ RR-­‑0.06 ¡ 0.85 ¡ 0.70 ¡ 0.85 ¡ 0.70 ¡ AGG-­‑0.11 ¡ AGG-­‑0.11 ¡ Stay4 ¡ ¡ Stay4 ¡ 0.94 ¡ RR-­‑0.07 ¡ 0.60 ¡ 0.60 ¡ AGG-­‑0.11 ¡ AGG-­‑0.11 ¡ Stay5 ¡ ¡ Stay5 ¡ 0.83 ¡ 0.97 ¡ RR-­‑0.09 ¡ AGG-­‑0.11 ¡ AGG-­‑0.11 ¡ ¡ RR-­‑0.10 ¡ Stay6 ¡ Stay6 ¡ 0.75 ¡ 0.93 ¡ 0.99 ¡ 2017 ¡BIF ¡Symposium, ¡Athens, ¡Ga. ¡ 3 ¡

  4. Sco$ ¡Speidel, ¡Colorado ¡State ¡University ¡ 6/1/17 ¡ � Different Models Used � Different Models Used ◦ Red Angus Definition ◦ IGS Definition 1 � Red Angus Criteria for Successful Observation � Red Angus Criteria however subsequent ages after � Red Angus Contemporary Group Definition unsuccessful are treated as unknown ◦ Red Angus Definition – Modified � Fixed effects age at first calving and calving year � Above criteria plus � Contemporary Group � Age at first calving and calving year (Fixed Effects) � Birth Workgroup and Birth Management Group of Dam ◦ IGS Definition � Birth Workgroup and Birth Management Group of 2yo calf � Red Angus Criteria however subsequent ages after ◦ IGS Definition 2 unsuccessful are treated as unknown � Above criteria plus � Red Angus Contemporary Group Definition ◦ IGS Definition Modified � Individuals with no contemporary group variation included ◦ Total Herd Reporting versus All Data � Above criteria plus � Age at first calving and calving year (Fixed Effects) 0.4 RA-­‑D ¡ RA-­‑D-­‑M ¡ IGS-­‑D ¡ IGS-­‑D-­‑M ¡ IGS-­‑D-­‑1 ¡ IGS-­‑D-­‑2 ¡ 0.3 N ¡ 2,625,287 ¡ Pearson ¡ 0.58 ¡ 0.61 ¡ 0.59 ¡ 0.62 ¡ 0.55 ¡ 0.62 ¡ AGG ¡ Spearman ¡ 0.61 ¡ 0.67 ¡ 0.62 ¡ 0.68 ¡ 0.62 ¡ 0.67 ¡ 0.2 Pearson ¡ 0.64 ¡ 0.67 ¡ 0.65 ¡ 0.67 ¡ 0.61 ¡ 0.67 ¡ D EPD ST6 ¡ AGG Spearman ¡ 0.62 ¡ 0.68 ¡ 0.63 ¡ 0.68 ¡ 0.62 ¡ 0.69 ¡ Average EP 0.1 RA-D Pearson ¡ 0.67 ¡ 0.68 ¡ 0.67 ¡ 0.68 ¡ 0.62 ¡ 0.67 ¡ ST5 ¡ RA-D-M Spearman ¡ 0.66 ¡ 0.58 ¡ 0.66 ¡ 0.70 ¡ 0.64 ¡ 0.68 ¡ 0 Pearson ¡ 0.69 ¡ 0.69 ¡ 0.69 ¡ 0.69 ¡ 0.63 ¡ 0.67 ¡ 1960 1970 1980 1990 2000 2010 2020 ST4 ¡ Spearman ¡ 0.69 ¡ 0.72 ¡ 0.68 ¡ 0.71 ¡ 0.65 ¡ 0.69 ¡ -0.1 Pearson ¡ 0.64 ¡ 0.64 ¡ 0.64 ¡ 0.63 ¡ 0.59 ¡ 0.62 ¡ ST3 ¡ Spearman ¡ 0.64 ¡ 0.67 ¡ 0.64 ¡ 0.66 ¡ 0.61 ¡ 0.64 ¡ -0.2 Birth th Ye Year 0.4 0.35 0.3 0.3 0.25 0.2 AGG 0.2 EPD D D EPD Average EP AGG Average EP IGS-D 0.15 0.1 RA-D IGS-D-M RA-D-M IGS-D-1 0.1 IGS-D-2 0 1960 1970 1980 1990 2000 2010 2020 0.05 0 -0.1 1990 1995 2000 2005 2010 2015 2020 -0.05 Birth th Ye Year -0.2 Birth th Ye Year 2017 ¡BIF ¡Symposium, ¡Athens, ¡Ga. ¡ 4 ¡

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