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肌肉骨骼损伤风险的预测模型:为何统计方法至关重要。

Predictive models for musculoskeletal injury risk: why statistical approach makes all the difference.

作者信息

Rhon Daniel I, Teyhen Deydre S, Collins Gary S, Bullock Garrett S

机构信息

Department of Physical Medicine & Rehabilitation, Uniformed Services University of the Health Sciences, Bethesda, Maryland, USA.

Department of Rehabilitation Medicine, Brooke Army Medical Center, Fort Sam Houston, Texas, USA.

出版信息

BMJ Open Sport Exerc Med. 2022 Oct 14;8(4):e001388. doi: 10.1136/bmjsem-2022-001388. eCollection 2022.

Abstract

OBJECTIVE

Compare performance between an injury prediction model categorising predictors and one that did not and compare a selection of predictors based on univariate significance versus assessing non-linear relationships.

METHODS

Validation and replication of a previously developed injury prediction model in a cohort of 1466 service members followed for 1 year after physical performance, medical history and sociodemographic variables were collected. The original model dichotomised 11 predictors. The second model (M2) kept predictors continuous but assumed linearity and the third model (M3) conducted non-linear transformations. The fourth model (M4) chose predictors the proper way (clinical reasoning and supporting evidence). Model performance was assessed with R, calibration in the large, calibration slope and discrimination. Decision curve analyses were performed with risk thresholds from 0.25 to 0.50.

RESULTS

478 personnel sustained an injury. The original model demonstrated poorer R (original:0.07; M2:0.63; M3:0.64; M4:0.08), calibration in the large (original:-0.11 (95% CI -0.22 to 0.00); M2: -0.02 (95% CI -0.17 to 0.13); M3:0.03 (95% CI -0.13 to 0.19); M4: -0.13 (95% CI -0.25 to -0.01)), calibration slope (original:0.84 (95% CI 0.61 to 1.07); M2:0.97 (95% CI 0.86 to 1.08); M3:0.90 (95% CI 0.75 to 1.05); M4: 081 (95% CI 0.59 to 1.03) and discrimination (original:0.63 (95% CI 0.60 to 0.66); M2:0.90 (95% CI 0.88 to 0.92); M3:0.90 (95% CI 0.88 to 0.92); M4: 0.63 (95% CI 0.60 to 0.66)). At 0.25 injury risk, M2 and M3 demonstrated a 0.43 net benefit improvement. At 0.50 injury risk, M2 and M3 demonstrated a 0.33 net benefit improvement compared with the original model.

CONCLUSION

Model performance was substantially worse in the models with dichotomised variables. This highlights the need to follow established recommendations when developing prediction models.

摘要

目的

比较对预测因素进行分类的损伤预测模型与未进行分类的模型之间的性能,并基于单变量显著性与评估非线性关系来比较一系列预测因素。

方法

在收集了体能、病史和社会人口统计学变量后,对1466名军人队列进行为期1年的随访,对先前开发的损伤预测模型进行验证和复制。原始模型将11个预测因素进行二分法处理。第二个模型(M2)保持预测因素为连续变量但假定为线性关系,第三个模型(M3)进行非线性变换。第四个模型(M4)以适当方式(临床推理和支持证据)选择预测因素。使用R评估模型性能、大样本校准、校准斜率和辨别力。使用0.25至0.50的风险阈值进行决策曲线分析。

结果

478人受伤。原始模型的R值较差(原始模型:0.07;M2:0.63;M3:0.64;M4:0.08),大样本校准(原始模型:-0.11(95%置信区间-0.22至0.00);M2:-0.02(95%置信区间-0.17至0.13);M3:0.03(95%置信区间-0.13至0.19);M4:-0.13(95%置信区间-0.25至-0.01)),校准斜率(原始模型:0.84(95%置信区间0.61至1.07);M2:0.97(95%置信区间0.86至1.08);M3:0.90(95%置信区间0.75至1.05);M4:0.81(95%置信区间0.59至1.03))和辨别力(原始模型:0.63(95%置信区间0.60至0.66);M2:0.90(95%置信区间0.88至0.92);M3:0.90(95%置信区间0.88至0.92);M4:0.63(95%置信区间0.60至0.66))。在损伤风险为0.25时,M2和M3显示净效益提高了0.43。在损伤风险为0.50时,与原始模型相比,M2和M3显示净效益提高了0.33。

结论

变量进行二分法处理的模型其性能明显更差。这突出了在开发预测模型时遵循既定建议的必要性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/cf3d/9577931/184853d3f46a/bmjsem-2022-001388f01.jpg

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