Skip to main content
VA Author Manuscripts logoLink to VA Author Manuscripts
. Author manuscript; available in PMC: 2020 Sep 21.
Published in final edited form as: Br J Surg. 2019 Mar 13;106(7):879–888. doi: 10.1002/bjs.11124

Mortality prediction following non-traumatic amputation of the lower extremity

D C Norvell 1, M L Thompson 2, E J Boyko 3,5,7, G Landry 10, A J Littman 3,7,8, W G Henderson 11, A P Turner 4,6, C Maynard 8, K P Moore 7, J M Czerniecki 4,6,9
PMCID: PMC7504291  NIHMSID: NIHMS1627597  PMID: 30865292

Abstract

Background:

Patients who undergo lower extremity amputation secondary to the complications of diabetes or peripheral artery disease have poor long-term survival. Providing patients and surgeons with individual-patient, rather than population, survival estimates provides them with important information to make individualized treatment decisions.

Methods:

Patients with peripheral artery disease and/or diabetes undergoing their first unilateral transmetatarsal, transtibial or transfemoral amputation were identified in the Veterans Affairs Surgical Quality Improvement Program (VASQIP) database. Stepdown logistic regression was used to develop a 1-year mortality risk prediction model from a list of 33 candidate predictors using data from three of five Department of Veterans Affairs national geographical regions. External geographical validation was performed using data from the remaining two regions. Calibration and discrimination were assessed in the development and validation samples.

Results:

The development sample included 5028 patients and the validation sample 2140. The final mortality prediction model (AMPREDICT-Mortality) included amputation level, age, BMI, race, functional status, congestive heart failure, dialysis, blood urea nitrogen level, and white blood cell and platelet counts. The model fit in the validation sample was good. The area under the receiver operating characteristic (ROC) curve for the validation sample was 0·76 and Cox calibration regression indicated excellent calibration (slope 0·96, 95 per cent c.i. 0·85 to 1·06;intercept 0·02, 95 per cent c.i. −0·12 to 0·17). Given the external validation characteristics, the development and validation samples were combined, giving a total sample of 7168.

Conclusion:

The AMPREDICT-Mortality prediction model is a validated parsimonious model that can be used to inform the 1-year mortality risk following non-traumatic lower extremity amputation of patients with peripheral artery disease or diabetes.

Introduction

Shared decision-making at the time of amputation surgery may enhance postamputation adjustment and recovery1. Survival2, along with other key outcomes such as quality of life1, mobility3,4, and the risk of failure of amputation healing and need for additional surgery5, have been shown to be important outcomes that should be considered.

Operative and longer-term survival for patients undergoing lower extremity amputation because of critical limb ischaemia are poor2,6,7 and mortality risks exceed those of the majority of cancer diagnoses8,9. Communicating future mortality risk for individual patients is therefore a critical component of the amputation decision-making process2.

Many studies have identified preoperative and perioperative factors associated with operative mortality10, and the average mortality risk associated with a given amputation level11. Average risks, although important in understanding the outcomes of populations, are of limited value in shared amputation decision-making because they do not provide information about individual-patient risk. In contrast, prediction models can play an important role in the provision of individualized care, and shared decision-making12,13. Previous mortality prediction models associated with amputation owing to the complications of diabetes or peripheral artery disease (PAD) have all been developed to predict operative risk1416. None provides an estimate of longer-term survival that might better assist patients in making value-concordant treatment decisions.

The purpose of this research was to present the development and validation of a 1-year mortality risk prediction model. The model was developed in patients who require an incident unilateral lower extremity amputation at the transmetatarsal (TM), transtibial (TT) or transfemoral (TF) amputation level secondary to diabetes and/or PAD.

Methods

Administrative, quality improvement and clinical data from two primary sources were used in accordance with procedures approved by the participating institution’s human subjects review board.

Veterans Affairs Surgical Quality Improvement Program

The Veterans Affairs Surgical Quality Improvement Program (VASQIP) database was used to define the inception cohort as well as several preamputation risk predictors. It includes information on 30-day surgical outcomes, and preoperative, perioperative and postoperative co-variables from 110 Veterans Affairs Medical Center inpatient surgical programmes. VASQIP is a surgical quality improvement data set developed to monitor the quality of surgical care in the Veterans Affairs (VA) Health Care System. Data are collected on approximately 70 per cent of all major operations and about 25 per cent of all operations in the VA Health Care System17,18. The calendar is subdivided into consecutive 8-day cycles, each starting on a different day of the week. In each 8-day cycle, the first 36 consecutive eligible surgical patients in that cycle are entered into VASQIP. Eligible non-cardiac procedures include those performed by a physician that require general, spinal or epidural anaesthesia.

Corporate Data Warehouse

The VA Corporate Data Warehouse (CDW) includes inpatient and outpatient data as well as demographic information. Data from the CDW were used to assess whether individuals had previously undergone an amputation procedure (and were thus ineligible for the present study) and to acquire additional predictor variables (such as weight and laboratory values) that were not available through VASQIP. The CDW’s Vital Status File was used to determine date of death of those who died19.

Study sample

The target population was patients undergoing their first unilateral TM, TT or TF amputation assumed to be secondary to diabetes and/or PAD (based on ICD-9-CM codes; diabetes: 249.7, 250.7, 785.4, 443.81, 785.4, 249.8, 250.8, 707.1, 707.11, 707.12, 707.13, 707.14, 707.15, 707.19; PAD: 440.22, 440.23, 440.24, 440.4, 442.3, 444.22). VASQIP subjects were included in the study cohort if they were aged 40 years or older (to ensure that the study population was restricted to those undergoing amputations related to diabetes and/or PAD15) and had undergone an incident major unilateral lower extremity amputation, defined as TM (Current Procedures Terminology (CPT): 28800, 28805; ICD-9: 84.12), TT (CPT: 27880, 27881, 27882, 27888, 27889; ICD-9: 84.14, 84.15) or TF (CPT: 27590, 27591, 27598; ICD-9: 84.16, 84.17, 84.18) amputation between 1 October 2004 and 31 December 2014. Those who had a record of a previous major lower extremity amputation in the CDW occurring between 2 days and 5 years before the VASQIP operation were excluded. Subjects were also excluded if they had a preoperative diagnosis of coma, paraplegia, quadriplegia, disseminated cancer, a tumour of the central nervous system, or were ventilator-dependent, because these conditions result in atypical risks of death which may more commonly lead to a higher level of amputation. It was presumed that patients undergoing a guillotine procedure at the TT (CPT: 27881; ICD-9: 84.13) and TF (CPT: 27592) levels would have a closure procedure within 3weeks of the guillotine procedure; therefore, research staff searched forward 3 weeks for the next procedure code to classify the incident amputation level. If the next subsequent procedure occurred more than 3 weeks after the initial procedure, it was presumed that the initial guillotine code was an error, and the initial guillotine procedure was accepted as a definitive level of amputation and any subsequent procedure as a reamputation. For those coded as having guillotine procedures, without a subsequent closure procedure from VASQIP or CDW, VA Informatics and Computing Infrastructure chart annotation services were used to identify the definitive closure level and laterality.

Outcome

The primary outcome of this study was death within 1 year of index amputation.

Candidate predictor variables

The databases were used to retrieve 50 potential predictor variables, identified a priori from evidence in the literature and expert clinical opinion, based on an informal process that included four epidemiologists (1 an expert in VASQIP data, another in CDW data and 2 with amputee research experience), a physical medicine physician with national recognition in amputation care and research, a vascular surgeon, an internal medicine physician with clinical and research expertise in diabetic foot ulceration and amputation risk, and a rehabilitation psychologist. Thirty-three variables were ultimately considered as candidates in developing a predictive model (Table 1), after dropping or combining 17 variables because of low frequency of occurrence, difficulty in clinical measurement, or because they were combined with other variables (Table S1, supporting information). When VASQIP laboratory values were missing, the nearest CDW value within 3 months before the date of surgery was used; missing values for other VASQIP predictors that were also recorded in the CDW were dealt with similarly. To calculate BMI, the median CDW value for height and the VASQIP recorded value for weight were used, as these are documented just before surgery in the hospital setting. Patients were excluded if their height, weight or BMI was considered implausible (less than 1–2 or more than 2·1 m; below 34 or above 318 pounds20; and less than 15 or over 52 kg/m2) because these represent patients who may be severely malnourished or obese and may be more likely to be a candidate for a TF amputation, and/or there has been a data entry error.

Table 1.

Candidate predictors included in the AMPREDICT 1-year mortality full prediction model, stratified by development and validation samples

% of patients*
Development sample
(n = 5028)
Validation sample
(n = 2140)
Total
(n = 7168)
Amputation level
 Transmetatarsal 20·6 21·9 21·0
 Transtibial 45·1 46·4 45·5
 Transfemoral 34·3 31·8 33·5
Demographics
 Age (years) 68(11) 68(10) 68(11)
 Male sex 98·9 99·4 99·1
 Married 40·3 41·8 40·8
 Race
  Caucasian 57·2 63·4 59·1
  Black 34·1 25·3 31·5
  Hispanic 8·3 9·3 8·6
  Other 0·4 1·7 0·8
Co-morbidities
 Coronary atherosclerosis 50·7 47·3 49·7
 Hypertension requiring medications 85·8 85·4 85·7
 Previous cardiac surgery 21·0 20·7 20·1
 Previous PTCA or PCI 13·5 12·1 13·1
 Any past diagnosis of CHF 35·6 34·9 35·4
 Diabetes with oral agents or insulin 62·5 62·9 62·6
 Dialysis in 2 weeks before operation 13·0 12·3 12·8
 History of COPD 18·6 18·2 18·5
 Dyspnoea (minimal or at rest) 18·5 19·2 18·7
 Stroke with or without neurological deficit 21·4 22·2 21·7
Health factors
 Smoker within 1 year of operation 39·5 39·6 39·5
 > 2 alcoholic drinks per day in 2 weeks before admission 8·1 7·6 8·0
 Illicit drug use within 1 year of operation 12·0 10·0 11·2
Nutritional status
 > 10% weight loss in 6 months before operation 9·9 9·2 9·7
 BMI (kg/m2) 26(6) 27(6) 26(6)
Mental health
 Any mental health diagnosis 42·1 40·5 41·6
Physical function
 Independent 51·9 51·4 51·8
 Partially dependent 35·8 39·4 36·9
 Totally dependent 12·3 8·7 11·3
Medication
 Use of beta-blockers 42·4 43·4 42·7
 Outpatient anticoagulation using warfarin 13·6 11·1 12·9
 Outpatient antiplatelet medication 17·2 17·2 17·2
Preoperative laboratory values
 Blood urea nitrogen (mg/dl) 24(17) 24(17) 24(17)
 WBC count (per μl)
  < 11 000 58·2 58·1 58·2
  ≥ 11 000 41·8 41·9 41·9
 eGFR (ml per min per 1·73 m2)
  < 15 10·4 10·3 10·4
  15–29 7·8 8·3 8·0
  30–59 23·6 25·6 24·2
  60–89 28·8 30·9 29·5
  ≥ 90 29·3 24·9 28·0
 Platelet count (× 106/ml) 334(139) 333(145) 334(140)
 Potassium (mEq/l) 4(<1) 4(< 1) 4(< 1)
 Haematocrit (%) 32(5) 32(5) 32(5)
Vascular/limb status
 Rest pain/gangrene in 30 days before operation 75·1 71·0 73·9
 Open wound/wound infection 78·9 82·8 80·1
*

Unless indicated otherwise;

values are mean(s.d.).

Any diagnosis of depression, anxiety, post-traumatic stress disorder, bipolar disorder or schizophrenia.

PTCA, percutaneous transluminal coronary angioplasty; PCI, percutaneous coronary intervention; CHF, congestive heart failure; COPD, chronic obstructive pulmonary disease; WBC, white blood cell; eGFR, estimated glomerular filtration rate.

Model development and validation samples

Geographical validation was used to validate the prediction model externally. The prediction model was developed using three of the five regions within VA (East, South and Midwest), and validated in the Mountain plus Texas and West regions. The selection of regions was based both on geography (dividing the USA nearly in half) and on sample size, allowing a larger sample size in the development (training) cohort.

Statistical analysis

The 33 candidate predictors were evaluated rigorously through exploratory data analysis followed by bivariable analysis, analysing the association between each predictor and 1-year mortality. There were few missing data for these candidate variables and so a complete-case analysis was used as opposed to other approaches, such as multiple imputation of missing values. Interactions were not considered among the candidate predictors because biological plausibility could not be justified, nor, after a thorough review of the literature, could any evidence for such interactions be identified. For all continuous measures, non-linearity of the association with (logit) risk of 1-year mortality was explored graphically using non-parametric smoothing and by comparison of linear with fractional polynomial models21.

A full logistic regression model with all 33 candidate predictors was fitted to provide a reference for comparison with more parsimonious models. Variable selection using both backwards stepwise and stepdown22 logistic regression methods was considered. For the backwards stepwise variable selection approach, a P value cut-off of 0·157 was chosen, which has been shown to approximate the best subset of predictors using the Akaike information criterion23. For the stepdown variable selection approach, models that explained 99 and 95 per cent of the variability in the risk predictions from the full model were considered. Calibration and discrimination of the fitted models were assessed separately in the development (training) and validation samples. Calibration was assessed by means of the Hosmer–Lemeshow (H–L) goodness-of-fit test24 and Cox calibration regression2426. A plot of observed fraction of 1-year deaths versus the average of predicted risks of 1-year death for each decile of predicted risk was assessed visually. Discrimination was assessed quantitatively by calculating the area under the receiver operating characteristic (ROC) curve (AUC), the discrimination slope (the difference in mean predicted 1-year mortality risk for those who did and those who did not die within the first year) and the difference in mean estimated mortality risk in the highest and lowest deciles of predicted risk.

Results

Of 7495 eligible people, two with no CDW data were excluded, leaving 7493 (East, 1896; South, 1849; Midwest, 1459; Mountain plus Texas, 1139; West, 1150). Some 325 individuals were missing at least one observation and therefore excluded. The data set analysed included 7168 people with non-traumatic amputation owing to diabetes and/or PAD: 1504 TM amputees (21·0 per cent), 3261 TT amputees (45·5 per cent) and 2403 TF amputees (33·5 per cent) (Fig. 1, Table 1). This represented 95·6 per cent of those eligible.

Fig. 1.

Fig. 1

STROBE diagram showing total numbers acquired by the Veterans Affairs Surgical Quality Improvement Program and total number excluded to achieve final inception cohort

Outcome

Some 1901 patients (26·5 per cent) died within the first year after incident amputation. The mortality risk increased by amputation level (TM, 17·7 per cent; TT, 24·7 per cent; TF, 34·5 per cent).

Risk prediction model development

The development sample consisted of 5028 subjects from the East, South and Midwest VA regions. Platelet count and serum potassium concentration were modelled in a non-linear manner using fractional polynomials. Estimated glomerular filtration rate and white blood cell counts were divided into clinically relevant categories. Other continuous predictors were modelled linearly and categorical factors as binary variables (yes/no) unless specified otherwise (Table 2).

Table 2.

Candidate predictors for the AMPREDICT 1-year mortality prediction model, stratified by survival status (7168 patients)

% of patients*
Survived
(n = 5267)
Died
(n = 1901)
Amputation level
 Transmetatarsal 23·5 14·0
 Transtibial 46·6 42·3
 Transfemoral 29·9 43·7
Demographics
 Age (years) 66(10) 73(10)
 Male sex 99·0 99·1
 Married 40·2 42·5
 Race
  Caucasian 59·2 58·9
  Black 32·0 29·8
  Hispanic 7·5 10·9
  Other 1·0 0·4
Co-morbidities
 Coronary atherosclerosis 46·5 58·4
 Hypertension requiring medications 85·6 85·8
 Previous cardiac surgery 19·3 25·4
 Previous PTCA or PCI 12·4 14·9
 Any past diagnosis of CHF 30·1 49·8
 Diabetes with oral agents or insulin 63·1 61·5
 Dialysis in 2 weeks before operation 9·1 23·1
 History of COPD 16·5 24·0
 Dyspnoea (minimal or at rest) 16·7 24·1
 Stroke with or without neurological deficit 19·4 27·8
Health factors
 Smoker within 1 year of operation 42·9 30·0
 >2 alcoholic drinks per day in 2weeks before admission 8·8 5·5
 Illicit drug use within 1 year of operation 11·8 7·0
Nutritional status
 >10% weight loss in 6 months before operation 8·7 12·6
 BMI (kg/m2) 26(6) 25(6)
Mental health
 Any mental health diagnosis 42·6 38·8
Physical function
 Independent 57·3 36·6
 Partially dependent 35·0 42·1
 Totally dependent 7·7 21·4
Medication
 Use of beta-blockers 42·5 43·2
 Outpatient anticoagulation using warfarin 12·6 13·5
 Outpatient antiplatelet medication 17·7 15·7
Preoperative laboratory values
 Blood urea nitrogen (mg/dl) 22(15) 29(21)
 WBC count (per μl)
  < 11 000 60·0 53·0
  ≥11 000 40·0 47·0
 eGFR (ml per min per 1·73 m2)
  < 15 7·5 18·5
  15–29 6·5 11·9
  30–59 23·8 25·4
  60–89 30·4 26·8
  ≥ 90 31·8 17·4
 Platelet count (× 106/ml) 343(142) 308(133)
 Potassium (mEq/l) 4(<1) 4(<1)
 Haematocrit (%) 32(5) 32(5)
Vascular/limb status
 Rest pain/gangrene in 30 days before operation 72·6 78·0
 Open wound/wound infection 79·8 80·7
*

Unless indicated otherwise;

values are mean(s.d.).

Any diagnosis of depression, anxiety, post-traumatic stress disorder, bipolar disorder or schizophrenia.

PTCA, percutaneous transluminal coronary angioplasty; PCI, percutaneous coronary intervention; CHF, congestive heart failure; COPD, chronic obstructive pulmonary disease; WBC, white blood cell; eGFR, estimated glomerular filtration rate.

The backwards stepwise and 99 per cent stepdown variable selection resulted in the same model with 17 predictor variables, whereas the 95 per cent stepdown variable selection resulted in a model with ten predictor variables (a subset of the 17 predictors). The 17- and ten-predictor models were compared with the full model as the criterion standard. Both models performed similarly to the full model with respect to qualitative (graphical) and quantitative (AUC and discrimination slope) assessments (Table S2 and Fig. S1, supporting information). The ten-predictor model was chosen, as it was more parsimonious and would result in a lower clinical burden for the provider to obtain the information. The mean of the 1-year mortality risks predicted for each individual in the development sample using the ten-predictor risk prediction model was 26·5 (range 0·7–94·9) per cent. The estimated AUC was 0·77 and the H–L goodness-of-fit test for this model indicated good calibration (P = 0·523). The discrimination slope was 18·9 per cent.

Risk prediction model validation

The external validation sample consisted of 2140 subjects from the Mountain plus Texas and West regions (Table 1). The overall risk of death in the validation sample was 26·7 per cent. The mean predicted risk of 1-year mortality using the ten-predictor risk prediction model was 25·7 (range 0·6–95·1) per cent. Table 3 and Fig. 2 summarize observed versus predicted risks of 1-year mortality by deciles of predicted risk. The fit of the model to the validation sample was good, and this was further supported by the H–L goodness-of-fit test result (P = 0·283). The estimated AUC for the validation sample was 0·76 and Cox calibration regression yielded an estimated slope of 0·96 (95 per cent c.i. 0·85 to 1·06) and intercept of 0·02 (−0·12 to 0·17), again indicating good calibration (perfect calibration is represented by a slope of 1·00 and intercept of 0). The discrimination slope was 18·2 per cent. The difference in mean estimated risk of death in the highest versus lowest deciles of predicted risk was 62·3 per cent.

Table 3.

Goodness-of-fit assessment in external validation sample (2140 patients)

Decile of predicted risk Range of predicted probability (%)* n Observed deaths Expected deaths
1 0·6–6·5 214 13 9·6
2 6·6–9·5 214 20 17·1
3 9·6–12·3 214 19 23·1
4 12·4–15·7 214 32 30·0
5 15·8–19·8 214 51 38·0
6 19·9–25·1 214 44 48·1
7 25·2–32·0 214 60 61·0
8 32·1–41·9 214 83 78·9
9 42·0–55·2 214 108 102·0
10 55·3–95·1 214 141 143·0
*

From the ten-variable prediction model.

Fig. 2.

Fig. 2

Observed versus predicted risk of 1-year death by decile of risk in the external validation sample

Combined risk prediction model

Given the strong external validation characteristics, the development and validation samples were combined (Table 4). Amputation level was associated with 1-year mortality, increasing amputation levels being associated with a greater risk of death. Other predictive factors associated with increased risk of death were older age, partially and totally dependent functional status, ever being diagnosed with congestive heart failure, being currently on dialysis, increasing blood urea nitrogen levels, and white blood cell counts of at least 11 000/μl. Individuals with greater BMI, and those who were black or in the ‘other’ category for race were at a decreased risk of death. There was a non-linear relationship between platelet levels and risk of death, with a rapid decrease in risk with increased platelet levels, until approximately 400 × 106/ml, and then stabilizing thereafter. The modelled mortality risk equation in Table 4 can be employed easily for individual mortality risk calculations.

Table 4.

Mortality risk score coefficients for individual predictors in the ten-variable mortality prediction model (7168 combined development and validation samples)

Coefficient
Baseline for transmetatarsal −2·192
Baseline for transtibial −1·897
Baseline for transfemoral −1·717
Age (years) +0·047 × (Age – 60)
BMI (kg/m2) −0·050 × (BMI – 25)
Black race −0·257
Race other than black/white/Hispanic −0·985
Partially dependent functional status +0·303
Totally dependent functional status +0·955
Ever diagnosed with CHF +0·545
Currently on dialysis +0·900
BUN (mg/dl) +0·016 × (BUN – 25)
WBC count ≥ 11 000/μl +0·342
Platelet count (× 106/ml) +1·720 × [(P/100)−0·5 − 0·577]

The mortality risk score (S) for an individual is the sum of the coefficients for all the components that apply to that individual. Predicted 1-year mortality risk = eS/(1 + eS). For example, the mortality risk score for a 70-year-old white transfemoral amputee, with a BMI of 20 kg/m2, partially dependent functional status, no congestive heart failure (CHF) diagnosis or dialysis, with a blood urea nitrogen (BUN) level of 30 mg/dl, white blood cell (WBC) count less than 11 000/μl and platelet count (P) 300 × 106/ml, is calculated as: S = −1·717 + 0·047 × (70 – 60) − 0·050 × (20 – 25) + 0·303 + 0·016 × (30 – 25) + 1·720 × [3−0·5 – 0·577] = −0·6134. Predicted 1-year mortality risk = e−0·6134/(1 + e−0·6134) = 0·351; this represents a 35·1 per cent predicted risk of death in 1 year.

Discussion

A 1-year mortality risk prediction model, AMPREDICT-Mortality, was developed in a population of patients who experienced an incident lower extremity amputation at the TM, TT or TF levels secondary to diabetes and/or PAD. The model has good calibration characteristics and has been validated externally using VA regional data. The developed model can be used to inform surgeons and their patients about individual-patient mortality risk.

Patients facing amputation benefit from, and want more information about, the anticipated outcome of their surgery, and want to participate in treatment decisions1. Mortality risk is a key outcome that should be considered at the time of amputation-level decision-making. Individuals who have undergone lower extremity amputation owing to diabetes and/or PAD have 1- and 5-year mortality risks that exceed those of most cancers; they can be as high as 44 and 77 per cent respectively27. The limited lifespan of these patients creates an additional imperative to ensure that treatment decisions allow them best to achieve their personal outcome priorities and optimal quality of life, for their remaining life. A knowledge of individual mortality risk is therefore important in tailoring medical and surgical decisions28. Knowing which patients have a high or low risk of death in the first year after amputation will help surgeons better assist patients in making end-of-life decisions and also making more informed treatment decisions that incorporate their values and goals29.

Mortality risk is certainly not the sole factor to consider in the treatment decision. It is, however, an outcome that acts as a foundation for patients and surgeons to balance the risks of other key outcomes such as mobility30, further ipsilateral amputation31, quality of life3, and the body image consequences of each amputation level32. For example, a patient with an 80 per cent risk of 1-year mortality may balance the risk of additional surgery owing to failure of healing of a TM amputation differently than if they had a 20 per cent risk of death.

There are a number of limitations of the study. With respect to the generalizability of the findings, because the model was developed and validated in a US population that comprised predominantly older Caucasian men, some caution is advisable when applying the model outside of the USA, and to women, Hispanic people and patients who fall into the ‘other’ race category such as Asians, Pacific Islanders and Native Americans. Patients aged less than 40 years were excluded to avoid including patients who may have been misclassified. The VASQIP data set does not include amputations that were performed with locoregional anaesthesia, and patients with such amputations were not therefore included in the present study cohort. However, the proportion of TM amputations in this cohort closely resembles that reported by the VA over the same 15-year interval; therefore, it is unlikely that TM amputations were under-represented. It is also unlikely that differences in patient characteristics that may be associated with this type of anaesthetic will confound the results. Therefore, the present mortality risk prediction model should not be used for patients undergoing revisional amputation surgery, contralateral amputations and for patients who have a high risk of death from causes other than those typically seen in diabetes and PAD, such as people with metastatic cancer. Further study is needed to determine the applicability of the mortality risk prediction model in other populations. Potential predictors that were rare (present in less than 5 per cent of the study cohort) were not included in the modelling (Table S1, supporting information). This included amputations such as knee and ankle disarticulations and Syme’s procedures, as well as rare co-morbidities such as acute renal injury and recent myocardial infarction. Predictors with a large number of missing values such as albumin levels, ejection fraction (EF) and HbA1c levels were also dropped from consideration. Interestingly, neither albumin levels, EF nor HbA1c levels were associated with mortality in bivariable assessments of subjects for whom measurements were available. Although the predictive characteristics of this model are good, there may be some unmeasured characteristics that the study was unable to account for, and which might have further improved the performance of the model.

Although previous studies have estimated 1-year mortality, the modelling approach used here differs from that of other prediction models. The present AMPREDICT-Mortality model permits estimation of mortality risk for each amputation level in a single parsimonious model, in a relatively homogeneous population. Furthermore, this study limited the target population to those with no previous amputations, and excluded co-morbidities strongly associated with mortality and a clinical indication for a TF amputation. Previous prediction models, with the exception of those reported by Nelson and colleagues16, who developed separate models for TT and TF amputations, predicted mortality risk of all patients undergoing a ‘major amputation’, and the effects of amputation level on risk were not modelled. These models also included patients who may have undergone multiple ipsilateral or contralateral amputations previously. The mortality risks of patients included in the sample used to develop those models may therefore differ significantly from those of patients undergoing their first amputation27. Another important difference in the present prediction model is that the TM amputation level was included, acknowledging the increasing rate at which these procedures are being performed to salvage most of the foot. Furthermore, the time interval of analysis of the present model was extended from the perioperative period (30 days after surgery) to 1 year. A 1-year time frame was chosen because of its greater relevance to survival rather than exclusively focusing on operative mortality27,29. Finally, to optimize the potential clinical value of the model, this study aimed for parsimony and selection of readily available model predictors, while maintaining good discrimination characteristics.

Supplementary Material

Supplemental Table 1
Supplemental Table 2
Supplemental Figure

Acknowledgements

This material is based on work supported by the US Department of Veterans Affairs, Office of Research and Development, Rehabilitation Research and Development (Merit Review RX001474-01A1). The opinions expressed are those of the authors and not necessarily those of the Department of Veterans Affairs or the US Government.

Footnotes

Disclosure: The authors declare no conflict of interest.

Supporting information

Additional supporting information can be found online in the Supporting Information section at the end of the article.

References

  • 1.Columbo JA, Davies L, Kang R, Barnes JA, Leinweber KA, Suckow BD et al. Patient experience of recovery after major leg amputation for arterial disease. Vasc Endovascular Surg 2018; 52: 262–268. [DOI] [PubMed] [Google Scholar]
  • 2.Aulivola B, Hile CN, Hamdan AD, Sheahan MG, Veraldi JR, Skillman JJ et al. Major lower extremity amputation: outcome of a modern series. Arch Surg 2004; 139: 395–399. [DOI] [PubMed] [Google Scholar]
  • 3.Suckow BD, Goodney PP, Nolan BW, Veeraswamy RK, Gallagher P, Cronenwett JL et al. Domains that determine quality of life in vascular amputees. Ann Vasc Surg 2015; 29: 722–730. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 4.Swaminathan A, Vemulapalli S, Patel MR, Jones WS.Lower extremity amputation in peripheral artery disease: improving patient outcomes. Vasc Health Risk Manag 2014; 10: 417–424. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 5.O’Brien PJ, Cox MW, Shortell CK, Scarborough JE. Risk factors for early failure of surgical amputations: an analysis of 8878 isolated lower extremity amputation procedures. J Am Coll Surg 2013; 216: 836–842. [DOI] [PubMed] [Google Scholar]
  • 6.Tang TY, Prytherch DR, Walsh SR, Athanassoglou V, Seppi V, Sadat U et al. ; In Association with the Audit and Research Committee of the Vascular Society of Great Britain & Ireland. The development of a VBHOM-based outcome model for lower limb amputation performed for critical ischaemia. Eur J Vasc Endovasc Surg 2009; 37: 62–66. [DOI] [PubMed] [Google Scholar]
  • 7.van Netten JJ, Fortington LV, Hinchliffe RJ, Hijmans JM. Early post-operative mortality after major lower limb amputation: a systematic review of population and regional based studies. Eur J Vasc Endovasc Surg 2016; 51: 248–257. [DOI] [PubMed] [Google Scholar]
  • 8.Robbins JM, Strauss G, Aron D, Long J, Kuba J, Kaplan Y. Mortality rates and diabetic foot ulcers: is it time to communicate mortality risk to patients with diabetic foot ulceration? J Am Podiatr Med Assoc 2008; 98: 489–493. [DOI] [PubMed] [Google Scholar]
  • 9.Armstrong DG, Wrobel J, Robbins JM. Guest Editorial: are diabetes-related wounds and amputations worse than cancer? Int Wound J 2007; 4: 286–287. [DOI] [PubMed] [Google Scholar]
  • 10.Karam J, Shepard A, Rubinfeld I. Predictors of operative mortality following major lower extremity amputations using the National Surgical Quality Improvement Program public use data. J Vasc Surg 2013; 58: 1276–1282. [DOI] [PubMed] [Google Scholar]
  • 11.Stern JR, Wong CK, Yerovinkina M, Spindler SJ, See AS, Panjaki S et al. A meta-analysis of long-term mortality and associated risk factors following lower extremity amputation. Ann Vasc Surg 2017; 42: 322–327. [DOI] [PubMed] [Google Scholar]
  • 12.Moulton H, Tosteson TD, Zhao W, Pearson L, Mycek K, Scherer E et al. Considering spine surgery: a web-based calculator for communicating estimates of personalized treatment outcomes. Spine (Phila Pa 1976) 2018; 43: 1731–1738. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 13.Oberije C, Nalbantov G, Dekker A, Boersma L, Borger J, Reymen B et al. A prospective study comparing the predictions of doctors versus models for treatment outcome of lung cancer patients: a step toward individualized care and shared decision making. Radiother Oncol 2014; 112: 37–43. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 14.Easterlin MC, Chang DC, Wilson SE. A practical index to predict 30-day mortality after major amputation. Ann Vasc Surg 2013; 27: 909–917. [DOI] [PubMed] [Google Scholar]
  • 15.Feinglass J, Pearce WH, Martin GJ, Gibbs J, Cowper D, Sorensen M et al. Postoperative and late survival outcomes after major amputation: findings from the Department of Veterans Affairs National Surgical Quality Improvement Program. Surgery 2001; 130: 21–29. [DOI] [PubMed] [Google Scholar]
  • 16.Nelson MT, Greenblatt DY, Soma G, Rajimanickam V, Greenberg CC, Kent KC. Preoperative factors predict mortality after major lower-extremity amputation. Surgery 2012; 152: 685–694. [DOI] [PubMed] [Google Scholar]
  • 17.Khuri SF, Daley J, Henderson W, Hur K, Demakis J, Aust JB et al. The Department of Veterans Affairs’ NSQIP: the first national, validated, outcome-based, risk-adjusted, and peer-controlled program for the measurement and enhancement of the quality of surgical care. National VA Surgical Quality Improvement Program. Ann Surg 1998; 228: 491–507. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 18.Henderson WG, Daley J. Design and statistical methodology of the National Surgical Quality Improvement Program: why is it what it is? Am J Surg 2009; 198(5 Suppl): S19–S27. [DOI] [PubMed] [Google Scholar]
  • 19.Sohn MW, Arnold N, Maynard C, Hynes DM. Accuracy and completeness of mortality data in the Department of Veterans Affairs. Popul Health Metr 2006; 4: 2. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 20.Das SR, Kinsinger LS, Yancy WS Jr, Wang A, Ciesco E, Burdick M et al. Obesity prevalence among veterans at Veterans Affairs medical facilities. Am J Prev Med 2005; 28: 291–294. [DOI] [PubMed] [Google Scholar]
  • 21.Royston P, Sauerbrei W. Multivariable Model-Building: a Pragmatic Approach to Regression Analysis Based on Fractional Polynomials for Modelling Continuous Variables. Wiley: Chichester, 2008. [Google Scholar]
  • 22.Harrell FE Jr, Lee KL, Califf RM, Pryor DB, Rosati RA. Regression modelling strategies for improved prognostic prediction. Stat Med 1984; 3: 143–152. [DOI] [PubMed] [Google Scholar]
  • 23.Sauerbrei W. The use of resampling methods to simplify regression models in medical statistics. Appl Stat 1999; 48: 313–329. [Google Scholar]
  • 24.Hosmer DW. A goodness-of-fit-test for the multiple logistic regression model. Commun Stat 1980; A10: 1043–1069. [Google Scholar]
  • 25.Cox DR. Two further applications of a model for binary regression. Biometrika 1958; 45: 562–565. [Google Scholar]
  • 26.Steyerberg EW, Vickers AJ, Cook NR, Gerds T, Gonen M, Obuchowski N et al. Assessing the performance of prediction models: a framework for traditional and novel measures. Epidemiology 2010; 21: 128–138. [DOI] [PMC free article] [PubMed] [Google Scholar]
  • 27.Fortington LV, Geertzen JH, van Netten JJ, Postema K, Rommers GM, Dijkstra PU. Short and long term mortality rates after a lower limb amputation. Eur J Vasc Endovasc Surg 2013; 46: 124–131. [DOI] [PubMed] [Google Scholar]
  • 28.Froehner M, Koch R, Hübler M, Zastrow S, Wirth MP. Predicting competing mortality in patients undergoing radical prostatectomy aged 70 yr or older. Eur Urol 2017; 71: 710–713. [DOI] [PubMed] [Google Scholar]
  • 29.Dunning T, Martin P. Palliative and end of life care of people with diabetes: issues, challenges and strategies. Diabetes Res Clin Pract 2018; 143: 454–463. [DOI] [PubMed] [Google Scholar]
  • 30.Attinger CE, Brown BJ. Amputation and ambulation in diabetic patients: function is the goal. Diabetes Metab Res Rev 2012; 28(Suppl 1): 93–96. [DOI] [PubMed] [Google Scholar]
  • 31.Stone PA, Flaherty SK, Aburahma AF, Hass SM, Jackson JM, Hayes JD et al. Factors affecting perioperative mortality and wound-related complications following major lower extremity amputations. Ann Vasc Surg 2006; 20: 209–216. [DOI] [PubMed] [Google Scholar]
  • 32.Robinson V, Sansam K, Hirst L, Neumann V. Major lower limb amputation – what, why and how to achieve the best resuts. Orthop Trauma 2010; 24: 276–285. [Google Scholar]

Associated Data

This section collects any data citations, data availability statements, or supplementary materials included in this article.

Supplementary Materials

Supplemental Table 1
Supplemental Table 2
Supplemental Figure

RESOURCES