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Bioelectrical Impedance Analysis as a Non-Invasive Approach to Estimate In Vivo Body Composition in Rabbit Does Across Physiological Stages

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29 October 2025

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30 October 2025

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Abstract
This study aimed to develop and validate bioelectrical impedance analysis (BIA)-based prediction equations for estimating the in vivo body composition of reproductive rabbit does across different physiological stages. A total of 87 New Zealand × Californian does were used to generate calibration models and 25 additional does served for independent validation. Animals were categorized according to reproductive status (nulliparous, pregnant–lactating, pregnant–non-lactating, non-pregnant–lactating, and non-pregnant–non-lactating). BIA measurements were obtained using a Quantum II analyzer, and chemical composition was determined by proximate analysis. Multiple linear regression models were developed, and equations were validated through relative mean prediction error (RMPE). Significant effects of physiological status were observed on body composition: pregnant–lactating does showed the highest water content, while non-pregnant–non-lactating females exhibited the greatest protein and fat concentrations. Fat and energy contents decreased markedly (−24% and −32%, respectively) during lactation, indicating intense metabolic mobilization. Regression models revealed strong correlations between impedance parameters and chemical composition. Validation confirmed high predictive accuracy (RMPE 15–25%), with crude protein slightly underestimated (3-4%). These findings confirm that BIA provides a reliable, non-destructive alternative to comparative slaughter for assessing body composition in breeding rabbit does throughout the reproductive cycle.
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1. Introduction

The body condition of female rabbits has been consistently associated with their reproductive performance [1,2] and longevity [3,4]. Recent evidence indicates that obesity represents one of the major risk factors for culling and mortality in does, particularly in nulliparous and multiparous females, as it predisposes them to metabolic disorders such as hepatic lipidosis and requires specific management in breeding stock [5]. Traditionally, comparative slaughter has been regarded as the reference method for determining whole-body chemical composition in rabbits [6,7,8]. However, this approach is restricted to experimental settings and does not allow for longitudinal monitoring of body composition across multiple reproductive cycles.
In last years, considerable research efforts have been directed toward developing in vivo methodologies that enable the evaluation of body composition without the need for slaughter. Among the most commonly used techniques are total body electrical conductivity (TOBEC; [9]), ultrasonographic assessment of perirenal fat thickness [10], and body condition scoring (BCS; [1]). Nevertheless, the accuracy of TOBEC in rabbits has been questioned, as it tends to yield unreliable estimates of protein and ash content [9]. Although they are not exactly refining methods, their use reduces the number of slaughtered animals, so they would be considered in line with the use of alternative methods that pursue any of the 3Rs [11].
Bioelectrical impedance analysis (BIA) has emerged as a promising alternative. The principles of BIA are based on the body’s opposition to the passage of an alternating electric current, which comprises two components: reactance (Xc), originating from cell membranes, and resistance (Rs), associated with intra- and extracellular fluids [12]. The total impedance (Z) combines both components and is calculated as Z = R s 2 + X c 2 . Assuming constant body geometry and applying a standardized alternating current, animals with a greater proportion of adipose tissue exhibit higher impedance values, due to the low electrical conductivity of fat [13].
BIA has been extensively applied to estimate body composition in humans [14,15], pigs [13,16,17,18], lambs [19,20], beef cattle [21,22], steers [23], fish [24] and goats [25]. More recently, BIA has been validated in growing rabbits to predict carcass composition and nutrient retention [26,27], as well as in broiler chickens [28]. These studies highlight its main advantages, namely high accuracy, repeatability, and non-invasiveness.
However, the systematic application of BIA in live reproductive rabbit does has not been fully characterized, and, to date, no validated prediction equations have been published for this category of animals. Consequently, the scientific community still lacks access to reliable BIA models for estimating the body composition of reproductive does in vivo.
Nevertheless, BIA has been employed in numerous studies on the reproductive and nutritional physiology of rabbit does conducted by our research group. For instance, previous researchers have applied these BIA equations to assess metabolic status—monitoring indices such as blood leptin and non-esterified fatty acid (NEFA) levels as indicators of body reserve mobilization [29]—and to explore how body reserves relate to fertility performance, finding that higher body protein and fat contents were associated with improved conception rates and litter outcomes [3,30,31]. Moreover, these equations have been used to evaluate the effects of dietary regimens [32,33,34,35,36] as well as weaning and reproductive management strategies [37] on the does’ body composition. In all cases, BIA-derived composition estimates provided a noninvasive approach to monitor changes in fat and energy reserves, thereby linking the nutritional and metabolic status of the does to key outcomes such as endocrine profiles, reproductive performance, and long-term body condition stability.
To date, the systematic application of BIA in live reproductive does has not been fully characterized. Therefore, the objective of the present study was to fill this gap by developing and validating BIA-based prediction equations to estimate the in vivo body composition of rabbit does at different physiological stages throughout the reproductive cycle. By making these equations available to the scientific community, this work provides researchers and practitioners with a new tool to assess body composition in reproductive does—analogous to the models already established for young growing rabbits and broiler chickens. This will allow others to utilize BIA in reproductive does, something that has not been possible until now due to the absence of published equations.

2. Materials and Methods

Animals were handled according to the principles for the care of animals in experimentation [38,39] and favorably assessed retrospectively by the Ethics Committee of the Polytechnic University of Madrid.

2.1. Animals and Housing

A total of 87 New Zealand × Californian rabbit does, weighing between 3002 and 5736 g, were used as the calibration group (CG) to develop regression equations for the in vivo estimation of body composition. All does were artificially inseminated 11 days after parturition, and their litters were weaned at 35 days of age.
Animals were allocated to five groups according to their physiological status: nulliparous (16–19 weeks old; NUL; n = 15), pregnant (21 days of gestation) and lactating (32 days of lactation; PL; n = 18), pregnant (23–28 days of gestation) and non-lactating (PNL; n = 18), non-pregnant and lactating (11 days of lactation, at insemination; NPL; n = 18), and non-pregnant and non-lactating (NPNL; n = 18). An additional set of 25 females (five per physiological category), weighing between 2837 and 5014 g, was used as the validation group (VG) to assess the predictive accuracy of the equations generated from the CG. Parity order within each reproductive category ranged from 0 to 10 kindlings. All animals had ad libitum access to water until slaughter.
A commercial diet (Cunimax-A, Cargill SA, Spain; 18.5 MJ GE/kg DM, 188 g CP/kg DM, and 388 g NDF/kg DM) was provided ad libitum during late pregnancy (from day 28 onwards) and throughout lactation, whereas feed intake was restricted to 150 g/day from weaning until day 28 of gestation.
Rabbit does were individually housed at the facilities of the Universidad Politécnica de Madrid in flat-deck cages measuring 700 × 500 × 320 mm, under controlled environmental conditions (ambient temperature between 16 and 24 °C, and a light:dark photoperiod of 16:8 h).

2.2. Bioelectrical Impedance Analysis Measurements

Bioelectrical impedance was measured using a four-terminal body composition analyzer (Quantum II, Model BIA-101, RJL Systems, Detroit, MI, USA). Prior to each measurement session, the device was calibrated using a standard 500 Ω resistor to verify the accuracy of the system. A constant alternating current of 800 µA at 50 kHz was delivered through the black transmitter leads (two distal electrodes), while resistance (Rs, Ω) and reactance (Xc, Ω) were recorded via the red detector leads (two proximal electrodes).
Standard stainless-steel hypodermic needles (21 G × 1½”, 0.8 × 40 mm) were used as electrodes and inserted subcutaneously through the skin of the does. Animals were positioned on a flat, non-conductive surface and were neither anesthetized nor shaved during the procedure. Electrodes were positioned along the dorsal midline: for the distal transmitter pair, one electrode was inserted 4 cm caudal to the base of the ears (scapular region) and the other 4 cm cranial to the base of the tail (rump region). The proximal detector pair was placed 2 cm caudal (scapular region) and 2 cm cranial (rump region) to the respective transmitter electrodes.
The distance between detector electrodes (D, cm) and the dorsal length (L, cm) from the base of the ears to the base of the tail were measured using a flexible steel tape. Live weight (LW, g) and parity order (PO) were also recorded for each female. Bioelectrical impedance measurements were taken twice per animal (at 30-minute intervals) between 09:00 and 11:00 h to assess measurement repeatability.

2.3. Slaughtering and Processing of the Samples

Following BIA measurements, animals were euthanized by intravenous administration of sodium pentobarbital (Dolethal®, Vetoquinol, Spain) at a dose of 120 mg/kg body weight, injected into the marginal ear vein (2–2.5 mL per doe, depending on body weight). After euthanasia, carcasses were stored at −20 °C until processing.
Before grinding, each carcass was thawed slowly for 24 h at 4 °C and subsequently chopped into small pieces. Entire animals, including skin, hair, and the full digestive tract, were then homogenized using an industrial meat grinder (Cruells, C-15 EN 60742). A representative portion of the homogenate was collected from each rabbit. One aliquot was immediately analyzed for moisture content, while the remaining sample was refrozen at −20 °C. Samples were later freeze-dried for 72 h and milled through a 1 mm screen prior to chemical analyses.

2.4. Analytical Methods

Dry matter (DM) content of the ground material was determined by mixing 5 g of sample with 20 g of sea sand and 5 mL of ethanol, followed by drying at 103 °C for 24 h, according to ISO 1442 method [40]. Chemical analyses were performed according to AOAC procedures [41]: DM (oven-drying method, 934.01), ash (muffle furnace incineration, 923.03), ether extract (Soxhlet extraction following 3 N HCl acid hydrolysis, 920.39), and crude protein (CP) using the Dumas combustion method (968.06) with an FP-528 analyzer (LECO, St. Joseph, MI, USA). Gross energy (GE) was determined by isoperibol bomb calorimetry (Model 1356, Parr Instrument Company, Moline, IL, USA).

2.5. Statistical Analysis

The effects of physiological state on body composition of rabbit does were analyzed using a completely randomized design, with parity order (PO) included as a linear covariate and physiological state as the main fixed effect. Data were analyzed using the GLM procedure of SAS [42]. Results are presented as least-squares means (LSMeans), and pairwise comparisons among physiological states were performed using the t-test.
Repeatability (SR), representing the intra-series variability of BIA measurements within individual does, was estimated using the VARCOMP procedure of SAS. It was calculated as SR = √(Se2), where Se denotes the expected variance of error. The coefficient of variation of repeatability (CVR) was expressed as the ratio between SR and the mean BIA value, multiplied by 100.
Pearson correlation coefficients between BIA variables and carcass chemical composition were computed using the CORR procedure.
To identify the regression models that best explained the variation in the dependent variables, the RSQUARE option of the REG procedure was applied using data from the calibration group (CG). Dependent variables included water (expressed as % and g), crude protein (CP), ash, fat (expressed as % DM and g), and gross energy (kJ/100 g DM and MJ). Independent variables considered as potential predictors were: physiological state (NUL, PL, PNL, NPL, NPNL), PO, PO2, live weight (LW, LW2), distance between detector electrodes (D, D2), dorsal length (L, L2), resistance (Rs, Rs2), reactance (Xc, Xc2), impedance (Z, Z2), and derived volume indices vol1 (D2/Rs) and vol2 (D2/Z).
Model selection was based on Mallows’ Cp statistic [43], ensuring values ≤ p + 1 (where p is the number of independent variables) to avoid bias due to omission of relevant predictors. Among models meeting this criterion, the optimal model was selected according to the minimum values of the following criteria: SP Statistic [44], Final Prediction Error (JP) [44,45], Amemiya’s Prediction Criterion (PC) [45,46], and Akaike’s Information Criterion (AIC) [47].
Once the most appropriate predictors were identified, parameter estimation for the multiple linear regression (MLR) models was performed using the REG procedure. Validation of the regression equations was conducted using independent data from the validation group (VG).
Prediction accuracy was evaluated using the Mean Prediction Error (MPE), calculated as the square root of the mean squared difference between the observed (chemically determined) and predicted values of each body composition parameter. The Relative Mean Prediction Error (RMPE, %) was expressed as the ratio between MPE and the mean observed value of the corresponding parameter. Differences between observed and predicted values derived from MLR equations in the validation group were assessed using paired t-tests.

3. Results

3.1. Chemical Composition of Doe Rabbits

The chemical composition of the rabbits used for the development and validation of the prediction equations is presented in Table 1. The average chemical composition of the calibration group was comparable to that of the validation group, indicating a consistent baseline between both datasets.
Table 2 presents the effect of physiological status on body composition in does from the calibration group. The live weight of pregnant-lactating (PL) and pregnant-non-lactating (PNL) females was 7.5% and 19.5% higher (p < 0.001), respectively, than that of non-pregnant lactating (NPL) and nulliparous (NUL) does. Non-pregnant, non-lactating (NPNL) females exhibited intermediate body weights.
When chemical composition was expressed on a percentage basis, water content was significantly higher (p < 0.001) in pregnant-lactating does compared with the other physiological groups, with the lowest values recorded in non-pregnant, non-lactating and nulliparous does. Non-pregnant lactating and pregnant non-lactating does showed intermediate values.
The highest crude protein content was observed in non-pregnant, non-lactating rabbits (p < 0.001) compared with all other physiological states. Conversely, pregnant-lactating does showed a marked reduction (p < 0.001) in fat (−24%) and energy (−32%) contents relative to the mean values of the remaining groups. No significant differences were detected in ash content, which averaged 3.14% across all groups.
The variations in chemical composition among physiological states, when expressed in absolute values (g), followed the same trend as those observed when expressed on a percentage basis, as shown in Table 2.

3.2. Impedance Measurements and Repeatability

Mean (± SD) values for resistance (Rs), reactance (Xc), and inter-electrode distance (D) in calibration group rabbits were 106 ± 20.7 Ω, 25.2 ± 7.53 Ω, and 20.2 ± 2.06 cm, respectively (Table 3).
In Table 4 the values of repeatability (SR, Ω) and coefficient of variation of repeatability (CVR, %) of Rs and Xc are shown. The within-animal standard deviation of repeated measurements (repeatability, SR) was greater for resistance than for reactance (Table 8). Nevertheless, when expressed as the coefficient of variation of repeatability (CVR), resistance exhibited values were approximately eleven percentage points lower than those observed for reactance.

3.3. Correlation Between BIA Parameters and Body Composition

When chemical composition was expressed as a percentage, resistance was negatively correlated with moisture, protein, ash content, parity, and live weight of does (p < 0.001), as shown in Table 5. Conversely, resistance was positively correlated with fat and energy content, which were also positively associated with each other. Fat and energy content of the rabbit does were positively correlated with live weight (p < 0.05) and negatively correlated with parity (p < 0.001), water content (p < 0.001), ash content (p < 0.0001), and protein content (p < 0.05). Parity was positively correlated (p < 0.05) with live weight, moisture, protein, and ash contents of the rabbit does. Correlations among variables expressed in absolute values (g) followed the same trend (Table 6).

3.4. Regression Equations

The multiple linear regression (MLR) equations developed from the calibration group (CG) are presented in Tables S1-S5, including the estimated coefficients, standard errors (SE), and p-Values of each variable, as well as the coefficient of determination (R2), residual standard deviation (SD), coefficient of variation (CV), Mallows’ Cp statistic, and model significance (p-M) for each equation.

3.5. Validation of Prediction Equations

Independent validation results obtained from the multiple linear regression (MLR) equations are summarized in Table 7. Equations predicting chemical composition in grams accounted for a larger proportion of total model variance than those expressed as percentages. Nevertheless, relative mean prediction errors (RMPE) were comparable across variables, irrespective of expression basis (percentage or grams).
Among the predicted components, fat content showed the greatest variability, with coefficients of variation of 21.5% and 22.0% when expressed as percentages and grams, respectively. Consequently, this variable also exhibited the highest RMPE values (23.9% and 24.6%, respectively) in the independent validation dataset.
For the validation group, paired t-tests were performed to compare analyzed and predicted values derived from MLR models. As reported in Table 8, significant differences were detected only for crude protein content (p ≤ 0.012), both when expressed as percentages and grams. The equations slightly underestimated actual protein content by 3.91% and 3.40%, respectively.
Table 8. Comparison between analyzed and predicted chemical composition (mean [SD]) with multiple linear regression (MLR) using a paired t-test.
Table 8. Comparison between analyzed and predicted chemical composition (mean [SD]) with multiple linear regression (MLR) using a paired t-test.
Analyzed Predicted by MLR p−Value
Chemical body composition, %
Water 62.9 (3.43) 62.7 (3.04) 0.83
Protein 18.6 (1.40) 17.9 (0.79) 0.003
Ash 3.23 (0.26) 3.21 (0.20) 0.62
Fat 13.1 (3.14) 13.2 (3.34) 0.95
Energy, kJ/100 g DM 1004 (138) 1021 (133) 0.57
Chemical body composition, g
Water 2678 (374) 2658 (365) 0.54
Protein 790 (101) 764 (86.0) 0.012
Ash 137 (17.2) 136 (15.8) 0.69
Fat 563 (174) 567 (184) 0.88
Energy, MJ 42.9 (9.18) 43.8 (9.11) 0.46
The relationship between the analyzed and estimated values obtained from the prediction equations, as well as the distribution of residuals (analyzed—estimated values) associated with each prediction model for each variable, expressed both in % and in g, are shown in Figures S1–S8. When the variables were expressed in grams, the residual distribution was more homogeneous than when expressed as percentages. Figure S1 shows that, the residual distribution for body water (%) was homogeneous except for values above 70%, where overestimation occurred. Ash (%) and protein (%) contents were also overestimated for values exceeding 3.4% and 20%, respectively. Conversely, underestimation was observed for ash and protein contents below 3% and 17%, respectively. Fat (%) and energy (kJ/100 g) were underestimated for values below 9% and 800 kJ/100 g (Figure S4), while fat content values above 20% led to overestimation of this variable. The residual distribution for the estimation of moisture (g), fat (g), and energy (MJ) contents was homogeneous (Figures S6 and S8). However, for values below 110 g of ash and 650 g of protein, led to underestimation of the corresponding variables.

4. Discussion

4.1. Chemical Composition of Doe Rabbits

The weight ranges of the rabbit does used and their chemical composition (expressed both in % and in g) were notably broad and were comparable to those reported in other studies predicting in vivo body condition and body chemical composition [9,10]. More recently, Taghouti et al. [2] confirmed strong relationships between body chemical composition and reproductive traits in rabbit does. Changes in rabbit body composition are determined not only by nutritional factors, but also by a range of non-nutritional variables including physiological stage, genotype, reproductive rhythm, reproductive success, and environmental or management conditions [48].
In this study, the body composition of the females varied according to their physiological status. The gestating-lactating (GL) females exhibited the highest water content and the lowest proportion of fat and energy. These findings are consistent with earlier reports [3,6] and have been attributed to the high water content of milk and placental fluid. A structural characteristic of this species is the large amount of fluid in the placenta relative to the embryo’s size from very early in gestation. Indeed, the blastocyst at implantation practically occupies the entire lumen of the uterine horn, and by mid-gestation already contains more than 1 mL of fluid [49]. Furthermore, the lower fat and energy proportions in these physiological states are a consequence of the overlap between gestation and lactation, which induces greater mobilization of fat and energy reserves [29,34,35,50].
Non-gestating non-lactating (NGNL) rabbits showed a 6.3% higher protein content than all other experimental groups. This indicates that in GL females, or in females experiencing overlap of gestation and lactation, protein mobilization is greater — necessary for both milk production and foetal growth [6,34,35]. In nulliparous females the lower protein proportion compared to NGNL females likely arises from incomplete growth [2].

4.2. Impedance Measurements and Repeatability

The mean resistance values obtained in this work (106 Ω) were higher than those reported in previous studies conducted with pigs or lambs [13,18,20], which ranged between 40 and 50 Ω, despite the latter species having a higher fat content than rabbits. Similarly, in growing animals, resistance values decrease with age, both in growing rabbits (from 120 to 63 Ω between 25 and 77 days of age) [26,27] and in broiler chickens (from 1200 to 185 Ω between 0 and 42 days of age) [28].
These results can be explained by differences in body volume among animals, since impedance values depend on the geometry and volume of the body being measured. Lukaski et al. [14] established that the relationship between body volume and impedance can be expressed as: Volume = [(Length)2 / (Impedance)]12.
Consequently, larger animals exhibit lower impedance values. Assuming constant geometry and volume across rabbits, the observed differences would then depend solely on body chemical composition, with fatter animals showing higher impedance due to the low conductivity of lipids compared with other body components [16].
The repeatability of bioelectrical impedance analysis (BIA) measurements has been widely studied in humans [51,52,53,54]. The coefficients of variation (CV) for resistance and reactance reported in those studies were lower (between 0.3 and 2.8%, respectively) than those obtained in the present work, which ranged from 10.8% for resistance to 21.6% for reactance. These values were nonetheless lower than those observed in growing rabbits by Saiz et al. [26] (20% and 21.5% for resistance and reactance, respectively). The same authors [27] developed predictive equations based on BIA to estimate rabbit carcass composition, reporting CVs of 15.9% for resistance and 17.6% for reactance. No comparable data have been found for other animal species. A major source of variation may arise beyond the precision of the impedance analyzer itself, from methodological differences between human and animal applications. In humans, electrodes are placed on the skin surface, whereas in doe rabbits and young rabbits, the electrical current is applied through subcutaneous needles. The depth of needle insertion — a potential source of variation — could significantly influence the results. These findings therefore support the recommendation that at least two measurements be taken for each rabbit to ensure reliability.

4.3. Correlation Between BIA Parameters and Body Composition

The negative correlations observed between resistance and the water, ash, and protein contents of rabbit does, as shown in the correlation matrices where variables are expressed in both % and g (Table 5 and Table 6), can be explained by the fact that fat-free tissues contain a higher proportion of water [13,22]. Consequently, electric current passes more easily through these tissues, a pattern that has also been reported in other species. Parity and live weight of the does were likewise negatively correlated with resistance, which may reflect the greater body mass and size of older animals; as previously noted, larger body size is associated with lower resistance values [14].
In contrast, resistance was positively correlated with fat and energy contents. Since energy content increases proportionally with fat deposition, these tissues—with their low water content—offer greater resistance to the passage of electrical current [18,22]. A negative correlation was also detected between parity and the fat and energy contents of the does, which may be attributed to the gradual depletion of body reserves over successive reproductive cycles. Similar trends were reported by other authors [34,35,55], who observed a linear decrease in fat and energy content from the first to subsequent parturitions.

4.4. Validation of Prediction Equations

The results of this study indicate that the equations obtained through multiple linear regression (MLR) were robust, as the relative mean prediction error (RMPE) obtained during independent data validation were not high. Among the variables analyzed, fat content exhibited the highest RMPE (24.6%). However, the estimated fat content in the validation population (13.1%) was very similar to that in the analyzed population (13.2%; p = 0.95). When fat was expressed in grams, only minor variations were observed between the estimated and analyzed values (563 vs 567 g), and these differences were not statistically significant.
Because fat and energy composition were highly correlated (r = 0.97; p < 0.0001), and the RMPE for energy prediction was lower (15%), energy could serve as a reliable predictor of overall body composition in does. The differences between analyzed and estimated energy were comparable in magnitude to those observed for fat (1004 vs 1021 kJ/100 g, respectively). These findings are consistent with those of Fortun-Lamothe et al. [9], who applied the TOBEC method to estimate body composition in breeding does using linear multiple regression. Although these authors did not report RMPE values, they obtained a coefficient of variation for fat prediction close to 25%, slightly higher than that observed in the present study (21.5% and 22% for fat expressed in % and g, respectively). They also found somewhat larger, though nonsignificant, differences between the calibration and validation datasets compared to those observed here, with overestimations of 3.8% for percentage fat and 4.9% for fat expressed in grams.
In the present study, the only variable showing a significant difference between analyzed and estimated values was protein content (both in % and g), resulting in an underestimation of 3–4%. Nevertheless, the RMPE for protein (6.37–6.62%; Table 24) was considerably lower than those obtained for fat and energy. In addition, the correlations between analyzed and estimated protein values were higher (r = 0.69 when expressed in %, and r = 0.89 when expressed in g) than those obtained for fat (r = 0.51 in % and r = 0.70 in g) or energy (r = 0.36 in kJ/100 g and r = 0.74 in MJ). These results suggest that the significant differences observed between analyzed and estimated protein values likely stem from the lower intrinsic variability of protein content compared with other chemical components.
The prediction equations estimating the chemical composition of rabbits expressed in grams yielded a more homogeneous residual distribution, stronger correlations between analyzed and estimated variables, and higher coefficients of determination than equations expressed in percentages. This finding is logical, as the range of variation for the independent variables is narrower when expressed in % than in g, leading to weaker fits. Nevertheless, calibration and prediction errors were similar for each variable regardless of the unit of expression, suggesting that although percentage-based equations exhibit a slightly poorer fit, their predictive accuracy is comparable. Therefore, both types of equations can be used interchangeably, with percentage-based equations offering the additional advantage that variations in body composition are independent of changes in body weight.
Overall, these results align with previous studies [9,34,35,56], which also reported higher total variability explained by models predicting body composition when expressed in grams rather than in percentages.

5. Conclusions

It can be concluded that: (1) the estimation of chemical composition is more accurate with equations expressing the chemical composition as a percentage than in grams and they have the advantage that they do not depend on variations in the body weight of the doe rabbits; (2) The bioelectrical impedance analysis (BIA) method can be applied to determine the chemical composition of breeding rabbits during successive reproductive cycles; (3) BIA predicts, with accuracy, the chemical composition of does rabbits, showing values such as those obtained using the comparative slaughter technique.

Supplementary Materials

The following supporting information can be downloaded at the website of this paper posted on Preprints.org, Table S1: Regression coefficients and standard errors determined by multiple linear regression (MLR) for predicting body water content. Table S2: Regression coefficients and standard errors determined by multiple linear regression (MLR) for predicting body protein content. Table S3: Regression coefficients and standard errors determined by multiple linear regression (MLR) for predicting body fat content. Table S4: Regression coefficients and standard errors determined by multiple linear regression (MLR) for predicting body ash content. Table S5: Regression coefficients and standard errors determined by multiple linear regression (MLR) for predicting body energy content. Figure S1: Relationship between estimated and analyzed values of body ash (a), water (b), and protein (c) from multiple linear regression equations, expressed as % (n = 87). Figure S2: Residual distribution from the multiple linear regression models for body ash (a), water (b), and protein (c) contents, expressed as % (n = 87). Figure S3: Relationship between estimated and analyzed values of body fat (a), and energy (b) from multiple linear regression equations, expressed as % and kJ/100g (n = 87). Figure S4: Residual distribution from the multiple linear regression models for body fat (a) and energy (b) contents, expressed as % and kJ/100 g (n = 87). Figure S5: Relationship between estimated and analyzed values of body ash (a), water (b), and protein (c) from multiple linear regression equations, expressed as g (n = 87). Figure S6: Residual distribution from the multiple linear regression models for body ash (a), water (b), and protein (c) contents, expressed as g (n = 87). Figure S7: Relationship between estimated and analyzed values of body fat (a), and energy (b) from multiple linear regression equations, expressed as g and MJ (n = 87). Figure S8: Residual distribution from the multiple linear regression models for body fat (a) and energy (b) contents, expressed as g and MJ (n = 87).

Author Contributions

N.N., P.L.L. and P.G.R. contributed to the concept and design of the experiment. N.N., N.P., P.L.L. and P.G.R. conducted the data processing, with the help of J.F. in the statistical analysis and modelling. All authors contributed to the interpretation of the results. N.N., N.P. and P.G.R. wrote the manuscript. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by Comisión Interministerial de Ciencia y Tecnología (CYCIT) Project (AGL-2005-0196).

Institutional Review Board Statement

The study was conducted according to the guidelines of the Declaration of Helsinki and approved by the Institutional Review Board (or Ethics Committee) of Universidad Politécnica de Madrid.

Informed Consent Statement

Not applicable, as this research did not involve humans.

Data Availability Statement

The data presented in this study are available on request from the corresponding author. The data are not publicly available due to confidentiality requirements.

Acknowledgments

The authors want to thank all department staff who participated in the development of this paper.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Cardinali, R.; Dal Bosco, A.; Bonanno, A.; Di Grigoli, A.; Rebollar, P.G.; Lorenzo, P.L.; Castellini, C. Connection between body condition score, chemical characteristics of body and reproductive traits of rabbit does. Livest. Sci. 2008, 116, 209–215. [Google Scholar] [CrossRef]
  2. Taghouti, M.; García, J.; Ibáñez, M.A.; Macchiavelli, R.E.; Nicodemus, N. Relationship between body chemical composition and reproductive traits in rabbit does. Animals. 2021, 11, 2299. [Google Scholar] [CrossRef] [PubMed]
  3. Fortun-Lamothe, L. Energy balance and reproductive performance in rabbit does. Anim. Reprod. Sci. 2006, 93, 1–15. [Google Scholar] [CrossRef] [PubMed]
  4. Theilgaard, P.; Sánchez, J.P.; Pascual, J.J.; Friggens, N.C.; Baselga, M. Effect of body fatness and selection for prolificacy on survival of rabbit does assessed using a cryopreserved control population. Livest. Sci. 2006, 103, 65–73. [Google Scholar] [CrossRef]
  5. Ferreras, M.C.; García-Marín, J.F.; Badiola, J.J.; Corpa, J.M.; Argüello, H.; Rossel, J.M. Fatty liver pathology in female rabbits. J. Comp. Pathol. 2025, 218, 41–47. [Google Scholar] [CrossRef]
  6. Parigi-Bini, R.; Xiccato, G.; Cinetto, M.; Dalle Zotte, A. Energy and protein utilization and partition in rabbit does concurrently pregnant and lactating. Anim. Prod. 1992, 55, 153–162. [Google Scholar] [CrossRef]
  7. Xiccato, G.; Parigi-Bini, R.; Dalle Zotte, A.; Carazzolo, A.; Cossu, M.E. Effect of dietary energy level, addition of fat and physiological state on performance and energy balance of lactating and pregnant rabbit does. Anim. Sci. 1995, 61, 387–398. [Google Scholar] [CrossRef]
  8. Xiccato, G.; Trocino, A.; Boiti, C.; Brecchia, G. Reproductive rhythm and litter weaning age as they affect rabbit doe performance and body energy balance. Anim. Sci. 2005, 81, 289–296. [Google Scholar] [CrossRef]
  9. Fortun-Lamothe, L.; Lamboley-Gaüzère, B.; Bannelier, C. Prediction of body composition in rabbit females using total body electrical conductivity (TOBEC). Livest. Prod. Sci. 2002, 78, 133–142. [Google Scholar] [CrossRef]
  10. Pascual, J.J.; Castella, F.; Cervera, C.; Blas, E.; Fernández-Carmona, J. The use of ultrasound measurement of perirenal fat thickness to estimate changes in body condition of young female rabbits. Anim. Sci. 2000, 70, 435–442. [Google Scholar] [CrossRef]
  11. Cambra-López, M.; García, J.; Pascual, J.J.; Nicodemus, N. Alternative methods to animal experimentation in rabbit nutrition trials integrating the 3Rs principles. World Rabbit Sci. 2025, 33, 37–61. [Google Scholar] [CrossRef]
  12. Kyle, U.G.; Bosaeus, I.; De Lorenzo, A.D.; Deurenberg, P.; Elia, M.; Gómez, J.M.; Heitmann, B.L.; Kent-Smith, L.; Melchior, J.C.; Pirlich, M.; Scharfetter, H.; Schols, A.M.W.J.; Pichard, C. Bioelectrical impedance analysis—Part I: Review of principles and methods. Clin. Nutr. 2004, 23, 1226–1243. [Google Scholar] [CrossRef] [PubMed]
  13. Swantek, P.M.; Crenshaw, J.D.; Marchelo, M.J.; Lukaski, H.C. Bioelectrical impedance: A non-destructive method to determine fat-free mass of live market swine and pork carcasses. J. Anim. Sci. 1992, 70, 169–177. [Google Scholar] [CrossRef] [PubMed]
  14. Lukaski, H.C.; Bolonchuck, W.W.; Hall, C.B.; Siders, W.A. Validation of tetrapolar bioelectrical impedance method to assess human body composition. J. Appl. Physiol. 1985, 60, 1327–1332. [Google Scholar] [CrossRef]
  15. Lukaski, H.C.; Hall, C.B.; Siders, W.A. Assessment of change in hydration in women during pregnancy and postpartum with bioelectrical impedance vectors. Nutr. 2007, 23, 543–550. [Google Scholar] [CrossRef]
  16. Swantek, P.M.; Marchelo, M.J.; Tilton, J.E.; Crenshaw, J.D. Prediction of fat-free mass of pigs from 50 to 130 kg live weight. J. Anim. Sci. 1999, 77, 893–897. [Google Scholar] [CrossRef]
  17. Marchelo, M.J.; Berg, P.T.; Swantek, P.M.; Tilton, J.E. Predicting live and carcass lean using bioelectrical impedance technology in pigs. Livest. Prod. Sci. 1999, 58, 151–157. [Google Scholar] [CrossRef]
  18. Daza, A.; Mateos, A.; Ovejero, I.; López Bote, C.J. Prediction of body composition of Iberian pigs by jeans bioelectrical impedance. Meat Sci. 2006, 72, 43–46. [Google Scholar] [CrossRef]
  19. Berg, E.P.; Marchelo, M.J. Bioelectrical impedance for the prediction of fat-free mass in lambs and lamb carcasses. J. Anim. Sci. 1994, 72, 322–329. [Google Scholar] [CrossRef]
  20. Berg, E.P.; Neary, M.K.; Forrest, D.L.; Thomas, D.L.; Kauffman, R.G. Assessment of lamb carcass composition from live animal measurement of bioelectrical impedance or ultrasonic tissue depths. J. Anim. Sci. 1996, 74, 2672–2678. [Google Scholar] [CrossRef]
  21. Slanger, W.D.; Marchelo, M.J. Bioelectrical impedance can predict skeletal muscle and fat-free skeletal muscle of beef cow primal cuts. J. Anim. Sci. 1994, 72, 3124–3130. [Google Scholar] [CrossRef]
  22. Marchelo, M.J.; Salanger, W.D.; Carlson, J.K. Bioelectrical impedance: Fat content of beef and pork from different size grinds. J. Anim. Sci. 1999, 77, 2464–2468. [Google Scholar] [CrossRef]
  23. Velazco, J.; Morrill, J.L.; Grunewald, K.K. Utilization of bioelectrical impedance to predict carcass composition of Holstein steers at 3, 6, 9, and 12 months of age. J. Anim. Sci. 1999, 77, 131–136. [Google Scholar] [CrossRef] [PubMed]
  24. Willis, J.; Hobday, J.A. Application of bioelectrical impedance analysis as a method for estimating composition and metabolic condition of southern bluefin tuna (Thunnus maccoyii) during conventional tagging. Fish. Res. 2008, 93, 64–71. [Google Scholar] [CrossRef]
  25. Siddique, A.; Batchu, P.; Shaik, A.; Gurrapu, P.; Erukulla, T.T.; Ellington, C.; Rubio-Villa, A.L.; Brown, D.; Mahapatra, A.; Panda, S.; Morgan, E.; Van Wyk, J.; Shapiro-Ilan, D.; Kannan, G.; Terrill, T.H. Evaluating the efficacy of bioelectrical impedance analysis using machine learning models for the classification of goats exposed to haemonchosis. Front. Vet. Sci. 2025, 12, 1584828. [Google Scholar] [CrossRef] [PubMed]
  26. Saiz del Barrio, A.; García-Ruiz, A.I.; Fuentes-Pila, J.; Nicodemus, N. Application of bioelectrical impedance analysis to assess rabbit body composition from 25 to 77 days of age. J. Anim. Sci. 2017, 95, 2782–2793. [Google Scholar] [CrossRef]
  27. Saiz del Barrio, A.; García-Ruiz, A.I.; Fuentes-Pila, J.; Nicodemus, N. Application of bioelectrical impedance analysis (BIA) to assess carcass composition and nutrient retention in rabbits from 25 to 77 days of age. Animals. 2022, 12, 2926. [Google Scholar] [CrossRef]
  28. Benítez-Puñal, S.; Nicodemus, N.; Saiz del Barrio, A.; García-Ruiz, A.I. Application of bioelectrical impedance analysis to assess body composition of male and female broiler chickens from two different strains throughout the growth period. Poult. Sci. 2024, 103, 103447. [Google Scholar] [CrossRef]
  29. Rebollar, P.G.; Pereda, N.; Schwarz, B.F.; Millán, P.; Lorenzo, P.L.; Nicodemus, N. Effect of feed restriction or feeding high-fibre diet during the rearing period on body composition, serum parameters and productive performance of rabbit does. Anim. Feed Sci. Technol. 2011, 163, 67–76. [Google Scholar] [CrossRef]
  30. García-García, R.M.; Rebollar, P.G.; Arias-Álvarez, M.; Sakr, O.G.; Bernejo-Álvarez, P.; Brecchia, G.; Gutiérrez-Adán, A.; Zerani, M.; Boiti, C.; Lorenzo, P.L. Acute fasting before conception affects metabolic and endocrine status without impacting follicle and oocyte development and embryo gene expression in the rabbit. Reprod. Fertil. Dev. 2011, 23, 759–768. [Google Scholar] [CrossRef]
  31. García-García, R.M.; Sakr, O.G.; Arias-Álvarez, M.; Velasco, B.; Lorenzo, P.L.; Rebollar, P.G. Metabolic and reproductive status are not improved from 11 to 25 day post-partum in non-weaned primiparous rabbit does. Anim. Reprod. Sci. 2012, 131, 100–106. [Google Scholar] [CrossRef]
  32. Arias-Álvarez, M.; García-García, R.M.; Rebollar, P.G.; Nicodemus, N.; Revuelta, L.; Millán, P.; Lorenzo, P.L. Effects of a lignin-rich fibre diet on productive, reproductive and endocrine parameters in nulliparous rabbit does. Livest. Sci. 2009, 123, 107–115. [Google Scholar] [CrossRef]
  33. Arias-Álvarez, M.; García-García, R.M.; Rebollar, P.G.; Revuelta, L.; Millán, P.; Lorenzo, P.L. Influence of metabolic status on oocyte quality and follicular characteristics at different post-partum periods in primiparous rabbit does. Theriogenol. 2009, 72, 612–623. [Google Scholar] [CrossRef] [PubMed]
  34. Delgado, R.; Abad-Guamán, R.; De La Mata, E.; Menoyo, D.; Nicodemus, N.; García, J.; Carabaño, R. Effect of dietary supplementation with arginine and glutamine on the performance of rabbit does and their litters during the first three lactations. Anim. Feed Sci. Technol. 2017, 227, 84–94. [Google Scholar] [CrossRef]
  35. Delgado, R.; Nicodemus, N.; Abad-Guamán, R.; Sastre, J.; Menoyo, D.; Carabaño, R.; García, J. Effect of dietary soluble fibre and n-6/n-3 fatty acid ratio on growth performance and nitrogen and energy retention efficiency in growing rabbits. Anim. Feed Sci. Technol. 2018, 239, 44–54. [Google Scholar] [CrossRef]
  36. García-García, R.M.; Arias-Álvarez, M.; Millán, P.; Rodríguez, M.; Sánchez-Rodríguez, A.; Lorenzo, P.L.; Rebollar, P.G. Gestation food restriction and refeeding compensate maternal energy status and alleviate metabolic consequences in juvenile offspring in a rabbit model. Nutrients. 2021, 13, 310. [Google Scholar] [CrossRef]
  37. Sakr, O.G.; García-García, R.M.; Arias-Álvarez, M.; Millán, P.; Lorenzo, P.L.; Rebollar, P.G. Body reserves and ovarian performance in primiparous lactating rabbit does submitted to early weaning as a strategy to decrease energy deficit. Anim. Reprod. Sci. 2010, 121, 294–300. [Google Scholar] [CrossRef]
  38. BOE.es—Documento BOE-A-2005-17344. Available online: https://www.boe.es/eli/es/rd/2005/10/10/1201 (accessed on 26 October 2025).
  39. BOE.es—Documento BOE-A-2013-1337. Available online: https://www.boe.es/eli/es/rd/2013/02/01/53 (accessed on 26 October 2025).
  40. ISO. 1997. Method 1442:1997. Meat and meat products—Determination of moisture content (Reference method). Available online: https://www.iso.org/standard/6037.html (accessed on 26 October 2025).
  41. AOAC. Association of Official Analytical Chemists. Official Methods of Analysis, 17th ed.; AOAC: Washington, DC, USA, 2000. [Google Scholar]
  42. Statistical Analysis Systems Institute Inc. SAS/STAT® User’s Guide, Version 6, 4th ed.; SAS Institute Inc.: Cary, NC, USA, 1990. [Google Scholar]
  43. Mallows, C.L. Some comments on Cp. Technometrics. 1973, 15, 661–675. [Google Scholar]
  44. Hocking, R.R. 1976. The analysis and selection of variables in linear regression. Biometrics. 32, 1–49. [CrossRef]
  45. Judge, G.G.; Griffiths, W.E.; Hill, R.C.; Lee, T. The Theory and Practice of Econometrics, 1st ed.; John Wiley & Sons: New York, NY, USA, 1980; p. 810. [Google Scholar]
  46. Amemiya, T. Selection of regressors. Int. Econ. Rev. 1989, 21, 331–354. [Google Scholar] [CrossRef]
  47. Akaike, H. Fitting autoregressive models for prediction. Ann. Inst. Stat. Math. 1969, 21, 243–247. [Google Scholar] [CrossRef]
  48. Martínez-Paredes, E.; Nicodemus, N.; Pascual, J.J.; García, J. Challenges in rabbit doe feeding, including the young doe. World Rabbit Sci. 2022, 30, 13–34. [Google Scholar] [CrossRef]
  49. Nuwayhid, N. Hemodynamic changes during pregnancy in the rabbit. Am. J. Obstet. Gynecol. 1979, 135, 590–596. [Google Scholar] [CrossRef]
  50. Romero, C.; Nicodemus, N.; Martínez de Morentin, C.; García, A.; de Blas, C. Effect of grinding size of barley and dehydrated alfalfa on performance and body composition of does during their early reproductive cycles. Livest. Sci. 2011, 140, 55–61. [Google Scholar] [CrossRef]
  51. Lukaski, H.C.; Johnson, P.E.; Bolonchuk, W.W.; Lykken, G.I. Assessment of fat-free mass using bioelectric impedance measurements of the human body. Am. J. Clin. Nutr. 1985, 41, 810–817. [Google Scholar] [CrossRef] [PubMed]
  52. Kushner, R.F.; Schoeller, D.A. Estimation of total body water in bioelectrical impedance analysis. Am. J. Clin. Nutr. 1986, 44, 417–424. [Google Scholar] [CrossRef] [PubMed]
  53. Deurenberg, P.; Weststrate, J.A.; Paymans, I.; Van der Kooy, K. 1988. Factors affecting bioelectrical impedance measurements in humans. Eur. J. Clin. Nutr. 1988, 42, 1017–1022. [Google Scholar] [PubMed]
  54. Kushner, R.F. Bielectrical Impedance Analysis: A review of principles and applications. J. Am. Coll. Nutr., 1992, 11, 199–209. [Google Scholar] [CrossRef] [PubMed]
  55. Xiccato, G.; Trocino, A.; Sartori, A.; Queaque, P.I. Effect of parity order and litter weaning age on the performance and body energy balance of rabbits does. Livest. Prod. Sci. 2004, 85, 239–251. [Google Scholar] [CrossRef]
  56. De Blas, J.C.; Torres, A.; Fraga, M.J.; Pérez, E.; Gálvez, J.F. Influence of weight and age on the body composition of young doe rabbits. J. Anim. Sci. 1977, 45, 48–53. [Google Scholar] [CrossRef]
Table 1. Chemical composition of rabbits does used for calibration and validation.
Table 1. Chemical composition of rabbits does used for calibration and validation.
Calibration group (n = 87) Validation group (n = 25)
Variable Mean Minimum Maximum SD1 Mean Minimum Maximum SD1
Live weight (g) 4267 3002 5736 533 4260 2837 5014 566
Chemical composition
Water (%) 61.9 53.0 74.4 4.68 62.9 56.6 70.8 3.42
Ash (%) 3.14 2.58 4.05 0.29 3.23 2.78 3.79 0.25
Protein (%) 17.9 15.7 20.8 0.98 18.6 16.0 21.5 1.40
Lipids (%) 13.7 2.46 23.8 4.65 13.1 6.64 18.4 3.14
Energy (kJ/100 g) 1051 557.3 1372 191 1004 704 1284 138
Water (g) 2638 1787 3632 347 2678 1724 3181 374
Ash (g) 133 99.0 179 18.0 137 97.9 166 17.2
Protein (g) 765 537 1092 101 790 573 987 101
Lipids (g) 595 90.5 1154 234 563 294 908 174
Energy (MJ) 45 21.4 71.2 11.1 42.9 30.3 60.7 9.18
1SD: Standard Deviation.
Table 2. Body composition of rabbit does by physiological state (Calibration group; n = 87).
Table 2. Body composition of rabbit does by physiological state (Calibration group; n = 87).
Physiological state1
PL PNL NPL NPNL NUL SEM2 p-Value
Number of animals 18 18 18 18 15 - -
Live weight, g 4490a 4469a 4167b 4310ab 3748c 115 < 0.001
Chemical Composition
Water, % 65.4a 62.7b 62.3b 59.6c 59.4c 0.36 < 0.001
Protein, % 17.8b 17.7b 17.5b 18.9a 17.9b 0.092 < 0.001
Lipids, % 11.1b 13.5a 13.7a 15.1a 15.8a 0.39 < 0.001
Ash, % 3.14 3.05 3.17 3.28 3.08 0.034 0.21
Energy (kJ/100 g) 928b 1044a 1039a 1114a 1147a 15.1 < 0.001
Total weight
Water, g 2786a 2668b 2652b 2524c 2547c 16.2 < 0.001
Protein, g 758b 752b 745b 808a 763b 3.87 < 0.001
Lipids, g 485b 584ab 591a 661a 665a 17.2 < 0.011
Ash, g 133 130 135 139 131 1.11 0.23
Energy (MJ) 40.0b 44.9a 44.6a 48.2a 48.5a 0.68 < 0.001
1PL: Pregnant-Lactating; PNL: Pregnant-Non Lactating; NPL: Non Pregnant-Lactating; NPNL: Non Pregnant-Non Lactating; NUL: Nulliparous. 2SEM : standard error of means. Means within a row without a common superscript differ (p < 0.05).
Table 3. Mean (± SD) of BIA measurements (n = 87) used to develop the prediction equations.
Table 3. Mean (± SD) of BIA measurements (n = 87) used to develop the prediction equations.
Mean Minimum Maximum SE1
Rs, Ω 106 67.0 157 20.7
Xc, Ω 25.2 11.0 58.0 7.53
D, cm 20.2 16.0 26.0 2.06
1Standard Deviation.
Table 4. Repeatability (SR) and coefficient of variation of repeatability (CVR) of Resistance (Rs) and Reactance (Xc).
Table 4. Repeatability (SR) and coefficient of variation of repeatability (CVR) of Resistance (Rs) and Reactance (Xc).
SR, Ω CVR, %
Rs, Ω 10.8 10.6
Xc, Ω 5.22 21.6
Table 5. Correlation matrix of resistance (Ω), reactance (Ω), chemical composition (%), parity order, and live weight (g) in rabbit does (n =87)1.
Table 5. Correlation matrix of resistance (Ω), reactance (Ω), chemical composition (%), parity order, and live weight (g) in rabbit does (n =87)1.
Rs Xc Water Protein Fat Ash Energy PO LW
Rs 1 0.45**** 0.40**** 0.29*** 0.42**** -0.31*** 0.42**** -0.43**** -0.29***
Xc 1 -0.16 -0.05 0.17 -0.19 0.16 -0.21* -0.08
Water 1 0.17 -0.96**** 0.51**** -0.99**** 0.39*** -0.23*
Protein 1 -0.33** 0.40**** -0.26* 0.23* 0.12
Fat 1 -0.56**** 0.97**** -0.38*** 0.29**
Ash 1 -0.58**** 0.36*** -0.27*
Energy 1 -0.42**** 0.25*
PO 1 0.32**
LW 1
1 *: p < 0.05; * *: p < 0.01; ***: p < 0.001; ****: p < 0.0001. Rs: resistance; Xc: reactance; PO: parity order; LW: live weight.
Table 6. Correlation matrix of resistance (Ω), reactance (Ω), chemical composition (g), parity order, and live weight (g) in rabbit does (n =87)1.
Table 6. Correlation matrix of resistance (Ω), reactance (Ω), chemical composition (g), parity order, and live weight (g) in rabbit does (n =87)1.
Rs Xc Water Protein Fat Ash Energy PO LW
Rs 1 0.45**** -0.51**** -0.39**** 0.27** -0.47**** 0.16 -0.43**** -0.29****
Xc 1 -0.16 -0.10 0.11 -0.20* 0.07 -0.21* -0.08
Water 1 0.78**** -0.005 0.79**** 0.15 0.53**** -0.28***
Protein 1 0.39**** 0.79**** 0.55**** 0.40**** 0.91****
Fat 1 0.13 0.97**** -0.22* 0.55****
Ash 1 0.25* 0.54**** 0.75****
Energy 1 -0.15 0.68****
PO 1 0.32**
LW 1
1 *: p < 0.05; * *: p < 0.01; ***: p < 0.001; ****: p < 0.0001. Rs: resistance; Xc: reactance; PO: parity order; LW: live weight.
Table 7. Prediction equations accuracy assesed with an independent data set (n=25).
Table 7. Prediction equations accuracy assesed with an independent data set (n=25).
R2 MEC CV, % MPE RMPE, %
Chemical body composition, %
Water 0.71 2,70 4,36 3,71 5,90
Protein 0.43 0,77 4,31 1,21 6,50
Ash 0.40 0,24 7,52 0,27 8,35
Fat 0.64 2,96 21,5 3,14 23,9
Energy, kJ/100 g DM 0.70 112 10,7 150 14,9
Chemical body composition, g
Water 0.90 119 4,48 159 5,94
Protein 0.89 35,6 4,65 52,3 6,62
Ash 0.71 10,1 7,57 11,3 8,23
Fat 0.72 131 22,0 139 24,6
Energy, MJ 0.83 4,91 10,9 6,51 15,2
R2: determination coefficient; MEC: mean error of calibration; CV: coefficient of variation; MPE: mean prediction error; RMPE: relative mean prediction error.
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