ArticlePDF Available

Prediction of one repetition maximum (1-RM) strength from a 4-6 RM and a 7-10 RM submaximal strength test in healthy young adult males

Authors:

Abstract

2002;5(3):54-59. The purpose of this investigation was to determine if 1-RM strength could be predicted from a 4-6 RM submaximal strength test with a greater accuracy than the commonly used 7-10 submaximal strength test. Thirty-four healthy males between the ages of 19 and 32 participated in this study. Subjects completed 1-RM, 4-6 RM, and 7-10 RM strength assessments in random order with a minimum of 48 hours between each strength assessment. During each session, subjects performed strength assessments for the bench press, incline press, triceps extension, biceps curl, and leg extension. Multiple regression analysis was used to produce equations for predicting 1-RM strength from 4 to 6 or 7 to 10 repetition maximum tests. The 4-6 RM prediction equations improved the predictive accuracy of 1-RM strength compared to the 7-10 RM prediction equations based on the adjusted R 2 and standard error of estimate. Since no injuries or symptoms of delayed onset of muscle soreness were reported during either the 7-10 RM or the 4-6 RM submaximal strength assessments, the results of this study indicate that when attempting to predict 1-RM strength in healthy, young, males, a 4-6 RM submaximal strength assessment appears to be the more accurate test.
1 RM Strength Prediction 54
JEPonline
Journal of Exercise Physiologyonline
Official Journal of The American
Society of Exercise Physiologists (ASEP)
ISSN 1097-9751
An International Electronic Journal
Volume 5 Number 3 August 2002
Exercise Testing
PREDICTION OF ONE REPETITION MAXIMUM (1-RM) STRENGTH FROM A 4-6 RM
AND A 7-10 RM SUBMAXIMAL STRENGTH TEST IN HEALTHY YOUNG ADULT
MALES
PAULA DOHONEY, JOSEPH A. CHROMIAK, DEREK LEMIRE, BEN R. ABADIE AND CHRISTOPHER
KOVACS
Department of Health, Physical Education, Recreation, and Sport, Mississippi State University
ABSTRACT
PREDICTION OF ONE REPETITION MAXIMUM (1-RM) STRENGTH FROM A 4-6 RM AND A 7-10
RM SUBMAXIMAL STRENGTH TEST IN HEALTHY YOUNG ADULT MALES. Paula Dohoney, Joseph
A. Chromiak, Derek Lemire, Ben R. Abadie AND Christopher Kovacs. JEPonline. 2002;5(3):54-59. The
purpose of this investigation was to determine if 1-RM strength could be predicted from a 4-6 RM submaximal
strength test with a greater accuracy than the commonly used 7-10 submaximal strength test. Thirty-four healthy
males between the ages of 19 and 32 participated in this study. Subjects completed 1-RM, 4-6 RM, and 7-10 RM
strength assessments in random order with a minimum of 48 hours between each strength assessment. During
each session, subjects performed strength assessments for the bench press, incline press, triceps extension, biceps
curl, and leg extension. Multiple regression analysis was used to produce equations for predicting 1-RM strength
from 4 to 6 or 7 to 10 repetition maximum tests. The 4-6 RM prediction equations improved the predictive
accuracy of 1-RM strength compared to the 7-10 RM prediction equations based on the adjusted R2 and
standard error of estimate. Since no injuries or symptoms of delayed onset of muscle soreness were reported
during either the 7-10 RM or the 4-6 RM submaximal strength assessments, the results of this study indicate that
when attempting to predict 1-RM strength in healthy, young, males, a 4-6 RM submaximal strength assessment
appears to be the more accurate test.
Key Words: One repetition maximum (1-RM), Strength prediction, Submaximal strength.
INTRODUCTION
Weight training is recommended by allied health professionals to enhance physical fitness and overall health (1).
However, the methods for testing strength have become increasingly more sophisticated (2). Many studies have
been conducted to produce regression equations for predicting 1-RM strength, while other studies have been
undertaken to determine the accuracy of such equations. Several studies have extended research in this area by
further investigating such aspects as: (a) the predictive accuracy of regression equations with untrained and
1 RM Strength Prediction 55
technique-trained subjects (3,4,5,6), (b) differences in various groups of male subjects (7), (c) differences in male
and female performance (8,9,10), (d) the relationship between performances using different types of resistance
training equipment and types of strength exercises (11,12), and (e) the validity of repetitions -to-fatigue
equations for older adults (13,14,15).
In order to prescribe weight-training programs for a novice weight lifters, an exercise specialist typically
determines an individual's maximum lifting capacity. This weight is the maximal amount of weight that can be
lifted only one time, and is referred to as the one-repetition maximum (1-RM). Since muscular strength varies
depending on the muscle groups involved and the type of lift employed (e.g., bench press, biceps curl), maximal
lifting capacity must be assessed for each prescribed exercise. It has been suggested that novice lifters not
perform a 1-RM strength assessment, because lifting maximal weight by individuals not accustomed to weight
training may induce muscle soreness and increase the risk of more serious muscular injury (6).
In order to minimize the risk of strength assessment, regression equations have been developed to predict 1-RM
strength for larger muscle mass exercises for male subjects (16). Prediction of 1-RM strength allows an exercise
specialist to assess an individual's maximal lifting capacity without subjecting the novice lifter to the increased
risk associated with a 1-RM lift. The majority of studies that have reported prediction equations for 1-RM
strength used a 7-10 RM submaximal strength test (4,6,13). The purpose of this investigation was to determine
whether 1-RM strength could be predicted from 4-6 RM submaximal strength tests for both large and small
muscle mass exercises with greater accuracy than the commonly used 7-10 RM submaximal strength test.
METHODS
Subjects
Thirty-four healthy males between the ages of 19 and 32 years, who had not participated in strength training
within the last year, volunteered to participate in this study. Methods and procedures for the study were
approved by the institution and informed consent was obtained from participants. Subjects were instructed to
refrain from participating in strenuous activity for 24 hours prior to each testing session and to avoid alcohol,
caffeine, smoking and the consumption of large meals for at least three hours prior to testing.
Study Design
Body composition analysis included calculating percentage of body fat from the sum of three skinfold measures
(16). The sum of three skinfold measures was used to calculate body density, which was used to calculate
percent body fat using the Siri equation (17).
Subjects completed 1-RM, 4-6 RM, and 7-10 RM strength assessments in random order with a minimum of 48
hours between strength assessments. During each session, subjects performed strength assessments for the bench
press, incline press (28° incline), leg extension, biceps curl, and triceps extension in random order. While being
assessed for bench press and incline press strength, subjects lifted a free weight Olympic bar with weighted
plates. During the bench press and incline press assessments, subjects laid with their back flat on the bench and
their feet in full contact with the floor throughout the lift. Subjects grasped the bar with a thumb-lock grip at a
position slightly greater than shoulder width. Trained spotters assisted the subjects in lifting the bar from the
support rack, and the subject lowered the bar to the chest and returned the bar to full arm extension.
Strength of the leg extensors was assessed using a Cybex® leg extension machine. Subjects were seated with the
resistance bar positioned on a plane with the superior surface of the medial malleolus. Subjects lifted the weight
to near full extension of the knee. Biceps curl strength was assessed on a Paramount® preacher biceps curl
machine. Subjects sat in the preacher curl machine with the seat adjusted in order to position the upper arm to a
28° angle of elbow flexion. The triceps were flat on the curling pad and subjects' feet maintained full contact with
the floor throughout the lifts. Subjects lifted a 22.5 kg free weight bar with additional weight plates using a
1 RM Strength Prediction 56
supine grip at shoulder width. Spotters assisted the subjects in lifting the bar to the proper starting position.
Subjects curled the bar to 90° of elbow flexion. Triceps extension strength was assessed on a Body Master®
triceps extension press machine. Subjects stood against a backrest. A spotter moved the bar in order to position
the resistance bar at 90° of elbow flexion. Subjects used an overhand grip and attempted to extend their arms
until near full extension of the elbow was achieved. During all submaximal strength assessments, if subjects
could lift the weight greater than the desired number of repetitions indicated by the test protocol, subjects rested
for 5 to10 minutes and repeated the lift with additional weight.
Forty-eight hours following the completion of each strength test, subjects were asked the following questions:
(1) Did the strength assessment limit your ability to exercise within the last 48 hours?, and (2) Did you
experience noticeable muscle soreness within 48 hours of the strength assessment? These questions were asked in
order to determine the extent of any muscle injury and the onset of any delayed muscle soreness resulting from
the strength assessment.
Statistical Analyses
Stepwise multiple regression analysis was used to generate ten regression equations for predicting 1-RM strength
from the 4-6 RM and 7-10 RM submaximal strength tests. Four variables (weight lifted during the submaximal
strength test, the number of repetitions completed, the subject’s body weight, and the subject’s body
composition) were initially entered into the stepwise regression equation. The variables selected to predict 1-RM
for the exercises from both the 4-6 RM and 7-10 RM submaximal strength tests were the weight lifted during the
submaximal strength test and the number of repetitions completed. The degree of relationship between each
regression equation for predicting 1-RM strength from either 4-6 RM or 7-10 RM submaximal strength tests and
the actual 1-RM was determined using the correlation coefficient (r) and adjusted R2. The adjusted R2 value
equals the explained variance between the correlated values. The standard error of estimate (SEE), between the
measured and predicted 1-RM for each exercise, was used as a measurement of accuracy of the prediction
equation. The SEE was calculated as Sy/1-R2, where Sy is the standard deviation of the measured value.
RESULTS
The anthropometric characteristics of the subject population are presented in
Table 1. The regression equations for predicting 1-RM from 4-6 and 7-10-
RM tests are presented in Table 2. The corresponding correlation
coefficients (r) between predicted and measured 1-RM strength, the
adjusted R2, standard error of estimate (SEE), and SEE as a percentage of
the actual 1-RM are also reported in Table 2.
For each exercise, the prediction equation based on a 4-6 RM set was a better predictor of 1-RM strength than
the prediction equation based on a 7-10 RM set. For each exercise, the correlation between the predicted and
actual 1-RM, the standard error of estimate, and the adjusted R2 were improved when predicting 1-RM from a 4-
6 RM set compared with a 7-10 RM set.
No subjects reported that either the 4-6 RM submaximal strength assessment or the 7-10 RM submaximal
strength assessment limited their ability to exercise or caused noticeable muscle soreness. Six (17.5%) subjects
reported that the 1-RM strength assessment limited their ability to exercise. Twenty-one (61.2%) subjects
indicated that the 1-RM strength assessment created noticeable muscle soreness. If a subject reported that their
ability to exercise was limited, or they experienced noticeable muscle soreness, the next strength test was
postponed for an additional 48 hours. All of the subjects were able to participate in the strength assessment after
the 48 hour postponement.
Table 1. Anthropometric
measurements for the sample
population (n=34).
Variable Mean±±SD
Age (yr) 23.2±3.2
Height (cm) 181.5±5.7
Weight (kg) 84.1±11.5
Body Fat (%) 15.2
±
1.7
1 RM Strength Prediction 57
Table 2. Regression equations for predicting 1-RM from 4-6 and 7-10-RM tests.
Resistance Exercise Prediction Equations for
4-6 RM tests rAdjusted R2SEE SEE/1-RM (%)
Bench Press -24.62 + (1.12 x Wt) + (5.09 x reps) 0.97 0.93 11.0 5.6
Inclined Press -9.85 + (1.02 x Wt) + (5.70 x reps) 0.96 0.90 11.9 6.9
Triceps Extension 6.74 + (0.99 x Wt) + (1.61 x reps) 0.93 0.86 6.4 6.0
Biceps Curl 19.97 + (0.81 x Wt) + (2.31 x reps) 0.89 0.78 6.4 6.3
Leg Extension 82.07 + (0.76 x Wt) + (5.66 x reps) 0.82 0.66 26.3 8.4
Resistance Exercise Prediction Equations for
7-10 RM tests rAdjusted R2SEE SEE/1-RM (%)
Bench Press -1.89 + (1.16 x Wt) + (1.68 x reps) 0.95 0.91 13.5 6.9
Inclined Press 12.14 + (1.16 x Wt) + (0.10 x reps) 0.93 0.86 14.3 8.3
Triceps Extension -9.76 + (1.02 x Wt) + (3.56 x reps) 0.91 0.82 7.2 6.9
Biceps Curl 23.90 + (0.77 x Wt) + (2.16 x reps) 0.84 0.68 7.7 7.6
Leg Extension 95.00 + (0.65 x Wt) + (8.52 x reps) 0.76 0.56 30.1 9.7
DISCUSSION
Many strength prediction equations have been published including generalized equations and exercise specific
equations (4,7,12). This paper presents strength prediction equations for five strength training exercises with two
different repetition ranges.
For each strength-training exercise, the prediction equation based on a 4-6 RM set was a better predictor of 1-
RM strength than the prediction equation based on a 7-10 RM set. The results of this study suggest that the
predictive accuracy of the prediction equations is greatest for the upper body exercises, such as the bench press
and incline press, compared to lower body exercises, such as the leg extension. Because this study utilized only
one lower body test, this outcome may not be true of all lower body exercises. The correlation coefficients were
lowest and standard error of estimate greatest for the leg extension strength prediction equations compared with
the other four prediction equations in both the 4-6 RM and 7-10 RM sets.
These prediction equations were developed for use on non-strength trained individuals. Studies have revealed
that prediction equations are not applicable to strength-trained individuals (6,18) and that proper lifting technique
does not necessarily alter maximal and submaximal lifting performance (4). Prediction equations are specific to
the training status of the individuals and resistance training has been found to alter the relationship between
maximal and submaximal strength (6). However, prediction equations will tend to be most accurate for those
individuals who are closest to the mean for the group. For individuals who are capable of lifting heavy weights,
the prediction equations will tend to under-predict their 1-RM strength. Typically, a strength-trained individual
can complete more repetitions with any given percentage of their 1-RM than an individual who is not strength-
trained (19).
Conclusion
This study sought to determine whether 1-RM strength could be predicted from 4-6 RM submaximal strength
tests for large and small muscle mass exercises with greater accuracy than the commonly used 7-10 RM
1 RM Strength Prediction 58
submaximal strength test. The 4-6 RM submaximal strength test improved the predictive accuracy of 1-RM
strength compared to the 7-10 RM submaximal strength assessment in each of the five assessments of 1-RM
strength. Since no injuries or symptoms of delayed onset of muscle soreness were reported during either the 7-
10 RM or the 4-6 RM submaximal strength assessment, the results of this study indicate that when attempting to
predict 1-RM strength in untrained male subjects with similar characteristics, a 4-6 RM submaximal strength
assessment appears to be a more valid and effective test.
Further research could determine the validity of such prediction equations for male subjects with different
characteristic means (age, height, weight, % body fat), female subjects, adolescents, the elderly, and other subject
groups. The use of such prediction equations to determine 1-RM has practical value for allied health
professionals in assessing and prescribing strength training programs.
Address for correspondence: Paula Dohoney, Department of Health, Physical Education, Recreation, and
Sport, Mississippi State University, P.O. Box 6186, Mississippi State, MS 39762-6186; Phone: (662) 325-7234;
FAX: (662) 325-4525; Email: pdohoney@colled.msstate.edu
REFERENCES
1. American College of Sports Medicine (ACSM). ACSM’s Guidelines for exercise testing and prescription,
Philadelphia, PA: Lippincott Williams & Wilkins, 2000.
2. Brzycki, M. Strength testing-Predicting a one-rep max from reps-to-fatigue. JOPERD 1993; 68:88-90.
3. Brown, A., Abadie, B., O'Nan, D., & Lamberth, J. Prediction of maximal muscular strength of untrained
college males by utilizing submaximal strength tests. RQES 1994; A 32.
4. Abadie, B., Altorfer, G., & Schuler, P. Does a regression equation to predict maximal strength in untrained
lifters remain valid when the subjects are technique trained? J Strength Cond Res 1999; 13: 259-263.
5. Mayhew, J., Ball, T., & Bowen, J. Prediction of bench press lifting ability from submaximal repetitions before
and after training. Sports Med., Training and Rehab 1992; 3: 195-201.
6. Braith, R., Graves, J., Leggett, S., & Pollock, M. Effect of training on the relationship between maximal and
submaximal strength. Med Sci Sports Exerc 1993; 25:132-138.
7. Mayhew, J., Prinster, J., Ware, J., Zimmer, D., Arabas, J., & Bemben, M. Muscular endurance repetitions to
predict bench press strength in men of different training levels. J Sports Med Phys Fitness 1995; 35: 108-113.
8. Rose, K., & Ball, T. A field test for predicting maximum bench press lift of college women. J Appl Sport Sci
Res 1992; 6:103-106.
9. Kuramoto, A. K., & Payne, G. V. Predicting muscular strength in women: A preliminary study. RQES 1995;
6:168-172.
10. Mayhew, J., Ball, T., Arnold, M., & Bowen, J. Relative muscular endurance performance as a predictor of
bench press strength in college men and women. J Appl Sport Sci Res 1992; 6: 200-206.
11. Simpson, S., Rozenek, R., Garhammer, J., Lacourse, M., & Storer, T. Comparison of one repetition
maximums between free weight and universal machine exercises. J Strength Cond Res 1997; 11: 103-106
12. LeSuer, D., McCormick, J., Mayhew, J., Wasserstein, R., & Arnold, M. The accuracy of prediction
equations for estimating 1-RM performance in the bench press, squat, and deadlift. J Strength Cond Res 1997;
11: 211-213.
13. Knutzen, K., Brilla, L., & Caine, D. Validity of 1RM prediction equations for older adults. J Strength Cond
Res 1999; 13: 242-246.
14. Brown, C., Abadie, B., Boling, R., O'Nan, D. Cross validation of an existing regression equation to predict
one repetition maximum (1-RM) strength. RQES 1994; A-32.
15. Fish, E., Carroll, J. F., Brown, C. J., Boling, R., & Abadie, B. R. Prediction of 1-RM leg press strength from
1 RM Strength Prediction 59
a 7-10 RM strength test in elderly men. Med Sci SportsExerc 1993; 26: S5189.
16. Baumgartner, T. A., & Jackson, A. S. Measurement for evaluation in physical education. Dubuque, IA:
Wm. C. Brown, 1982.
17. Siri, W. Body composition from fluid space and density. In Techniques for Measuring Body Composition.
J. Brozek and A. Hanscle, eds. Washington, DC: National Academy of Science, 1961, pp. 23-224.
18. Becque, M. & Pick, J. Validity of predicting 1RM and % 1RM in weight-trained and untrained males. Med
Sci Sports Exerc 1995; 27:S210.
19. Heoger, W., Hopkins, D., Barette, S., & Hale, D. Relationship between repetitions and selected percentages
of one repetition maximum: A comparison between untrained and trained males and females. J Appl Sport Sci
Res 1990; 4:47-54.
... Linear, cubic, and exponential EQs that estimate 1RM, or % of 1RM, from RTF have been derived from various samples (males or females or combined; untrained or trained subjects or combined samples; ages 15-69 years), RTF ranges (1-20 repetitions), and movements (single-joint and multi-joint) (1,(10)(11)(12)16,18,19,25,27,36). Most of these EQs, however, used linear (1,10,12,16,19,25) or exponential (11,27,36) models to estimate bench press (BP) 1RM (1,(10)(11)(12)16,18,19,25,27,36) and were derived with a sample of only adult men (1,11,12,16,25). ...
... Linear, cubic, and exponential EQs that estimate 1RM, or % of 1RM, from RTF have been derived from various samples (males or females or combined; untrained or trained subjects or combined samples; ages 15-69 years), RTF ranges (1-20 repetitions), and movements (single-joint and multi-joint) (1,(10)(11)(12)16,18,19,25,27,36). Most of these EQs, however, used linear (1,10,12,16,19,25) or exponential (11,27,36) models to estimate bench press (BP) 1RM (1,(10)(11)(12)16,18,19,25,27,36) and were derived with a sample of only adult men (1,11,12,16,25). Furthermore, there are additional "generic" EQs (2,7,20,24,35,44) with limited information available regarding the specific movement, methodology, equipment, or sample used to derive the EQs, which makes the procedures difficult to replicate. ...
... Linear, cubic, and exponential EQs that estimate 1RM, or % of 1RM, from RTF have been derived from various samples (males or females or combined; untrained or trained subjects or combined samples; ages 15-69 years), RTF ranges (1-20 repetitions), and movements (single-joint and multi-joint) (1,(10)(11)(12)16,18,19,25,27,36). Most of these EQs, however, used linear (1,10,12,16,19,25) or exponential (11,27,36) models to estimate bench press (BP) 1RM (1,(10)(11)(12)16,18,19,25,27,36) and were derived with a sample of only adult men (1,11,12,16,25). Furthermore, there are additional "generic" EQs (2,7,20,24,35,44) with limited information available regarding the specific movement, methodology, equipment, or sample used to derive the EQs, which makes the procedures difficult to replicate. ...
Article
Roberts, TD, Smith, RW, Arnett, JE, Ortega, DG, Schmidt, RJ, and Housh, TJ. Cross-validation of equations for estimating 1 repetition maximum from repetitions to failure for the bench press and leg extension. J Strength Cond Res XX(X): 000-000, 2024-Eighteen previously published equations (EQs) that estimate 1 repetition maximum (1RM) from repetitions to failure (RTF) were cross-validated for the bench press (BP) and leg extension (LE) movements. Forty-three recreationally active men (age: 20.58 ± 1.47 years; body mass [BM]: 81.66 ± 13.65 kg) completed a 1RM test and RTF at 80% of the 1RM test for the LE, and 39 of the 43 men (age: 20.61 ± 1.48 years; BM: 83.58 ± 12.73 kg) completed the same tests for the BP. The EQs were categorized as generic (the source did not indicate its applicability for a specific movement) or movement-specific (BP-specific and LE-specific EQs). The generic EQs were cross-validated for both movements, whereas the BP-specific and LE-specific EQs were cross-validated for their respective movements only. The cross-validation criteria included calculations of the constant error (CE) (mean differences between estimated and measured 1RM), Pearson Correlation Coefficient, standard error of the estimate, and total error. The level of significance was set at p ≤ 0.05. After the initial cross-validation analyses of the previously published EQs, the most accurate EQs were modified by subtracting their cross-validation CE from the original EQ to improve their accuracy for estimating BP and LE 1RM by eliminating systematic error. The modified EQs were then cross-validated using the same statistical procedures. Based on the cross-validation analyses, we recommend the following EQs: BP 1RM = (RTF0.1 × weight) + 1.49 and LE 1RM = (RTF0.1 × weight) + 1.06 using weights that result in 4-10 RTF.
... Various sources, including published papers [5] [11][12][13][14][15][16][17][18][19][20], books [21,22,23,24], and a 1-RM estimation chart [25], have proposed 1 or more equations (EQs) to estimate 1-RM values from RTF performed at submaximal weights ranging from 20 to 95% 1-RM. Most of these EQs were derived for the bench press movement [11][12][13][14][15][16][17][18][19][20], however, some EQs have been developed for other movements, including the leg extension (Leg Ext) [14,15], arm curl [14,15], leg press [20], leg curl [15], lat machine pulldown [15], inclined press [14], and triceps extension [14]. ...
... Various sources, including published papers [5] [11][12][13][14][15][16][17][18][19][20], books [21,22,23,24], and a 1-RM estimation chart [25], have proposed 1 or more equations (EQs) to estimate 1-RM values from RTF performed at submaximal weights ranging from 20 to 95% 1-RM. Most of these EQs were derived for the bench press movement [11][12][13][14][15][16][17][18][19][20], however, some EQs have been developed for other movements, including the leg extension (Leg Ext) [14,15], arm curl [14,15], leg press [20], leg curl [15], lat machine pulldown [15], inclined press [14], and triceps extension [14]. In contrast, several "generic" EQs have also been proposed, which can be defined as EQs from sources that did not specify their use for a particular movement and provided limited information regarding their derivation methodology [5,21,22,23,24,25]. ...
... Various sources, including published papers [5] [11][12][13][14][15][16][17][18][19][20], books [21,22,23,24], and a 1-RM estimation chart [25], have proposed 1 or more equations (EQs) to estimate 1-RM values from RTF performed at submaximal weights ranging from 20 to 95% 1-RM. Most of these EQs were derived for the bench press movement [11][12][13][14][15][16][17][18][19][20], however, some EQs have been developed for other movements, including the leg extension (Leg Ext) [14,15], arm curl [14,15], leg press [20], leg curl [15], lat machine pulldown [15], inclined press [14], and triceps extension [14]. In contrast, several "generic" EQs have also been proposed, which can be defined as EQs from sources that did not specify their use for a particular movement and provided limited information regarding their derivation methodology [5,21,22,23,24,25]. ...
... This strength is commonly quantified through the onerepetition maximum (1RM) test, which measures the maximum strength capacity an athlete can lift with a proper form in a single repetition [4]. However, this method has a drawback in that it depends on the athlete's condition, resulting in up to a 36% variance, even for the same athlete [5]. ...
Article
Full-text available
Human pose estimation (HPE) technology, a vital tool for assessing exercise posture by extracting the three-dimensional coordinates of each joint, has been applied in many studies. It is effective for determining static postures, such as yoga; however, it still presents challenges in assessing dynamic exercise that involves considering each joint’s velocity. Although the HPE technology enables the derivation of position and velocity from each joint, assessing exercise posture using multiple time-series data requires time consumption and expert knowledge. Therefore, this study addressed this challenge by introducing a method for determining the velocity-based exercise posture, which combines the coordinates of significantextracted joints using HPE with the relative-phase method. The relative phase angle (Δϕ Angle ) is valuable for assessing the combination of position and velocity. This study added the relative phase distance (Δϕ Distance ). An experiment was conducted to compare the exercise postures of experts and beginners during barbell back squats using a constructed dataset of time-series data for the positions and velocities of each joint and the relative phase Angle and Distance. Training and prediction were performed using a one-dimensional deep learning model. The results demonstrated the effectiveness of the proposed index in velocity-based exercise assessment with over 95% accuracy and confirmed the robustness of the method without requiring expert knowledge in real time. This study has significant implications for practical application in sports science and biomechanics. It has the potential to revolutionize the assessment and improvement of exercise posture.
... 1RM BP test has been used to assess maximum strength of many athletes, such as American Football players (Mann et al., 2012), Rugby Union players (Crewther et al., 2009), and Rugby League players (Till et al., 2017). 1RM BP test however can also be predicted by the number of repetitions that an individual can complete with a submaximal load (Dohoney et al., 2002), and specific equations have been developed for this purpose (Whisenant et al., 2003). More recently, the bench press 1RM has been accurately predicted in trained men by the power produced by the upper body during a ballistic push-up (Wang et al., 2017a(Wang et al., , 2017b. ...
Article
The aim of the present study was to develop prediction equations for the one repetition maximum (1RM) Bench Press (BP) in resistance-trained men based on muscle thickness and simple anthropometric parameters. 83 men (age: 26.2 ± 4.9y, height: 175.9 ± 6.3 cm, body mass: 82.9 ± 11.2 kg) participated in the present investigation and were assessed for anthropometric measurements and for muscle thickness of pectoralmajor (MTP). Then, the participants performed the 1RM BP test. A very large correlation was detected between MTP and 1RM BP (r = 0.83–0.88). A prediction equation based on MTP and body mass (EQ1) was developed: 1RM BP = –15.2460565 + (32.0751388 * MTP) + (0.6364405 * Body Weight) with R2 = 0.79. Another prediction equation was developed using MTP only (EQ2): 1RM BP = 20.36167 + (39.36532 * MTP) with R2 = 0.69. Bland-Altman analysis and paired sample t test provided insufficient evidence to support differences between the predicted and the measured 1RM BP in both the equations (p > 0.05). This study showed that both MTP based(EQ2) and MTP and body mass based (EQ1) methods can be used to predict 1RM BP and may representimportant tools for the evaluation of maximal strength. These findings support the potential use of non-performance-based parameters to predict maximal dynamic strength in trained individuals.
... A commonly used lower-body strength assessment is the three-repetition maximum (3RM) squat, with many coaches using this result to prescribe load for exercises in their resistance training programs. However, due to the required maximal effort, a back squat strength test can elicit muscle soreness which may impact an athlete's continued training [4]. 3RM squat testing can be time consuming with multiple trials and significant rest periods between efforts are required to achieve an accurate measurement [5]. ...
Article
Full-text available
Prescribing correct training loads in strength- and power-based sports is essential to eliciting performance improvements for athletes. Concurrently, testing strength for the prescription of training loads should be accurate and safe with minimal disruption or fatigue inducement to the athlete. The purpose of this study was to develop a prediction equation in female athletes for the three-repetition maximum (3RM) squat using the isometric mid-thigh pull and basic anthropometric assessments that could be practically applied to support training prescriptions. Female athletes (n = 34) were recruited from netball, volleyball, basketball, and soccer across a spectrum of competitive standards. Each athlete’s weight, standing height, seated height, arm span, and biacromial breadth were recorded, and then, on separate occasions separated by at least 48 h, each athlete completed a 3RM squat test and an isometric mid-thigh pull (IMTP) assessment. IMTP variables of peak force and time-dependent force at 50, 100, 150, 200, and 250 ms, as well as anthropometric measures, were used to develop a prediction equation. Squat strength was low-to-moderately correlated with peak force (r = 0.386); force at 100 ms (r = −0.128), 150 ms (r = −0.040), and 200 ms (r = −0.034); standing height (r = 0.294); and biacromial breadth (r = −0.410). Stepwise multiple regression significantly (p < 0.05) explained 26% of the 3RM squat strength variation using peak force and force at 100 ms, resulting in the following equation: Predicted 3RM squat (kg) = [6.102 + (Peak Force × 0.002) − (Force@100 ms × 0.001)]². The reported equation’s predictive accuracy was tested using the same testing protocols following 6–8 weeks of training in a sub-cohort of athletes (n = 14). The predicted and actual recorded 3RM values were not significantly (p = 0.313) different, supporting the use of the IMTP as a test that contributes informative values for use in a predictive equation for training prescription and thus reducing the testing and fatigue-inducing impost on female athletes. However, the 95% CI (−4.18–12.09) indicated predicted values could differ in excess of 10 kg. This difference could lead to an excessive load prescription for an athlete’s training program, indicating caution should be taken if using the described method to predict 3RM squat values for programming purposes.
... Es fundamental el control de las variables del entrenamiento para optimizar los resultados 5 , y más concretamente, la intensidad parece ser el factor más importante para mejorar la fuerza máxima [6][7][8][9] y el RFD 7,8,10,11 , considerado como el factor más determinante del rendimiento deportivo 4,12,13 . La intensidad del entrenamiento de fuerza se ha prescrito tradicionalmente en función del porcentaje sobre la repetición máxima (RM), o en función del máximo número de repeticiones que un sujeto puede realizar con una carga 5,14,15 ; pero en los últimos años se ha propuesto la velocidad de ejecución como una alternativa más precisa, fiable y segura para el control de la intensidad [16][17][18] . Se ha demostrado una relación carga (%RM)-velocidad, específica para diferentes ejercicios, según la cual, cada carga está estrechamente relacionada con la máxima velocidad a la que puede ser levantada [16][17][18][19][20][21] . ...
Article
Full-text available
Resumen: Controlar las variables de entrenamiento es vital para garantizar las adaptaciones deseadas en el entrenamiento de fuerza, siendo la intensidad especialmente importante para mejorar la fuerza máxima y el RFD. La velocidad de ejecución ha resultado ser la mejor variable para monitorizar la intensidad del entrenamiento de fuerza, en particular las pérdidas de velocidad relacionadas con la fatiga. Sin embargo, existen impedimentos materiales para poder utilizar esta variable. Por tanto, el objetivo de este trabajo es analizar la relación entre el RPE y las pérdidas de velocidad como alternativa para controlar el entrenamiento. Se midió a 5 sujetos (4 hombres y 1 mujer) pertenecientes a la selección española de lucha libre olímpica un total de 15 series de press de banca (3 series/sujeto), de las cuales solo 14 se incluyeron en el análisis estadístico por incumplir una de ellas el protocolo, con 3 cargas relativas distintas (5 series/carga) y una pérdida de velocidad entre 20%-32%. Las variables dependientes fueron: RPE, la pérdida de velocidad, el número de repeticiones realizadas en cada serie y velocidad de la mejor repetición de cada serie. Se analizaron las correlaciones entre las variables RPE-pérdida de velocidad; RPE-número de repeticiones; RPE-velocidad mejor repetición, obteniéndose solamente correlación significativa (r Pearson 0,843; P <0,001) entre el RPE y la pérdida de velocidad; la correlaciones entre el RPE-número de repeticiones y RPE-velocidad mejor repetición no mostraron significación estadística. Estos resultados podrían indicar la posibilidad de gestionar la fatiga y la intensidad del entrenamiento utilizando la relación RPE-pérdida de velocidad, aunque es necesario llevar a cabo estudios similares con tamaños muestrales mayores que refuercen los resultados obtenidos en este estudio. Summary: Controlling the training variables is vital to ensure the desired adaptations in resistance training; intensity is the most important variable to improve maximum strength and rate of force development (RFD). The movement velocity has shown to be the best variable to monitor the intensity of resistance training, in particular the velocity loss related to fatigue. However, there are material impediments to use this variable. Therefore, the aim of this paper is to analyze the relationship between RPE and velocity losses as an alternative to control training. Sample included 5 subjects (4 men and 1 woman) from the Spanish Olympic Wrestling team who performed a total of 15 sets of bench press (3 set/subject), of which only 14 were included in the statistical analysis for breaching one of them the protocol, with 3 different relative loads (5 set/load) and a velocity loss between 20%-32%. The dependent variables were: RPE, the velocity loss, the number of repetitions performed in each set and the velocity of the best repetition of each set. The correlations between the RPE-velocity loss; RPE-number of repetitions; and RPE-velocity best repetition variables were analyzed, obtaining only significant correlation (r Pearson 0.843, P <0.001) between the RPE and the velocity loss; correlations between RPE-number of repetitions; and RPE-velocity best repetition did not show statistical significance. The results of the present work could indicate the possibility of managing fatigue and controlling training intensity using the RPE-velocity loss relationship, although it is necessary to carry out similar studies with larger sample sizes that reinforce the results of this study.
Chapter
Creatine (Cr) supplementation has been widely used by athletes and resistance exercise practitioners to improve physical performance and muscle recovery. Despite this, not all of its effects are fully understood, especially in the context of the load protective effect (WPE). This study investigated whether Cr supplementation can enhance WPE and reduce markers of muscle damage in 20 healthy men who had been weight training for more than six months (age: 26 ± 7 years; body mass: 81.3 ± 9.2 kg; height: 177 ± 0.07 cm). Participants were randomly divided into two groups: creatine supplementation (CRE) and placebo (PLA). The CRE group received 20 g of creatine monohydrate per day (4 doses of 5 g), while the PLA group received maltodextrin at the same dosage. The experimental protocol was conducted over 25 days and included strength testing (1RM in the Scott bench biceps curl exercise), blood collection for creatine kinase (CK) analysis and evaluation of delayed onset muscle soreness (DOMS). The results showed that Cr supplementation significantly reduced the perception of pain after the first and second exercise sessions, in addition to promoting a more attenuated response in CK levels compared to the PLA group. The CRE group also showed a significant increase in total body mass (TBM), which was not observed in the PLA group. These findings indicate that Cr supplementation can enhance EPC, reducing exercise-induced muscle damage and aiding in the continuity of strength training programs. Future studies are needed to investigate the mechanisms associated with these effects.
Article
Full-text available
A suplementação de creatina (Cr) tem sido amplamente utilizada por atletas e praticantes de exercícios resistidos para melhora no desempenho físico e recuperação muscular. Apesar disso, nem todos os seus efeitos são completamente conhecidos, especialmente no contexto do efeito protetor da carga (EPC). Este estudo investigou se a suplementação de Cr pode potencializar o EPC e reduzir marcadores de dano muscular em 20 homens saudáveis, praticantes de musculação há mais de seis meses (idade: 26 ± 7 anos; massa corporal: 81,3 ± 9,2 kg; estatura: 177 ± 0,07 cm). Os participantes foram divididos aleatoriamente em dois grupos: suplementação de creatina (CRE) e placebo (PLA). O grupo CRE recebeu 20 g de creatina monoidratada por dia (4 doses de 5 g), enquanto o grupo PLA recebeu maltodextrina na mesma dosagem. O protocolo experimental foi conduzido ao longo de 25 dias e incluiu testes de força (1RM no exercício rosca bíceps no banco Scott), coleta sanguínea para análise da creatina quinase (CK) e avaliação da percepção de dor muscular tardia (DMT). Os resultados mostraram que a suplementação de Cr reduziu significativamente a percepção de dor após a primeira e a segunda sessões de exercício, além de promover uma resposta mais atenuada dos níveis de CK em comparação ao grupo PLA. O grupo CRE também apresentou um aumento significativo na massa corporal total (MCT), o que não foi observado no grupo PLA. Esses achados indicam que a suplementação de Cr pode potencializar o EPC, reduzindo o dano muscular induzido pelo exercício e auxiliando na continuidade de programas de treinamento de força. Estudos futuros são necessários para investigar os mecanismos associados a esses efeitos.
Article
Full-text available
Background/Objectives: Evidence supports the benefits of concurrent training (CT), which combines endurance and resistance exercises, for enhancing health and physical fitness. Recently, low-volume, time-efficient exercise approaches such as low-volume high-intensity interval training (LOW-HIIT), whole-body electromyostimulation (WB-EMS), and single-set resistance training (1-RT) have gained popularity for their feasibility and efficacy in improving various health outcomes. This study investigated the effects of low-volume CT, focusing on (1) whether exercise order affects cardiometabolic health, inflammation, and fitness adaptations and (2) which combination, LOW-HIIT plus WB-EMS or LOW-HIIT plus 1-RT, yields better results. Methods: Ninety-three obese metabolic syndrome (MetS) patients undergoing caloric restriction were randomly assigned to four groups performing the different low-volume CT protocols over 12 weeks. Outcomes included cardiometabolic, inflammatory, and fitness parameters. Results: In both combinations, no significant differences were found regarding exercise order. However, the pooled LOW-HIIT and 1-RT group achieved superior improvements in blood pressure, blood lipids, inflammation markers (CRP, hsCRP), the MetS severity score, and overall fitness compared to the LOW-HIIT and WB-EMS combination. Compared to previous studies using these modalities individually, LOW-HIIT plus 1-RT appeared to further reduce inflammation, whereas LOW-HIIT combined with WB-EMS was less effective for cardiometabolic health, potentially due to interference effects between modalities. Conclusions: While LOW-HIIT plus WB-EMS appears to be a viable option for individuals unable to perform traditional resistance training, the findings suggest prioritizing LOW-HIIT plus 1-RT to maximize health outcomes. These findings highlight the importance of tailored exercise prescriptions and the need for further research into optimizing CT protocols for diverse populations.
Article
Full-text available
Combined endurance and resistance training, also known as “concurrent training”, is a common practice in exercise routines. While concurrent training offers the benefit of targeting both cardiovascular and muscular fitness, it imposes greater physiological demands on the body compared to performing each modality in isolation. Increased protein consumption has been suggested to support adaptations to concurrent training. However, the impact of protein supplementation on responses to low-volume concurrent training is still unclear. Forty-four untrained, healthy individuals (27 ± 6 years) performed two sessions/week of low-volume high-intensity interval training on cycle ergometers followed by five machine-based resistance training exercises for 8 weeks. Volunteers randomly received (double-blinded) 40 g of whey-based protein (PRO group) or an isocaloric placebo (maltodextrin, PLA group) after each session. Maximal oxygen consumption (VO2max) and overall fitness scores (computed from volunteers’ VO2max and one-repetition maximum scores, 1-RM) significantly increased in both groups. The PRO group showed significantly improved 1-RM in all major muscle groups, while the PLA group only improved 1-RM in chest and upper back muscles. Improvements in 1-RM in leg muscles were significantly greater in the PRO group versus the PLA group. In conclusion, our results indicate that adaptations to low-volume concurrent training, particularly leg muscle strength, can be improved with targeted post-exercise protein supplementation in untrained healthy individuals.
Article
This study was implemented to determine if predicting 1 repetition maximum (1RM) bench press strength in untrained lifters from a 7-10RM strength test remains valid when subjects practiced the proper bench press technique. Thirty men 18-26 years of age participated in 2 testing sessions to assess 1RM and 7-10RM bench press strength. The sessions were separated by a minimum of 48 hours. Regression analysis indicated the following equation to predict 1RM strength from weight lifted during the 7-10RM strength test: 1RM = 8.841 + (1.1828*7-10RM). Analysis of predictive accuracy of the regression equation indicated correlation of r = 0.969 (SEE = 4.2 kg or 5.56% of the measured [M] 1RM). Subjects were randomly assigned to an experimental group or a control group. The experimental group practiced proper lifting technique during 4 training sessions during a 2-week period. The control group did not lift weights during this period. Following training, all subjects were reassessed for 1RM and 7-10RM bench press strength. Using the regression equation developed before training, the experimental group demonstrated a correlation of r = 0.983 (SEE = 3.1 kg or 4.2% of M 1RM). The control group demonstrated a correlation of r = 0.989 (SEE = 2.5 kg or 8.8% of the M 1RM). An independent t-test comparing the differences between posttraining bench press scores indicated no significant difference in bench press lifting ability between the experimental group (82.96 kg) following technique training and the control group (75.69 kg). Although the experimental group demonstrated a trend for increased lifting ability following instruction, results suggest that lifting technique does not affect the accuracy of the regression equation to predict 1RM strength.
Article
The purpose of this study was to determine the accuracy of predicting maximal bench press lifting strength from submaximal bench press repetitions before and after a training program. College students (70 men; 101 women) were tested to determine their one repetition maximum (1‐RM) bench press lifting strength before and after 14 weeks of training. Several days after an initial maximum lift determination, each subject was randomly assigned a submaximal load corresponding to 55 to 95% of the 1‐RM and required to perform as many bench press repetitions as possible in 1 minute. The same percent 1‐RM was used following training, as was used before training, to test lifting capacity at a defined percent of the initial 1‐RM for a given individual. Men had a significantly greater 1‐RM bench press strength and absolute integrated submaximal weightlifting ability than women but were not significantly different in percent 1‐RM and repetitions. The exponential relationship between percent 1‐RM and repetitions before and after training did not differ significantly between men and women. Using this relationship, 1‐RM bench press lifting strength could be estimated with a validity coefficient of r >0.90 and a standard error of 2.9 to 3.5 kg for women and 5.7 to 6.6 kg for men regardless of the training state of each group. It was concluded that the number of repetitions completed in 1 minute of lifting a submaximal load can provide an accurate estimate of maximal bench press lifting strength regardless of training status.
Article
This study was done to determine the accuracy of 7 equations for predicting a 1-RM from repetitions to fatigue for the bench press, squat, and deadlift. Subjects, 67 untrained college students (40 M, 27 F) who were enrolled in weight training classes, participated in four 45-min practice sessions to learn proper lifting technique and determine the amount of weight to lift for the 1-RM test. All correlation coefficients between predicted and achieved 1-RM lifts were high (r > 0.95). For the bench press, however, the average differences between achieved and predicted weights were significantly different from zero in all but 2 equations. For the squat, the average difference was significantly different from zero in all but 1 equation. All equations significantly underestimated the deadlift despite high correlations. (C) 1997 National Strength and Conditioning Association
Article
The purpose of this study was to determine the accuracy of using relative muscular endurance performance to estimate 1 RM bench press strength. College students (184 men and 251 women) were tested for 1 RM strength following 14 weeks of resistance training. Each subject was then randomly assigned a relative endurance load (rep weight) corresponding to 55-95 percent of the 1 RM and required to perform as many bench press repetitions (reps) as possible in one minute. Men had significantly greater 1 RM strength, rep weight, percent 1 RM, and reps than women. Since the regression of percent 1 RM on reps was not significantly different between the men and women, the data were combined to produce the following exponential equation: percent 1 RM = 52.2 + 41.9e -0.055 reps (r = 0.80, p < 0.001). Bench press strength could be estimated from the equation 1 RM = rep weight/predicted percent 1 RM/l00 with an accuracy of r = 0.98 and a standard error of estimate of +/- 4.8 kg. Applications of these equations to a comparable cross-validation group (70 men and 101 women) indicated acceptable validity (r = 0.98, p < 0.001) with an error of only +/- 5.4 kg. Applying the same equations to high school male athletes (n = 25), high school male nonathletes (n = 74) and college football players (n = 45) also produced good cross validation (r > 0.95, p < 0.001) with relatively small standard errors (+/- 3.1 to +/- 5.6 kg). It appears that relative muscular endurance performance can be used to accurately estimate 1 RM bench press strength in a wide variety of individuals. (C) 1992 National Strength and Conditioning Association
Article
This study examined the validity of 6 1-repetition maximum (1RM) repetitions-to-fatigue prediction equations on 11 machine lifts for 51 older adults (70.7 +/- 6.1 years). In the first session, subjects selected a weight that they could lift for 7-10 repetitions on each machine exercise, and a 1RM was predicted using 6 different equations. In session 2, subjects completed an actual 1RM by selecting the maximum load that they could safely lift once (1-3 reps). Correlations between the actual and the 6 predicted 1RM scores demonstrated a moderate to strong relationship for all exercises (upper extremity: r = 0.77-0.90; lower extremity: r = 0.60-0.80). The average predicted 1RM value was lower than the actual 1RM for all exercises and all prediction equations (p <= 0.001). The use of a prediction equation for older adults appears to be a valid measure of 1RM within a range of 1-10 kg, depending on the machine lift. In all cases, the prediction equation underestimated the actual 1RM. (C) 1999 National Strength and Conditioning Association
Article
Ninety-one subjects were tested to determine the number of repetitions they could perform at 40, 60, and 80 percent of one repetition maximum (percent 1 RM) for each of seven specified weight training lifts. Thirty-eight subjects from a previous study (18) were also included in the data analysis. The subjects represented four categories: untrained males (n = 38), untrained females (n = 40), trained males (n = 25) and trained females (n = 26). The results indicated that there was a significant difference (p < 0.05) in the number of repetitions that males and females can perform at the selected percent 1 RM among the seven weight training lifts, as well as in the number of repetitions performed at these percentages across lifts. When comparing untrained and trained males, a significant difference (p < 0.05) was found in the number of repetitions performed at all selected percent 1 RM for the arm curl, knee extension and sit-ups. Significant differences (p < 0.05) were also found at 60 percent 1 RM for the leg curl and at 60 and 80 percent 1 RM for the lateral pulldown. No significant differences (p > 0.05) were found for any percent 1 RM for the bench press and the leg press. When comparing untrained and trained females, a significant difference in performance (p < 0.05) was found among all seven lifts at 40 percent 1 RM. Significant differences (p < 0.05) were found at 60 percent 1 RM for the knee extension, bench press, sit-ups, leg curl and leg press; and at 80 percent 1 RM for the bench press, sit-ups and leg press. The findings of this study indicate that a given percent of 1 RM will not always elicit the same number of repetitions when performing dafferent lifts. (C) 1990 National Strength and Conditioning Association
Article
The purpose of this study was to determine the relationship between absolute muscular endurance and the maximum weight that could be lifted in a bench-press exercise. Subjects were 84 untrained, healthy women ranging from 18 to 25 years of age. Within 72 hours, each subject performed a maximal (1 RM) bench press with free weights, the YMCA bench press test using 15.9 kg (35 pounds) and a modified YMCA bench press test using 20.4 kg (45 pounds). Care was taken to maintain proper form and technique for each exercise. Results of a multiple regression analysis revealed that bench press absolute endurance, plus body weight, was more effective for predicting bench press 1 RM (variance accounted for 66 percent; standard error of estimate = 3.27 kg, using 15.9 kg; and 72 percent of the variance accounted for SEE = 2.95 kg, using 20.4 kg) than absolute muscular endurance alone (62 percent and 67 percent; SEE = 3.34 and 3.14 kg for 15.9 and 20.4 kgs, respectively). Cross-validation (n = 19) of the prediction equations using the bench press absolute muscular endurance tests of 15.9 and 20.4 kg accounted for 67 and 66 percent of the variance between the measured and predicted bench press 1 RM (SEE = 2.91 and 2.99 kg). The results of this study suggest that bench press absolute muscular endurance, combined with body weight, can be used to predict maximal bench press lift in untrained to moderately weight-trained women, and may be used as a safe, time-efficient alternative to the one-repetition maximum bench press test in the assessment of upper body strength. (C) 1992 National Strength and Conditioning Association