Indian Journal of Clinical and Experimental Ophthalmology

Print ISSN: 2395-1443

Online ISSN: 2395-1451

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Indian Journal of Clinical and Experimental Ophthalmology (IJCEO) is open access, a peer-reviewed medical journal, published quarterly, online, and in print, by the Innovative Education and Scientific Research Foundation (IESRF) since 2015. To fulfil our aim of rapid dissemination of knowledge, we publish articles ‘Ahead of Print’ on acceptance. In addition, the journal allows free access (Open Access) to its content, which is likely to attract more readers and citations of articles published in IJCEO. Manuscripts must be prepared in more...

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Get Permission Yadav, Prabhakar, and Mary: Study of accuracy of biometric measurements in relation to intra ocular lens power calculation


Introduction

Successful cataract surgery is determined by the final refractive outcome and patient’s satisfaction. It is crucial to calculate preoperative intraocular lens (IOL) power to achieve the required refractive outcome.1 Biometry is important, which includes axial length (AL), keratometry (K) values and anterior chamber depth (ACD) to calculate IOL power.2, 3 Optical biometry provides several advantages, such as it is a fast and easy-to-use technique. Compared to ultrasonography, optical biometry provides reduced risk of trauma and infection, increased patient comfort and improved accuracy and repeatability of measurements.4

To obtain optimum outcomes, an accurate IOL power formula should be used.5 The variability in parameters used in the formula can lead to significant refractive errors postoperatively, requiring the use of glasses which would negate the sole purpose of cataract surgery.5 Both SRK-II and A-scan can be used to calculate the IOLP. However, there is limited evidence in comparing both the formulas.

Also, other independent variables can be used to calculate the IOLP using SRK-II and A-scan; however, which variable suits best with minimum errors is also a matter of research.

Hence, the present study attempts to establish the association between IOL power and keratometric values and to scrutinize the predictability of IOL power with the steeper and flatter meridian.

Materials and Methods

Aim

To determine the relationship between IOL power and biometric values.

Objectives

Primary objective- To determine the relationship between IOL power and biometric values.

Secondary objective- Study of accuracy of biometric measurements in relation to Intra Ocular Lens Power calculation.

Study design

Observational cross-sectional study on 110 eyes at a tertiary care center in Mysore, Karanataka undergoing cataract surgeries over a period of 4 months from January 2021 to April 2021 was performed. The study was approved by Institutional Ethical Committee.

Inclusion and Exclusion criteria

Adult patients aged ≥ 35 years with significant cataract and normal intraocular pressure were included. Patients with any history of corneal infections, significant corneal opacity, active corneal pathologies, recent contact lens use and systemic diseases such as rheumatoid arthritis, ocular trauma or previous ocular surgeries were excluded from the study.

Informed written consent was obtained from all patients before starting the study. Demographic parameters, including age and sex of patients, were recorded. Pre-operatively, keratometric values, axial length and IOL powers were measured prospectively.(Table 1)

Statistical analysis

All the data analyses were performed using IBM SPSS ver. 25 software. Frequency distribution and descriptive analysis were performed to obtain the baseline characteristics of the study population. Pearson correlation coefficient matrix was tabulated with the help of Pearson correlation. Multiple linear regression analysis was performed to obtain the model summary, including R square, adjusted R square and standard error of the estimate to predict the best model out of 6 models.(Table 1, Table 2, Table 3, Table 4, Table 5, Table 6, Table 7, Table 8) A model formula was generated using predictors: (Constant), K average, Kh, Kv and Axial length and dependent variable (A-scan IOLP and SRK II-IOLP). The comparison was made between both the dependent variables using the R square value and the standard error of the estimate. A p-value of <0.05 is considered significant.

Results

The mean age of the study population was 64.08±9.13 years which ranged from 35 to 83 years. Majority were females [59 (53.6%) while the remaining 51 (46.4%)] were males.

Table 1

Descriptive analysis for baseline characteristics of the study population

Descriptive Statistics

N

Minimum

Maximum

Mean

Std. Deviation

KH

110

41.50

49.75

44.7927

1.72319

KV

110

39.25

48.75

44.0905

1.90075

Axial length

110

16.52

25.68

22.7065

1.07461

A scan-IOLP

110

14.00

27.00

21.2220

2.21963

K average

110

41.00

49.13

44.4416

1.73824

SRK II-IOLP

110

14.49

39.33

21.4362

2.57996

Table 2

Pearson correlation coefficient matrix

KH

KV

AL

K average

SRK II-IOLP

A scan-IOLP

KH

1

0.840**

-0.353

0.955

-0.212

0.052

KV

0.840

1

-0.335

0.963

-0.235

-0.003

AL

-0.353

-0.335

1

-0.358

-0.824

-0.432

A scan-IOLP

0.052

-0.003

-0.432

0.024

0.435

1

K average

0.955

0.963

-0.358

1

-0.234

0.024

SRK II-IOLP

-0.212

-0.235

-0.824

-0.234

1

0.435

[i] AL: Axial length

Table 3

Multiple linear regression analysis (Model 1)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

1

.454a

.206

.191

1.99656

a. Predictors: (Constant), K average, Axial length

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

52.445

7.900

6.639

.000

Axial length

-1.002

.191

-.485

-5.257

.000

K average

-.191

.118

-.149

-1.618

.109

a. Dependent Variable: A scan-IOLP

[i] Model Equation: A scan- IOLP= (-0.191)*Ka +(-1.002)*AL+52.445

Table 4

Multiple linear regression analysis (Model 2)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

2

1.000a

1.000

1.000

.00000

a. Predictors: (Constant), K average, Axial length

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

118.200

.000

628634054.864

.000

Axial length

-2.500

.000

-1.041

-551104882.229

.000

K average

-.900

.000

-.606

-320919793.977

.000

a. Dependent Variable: SRK II-IOLP

[i] Model Equation: SRK II-IOLP = (-0.900)*Ka +(-2.500)*AL+118.200

Table 5

Multiple linear regression analysis (Model 3)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

1

.101a

.010

-.008

2.22889

a. Predictors: (Constant), KV, KH

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

18.689

5.579

3.350

.001

KH

.239

.228

.186

1.046

.298

KV

-.185

.207

-.159

-.895

.373

a. Dependent Variable: A scan-IOLP

[i] Model 3 Equation: A scan- IOLP= (0.239)*Kh + (-0.185)* Kv+18.689

Table 6

Multiple linear regression analysis (Model 4)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

1

.461a

.212

.190

1.99782

a. Predictors: (Constant), Axial length, KV, KH

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

51.274

8.004

6.406

.000

KH

.089

.207

.069

.431

.667

KV

-.260

.186

-.222

-1.395

.166

Axial length

-.995

.191

-.482

-5.214

.000

a. Dependent Variable: A scan-IOLP

[i] Model 4 Equation: A scan- IOLP= (0.089)*Kh +(-0.260)* Kv+ (-0.995)*AL+51.274

Table 7

Multiple linear regression analysis (Model 5)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

1

.237a

.056

.038

2.52998

a. Predictors: (Constant), KV, KH

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

36.333

6.333

5.737

.000

KH

-.073

.259

-.049

-.283

.778

KV

-.263

.235

-.194

-1.120

.265

a. Dependent Variable: SRK II-IOLP

[i] Model 5 Equation: SRK II-IOLP = (-0.073)*Kh +(-0.263)* Kv+36.333

Table 8

Multiple linear regression analysis (Model 6)

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

1

1.000a

1.000

1.000

.00000

a. Predictors: (Constant), Axial length, KV, KH

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

Std. Error

Beta

1

(Constant)

118.200

.000

.

.

KH

-.450

.000

-.301

.

.

KV

-.450

.000

-.332

.

.

Axial length

-2.500

.000

-1.041

.

.

a. Dependent Variable: SRK II-IOLP

[i] Model 6 Equation: SRK II-IOLP = (-0.450)*Kh +(-0.450)* Kv+ (-2.500)*AL+118.2

Table 9

Comparing all the models with their summary

Model

Equation

R2

SE of the Estimate

P-value

Model 1

A scan- IOLP= (-0.191)*Ka + (-1.002)*AL+52.445

0.206

1.99656

<0.001

Model 2

SRK II-IOLP = (-0.900)*Ka + (-2.500)*AL+118.200

1.000

.00000

<0.001

Model 3

A scan- IOLP= (0.239)*Kh + (-0.185)* Kv+18.689

.010

2.22889

0.001

Model 4

A scan- IOLP= (0.089)*Kh + (-0.260)* Kv+ (-0.995)*AL+51.274

.212

1.99782

<0.001

Model 5

SRK II-IOLP = (-0.073)*Kh + (-0.263)* Kv+36.333

.056

2.52998

<0.001

Model 6

SRK II-IOLP = (-0.450)*Kh + (-0.450)* Kv+ (-2.500)*AL+118.2

1.000

.00000

Model 2 had the highest R square with no error in the present study, indicating the highest predictability in estimating IOLP. Model to calculate IOLP using SRK (using Ka and AL).(Table 2)

Discussion

Accurate and predictable IOL power calculations are essential for achieving the intended outcomes and patient satisfaction after cataract surgery.6, 7

In the present study, Ka had a positive correlation with the Kh (r=0.955) and Kv (r=0.963), which had a weak negative correlation with AL (r =-0.358). In line with the present study, Hoffer et al. also reported a good correlation between AL (r= 0.9995) and K measurements (r =9959) in 50 eyes with cataracts. The MAE in IOL power prediction was 0.455 ± 0.32 D with the OLCR unit and 0.461 ± 0.31 D with the PCI unit.8

The A-Scan optical biometer is based on technology similar to that of the GOLD standard instrument. In the present study, we compared its performance with the established gold standard, the SRK-II instrument to compare the utility of both for routine cataract surgery.

In the present study, model 2 (SRK II-IOLP = (-0.900)*Ka + (-2.500)*AL+118.200) had the highest R square with no error, indicating the highest predictability in estimating IOLP. Model to describe calculating IOPL using SRK method using Ka and AL.

Estimating IOLP using an A-scan was a significant predictor but had the highest error with a R Square value of 0.206. Model 1 (A-scan- IOLP= (-0.191)*Ka + (-1.002)*AL+52.445) was the second most successful model in present study.

On analyzing both the models (model 1 and 2), it is clear that Ka can provide better predictability with both the methods (A-scan and SRK-II) to calculate the IOLP along with AL.(Table 3, Table 4) The AL measurement of the IOL biometer is considered the current gold standard and is comparable to other biometry devices in routine use.(Table 2)

Limitations of the Study

A larger sample could increase the power of the study. However, considering the results in our study for the refractive errors obtained with the IOL power designed for emmetropia using the SRK-II or the A-Scan device, we can assume that showing a significant difference between the 2 biometers would need a study with a very large sample, which was beyond the scope of the present study.

Conclusion

In conclusion, the SRK-II IOLP measurement showed higher accuracy using Ka and AL with no inaccuracy in refractive error measurement. A-Scan also provided precise biometry data and IOL power calculations in cataract patients within an average range of ALs. There are significant differences between the instruments (models 1 and 2) on clinical impact. The SRK- II formula's predictability is higher than the A-scan formula. These results suggest that both SRK-II and A-Scan biometers can be used for routine clinical practice to acquiring accurate biometry measurements for IOL power calculation.(Table 9)

Source of Funding

None.

Conflict of interest

The authors declare that there is no conflict of interest regarding the publication of this article.

Acknowledgements

All authors to the study concept and design. Material preparation, data collection and analysis was performed by Dr. Prashansa Yadav. All authors read and approved the final manuscript. The requirements for authorship have been met. Each author believes that the manuscript represents honest work.

References

1 

G Kaswin A Rousseau M Mgarrech E Barreau M Labetoulle Biometry and intraocular lens power calculation results with a new optical biometry device: Comparison with the gold standardJ Cataract Refract Surg2014404593600

2 

J Dong Y Zhang H Zhang Z Jia S Zhang X Wang Comparison of axial length, anterior chamber depth and intraocular lens power between IOLMaster and ultrasound in normal, long and short eyesPLoS One2018133e0194273

3 

MS Kassa GW Gessesse Ocular Biometry and Intra Ocular Lens Power among Cataract Patients in Rural Eastern EthiopiaEthiop J Health Sci202131482330

4 

S Wickremasinghe PJ Foster D Uranchimeg PS Lee JG Devereux PH Alsbirk Ocular biometry and refraction in Mongolian adultsInvest Ophthalmol Vis Sci200445377683

5 

S Kajal S Manasa M Prasenna S Kavitha Assessment of Variation in Keratometry with the Axial Length and Refractive Status of the Eye - A Cross-Sectional Observational Study in South Asian PopulationJ Evid Based Med Healthc2021826771

6 

N Mamalis Intraocular lens power accuracy: how are we doing?J Cataract Refract Surg200329113

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GJC Jin AS Crandall JJ Jones Intraocular lens exchange due to incorrect lens powerOphthalmology2007114341724

8 

KJ Hoffer HJ Shammas G Savini Comparison of 2 laser instruments for measuring axial lengthJ Cataract Refract Surg20103646448



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Article type

Original Article


Article page

549-554


Authors Details

Prashansa Yadav*, S. K. Prabhakar, Feba Mary


Article History

Received : 27-09-2022

Accepted : 01-11-2022


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