April 2014
Volume 55, Issue 13
Free
ARVO Annual Meeting Abstract  |   April 2014
Current accuracy of a simple Gaussian optics-based thin lens intraocular lens power calculation formula
Author Affiliations & Notes
  • Stijn Klijn
    Rotterdam Ophthalmic Institute, Rotterdam Eye Hospital, Rotterdam, Netherlands
  • Victor Arni Sicam
    Rotterdam Ophthalmic Institute, Rotterdam Eye Hospital, Rotterdam, Netherlands
  • Nic J Reus
    Rotterdam Ophthalmic Institute, Rotterdam Eye Hospital, Rotterdam, Netherlands
  • Footnotes
    Commercial Relationships Stijn Klijn, None; Victor Sicam, None; Nic Reus, None
  • Footnotes
    Support None
Investigative Ophthalmology & Visual Science April 2014, Vol.55, 2554. doi:
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      Stijn Klijn, Victor Arni Sicam, Nic J Reus; Current accuracy of a simple Gaussian optics-based thin lens intraocular lens power calculation formula. Invest. Ophthalmol. Vis. Sci. 2014;55(13):2554.

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      © ARVO (1962-2015); The Authors (2016-present)

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Abstract
 
Purpose
 

To investigate the accuracy of a Gaussian optics-based thin lens intraocular lens (IOL) power calculation formula, implementing partial coherence interferometry (PCI) biometry and recent insights in the effective corneal refractive index (ECRI).

 
Methods
 

PCI biometry (Haag-Streit Lenstar LS 900) was performed in 71 eyes of 71 patients scheduled for cataract surgery with implantation of a monofocal, non-toric IOL (Alcon SA60AT). Three months postoperatively, biometry was repeated, and the refractive result was assessed using the Nidek ARK-530A autorefractor. Multiple linear regression analysis was used to find variables predictive of pseudophakic anterior chamber depth (ACD). Pseudophakic ACD was then predicted for each eye based on these variables. IOL power (Pi) was calculated for each eye using a thin lens formula based on Gaussian optics (Olsen, JCRS 1987), using the preoperative biometry, predicted pseudophakic ACD, and an ECRI of 1.328 (Ho, JCRS 2008). Based on the actual refractive result, we calculated the IOL power (P0) that would have been required on hindsight to attain the target postoperative refraction. We then calculated the mean absolute error (MAE) of our formula as well as that of the Haigis, Hoffer Q, Holladay 1, and SRK/T formulas as the average of the absolute differences between Pi and P0. In addition, we assessed the effect of a change in ECRI on the MAE of our formula.

 
Results
 

Mean axial length was 24.29 ± 1.59 mm (range 21.20 - 28.46). Variables predictive of pseudophakic ACD were phakic ACD, lens thickness, axial length, and average corneal radius. MAE of our formula was 0.41 ± 0.31 dioptres. MAEs of the other formulas are shown in table 1. The differences were not statistically significant (Kruskal-Wallis test, p=0.77). Either increasing or decreasing ECRI caused the MAE of our formula to increase, as shown in figure 1.

 
Conclusions
 

With PCI biometry and recent insights in the ECRI, it is possible to accurately calculate IOL power with a simple Gaussian optics-based thin lens IOL calculation formula. In addition, our study confirms recent work of others suggesting that the true ECRI is lower than values that have traditionally been used.

 
 
Table 1. MAEs (dioptres ± standard deviation) of our formula and 4 other formulas
 
Table 1. MAEs (dioptres ± standard deviation) of our formula and 4 other formulas
 
 
Figure 1. Effect of a change in ECRI on MAE of our formula. Red, blue and green lines represent ECRI of 1.328, 1.3315 and 1.3375, respectively
 
Figure 1. Effect of a change in ECRI on MAE of our formula. Red, blue and green lines represent ECRI of 1.328, 1.3315 and 1.3375, respectively
 
Keywords: 567 intraocular lens • 743 treatment outcomes of cataract surgery  
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