Influence of the keratometer index on the optimization of IOL constants

(W.Haigis)

 

The K-index problem has been addressed in a separate paper (http://www.augenklinik.uni-wuerzburg.de/eulib/texte/kprobl/kprobl.htm . To illustrate the influence of the keratometer index on the optimization of lens constants, we performed the respective calculations for two intraocular lenses, for which ULIB had received data sets with pre- and postoperative results as described on http://www.augenklinik.uni-wuerzburg.de/eulib/dload.htm .

 

The results in terms of optimized constants are shown in the following tables.

 

Assuming that the reported Ks stem from a keratometer with an index of 1.3375, e.g. a Javal-type instrument or a topography system, the results are:

 

 

nominal

Haigis

HofferQ

Holl.1

SRK/T

SRK II

IOL#1

117.8

a0=0.03;   a1=0.4;  a2=0.1

pACD=4.21

sf=0.47

A=116.9

A=117.0

IOL#2

118.0

a0=0.88;   a1=0.4;  a2=0.1

pACD=5.04

sf=1.35

A=118.4

A=118.9

 

 

 

Assuming that the reported Ks stem from a keratometer with an index of 1.332, e.g. a Zeiss or a Topcon instrument, the results are:

 

 

nominal

Haigis

HofferQ

Holl.1

SRK/T

SRK II

IOL#1

117.8

a0=0.50;   a1=0.4;  a2=0.1

pACD=4.66

sf=0.88

A=117.5

A=117.7

IOL#2

118.0

a0=1.32;   a1=0.4;  a2=0.1

pACD=5.44

sf=1.72

A=118.9

A=119.5

 

 

 

It can be seen that the resulting constants differ by some 0.5 - 0.7 D.  If e.g. it was erroneously assumed that the keratometer used was a standard 1.3375 instrument, while actually it applied 1.332, the optimized constants would be too weak. Accordingly, IOL powers calculated with these constants will also be too weak thus making patients hyperopic.

 

This again demonstrates the necessity of being aware of the effective keratometer calibration.

 

 

 

W.Haigis, June 02, 2003