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Prevention of myopia by partial correction of hyperopia: a twins study

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Abstract

Purpose

To confirm the prediction of emmetropization feedback theory that myopia can be prevented by correcting the hyperopia of a child at risk of becoming myopic.

Methods

We conducted such myopia prevention treatment with twins at risk. Their hyperopia was partially corrected by one half at age 7 and in subsequent years until age 16.

Results

Hyperopia progressively decreased in all eyes as expected. None of the twins developed myopia. The spherical equivalent refractions of the followed eyes were +1 and +1.25 D at age 16. Feedback theory accurately predicted these values.

Conclusions

The treatment of the twins with partial correction of their hyperopia was successful. Prevention of myopia with this technique is relatively simple and powerful. The use of this myopia prevention treatment has no adverse effects. This prevention treatment is indicated in children with a hyperopic reserve at risk of developing myopia.

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Acknowledgements

Special thanks to the dedicated mathematical assistance of Francisco Gaya. Funding was provided by Multivision Research.

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Correspondence to Antonio Medina.

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Conflict of interest

The authors have no proprietary or financial conflicts of interest.

Ethical approval

All procedures performed in studies involving human participants were in accordance with the ethical standards of the institutional and/or national research committee and with the 1964 Helsinki Declaration and its later amendments or comparable ethical standards.

Informed consent

Informed consent was obtained from all individual participants included in the study. Additional informed consent was obtained from all individual participants for whom identifying information is included in this article.

Appendix

Appendix

The feedback system output to an input lens of R diopters in the t-domain is the inverse Laplace transform of the output in the s-domain, which in turn is the transfer function times the step input in the s-domain:

$$\begin{aligned} o(t) & = L^{ - 1} \{ O(s)\} = L^{ - 1} \{ I(s)F(s)\} = \, L^{ - 1} \{ L[i(t)]F(s)\} \\ & = L^{ - 1} \{ R/[s(1 + ks)]\} = R[1{-}\exp ({-}t/k)] \\ \end{aligned}$$
(1)

where t is time, k is the time constant, I(s) is the step input in the s-domain, i(t) is the step input R in the time domain, O(s) is the output in the s-domain, o(t) is the output in the t-domain, L is the Laplace transform, and L −1 is the inverse Laplace transform.

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Medina, A. Prevention of myopia by partial correction of hyperopia: a twins study. Int Ophthalmol 38, 577–583 (2018). https://doi.org/10.1007/s10792-017-0493-7

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