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Fig. 4.8 Examples of (a) typical double vision (horizontal diplopia) as could arise from horizontal strabismus. (b) Double vision in the case of aniseikonia could appear as “front and back” or one image inside the other
be noted that the “double” reported by the patient in anisometropia arises from aniseikonia. Hence this “double” is not similar to that observed in strabismus (Fig.4.8).
If the patient cannot tolerate it, then the dif­ference in anisometropia should be reduced to a tolerable level. This would involve reducing the refractive correction in the more anisometropic
appropriate correction and not hesitate in giving the correction, even if the acuity is lower on the rst examination. The initial blurred vision in the right eye would disap­pear if the patient could tolerate and adapt well to the appropriate spectacle
correction. eye. However, better solutions should aim at reducing aniseikonia (contact lenses) or aniso­metropia (refractive surgery for adults). In younger children, high anisometropic refractive
4.6 Presbyopia Correction
errors can lead to amblyopia. Thus, giving the full refractive correction for both the dominant and amblyopic eye would be important. This is specically true in the case of hyperopic refrac­tive error (see Case 2).
The most common practice of giving the near addition power is by age. The easy-to-remember formula is [age/10]3. For example, a 55-year­old person will be given an addition of +2.5 DS ([55/10]3). In a large majority of cases, this for­mula works well. The other methods to prescribe the near addition depend on the accommodation
Case 2
A 12-year-old boy presented for eye testing for the rst time. His visual acuity was 20/20 and 20/125in the right and left eye, respectively. His refractive error was +0.50 DS and+5.00 DS in the right and left eye, respectively. His subjective acceptance was plano (20/20) and +4.00 DS (20/80). His cycloplegic retinoscopy showed +2.50 DS and +6.50 DS, respectively. In PCT, with fogging, he accepted +1.25 DS (20/30) and+5.00 DS (20/100). In a 1-month fol­low-up visit, the visual acuity improved to 20/20–2 and 20/50 in the right and left eyes, respectively. The aim here is to give
amplitude, dynamic retinoscopy, fused cross cyl­inder, near duochrome, and measuring positive and negative relative accommodation. It has been shown that going by age gave a good estimation for the near addition when all methods were com­pared [23].
A large majority of the patients adapt to their
new prescription by adjusting their working dis­tances as well. The incipient presbyope, however, tends to hold the reading material far away and would expect the same working distance with the new spectacles due to habit. In a few cases, where they strongly prefer a particular working distance or in cases of over-zealously corrected hyperme­tropia for distance, simply giving an addition by the age criteria alone can be troublesome. Hence
P. Satgunam
4 Prescribing Spectacles
55
prescribing near addition should be undertaken with care. It is mandatory to check the range of the near working distance with the near addition, ensuring that it falls within the comfort range of the patient’s habitual viewing distances.
Generally, a range from 35 to 60cm should be very comfortable. The philosophy for near addi­tion is the opposite of the prescribing pattern for distance visual acuity; i.e., the lowest plus power that gives the maximum comfortable near work­ing distance is prescribed for near addition. Also, remember that when increasing the plus power for distance, it would be necessary to check the near addition and range carefully and not simply go by the age criteria (Case 3).
Case 3
A 50-year-old female, accountant by pro-
fession complained of blurring for near
vision. She had never worn any spectacles
before. Her dry retinoscopy showed mini-
mal hyperopic correction. She was given
+1.50 DS for near vision. The patient
returned after a week; she reported discom-
fort with reading but felt better with the
spectacles for distance viewing. Upon
cycloplegic retinoscopy, she was found to
have +1.50 DS for distance. She read 20/20
both with and without her distance correc-
tion. Duochrome was red better only with
her spectacle correction; without it, green
was better. Her spectacles were changed to
a distance correction of +1.50 DS and a
reading addition of +1.25 DS, which gave
her a comfortable range. The learning point
here is to do cycloplegic refraction even in
older individuals who could still have
active accommodation. Note this lady has
never worn any reading correction till
50years of age, in spite of having hyper-
opic correction for distance. In such indi-
viduals, near addition should not be based
on age, especially after fully correcting
their hyperopic error for distance.
4.7 Conclusion
Prescribing spectacles through subjective refrac­tion is an art. With practice and experience, each clinician carves out their practice pattern and gets a sense of what would work best for their patient. The end goal of subjective refraction is to give a comfortable 20/20 vision. It is impor­tant to remember this, or else if the goal is only to get the patient to read the last line, it could end up in unnecessary over-minus or under-plus in spectacle correction. Understanding the occupa­tional visual needs of the person is equally important to determine the appropriate spectacle prescription. There are a few more specialty pre­scriptions that could incorporate relieving prisms, size lenses, yoke prisms, etc., that are beyond the scope of this book. The topics dis­cussed here should help a general clinician understand the fundamental concepts for arriv­ing at a regular spectacle prescription encoun­tered in a day-to-day clinic.
Funding Hyderabad Eye Research Foundation, Hyderabad, India.
Disclosure None.
References
1. Strang NC, Gray LS, Winn B, etal. Clinical evalua­tion of patient tolerance to autorefractor prescriptions. Clin Exp Optom. 1998;81(3):112–8.
2. Bist J, Kaphle D, Marasini S, et al. Spectacle non­tolerance in clinical practice—a systematic review with meta-analysis. Ophthalmic Physiol Opt. 2021;41(3):610–22.
3. Milder B, Rubin ML. The ne art of prescribing glasses. Triad Publishing Company; 1991.
4. Wilkson ME. Sharpen your subjective refraction technique. Rev Optom. 2016;58–65. https://www.
reviewofoptometry.com/CMSDocuments/2016/1/ SharpenYourSubjectiveRefractionTechnique.pdf.
5. Cantor LB, Rapuano CJ, George AC. Clinical optics basic and clinical science course. Am Acad Ophthalmol. 2019;61(713):385.
6. Leat SJ.To prescribe or not to prescribe? Guidelines for spectacle prescribing in infants and children. Clin Exp Optom. 2011;94(6):514–27.
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7. Roseneld M, Logan N. Optometry: science, tech­niques and clinical management. 2nd ed. Elsevier;
2009.
8. Collins N, Garratt S.Preferred practice pattern. Am Acad Ophthalmol. 2012:49.
9. American Optometric Association. Comprehensive pediatric eye and vision examination. 2017;10–39.
https://www.aoa.org/AOA/Documents/Practice/ Management/Clinical/Guidelines/EBO/Guidelines/ Comprehensive/Pediatric/Eye/and/Vision/Exam.pdf.
10. Freeman CE, Evans BJW.Investigation of the causes of non-tolerance to optometric prescriptions for spec­tacles. Ophthalmic Physiol Opt. 2010;30(1):1–11.
11. Westheimer G. Scaling of visual acuity. Arch Ophthalmol. 1979;97:327–30.
12. Atchison DA, Mathur A. Visual acuity with astig­matic blur. Optom Vis Sci. 2011;88(7):798–805.
13. Roy S, Bharadwaj SR, Patil-Chhablani P, etal. Spasm of near reex: a comprehensive management protocol and treatment outcomes. J AAPOS. 2021;25(3):162. e1–6. https://doi.org/10.1016/j.jaapos.2021.02.010.
14. Kulp MT, Ciner E, Maguire M, et al. Uncorrected hyperopia and preschool early literacy: results of the vision in preschoolers-hyperopia in pre­schoolers (VIP–HIP) study. Ophthalmology. 2016;123(4):681–9.
15. Ciner EB, Kulp MT, Maguire MG, et al. Visual function of moderately hyperopic 4- and 5-year-old children in the vision in preschoolers—hyperopia in
preschoolers study. Am J Ophthalmol. 2016;170:143–
52. https://www.sciencedirect.com/science/article/pii/
S0002939416303634.
16. Mavi S, Chan VF, Virgili G, etal. The impact of hyper­opia on academic performance among children: a sys­tematic review. Asia Pac J Ophthalmol (Philadelphia, Pa). 2022;11(1):36–51.
17. McClelland JF, Saunders KJ. Accommodative lag using dynamic retinoscopy: age norms for school-age children. Optom Vis Sci. 2004;81(12):929–33.
18. Satgunam P, Datta S, Sumalini R. Near vision in individuals with down syndrome: a vision screening study. Eye (Lond). 2019;33(8):1254–60.
19. Al-Bagdady M, Stewart RE, Watts P, etal. Bifocals and Down’s syndrome: correction or treatment? Ophthalmic Physiol Opt. 2009;29(4):416–21.
20. Borish IM.Comments on a “Delayed subjective” test. Optom Vis Sci. 1945;22(9):433. https://journals.lww.
com/optvissci/Fulltext/1945/09000/COMMENTS_ ON_A__DELAYED_SUBJECTIVE__ TEST_.5.aspx.
21. Grosvenor TP.In: Falk K, editor. Primary care optom­etry. 5th ed. Butterworth Heinemann Elsevier; 2007.
22. Rutstein RP. Accommodative spasm in sib­lings: a unique nding. Indian J Ophthalmol. 2010;58(4):326–7.
23. Antona B, Barra F, Barrio A, etal. Comparing meth­ods of determining addition in presbyopes. Clin Exp Optom. 2008;91(3):313–8.
Optical Dispensing
5
SrikanthMaseedupalli
5.1 Introduction
Optical dispensing is an essential component of refractive error correction. In optical dispensing, various tools and devices are used for precise eye measurements to dispense accurate eyewear pre­scriptions. These measurements are crucial in assessing visual needs, determining lens param­eters, and ensuring optimal vision correction. This chapter will look into the common tools used for optical dispensing and describe their usage.
5.2 Tools, Devices, Machines,
andInstruments inOptical Dispensing
Tools are handheld or manually operated objects to assist in performing specic tasks such as frame adjustments, lens cleaning, and minor repairs. Devices measure a particular parameter (e.g., a lens clock). Machines are mechanical devices to perform specic tasks, such as lens edging, surfacing, etc. Instruments are special­ized tools used to obtain precise measurements for scientic, technical, or medical purposes (Fig.5.1c). An automated lensometer is an exam­ple of an instrument.
S. Maseedupalli (*) The Standard Chartered-LVPEI Academy for Eye Care Education, L V Prasad Eye Institute, Hyderabad, India e-mail: srikanthm@lvpei.org
© The Author(s), under exclusive license to Springer Nature Singapore Pte Ltd. 2024 T. Das, P. Satgunam (eds.), Ophthalmic Diagnostics, https://doi.org/10.1007/978-981-97-0138-4_5
57
58
a b
S. Maseedupalli
c
Fig. 5.1 Top left: A half-padded plier used for adjusting the spectacle frame temples. Top right: A thickness caliper used for measuring the thickness of an ophthalmic lens.
5.3 Manual Lensometer
This measures spherical and cylindrical lens power (Fig.5.2).
The different parts of the lensometer are as
follows: [1].
The eyepiece: Allows the user to view the lens
and measurements.
The lens holder: Holds the lens in position
during measurement.
Power drum: Allows for ne adjustments to accurately measure the lens’s power. It is rotated to bring the mires (green lines) into focus.
The axis wheel: Used to adjust the axis of cylindrical lenses. It enables the alignment of the mires with the appropriate axis markings on the protractor.
Reticule or protractor: Provides a scale for measuring the axis of cylindrical lenses.
Bottom: A semiautomated edging machine used for shap­ing the lens and xing it in a spectacle frame
5.3.1 Guide toUsing aLensometer
Step I: Focusing the eyepiece: [1] makes the reticule, or protractor, appears clear with dis­tinct lines. Start by turning the eyepiece anti­clockwise, and while looking through it, rotate clockwise until the reticule lines are sharply visible.
Step II: Noting the instrument error: [2]. There
are two kinds of instrument errors.
(a) The power error of the instrument can affect
the accuracy of lens measurements. Begin by rotating the power drum to the “zero” read­ing and observe whether the mires (green lines) are clear and distinct. If they are, the instrument has no power error, and you can proceed to the next step (Step b). If the mires are not clear, adjust the power drum until
5 Optical Dispensing
Fig. 5.2 Lensometer
59
they become sharp. Note the reading at which the mires appear clear (e.g., mires clear at +0.25). This indicates an error of +0.25 DS.To obtain the correct lens power, subtract 0.25 from the reading.
Example 1
If the reading is +1.50 DS, then after cor-
rection, it would be (+1.50 to −0.25)=+1.25
DS.
Example 2
For sphero-cylindrical values, only correct
the spherical component. For a reading of
+1.75 DS/0.75 DC × 180, after correc-
tion, it would be +1.50 DS/0.75 DC ×
180.
(b) The axis error is applicable only when the
lens has cylindrical power. Set the axis to “zero” by rotating the axis wheel and check whether the horizontal mires coincide with the 180° on the protractor. If they align, pro­ceed to Step 3. If the mires do not align, rotate the axis wheel to align the mires with the 180° line on the protractor and note the axis reading.
Example 1
If the axis shows 6°, it means it is display­ing 6° more than required. To correct this, subtract 6° from the reading while deter­mining the lens power.
Example 2
If the prescription reads +2.00 DS/1.00 DC × 120°, the correct axis would be 114°. Thus, the nal prescription would be +2.00 DS/1.00DC × 114°).
60
S. Maseedupalli
Step III: Checking the Power of a Single­Vision Lens (Fig.5.3a)
(a) Spherical power: For single-vision lenses,
position the lens with the back surface against the lens stop without tilt. Rotate the power drum until the mires are clear and perpen­dicular to each other. Once the mires appear clear and distinct, write down the reading as the spherical power.
Example: The mires are clear and distinct, and the power reads as 3.00 D.Write this as the spherical component.
(b) Cylindrical lenses: Example 3.00
DS/1.50 DC × 130°. If you cannot focus both the mires on a single go (Fig.5.3, bot­tom left), it indicates a cylinder lens. In this case, focus the mires in one meridian and align the axis to ensure clear, distinct, and continuous lines, the power reads as 3.00 D (Fig.5.3, bottom center). Note the reading as the spherical power, I.
Next, rotate only the power drum to focus
the perpendicular mires.
The perpendicular mires focus at 4.50 D
(Fig.5.3, bottom right). Write this as II.
Calculate the cylindrical power by nding the difference between the two powers (II— I; 4.50 (3.00)=1.50). The cylindrical power is 1.50, labeled as III.
Note the angle at which the mires for
4.50 D are aligned by looking through the eyepiece, not relying on the axis wheel. If the mires are aligned at 130°, write this as the axis (IV).
Thus, the power of the lens should be written as I/III × IV, i.e., −3.00 DS/1.50DC × 130°.
5.3.2 Important Notes
1. The technique described here is one of many. Optometrists may use alternative methods based on their preferences and expertise.
2. Placing the lens back surface against the lens stop is necessary to determine the back vertex power, particularly for single-vision lenses [1].
Fig. 5.3 Top: the focused vertical and horizontal mires, power reads as +3.50 DS. Bottom: left: misaligned mires, center; center: aligned mires at 3.00 D; and right: perpendicular mires aligned at 4.50 D
5 Optical Dispensing
61
3. For bifocals, the measurement of the add power depends on whether it is altered on the front or back surface [1]. If altered on the front surface (glide your nger through the surfaces, the addition is on the side where you feel a bump or ledge in the transition from distance to near zone; if smooth, it is a fused bifocal that is always on the front sur­face), subtract the distance back vertex power from the near front vertex power in each meridian to determine the bifocal addition.
4. Exercise caution when dealing with high minus lenses, as they may appear as single­vision lenses but could be progressive addi­tion lenses, especially when combined with a low near addition. Check the power in the upper and lower nasal portion of the lens. Check if there is a difference of at least 0.75; it could be a progressive addition lens. You can also look for the engravings on the tempo­ral side of the lens that would indicate it as a progressive addition lens.
5. If you cannot bring the mires to the center of the circle in the lensometer, the lens may have a grounded prism incorporated during lens manufacturing. The base is always toward the direction of the displaced mires, and the magnitude can be read from the grati­cule. The rst circle accounts for 0.5 prism diopter and the next one is 1.0 prism diopter, and each circle from there on accounts for one prism diopter.
6. Similarly, mires may not be aligned at the center when checking the near power for bifo­cal lenses when there is a signicant amount of distance power, usually above 3.00 D.
power of lenses. This knowledge is essential for providing accurate prescriptions and ensuring effective vision correction.
5.4.1 GLM Calibration
The calibration of the GLM ensures accurate power measurements (Fig. 5.4). Follow these steps for calibration:
Step 1: Placement: place the GLM on a at surface, ensuring that all three pegs touch the sur­face. Avoid applying pressure on the device dur­ing calibration.
Step 2: Calibration reading: if the GLM is calibrated, the pointer will read zero. If the pointer does not read zero, error compensation is necessary. If it shows an error of +0.25 D, sub­tract 0.25 D from the nal reading or vice versa.
5.4.2 Power Determination
One must recognize the front and back surfaces before determining the power. The front surface refers to the surface facing away from the eye. The back surface refers to the surface facing the eye.
Step 1: Proper positioning: hold the GLM so that the central peg aligns with the optic center of the lens. Ensure that the peg is perpendicular to the lens surface [1].
Step 2: Readings in different meridians: note the GLM readings in at least four different merid-
5.4 Geneva Lens Measure
The Geneva Lens Measure (GLM) is a valuable device used in optical dispensing to measure the surface dioptric power of lenses, [1]. It is a mechanical dial indicator; by understanding the calibration process and following the power determination techniques, optical professionals can accurately measure the surface dioptric
Fig. 5.4 Geneva lens measure— measuring the front sur­face of an ophthalmic lens
62
S. Maseedupalli
ians of the lens. Compare the readings to see if there are any differences [1].
Step 3: Spherical surface determination: the lens surface is spherical if the GLM readings remain unchanged in all meridians. Spherical lenses have the same power in all meridians.
Step 4: Toric surface determination: if the GLM readings vary across meridians, the lens surface is cylindrical (or toric). Note the highest and lowest GLM readings and their correspond­ing meridians. Toric lenses have two principal meridians with different powers.
Approximate Power Calculation. In some cases, it is necessary to calculate the approximate power of a lens. The following formula can be used:
Approximate Power = Front Surface Power+Back Surface Power.
5.5 Thickness Caliper—
Measuring Lens Thickness
A thickness caliper is used to measure the thick­ness of lenses (Fig.5.5). The thickness of a lens is crucial for proper frame tting and lens aesthetics.
5.5.1 Calibration oftheThickness Caliper
Calibration ensures accurate measurements. Follow these steps for calibration:
Step 1: Merge the end points: close the jaws of the caliper until the two endpoints touch each other. The caliper should read zero when the end­points are merged.
Step 2: Error compensation: there is an error if the caliper does not read zero after merging the endpoints. To compensate for the error, adjust the caliper screw (one of the tips) to bring the reading to zero while both tips touch each other. Seek assistance or consult a supervisor if needed.
5.5.2 Measuring Thickness
Follow these steps to measure:
Step 1: Positioning: hold the thickness caliper perpendicular to the lens surface you wish to measure. Ensure that the caliper is stable and appropriately aligned.
Step 2: Reading: use the jaws (tips) of the cali­per to measure the thickness. The outer short lines typically have increments of 0.05mm. The
Fig. 5.5 The thickness caliper is used for measuring the central thickness of an ophthalmic lens. The top right insert is the magnied view of the measuring clock
5 Optical Dispensing
63
inner short lines usually have increments of
0.1 mm, the longer 0.5 mm, and the longest, 1mm. Gently close the jaws around the lens edge or center until they lightly touch.
Note the reading. If the thickness of the lens is more than
9.95mm, the pointer would meet either at zero point or go beyond one complete rotation, and the readings are indicated in red color.
5.6 Polariscope—Detecting Internal Stress inTransparent Materials
The polariscope or colmascope is an optical inspection device to detect internal stress in transparent materials, including glass, plastics, and synthetic resins (Fig.5.6). Stress can occur due to external forces or manufacturing pro­cesses, and it can affect the structural integrity and optical properties of the material [3].
5.6.1 Procedure forUsing thePolariscope
To use the polariscope effectively, follow these steps:
Step 1: Setup: position the material to be
examined between the two polarized lenses of the
polariscope. Ensure the material is placed against a light source, such as a backlight, for optimal visibility.
Step 2: Observation: look through the polari­scope at the material against the light source. Observe the patterns and colors displayed by the material.
5.6.2 Interpreting Patterns
andColors
Different materials and types of stress will exhibit distinct patterns and colors when viewed through the polariscope. Here are some common observations:
Birefringence: materials such as glass, plas­tics, and synthetic resins that are internally stressed will show patches or bands of color when viewed through the polariscope.
Injection molded lenses: color fringes may be observed at the center of the lens.
Thermally toughened glass lenses: birefrin­gence may be noted throughout the lens.
Polycarbonate lenses: birefringence may be observed (Fig.5.6, right) [4].
Stress from tight frame t: color fringes can be seen at the portion of the lens tightly tted into the frame.
Chemically toughened and crown glass lenses: no distinct pattern is typically noticed.
Fig. 5.6 Left: a polariscope; right: view of a polycarbonate lens through a polariscope