Visual & Optical Considerations with Contact Lenses

Visual Considerations with Contact Lenses

Learning Outcomes

  • Describe the impact of optical factors on vision with contact lenses.
  • Explore the relationship between corneal, lenticular, and residual astigmatism.
  • Calculate the required contact lens power for a given spectacle prescription.
  • Calculate spectacle magnification and prismatic effect caused by contact lenses.

Visual Considerations

  • Visual Acuity
  • Astigmatism
  • Accommodation
  • Convergence
  • Field of View
  • Anisometropia

Visual Acuity

  • Myopes: Spectacle lenses decrease retinal image size compared to emmetropes. Fitting contact lenses (CLs) should improve acuity.
  • Hypermetropes: Spectacle lenses magnify retinal image size, potentially reducing acuity in CLs.
Worked Example 1: Myope
  • Spectacle Rx: -10.00DS at BVD 15mm.

  • Calculate the change in spectacle magnification when transferring to contact lenses (assuming 3mm distance between cornea and entrance pupil).

  • Spectacle Magnification Formula: SM=11aFSM = \frac{1}{1-aF}

  • Spectacle Rx (Fs) = -10.00DS

  • Spectacle Magnification: SM=11(0.018×10)=11.18=0.85SM = \frac{1}{1-(0.018 \times -10)} = \frac{1}{1.18} = 0.85

  • Spectacle Rx = -10.00DS, BVD = 15mm

  • CL Rx = ?

  • Ocular Refraction Formula: F<em>ocular=F</em>s1dFsF<em>{ocular} = \frac{F</em>s}{1-dF_s}

  • Ocular Refraction: Focular=101(0.015×10)=101.15=8.70DF_{ocular} = \frac{-10}{1-(0.015 \times -10)} = \frac{-10}{1.15} = -8.70D

  • CL Rx = -8.75D

  • CL Rx = -8.75D

  • Spectacle Magnification with CL: SM=11(0.003×8.75)=11.0625=0.97SM = \frac{1}{1-(0.003 \times -8.75)} = \frac{1}{1.0625} = 0.97

  • Change in Spectacle Magnification: 0.970.85=+0.120.97 - 0.85 = +0.12

  • A 12% increase in image size.

Worked Example 2: Hypermetrope
  • Spectacle Rx: +10.00DS

  • Spectacle Magnification Formula: SM=11aFSM = \frac{1}{1-aF}

  • Spectacle Magnification: SM=11(0.018×10)=10.82=1.22SM = \frac{1}{1-(0.018 \times 10)} = \frac{1}{0.82} = 1.22

  • Spectacle Rx = +10.00DS, BVD = 15mm

  • CL Rx = ?

  • Ocular Ref: Focular=101(0.015×10)=100.85=+11.76DF_{ocular} = \frac{10}{1-(0.015 \times 10)} = \frac{10}{0.85} = +11.76D

  • CL Rx = +11.75D

  • CL Rx = +11.75D

  • Spectacle Magnification with CL: SM=11(0.003×11.75)=10.965=1.04SM = \frac{1}{1-(0.003 \times 11.75)} = \frac{1}{0.965} = 1.04

  • Change in Spectacle Magnification: 1.041.22=0.181.04 - 1.22 = -0.18

  • An 18% decrease in image size.

Astigmatism: Corneal, Lenticular & Residual

  • Primary refractive components: cornea and crystalline lens.
  • Total astigmatism = Corneal astigmatism + Lenticular astigmatism.
  • Spherical GP CLs can mask corneal astigmatism; spherical soft CLs do not correct it.
  • Residual astigmatism is the astigmatism remaining after correction with a spherical contact lens.
  • The origins of astigmatism are crucial for predicting vision with contact lenses and determining the best lens type.
Spherical Cornea / Spherical Rx
  • Rx: -3.00DS
  • Ks: 7.85mm spherical
  • Vision should be equally good with soft or rigid contact lenses.
Spherical Cornea / Astigmatic Rx
  • Rx: -2.00 / -1.75 x 90
  • Ks: 7.90 @ 90 / 7.85 @ 180
  • Astigmatism effectively of lenticular origin.
  • Vision poor with either soft or GP spherical lens.
  • Requires front surface toric contact lens to correct residual astigmatism.
Toric Cornea / Astigmatic Rx
  • Rx: -2.00 / -1.75 x 180
  • Ks: 7.80 @ 180 / 7.50 @ 90
  • Astigmatism is predominantly of corneal origin.
  • GP lens suitable – resultant liquid lens corrects 90% of astigmatism.
  • A spherical soft lens will not correct corneal astigmatism – therefore may necessitate a soft toric lens.
Toric Cornea / Spherical Rx
  • Rx: -3.00DS
  • Ks: 7.80 @ 180 / 7.50 @ 90
  • Approx 1.50 WTR corneal astigmatism evident
  • Cancelled by 1.50D ATR lenticular astigmatism.
  • Spherical GP lens would correct corneal astigmatism leaving unacceptable 1.50D of residual astigmatism.
  • A soft lens should be employed.

Accommodation

  • Myopes need more accommodation when switching from spectacles to CLs.
  • Hypermetropes need less accommodation when switching from spectacles to CLs.
  • This effect begins when Rx exceeds +5.00D.
  • Particularly significant for myopic patients over 40.
  • May precipitate presbyopic symptoms earlier than with spectacles.
  • Assess near vision with trial lenses of correct power in situ.

Convergence

Hypermetrope
  • Hypermetropes converge less with CLs than with spectacles.
  • Base out prismatic effect induced by spectacles forces more convergence.
Myope
  • Myopes converge more with CLs than with spectacles.
  • Base in prismatic effect induced by spectacles results in less convergence.

Field of View

Hypermetrope
  • Hypermetropes experience ring scotoma effect with spectacles.
  • CLs move with the eye, so there are no such limitations.
Myope
  • Myopes experience ring diplopia effect with spectacles.
  • CLs move with the eye, so there are no such limitations.

Anisometropia

  • Refractive anisometropia (e.g., post-cataract surgery) results in different spectacle magnification between eyes.
  • Patients often benefit from improved binocular status with CLs.
  • Axial anisometropia is theoretically better corrected with spectacles.
  • It is not obvious to the practitioner if the anisometropia is refractive or axial.
  • In practice, axial anisometropes often benefit from CLs due to reduced differential prismatic effects, especially for near tasks.
Worked Example 3: Refractive Anisometropia & Spectacle Magnification
  • Determine the difference in spectacle magnification between the two eyes when transferring from spectacles to contact lenses.
  • RE: +2.00DS, LE: +10.00DS
  • BVD = 12mm
  • Cornea – Entrance Pupil = 3mm
  • Spectacle Magnification Formula: SM=11aFSM = \frac{1}{1-aF}
Worked Example 3: Spectacles
  • Right Eye (FS = +2.00DS):
    • SpectacleMagnification=SM=11(0.012×2)=10.976=1.025Spectacle Magnification = SM = \frac{1}{1-(0.012 \times 2)} = \frac{1}{0.976} = 1.025
  • Left Eye (FS = +10.00DS):
    • SpectacleMagnification=SM=11(0.012×10)=10.88=1.136Spectacle Magnification = SM = \frac{1}{1-(0.012 \times 10)} = \frac{1}{0.88} = 1.136
  • Difference in SM (Spectacles) = 1.136 - 1.025 = 0.111
Worked Example 3: Contact Lenses
  • Right Eye (FCL = +2.00DS):
    • SpectacleMagnification=SM=11(0.003×2)=10.994=1.006Spectacle Magnification = SM = \frac{1}{1-(0.003 \times 2)} = \frac{1}{0.994} = 1.006
  • Left Eye (FCL = +11.25D):
    • SpectacleMagnification=SM=11(0.003×11.25)=10.966=1.035Spectacle Magnification = SM = \frac{1}{1-(0.003 \times 11.25)} = \frac{1}{0.966} = 1.035
  • Difference in SM (Contact Lenses) = 1.035 - 1.006 = 0.029
Worked Example 4: Anisometropia & Prismatic Effect
  • Rx: RE -4.00DS, LE +1.00DS
  • Vertical prismatic effect on depressing the eyes 10mm below the optical centres to look at an object 25cm in front of the spectacle plane: P=cFP = cF
  • P = Prismatic effect, c = displacement (cm), F = BVP
  • Determine the differential prismatic effect when corrected with spectacles and contact lenses.
Worked Example 4: Anisometropia & Prismatic Effect Spectacles
  • Right Eye: PRE=1×4=4P_{RE} = 1 \times 4 = 4 Prism Dioptres Base Down
  • Left Eye: PLE=1×1=1P_{LE} = 1 \times 1 = 1 Prism Dioptre Base Up
  • Differential Effect (Spectacles) = 5 Prism Dioptres
  • Assuming contact lenses remain centred, the vertical differential would be negated (c = 0, therefore P = 0).

Why Can’t I See In My CLs?

  • Visual Acuity
  • Astigmatism
  • Accommodation
  • Convergence
  • Field of View
  • Anisometropia

Further Reading

  • Refer to previous visual optics notes from OPT101 Clinical Skills 1 & OPT102 Practical Optics.
  • Gasson A & Morris J (2010) The Contact Lens Manual 4th Edition. (Chapter 5). Butterworth Heinemann