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Optics II Final Examination And Already Passed Answers Graded A+.

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History of lens development - Answer 1. flat lenses () 2. periscopic lenses (1800s) 3. six-base meniscus (s) 4. corrected curve (early 1900s to now) 5. minus cyl form torics (1960s)* 6. aspherics (early to mid 20th century to now) 7. atorics (late 20th century to now) Flat lenses - Answer - biconvex or biconcave; poor vision through the periphery History of periscopic lenses - Answer 1800s - had a -1.25D concave back surface that improved peripheral vision History of six-base meniscus lens - Answer s - had a -6.00D base curve that improved peripheral vision even more than periscopic lenses History of corrected curve - Answer Early 1900s to now - large number of base curves, depending on power, chosen to minimize or correct off-axis averrations History of minus cylinder form torics - Answer 1960s - switched single vision lenses from plus cylinder form (toric on front) to minus cylinder form (toric on back***), since back surface torics were also being used for multifocals History of aspheric lenses - Answer Early to mid 20th century to now - initially were used only for high plus lenses (ex. post cataract), but now used for lower power single vision, high index plastic History of atorics - Answer Late 20th century to now - aspheric torics (aspheric on both principal meridians but by a different amount) - available in single vision or progressive addition lenses

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Optics II Final Examination And Already
Passed Answers Graded A+.
History of lens development - Answer 1. flat lenses (1200-1800)

2. periscopic lenses (1800s)

3. six-base meniscus (1890-1960s)

4. corrected curve (early 1900s to now)

5. minus cyl form torics (1960s)*

6. aspherics (early to mid 20th century to now)

7. atorics (late 20th century to now)



Flat lenses - Answer 1200-1800

- biconvex or biconcave; poor vision through the periphery



History of periscopic lenses - Answer 1800s

- had a -1.25D concave back surface that improved peripheral vision



History of six-base meniscus lens - Answer 1890-1960s

- had a -6.00D base curve that improved peripheral vision even more than periscopic lenses



History of corrected curve - Answer Early 1900s to now

- large number of base curves, depending on power, chosen to minimize or correct off-axis
averrations



History of minus cylinder form torics - Answer 1960s

- switched single vision lenses from plus cylinder form (toric on front) to minus cylinder form
(toric on back***), since back surface torics were also being used for multifocals



History of aspheric lenses - Answer Early to mid 20th century to now

- initially were used only for high plus lenses (ex. post cataract), but now used for lower power
single vision, high index plastic

, History of ophthalmic lens shapes - Answer - generally made in meniscus form

- positive and negative meniscus***

- both lens sides have curvature



Meniscus form* - Answer Front surface is convex and back surface is concave



Positive meniscus* - Answer Convex surface has more curvature than the concave surface

- overall power is positive



Negative meniscus* - Answer Concave surface has more curvature than the convex surface

- overall power is negative



Lens blanks - Answer Before a lens has been edged (to fit into frame opening)

- can be finished or semi-finished



Finished stock lenses* (lens blank) - Answer Both surfaces are finished and polished

- AKA 'uncuts' since they have not been edged

- typically single vision lens blanks



Semi-finished lens blank - Answer One surface is finished and polished while the other surface
has been left unfinished to have the prescription ground onto it



Spherical lens definition - Answer There is one power in all meridians of the lens

- both convex (front) and concave (back) surfaces are spherical surfaces



Toric lens definition - Answer The power varies between a minimum and maximum in the two
principal meridians of the lens



Modern toric lenses - Answer The convex (front) surface is spherical and the concave (back)
surface is toric, varying gradually in concave power from minimum to maximum

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