SPECTACLE OPHTHALMIC LENS, METHOD FOR DETERMINING A SPECTACLE OPHTHALMIC LENS

Abstract

A spectacle ophthalmic lens having a front surface and a back surface, the spectacle ophthalmic lens including a nasal lateral zone and a temporal lateral zone, wherein the front surface includes a progressive or regressive front surface which provides at least a magnifying function in the nasal and/or the temporal lateral zone of the lens, and wherein the back surface substantially compensates dioptric effects of the magnifying function of the progressive or regressive front surface.

Claims

1-15. (canceled)

16. A spectacle ophthalmic lens, configured to correct vision of a wearer according to a wearer's prescription, comprising: a front surface and a back surface, wherein the back surface is positioned on a side of the lens closest to a wearer's eye and the front surface is positioned on an opposite side of the lens when the spectacle ophthalmic lens is worn by the wearer; a nasal lateral zone and a temporal lateral zone, wherein the front surface comprises a progressive or regressive front surface which provides at least a magnifying function in the nasal and/or the temporal lateral zone of the lens, and wherein the back surface substantially compensates dioptric effects of the magnifying function of the progressive or regressive front surface.

17. A spectacle ophthalmic lens according to claim 16, wherein the spectacle ophthalmic lens is chosen within a single vision lens and a progressive multifocal lens, and wherein the magnifying function dioptric effects results from following features when the spectacle ophthalmic lens is worn in standard wearing conditions: if the spectacle ophthalmic lens is a single vision lens: the spectacle ophthalmic lens has a fitting point and is associated with data that can define a top to bottom axis (β=0) of the spectacle ophthalmic lens, the dioptric power variation over the whole lens is equal or less than 0.5 Diopter, the progressive or regressive front surface comprises at least a curvature extreme value located in the nasal/or the temporal zone of the lens; if the spectacle ophthalmic lens is a progressive multifocal lens: the spectacle ophthalmic lens has a fitting point and is associated with data that can define a top to bottom axis (β=0) of the spectacle ophthalmic lens, the spectacle ophthalmic lens has a meridian line (α.sub.m,β.sub.m), optical power extremes are located in a gaze direction zone between (α.sub.m,β.sub.m-10°) and (α.sub.m,β.sub.m+10°), the progressive or regressive front surface comprises at least a curvature extreme value located in the nasal/or the temporal zone of the lens.

18. A spectacle ophthalmic lens according to claim 17, wherein the spectacle ophthalmic lens has a main line of sight defining a front meridian line on the progressive or regressive front surface, and wherein the front meridian line has a minimum value of curvature C.sub.1mermin and a maximum value of curvature C.sub.1mermax, and wherein the progressive or regressive front surface comprises a first point P.sub.11 having a minimum value of curvature C.sub.11min and a maximum value of curvature C.sub.11max where C.sub.11max>C.sub.1mermax or C.sub.11min<C.sub.1mermin and wherein the distance between P.sub.11 and the front meridian line is greater than 5 mm.

19. A spectacle ophthalmic lens according to claim 18, wherein the progressive or regressive front surface fulfills requirements of one of conditions of (1)-(3): (1) the progressive or regressive front surface comprises a second point P.sub.12, different from point P.sub.11, having a minimum value of curvature C.sub.12min and a maximum value of curvature C.sub.12max where C.sub.12max>C.sub.1mermax or C.sub.12min<C.sub.1mermin, and wherein the distance between P.sub.12 and the front meridian line is greater than 5 mm; (2) the front surface is a progressive surface and C.sub.11max>C.sub.1mermax; (3) the front surface is a regressive surface and C.sub.11min<C.sub.1mermin.

20. A spectacle ophthalmic lens according to claim 19, wherein the progressive or regressive front surface comprises a second point P.sub.12 having a minimum value of curvature C.sub.12min and a maximum value of curvature C.sub.12max, where C.sub.12max>C.sub.1mermax or C.sub.12min<C.sub.1mermin, wherein the distance between P.sub.12 and the front meridian line is greater than 5 mm and wherein both points P.sub.11 and P.sub.12 are located either in the nasal lateral zone or in the lateral zone.

21. A spectacle ophthalmic lens according to claim 19, wherein the main line of sight defines a back meridian line on the back main surface, wherein the back meridian line has a minimum value of curvature C.sub.2mermin and a maximum value of curvature C.sub.2mermax and, wherein the back main surface comprises a third point P.sub.23 having a minimum value of curvature C.sub.23min and a maximum value of curvature C.sub.23max where C.sub.23max>C.sub.2mermax or C.sub.23min<C.sub.2mermin, and wherein the distance between P.sub.23 and the back meridian line is greater than 5 mm.

22. A spectacle ophthalmic lens according to claim 16, wherein (n−1)×|C.sub.11max−C1.sub.mermax|≧0.25 Diopter or (n−1)x|C.sub.11min−C.sub.1mermin|≧0.25 Diopter, wherein n in the refractive index of the lens.

23. A spectacle ophthalmic lens according to claim 16, wherein (n−1)×(C.sub.1mermax−C1.sub.mermin)≧0.25 Diopter, preferably ≧0.5 Diopter, wherein n in the refractive index of the lens.

24. A spectacle ophthalmic lens according to claim 16, wherein the spectacle ophthalmic lens is a progressive multifocal lens which comprises when worn an intermediate region and a line of sight passing through the first vision region and the intermediate region, the line of sight splitting the lens into a nasal lateral zone and a temporal lateral zone, and wherein the first vision region comprises a zone of stabilized optical power.

25. A spectacle ophthalmic lens according to claim 24, wherein the spectacle ophthalmic lens further comprises a second vision region comprising a zone of stabilized optical power, and wherein the intermediate region joins the first vision region and the second vision region.

26. A spectacle ophthalmic lens according to claim 16, the spectacle ophthalmic lens having a main line of sight, the main line of sight defining a front meridian line on the front surface and a back meridian line on the back surface, wherein the front surface is asymmetrical regarding the front meridian line and the back surface is asymetrical regarding the back meridian line, and wherein the dioptric function is symmetrical regarding the main line of sight.

27. A spectacle ophthalmic lens according to claim 26, wherein: each couple of point located on the first main surface at a given height and equidistant from the meridian line satisfies MAX(|SPH.sub.N−SPH.sub.T|)≧0.25 Diopter, as equal or greater to 0.5 Diopter, each couple of gaze direction equidistant from the main line of sight and located at a same elevation, satisfies
MAX(|Popt.sub.N−Popt.sub.T|)≦k.MAX(|SPH.sub.N−SPH.sub.T|), wherein k≦0.8, and wherein SPH is the mean sphere value in a zone, Popt is the optical power value in a zone, index N relates to the nasal lateral zone and index T relates to the temporal lateral zone, MAX( ) is the maximum value of the quantity evaluated over an evaluation domain.

28. A method for determining a spectacle ophthalmic lens according to claim 16, comprising: a) providing a magnifying function; b) providing an initial spectacle lens; c) determining a dioptric function of the initial spectacle lens; d) defining a target lens having the dioptric function of the initial spectacle lens and a target magnifying function equal to the magnifying function of a); e) determining a final spectacle ophthalmic lens by optimization using the targets of d) as targets for the optimization.

29. A method for determining a spectacle ophthalmic lens according claim 28, wherein the magnifying function provided by the first refractive surface is individually optimized based on wearer parameter.

30. An ophthalmic spectacle lens supply system for providing a spectacle ophthalmic lens comprising: a first computing unit configured to place an order of a spectacle ophthalmic lens, wherein the first computing unit is located at a lens ordering side and comprises a first outputting interface configured to output order data, and wherein the order data comprises an individual magnifying need; a second computing unit configured to provide lens data based upon order data, wherein the second computing unit is located at a lens determination side and comprises: a determining computing unit configured to determine a spectacle ophthalmic lens according to the method of claim 28 to fulfill an individual magnifying need, a second outputting interface configured to output the lens data, wherein the lens data comprises at least lens blank data and surface data; a first transmission computing unit configured to transmit the order data from the first computing unit to the second computing unit; a manufacturing device configured to manufacture the spectacle ophthalmic lens based on the lens data wherein the manufacturing device is located at a lens manufacturing side; a second transmission computing unit configured to transmit the lens data from the second computing unit to the manufacturing device.

31. A spectacle ophthalmic lens according to claim 17, the spectacle ophthalmic lens having a main line of sight, the main line of sight defining a front meridian line on the front surface and a back meridian line on the back surface wherein, the front surface is asymmetrical regarding the front meridian line and the back surface is asymetrical regarding the back meridian line, and wherein the dioptric function is symmetrical regarding the main line of sight.

32. A spectacle ophthalmic lens according to claim 31, wherein: each couple of point located on the first main surface at a given height and equidistant from the meridian line satisfies MAX(|SPH.sub.N−SPH.sub.T|)≧0.25 Diopter, as equal or greater to 0.5 Diopter, each couple of gaze direction equidistant from the main line of sight and located at a same elevation, satisfies
MAX(|Popt.sub.N−Popt.sub.T|)≦k.MAX(|SPH.sub.N−SPH.sub.T|), wherein k≦0.8, and wherein SPH is the mean sphere value in a zone, Popt is the optical power value in a zone, index N relates to the nasal lateral zone and index T relates to the temporal lateral zone, MAX( ) is the maximum value of the quantity evaluated over an evaluation domain.

33. An ophthalmic spectacle lens supply system for providing a spectacle ophthalmic lens comprising: a first computing unit configured to place an order of a spectacle ophthalmic lens, wherein the first computing unit is located at a lens ordering side and comprises a first outputting interface configured to output order data, and wherein the order data comprises an individual magnifying need; a second computing unit configured to provide lens data based upon order data, wherein the second computing unit is located at a lens determination side and comprises: a determining computing unit configured to determine a spectacle ophthalmic lens according to the method of claim 29 to fulfill an individual magnifying need, a second outputting interface configured to output the lens data, wherein the lens data comprises at least lens blank data and surface data; a first transmission computing unit configured to transmit the order data from the first computing unit to the second computing unit; a manufacturing device configured to manufacture the spectacle ophthalmic lens based on the lens data wherein the manufacturing device is located at a lens manufacturing side; a second transmission computing unit configured to transmit the lens data from the second computing unit to the manufacturing device.

Description

BRIEF DESCRIPTION OF THE DRAWINGS

[0051] FIGS. 1 to 3 show, diagrammatically, optical systems of eye and lens and ray tracing from the center of rotation of the eye;

[0052] FIGS. 4 and 5 show referentials defined with respect to micro-markings, for a surface bearing micro-markings and for a surface not bearing the micro-markings respectively;

[0053] FIGS. 6 and 7 show field vision zones of a lens;

[0054] FIGS. 8 to 16 give optical and surface characteristics of an example of a progressive spectacle ophthalmic lens according to the invention;

[0055] FIGS. 17 to 25 give optical and surface characteristics of another example of a progressive spectacle ophthalmic lens according to the invention;

[0056] It can be appreciated that elements in the figures are illustrated for simplicity and clarity and have not necessarily been drawn to scale.

Definitions

[0057] Following definitions are provided in the frame of the present invention: [0058] The wordings “wearer's prescription”, also called “prescription data”, are known in the art. Prescription data refers to one or more data obtained for the wearer and indicating for at least an eye, preferably for each eye, a prescribed sphere SPH.sub.p, and/or a prescribed astigmatism value CYL.sub.p and a prescribed axis AXIS.sub.p suitable for correcting the ametropia of each eye for the wearer and, if suitable, a prescribed addition Add.sub.p suitable for correcting the presbyopia of each of his eye. The prescription data are usually determined for a wearer when looking in far vision conditions; accordingly SPH.sub.p.sub._.sub.FV, CYL.sub.p.sub._.sub.FV, AXIS.sub.p.sub._.sub.FV Add.sub.p.sub._.sub.FV are determined where the index “FV” means “far vision”. [0059] The prescription data may also be determined in other conditions; for example the prescription data may also be determined for a wearer when looking in near vision conditions; accordingly SPH.sub.p.sub._.sub.NV, CYL.sub.p.sub._.sub.NV, AXIS.sub.p.sub._.sub.NV, Add.sub.p.sub._.sub.NV are determined. The sphere for each eye for near (proximate) vision is obtained by summing the prescribed addition Add.sub.p to the far vision prescribed sphere SPH.sub.p.sub._.sub.FV prescribed for the same eye: SPH.sub.p.sub._.sub.NV=SPH.sub.p.sub._.sub.FV+Add.sub.p, where the index “NV” means “near vision”. In the case of a prescription for progressive lenses, prescription data comprise wearer data indicating at least an eye, preferably for each eye, values for SPH.sub.FV, CYL.sub.FV and Add.sub.p. [0060] “Spectacle ophthalmic lenses” are known in the art. According to the invention, the spectacle ophthalmic lens may be selected from single vision lens (also called monofocal or unifocal lens), multifocal lens such as for example a bifocal lens, a trifocal lens, a progressive or a degressive (mid-distance) lens. The lens may also be a lens for information glasses, wherein the lens comprises means for displaying information in front of the eye. The lens may also be suitable for sunglasses or not. Preferred lenses according to the invention are single vision lenses or progressive multifocal ophthalmic lenses. All ophthalmic lenses of the invention may be paired so as to form a pair of lenses (left eye LE, right eye RE). [0061] A “gaze direction” can be identified by a couple of angle values (α,β), wherein said angles values are measured with regard to reference axes centered on the center of rotation of the eye. More precisely, FIG. 1 represents a perspective view of such a system illustrating parameters α and β used to define a gaze direction. FIG. 2 is a view in the vertical plane parallel to the antero-posterior axis of the wearer's head and passing through the center of rotation of the eye in the case when the parameter β is equal to 0. The center of rotation of the eye is labeled Q′. The axis Q′F′, shown on FIG. 2 in a dot-dash line, is the horizontal axis passing through the center of rotation of the eye and extending in front of the wearer—that is the axis Q′F′ corresponding to the primary gaze direction. This axis cuts the front surface of the lens on a point called the fitting point, which is present on lenses to enable the positioning of lenses in a frame by an optician. The fitting point corresponds to a lowering angle α of 0° and an azimuth angle β of 0°. The point of intersection of the rear surface of the lens and the axis Q′F′ is the point O. O can be the fitting point if it is located on the rear surface. A vertex sphere, of center Q′, and of radius q′, which is intercepting the rear surface of the lens in a point of the horizontal axis. As examples, a value of radius q′ of 25.5 mm corresponds to a usual value and provides satisfying results when wearing the lenses. [0062] A given gaze direction—represented by a solid line on FIG. 1—corresponds to a position of the eye in rotation around Q′ and to a point J (see FIG. 2) of the vertex sphere; the angle β is the angle formed between the axis Q′F′ and the projection of the straight line Q′J on the horizontal plane comprising the axis Q′F′; this angle appears on the scheme on FIG. 1. The angle α is the angle formed between the axis Q′J and the projection of the straight line Q′J on the horizontal plane comprising the axis Q′F′; this angle appears on the scheme on FIGS. 1 and 2. A given gaze view thus corresponds to a point J of the vertex sphere or to a couple (α, β). The more the value of the lowering gaze angle is positive, the more the gaze is lowering and the more the value is negative, the more the gaze is rising. In a given gaze direction, the image of a point M in the object space, located at a given object distance, is formed between two points S and T corresponding to minimum and maximum distances JS and JT, which would be the sagittal and tangential local focal lengths. The image of a point in the object space at infinity is formed, at the point F′. The distance D corresponds to the rear frontal plane of the lens. [0063] For each gaze direction (α,β), a mean refractive power Popt(α,β), a module of astigmatism Ast(α,β) and an axis Ax(α,β) of this astigmatism, and a module of resulting (also called residual or unwanted) astigmatism Asr(α,β) are defined. [0064] “Ergorama” is a function associating to each gaze direction the usual distance of an object point. Typically, in far vision following the primary gaze direction, the object point is at infinity. In near vision, following a gaze direction essentially corresponding to an angle α of the order of 35° and to an angle β of the order of 5° in absolute value towards the nasal side, the object distance is of the order of 30 to 50 cm. For more details concerning a possible definition of an ergorama, US patent U.S. Pat. No. 6,318,859 may be considered. This document describes an ergorama, its definition and its modeling method. For a method of the invention, points may be at infinity or not. Ergorama may be a function of the wearer's ametropia. [0065] Using these elements, it is possible to define a wearer optical power and astigmatism, in each gaze direction. An object point M at an object distance given by the ergorama is considered for a gaze direction (α,β). An object proximity ProxO is defined for the point M on the corresponding light ray in the object space as the inverse of the distance MJ between point M and point J of the vertex sphere:

ProxO=1/MJ [0066] This enables to calculate the object proximity within a thin lens approximation for all points of the vertex sphere, which is used for the determination of the ergorama. For a real lens, the object proximity can be considered as the inverse of the distance between the object point and the front surface of the lens, on the corresponding light ray. [0067] For the same gaze direction (α,β), the image of a point M having a given object proximity is formed between two points S and T which correspond respectively to minimal and maximal focal distances (which would be sagittal and tangential focal distances). The quantity Proxl is called image proximity of the point M:

[00001]$\mathrm{ProxI}=\frac{1}{2}.Math.\left(\frac{1}{\mathrm{JT}}+\frac{1}{\mathrm{JS}}\right)$ [0068] The optical power is also called refractive power [0069] By analogy with the case of a thin lens, it can therefore be defined, for a given gaze direction and for a given object proximity, i.e. for a point of the object space on the corresponding light ray, an optical power Popt as the sum of the image proximity and the object proximity.

Popt=ProxO+ProxI [0070] With the same notations, an astigmatism Ast is defined for every gaze direction and for a given object proximity as:

[00002]$\mathrm{Ast}=\left|\frac{1}{\mathrm{JT}}-\frac{1}{\mathrm{JS}}\right|$ [0071] This definition corresponds to the astigmatism of a ray beam created by the lens. FIG. 3 represents a perspective view of a configuration wherein the parameters α and β are non-zero. The effect of rotation of the eye can thus be illustrated by showing a fixed frame {x, y, z} and a frame {x.sub.m, y.sub.m, z.sub.m} linked to the eye. Frame {x, y, z} has its origin at the point Q′. The axis x is the axis Q′O and it is orientated from the lens towards the eye. The y axis is vertical and orientated upwardly. The z axis is such that the frame {x, y, z} is orthonormal and direct. The frame {x.sub.m, y.sub.m, z.sub.m} is linked to the eye and its center is the point Q′. The x.sub.m axis corresponds to the gaze direction JQ′. Thus, for a primary gaze direction, the two frames {x, y, z} and {x.sub.m, y.sub.m, z.sub.m} are the same. It is known that the properties for a lens may be expressed in several different ways and notably in surface and optically. [0072] When referring to geometrical properties of a lens, one defines a “front surface” and a “back surface” of said lens, where the back surface is positioned on the side of the lens closest to a wearer's eye and the front surface is positioned on the opposite side of the lens when the spectacle ophthalmic lens is worn by the wearer. The front surface and the back surface geometrical characterizations, the relative geometrical spatial position of the front surface and the back surface, the refractive index of the material between said two surfaces, an ergorama and wearing conditions are data that permit calculating optical features of the lens for said given ergorama and wearing conditions. [0073] Accordingly, in the case of an ophthalmic lens, the characterization may be of a surface or optical kind. Whenever the characterization of the lens is of optical kind, it refers to the ergorama-eye-lens system described above. For simplicity, the term ‘lens’ is used in the description but it has to be understood as the ‘ergorama-eye-lens system’. The value in surface terms can be expressed with relation to points. The points are located with the help of abscissa or ordinate in a frame as defined above with respect to FIGS. 4 and 5. The referential (x,y,z) of said figures is a direct orthonormal referential. [0074] The values in optic terms can be expressed for gaze directions. Gaze directions are usually given by their degree of lowering and azimuth in a frame whose origin is the center of rotation of the eye. When the lens is mounted in front of the eye, a point called the fitting point (referred as FP) is placed before the pupil or before the eye rotation center Q′ of the eye for a primary gaze direction. The primary gaze direction corresponds to the situation where a wearer is looking straight ahead. In the chosen frame, the fitting point corresponds thus to a lowering angle α of 0° and an azimuth angle β of 0° whatever surface of the lens the fitting point is positioned—rear surface or front surface. [0075] In the remainder of the description, terms like <<up>>, <<bottom>>, <<, horizontal>>, <<vertical>>, <<above>>, <<below>>, or other words indicating relative position may be used. These terms are to be understood in the wearing conditions of the lens. [0076] Notably, the “upper” part of the lens corresponds to a negative lowering angle α<0° and the “lower” part of the lens corresponds to a positive lowering angle α>0°. Similarly, the “upper” part of the surface of a lens—or of a semi-finished lens blank—corresponds to a positive value along the y axis, and preferably to a value along the y axis superior to the y value corresponding to the fitting point and the “lower” part of the surface of a lens corresponds to a negative value along the y axis in the frame as defined above with respect to FIGS. 4 and 5, and preferably to a value along the y axis inferior to the y_value at the fitting point. [0077] A “top to bottom axis” is thus defined far a varying from a maximum positive value to a most negative value when β is equal to nil. When considering the front surface and the back surface of the lens, “top to bottom axis” corresponds to the y axis. [0078] The “meridian line” (α.sub.m, β.sub.m) of a progressive lens may a line defined from top to bottom of the lens and passing through the fitting point: for each lowering of the view of an angle α=α.sub.m between the gaze direction corresponding to the fitting point and the bottom of the lens, the gaze direction (α.sub.m, β.sub.m) is searched by ray tracing, in order to be able to see clearly the object point located in the median plane, at the distance determined by the ergorama. For each raising of the view of an angle α=α.sub.m between the gaze direction corresponding to the fitting point and the top of the lens, (α.sub.m, β.sub.m)=(α.sub.m,0). The median plane is the median plane of the head, preferentially passing through the base of the nose. This plane may also be passing through the middle of right and left eye rotation centers. [0079] Thus, all the gaze directions defined in that way form the meridian line of the ergorama-eye-lens system. For personalization purpose, postural data of the wearer, such as angle and position of the head in the environment, might be taken into account to determine the object position. For instance, the object position might be positioned out of median plane to model a wearer lateral shift in near vision. [0080] The meridian line of the lens represents the locus of mean gaze directions of a wearer when he is looking from far to near visions. The meridian line is usually contained in a vertical plane above the fitting point, and deflected towards the nasal side below the fitting point.

[0081] The “meridian line” of a single vision (monofocal) lens is defined as the vertical straight line passing through the optical center, OC, of the lens, where the “optical center” is the intersection of the optical axis, OA, with the front surface of a lens; the optical center, OC, thus corresponds to (α.sub.OC, β.sub.OC)=(0,0). [0082] The “surface meridian line” 32 of a lens surface is defined as follow: each gaze direction (α.sub.m, β.sub.m) belonging to the meridian line of the lens intersects in wearing conditions the surface in a point (x.sub.m, y.sub.m) according to ray tracing. The surface meridian line is the set of points corresponding to the gaze directions of the meridian line of the lens. [0083] As shown in FIG. 7, the surface meridian line 32, belonging for example to the front surface of the lens, separates the lens in a “nasal area” (N) and a “temporal area” (T). As expected, the nasal area is the area of the lens which is between the meridian and the nose of the wearer whereas the temporal area is the area which is between the meridian and the temple of the wearer. [0084] The “central zone” of a lens is defined as the zone delimited on either side of the meridian line by gaze directions whose azimuth angle is equal to β.sub.m±10°. Accordingly, the central optical zone comprising the meridian line (α.sub.m, β.sub.m). [0085] The “lateral nasal” and “lateral temporal zones” of the lens are defined with respect to the “central zone” of a lens. The nasal (respectively temporal) zone corresponds to the set of gaze directions out of the central zone and situated on the nasal area (N) (respectively on the temporal area (T)). [0086] According to an embodiment, the central zone, the lateral nasal zone and the lateral temporal zone are inside a zone centered on to the gaze direction corresponding to gaze directions passing through the prism reference point PRP (see below) and containing all gaze directions (α, β) respecting the following inequality:

(|α|).sup.2+|β|.sup.2).sup.1/2≦50°. [0087] The “visual field zones” seen through a progressive lens are known to the skilled person and are schematically illustrated in FIGS. 6 and 7. The lens comprises a far vision (distant vision) zone 26 located in the upper part of the lens, a near vision zone 28 located in the lower part of the lens and an intermediate zone 30 situated between the far vision zone 26 and the near vision zone 28. The lens also has a surface meridian line 32 belonging for example to the front surface and passing through the three zones and defining a nasal side and a temporal side. [0088] A “far-vision gaze direction” is defined for a lens, as the vision gaze direction corresponding to the far vision (distant) reference point, referred as FVP, and thus (a.sub.FV, β.sub.FV), where the refractive power is substantially equal to the prescribed power in far vision. It may also be defined as the gaze direction corresponding to the fitting point, FP, in which case α=β=0°. Within the present disclosure, far-vision is also referred to as distant-vision. [0089] “Astigmatism” refers to astigmatism generated by the lens, or to residual astigmatism (resulting astigmatism) which corresponds to the difference between the prescribed astigmatism (wearer astigmatism) and the lens-generated astigmatism; in each case, with regards to amplitude or both amplitude and axis; [0090] “Magnification” is defined as the ratio between the apparent angular size (or the solid angle) of an object seen without lens and the apparent angular size (or the solid angle) of an object seen through the lens; [0091] A “magnifying function” is an optical arrangement of a surface of a lens that permits managing locally the magnification; in other words, a magnifying function is the contribution of a surface to the magnification; accordingly, said magnifying function only relates to geometrical features of the said surface, and not to lens features, such as the lens thickness and/or the lens optical power. [0092] A “minimum curvature” CURV.sub.min is defined at any point on an aspherical surface by the formula:

[00003]${\mathrm{CURV}}_{\min }=\frac{1}{R_{\max }}$ [0093] where R.sub.max is the local maximum radius of curvature, expressed in meters and CURV.sub.min is expressed in m.sup.−1. [0094] A “maximum curvature” CURV.sub.max can be defined at any point on an aspheric surface by the formula:

[00004]${\mathrm{CURV}}_{\max }=\frac{1}{R_{\min }}$ [0095] where R.sub.min is the local minimum radius of curvature, expressed in meters and CURV.sub.max is expressed in m.sup.−1. [0096] “Minimum and maximum spheres” labeled SPH.sub.min and SPH.sub.max can be deduced according to the kind of surface considered. [0097] When the surface considered is the object side surface (front surface), the expressions are the following:

[00005]${\mathrm{SPH}}_{\min }=\left(n-1\right)*{\mathrm{CURV}}_{\min }=\frac{n-1}{R_{\max }}.Math..Math.\mathrm{and}.Math..Math.{\mathrm{SPH}}_{\max }=\left(n-1\right)*{\mathrm{CURV}}_{\max }=\frac{n-1}{R_{\min }}$ [0098] where n is the refractive index of the constituent material of the lens. [0099] If the surface considered is an eyeball side surface (rear surface), the expressions are the following:

[00006]${\mathrm{SPH}}_{\min }=\left(1-n\right)*{\mathrm{CURV}}_{\min }=\frac{1-n}{R_{\max }}.Math..Math.\mathrm{and}.Math..Math.{\mathrm{SPH}}_{\max }=\left(1-n\right)*{\mathrm{CURV}}_{\max }=\frac{1-n}{R_{\min }}$ [0100] where n is the refractive index of the constituent material of the lens. [0101] A “mean sphere” SPH.sub.mean at any point on an aspherical surface can also be defined by the formula:

SPH.sub.mean=1/2(SPH.sub.min+SPH.sub.max) [0102] The expression of the mean sphere therefore depends on the surface considered: [0103] if the surface is the object side surface,

[00007]${\mathrm{SPH}}_{\mathrm{mean}}=\frac{n-1}{2}.Math.\left(\frac{1}{R_{\min }}+\frac{1}{R_{\max }}\right)$ [0104] if the surface is an eyeball side surface,

[00008]${\mathrm{SPH}}_{\mathrm{mean}}=\frac{1-n}{2}.Math.\left(\frac{1}{R_{\min }}+\frac{1}{R_{\max }}\right)$ [0105] A cylinder CYL is also defined by the formula CYL=|SPH.sub.max−SPH.sub.min|. [0106] A “cylinder axis” γ.sub.AX is the angle of the orientation of the maximum curvature CURV.sub.max with relation to a reference axis and in the chosen direction of rotation. In the TABO convention, the reference axis is horizontal (the angle of this reference axis is 0°) and the direction of rotation is counterclockwise for each eye, when looking to the wearer)(0°≦γ.sub.AX≦180°. An axis value for the cylinder axis γ.sub.AX of +45° therefore represents an axis oriented obliquely, which when looking to the wearer, extends from the quadrant located up on the right to the quadrant located down on the left. [0107] The characteristics of any aspherical face of the lens may be expressed by means of the local mean spheres and cylinders. [0108] A surface may thus be locally defined by a triplet constituted by the maximum sphere SPH.sub.max, the minimum sphere SPH.sub.min and the cylinder axis γ.sub.AX. Alternatively, the triplet may be constituted by the mean sphere SPH.sub.mean, the cylinder CYL and the cylinder axis γ.sub.AX.

[0109] A “minimum value of curvature”, C.sub.min, is a minimum value of mean curvatures, CURV.sub.mean, within a given area;

[0110] A “maximum value of curvature”, C.sub.max, is a maximum value of mean curvatures, CURV.sub.mean, within a given area;

[0111] A “zone of stabilized optical power” is a zone where the wearer can see clearly in all gaze directions without changing its accommodation. According to an embodiment, an area of stabilized optical power area of stabilized optical power is an area where the requirements of following equation are fulfilled:

−0.25 Diopter≦Popt(α,β)−Popt.sub.mean≦0.25 Diopter; [0112] α being the eye declination angle and β being the eye azimuth angle, [0113] Popt(α,β) being the dioptric power in the α,β gaze direction and Popt.sub.mean being the mean dioptric power over said area, wherein Popt(α,β) and Popt.sub.mean are expressed in Diopter. [0114] “Micro-markings” also called “alignment reference marking” have been made mandatory on progressive lenses by the harmonized standards ISO 13666:2012 (“Alignment reference marking: permanent markings provided by the manufacturer to establish the horizontal alignment of the lens or lens blank, or to re-establish other reference points”) and ISO 8990-2 (“Permanent marking: the lens has to provide at least following permanent markings: alignment reference markings comprising two markings distant from 34 mm one of each other, equidistant from a vertical plane passing through the fitting point or the prism reference point”). Micro-markings that are defined the same way are also usually made on complex surfaces, such as on a front surface of a lens with a front surface comprising a progressive or regressive front surface. [0115] “Temporary markings” may also be applied on at least one of the two surfaces of the lens, indicating positions of control points (reference points) on the lens, such as a control point for far-vision, a control point for near-vision, a prism reference point and a fitting point for instance. The prism reference point PRP is considered here at the midpoint of the straight segment which connects the micro-markings. If the temporary markings are absent or have been erased, it is always possible for a skilled person to position the control points on the lens by using a mounting chart and the permanent micro-markings. Similarly, on a semi-finished lens blank, standard ISO 10322-2 requires micro-markings to be applied. The centre of the aspherical surface of a semi-finished lens blank can therefore be determined as well as a referential as described above. [0116] “inset” is known in the art and may be defined as follows. In a progressive addition lens, the near-vision point (the near-vision point corresponds to the intersection with the gaze direction allowing the wearer to gaze in near-vision, this gaze direction belonging to the meridian line) can be shifted horizontally with respect to a vertical line passing through the distance-vision point, when the lens is in a position of use by its wearer. This shift, which is in the direction of the nasal side of the lens, is referred to as “inset”. It generally depends on a number of parameters, such as the optical power of the lens, the distance of observation of an object, the prismatic deviation of the lens and the eye-lens distance, notably. The inset may be an entry parameter selected by an optician at the time of lens order. Inset may be determined by computation or by ray tracing based upon the order data (prescription data).

DETAILED DESCRIPTION OF THE INVENTION

[0117] The invention is illustrated by the following non-limiting examples.

[0118] In all the figures following references are used: [0119] FVP: far vision point; [0120] FP: fitting point; [0121] PRP: prism reference point; [0122] NVP: near vision point; [0123] MER: meridian line; [0124] FVGD: far vision gaze direction; [0125] NVGD: near vision gaze direction.

Example 1: Progressive Lens with a Front Progressive Surface and a Back Progressive Surface According to the Present Invention

[0126] The lens of Example 1 has both a front progressive surface and a back progressive surface.

[0127] The prescribed sphere SPH.sub.p is 0 Diopter.

[0128] The prescribed astigmatism value CYL.sub.p is 0 Diopter and a prescribed axis AXIS.sub.p is 0.

[0129] The prescribed addition Add.sub.p is 2 Diopter.

[0130] FIGS. 8 to 16 give optical and surface characteristics of the lens of Example of 1;

[0131] FIG. 8 shows the mean sphere variation SPH.sub.mean (x.sub.m.sub._.sub.FS, y.sub.m.sub._.sub.FS), curve 101, along the meridian line (x.sub.m.sub._.sub.FS, y.sub.m.sub._.sub.FS) of the front surface of the lens; the axis y.sub.m on the figure refers to a line where x=x.sub.m.sub._.sub.FS and y.sub.m.sub._.sub.FS varying from top to down according to the (x,y) referential of the front surface;

[0132] FIG. 9 shows the mean sphere iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (x,y) referential of the front surface;

[0133] FIG. 10 shows the cylinder iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (x,y) referential of the front surface;

[0134] FIG. 11 shows the mean sphere variation SPH.sub.mean (x.sub.m.sub._.sub.BS, y.sub.m.sub._.sub.BS), curve 102, along the meridian line (x.sub.m.sub._.sub.BS, y.sub.m.sub._.sub.BS) of the back surface of the lens; the axis y.sub.m on the figure refers to a line where x=x.sub.m.sub._.sub.BS and y.sub.m.sub._.sub.BS varying from top to down according to the (x,y) referential of the back surface;

[0135] FIG. 12 shows the mean sphere iso-lines (0.25 Diopter between two neighbouring lines) on the back surface of the lens, according to the (x,y) referential of the back surface;

[0136] FIG. 13 shows the cylinder iso-lines (0.25 Diopter between two neighbouring lines) on the back surface of the lens, according to the (x,y) referential of the back surface;

[0137] FIG. 14 shows the optical power variation Popt(α.sub.m, β.sub.m), curve 103, along the meridian line of the front surface of the lens;

[0138] FIG. 15 shows the optical power Popt(α, β) iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (α,β) referential of the lens;

[0139] FIG. 16 shows the resulting astigmatism iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (α,β) referential of the lens.

[0140] The lens of Example 1 comprises two progressive surfaces (see FIGS. 8 to 13), each contributing to the addition for the wearer.

[0141] When considering the meridian line, the right part of the (x,y) figures or of the (α, β) figures corresponds to the nasal zone, where the left one corresponds to the temporal zone.

[0142] Dotted lines 11 and 12 are plotted at a 5 mm distance (line 11 at −5 mm and line 12 at +5 mm) from the meridian surface line.

[0143] The front surface comprises a magnification zone MCZ1 that provides a magnifying function in the temporal lateral zone of the lens.

[0144] The front surface has following features:

[0145] The mean sphere value at the far vision point FV of the front surface is SPH.sub.FV equal to 3.7 Diopter.

[0146] The front meridian of the front surface line has a minimum value of curvature C.sub.1mermin equal to 7.3 m.sup.−1.

[0147] The front meridian line of the front surface has a maximum value of curvature C1.sub.mermax equal to 9.6 m.sup.−1.

[0148] The progressive front surface comprises a point P.sub.11 in the magnification zone MCZ1, situated at (x,y)=(−12 mm,−17 mm) according to the (x,y) referential of the front surface, having a maximum value of curvature C.sub.11max, where C.sub.11max is equal to 10.1 Diopter.

[0149] The distance between P.sub.11 and the front meridian line is equal to 14.5 mm, thus greater than 5 mm.

[0150] Zone BSZ1 of the back surface substantially compensates dioptric effects of the magnifying function of the progressive front surface.

[0151] The lens of Example 1 thus provides a magnifying function in the temporal lateral zone of the lens and provides enhanced visual comfort to a wearer who needs additional magnification in the temporal lateral.

Example 2: Progressive Lens with a Front Regressive Surface and a Back Progressive Surface According to the Present Invention

[0152] The lens of Example 2 has a front regressive surface and a back progressive surface. The prescribed sphere SPH.sub.p is 1 Diopter.

[0153] The prescribed astigmatism value CYL.sub.p is 0 Diopter and a prescribed axis AXIS.sub.p is 0. The prescribed addition Add.sub.p is 2 Diopter.

[0154] FIGS. 17 to 25 give optical and surface characteristics of the lens of Example of 2;

[0155] FIG. 17 shows the mean sphere variation, SPH.sub.mean (x.sub.m.sub._.sub.FS, y.sub.m.sub._.sub.FS), curve 201, along the meridian line (x.sub.m.sub._.sub.FS, y.sub.m.sub._.sub.FS) of the front surface of the lens;

[0156] FIG. 18 shows the mean sphere iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (x,y) referential of the front surface; the axis y.sub.m on the figure refers to a line where x=x.sub.m.sub._.sub.FS and y.sub.m.sub._.sub.FS varying from top to down according to the (x,y) referential of the front surface;

[0157] FIG. 19 shows the cylinder iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (x,y) referential of the front surface;

[0158] FIG. 20 shows the mean sphere variation SPH.sub.mean (x.sub.m.sub._.sub.BS, y.sub.m.sub._.sub.BS), curve 202, along the meridian line (x.sub.m.sub._.sub.BS, y.sub.m.sub._.sub.BS) of the back surface of the lens; the axis y.sub.m on the figure refers to a line where x=x.sub.m.sub._.sub.BS and y.sub.m.sub._.sub.BS varying from top to down according to the (x,y) referential of the back surface;

[0159] FIG. 21 shows the mean sphere iso-lines (0.25 Diopter between two neighbouring lines) on the back surface of the lens, according to the (x,y) referential of the back surface;

[0160] FIG. 22 shows the cylinder iso-lines (0.25 Diopter between two neighbouring lines) on the back surface of the lens, according to the (x,y) referential of the back surface;

[0161] FIG. 23 shows the optical power variation Popt(α.sub.m, β.sub.m), curve 203, along the meridian line of the front surface of the lens.

[0162] FIG. 24 shows the optical power Popt(α, β) iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (α,β) referential of the lens;

[0163] FIG. 25 shows the resulting astigmatism iso-lines (0.25 Diopter between two neighbouring lines) on the front surface of the lens, according to the (α,β) referential of the lens.

[0164] Said figures are shown as differential figures compared to a nil far vision mean refractive power. Accordingly and in the present embodiment, one has to add one

[0165] Diopter to obtain the actual mean curvature values and the actual mean optical power values.

[0166] The lens of Example 2 comprises a regressive front surface and a progressive back surface (see FIGS. 17 to 22), the combination of them providing the desired addition for the wearer.

[0167] When considering the meridian line, the right part of the (x,y) figures or of the (α, β) figures corresponds to the nasal zone, where the left one corresponds to the temporal zone.

[0168] Dotted lines 21 and 22 are plotted at a 5 mm distance (line 21 at −5 mm and line 22 at +5 mm) from the meridian surface line.

[0169] The front surface comprises a magnification zone MCZ2 that provides a magnifying function in the temporal lateral zone of the lens.

[0170] The front surface has following features:

[0171] The mean sphere value at the far vision point FV of the front surface is SPH.sub.FV equal to 3.8 Diopter.

[0172] The front meridian of the front surface line has a minimum value of curvature C.sub.1mermin equal to 3.3 m.sup.−1.

[0173] The front meridian line of the front surface has a maximum value of curvature mermax equal to 5.9 m.sup.−1.

[0174] The progressive front surface comprises a point P.sub.11 in the magnification zone MCZ2, situated at (x,y)=(−12 mm,−17 mm) according to the (x,y) referential of the front surface, having a minimum value of curvature C.sub.11min, where C.sub.11min is equal to 2.7 m.sup.−1.

[0175] The distance between P.sub.11 and the front meridian line is equal to 15 mm, thus greater than 5 mm.

[0176] The progressive front surface also comprises a point P.sub.12 on the nasal side, situated at (x,y)=(17 mm,−16 mm) according to the (x,y) referential of the front surface, having a minimum value of curvature C.sub.12min, where C.sub.12min is equal to 2.8 m.sup.−1.

[0177] The distance between P.sub.11 and the front meridian line is equal to 14 mm, thus greater than 5 mm.

[0178] Zone BSZ2 of the back surface substantially compensates dioptric effects of the magnifying function of the progressive front surface.

[0179] The lens of Example 2 thus provides a magnifying function in the temporal lateral zone and in the nasal lateral zone of the lens and provides enhanced visual comfort have to a wearer who is sensitive to distortions in peripheral dynamic vision.