Background Art Golfers realized perhaps as early as the 1800's that golf balls with indented surfaces flew better than those with smooth surfaces. Hand-hammered gutta-percha golf balls could be purchased at least by the 1860's, and golf balls with brambles (bumps rather than dents) were in style from the late 1800's to 1908. In 1908, an Englishman, William Taylor, received a patent for a golf ball with indentations (dimples) that flew better ad more accurately than golf balls with brambles. A. G. Spalding & Bros., purchased the U. S. rights to the patent and introduced the GLORY ball featuring the TAYLOR dimples. Until the 1970s, the GLORY ball, and most other golf balls with dimples had 336 dimples of the same size using the same pattern, the ATTI pattern. The ATTI pattern was an octahedron pattern, split into eight concentric straight line rows, which was named after the main producer of molds for golf balls.

The only innovation related to the surface of a golf ball during this sixty year period came from Albert Penfold who invented a mesh-pattern golf ball for Dunlop. This pattern was invented in 1912 and was accepted until the 1930's.

In the 1970's, dimple pattern innovations appeared from the major golf ball manufacturers. In 1973, Titleist introduced an icosahedron pattern which divides the golf ball into twenty triangular regions. An icosahedron pattern was disclosed in British Patent Number 377,354 to John Vernon Pugh, however, this pattern had dimples lying on the equator of the golf ball which is typically the parting line of the mold for the golf ball.

Nevertheless, the icosahedron pattern has become the dominant pattern on golf balls today.

In the late 1970s and the 1980's the mathematicians of the major golf ball manufacturers focused their intention on increasing the dimpled surface area (the area covered by dimples) of a golf ball. The dimpled surface for the ATTI pattern golf balls was approximately 50%. In the 1970's, the dimpled surface area increased to greater than 60% of the surface of a golf ball. Further breakthroughs increased the dimpled surface area to over 70%. U. S. Patent Number 4,949,976 to William Gobush discloses a golf ball with 78% dimple coverage with up to 422 dimples. The 1990's have seen the dimple surface area break into the 80% coverage.

The number of different dimples on a golf ball surface has also increased with the surface area coverage. The ATTI pattern disclosed a dimple pattern with only one size of dimple. The number of different types of dimples increased, with three different types of dimples becoming the preferred number of different types of dimples. U. S. Patent Number 4,463 to Oka et al., discloses a dimple pattern with four different types of dimples on surface where the non-dimpled surface cannot contain an additional dimple. United Kingdom patent application number 2157959, to Steven Aoyama, discloses dimples with five different

diameters. Further, William Gobush invented a cuboctahedron pattern that has dimples with eleven different diameters. See 500 Year of Golf Balls, Antique Trade Books, page 189.

However, inventing dimple patterns with multiple dimples for a golf ball only has value if such a golf ball is commercialized and available for the typical golfer to play.

Additionally, dimple patterns have been based on the sectional shapes, such as octahedron, dodecahedron and icosahedron patterns. U. S. Patent 5,201,522 discloses a golf ball dimple pattern having pentagonal formations with equally number of dimples therein. U. S. Patent Number 4,880,241 discloses a golf ball dimple pattern having a modified icosahedron pattern wherein small triangular sections lie along the equator to provide a dimple-free equator.

Disclosure of the Invention The present invention provides a novel dimple pattern that reduces high speed drag on a golf ball while increasing its low speed lift thereby providing a golf ball that travels greater distances. The present invention is able to accomplish this by providing multiples sets of dimples arranged in a pattern that covers as much as eighty-six percent of the surface of the golf ball.

One aspect of the present invention is a dimple pattern on a golf ball in which the dimple pattern has at least eleven different sets of dimples. The golf ball includes first, second, third, fourth and fifth pluralities of dimples disposed on the surface. Each of the first plurality of dimples has a first diameter. Each of the second plurality of dimples has a second diameter that is greater than the first diameter. Each of the third plurality of dimples

has a third diameter that is greater than the second diameter. Each of the fourth plurality of dimples has a fourth diameter that is greater than the third diameter. Each of the fifth plurality of dimples has a fifth diameter that is greater than the fourth diameter. The first, second, third, fourth and fifth pluralities of dimples cover at least eighty percent of the surface of the golf ball.

Another aspect of the present invention is a golf ball having at least 382 dimples. The 382 dimples are partitioned into at least eleven different sets of dimples. Each of the eleven different sets of dimples have a different diameter than any other set of dimples. The 382 dimples cover at least 87% of the surface of the golf ball Yet another aspect of the present invention is a golf ball having a core and cover. The core has a diameter of 1.50 inches to 1.56 inches, and is composed of a polybutadiene material.

The cover encompasses the core and has a thickness of 0.05 inch to 0.10 inch. The cover is preferably composed of an ionomer blend of material. The cover has a surface which has 382 dimples. The 3 82 dimples are partitioned into at least eleven different sets of dimples. Each of the eleven different sets of dimples have a different diameter than any other set of dimples.

The 382 dimples cover at least 87% of the surface of the cover.

Brief Description Of The Drawings FIG. 1 is a cross-section of a golf ball of the present invention.

FIG. 2 is an equatorial view of a preferred embodiment of a golf ball of the present invention.

FIG. 3 is an equatorial view of a preferred embodiment of a golf ball of the present invention.

FIG. 4 is a polar view of the golf ball of FIG. 1.

FIG. 5 is an enlarged cross-sectional view of a dimple of a first set of dimples of the golf ball of the present invention.

FIG. 5A is an isolated cross-sectional view to illustrate the definition of the entry radius.

FIG. 6 is an enlarged cross-sectional view of a dimple of a tenth set of dimples of the golf ball of the present invention.

FIG. 7 is an enlarged cross-sectional view of a dimple of a twelfth set of dimples of the golf ball of the present invention.

FIG. 8 is an enlarged cross-sectional view of a dimple of a seventh set of dimples of the golf ball of the present invention.

FIG. 9 is an enlarged cross-sectional view of a dimple of a fifth set of dimples of the golf ball of the present invention.

FIG. 10 is an enlarged cross-sectional view of a dimple of a second set of dimples of the golf ball of the present invention.

FIG. 11 is the view of FIG. 1 illustrating the rows of dimples.

FIG. 12 is the view of FIG. 1 illustrating the transition region of dimples.

FIG. 13 is the view of FIG. 2 illustrating the cascading pentagons of dimples.

FIG. 14 is the view of FIG. 2 illustrating the single encompassing pentagon of dimples.

FIG. 15 is a graph of the lift coefficient for a Reynolds number of 70,000 at 2000 rotations per minute (x-axis) versus the drag coefficient for a Reynolds number of 180,000 at 3000 rotations per minute (y-axis).

Best Mode (s) For Carrying Out The Invention As shown in FIGS. 1, a golf ball is generally designated 20. The golf ball is preferably a two-piece with a solid core and a cover such as disclosed in co-pending U. S.

Patent Application 09/768,846, for a Golf Ball, Assignee's corporate docket number PU1177, filed on an even date herewith, and incorporated by reference. However, those skilled in the pertinent art will recognize that the aerodynamic pattern of the present invention may by utilized on the three-piece golf ball, one-piece golf ball, or multiple-layer golf ball without departing from the scope and spirit of the present invention.

A cover 21 of the golf ball 20 may be any suitable material. A preferred cover 21 is composed of a thermoplastic material such as an ionomer material. However, those skilled in the pertinent art will recognize that other cover materials may be utilized without departing from the scope and spirit of the present invention. The golf ball 20 may have a finish of a

basecoat and/or top coat with a logo indicia. A core 23 of the golf ball is preferably composed of a polybutadiene material.

As shown in FIGS. 2-4, the golf ball 20 has a surface 22. The golf ball 20 also has an equator 24 dividing the golf ball 20 into a first hemisphere 26 and a second hemisphere 28. A first pole 30 is located ninety degrees along a longitudinal arc from the equator 24 in the first hemisphere 26. A second pole 32 is located ninety degrees along a longitudinal arc from the equator 24 in the second hemisphere 28.

On the surface 22, in both hemispheres 26 and 28, are a plurality of dimples partitioned into multiple different sets of dimples. In a preferred embodiment, the number of dimples is 382, and the different sets of dimples are 12. Sets of dimples may vary primarily by diameter, however, the edge radius and depth may also vary for different sets of dimples. In a preferred embodiment there are 11 different sets of dimples by diameters.

In a preferred embodiment, there is a first plurality of dimples 40, a second plurality of dimples 42, a third plurality of dimples 44, a fourth plurality of dimples 46, a fifth plurality of dimples 48, a sixth plurality of dimples 50, a seventh plurality of dimples 52, an eighth plurality of dimples 54, a ninth plurality of dimples 56, a tenth plurality of dimples 58, an eleventh plurality of dimples 60 and a twelfth plurality of dimples 62.

In the preferred embodiment, each of the first plurality of dimples 40 has the largest diameter dimple, and each of the twelfth plurality of dimples 62 has the smallest diameter dimples. The diameter of a dimple is measured from a surface inflection point across the center of the dimple to an opposite surface inflection point. The surface inflection points are

where the land surface 25 ends and where the dimples begin. Each of the second plurality of dimples 42 has a smaller diameter than the diameter of each of the first plurality of dimples 40. Each of the third plurality of dimples 44 has a smaller diameter than the diameter of each of the second plurality of dimples 42. Each of the fourth plurality of dimples 46 has a smaller diameter than the diameter of each of the third plurality of dimples 44. Each of the fifth plurality of dimples 48 has a diameter that is equal to or smaller than the diameter of each of the fourth plurality of dimples 46. Each of the sixth plurality of dimples 50 has a smaller diameter than the diameter of each of the fifth plurality of dimples 48. Each of the seventh plurality of dimples 52 has a smaller diameter than the diameter of each of the sixth plurality of dimples 50. Each of the eighth plurality of dimples 54 has a smaller diameter than the diameter of each of the seventh plurality of dimples 52. Each of the ninth plurality of dimples 56 has a smaller diameter than the diameter of each of the eighth plurality of dimples 54.

Each of the tenth plurality of dimples 58 has a smaller diameter than the diameter of each of the ninth plurality of dimples 56. Each of the eleventh plurality of dimples 60 has a smaller diameter than the diameter of each of the tenth plurality of dimples 58. Each of the twelfth plurality of dimples 62 has a smaller diameter than the diameter of each of the eleventh plurality of dimples 60.

In a preferred embodiment, the fourth plurality of dimples 46 are the most numerous.

The second plurality of dimples 42, the third plurality of dimples 44, and the eighth plurality of dimples 60 are the equally the second most numerous. The next most numerous are the fifth plurality of dimples 48. The next most numerous are the sixth plurality of dimples 50,

the seventh plurality of dimples 52, the ninth plurality of dimples 56, and the eleventh plurality of dimples 60. The next most numerous are the first plurality of dimples 40 and the tenth plurality of dimples 58. The twelfth plurality of dimples 62 is the least.

Table One provides a description of the preferred embodiment. Table One includes the diameter (in inches), chord depth (in inches), entry angle, entry radius (in inches) and number of dimples.

Table One

Dimple # of Dimple Chord Entry Entry Set Dimples Diameter Depth Angle Radius 1st 10 0. 186. 0060 13. 48. 0255 2nd 60 0. 1698.0059 14.31.0382 3rd 60 0. 1688.0056 14.32.0279 4th 70 0. 1668.0061 14. 39.0370 5th 30 0. 1668.0061 13.54.0273 6th 20 0. 161. 0055 12.92.0286 7th 20 0. 1606.0058 14.67.0144 8th 60 0. 158.0057 15.02.0387 9th 20 0. 148.0055 14.18.0265 1Oth 10 0. 144.0059 15.07.0333 11t"20 0. 124.0055 14.95.0336 12th 2 0. 102.0065 21.17.0146

The two dimples of the twelfth set of dimples 62 are each disposed on respective poles 30 and 32. Each of the tenth set of dimples 58 is adjacent one of the twelfth set of dimples 62. The five dimples of the tenth set of dimples 58 that are disposed within the first hemisphere 26 are each an equal distance from the equator 24 and the first pole 30. The five dimples of the tenth set of dimples 58 that are disposed within the second hemisphere 28 are

each an equal distance from the equator 24 and the second pole 32. These polar dimples 62 and 58 account for approximately 2% of the surface 22 of the golf ball 20.

FIGS. 5-10 illustrate the cross-section of a dimple for some of the different sets of dimples.

A cross-section of a dimple of the first set of dimples 40 is shown in FIG. 5. The radius Rl of the dimple 40 is approximately 0.093 inch, the chord depth Cl is approximately 0.006 inch, the entry angle Hl is approximately 13.48 degrees, and the edge radius ER, is approximately 0.0255 inch. The ten dimples of the first set of dimples 40 cover approximately 3.8% of the surface 22 of the golf ball 20. The ten dimples of the first set of dimples 40 that are disposed within the first hemisphere 26 are each an equal distance from the equator 24 and the first pole 30. The ten dimples of the first set of dimples 40 that are disposed within the second hemisphere 28 are each an equal distance from the equator 24 and the second pole 32.

Unlike the use of the term"entry radius"or"edge radius"in the prior art, the edge radius as defined herein is a value utilized in conjunction with the entry angle to delimit the concave and convex segments of the dimple contour. The first and second derivatives of the two Bézier curves are forced to be equal at this point defined by the edge radius and the entry angle, as shown in FIG. 5A. A more detailed description of the contour of the dimples is set forth in co-pending U. S. Patent Application Number 09/398, 918, filed on September 16, 1999, entitled Golf Ball Dimples With Curvature Continuity, which is hereby incorporated by reference in its entirety.

A cross-section of a dimple of the tenth set of dimples 58 is shown in FIG. 6. The radius RIO of the dimple 58 is approximately 0.072 inch, the chord depth C10 is approximately 0.0059 inch, the entry angle 61o is approximately 15.7 degrees, and the edge radius ER is approximately 0.0333 inch.

A cross-section of a dimple of the twelfth set of dimples 62 is shown in FIG. 7. The radius Rl2 of the dimple 62 is approximately 0.051 inch, the chord depth C, 2 is approximately 0.0065 inches, the entry angle A12 is approximately 21.7 degrees, and the edge radius ER is approximately 0.0146 inch.

A cross-section of a dimple of the seventh set of dimples 52 is shown in FIG. 8. The radius R7 of the dimple 52 is approximately 0.0803 inch, the chord depth C7 is approximately 0.0058 inch, the entry angle 96 is approximately 14.67 degrees, and the edge radius ER7 is approximately 0.0144 inch. The ten dimples of the seventh set of dimples 52 that are disposed within the first hemisphere 26 are each an equal distance from the equator 24 and the first pole 30. The ten dimples of the seventh set of dimples 52 that are disposed within the second hemisphere 28 are each an equal distance from the equator 24 and the second pole 32.

All of the fifth set of dimples 48 are adjacent to at least one of the seventh set of dimples 52. The thirty dimples of the fifth set of dimples 48 cover approximately 3.5% of the surface 22 of the golf ball 20. The fifteen dimples of the fifth set of dimples 48 that are disposed within the first hemisphere 26 are each an equal distance from the first pole 30. The fifteen dimples of the fifth set of dimples 48 that are disposed within the second hemisphere 28 are each an equal distance from the second pole 32. A cross-section of a dimple of the

fifth set of dimples 48 is shown in FIG. 9. The radius R5 of the dimple 48 is approximately 0.0834 inch, the chord depth C5 is approximately 0.0061 inch, the entry angle 05 is approximately 13.54 degrees, and the edge radius ERs is approximately 0.0273 inches.

A cross-section of a dimple of the second set of dimples 42 is shown in FIG. 10. The radius R2 the dimple 42 is approximately 0.0834 inch, the chord depth C2 is approximately 0.0059 inch, the entry angle 62 is approximately 14.31 degrees, and the edge radius ER2 is approximately 0. 0382 inch. The sixty dimples of the second set of dimples 42 are the most influential of the different sets of dimples 40-62 due to their number, size and placement on the surface 22 of the golf ball 20. The sixty dimples of the second set of dimples 42 cover approximately 12% of the surface 22 of the golf ball 20. The thirty dimples of the second set of dimples 42 that are disposed within the first hemisphere 26 are disposed in the first row 80 above the equator 24. Similarly, the thirty dimples of the second set of dimples 42 that are disposed within the second hemisphere 28 are disposed in the first row 90 below the equator 24.

The one-hundred eighty dimples of the second, third and eighth sets of dimples 42,44 and 54 are the most influential of the different sets of dimples 40-62 due to their number, size and placement on the surface 22 of the golf ball 20 near the equator. The one-hundred eighty dimples of the second, third and eighth sets of dimples 42,44 and 54 cover approximately 50% of the surface 22 of the golf ball 20.

As best illustrated in FIG. 11, each hemisphere 26 and 28 begins with three rows from the equator 24. The first row 80 of the first hemisphere 26 and the first row 90 of the second

hemisphere 28 are composed of the second set of dimples 42. The second row 82 of the first hemisphere 26 and the second row 92 of the second hemisphere 28 are composed of the third set of dimples 44. The third row 84 of the first hemisphere 26 and the third row 94 of the second hemisphere 28 are composed of the eight set of dimples 54. This pattern of rows is utilized to achieve greater surface area coverage of the dimples on the golf ball 20.

However, as mentioned previously, conventional teaching would dictate that additional rows of smaller diameter dimples should be utilized to achieve greater surface area coverage.

However, the dimple pattern of the present invention transitions from rows of equal dimples into a pentagonal region 98.

The pentagonal region 98 is best seen in FIG. 12. A similar pentagonal region 98a, not shown, is disposed about the second pole 32. The pentagonal region 98 has five pentagons 100,102,104,106 and 108 expanding from the first pole 30. Similar pentagons 100a, 102a, 104a, 106a and 108a expand from the second pole 32.

The first pentagon 100 consists of the tenth set of dimples 58. The second pentagon 102 consists of the seventh set of dimples 52. The third pentagon 104 consists of the fifth set of dimples 48. The fourth pentagon 106 consists of the fourth set of dimples 46. The fifth pentagon 108 consists of the first set of dimples 40, the sixth set of dimples 50, and the fourth set of dimples 46. However, the greater fifth pentagon 108'would include the fifth pentagon 108 and all dimples disposed between the third row 84 and the fifth pentagon 108. The pentagonal region 98 allows for the greater surface area of the dimple pattern of the present invention.

FIG. 13 illustrates five triangles 130-138 that compose the pentagonal region 98.

Dashed line 140 illustrates the extent of the greater pentagonal region 98'which overlaps with the transition latitudinal region 70.

As best illustrated in FIG. 14, all of the dimples of the ninth set of dimples 56 and the eleventh set of dimples 60 are disposed within the transition latitudinal regions 70 and 72.

The transition latitudinal regions 70 and 72 transition the dimple pattern of the present invention from the rows 80,82,84,90,92 and 94 to the pentagonal regions 98 and 98a. Each of the transition latitudinal regions 70 and 72 cover a circumferencial area between 40 to 60 longitudinal degrees from the equator 24 in their respective hemispheres 26 and 28. The first transition latitudinal region 70 has a polar boundary 120 at approximately 60 longitudinal degrees from the equator 24, and an equatorial boundary 122 at approximately 40 longitudinal degrees from the equator 24. Similarly, the second transition latitudinal region 72 has a polar boundary 120a at approximately 60 longitudinal degrees from the equator 24, and an equatorial boundary 122a at approximately 40 longitudinal degrees from the equator 24.

Alternative embodiments of the dimple pattern of the present invention may variations in the number of dimples, diameters, depths, entry angle and/or entry radius. Most common alternatives will not have any dimples at the poles 30 and 32. Other common alternatives will have the same number of dimples, but with less variation in the diameters.

The force acting on a golf ball in flight is calculated by the following trajectory equation: F=FL + FD + G (A) wherein F is the force acting on the golf ball; FL is the lift ; FD is the drag; and G is gravity.

The lift and the drag in equation A are calculated by the following equations: FL = 0. 5CLApv2 (B) FD = 0. 5CDApv2 (C) wherein CL is the lift coefficient; CD is the drag coefficient; A is the maximum cross- sectional area of the golf ball; p is the density of the air; and v is the golf ball airspeed.

The drag coefficient, CD, and the lift coefficient, CL, may be calculated using the following equations: <BR> <BR> <BR> <BR> <BR> CD = 2FD/A#v2<BR> <BR> <BR> <BR> <BR> <BR> <BR> CL = 2FL/A#v2 The Reynolds number R is a dimensionless parameter that quantifies the ratio of inertial to viscous forces acting on an object moving in a fluid. Turbulent flow for a dimpled golf ball occurs when R is greater than 40000. If R is less than 40000, the flow may be laminar.

The turbulent flow of air about a dimpled golf ball in flight allows it to travel farther than a smooth golf ball.

The Reynolds number R is calculated from the following equation: R = vDp/, u (F) wherein v is the average velocity of the golf ball; D is the diameter of the golf ball (usually

1.68 inches) ; pis the density of air (0.00238 slugs/ft3 at standard atmospheric conditions); and, u is the absolute viscosity of air (3.74 x 10-7 lb*sec/ft2 at standard atmospheric conditions). A Reynolds number, R, of 180,000 for a golf ball having a USGA approved diameter of 1.68 inches, at standard atmospheric conditions, approximately corresponds to a golf ball hit from the tee at 200 ft/s or 136 mph, which is the point in time during the flight of a golf ball when the golf ball attains its highest speed. A Reynolds number, R, of 70,000 for a golf ball having a USGA approved diameter of 1.68 inches, at standard atmospheric conditions, approximately corresponds to a golf ball at its apex in its flight, 78 ft/s or 53 mph, which is the point in time during the flight of the golf ball when the travels at its slowest speed. Gravity will increase the speed of a golf ball after its reaches its apex.

FIG. 15 is a graph of the lift coefficient for a Reynolds number of 70,000 at 2000 rotations per minute versus the drag coefficient for a Reynolds number of 180,000 at 3000 rotations per minute for a golf ball 20 with the dimple pattern of the present invention thereon as compared to the Titlelist HP DISTANCE 202, the Titlelist HP ECLIPSE 204, the SRI Maxfli HI-BRD (from Japan) 206, the Wilson CYBERCORE PRO DISTANCE 208, the Titleist PRO V1 210, the Bridgestone TOUR STAGE MC392 (from Japan) 212, the Precept MC LADY 214, the Nike TOUR ACCURACY 216, and the Titlelist DT DISTANCE 218.

The golf balls 20 with the dimple pattern of the present invention were constructed as set forth in co-pending U. S. Patent Application Number 09/, filed on an even date herewith, for a Golf Ball which pertinent parts are hereby incorporated by reference. The aerodynamics of the dimple pattern of the present invention provides a greater lift with a

reduced drag thereby translating into a golf ball 20 that travels a greater distance than golf balls of similar constructions.

As compared to other golf balls, the golf ball 20 of the present invention is the only one that combines a lower drag coefficient at high speeds, and a greater lift coefficient at low speeds. Specifically, as shown in FIG. 15, none of the other golf balls have a lift coefficient, CL, greater than 0.19 at a Reynolds number of 70,000, and a drag coefficient CD less than 0.232 at a Reynolds number of 180,000. For example, while the Nike TOUR ACCURACY 216 has a CL greater than 0.19 at a Reynolds number of 70,000, its CD is greater than 0.232 at a Reynolds number of 180,000. Also, while the Titleist DT DISTANCE 218 has a drag coefficient CD less than 0.232 at a Reynolds number of 180,000, its CL is less than 0.19 at a Reynolds number of 70,000. Further, the golf ball 20 of the present invention is the only golf ball that has a lift coefficient, CL, greater than 0.20 at a Reynolds number of 70,000, and a drag coefficient CD less than 0.235 at a Reynolds number of 180,000. Yet further, the golf ball 20 of the present invention is the only golf ball that has a lift coefficient, CL, greater than 0.19 at a Reynolds number of 70,000, and a drag coefficient CD less than 0.229 at a Reynolds number of 180,000.

More specifically, the golf ball 20 of the present invention is the only golf ball that has a lift coefficient, CL, greater than 0.21 at a Reynolds number of 70,000, and a drag coefficient CD less than 0.230 at a Reynolds number of 180,000. Even more specifically, the golf ball 20 of the present invention is the only golf ball that has a lift coefficient, CL, greater than 0.22 at a Reynolds number of 70,000, and a drag coefficient CD less than 0.230 at a Reynolds

number of 180, 000.

In this regard, the Rules of Golf, approved by the United States Golf Association ("USGA") and The Royal and Ancient Golf Club of Saint Andrews, limits the initial velocity of a golf ball to 250 feet (76.2m) per second (a two percent maximum tolerance allows for an initial velocity of 255 per second) and the overall distance to 280 yards (256m) plus a six percent tolerance for a total distance of 296.8 yards (the six percent tolerance may be lowered to four percent). A complete description of the Rules of Golf are available on the USGA web page at www. usga. org. Thus, the initial velocity and overall distance of a golf ball must not exceed these limits in order to conform to the Rules of Golf. Therefore, the golf ball 20 has a dimple pattern that enables the golf ball 20 to meet, yet not exceed, these limits.