Geometrical Dimensioning and Tolerancing GD&T | Omar Koryakin | Skillshare
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Geometrical Dimensioning and Tolerancing GD&T

teacher avatar Omar Koryakin, Metrology Manager

Watch this class and thousands more

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Taught by industry leaders & working professionals
Topics include illustration, design, photography, and more

Watch this class and thousands more

Get unlimited access to every class
Taught by industry leaders & working professionals
Topics include illustration, design, photography, and more

Lessons in This Class

    • 1.

      Introduction and overview for the GD&T class

      3:40

    • 2.

      GD&T symbols

      2:11

    • 3.

      Positional Tolerances Special conditions

      6:39

    • 4.

      Coaxial Position Tolerance

      4:06

    • 5.

      Position Tolerances Conclusions

      1:00

    • 6.

      Tolerances of size

      3:09

    • 7.

      Types of Form Tolerances

      8:08

    • 8.

      Form and Size Tolerances Conclusions

      0:58

    • 9.

      Profile of a surface

      5:43

    • 10.

      Run-out

      2:51

    • 11.

      Conclusions

      0:57

    • 12.

      Datum Systems

      11:25

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About This Class

Class Overview: This course covers the principles and applications of Geometric Dimensioning and Tolerancing (GD&T), focusing on how to interpret and apply GD&T symbols and standards in engineering drawings. Students will learn how GD&T ensures precise communication of part geometry, improves manufacturability, and enhances quality control. The course combines theoretical concepts with practical examples, providing a comprehensive understanding of how GD&T is used in design, manufacturing, and inspection processes.

What You Will Learn: 

  • Understand the application of position tolerances to different features of size.
  • Identify and prioritize datum references correctly for GD&T.
  • Explain the application of LMC and MMC designators in tolerance values and datums.
  • Specify and apply projected tolerance zones effectively.

Why You Should Take This Class:

Geometric Dimensioning and Tolerancing (GD&T) is a crucial system in modern engineering and manufacturing, ensuring that parts and assemblies meet precise specifications. Mastering GD&T not only improves communication between design and production teams but also reduces manufacturing costs and increases product quality by minimizing errors and rework. The skills you’ll develop in this course will allow you to confidently interpret and apply GD&T symbols in engineering drawings, enhancing your ability to create designs that are functionally sound and manufacturable.

Given my extensive experience as a Senior Metrology Engineer, I bring real-world insights into how GD&T is used in industries ranging from aerospace to automotive. You'll gain practical, industry-relevant knowledge that can be immediately applied to your work, making you a more effective engineer or designer. This course also equips you with the expertise to use Coordinate Measuring Machines (CMM) and measurement gauges, further expanding your skill set.

Who This Class is For:

This course is designed for engineers, designers, quality assurance professionals, and manufacturing specialists who work with technical drawings and require a precise understanding of part tolerances. It is suitable for individuals with some basic knowledge of engineering drawings but will also benefit those who want to deepen their expertise in precision engineering. No advanced knowledge of GD&T is required, making this class accessible to both beginners and those looking to refresh or enhance their skills.

Meet Your Teacher

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Omar Koryakin

Metrology Manager

Teacher

Hello and welcome! I've been fortunate enough to wear many engineering hats and travel from the serene landscapes of Finland to the bustling streets of Singapore, and many places in between. My career has been a blend of precision, passion, and a touch of wanderlust. Over the years, I've tackled challenges in metrology, played with silicon wafers, and even dabbled in designing railway machines.

But here's the thing: while I've loved every twist and turn of my journey, what truly lights me up is sharing what I've learned with eager learners like you. That's why I'm on Skillshare. My courses are a culmination of years of experience, designed to offer both depth and breadth. Whether you're just starting out or looking to deepen your knowledge, I've got something for you.

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Transcripts

1. Introduction and overview for the GD&T class: Welcome to the geometric dimensioning and tolerancing course. Commonly refers to as GD and T. In this section one of the course, we will explain what GD and T is and why is it useful and beneficial for designers and manufacturers of mechanical parts. By the end of this course, you will be able to explain what GD and T is. Describe the purpose of GD and T. And identify and describe the purpose of the notations used for GDN. Then we will jump into Section two of the course, which is called position tolerances. Position tolerances and dimensions define where features are located on the part with respect to other features. Position tolerances are typically used on holes, pins, tabs, and slots, and other features of size. As you will see, GD and T position tolerances are particularly useful when dealing with pattern of holes. By the end of this section two of the course, you'll be able to describe how to apply position tolerances to various features of size. And explain how LMC and MMC designators apply to tolerance values and to datums. Then describe how to specify a projected tolerance zone and describe how to apply position tolerances to coaxial features. In Section three of our course, we will talk about the form and size tolerances. In this course, we will discuss size tolerances and form tolerances, as well as cylindricity, and cecularity. By the end of this course, you will be able to discuss the purpose of form and size tolerances. Describe the envelope principle as defined by ASME standard y 14.5. List and describe the different types of form tolerances and how they are applied to different features and define bonus tolerance and virtual conditions. In Section four of our course, we'll be talking about profile and run out tolerances. Profile torances are typically used on irregular surfaces where flatness and position tolerances are insufficient to describe the part requirement. Runout tolerances are typically applied to rotating parts to maintain the form and location of features with respect to their bearing surfaces. By the end of this course, you will be able to describe how to apply profile tolerances to surface or linear elements. Explain how to correctly identify and prioritize datum references and relate how to interpret and apply a runout or total runout tolerances. 2. GD&T symbols: If you have seen or studied mechanical drawings, you may have already encountered many of the symbols and notations used by GD and T. At first glance, they may seem complicated or confusing. But they are actually quite simple. Symbols are used to define the allowable variation of each feature in a part. This is done by first defining the perfect theoretical form or dimension of that feature. Then describing the allowable variation from that perfect form, usually within a defined zone. Each symbol describe a different type of feature and the allowable tolerance zone for that particular surface. We use three main types of notations to define the perfect geometry and allowable variation. These are first features control frame. These symbols define the size and shape of the tolerance zone and call out a frame of reference for the feature by use a data references. The datum features identifiers. These symbols identify which features on the part are used as a datum. A datum can be any surface axis or point that provide a frame of reference for the interpretation of the feature control frame. Basic dimensions. The basic dimensions shown as symbol, linear dimensions in a rectangular box, representing the theoretical exact definition from a feature to its datum references. 3. Positional Tolerances Special conditions: In some cases, the function of the feature may not be accurately reflected by a tolerance on the feature within the part itself. Consider a pin pressed into a hole. Any angular error in the hole will be magnified along the length of the pin after assembly. To account for this issue, we can specify a projected tolerance zone that extend beyond the boundary of the part. The projected zone is indicated by a P modifier behind the tolerance value. The length of the projected zone can be indicated in one of two ways, and numeric value behind the pin modifier or a bold phantom line and dimension on the drawing itself. The dimension refers to the minimal length by which the zone must be extended. The effect is that the feature axis is more tightly constrained by the longer tolerance zone. For many parts with whole patterns to ensure a good fit within the made in part, it is important for the holes to be positioned accurately relative to each other. But it is okay for the whole pattern to float relative to other part features. For these situations, we introduce a composite feature control frame. In the composite feature control frame, the top half of the frame locate the whole pattern with respect to datums, A, B, and C. It is called the pattern locating tolerance zone framework or plots. It is interpreted exactly as the earlier examples except this time within a larger tolerance zone. The bottom of half of the frame is called the feature related tolerance zone framework or frets. It controls the position of the holes relative to each other, and the orientation relative to datum A. The datums B and C are not listed, so the basic dimensions do not apply. The dimensions between the holes do apply. So the effect is that we have defined four tolerance zones of diameter 14,000 that can move as a pattern. Each hole in the pattern has a virtual condition of 226,000 diameter. But they can move together as a pattern within the larger tolerance zone defined in the plots. Looking closer at the tolerance zones, we can get a better feel for why this works the way it does. The upper half of the control frame, the plots describes four tolerance zones precisely located from the datums. The frets defines four smaller tolerance zones, precisely located with respect to each other. That can float within the larger plots tolerance zones. The axis of the actual holes must pass through both zones. Take note, the tolerance in the lower frame, the frets will always be smaller than the tolerance in the upper frame, the plots. Of course, position tolerances are not restricted to holes and pins. They can also be applied to tabs, slots, notches, and grooves. In these cases, the tolerance zones are usually rectangularly ed. So we have a part with two slots located from datum A, B, and C. Because the tolerance for the horizontal slot position can be different from the tolerance for the vertical slot position. We need two feature control frame. The notation boundary is added beneath each frame to indicate that the tolerance applies to the entire boundary of the feature. For the slot at the top of the part, the tolerance zone is at 20,000 of an inch wide and centered 1.5 " from datum B, the center plane of the slot feature must applied within the zone. Because we specified that the tolerance applies at MMC, we can define a virtual condition for the slot at 970,000 of an inch wide. If the actual slot is above MMC, bonus tolerance would apply. For the slot in the middle of the part, the tolerance zone is rectangular. The center plane in each direction must be within the tolerance zone. Like the first slot, we have specified that the tolerance applies at MMC. Therefore, we could make a functional gauge with an oblong pin that is one and 9,600 by 9,700 to test if the part are within spec. 4. Coaxial Position Tolerance: So far, we have been discussing positional tolerances of features that lies in the same plane. But positional tolerances can also be used to control coaxial features. In this example, the datum feature is a feature of size. In we have applied an MMC modifier to both the position tolerance and the datum reference. In practice, this means that bonus tolerance is available if either the feature or the datum is below MMC. A functional gauge could be constructed for the part and would look like this. There are conditions where we will need a opposite positional tolerance to control coaxial features. In this example, we have four coaxial hole that must be in a close alignment, but the functional requirement allows them to float as a pattern relative to the datum surface. The composite tolerance plots controls the whole pattern location while the fritz controls the coaxiality of the whole to each other. The plots creates a 30,000 diameter tolerance zone that is parallel to Datos A and B. The center axis of each hole must pass through these zones. The fret creates a second 10,000 diameter tolerance zone. This tolerance zone does not need to be parallel to any datums, but the axis of all four holes must also pass through the zone. A functional gauge to test the upper frame would require a pin of diameter 460,000 of an inch. That was precisely located from Datum simulators for A and B. The functional gauge for the lower frame would be a se pin of a diameter 480,000 of an inch. So far, we have looked at a number of applications where the MMC modifiers is useful to specify the functional requirement of a feature. We can also make use of the least material condition requirement, where the function of the feature requires it. In this example, we have a tubular part with both a datum reference and a whole position specified at LMC. LMC for the whole is when the whole is at its maximum diameter. LLC for the datum is when the outside diameter is at its minimum diameter. This means that additional position tolerance is allowed as the feature of the part from the least material condition, the virtual condition for the whole describes a zone, which there will always be material. The practical result is that we have specified the minimum allowed wall thickness for the tube while also allowing the maximum flexibility in size and position tolerance. 5. Position Tolerances Conclusions: S position tolerances define where features are located with respect to other features. Position tolerances are used on holes, pins, and slots, and other features of size. First, you need to define a frame of reference for the target position. Then you can define the theoretically exact position for the features. Finally, you can define the allowable deviation in position from the exact position we defined. MMC and LMC modifiers are used to specify the functional requirement of the feature to allow manufacturing flexibility while ensuring part functionality. 6. Tolerances of size: One of the simpler concept in dimensioning is the tolerance of size. The size dimension is used to identify the diameter of a hole, the thickness of a bar, and the width of a slab, and so on. Size tolerances can be applied to these basic dimensions using a plus or minus tolerance to let the manufacturer know the allowable limits for the size of the feature. This seems simple, but the question arises when there is a variance in form form refers to error or distortion in the feature that are not described by the simple plus or minus tolerances. If a shaft is at a maximum allowable diameter, but it is slightly bulged, is it acceptable? GD and T addresses this question. Spoiler alert. The answer is no. Rule number one. In the ASME standard, which defines the envelope principle for the shaft, the envelope principle means that the maximum allowable diameter defines a cylindrical envelope in which the entire shaft fit. A shaft at its maximum diameter is said to be at MMC or maximum material condition. Since any bend in a shaft that MMC would push it outside the envelope, it would have to be perfectly straight to be acceptable. However, the shaft at LMC or lease material condition could be bulged by the entire length of the size tolerance. Simply stated, rule number one requires perfect form for features at MMC. There are some exceptions to rule number one. First, stock dimensions such as the thickness of bar stock or sheet are exempt. The designer must note on the drawing that the dimension is a stock dimension. Second, rule number one does not apply to part that are flexible in their free state. For instance, a piece of rubber tubing, application of specific geometric tolerance to size dimensions also can allow variation to exceed the MMC envelo. 7. Types of Form Tolerances: Tlrances of form describes the allowable variations in the contours of features and surfaces on a part that are sometimes more and sometimes less stringent than the size tolerance envelope. Tolerances of form are flatness, straightness, cylindricity, and roundness. Tolerances of form control the shapes or the contour of the indicated features without reference to any other features. Therefore, they are no datum reference in the feature control frame. We'll start our discussion with flatness. A flatness tolerance is applied to a single surface and defined a flat tolerance zone by two parallel planes. All elements of the surface must fall between the two planes. Rule number one still applies, so a flatness tolerance is used to put tighter restrictions on a feature than the size tolerance alone. As you can see in the example, the flatness zone relates only to the indicated surface. It does not need to be parallel to the size tolerance zone. Straightness is similar to flatness. But when applied to a single surface, it applies only in one direction at a time. In the example, we see that the individual line element are required to be straight in one direction, but variation is allowed in the other direction. Straightness can also be applied to a feature of size. When applying this control to a feature of size, the feature control frame should attach to the dimension leader and not to the surface of the part. Instead of applying to the surface, the straightness tolerance defines the cylindrical tolerance zone in which the axis of the part apply. Straightness tolerance applies to a feature of size is considered to apply regardless of feature size. That means that even apart at MMC can be out of straightness by the amount of the tolerance thereby exceeding the MMC velo. In many cases, it is desirable to add a modifier to the straightness tolerance to indicate that it applies only at MMC. We indicate this with a circled letter M just after the tolerance value. This means that a part is smaller than MMC can be even further out of straight. As we see in the example, a shaft at MMC can still be out of straightness by 5,000, but a shaft at LMC can use the extra 20,000 size tolerance as a bonus to apply toward the straightness tolerance. That's why we call it a bonus tolerance. Note that in no case, will the shafts ever exceed the envelope defined by the size limit plus the straight tolerance, in this case, a diameter of 515,000. We call this envelope the virtual condition. VC. Think of it as a virtual shaft of perfect straightness or a zone that no material can cross. We can even use this concept to make a functional gauge. In this case, a precision hole of diameter, 515,000 if any shaft fits through the hole, it's good provided it is not undersized. Remember that the concept applies to shafts can also be applied to holes. In the case of a hole, the maximum material condition is met when the hole is at a smallest diameter. This example shows a hole which coincidentally also has a virtual condition of 515th thousand. Since the pins and holes all have the same virtual condition, they can never be interference issue. Sometimes we want to specify straightness on a localized level. If a shaft is four feet long, we don't want it to be perfectly straight with a big hook at the end. We can specify that each section of the shaft meet a section control while we allow the entire shaft to have tolerance. As we see in the example, we can even apply controls to both the entire shaft and to shorter section at the same time. Cylindricity it is like flatness, but apply to round surfaces. The cylindricity tolerance zone is two concentric cylinders separated by the allowed tolerance. Cylindricity is used when control is needed, that are tighter than the feature of size that allows. Therefore, it will always have a value that is less than one half of the size tolerance. Otherwise, the size tolerance would be in control anyway. Like cylindricity, circularity, sometimes called roundness, is used for round parts. However, when cylindricity applies to the entire surfaces, circularity applies only to each circular element. Each cross sectional element must be round within the tolerance, but size changes along the length may exceed the tolerance. Circularity can also be applied to cones or other non cylindrical but round features. 8. Form and Size Tolerances Conclusions: Size tolerances define the allowable variation in the size for the feature. Form tolerances describe the allowable variations in the contours of features and surfaces on a part. The four type of form tolerances are flatness, straightness, cylindricity, and circularity or roundness. The envelope principle rule number one, states that a feature must fall within the size tolerance limits. Therefore, the feature at maximum material condition must have perfect form. Parts at LMC can apply the bonus tolerances to the form tolerance. 9. Profile of a surface: There are two types of profile tolerances notations, profile of a line and profile of a surface. A profile of a surface tolerance is designated with a semicircle symbol. It is used to control the form or location of a surface feature. Datum references and basic dimensions describes the form and location of a theoretically exact feature. The feature control frame defines the allowable deviation from the exact feature. A profile of a surface tolerance can be used for any surface from a flat plane to something very complex, but the principle is the same. Consider this example. The basic dimensions defines the exact form of a surface, as well as the orientation and location with respect to datums A, B and C. The control frame defines a 2,500 of a millimeter tolerance zone centered about the exact feature. All points on the actual feature must lie within the zone. In some cases, it is more convenient to define the inner or the outer boundary for surface than to identify the center plane. In these situations, you can designate that the tolerance zone lies entirely on one side of the exact surface using a dark phantom line and arrows on the drawing as shown here. In some cases, the part function may not require that a surface can be controlled in two directions. In those cases, you can apply a profile tolerance to individual line movements on the surface. The profile of a line tolerance is designated with a phases arc. Profile of a line tolerance applies only in the direction of the view in which the control frame is applied. It means that the form of each linear element of the surface must lie within the designated zone. Although each element can move in location within the limits of the feature of size. Note that in this example, it was designated that the tolerance zone lies entirely below the theoretical surface. Another use for application for profile tolerances is to control more than one surface at a time. In this example, a profile of a surface tolerance is used to ensure that the two surfaces are co planar within the designated tolerance zone. No datum reference is required because the surfaces are only related to each other. Any number of surfaces may be designated in this way. In some profile tolerance applications, you want to control multiple surfaces. In this example, the profile tolerance applies to the entire perimeter of the hole. This is designated by the small circle at the start of the leader line. Each surface, all four sides and rounded corners must be within the eight tenth of a millimeter tolerance zone, centered about the theoretically exact feature. Profile tolerances can also be used in composite form to provide greater control with respect to some datum references. In this example, the upper part of the feature control frame controls the form and location of the feature with respect to datums A, B, and C. The lower control frame provide a tighter tolerance zone with respect to A and B only. The entire form of the feature must fit in the narrower two tenth of a millimeter tolerance zone, but the tolerance zone can float within the larger a tenth of a millimeter tolerance one. 10. Run-out: Runo tolerances are used to control the form of circular surfaces, for rotating parts, relative to their bearing surfaces. It is most often measured with a dial indicator, which is why the symbols resemble gauge pointers. There are two different symbols for runout tolerances. A single arrow represent circular runout and applies to each circular element of the surface. Double arrows indicate total runout, which means that the entire surface must be within the designated tolerance zone. In this example, a conical surface and the flat surface are both controlled by circular runout controls. Each circular element of each feature must have no more than 2000 of an inch total indicator reading, TI R. Rotated around the axis of data A. The cylindrical surface must have no more than 10,000 of an inch TI R for the entire surface. When moving the indicator from left to right, the highest and lowest point must not exceed the tolerance zone. It is important to mention that runout is always used to control the form of a feature regardless of feature size. Also, runout is always relative to the axis of a different feature. So a datum reference is always required. Some parts will rotate on more than one bearing journal. This is the case with motor shafts. Since the shaft is supported by two journals on the same axis. It is inappropriate to designate a primary and secondary datum. In this case, you designate them as equalizing datums in the feature control frame. In practice for inspection, the part will be mounted with two datum simulators, one for each datum. 11. Conclusions: Profile tolerances are typically used on irregular surfaces where flatness and position tolerances are insufficient to describe the part requirements. Run out tolerances are typically applied to rotating parts to maintain the form and location of features with respect to their bearing surfaces. You now should know how to properly apply and interpret profile tolerances for both surface and line elements, how to reference datums and apply basic dimensions to describe features, and how to use composite profile tolerances to reflect specific features requirements. 12. Datum Systems: In GDN t, there are three types of datums. Surfaces, axis and points. A datum is a theoretically perfect feature. For example, it can be a theoretically flat surface or the central axis of a cylinder. However, the actual feature is never perfect. So you refer to the feature as a datum feature to differentiate it from the actual datum. When you set up a part for inspection, you will often use precision devices, such as surface plates or V blocks to hold the part in a place. These devices are used with datum features to simulate the theoretically perfect datum. Even these precision surfaces are not perfect. So you call these datum feature simulators. When we are selecting Dayton features, we try to create a fixed frame of reference from which to define the location and orientation of other features on the part. Consider this simple example. You want to dimenion a hole in the part, and be certain that the manufacturing and inspection processes are always repeatable. In this case, you have selected three surfaces as datums and labeled them K, G, and R. When naming datums, you are free to choose any letters and any order. Most people choose A, B and C by convention, but it's not a rule. The feature control frame for the whole make reference to the datums inside the feature control frame. The order of the datums does marror. So the first second and third datum references are called the primary, secondary and tertiary datums respectively. The next figure explains how they are to be interpreted. The primary datum will set flat on the datum features simulator. Because the datum feature is imperfect, it will rest on the three highest points or more if there are on the same plane. The secondary datum feature will contact the datum simulator on at least two points, establishing the rotational position of the part. The tertiary datum will contact a datum feature simulator on at least one point, establishing the position of the block. You have now completed a three fixed frame of reference from which you can evaluate the whole position. You may be wondering why you picked the K surface as the primary datum. After all, the whole is dimensioned from G and r. The reason we chose K is this datum defines the orientation of the whole. Your goal is to define the theoretically exact position for the whole. Then the tolerance in the feature control frame tells you the allowable deviation from perfect. Wherever the hole is, with respect to the size of the part, you want it to be perpendicular to the surface. That's why k is the primary datum. Once you have established that it is perpendicular to the mounting surface, you can locate it from the edges, and any imperfections in the edges will not affect the perpendicular orientation of the tolerance zone. You can see from this example that the order of placement of the datum references in the feature control frame is very important. If R was listed first, the control would have a very different meaning. In many cases, you need to use round surfaces as datums. Look at the next example. The flat surface of the part is shown as the primary datum, just like the last example, but there is only one other datum listed. This is because a circular datum can provide two reference planes that meet at the axis of the cylinder. The theoretically exact positions of the holes are fully defined. In some cases, you will need to choose a feature of size as a datum. Instead of a singular surface. For instance, the datum may be the width of a slot where neither side has a functional presidence over the other. In other cases, the datum may be a hole or a pin with a specified diameter. In the case of a slot, the datum is the geometrical center plane of the slot. The datum feature simulator would be a ground block that fits into the slot. So when you use a feature of size as a datum, the allow variation and the size must be considered. By default, the datums called out in a feature control frame are considered to apply regardless of feature size or RS. You can see in this example that the datum simulators for RFS datums must be adjusted to match the actual size of the datums on each part. This is appropriate when the function of the part requires such a tolerance as in the case of a press fit shaft. In many cases, though, the designer will purposely leave clearance between features for assembly purposes. The designer can specify the tolerance that must apply for the closest fit part to make sure they assemble correctly. Consider the next example. A modifier has been added to the datum references. The circled M indicates that the tolerance applies when the datum is at maximum material condition or MMC. A tab or a pin is said to be at MMC when it is at the largest allowed size. A slot or hole is at MMC when it is at the smallest allowable size. When MMC is a specified for a datum reference, the datum simulator is made to match the MMC of the feature. When a part is not at this MMC, there is extra clearance between the part and the datum simulator that will allow the part to meet. This is considered a bonus tolerance that gives the manufacturer an extra manufacturing flexibility while ensuring that the part fits together. In the final use of the part, this movement represent assembly clearance. In some cases, we do not want to wish to use an entire features or surfaces as a datum, but instead, we want to limit the datums to a smaller area in these situations. We use datum target to designate the precise points in which to reference. Datum targets can be points, can be lines or small designated areas that are located with basic dimensions. The target indicates the specific locations from which the other features are dimensioned. Point datums are indicated by an x placed at the desired spot, and they are located by basic dimensions. S split balloon is used to identify the datums. Note that the standard datum label is still attached to the datum surface. Line datums are indicated by a heavy phantom lines, located by basic dimensions and labeled with a split balloons. Area targets are indicated by bordered cross hashed area, located by basic dimensions and labeled with split balloons. F round targets, the diameter of the target may be shown in the balloon or dimensioned directly. You will notice that multiple targets can be used to designate a single datum. They can be any combination of points, lines or areas as long as they reflect the final function of the part.