FAQ
Accuracy refers to the closeness of a measured dimension to a standard or known value. It is identified as the difference between the measurement of a dimension and the accepted value for that dimension from a trusted external source or the percentage by which the two values differ.
Measuring the accuracy of a Profile Projector or a Video Measuring Machine
For example, suppose a measurement of a length of a gage block on a Profile Projector gave a length of 9.997 mm. If the manufacturer of the gage block certified the gage block has a value of 10.001mm then :
The accuracy of the measurement is 9.997-10.001 = + 0.004 mm.
Such a calculation gives the absolute deviation of the measurement. A measure of the accuracy can only be determined if some prior knowledge of the true value is available
The precision of an instrument refers to the dispersion of measurements. The closeness of agreement between indications or measured quantity values obtained by replicate measurements on the same or similar objects under specified conditions. Measurement precision is usually expressed numerically by measures of imprecision, such as standard deviation, variance, or coefficient of variation under the specified conditions of measurement.
If determinate or systematic error was the only source of uncertainty in a measurement, the job of the experimenter would reduce to a sequence of operations to eliminate each source of determinate error, after which one would presumably measure the “accepted” value of some parameter. Measuring the parameter would always give the same number at each measurement. However, there are additional sources of variation that ultimately determine how “well” one may measure a quantity. These are indeterminate errors (also called random errors). They generally cannot be positively identified as their values from Uncertainty Analysis. Some are inherent to the way the experiment is set up; some are simply a result of the way nature acts. A good experiment reduces or eliminates systematic error and provides an estimate of the indeterminate error, expressed as uncertainty.
Precision or Repeatability of a Profile Projector or a Video measuring machine
Consider a simple act such as measuring a Gauge Block again. This may be carried out several times on a single sample, simply to be certain of the value. Suppose the object of an exercise is to measure a gage block that has a true value of 10.000mm. To be sure of this length, the experimenter measures the length in five repeated measurements. It is unlikely that the five lenghts will be exactly the same, as shown below:
Length as Measured in Five Different Experiments
a) 001 mm b) 10.000 mm c) 9.997 mm d) 9.998 mm e) 10.004 mm
The question is the following: is this sample 10.000 mm? It seems that one measurement indicates this is the case. However, the other four measurements deviate from this value. The variation across the set of measurements produces some uncertainty about the length. Any expression of the length must include some indication of this uncertainty.
The uncertainty is a function of the type of sample, the conditions under which it is being measured, the Profile Projector, and the person doing the measurement. Presuming there is no determinate error, one may state these measurements reflect something about the random error associated with the measurement of the length. The uncertainty of measurement is a calculation made to describe the bounds within which you have every reason to believe the true value lies.
The last digit contains some information. It shows that all of the five measurements fall between 9.997 mm and 10.004 mm. Thus, one could say that the actual value, based only on these measurements is 10.000±0.004 mm. This gives a statement of the uncertainty by including the range of all values in the set. The statements above are attempts to quantify a quality of the measurement. This quality is the precision. It is defined as the degree of agreement between replicate measurements of the same quantity.
In 1962, the US department of defense was the first to outline the guidelines of industrial traceability. The guideline clearly describes that the shop floor measuring and testing instruments shall be calibrated utilizing the reference standards which by themselves have the calibration being traceable to a national standard. Thus the traceability relates individual measurement results to national standards or nationally accepted measurement systems through an unbroken chain of comparisons. The emphasis on traceability is important because it enables measurement consistency from laboratory to laboratory in a logical and consistent manner.
Image processing technique for finding the boundaries of objects within images. It works by detecting the discontinuities in brightness. By using it features like corners, lines and curves can be extracted from an image for dimensional measurement uses. The four steps of edge detection are smoothing, enhancement, detection and localization. Firstly, the noise is suppressed in the image, without destroying the true edges, then a filter is applied to enhance the quality of edges. The next step is determining which pixels should be discarded as noise and which should be retained . The last step is determining the exact location of the edge.
The resolution of an instrument is a quantitative expression of the ability of an indicating
device to distinguish meaningfully between closely adjacent values of the quantity indicated. In It is the smallest difference between displayed indications that can be meaningfully distinguished Profile Projector or Video Measuring Systems from Sipcon come with a least count or resolution of 0.005mm, 0.001mm, 0.0005mm and 0.0001mm.
- Form tolerances
- Straightness : Straightness is a condition where an element of a surface or an axis is a straight line. A straightness tolerance specifies a tolerance zone within which the considered element or axis must lie. The straightness tolerance is shown in the view where the elements to be controlled appear as a straight line.
- Orientation tolerances
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- Parallelism: A parallelism tolerance defines the permitted deviation from a theoretically exact parallel condition.
- Perpendicularity: A perpendicularity tolerance defines the permitted deviation of a surface, axis, or centerplane from a theoretically exact 90º datum plane or axis.
- Angularity: Angularity is the condition of a surface or axis at a specified angle (other than 90º) from a datum plane or axis. The angularity tolerance is the distance between two parallel planes, inclined at the specified angle to a datum plane or axis, within which the tolerance surface or axis must lie.
- Position Tolerances
- True position A position tolerance defines a zone within which the center, axis, or center plane of a feature of size is permitted to vary from its theoretically exact position. Position tolerancing provides a method of location to ensure assemble-ability and interchangeability at maximum tolerance
- Symmetry : Symmetry Toleranceis a three-dimensional geometric tolerance that controls how much the median points between two features may deviate from a specified center plane or axis
- Concentricity: Concentricityis a complex tolerance used to establish a tolerance zone for the median points of a cylindrical or spherical part feature
- Runout Tolerances
- Circular Runout: Circular runout tolerance specifies the maximum allowable deviation from perfect form of a line element of a surface as it rotates 360º about a datum axis.
- Total Indicator Runout: A total runout tolerance specifies the maximum allowable deviation from perfect form of an entire surface as it rotates 360º about a datum axis.
- Profile Tolerances
- Profile of Line: A profile tolerance defines a tolerance zone controlling the form of line elements or surfaces of a part outline or portion of a part outline as related to its own perfect counterpart. This control can be applied to a related datum if applicable.
- Profile of surface : surface profile tolerance directed by a leader to the part outline controls the total surface of the part outline