2. Measurement Process Characterization 2.7. References
Degrees of freedom	K. A. Brownlee, (1960). Statistical Theory and Methodology in Science and Engineering, John Wiley & Sons, Inc., New York, p. 236.
Calibration designs	J. M. Cameron, M. C. Croarkin and R. C. Raybold, (1977). Designs for the Calibration of Standards of Mass, NBS Technical Note 952, U.S. Dept. Commerce, 58 pages.
Calibration designs for eliminating drift	J. M. Cameron and G. E. and Hailes, (1974). Designs for the Calibration of Small Groups of Standards in the Presence of Drift, Technical Note 844, U.S. Dept. Commerce, 31 pages.
Measurement assurance for measurements on ICs	Carroll Croarkin and Ruth Varner, (1982). Measurement Assurance for Dimensional Measurements on Integrated-circuit Photomasks, NBS Technical Note 1164, U.S. Dept. Commerce, 44 pages.
Calibration designs for gage blocks	Ted Doiron, (1993). Drift Eliminating Designs for Non-Simultaneous Comparison Calibrations, J Research National Institute of Standards and Technology, 98,p. 217-224.
Type A & B uncertainty analyses for resistivities	J. R. Ehrstein and M. C. Croarkin, (1998). Standard Reference Materials: The Certification of 100 mm Diameter Silicon Reistivity SRMs 2541 through 2547 Using Dual-Configuration Four-Point Probe Measurements, NIST Special Publication 260-131, Revised, 84 pages.
Calibration designs for electrical standards	W. G. Eicke and J. M. Cameron, (1967). Designs for Surveillance of the Volt Maintained By a Group of Saturated Standard Cells, NBS Technical Note 430, U.S. Dept. Commerce 19 pages.
Theory of uncertainty analysis	Churchill Eisenhart, ( 1962). Realistic Evaluation of the Precision and Accuracy of Instrument Calibration SystemsJ Research National Bureau of Standards-C. Engineering and Instrumentation, Vol. 67C, No.2, p. 161-187.
Confidence, prediction, and tolerance intervals	Gerald J. Hahn and William Q. Meeker (1991). Statistical Intervals: A Guide for Practitioners, John Wiley & Sons, Inc., New York.
Original calibration designs for weighings	J. A. Hayford, (1893). On the Least Square Adjustment of Weighings,U.S. Coast and Geodetic Survey Appendix 10, Report for 1892.
Uncertainties for values from a calibration curve	Thomas E. Hockersmith and Harry H. Ku. (1993). Uncertainties associated with proving ring calibrations, NBS Secial Publication 300: Precision Measurement and Calibration, Statistical Concepts and Procedures, Vol. 1, p. 257-263, H. H. Ku, editor.
EWMA control charts	J. Stuart Hunter (1986). The Exponentially Weighted Moving Average, J Quality Technology, Vol. 18, No. 4, pp. 203-207.
Fundamentals of mass metrology	K. B. Jaeger and R. S. Davis (1984). A Primer for Mass Metrology, NBS Special Publication 700-1, 85 pages.
Fundamentals of propagation of error	Harry Ku, (1966). Notes on the Use of Propagation of Error Formulas, J Research of National Bureau of Standards-C. Engineering and Instrumentation, Vol.70C, No.4 , p. 263-273.
Handbook of statistical methods	Mary Gibbons Natrella (1963). Experimental Statistics, NBS Handbook 91, US Dept. Commerce.
Uncertainties for uncorrected bias	Steve D. Phillips and Keith R. Eberhardt (1997). Guidelines for Expressing the Uncertainty of Measurement Results Containing Uncorrected Bias, NIST J Research, Vol. 102, No.5.
Calibration of roundness artifacts	Charles P. Reeve (1979). Calibration designs for roundness standards, NBSIR 79-1758, 21 pages
Calibration designs for angle blocks	Charles P. Reeve (1967). The Calibration of Angle Blocks by Comparison, NBSIR 80-19767, 24 pages.
SI units	Barry N. Taylor, (1991). Interpretation of the SI for the United States and Metric Conversion Policy for Federal Agencies,NIST Special Publication 841, U.S. Dept. Commerce.
Uncertainties for calibrated values	Raymond Turgel and Dominic Vecchia (1987). Precision Calibration of Phase Meters,IEEE Transactions on Instrumentatin and Measurement, Vol. IM-36, No. 4. pp. 918-922.
Example of propagation of error for flow measurements	James R. Whetstone et al. (1989). Measurements of Coefficients of Discharge for Concentric Flange-Tapped Square-Edged Orifice Meters in Water Over the Reynolds Number Range 600 to 2,700,000, NIST Technical Note 1264. p. 97.
Mathematic software	Stephen Wolfram. (1993). Mathematica, A System of Doing Mathematics by Computer, 2nd edition, Addison Wesley Publishing Co., New York.
Restrained least-squares	Marvin Zelen, (1962)."Linear Estimation and Related Topics" in Survey of Numerical Analysis edited by John Todd, McGraw Hill Book Co. Inc., New York, p. 558-577.
ASTM F84 for resistivity	ASTM Method F84-93, Standard Test Method for Measuring Resistivity of Silicon Wafers With an In-line Four-Point Probe." Annual Book of ASTM Standards, 10.05, West Conshohocken, PA 19428.
ASTM E691 for interlaboratory testing	ASTM Method E691-92, Standard Practice for Conducting an Interlaboratory Study to Determine the Precision of a Test Method Annual Book of ASTM Standards, 10.05, West Conshohocken, PA 19428.
Guide to uncertainty analysis	Guide to the Expression of Uncertainty of Measurement, (1993). ISBN 91-67-10188-9, 1st ed. ISO, Case postale 56, CH-1211, Genève 20, Switzerland, 101 pages.
ISO 5725 for interlaboratory testing	ISO 5725: 1997. Accuracy (trueness and precision) of measurement results, Part 2: Basic method for repeatability and reproducibility of a standard measurement method, ISO, Case postale 56, CH-1211, Genève 20, Switzerland.
ISO 11095 on linear calibration	ISO 11095: 1997. Linear Calibration using Reference Materials, ISO, Case postale 56, CH-1211, Genève 20, Switzerland.
MSA gauge studies manual	Measurement Systems Analysis Reference Manual, 2nd ed., (1995). Chrysler Corp., Ford Motor Corp., General Motors Corp., 120 pages.
NCSL RP on uncertainty analysis	Determining and Reporting Measurement Uncertainties, National Conference of Standards Laboratories RP-12, (1994), Suite 305B, 1800 30th St., Boulder, CO 80301.
ISO Vocabulary for metrology	International Vocabulary of Basic and General Terms in Metrology, 2nd ed., (1993). ISO, Case postale 56, CH-1211, Genève 20, Switzerland, 59 pages.