We use weighted mean and median statistics techniques to combine individual estimates of Omega(M,0), the present mean mass density in nonrelativistic matter, and determine the observed values and ranges of Omega(M,0) from different combinations of data. The derived weighted mean Omega(M,0) values are not good representatives of the individual measurements, under the assumptions of Gaussianity and negligible correlation between the individual measurements. This could mean that some observational error bars are underestimated. Discarding the most discrepant similar to5% of the measurements generally alleviates but does not completely resolve this problem. While the results derived from the different combinations of data are not identical, they are mostly consistent, and a reasonable summary of the median statistics analyses is at 0.2 less than or similar to Omega(M,0) less than or similar to 0.35 at 2 standard deviations.