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N. MacLeod wrote: "In order to accurately estimate the confidence interval using either the Sadler and Strauss, or the Marshall methods one needs an accurate method of inferring the gap size distribution. Since sediment accumulation rates vary, lithostratigraphic thickness cannot be used for this purpose. It may be that in particular sections or cores sediment accumulation rates are indeed constant enough to allow distance to be used as a proxy for time, but this must be demonstrated, not assumed. " GOOD POINT. This very problem has kept Shaw's graphic correlation method from being the practical tool it should be. But, don't lose hope yet. If we were to pay more close attention to those pesky bentonites, Milankovitch-type bandings / bedding, and laterally-persistive shell lags in out sections and cores (not that some of us already have been; but just more close scrutiny and documentation thereof), then confidence intervals (over relatively vast distances) can be reduced to 'believable' size. This is not always true, but there's probably a lot of potentially useful data out there which has heretofore simply been overlooked. Does anyone out there have good examples of this type of thing? For meself, I was able to correlate surface exposures of the Upper Cretaceous (Coniacian) Fort Hays Limestone Member of the Niobrara Formation in Colorado & New Mexico during my Master's thesis study over distances greater than 100 km. I shad thee not. The cyclicity of the limestone-shale bedding and the persistent bentonites (within the shales) of the Fort Hays Mbr. facilitated this kind of "high resolution" correlation. Therefore, when I applied these section to graphic correlation, the confidence intervals were quite good. But someone working out in the middle of a 400 metre thick package of dark shale with almost no marker beds (as I am with the slightly younger Coniacian-Santonian Wapiabi Formation for my Ph.D. here in Alberta), there may be no light at the end of the tunnel! Does any of this ring familiar? . . . Speak Up! Regards, TOPHER
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