Dear Bob
The values reported in the right hand table are based on probability distributions inferred at the points included in the model and at interpolated points. The ranges there will be highest probability density ranges. The interpolation distributions can be multi-model here (not normal or uniform distributions).
The interpolation algorithm does not try to do anything complicated with this - it just linearly interpolates the ranges from the right hand table into the left hand table at the requested values for convenience. Because the P_Sequence does, in its default mode, already interpolate between dated points there are generally enough points to give a reasonable interpolation. To look at it another way - this process is effectively equivalent to reading the values off the age-depth model plot - where straight lines are drawn between the range end points.
Best wishes
Christopher
> On 8 Dec 2025, at 23:14, 'Robert Kelly' via OxCal <
ox...@googlegroups.com> wrote:
>
> I'm a relative newcomer to age-depth modelling. I can see under the Raw Data table, in the Depth Model box, where I can set the depth (or elevation) and increment limits of the model. I then click on the <<Depths button and the modelled ages by depth increment appear in the opposite box. Those data include the 95% confidence limits of the age model for each increment of depth, defining an age range for each increment of elevation. My question is: Are those age ranges bracketed by the confidence limits defining a normal distribution, a uniform distribution, or, more likely, a 'funky' distribution similar to what one sees in a calibrated radiocarbon date. And, if the latter, how inappropriate might it be, in a fairly tight age-depth model (narrow packets of probability between radiocarbon dates) to treat the distribution at each elevation increment as a normal or uniform distribution?
>
> The program produces modelled distributions with probability assigned to the different portions of age ranges for each radiocarbon dates employed in the model, but not, to my knowledge, for the modelled distributions at elevations between those dates, or am I wrong? Thank you. Bob Kelly
>
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