Classes to specify prior expectation for the distribution of MRCA generation
between hereditary stratigraphic columns, to assist in estimating the
phylogenetic relationship of hereditary stratigraphic columns.
Enacts a prior probability density distribution on the generation of the most recent common ancestor (MRCA) between extant hereditary stratigraphic columns that is arbitrary, but computationally efficient.
Enacts a prior expectation that the generation of the most recent common ancestor (MRCA) between extant hereditary stratigraphic columns becomes exponentialy less likely with increasing antiquity.
Enacts a prior expectation that the generation of the most recent common ancestor (MRCA) between extant hereditary stratigraphic columns becomes exponentialy less likely with increasing antiquity.
Enacts a prior probability density distribution on the generation of the
most recent common ancestor (MRCA) between extant hereditary stratigraphic
columns that is arbitrary, but computationally efficient.
The prior expectation for MRCA generation is taken as equal probability
within each interval between ranks with common strata retained by both
extant columns up through the first retained disparity between the columns.
Prior probability density is assumed uniformly distributed within each
interval between coincident retained ranks. So, conditioning on the
assumption that the true generation of the MRCA occurs within a particular
interval, the prior expected value for the MRCA generation will be the
midpoint of the interval.
This prior is simple to compute, but may not meaningfully reflect the
a reasonable pre-expectation for the MRCA generation. Importantly, the
enacted prior expectation will depend directly on the instrumentation used
(i.e., the distribution of coincident retained strata induced by the chosen
stratum retention policy). For example, a wide interval between coincident
retained ranks and a short interval between coincident retained ranks will
be assigned equal prior probability, resulting in greater per-generation
prior probability within the small window than within a wide window.
This prior policy guarantees the maximum likelihood estimate to fall
between the last retained commonality and the first retained disparity of
two extant columns. Because each interval between coincident retained ranks
has equal prior probability, the likelihood of the true MRCA falling within
preceding intervals strictly decreases with qualification by spurious
differentia collisions (i.e., common retained strata). This property makes
maximum likelihood estimation under this prior especially efficient.
Enacts a prior expectation that the generation of the most recent common
ancestor (MRCA) between extant hereditary stratigraphic columns becomes
exponentialy less likely with increasing antiquity.
This prior calculates the exact, discrete geometric distribution of time to
MRCA expected under the Wright-Fisher model [1].
A static factory function to init an instance with a growth factor
calculated from contextual information like population size and the number
of generations elapsed since genesis should be made available in the
future.
Enacts a prior expectation that the generation of the most recent common
ancestor (MRCA) between extant hereditary stratigraphic columns becomes
exponentialy less likely with increasing antiquity.
This prior provides a continuous approximation of the geometric
distribution of time to MRCA expected under the Wright-Fisher model [1].
A static factory function to init an instance with a growth factor
calculated from contextual information like population size and the number
of generations elapsed since genesis should be made available in the
future.