VAN, CANDIDACY AND VALIDATION WITH THE LATEST LAWS OF THE GAME AND PRECURSOR CANDIDACY AND VALIDATION, THE VAN CASE SO FAR - REPLY TO THE RE-REBUTTAL TO THE REPLY
P. Varotsos et al., VAN, CANDIDACY AND VALIDATION WITH THE LATEST LAWS OF THE GAME AND PRECURSOR CANDIDACY AND VALIDATION, THE VAN CASE SO FAR - REPLY TO THE RE-REBUTTAL TO THE REPLY, Geophysical research letters, 23(11), 1996, pp. 1345-1346
In our preceding Reply, we indicated that Mulargia et al. [1996] made
(beyond their obvious error that they checked their predictive ''rule'
' only for its ''learning period'') a number of mistakes; we also show
ed that their ''rule'' does not correspond to a meaningful algorithm.
Mulargia et al.'s Re-Rebuttal admits that Mulargia er al. [1996] actua
lly made a number of mistakes due to a ''bug in the [Mulargia et al.'s
, 1996] code'', which not only omitted from their list two (non-''pred
icted'' by their ''rule'') ''large'' earthquakes (EQs), but also score
d two missed (''large'') EQs as successfully ''predicted''. Furthermor
e, they now admit that Mulargia et al.'s [1996] rule ''is certainly no
t an efficient predictor'', in contrast to their earlier claims. The m
ain issue of our present Reply is to point out that Mulargia et al., i
n their Re-Rebuttal, now make a very serious error, when constructing
the errors diagram: they confuse predictions of main shocks with those
of the aftershocks, and hence incorrectly conclude that one can ''bui
ld very simple, zero-cost predictive tools superior to VAN''. We show
that their erroneous procedure leads to the following paradox: when a
''rule'' (which fails to predict all main shocks) correctly ''predicts
'' a number of aftershocks, one can (incorrectly) claim that he found
a predictive ''rule'' superior to the ideal prediction method; the lat
ter (i.e., the ideal one), in spite of the fact that it predicts all m
ain shocks, is (incorrectly) obtained to correspond to ''random predic
tions''.