The phrase "an important split" is correct and usable in written English.
It can be used to refer to a significant division or separation in various contexts, such as in discussions about opinions, groups, or data.
Example: "The recent election results revealed an important split among the voters, highlighting differing priorities and concerns."
Alternatives: "a significant division" or "a crucial separation".
One hypothesis posits that early in the evolutionary history of lizards an important split occurred that not only influenced the disposition of taxonomic units but had cascading effects on the ecology of lizards and led to the diversification of snakes.
First, it has widened an important split between makers of many final consumer products (such as Sony, Sharp and Matsushita's Panasonic brand) and the scores of focused Japanese firms that feed materials, components and equipment into the process.
In the environmental ordination (Fig. 4), an important split over the second axis (δ2 = 99.5%) was not well related to any particular variable.
Thus, ERCC1 may be an important split for cisplatin-treated patients who carry the TP53 mutation.
Tuesday is an important split-squad day for Thames, who will start the night game at Steinbrenner Field against the Toronto left-hander Marc Rzepczynski.
The most important split among the communists occurred before the union with PPS, when the Stalinists forced Gomułka out of the PPR's top office and suppressed his native communist faction.
From these investigations we conclude that RFPI and RFRSS both essentially determine variable importance near the roots of the trees, and that biologically important splits further down the tree are not adequately reflected in the overall importance scores.
If P. blytheae actually belongs somewhere else on the tree, this would change the estimates for important splits in the big cat lineage.
In order to determine whether the model could be made more parsimonious without sacrificing its goodness-of-fit, the least important splits were removed using the cost-complexity measure Dα(T')=D(T') + a size(T'), where D(T') is the deviance of sub-tree T', size(T') is the number of terminal nodes of T' and a is the cost-complexity parameter.
It can be observed that with increasing model size the number of different trees increases to 187 for models with 16 internal nodes, while many of these models only differ by minor important splits at the bottom of the trees, which do not contribute much to the reduction of impurity and are medically very similar.
In 2009, Censor and Segal [8] presented an important form of the split feasibility problem called the split common fixed point problem, which is to find a point x ∗ ∈ Fix ( T ) such that A x ∗ ∈ Fix ( S ), (1.2).
