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We repeat the construction of Sects.
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For a flat Sabinin algebra, nilpotency is the same as the nilpotency of the Lie algebra in which it is a summand according to the construction of Sect.
We also briefly recall the construction, since it fits nicely together with our elementary gluing construction of Sect. 3 (roughly speaking, Balzin's version of the Reedy model structure is obtained by iterating the elementary gluing by induction on degree).
The categorical gluing constructions of Sect.
The result is a derived version of the gluing constructions of Sect.
Let ϕ be an LCW for which the constructions of Sect.
We can now use the technology of special prefibrations to describe the gluing constructions of Sect.
First, we control for covariates that may affect the trends shown in Fig. 5. Second, we restrict the control group in the estimation to states that have a positive weight in the construction of the synthetic control group of Sect.
The first group is obtained from regressions in which the control group is composed of all non-treated states (the first two columns); the second group is obtained from regressions in which the control group is restricted to states used in the construction of the synthetic control group of Sect.
The most recent taxonomic treatment of sects.
By contrast, the most recent common ancestor (MRCA) of sects.
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construction of indicators
construction of solutions
construction of schools
construction of reservoirs
construction of temples
construction of scenarios
construction of pavements
construction of houses
construction of memorials
construction of churches
construction of factories
construction of facilities
construction of hotels
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