The phrase "also at the origin" is correct and usable in written English.
It can be used to indicate that something is present or applicable at the starting point or source of a particular context or situation.
Example: "The data shows that the error was also at the origin of the problem, affecting the entire system."
Alternatives: "also at the source" or "also at the beginning".
"Most of us who were around Sex Garage were also at the origins of Divers/Cité," says Deir, who remained a co-organizer until 1998.
In principle, the acceptor of the tombusvirus-like capsid gene could have been any kind of a replicon (e.g., a plasmid) with a circovirus-like RCR Rep. Besides, plasmids could have also been at the origin of circoviruses, as we have pointed out previously.
Relying on the work of the historian Robin D. G. Kelley, Mr. Brown writes, "It is difficult to understand the reason for recent glamorizations of the pimp's image without also looking at the origin of the pimp in the 1890's in cities like St . Louis.
It turns out that the constitution has nothing to say about voting day, either: largely for reasons of nineteenth-century horse travel (which also lies at the origin of the senatorial "hold"), in 1845 Congress made Tuesday the day that Americans vote for the President; Tuesday was legislated for House elections in 1875; in 1914 it was extended to the Senate.
We will need in the case that (1.1) is also resonant at the origin.
In the case where (BP) is also resonant at the origin, that is, there exists m ∈ Z [ 1, N ] such that f ′ ( k, 0 ) ≡ λ m for k ∈ Z [ 1, N ], we assume that.
We note that the origin is sent to a node and Λ = ( 4 + 9 K ) ( 1 + 3 K ) 8 + 15 K ∉ N, which ensures that the node of system (56) is linearizable, and similar to the proof procedure in Theorem 4.5, one can see that system (55) is also linearizable at the origin.
We note that the origin is sent to a node and Λ = 4 + 3 K − 3 j 3 ∉ N, which ensures that the node of system (52) is linearizable, and similar to the proof procedure in Theorem 4.5, one can see that system (51) is also linearizable at the origin.
We note that the origin is sent to a node and Λ = 2 ( 2 + 3 K ) 8 + 3 K ∉ N, which ensures that the node of system (54) is linearizable, and similar to the proof procedure in Theorem 4.5, one can see that system (53) is also linearizable at the origin.
