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The phrase "as a continuous projection" is correct and usable in written English.
It can be used in contexts where you are discussing something that is ongoing or extending over time, such as in mathematics, art, or planning.
Example: "The artist viewed her work as a continuous projection of her evolving thoughts and emotions."
Alternatives: "as an ongoing representation" or "as a sustained projection".
Exact(2)
You can only imagine what the video installation "From the East: Bordering on Fiction" (1995) would be like as a continuous projection.
In our case, a gesture is not interpreted a succession of states, but as a continuous projection of spatiotemporal reference keys.
Similar(58)
L x ≠ λ N x for each ( x, λ ) ∈ [ ( dom L ∖ Ker L ) ∩ ∂ Ω ] × ( 0, 1 ) ; N x ∉ Im L for each x ∈ Ker L ∩ ∂ Ω ; deg ( J N L Q N | Ker L, Ω ∩ Ker L, 0 ) ≠ 0, where Q Z → Z Z is a continuous projection as above with Im L = Ker Q and J N L : Im Q → Ker L is any isomorphism.
(Lx neqlambda Nx) for each ((x,lambda) in [ operatorname{dom}Lsetminusker L) cap partialOmega ]times (0,1)); (Nx notinoperatorname{Im} L) for each (x inker L cappartialOmega); (deg(JQN|_{ker L}, Omegacapker L, 0 neq0), where (Q:Zto Z) is a continuous projection as above with (operatorname{Im}L= ker Q) and (J operatorname{Im}Qto ker L) is any isomorphism.
L x ≠ λ N x for each ( x, λ ) ∈ [ ( dom L ∖ ker L ) ∩ ∂ Ω ] × ( 0, 1 ) ; N x ∉ Im L for each x ∈ ker L ∩ ∂ Ω ; deg ( J Q N | ker L, Ω ∩ ker L, 0 ) ≠ 0, where Q Z → Z Z is a continuous projection as above with Im L = ker Q and J : Im Q → ker L is any isomorphism.
Suppose that the following conditions are satisfied: (1) L x ≠ λ N x for each ( x, λ ) ∈ [ ( dom L ∖ ker L ) ∩ ∂ Ω ] × ( 0, 1 ) ; (2) N x ∉ Im L for each x ∈ ker L ∩ ∂ Ω ; (3) deg ( J Q N | ker L, Ω ∩ ker L, 0 ) ≠ 0, where Q Z → Z Z is a continuous projection as above with Im L = ker Q and J : Im Q → ker L is any isomorphism. .
In this paper, a continuous projection method is designed and analyzed.
We know (P_{c}) is a continuous projection and can be commuted with A and is not self-adjoint.
It is shown that J h Ω has a local first-order approximation property and is a linear and continuous projection onto S 1 (T h Ω ).
Briefly, at thoracic level, this projection is organized as a continuous bundle of thin neurites and punctuate deposits extending laterally in-between the central canal and the lateral most part of the gray matter, where it spreads in a fan-like fashion around presumptive preganglionic neurons.
The continuous projection method consists of a set of partial differential equations which can be regarded as an approximation of the Navier Stokes (N S) equations in each time interval of a given time discretization.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com