Indeed, the discreet whirring of pedal power made for a smooth viewing experience, apart from a couple of crackles in the sound.
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The Earth is remarkably smooth, when viewed in actual scale, and many significant features would hardly be distinguishable on a map without some vertical exaggeration.
The Maps are excellent and attractive; transmission is smooth with views in 2D and 3D with day or night colors.
The superimposition of the reconstructed volumes viewed as a smooth interpolation perspective and positioned on top of the white-light image of the animal was allowed for the generation of the final image.
However, there is a mismatch between the extremely jerky movements of the image on the retina and the apparently smooth and coherent view of the world that is perceived consciously.
Since f is a smooth function in view of (3.4), it follows that f(x) = a · x, where a ∈ ℂ m.
Applying (3.5) to (3.4), we see that f satisfies the following quadratic functional equation: f ( x + y ) + f ( x − y ) = 2 f ( x ) + 2 f ( y ). for all x, y ∈ R. Since f is a smooth function, in view of (3.5), it follows that f ( x ) = a x 2, where a ∈ C. Thus, from (3.5), we have ( u ∗ ψ s ) ( x ) = a x 2 + ( u ∗ ψ s ) ( 0 ).
A polished surface may seem smooth, but when viewed under a microscope it has bumps and dips in it: likewise our space, viewed on an ultra-fine scale, may have extra dimensions.
