In fact, rather than tiles from different batches being of a different hue, in this case the reason a new tile stands out is probably that the old ones have been subjected to the daylight for a period of time, and due to the slow photodissociation of the pigments inside, will gradually be growing lighter in colour. Hence, a new tile looks darker simply because it's been exposed to daylight for a shorter period of time.
There is, then, a possible means by which McLaren can mitigate this chromo-tessellatory problem: Purchase a sufficient number of spare tiles at the outset, and then allocate a backroom at the MTC for the purpose of exposing these backup tiles to the correct diurnally-averaged spectrum and intensity of artificial sunlight. When a frontline ('customer-facing') tile suffers a fracture, the replacement will have endured the same amount of photodissociation, and will be indistinguishable in colour from its two-dimensional siblings. Problem solved.
5 comments:
Can a two-dimensional object exist in a three-dimensional world?
Not exactly, no! Although, mathematically speaking, an n-dimensional manifold contains n-1 dimensional submanifolds. Solids, however, don't correspond to manifolds.
We all have our sensitivities, and one of mine is when a blog post is amended because someone lacks a sense of humour. You can see one here that's been changed. Doesn't that bug you? It bugs me. Big time.
Indeed, well-spotted, the peridynamics post was amended on request.
Have a look at this video when you get a chance:
http://www.youtube.com/watch?v=OuylcqbynYo
so many dangly wires.................
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