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As small as we can go

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Which is the highest resolution that can be obtained for colour printing? 
It is determined by the diffraction limit of visible light, and it requires colour elements (pixels) with a pitch of 250 nm. That is, a resolution of ~100,000 dots per inch (d.p.i.). For a comparison, inkjet and laserjet printers have a 10,000 d.p.i. resolution. The highest resolution limit was recently achieved by a research group from the Agency for Science, Technology and Research (A*STAR) in Singapore.

The study, published online in Nature Nanotechnology, illustrates the method that was used to achieve the highest possible resolution limit for printed colour images.In the used technology, colour information is not encoded in colourants or dyes, but in the dimensions of metal nanostructures: by changing in the diameters of the elements and the distance between them it is possible to modify the colour of light they reflect. Each pixel consists of nanospots capped with silver and gold nanodisks. The researchers were able to obtain a full palette of colours that span the visible range by varying the diameter and the spacing of these nanodisks.

The printing method could be used to create microimages or secret messages for security, and to make discs able to store high-density data.

by VALENTINA DAELLI - Science Communication, Neuroscience 

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Nanotech

prossimo articolo

Why science cannot prove the existence of God

The demonstration of God's existence on scientific and mathematical grounds is a topic that, after captivating thinkers like Anselm and Gödel, reappears in the recent book by Bolloré and Bonnassies. However, the book makes a completely inadequate use of science and falls into the logical error common to all arguments in support of so-called "intelligent design."

In the image: detail from *The Creation of Adam* by Michelangelo. Credits: Wikimedia Commons. License: public domain

The demonstration of God's existence on rational grounds is a subject tackled by intellectual giants, from Anselm of Canterbury to Gödel, including Thomas Aquinas, Descartes, Leibniz, and Kant. However, as is well known, these arguments are not conclusive. It is not surprising, then, that this old problem, evidently poorly posed, periodically resurfaces.