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A puzzle somewhat in the spirit of the Density™ puzzle. A quick, simple one. Enjoy!

enter image description here

Final answer: (17)

As Christmas is upon us and my attendance here may be spotty in the coming days, here's a quick

Hint:

There are no coding tricks used here except the simplest of all.

Hint 2 (strong hint):

"In one way" means "with no repeats".

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    $\begingroup$ This.. is not exactly Density puzzle I guess? Still, this is a nice visual puzzle one :) $\endgroup$ – athin Dec 23 '19 at 4:09
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    $\begingroup$ Indeed, it is not exactly a Density type puzzle. Which is why I snug in the "somewhat" in the intro. :) $\endgroup$ – Jens Dec 23 '19 at 22:39
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The 17-letter answer is:

SUBDERMATOGLYPHIC

How to get this? Well, notice that:

1. There are 17 purple lines in the fingerprint image - the same as the number of letters in the answer to be found.

2. Regardless of where each of these purple lines finishes, their left-hand ends each begin on the left-hand margin of the fingerprint.

3. The purple lines all occur within a range of 25 'rows' in the diagram.

Altogether this suggests that:

Each purple line equates to a particular letter of the alphabet, and moreover that if we label the first purple line from the top as 'A', then (proceeding down the left-hand edge) label the one below it as 'B', and so on down to the 25th in sequence (the lowest purple line) being 'Y' we will find that the 17 letters indicated by the purple lines are: ABCDExGHIxxLMxOPxRSTUxxxY.

Now, to get the final answer:

Apply the tag, and produce the 17-letter word SUBDERMATOGLYPHIC. What does it mean? Well, according to encyclo.co.uk:

"Subdermatoglyphic: The set of patterns that are the fine whorls, arches, and other finger-ridges that have an underlying dermal matrix which determines their distribution."

Given the choice of image used to conceal this word, it seems rather appropriate, don't you think?

And the title?

'SUBDERMATOGLYPHIC' may very well be the longest word you can create in the English language where every letter is unique! (i.e. the longest 'isogram' in English...)

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  • $\begingroup$ Spot on and well explained, as usual! :) $\endgroup$ – Jens Dec 24 '19 at 2:34

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