7
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The answer to this puzzle is 12 letters in total.

Here's some info:

  • 2 each

enter image description here

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2 Answers 2

6
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'Always six of us'? The answer is:

FACES OF A CUBE

How do we find this? Firstly:

Piece together the 6 3x3 squares using the side letters as markers of common boundaries. Some squares will need to be rotated or flipped, but eventually we can reach the net of a cube which looks like this:

Cube net by matching sides

Next:

Use the diagram that looks a lot like a route map with 12 stopping points. This in itself needs a little modifying before we use it, as it is currently 'folded up'. If we 'unfold' it along the lines marked in blue here:

Unfold the route map

...then we can overlay this over our cube net to spell out a phrase using the letters marked by the 12 stopping points:

Overlaying the path on the cube net

We now see it spelling out the thematic 12-letter phrase: FACES OF A CUBE!

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    $\begingroup$ Nicely demonstrated! This is ofc the correct answer 👍 $\endgroup$ Commented Oct 11, 2021 at 17:32
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    $\begingroup$ @shoover Sure :) rot13((v) Rnpu 'rqtr yrggre' nccrnerq rknpgyl gjvpr, fhttrfgvat gurl fubhyq or cnverq hc; (vv) V nffhzrq gur erq gvyr jnf fcrpvny naq va gur pbeerpg bevragngvba sebz gur fgneg; (vvv) V zngpurq vgf N naq S rqtrf, gura vgf U naq P rqtrf, ebgngvat gur cvrprf nf erdhverq, gura nqqrq gur ynfg 2 fdhnerf ba ivn gur Y naq R rqtrf nf orsber; (vi) Ng guvf cbvag V abgvprq fbzr syvccvat jnf erdhverq nf jryy nf ebgngvba, naq syvccrq fdhnerf hagvy gur jubyr arg zngpurq; (i) Svanyyl, nf gur cngu fgnegrq gb genpr bhg jbeqf V zbirq gur arg'f fdhnerf gb bgure cbfvgvbaf gung zngpurq gur genvy.) $\endgroup$
    – Stiv
    Commented Oct 12, 2021 at 10:21
5
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Its seem

walking on a cube! Start from F

enter image description here

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    $\begingroup$ So what is the 12-letter word? The puzzle says the answer should be 12 letters. $\endgroup$ Commented Oct 11, 2021 at 10:55
  • $\begingroup$ Rot13 - (Juvyr lbh'er pbeerpg gung guvf vf vaqrrq n phor, lbh'yy unir gb erguvax gur fgnegvat cbvag.) $\endgroup$ Commented Oct 11, 2021 at 11:16
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    $\begingroup$ lrf lbh evtug! gur pbeerpg fgneg cbvag vf S. $\endgroup$
    – eager
    Commented Oct 11, 2021 at 17:42

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