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## Numberrangements

Logic puzzles require you to think. You will have to be logical in your reasoning.

 Puzzle ID: #50030 Fun: (2.87) Difficulty: (2.86) Category: Logic Submitted By: eighsse

In Numberrangements, you are given an arrangement of letters. The letters represent all of the whole numbers from 1 to the total number of letters used. Each letter represents a different number. Using the clues given, find which number each letter represents.

ABC
DEF
GHI

1. The sum of the top row is greater than the sum of the middle row, which is greater than the sum of the bottom row.
2. E is a prime factor of G.
3. F is greater than A.
4. The sum of B and G is equal to H.
5. I is not 1.

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 charlottes-odd Dec 23, 2013 Another difficult one (for me anyway)! Good though I like it eighsse Dec 23, 2013 Thanks glad you liked it and yes it's quite difficult. castiel Feb 20, 2014 Very fun! Would love to see more like this eighsse Feb 20, 2014 Thank you casteil! I will try to come up with more eighsse Feb 20, 2014 castile* sorry! eighsse Feb 20, 2014 LOLOL. Let's try again. c-a-s-t-i-e-l. EnderofGames May 11, 2015 I came up with 8-5-4/6-1-9/2-7-3, forgetting that people don't consider 1 to be prime. Silly me. eighsse May 12, 2015 Good try anyway EoG; I'm sure you'd have gotten it had you remembered the weirdness of 1 not being prime. It's debatably prime, really, but convention is to consider it non-prime -- mostly because it keeps the fundamental theorem of arithmetic simple to state. asertus0 Jul 11, 2015 I think I found alternative solution. A=5; B=7; C=6; D=4; E=2; F=9; G=1; H=8; I=3 eighsse Jul 11, 2015 The only problem is, 2 is not a prime factor of 1. Babe Aug 06, 2015 I was smart enough to not even try this one. Besides that, I was never a math person. Got by in school with a passing grade and that was it for math. I did excellent in English and other subjects. Just not math! UGH! Snowdog Oct 12, 2016 Terrific puzzle! My initial reaction was that there is not enough info to sort it out. It is an interesting mix of limiting possibilities by deduction, then switching to a bit of trial and error. I don't see a direct deductive solution. This is one of my favorites. eighsse Oct 12, 2016 Thanks, Snowdog! Very good to hear that you enjoyed it.