What's special about blowzier?

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When I searched through my dictionary, the following words were the best (or tied for the best) for a certain property. What is that property?



a
ay
may
ahoy
flays
maizes
blowzier
capsuling
ambidextrously






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    up vote
    13
    down vote

    favorite












    When I searched through my dictionary, the following words were the best (or tied for the best) for a certain property. What is that property?



    a
    ay
    may
    ahoy
    flays
    maizes
    blowzier
    capsuling
    ambidextrously






    share|improve this question






















      up vote
      13
      down vote

      favorite









      up vote
      13
      down vote

      favorite











      When I searched through my dictionary, the following words were the best (or tied for the best) for a certain property. What is that property?



      a
      ay
      may
      ahoy
      flays
      maizes
      blowzier
      capsuling
      ambidextrously






      share|improve this question












      When I searched through my dictionary, the following words were the best (or tied for the best) for a certain property. What is that property?



      a
      ay
      may
      ahoy
      flays
      maizes
      blowzier
      capsuling
      ambidextrously








      share|improve this question











      share|improve this question




      share|improve this question










      asked Sep 3 at 4:07









      isaacg

      1,036415




      1,036415




















          1 Answer
          1






          active

          oldest

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          up vote
          15
          down vote



          accepted










          Second go after first go was zapped by OP. Now think the letters of each of the words are the:




          Most spaced out for words of given length. They have the largest least value of the set of A1 - Z26 differences of the letters when written alphabetically. Could say the least closest friendship.




          Working out:




          a - single letter words have 0 difference.

          ay → 1-25 = 24

          may → 1-13-25 → min 12, 12 = 12

          ahoy → 1-8-15-25 → min 7, 7, 10 = 7

          flays → 1-6-12-19-25 → min 5, 6, 7, 6 = 5

          maizes → 1-5-9-13-19-26 → min 4, 4, 4, 6, 7 = 4

          blowzier → 2-5-9-12-15-18-23-26 → min 3, 4, 3, 3, 3, 5, 3 = 3

          capsuling → 1-3-7-9-12-14-16-19-21 → min 2, 4, 2, 3, 2, 2, 3, 2 = 2

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → min 1, 2, 1, 4, 3, 1, 2, 3, 1, 1, 1, 3, 1 → 1

          And I think words of greater length than 14 have largest minimum of 0


          Note: zap → 1-16-26 → min 15,10 has min 10 so is beaten by may min of 12

          lazes → 1-5-12-19-26 → min 4, 7, 7, 7 has min 4 so is beaten by flays min of 5







          First try: I think the letters of each of the words are the:


          most spaced out for words of each given length. So these words give the greatest product when the A1Z26 differences of the letters of the words, sorted in alphabetical order, are multiplied.




          Examples for the words:




          a - single letter words have empty product = 1

          ay (not counting 'za for pizza) → 1-25 = 24

          may = amy → 1-13-25 → 12.12 = 144

          ahoy → 1-8-15-25 → 7.7.10 = 490

          flays → 1-6-12-19-25 → 5.6.7.6 = 1260

          maizes → 1-5-9-13-19-26 → 4.4.4.6.7 = 2688

          blowzier → 2-5-9-12-15-18-23-26 → 3.4.3.3.3.5.3 = 4860

          capsuling → 1-3-7-9-12-14-16-19-21 → 2.4.2.3.2.2.3.2 = 1152

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → 1.2.1.4.3.1.2.3.1.1.1.3.1 → 432

          ...and if there was a 26 letter word the highest value it could have would be 1.




          Therefore blowzier is special as it:




          gives the maximum value of these products at 4860.







          share|improve this answer






















          • You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
            – isaacg
            Sep 3 at 16:25










          • @isaacg - Nice counterexamples. I've tried again!
            – Tom
            Sep 3 at 17:27










          • Well done! That's it.
            – isaacg
            Sep 3 at 18:00










          Your Answer




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          1 Answer
          1






          active

          oldest

          votes








          1 Answer
          1






          active

          oldest

          votes









          active

          oldest

          votes






          active

          oldest

          votes








          up vote
          15
          down vote



          accepted










          Second go after first go was zapped by OP. Now think the letters of each of the words are the:




          Most spaced out for words of given length. They have the largest least value of the set of A1 - Z26 differences of the letters when written alphabetically. Could say the least closest friendship.




          Working out:




          a - single letter words have 0 difference.

          ay → 1-25 = 24

          may → 1-13-25 → min 12, 12 = 12

          ahoy → 1-8-15-25 → min 7, 7, 10 = 7

          flays → 1-6-12-19-25 → min 5, 6, 7, 6 = 5

          maizes → 1-5-9-13-19-26 → min 4, 4, 4, 6, 7 = 4

          blowzier → 2-5-9-12-15-18-23-26 → min 3, 4, 3, 3, 3, 5, 3 = 3

          capsuling → 1-3-7-9-12-14-16-19-21 → min 2, 4, 2, 3, 2, 2, 3, 2 = 2

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → min 1, 2, 1, 4, 3, 1, 2, 3, 1, 1, 1, 3, 1 → 1

          And I think words of greater length than 14 have largest minimum of 0


          Note: zap → 1-16-26 → min 15,10 has min 10 so is beaten by may min of 12

          lazes → 1-5-12-19-26 → min 4, 7, 7, 7 has min 4 so is beaten by flays min of 5







          First try: I think the letters of each of the words are the:


          most spaced out for words of each given length. So these words give the greatest product when the A1Z26 differences of the letters of the words, sorted in alphabetical order, are multiplied.




          Examples for the words:




          a - single letter words have empty product = 1

          ay (not counting 'za for pizza) → 1-25 = 24

          may = amy → 1-13-25 → 12.12 = 144

          ahoy → 1-8-15-25 → 7.7.10 = 490

          flays → 1-6-12-19-25 → 5.6.7.6 = 1260

          maizes → 1-5-9-13-19-26 → 4.4.4.6.7 = 2688

          blowzier → 2-5-9-12-15-18-23-26 → 3.4.3.3.3.5.3 = 4860

          capsuling → 1-3-7-9-12-14-16-19-21 → 2.4.2.3.2.2.3.2 = 1152

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → 1.2.1.4.3.1.2.3.1.1.1.3.1 → 432

          ...and if there was a 26 letter word the highest value it could have would be 1.




          Therefore blowzier is special as it:




          gives the maximum value of these products at 4860.







          share|improve this answer






















          • You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
            – isaacg
            Sep 3 at 16:25










          • @isaacg - Nice counterexamples. I've tried again!
            – Tom
            Sep 3 at 17:27










          • Well done! That's it.
            – isaacg
            Sep 3 at 18:00














          up vote
          15
          down vote



          accepted










          Second go after first go was zapped by OP. Now think the letters of each of the words are the:




          Most spaced out for words of given length. They have the largest least value of the set of A1 - Z26 differences of the letters when written alphabetically. Could say the least closest friendship.




          Working out:




          a - single letter words have 0 difference.

          ay → 1-25 = 24

          may → 1-13-25 → min 12, 12 = 12

          ahoy → 1-8-15-25 → min 7, 7, 10 = 7

          flays → 1-6-12-19-25 → min 5, 6, 7, 6 = 5

          maizes → 1-5-9-13-19-26 → min 4, 4, 4, 6, 7 = 4

          blowzier → 2-5-9-12-15-18-23-26 → min 3, 4, 3, 3, 3, 5, 3 = 3

          capsuling → 1-3-7-9-12-14-16-19-21 → min 2, 4, 2, 3, 2, 2, 3, 2 = 2

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → min 1, 2, 1, 4, 3, 1, 2, 3, 1, 1, 1, 3, 1 → 1

          And I think words of greater length than 14 have largest minimum of 0


          Note: zap → 1-16-26 → min 15,10 has min 10 so is beaten by may min of 12

          lazes → 1-5-12-19-26 → min 4, 7, 7, 7 has min 4 so is beaten by flays min of 5







          First try: I think the letters of each of the words are the:


          most spaced out for words of each given length. So these words give the greatest product when the A1Z26 differences of the letters of the words, sorted in alphabetical order, are multiplied.




          Examples for the words:




          a - single letter words have empty product = 1

          ay (not counting 'za for pizza) → 1-25 = 24

          may = amy → 1-13-25 → 12.12 = 144

          ahoy → 1-8-15-25 → 7.7.10 = 490

          flays → 1-6-12-19-25 → 5.6.7.6 = 1260

          maizes → 1-5-9-13-19-26 → 4.4.4.6.7 = 2688

          blowzier → 2-5-9-12-15-18-23-26 → 3.4.3.3.3.5.3 = 4860

          capsuling → 1-3-7-9-12-14-16-19-21 → 2.4.2.3.2.2.3.2 = 1152

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → 1.2.1.4.3.1.2.3.1.1.1.3.1 → 432

          ...and if there was a 26 letter word the highest value it could have would be 1.




          Therefore blowzier is special as it:




          gives the maximum value of these products at 4860.







          share|improve this answer






















          • You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
            – isaacg
            Sep 3 at 16:25










          • @isaacg - Nice counterexamples. I've tried again!
            – Tom
            Sep 3 at 17:27










          • Well done! That's it.
            – isaacg
            Sep 3 at 18:00












          up vote
          15
          down vote



          accepted







          up vote
          15
          down vote



          accepted






          Second go after first go was zapped by OP. Now think the letters of each of the words are the:




          Most spaced out for words of given length. They have the largest least value of the set of A1 - Z26 differences of the letters when written alphabetically. Could say the least closest friendship.




          Working out:




          a - single letter words have 0 difference.

          ay → 1-25 = 24

          may → 1-13-25 → min 12, 12 = 12

          ahoy → 1-8-15-25 → min 7, 7, 10 = 7

          flays → 1-6-12-19-25 → min 5, 6, 7, 6 = 5

          maizes → 1-5-9-13-19-26 → min 4, 4, 4, 6, 7 = 4

          blowzier → 2-5-9-12-15-18-23-26 → min 3, 4, 3, 3, 3, 5, 3 = 3

          capsuling → 1-3-7-9-12-14-16-19-21 → min 2, 4, 2, 3, 2, 2, 3, 2 = 2

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → min 1, 2, 1, 4, 3, 1, 2, 3, 1, 1, 1, 3, 1 → 1

          And I think words of greater length than 14 have largest minimum of 0


          Note: zap → 1-16-26 → min 15,10 has min 10 so is beaten by may min of 12

          lazes → 1-5-12-19-26 → min 4, 7, 7, 7 has min 4 so is beaten by flays min of 5







          First try: I think the letters of each of the words are the:


          most spaced out for words of each given length. So these words give the greatest product when the A1Z26 differences of the letters of the words, sorted in alphabetical order, are multiplied.




          Examples for the words:




          a - single letter words have empty product = 1

          ay (not counting 'za for pizza) → 1-25 = 24

          may = amy → 1-13-25 → 12.12 = 144

          ahoy → 1-8-15-25 → 7.7.10 = 490

          flays → 1-6-12-19-25 → 5.6.7.6 = 1260

          maizes → 1-5-9-13-19-26 → 4.4.4.6.7 = 2688

          blowzier → 2-5-9-12-15-18-23-26 → 3.4.3.3.3.5.3 = 4860

          capsuling → 1-3-7-9-12-14-16-19-21 → 2.4.2.3.2.2.3.2 = 1152

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → 1.2.1.4.3.1.2.3.1.1.1.3.1 → 432

          ...and if there was a 26 letter word the highest value it could have would be 1.




          Therefore blowzier is special as it:




          gives the maximum value of these products at 4860.







          share|improve this answer














          Second go after first go was zapped by OP. Now think the letters of each of the words are the:




          Most spaced out for words of given length. They have the largest least value of the set of A1 - Z26 differences of the letters when written alphabetically. Could say the least closest friendship.




          Working out:




          a - single letter words have 0 difference.

          ay → 1-25 = 24

          may → 1-13-25 → min 12, 12 = 12

          ahoy → 1-8-15-25 → min 7, 7, 10 = 7

          flays → 1-6-12-19-25 → min 5, 6, 7, 6 = 5

          maizes → 1-5-9-13-19-26 → min 4, 4, 4, 6, 7 = 4

          blowzier → 2-5-9-12-15-18-23-26 → min 3, 4, 3, 3, 3, 5, 3 = 3

          capsuling → 1-3-7-9-12-14-16-19-21 → min 2, 4, 2, 3, 2, 2, 3, 2 = 2

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → min 1, 2, 1, 4, 3, 1, 2, 3, 1, 1, 1, 3, 1 → 1

          And I think words of greater length than 14 have largest minimum of 0


          Note: zap → 1-16-26 → min 15,10 has min 10 so is beaten by may min of 12

          lazes → 1-5-12-19-26 → min 4, 7, 7, 7 has min 4 so is beaten by flays min of 5







          First try: I think the letters of each of the words are the:


          most spaced out for words of each given length. So these words give the greatest product when the A1Z26 differences of the letters of the words, sorted in alphabetical order, are multiplied.




          Examples for the words:




          a - single letter words have empty product = 1

          ay (not counting 'za for pizza) → 1-25 = 24

          may = amy → 1-13-25 → 12.12 = 144

          ahoy → 1-8-15-25 → 7.7.10 = 490

          flays → 1-6-12-19-25 → 5.6.7.6 = 1260

          maizes → 1-5-9-13-19-26 → 4.4.4.6.7 = 2688

          blowzier → 2-5-9-12-15-18-23-26 → 3.4.3.3.3.5.3 = 4860

          capsuling → 1-3-7-9-12-14-16-19-21 → 2.4.2.3.2.2.3.2 = 1152

          ambidextrously → 1-2-4-5-9-12-13-15-18-19-20-21-24-25 → 1.2.1.4.3.1.2.3.1.1.1.3.1 → 432

          ...and if there was a 26 letter word the highest value it could have would be 1.




          Therefore blowzier is special as it:




          gives the maximum value of these products at 4860.








          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited Sep 3 at 17:41

























          answered Sep 3 at 8:12









          Tom

          24.5k285143




          24.5k285143











          • You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
            – isaacg
            Sep 3 at 16:25










          • @isaacg - Nice counterexamples. I've tried again!
            – Tom
            Sep 3 at 17:27










          • Well done! That's it.
            – isaacg
            Sep 3 at 18:00
















          • You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
            – isaacg
            Sep 3 at 16:25










          • @isaacg - Nice counterexamples. I've tried again!
            – Tom
            Sep 3 at 17:27










          • Well done! That's it.
            – isaacg
            Sep 3 at 18:00















          You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
          – isaacg
          Sep 3 at 16:25




          You're on the right tract, but that's not quite it. For instance, zap is in my dictionary, but may is better. lazes is in my dictionary, but flays is better.
          – isaacg
          Sep 3 at 16:25












          @isaacg - Nice counterexamples. I've tried again!
          – Tom
          Sep 3 at 17:27




          @isaacg - Nice counterexamples. I've tried again!
          – Tom
          Sep 3 at 17:27












          Well done! That's it.
          – isaacg
          Sep 3 at 18:00




          Well done! That's it.
          – isaacg
          Sep 3 at 18:00

















           

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