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"So here is a number between 1 and 60" Says Grandpa

"If you take its WORD anagram and subtract this number you will get

Anagram of the number - number > 5

What is that number"?

"So it is the anagram of the spelling of the number?" I asked

"Yes, son. Think"

Post script

I see a lot of Fractions as answers. There is a simple integer solution. No Fraction.

Stiv
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DrD
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7 Answers7

47

Grandpa is thinking of

45

because

FORTY-FIVE

anagrams to

OVER FIFTY

and

OVER FIFTY minus FORTY-FIVE yields over five.

shoover
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16

NB This answer was given when the first line of the puzzle read: "So here is a number below 60" Says Grandpa - since then a further stipulation has been added to restrict the number further to 'between 1 and 60'...

I note that Grandpa hasn't specified that the number must be:

greater than 0 - just that it has to be "below 60".

To this end, I propose that Grandpa might be thinking of:

MINUS SEVENTY-SIX (-76)

Its anagram is then:

MINUS SIXTY-SEVEN (-67)

and the calculation works out as:

-67 - (-76) = -67 + 76 = 9

which is indeed larger than 5...!

Stiv
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  • I am sorry @Stiv. I should have written that it is between 0 to 60. MY BAD – DrD May 13 '20 at 14:19
  • @DEEM Aw, that's a shame - I thought I had it! :) – Stiv May 13 '20 at 14:20
  • MY apology. Not thinking straight. Your way it could be -79 and -69 also right? – DrD May 13 '20 at 14:22
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    @DEEM Not quite - the first digit has to be the larger of the two to end up with a difference greater than positive 5 when the number is taken from its anagram. My way, it could be any of -76, -86, -87, -96, -97 or -98 (if we restrict ourselves to just two-digit negative numbers) - I chose -76 as the largest of all the possibilities. – Stiv May 13 '20 at 14:27
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    Actually, the ones involving an 8 wouldn't work, since you only add a 'y' when it's in the tens place, and the other digits add a "ty", so they won't anagram properly. – Darrel Hoffman May 14 '20 at 14:53
  • @DarrelHoffman That's a fair point - so re my comment above, it would actually only be for -76, -96 and -97 in double digits. – Stiv May 14 '20 at 14:55
14

Ok thinking outside the box...

The number could be

One

Since

Eon - One > 5 Since an eon is a really big number (can be 1 Billion or just a really impossibly long measure of time) that minus 1 is always greater than 5

Gamora
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    Wow. Great out of the box thinking @Bee. +1 Grandpa had another number in mind – DrD May 13 '20 at 13:53
11

Oh boy, here I go swiping again:

The number is

Fifty-sevenths, $\frac{50}{7}$, and its anagram is seventy-fifths, $\frac{70}{5}$.

The difference is

$\frac{70}{5}-\frac{50}{7} = \frac{490-250}{35} = \frac{240}{35}= \frac{48}{7} = 6 \frac{6}{7} > 5$.

Second Try

I’m going to use

an incorrect (obsolete) spelling of forty, namely fourty, to get fourty-six and sixty-four (64-46=18).....

El-Guest
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8

Perhaps the integer between 1 and 60 is

50, or as Grandpa calls it, three hundred and fifty sevenths

the anagram of the number - number > 5

three hundred and seventy fifths - 50 = 74 - 50 = 24

I upvoted El-Guest's answer and it may have been sniped !

Tom
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  • it took me a while, I was thinking that rot13(guerr uhaqerq naq svsgl friragu jnf guerr uhaqerq naq (svsgl friragu)) – melfnt May 13 '20 at 20:59
  • @melfnt, NP - I hoped there being no hyphen between the last two words made this ok. Still, serves me right trying to snipe, shoover's answer is better. – Tom May 13 '20 at 21:18
4

46 and 64

Fourty Six and Sixty Four

64 - 46 = 18 > 5

MacGyver88
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asanoop24
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2

I dont know if this qualifies for anagram, still the difference is too low

the number could be $\frac{50}6$ with anagram `sixty fifth'. The difference is $\frac{60}5-\frac{50}6 = 3.66..$'

daw
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