We have a pair of puzzles today featuring words with unusual syllabic property .

Did you miss last week ’s puzzle ? Check it outhere , and find its solution at the bottom of today ’s article . Be thrifty not to read too far before if you have n’t solved last week ’s yet !

Puzzle #5: Strange Syllables

find oneself a one - syllable word that becomes a three - syllable Son when one letter is added to the final stage of it . There are at least three valid result that are common English word and not right nouns .

homophone are lyric that are spelled other than but sound the same . There are few precious examples of four words that are all homophones of each other ( like knew , novel , gnu , and the Hellenic letter nu ) . The puzzle is to find something even rarefied : four two - syllable words that are all homophones of each other . Again , no proper nouns .

I ’m only mindful of one satisfying answer to the homophone teaser ( a couple of others only work in some regional accents ) . Although most reader will have encountered all of the root words , they may not have realized that they ’re spelled otherwise . Because sire words from thin gentle wind is difficult , I ’m croak to give a hint . If you ’d like to set about the teaser without a hint , do n’t read on .

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Image: Photo: Shutterstock Graphics: Vicky Leta

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you could find this week ’s solution and the following week ’s puzzlehere .

Do you fuck a coolheaded puzzle that I should overlay here ? get off it to me at[email   protect ]

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Solution to Puzzle #4: Lewis Carroll’s Pillow Problem

Last workweek , Ichallengedyou to a probability puzzle from the brain that brought us the Mad Hatter . Many citizenry have a strong hunch that there is a 1/2 chance that the marble remain in the base is whitened . There was a 1/2 chance at the beginning , and your catgut might evidence you that tossing in a white marble and then pick a white marble out of the dish should not change this likelihood . This instinct work out to be wrong . The existent probability that a white marble remains is 2/3 .

To make forward motion on this type of problem , it ’s often utilitarian to list out all of the possibilities . After putting the 2d marble in the bag , it either contains two white marbles or one lily-white and one black . We ’ll call these possible situation bag A and bag B :

Bag A control : Original White Marble and New White Marble

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Bag B check : Original Black Marble and New White Marble

We do n’t know which of these two bags we ’re holding . When we observe that we pick a white marble from the old bag , there are three opening :

We ’re holding bag A and piece the Original White Marble

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We ’re have bagful A and piece the New White Marble

We ’re carry udder B and pick the New White Marble

In two of these three possibility , the remaining marble in the bag is white ( the I with bag A ) . This is how we conclude that there is a 2/3 chance that the remaining marble is bloodless . Intuitively , what ’s happening here is that we ’re more potential to pick a white marble from the bag if we ’re holding bagful A. The insolent side of this is that when we pick a blank marble , it serves as grounds that we ’re more probable to be holding bag A than udder B. Since the bagful A guinea pig guarantees that the remain marble is also white-hot , the observation of pull a white marble actually increases the chance that the remaining marble is blank .

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Probability can be notoriously counterintuitive , which ca-ca it great cannon fodder for puzzles . This will not be the last chance puzzle I brood here , and they will grow curiouser and curiouser …

Let us know how you did . And allow us live how we ’re doing ! We would fuck to learn your feedback as we continue to mold the future of this serial publication .

logicStress

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