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#417
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I don't think we should delay any further. A series of numbers is indeed a series of numbers: 1, 2, 3, 4, 5, 6, 7, 8, 9. Two (3), three (3), four (6) - and so on - the number of letters in the spelling of the corresponding number. Usually, people count one, two, three, and so on, but less often, for example, when learning to dance - one, two, three. The words One and One are also in the question. I don't know if the option 7 - one - counts, as the question is not mine. In general, 4 3. But Ment is definitely the closest.
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#418
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Hmm, yes, it would be better if it were closer. But in this case, it's not obvious that it's a score and not the names of numbers; the question doesn't really imply that. And the number "one" doesn't exist; there's "one" or the less common "unit."
 

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#419
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Ah, I see a flaw in my logic... If there's a "one," then there should be a "two," a "three," and so on.
Okay, I understand.
 

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#420
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I assume that the original text hinted at it being a score. I didn't remember it.
But I can't find the original online, so that's why I wanted to ask.
In general, the idea isn't new; the first mention of recording numbers by the number of letters in the number was in Burda's training exercises, back in 1990.
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#422
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A riddle for kindergarteners that even adults couldn't solve. Perhaps the reason lies in the confusing wording of the question.
Смысла нет, но вы держитесь там. Удачи, здоровья, хорошего настроения!
И пока в кармане пачка милкиуэйев - значит все не так уж плохо на сегодняшний день



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#423
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In short, here's my riddle for preschoolers.
What does it mean:
odtchpshsvdd
?
С уважением, Дубинкин.
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#424
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One, Two, Three, Four, Five, Six, Seven, Eight, Nine, Ten.
I remember it from middle school.
А, вот почему.

🏹🎪+⛓️♿=💕
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#425
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Why isn't zero on the list?:(

Ничто не возникает из ничего и ничто не пропадает бесследно.
Если где-то чего-то убудет, то в другом месте добавится.

(Закон сохранения).

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#427
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No, let's have you do it, you're the smart one.
А, вот почему.

🏹🎪+⛓️♿=💕
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#430
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Why isn't zero on the list?
I suggest listing all integers, starting from negative infinity (well, let's consider it an integer ;)).
 

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