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Who are you?

Somewhat.

Someone?

Someone can be I. Or not.

Can't you be plain with me?

You're opposing me.

That's not fair!

I am, though.

Are you?

Reasonably.

To a degree, then?

Not quite.

I see.


Do you?

Hints:

Think synonyms

The word I am talking to here means two things, which makes this riddle pretty difficult.

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  • $\begingroup$ Someone can be I - can be a person; You’re opposing me - I am on the opposite side of the word; Maybe reflection? $\endgroup$ Commented Dec 4, 2024 at 4:03
  • $\begingroup$ This is not what I was thinking about, but good guess! I've added a hint. $\endgroup$
    – Lyra
    Commented Dec 4, 2024 at 18:48

2 Answers 2

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I guess:

PRETTY

Line by line explanation:

Who are you?
- Somewhat.

"Pretty" can mean "somewhat", as in "that was pretty fast".

Someone?
- Someone can be I. Or not.

Someone can be pretty, or not pretty.

Can't you be plain with me?
- You're opposing me.

"Pretty" is the opposite of "plain".

That's not fair!
- I am, though.

"Fair" is a synonym of "pretty", so this means "pretty is fair".

Are you?
- Reasonably.

"Are you fair"? "Pretty" is pretty fair (reasonably fair).

To a degree, then?
- Not quite.

Pretty is more than "to a degree". It is a bit more than "somewhat" but less than "mostly".

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  • $\begingroup$ Very good :) Thank you for solving this! $\endgroup$
    – Lyra
    Commented Aug 19 at 6:08
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My guess is

the word "enough"

Explanations:

"Someone can I be. Or not." - Sometimes people say that "You are enough", meaning that who you are is worthy and sufficient.

"You're opposing me." - "Enough" can be used to stop a conversation, express that you are against something, like saying "that's enough".

That's not fair. I am, though! - There is the expression "fair enough", so you could say "enough" is fair.

"Are you? Reasonably." - "Enough" in expression like "good enough" means that something is reasonably good.

"To a degree then? Not quite" - "Enough" means just enough, it does not really specify a degree or extent.

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  • 1
    $\begingroup$ This is not quite (haha) what I had in mind, bit it is going very much in the right direction. Thank you for playing 😊 $\endgroup$
    – Lyra
    Commented Aug 16 at 12:35

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