Spoiler One Piece Chapter 1095 Spoilers Discussion

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Like I said he has nothing except importance
You can write whatever you like,

Shanks will never be above rocks pirates, he's not Roger!
No rocks pirate view him superior to them.
"Importance" is literally everything in this story lmao. Its why Kaido and Big Mom are gone and Blackbeard and Shanks arent.

Kaido literally thinks Shanks can fight him, what do you think this scene implies where he puts Shanks with Rocks, Roger, Whitebeard and Oden?



You argue I have bias towards Shanks, but I argue you have the opposite and dont read the story.
 
"Importance" is literally everything in this story lmao. Its why Kaido and Big Mom are gone and Blackbeard and Shanks arent.

Kaido literally thinks Shanks can fight him, what do you think this scene implies where he puts Shanks with Rocks, Roger, Whitebeard and Oden?



You argue I have bias towards Shanks, but I argue you have the opposite and dont read the story.
Ndule will say all these things to argue Shanks above Mihawk but can’t see that these same arguments put Shanks over Kaido/BM lmao
 
How old is croc? 40+ iirc
Maybe the secret that ivankog is holding on him, is that he once was a slave in god valley?

That's better than he's Luffy's mom rubbish anyways!
I still believe that he was based on Wargas, so a ex-hero (rev) that decided to be a extremist would be my bet.

Someone that tried to help the revs but ended up leaving to gather the ancient weapons and rule instead. That's why his plan is Utopia: a blessed land where no celestial beings exist. This does not conflict either with he's being originally a woman or with the crocmon so I don't care much about those.
 
Ndule will say all these things to argue Shanks above Mihawk but can’t see that these same arguments put Shanks over Kaido/BM lmao
He also uses the opposite argument for Blackbeard with nothing but "hes clearly stronger" mentality that breaks the exact logic he uses for BM and Kaido being above Shanks lol.

Like if you are going to say one is stronger than them, then the exact argument applies to the other.
 
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