[Question] Kizaru thread xD

[scorezor]

so,lets say hypothetically , kizaru is in our world ,he has his devil fruit and stuff ,how much time do you guys think that it would gonna take him to travel our world , only using his devil fruit?

 

[ToshiZO]

Just like I know the sun will rise next morning, If I know one constant on NB, it is that scorezor will never fail to make a shitty thread.

@Your question, Google exists.

 

[scorezor]

just like i know the sun will rise next morning, if i know one constant on nb, it is that scorezor will never fail to make a shitty thread.

@your question, google exists.

no xd .

 

[Arian]

his devil fruit is light right? and he can move at the speed of light i guess right? that means he could go around the earth more than seven times in just a single second...

 

[scorezor]

his devil fruit is light right? and he can move at the speed of light i guess right? that means he could go around the earth more than seven times in just a single second...

you sure about that?

 

[Love Cook]

I don't believe he is light speed, He is bound by his reaction to his surroundings.

I would say as fast as a fighter pilot.

 

[Punk Hazard]

you sure about that?

Ehhh he'd have to make his Yata Mirror path go all the way around the world. If Kizaru can somehow manage that, he'll travel at light speed all across it.

 

[scorezor]

Ehhh he'd have to make his Yata Mirror path go all the way around the world. If Kizaru can somehow manage that, he'll travel at light speed all across it.

the question here is... how much time it'll take.

 

[YellowFang]

He moves at light speed only when he creates that mirror path something something...

 

[Olorin]

Well if somehow he could create a path beforehand (which he couldnt because he very likely requires LoS) he could do it almost 8 times per second

 

[Arian]

you sure about that?

Speed of light: 299.792.458 m / s (= 299.792,458km/s)
circumference of the earth: 40.075,017 km

299.792,458 / 40.075,017 km = 7.48 times

so he could travel 7.48 times around the earth in a single second U_U