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Mach-Immeasurable Speed.

HakutoRei000

He/Him
Messages
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So, There’s a speed of Mach (10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}, okay, looking at the number, even though it’s enormous, it’s still a finite value, right? However, in the context of the story, it is stated that this speed can be used to travel back to the past.

"What do you mean?"
"Ah, now I understand. With a speed like that, everything makes sense."
"What are you talking about, Andrew?"
"Are you delusional or what?"
"Listen, Max is a fast runner. You know how fast he can go? (10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}. With that speed, he can travel far into the past, even into the future, to moments that haven’t even happened yet. He can even enter entirely different timelines. That explains why this paradox occurred."

It is even stated that, at such an incredible speed, space becomes like a literal pathway that can be traversed with a single step. He can travel back to specific, detailed moments—like the time he sat alone in kindergarten, eating his lunch. His speed is so overwhelming that even temporal and spatial paradoxes lag behind in their response.

(10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}

Now, would this still be classified as MFTL+ (Massively Faster Than Light) or does it fall under Immeasurable Speed?
 
So, There’s a speed of Mach (10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}, okay, looking at the number, even though it’s enormous, it’s still a finite value, right? However, in the context of the story, it is stated that this speed can be used to travel back to the past.

"What do you mean?"
"Ah, now I understand. With a speed like that, everything makes sense."
"What are you talking about, Andrew?"
"Are you delusional or what?"
"Listen, Max is a fast runner. You know how fast he can go? (10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}. With that speed, he can travel far into the past, even into the future, to moments that haven’t even happened yet. He can even enter entirely different timelines. That explains why this paradox occurred."

It is even stated that, at such an incredible speed, space becomes like a literal pathway that can be traversed with a single step. He can travel back to specific, detailed moments—like the time he sat alone in kindergarten, eating his lunch. His speed is so overwhelming that even temporal and spatial paradoxes lag behind in their response.

(10^{10^{10^{10}}}) \times (10^{10^{10^{10}}}!)^{10} \times \cdots \, \text{(multiplied by the same number as many times as the number itself)}

Now, would this still be classified as MFTL+ (Massively Faster Than Light) or does it fall under Immeasurable Speed?
As it gives an actual value it will be MFTL+ and Time travel via speed.
 
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