The absolute limit for SMM2 Endless Mode speedruns (All of them)
1 year ago
Wisconsin, USA

Assuming 10 second loading times for all 16 levels (assuming playing on a USA/J Switch and frame perfect entries/exits with no lag), I was able to calculate that the absolute limit for Easy, Normal, and Expert (since you need to complete 16 levels for all 3 of those speedruns to be complete) is 3 min 11.968 sec (assuming getting 1.998 sec long levels (not including dev door levels that take you straight to the end). Here's the math: 1.998x16 + 10x16 = 191.968sec or 3 min 11.968 sec as the limit for Easy/Normal/Expert

Super Expert: 1.998x6 + 60 = 71.988 sec or 1min 1.988 sec (since you need to do 6 levels for the Super Expert endless mode speedruns)

Current WR for: Easy: 9:47 by Fantsu (6min 35sec off) Normal: 12:32 by Keiichi (9min 20sec off) Expert: 17:27 by Keiichi (14min 15sec off) Super Expert: 7:49 by Keiichi (6min 47sec off)

so yeah you're welcome tbh. Math done by: me tbh

Edit: I might've done some of the math wrong tbh

Edit 2: Standard deviation for BTT for Easy, Normal, and Expert: 1.7763568394003E-15 Margin of error for BTT: 4.4408920985006E-16 https://www.calculator.net/standard-deviation-calculator.html?numberinputs=11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998&ctype=p&x=65&y=16

Standard Deviation for BTT (Super Expert): 0 Margin of error for BTT (Super Expert): 0 Steps: https://www.calculator.net/standard-deviation-calculator.html?numberinputs=11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998%2C+11.998&ctype=p&x=56&y=32

Edited by the author 1 year ago
grnts likes this
Ohio, USA

holy cow, 71 seconds for a SE speedrun? That would be amazing to even witness someone achieving that.

Wisconsin, USA

@Trullaria although it is only a chance of (((26000000^6)+((26000000^6)-1)+((26000000^6)-2)+((26000000^6)-3)+((26000000^6)-4)+((26000000^6)-5)) to 1 tbh

Or 1.8534947e+45 to 1

Edited by the author 1 year ago
Wisconsin, USA

Also for Easy/Normal/Expert it's a 4.9426524e+45 to 1 chance tbh

Ohio, USA

Yeah, i dont think we're getting that chance anytime soon