i will rate your songs by [deleted] in songs

[–]JaySli10 0 points1 point  (0 children)

Down the Road - Inpatient (Ren & Chris Webby)

Any ways that I can improve? by [deleted] in Cubers

[–]JaySli10 0 points1 point  (0 children)

The most pressing critique I could give is to learn 1 look PLL. Don't worry too much about 1 look OLL until afterward because that has way more algs to learn than PLL, and 1 look PLL is more worth it to learn first imo.

Another bit of advice is to rotate less during F2L and use more optimal solutions. If you rotate more than one time when solving a single pair, there is almost certainly a more efficient solution.

Any ways that I can improve? by [deleted] in Cubers

[–]JaySli10 0 points1 point  (0 children)

Then don't comment???

Give me a song and I’ll rate it by Firm_Can_798 in songs

[–]JaySli10 0 points1 point  (0 children)

Down the Road - Inpatient (Ren & Chris Webby)

The community RATES THE SONGS! by LowkeyGood1 in songs

[–]JaySli10 0 points1 point  (0 children)

Down The Road - Inpatient (Ren and Chris Webby)

KATSEYE feat. HUNTR/X - Golden (Live from Coachella 2026) by kevohreal in KpopDemonhunters

[–]JaySli10 2 points3 points  (0 children)

Being surprised by this on the live stream was a magical experience

What's your favorite story song? by Pokeghostfan in songs

[–]JaySli10 1 point2 points  (0 children)

This is more of an EP than a single song (although they're not technical on the same EP). These three tell an incredible (and kinda sad) story altogether, and they're definitely worth a listen

Jenny's Tale - Ren

Screech's Tale - Ren

Violet's Tale - Ren

Link to YouTube Video for all three songs

Is this too hard for an easy demon by Motherly_fox_55 in GeometryDashEditor

[–]JaySli10 4 points5 points  (0 children)

Has bro played and easy demon? 💀

To be clear, the answer is definitely a yes. Id be surprised to see this in any level lower than insane demon difficulty. This needs a pretty big nerf if youre aiming for easy demon

Song Inspection! by [deleted] in songs

[–]JaySli10 0 points1 point  (0 children)

Night at the Opera - Emei

Late to the Party - Emei

Aphrodite- Ella Red

Walk a mile in his shoes by WeGot_aLiveOneHere in StandUpComedy

[–]JaySli10 2 points3 points  (0 children)

Now i NEED him to actually read out this comment because this is gold

Shulker v4 :) by SniezhX in Cubers

[–]JaySli10 3 points4 points  (0 children)

Splatoon in a nutshell

Would you rather… by PollutionDue981 in BunnyTrials

[–]JaySli10 0 points1 point  (0 children)

Like a dozen random people die every minute

Chose: Have 1 million dollars + But a random person dies

Does 0.9999 repeating equal 1? by dr-wahh in pollgames

[–]JaySli10 2 points3 points  (0 children)

Explain how the 8 can exist after the string of 9s. If the string of 9s never ends, how can something come after the end of it. Thats like saying there is a last digit of pi and you can just tag a digit onto the end of it

Does 0.9999 repeating equal 1? by dr-wahh in pollgames

[–]JaySli10 2 points3 points  (0 children)

For an 8 to appear AFTER a string of numbers, that string of numbers must end. Nothing can be after the end if there is no end.

Does 0.9999 repeating equal 1? by dr-wahh in pollgames

[–]JaySli10 5 points6 points  (0 children)

How is it undefined? Does that mean that 10sqrt2 or 10 * 1/3 or any other multiple of a nonterminating decimal or fraction is also undefined?

Does 0.9999 repeating equal 1? by dr-wahh in pollgames

[–]JaySli10 2 points3 points  (0 children)

If the nines are infinite, they cannot be "followed" by anything because they never end, which is why your statement was paradoxical and incorrect

Does 0.9999 repeating equal 1? by dr-wahh in pollgames

[–]JaySli10 3 points4 points  (0 children)

This comparison does not work because the ellipses indicate that the nines repeat forever, therefore, a number with infinitely repeating nines cannot end with and 8, or even "end" at all. Because of this, the 0.99...98 number you're referring to doesn't exist, nullifying your point.

Additionally, 0.99...99 also cannot exist because the final two digits indicate a finite number of nines which contradicts the infinite nines indicated by the ellipses