Working On It

Just trying to figure it all out.  21. Chicano. Queer. Revolucionario. Anything else you have to ask. :) 

[srsfunny]

Goodluck Pikachu

[gumi-megpoidd]

they should invent a tummy that doesnt hurt

[gumi-megpoidd]

this will reach the tummy hurty squad on its own

[beardedmrbean]

[unfriendlymoth]

[dualcasterjay]

however small you may think this dog could be, it is sooo much smaller

[analogdialog]

[gay-irl]

gay💉irl

[bowsersex2]

[mudkipsdaily]

mudkip.

[yasfera2-deactivated20220905]

[drinkyourjuiceshelby]

Make it happen

[toastbutteregg]

[basedandfatpilled-deactivated20]

[funnytwittertweets]

[whitepeopletwitter]

[theartofanimation]

Heather Penn  -  http://happydorid.tumblr.com  -  https://twitter.com/heatpenn  -  https://www.kickstarter.com/projects/607081461/tea-spirits-2015-calendar  -  https://www.inprnt.com/gallery/happydorid  -  https://dribbble.com/fastbee  -  https://www.instagram.com/heatpenn

[homo-sex-shoe-whale]

My favourite math fact is that 0.9999999.. is equal to 1. Exactly. Not approximately. Not as a rounded number. 0.9999 (recurring) is exactly 1.

[transsexual-dandelions]

Question. How the fuck does that work?

[homo-sex-shoe-whale]

I tried explaining it here:

[secondaristh]

Here’s another perspective on why .999... repeating is exactly equal to 1.

For any two distinct real numbers, we can always find a rational number strictly between them, i.e. that rational number must be able to be expressed as a terminating decimal or a repeating decimal.  To be clear, that rational number is strictly between the two values; it is not allowed to be equal to either.

Suppose k is a rational number strictly between 1 and 0.9999....  If this is possible, then, I can write k exactly as either a decimal with finite digits, or I can write k as a repeating decimal.  The problem is, there are no decimals with finite digits between 1 and 0.999... , and there is no way to write a repeating decimal that is greater than 0.999... and still less than 1.  Either way, a k strictly between 1 and 0.999... does not exist.  The only way this can be true is if those two numbers are not actually distinct.  That is to say, 1 = 0.999.....

[oysters-aint-for-me]

i truly appreciate how math seems like it’s this infallible always-true only-one-answer thing, when in reality math is just like:

[flcralgogh]

how come in infinity war they didnt just kiss the infinity stones off thanos’s fingers like in robin hood

[that-phat-chic-deactivated20200]

This is the Baby Money Yoda, reblog in the next 60 seconds of seeing this to receive a blessing from our green bean prince.