วีดีโอ

it is

its when a number cannot be identified such as 0/0=x x=undefined

Alex, do you watch Mr. W’s vids?

Stop yelling your post in all caps.

because one of those values in the ratio is always itself irrational. Rational numbers are expressed as a ratio of two _integers_

pi does not equal infinity, it just has infinite digits

just for that circle? or all circles?

@@jamescollier3 What?

@@jamescollier3 it’s a ratio, so yes for all circles.

@@jamescollier3 all circles because the diametre is always fit into the perimitre 3.14 times try it if u dont believe me

It is

He is just explaining from simplicity perspective or the basic of it ,,,you have gone too far to some other expressions of pi

Essentially, it's because this ratio allows you to compute the area or perimeter of any circle. If you know radius or diameter, you can know the perimeter of the circle.

it's also a special value that has many applications other than finding circumference or diameter, mainly related to curves and angles.

There may be a deeper solution to pi that involves "dimension". There may be a simpler explanation. I don't know. One thing that puzzles me is the meaning of pi. Is it really just a number? I dont think so. In language meaning either explains or describes. Pi is a very strange number. I think it's strangeness is due to missing meaning. Another way to look at pi is as an operator. An operator that, when applied to any line, gives a special kind of curve. A number that turns one shape into another. Is there an operator that turns lines into triangles? Squares? Toruses? Hyperbolas? If we could find those operators maybe they'd shed more light on what pi is.

@@kallianpublico7517. The secant if the inverse cosine can turn a point into a line. And the cosine of the inverse secant turns that pine back into a point.

@@jeffthevomitguy1178 How? How do you operate on points? By multiplication, exponents? What is the meaning or solution to any number operating on a point. As an example what is 3 times a circle or square? 3 circles, 3 squares? Cosines and secants have geometric meaning in 2 dimensions. Points are 1 dimensional. Points have no "shape". Even though we think of a line as a shape, what its made of (points) isn't a shape. One point doesn't make a line, but two points joined together do? How? How are they joined? Lines joined by angles give 🔺️, squares ⬛️, and polygons. How are points joined to make lines? By knots 🪢? Can we even have a visual reference? Atoms are joined together by the bonding of the outermost shells of electrons. Protons and neutrons are joined together by the strong nuclear force. Are points joined together by nuclear forces? Chemical geometry: shapes? What are points made of? The truth of the matter is either no one knows, or it can be made of anything. That ambiguity is not resolved by invocation of the trigonometric functions.

I'm talking about plane projection. This is all with reference to a circle.

@@jeffthevomitguy1178 I'm sure it works and makes sense. Does it give you any more insight as to what a point is?

Like it only shows the mean and you have to find data sets for it

44344

So much of Indian mathematics, especially the Kerala school, is greatly under appreciated in the western world. To venerate Kepler and Newton but not Aryabhata and Madhava is to deny history.

@@sycration Please Sorry Brother but kya aap isko thoda sa Hinglish me likh ke Bhej sakte hai kyuki aapka comment mujhe acche se samajh nahi aa paa raha hai . Again sorry for that but please write it again in Hinglish .

@@sycration Purane Time ke Mathematicians me ARYABHATA hi Pure WORLD me Jaane Jaate hai . _Specially UNESCO Ne ARYABHATA ke Yaad aur Sammaan ke liye Har Saal Celebrate karta hai Unki Inventions ki Pure WORLD me_ . He is the Father of Mathematics . Kyuki Aur Sab Mathematicians and Scientists ne to Unhi ke Kaam ko aage badhaya aur naye naye Inventions and Discoveries hue . UNESCO Said That - ARYABHATA Mind is Really Can't Comparable with any Other Mathematicians and Scientists . He is Legend and Genius of all Time in The World Who can Never be Forgotten . Said By UNESCO . _Go and Search if you Can't Believe_ . Thankyou .

@@anishsingh6703 sadly I do not speak Hindi so I use a machine translator. Hopefully this makes sense maiM mazIna anuvAdaka kA upayoga kara rahA hUM kyoMki mujhe hiMdI nahIM AtI hai| maiMne kahA ki nyUTana aura yUkliDa kI prazaMsA karanA galata hai lekina mAdhava aura AryabhaTTa kI prazaMsA karanA nahIM| prAcIna kAla ke pratibhAzAlI bhAratIya vaijJAnikoM kI upekSA karanA itihAsa ko nakAranA hai|

I'd not like to start any political discussion related to history here. But I do infact agree Indian mathematicians are underrated. Aryabhatta did find some decimal places of pi. But Newton on the other hand, used and manipulated the Binomial Theorem to find pi till any decimal places desired. I'm saying Newton's contribution and other mathematicians' contributions too do matter here and are equally on the level Aryabhatta was. मैं यहां इतिहास से संबंधित किसी भी राजनीतिक चर्चा को शुरू नहीं करना चाहूंगा। लेकिन मैं वास्तव में सहमत हूं कि भारतीय गणितज्ञों को कम आंका जाता है। आर्यभट्ट को पाई के कुछ दशमलव स्थान मिले। लेकिन दूसरी ओर, न्यूटन ने किसी भी दशमलव स्थानों तक वांछित होने तक पाई को खोजने के लिए द्विपद प्रमेय का उपयोग और हेरफेर किया। मैं कह रहा हूं कि न्यूटन का योगदान और अन्य गणितज्ञों का योगदान भी यहां मायने रखता है और समान रूप से आर्यभट्ट के स्तर पर हैं।

For me it was 19:47, which if you take the ln of, you get 2.97 which is basically 3, aka basically pi

@@JVerde853 That's freaky. 😁

3.1415926535897932384626433832795028841971693993751058209749445923078164062862089986280348253421170679821480865132823066470938446095505822317253594081284811174502841027019385211055596446229489549303819644288109756659334461284756482337867831652712019091456485669234603486104543266482133936072602491412737245870066063155881748815209209628292540917153643678925903600113305305488204665213841469519415116094330572703657595919530921861173819326117931051185480744623799627495673518857527248912279381830119491298336733624406566430860213949463952247371907021798609437027705392171762931767523846748184676694051320005681271452635608277857713427577896091736371787214684409012249534301465495853710507922796892589235420199561121290219608640344181598136297747713099605187072113499999983729780499510597317328160963185950244594553469083026425223082533446850352619311881710100031378387528865875332083814206171776691473035982534904287554687311595628638823537875937519577818577805321712268066130019278766111959092164201989380952572010654858632788659361533818279682303019520353018529689957736225994138912497217752834791315155748572424541506959508295331168617278558890750983817546374649393192550604009277016711390098488240128583616035637076601047101819429555961989467678374494482553797747268471040475346462080466842590694912933136770289891521047521620569660240580381501935112533824300355876402474964732639141992726042699227967823547816360093417216412199245863150302861829745557067498385054945885869269956909272107975093029553211653449872027559602364806654991198818347977535663698074265425278625518184175746728909777727938000816470600161452491921732172147723501414419735685481613611573525521334757418494684385233239073941433345477624168625189835694855620992192221842725502542568876717904946016534668049886272327917860857843838279679766814541009538837863609506800642251252051173929848960841284886269456042419652850222106611863067442786220391949450471237137869609563643719172874677646575739624138908658326459958133904780275900994657640789512694683983525957098258226205224894077267194782684826014769909026401363944374553050682034962524517493996514314298091906592509372216964615157098583874105978859597729754989301617539284681382686838689427741559918559252459539594310499725246808459872736446958486538367362226260991246080512438843904512441365497627807977156914359977001296160894416948685558484063534220722258284886481584560285060168427394522674676788952521385225499546667278239864565961163548862305774564980355936345681743241125150760694794510965960940252288797108931456691368672287489405601015033086179286809208747609178249385890097149096759852613655497818931297848216829989487226588048575640142704775551323796414515237462343645428584447952658678210511413547357395231134271661021359695362314429524849371871101457654035902799344037420073105785390621983874478084784896833214457138687519435064302184531910484810053706146806749192781911979399520614196634287544406437451237181921799983910159195618146751426912397489409071864942319615679452080951465502252316038819301420937621378559566389377870830390697920773467221825625996615014215030680384477345492026054146659252014974428507325186660021324340881907104863317346496514539057962685610055081066587969981635747363840525714591028970641401109712062804390397595156771577004203378699360072305587631763594218731251471205329281918261861258673215791984148488291644706095752706957220917567116722910981690915280173506712748583222871835209353965725121083579151369882091444210067510334671103141267111369908658516398315019701651511685171437657618351556508849099898599823873455283316355076479185358932261854896321329330898570642046752590709154814165498594616371802709819943099244889575712828905923233260972997120844335732654893823911932597463667305836041428138830320382490375898524374417029132765618093773444030707469211201913020330380197621101100449293215160842444859637669838952286847831235526582131449576857262433441893039686426243410773226978028073189154411010446823252716201052652272111660396665573092547110557853763466820653109896526918620564769312570586356620185581007293606598764861179104533488503461136576867532494416680396265797877185560845529654126654085306143444318586769751456614068007002378776591344017127494704205622305389945613140711270004078547332699390814546646458807972708266830634328587856983052358089330657574067954571637752542021149557615814002501262285941302164715509792592309907965473761255176567513575178296664547791745011299614890304639947132962107340437518957359614589019389713111790429782856475032031986915140287080859904801094121472213179476477726224142548545403321571853061422881375850430633217518297986622371721591607716692547487389866549494501146540628433663937900397692656721463853067360965712091807638327166416274888800786925602902284721040317211860820419000422966171196377921337575114959501566049631862947265473642523081770367515906735023507283540567040386743513622224771589150495309844489333096340878076932599397805419341447377441842631298608099888

Write a rigorous proof and collect your awards

There used to be (maybe still is) a website that would find your birthday within Pi. It shows/showed just where in the Pi sequence it was, too.

They clearly do. And don't call them irrational. You're past grade school.

@@greyngreyer5 What's wrong with calling them irrational?

@Channel Good Stuff because for angles by convention we normalize by radius R which is 1/2 the diameter. C/ R = 2pi

Thanks for an interesting question. This video shows that the circumference of a circle comes from the diameter going around the perimeter 3.14 times (or pi). They used an equation of pi = c/d: another way to say this is D x Pi = C or a full circle. Half a circle would only use have the diameter or one radius (2 radius make a diameter) Diameter=D Radius= R Circumference =C Pi= 3.14........ Full Circle. (D x Pi = C) or (R + R x P=Ci) or (2 x R x 3.14) Half a circle (D/2 x Pi) or (R x Pi) To learn more check out this video th-cam.com/video/cC0fZ_lkFpQ/w-d-xo.html

🤣🤣🤣

yeah, he definitely pulled the string much tighter when he did the diameters than when he made the circumference. That was about .25 left over.

Close enough

@@jovmml its .14 of all three strings

It's an approximation which is much close to 3.14

​@@creamu2roblox -- No, it's *not* "close enough!" The percent error is too big with the way he did it.

it doesn't seem to, it actualy does