Max Cooper - Aleph 2 (Official Video by Martin Krzywinski)

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  • Опубліковано 20 вер 2024
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    This isn’t a traditional music video. As part of my new AV show I’ve been working on different ways of visualising the infinite. In collaboration with Martin Krzywinski, we set out to explore some of Georg Cantor’s ground-breaking ideas on different sizes of infinity.
    What you see is an authentic numerical rendering of Cantor’s work, and if you’re willing to spend the time reading about what each part shows it should provide real insight into some exotic ideas.
    The video begins by counting the natural numbers 1, 2, 3, and so on. This list continues forever, but can be thought of as a single entity: the infinite “set” of natural numbers.
    We next look at the set of integers (whole numbers including negative numbers), and pair naturals off with integers.This process is called a bijection. Two sets with a bijection have the same size, or “cardinality”. A set with a bijection to the naturals is considered “countable”.
    Even though the cardinalities of the naturals and integers are infinite, they’re the same “kind” of infinity. This first (and smallest) infinity is called Aleph 0 (Aleph numbers and section labels shown top left).
    Cantor's diagonal progression between fractions (rationals) and natural numbers is demonstrated next. We build up an infinite table of fractions and then apply his pairing function, which snakes across the table, to match up every fraction with a unique natural. A bijection. So, the cardinality of rationals is the same as naturals, and we see that the rationals are countable.
    Our story of infinity now expands in scope to include uncountable infinite sets-those that are infinite but for which there is no bijection with the naturals. Cantor’s diagonal argument is visualized to make this proof by contradiction. First, we assume that there is bijection between the naturals and the “reals” (numbers with decimal expansions), and write a list of reals each assigned a natural number to count them. But we can see that whatever our countable list of real numbers contains, we can always change one digit of each member of the list and work through them all diagonally, to construct a new number which is not on the list. This proves that bijection between the naturals and the reals cannot exist, and the reals, the numbers with (infinite) decimal digits, are uncountably infinite - a bigger type of infinity.
    There are many sets that, like the reals, are larger than the naturals. We can use the naturals to construct one such set: the power set, which is the set of all possible combinations of natural numbers. We build up the power set by sampling from the first few naturals-a process that rapidly explodes in complexity.
    The size of the set of reals, the so-called cardinality of the continuum is the same as the size of the power set of naturals. But we don’t know if any other sizes of infinity exist between the countable naturals and the uncountable continuum of the reals. This question is settled via the “Continuum Hypothesis”. If it’s true, then the cardinality of the continuum is Aleph 1, which is the next smallest infinity after Aleph 0. But because we don’t know whether the Continuum Hypothesis is true, all we can say is that the cardinality of the continuum is equal to or larger than Aleph 1.
    In fact, the Continuum Hypothesis is apparently formally undecidable and our mathematics can work regardless whether it is true or false. Each assumption leads to different and contradictory-but internally consistent-outcomes. There is no doubt that this formal undecidability of the continuum hypothesis led to bouts of anxiety and instability in the minds of its early pioneers. Imagine working hard to prove something is true one day, only to prove that it is false the next.
    We go past Aleph 1 and reach the lofty infinite heights of Aleph 2, which we visually show by power sets of reals, whose cardinality is Aleph 2 if the Continuum Hypothesis is true (as we assume it is for the animation). We can keep going to Aleph 3 (power sets of power sets of reals) and beyond, but Aleph 2 seems to capture the basic incomprehensible nature of the whole thing for me, and musically I maxed out my distortion chaos just getting to Aleph 2 so I had to end there!
    That may sound a little impenetrable explained so briefly, but the point is that the essence of the techniques which put the infinite onto firm mathematical grounds by Cantor have been visualised. And they form their own equally intense aesthetic for storytelling in the live show context. It’s annoying it came out looking a bit Matrix, but there you go, that’s what it looked like, and the idea had to be shown as clearly as possible.
    For a more quantitative explanation of all of this, see Martin’s pages at: mkweb.bcgsc.ca/...
    www.yearningfo...

КОМЕНТАРІ • 443

  • @maxcoopermax
    @maxcoopermax  4 роки тому +12

    Buy/stream: ffm.to/yearningfortheinfinite
    Subscribe: bit.ly/sub2maxcooper and enable alerts 🛎️

    • @CaptainPilipinas
      @CaptainPilipinas 3 роки тому

      music aside from this.
      Hrm.... so the [Sky] vs the *[Deep]* kind of cosmologies then....
      (fictional-wise and a kind of reminder that I see here).

    • @alystair
      @alystair Рік тому

      No option to buy video?

  • @daxtronus
    @daxtronus 3 роки тому +29

    I’d absolutely love to see a sci-fi movie scored by you. Wouldn’t matter what it was about or who it stars, I’d just know that with music THIS good, it would be an amazing film.

  • @NullifierMotion
    @NullifierMotion 4 роки тому +386

    UA-cam video compression can’t keep up with the pace of this gorgeousness

    • @sugnasugna
      @sugnasugna 4 роки тому +6

      Karen Nullifier Grigorean actually looks surprisingly good maybe they white listed this guy for compression

    • @martin-krzywinski
      @martin-krzywinski 4 роки тому +41

      You're right. The compression is shrinking the color gamut. The red was richer RGB(255,30,30) in our master mix but gets washed out by the chroma subsampling.

    • @sugnasugna
      @sugnasugna 4 роки тому +4

      Martin Krzywinski that’s interesting it still looked amazing man

    • @NullifierMotion
      @NullifierMotion 4 роки тому +1

      Angus menegon yeah, it seems that the quality got better, can’t see any artifacts anymore

    • @daveachuk
      @daveachuk 4 роки тому +7

      @@martin-krzywinski I suspect if you spent a few million years trying out different timings, you might be able to get the blank screen -> number screen strobes to align with the I-frames in the UA-cam re-compression, and that would get a better result. Right now I think in many of those strobing sections it is having to generate the image for the text/numbers with P-frames which are basically a video version of a diff, but are given much-reduced bandwidth compared to I-frames, so they'll never be able to keep up (which will affect both the chroma and luma).
      I had problems with a couple of my vids not playing nice with YT so did a custom-tuned encode and made them available for download for a couple bucks... I would happily pay a few dollars for 4K high-quality renders of yours and other videos from Max's collaborators!

  • @Spawningtriplets
    @Spawningtriplets 4 роки тому +232

    Never seen anyone so simply, intuitively, beautifully, yet coldly express the orders of infinity. Music fits brilliantly too on many levels.
    Absolutely amazing.

    • @midknight1339
      @midknight1339 4 роки тому +1

      Vi Hart has some great intuitive explanations, although they are certainly not cold

    • @mrpicky1868
      @mrpicky1868 4 роки тому

      watch weavals new clip

  • @ABDALLAHJu199
    @ABDALLAHJu199 4 роки тому +261

    The visuals are unreal, I keep on introducing my friends to these videos and they always get astonished. EDIT: Please consider 4k for future work

    • @billB101
      @billB101 4 роки тому +5

      4K render times with motion graphics take a lot longer for not a lot of difference. Bit pointless for youtube releases.

    • @FunctionGermany
      @FunctionGermany 4 роки тому +26

      @@billB101 these aren't very complicated motion graphics. and even without the scene being 4K, an upscaled 4K upload would increase the bitrate that UA-cam supplies for it's conversion, so individual frames like in the flashing parts of the animation would pop a bit more, with less noise / blocking.

    • @billB101
      @billB101 4 роки тому +1

      @@FunctionGermany This one maybe, some of the other videos for Max Copper are pretty complicated though. You can always watch on Vimeo.

    • @FunctionGermany
      @FunctionGermany 4 роки тому +2

      @@billB101 good point

    • @martin-krzywinski
      @martin-krzywinski 4 роки тому +25

      We can render at 4k pretty easily but UA-cam compression kills the effect. Not just time compression but also chroma: the red was designed to be much (255,30,30) richer than what you see here. You have to see it live at one of Max's shows ;p

  • @markmarkmark_
    @markmarkmark_ 4 роки тому +24

    Company: We are sorry we have to make some budget cuts and can't afford another month of Adobe CC subscription
    Editor: It's fine, I will just use the command prompt

  • @kogbechie123
    @kogbechie123 4 роки тому +505

    probs should have a seizure warning but this vid was absolutely amazing

    • @louper3002
      @louper3002 4 роки тому +20

      Thought you were joking until I got to the halfway mark lol

    • @RishiPurkayastha-it4jz
      @RishiPurkayastha-it4jz 4 роки тому +18

      Oh shoot this is a problem. People with photosensitive epilepsy will have to avoid seeing this video or they could end up having a seizure.

    • @ethancrowe280
      @ethancrowe280 4 роки тому +7

      @Danny Boy Jango well aren't you edgy. I hope you know that you made yourself out be pathetic.

    • @user-md3is4dq2d
      @user-md3is4dq2d 4 роки тому +8

      @@ethancrowe280 nobody actually cares

    • @user-md3is4dq2d
      @user-md3is4dq2d 4 роки тому +9

      There's a long build up before the flashing, people with epilepsy can usually tell a video like this could contain flashing images

  • @quaidcarlobulloch9300
    @quaidcarlobulloch9300 4 роки тому +19

    the next generation of art, and I want to be a part of it

  • @TR13400
    @TR13400 3 місяці тому

    Incredibly beautiful song and visual.

  • @Hrosade
    @Hrosade 4 роки тому +24

    Max, please never stop doing this! Your music is so remarkably beautiful, it eases my mind .

  • @MsSovereign1214
    @MsSovereign1214 7 місяців тому +1

    this is one of the most beautiful things ive ever seen and i dont know why

  • @junkyarddog303
    @junkyarddog303 4 роки тому +10

    Jesus Christ this is what I’ve unknowingly been waiting for. A tune hasn’t hit me the same way as this since 1997’s ‘High Noon’ by DJ Shadow. Cheers big time Max.

  • @xmasu
    @xmasu 4 роки тому +43

    ASCII Art on a whole new level...made me nearly trippin'

    • @Shnowz
      @Shnowz 4 роки тому +2

      check out t69 collapse by aphex twin for some crazy ascii visuals

    • @Mithrimil
      @Mithrimil 4 роки тому

      @Melanie Boots You do realize thats how a lot of the oldest games were made, right?

  • @romanenkostas
    @romanenkostas 4 роки тому +52

    I cried while watching this. Just a masterpiece both musically and visually! I immediately remembered the "Pi" movie.

    • @wugu42
      @wugu42 4 роки тому +1

      «Пи» отличный, кстати.

    • @Bladavia
      @Bladavia 4 роки тому +3

      You sir are a man of culture. Pi is so good. Also featuring the game of Go, which is a plus.

    • @blackknightsatellite3847
      @blackknightsatellite3847 4 роки тому

      I cried Tears of Joy when listening to "Says" from Nils Frahm for the first Time :-)

    • @L-in-oleum
      @L-in-oleum 3 роки тому

      12:50, press return.

  • @matveyboayr
    @matveyboayr 2 місяці тому

    Stunning work of art

  • @sab1229
    @sab1229 4 роки тому +3

    this is one of the most awe-inspiring, beautiful things i've ever seen

  • @Mority90
    @Mority90 4 роки тому +1

    Great!

  • @olfmombach260
    @olfmombach260 4 роки тому +3

    3:05
    Love that visualisation of the diagonality proof

  • @mcbpete
    @mcbpete 4 роки тому +89

    * Flashbacks of repeatedly failing at TIS-100 challenges *

  • @vanakryptaaphrodisia1435
    @vanakryptaaphrodisia1435 4 роки тому +2

    That synchronizing glitch and music was totally astounding to me. Excellent work! I should remember your work into my Hall of Fame!

  • @camerontubb895
    @camerontubb895 4 роки тому +1

    Without a doubt the best music videos are by Max cooper! Whenever I get a notification for a release I always wait so I can sit in a dark room speaker up and sit back and enjoy!

  • @stnkr_5508
    @stnkr_5508 4 роки тому +7

    Indredible, I was completely hypnotized by the video and the music, both match perfectly.

    • @martin-krzywinski
      @martin-krzywinski 4 роки тому +2

      Thanks! I took great care to match the animation and scene phrasing to the beat (118 bpm).

  • @rusnor
    @rusnor 4 роки тому +3

    Just. a. masterpiece.
    Listening to this music and watching this art gives me the same feeling of being interested, inspired, lively and sensual, that a good poem or painting can give. I feel happy to be involved in it.
    The language of art is changing, but its deep inner content is staying the same. It's all about us.
    Electronic music and digital art are proved not to be just toys for playing, but to be the same fully informative languages as were the traditional languages of art.

  • @eulerpie
    @eulerpie 4 роки тому +1

    I was looking to see about finding an explanation on higher cardnality and found this. Completely blown away, very well made.

  • @MichaNovako
    @MichaNovako 2 роки тому

    Sitting back and just watching this on full screen was an absolute journey. Late to the party but I am here to stay.

  • @CatzNGaz
    @CatzNGaz 4 роки тому +1

    The commitment to discovering truths in Set Theory is remarkable by itself.

  • @nickpiovesan4361
    @nickpiovesan4361 4 роки тому +17

    “This may sound a little impenetrable, explained so briefly...”
    Yup

  • @zmliore
    @zmliore 4 роки тому +9

    This drums 😍

  • @ZomgGames
    @ZomgGames 4 роки тому

    i think this may be best video on channel

  • @susakreuzuxinformationdesi4311
    @susakreuzuxinformationdesi4311 4 роки тому +5

    🖤♥️🖤 love the laconic ending after the climax🎈

  • @pattyluss
    @pattyluss 4 роки тому

    Gorgeous

  • @thestuffedman
    @thestuffedman 4 роки тому

    Super... !

  • @mindremapping-CPS
    @mindremapping-CPS 2 роки тому

    YES!!!!

  • @Kalledussin
    @Kalledussin 4 роки тому +2

    Fantastic music and the best videos in the business! Love your style max!

  • @climbtheladder9440
    @climbtheladder9440 4 роки тому

    A visual representation of what numbers can/are doing. Awesome.

  • @maraoz
    @maraoz 4 роки тому +8

    Holy crap this is a masterpiece

  • @georginabyrom8844
    @georginabyrom8844 4 роки тому

    The combined effect of track and vid was mindblowing....what a trip.

  • @TzadikTheManic
    @TzadikTheManic 4 роки тому +8

    Fantastic!! “Aleph 2” is also the title of one in a series of compositions by the one & only John Zorn

    • @TzadikTheManic
      @TzadikTheManic 4 роки тому

      Yes indeed, nice reference. And, PIHKAL as you likely know is an acronym: *Phenethylamines I Have Known And Loved* ;)

  • @stephenwalker4723
    @stephenwalker4723 4 роки тому +17

    Hey max love your music and visuals! From South Africa🐆

  • @dischargedarrowgetback4322
    @dischargedarrowgetback4322 4 роки тому +1

    I saw a movie with diagonal theory for the first time! ! Super Amazing!

  • @twentysevenkey
    @twentysevenkey 4 роки тому +2

    This just gave me the most intensive Nerdgasm i've ever had!

  • @blobby750
    @blobby750 4 роки тому

    Went to a special place first time i heard this. Then I come hear to listen again and all everyone talks about is the video.

  • @Nytra_
    @Nytra_ 4 роки тому

    I love this. Even after initially just watching the video I was blown away by the music and how the numbers reacted. Then I learn that I actually just watched some mathematically sound representations of infinity? Bravo. I applaud the time and effort that must've gone into creating this beauty.

  • @owenkjartanson7476
    @owenkjartanson7476 4 роки тому

    Absolutely amazing. Thank you.

  • @anassaccente1322
    @anassaccente1322 3 роки тому

    I just learned to code!!!
    The fastest way to learn it.

  • @Raniu
    @Raniu 2 роки тому

    HOLY SHIAZO, THIS IS AN ABSOLUTE MIRACLE thankyouvm

  • @jonathanjoly9677
    @jonathanjoly9677 4 роки тому +1

    A deep jump in the Matrix !!! I almost had a epileptic crisis !!! Nice job

  • @chris-hayes
    @chris-hayes 4 роки тому +3

    Super cool! I love the description into how thought-out everything is. As a web developer I feel a bit inspired by the beautiful animations and curious how this was rendered.

    • @chris-hayes
      @chris-hayes 4 роки тому +3

      Martin Krzywinski actually has a in-depth explanation how the video was rendered at mkweb.bcgsc.ca/infinity/method.mhtml Super interesting, the video can be succinctly described as a 192 × 83 × 9,473 matrix. 192 chars across, 83 vertical, 9,473 frames in total. Timing however, sounds like the real pain with this one.

    • @chris-hayes
      @chris-hayes 4 роки тому +1

      Wish we could experience this video in its original terminal glory. Or something like asciinema.org/ would be amazing.

  • @lilllilill6033
    @lilllilill6033 4 роки тому

    Amazing Work!! Love & Gratitude!

  • @flyfemale13
    @flyfemale13 4 роки тому

    Whaoo!

  • @CatzNGaz
    @CatzNGaz 4 роки тому

    You created a marvelous visualization, showing how the reals are uncountable; for rigor, by demonstrating that the mapping from naturals to (0,1) is not surjective via contriving a decimal such that for every respective f(i) diagonal decimal element, there always exists one decimal place in the contrived decimal that's different; and thus the contrived element is neglected from the (0,1) infinite subset you listed (Cantor's famous, at first contentious proof by contradiction). Set theory is awe-inspiring

  • @Phntm213
    @Phntm213 4 роки тому

    As someone who read the book Aleph by Paul blablabla, and someone that is into chakras and spirituality, this is something fine to listen to, to watch to

  • @mees8711
    @mees8711 4 роки тому +4

    The Buzz Lightyear theme song. To Infinity... and Beyond!

  • @quentin2368
    @quentin2368 4 роки тому

    Next level "Man Machine" visuals. Awsome.

  • @Lone_wolf--br7fi
    @Lone_wolf--br7fi 4 роки тому

    Surpass thy inner boundaries.

  • @agerven
    @agerven 4 роки тому

    Fascinating video, and majestic track. Great!

  • @acidmer
    @acidmer 4 роки тому +1

    Це щось неймовірне!

  • @funkysexy69
    @funkysexy69 4 роки тому

    Loving new track! 💖 Awesome use of digital visuals + love the drum-kicks! 🥁 Can see ur music used in film scores + soundtracks! Epic sounds!! 💗🔊🔊
    😎🖤👊🏽

  • @Hummelsbusch
    @Hummelsbusch 4 роки тому +1

    Beautiful work!

  • @tsuaretehn_espira
    @tsuaretehn_espira 4 роки тому +1

    Definitely going in my "Best videos that fail the Harding test" list

  • @duncanlgeoghegan6333
    @duncanlgeoghegan6333 10 місяців тому

    Such an amazing song and video. So so goooood.

  • @davidr2421
    @davidr2421 4 роки тому

    That's an excellent and very well-articulated summary of the orders of infinity and Cantor's diagonal method -- this coming from a software engineer who double majored in computer science and discrete mathematics. Nicely done!

  • @Maefreric
    @Maefreric 4 роки тому

    dude all of this work is so good. the sounds meld with everything so perfectly. im really excited about this stuff for you.

  • @M1gas
    @M1gas 2 роки тому

    no words
    (almost literally no words, in the video xD)
    amazing work with the video
    truly amazing
    masterpiece
    thank you so much for this

  • @mrjothescholar1149
    @mrjothescholar1149 4 роки тому

    Waaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa beautiful sound track Max, and amazing video clip Martin !!! 😍😍😍

  • @TheChazas
    @TheChazas 4 роки тому +4

    Drop 4:01 honestly sounds like done on "M83 - This Bright Flash" song, you can literally hear it in the background.

  • @billB101
    @billB101 4 роки тому +2

    Innovative, as always.

  • @MrMaksimi
    @MrMaksimi 4 роки тому

    This is it.

  • @campingrom
    @campingrom 4 роки тому

    Thank you .

  • @davidmcgough8736
    @davidmcgough8736 4 роки тому

    Fantastic track and visuals wonderful soundscapes reached

  • @Remedynr
    @Remedynr 4 роки тому

    Mindblowing spectacle. Reminded me of the movie Pi in the best possible sense :) my respect to both of You and Martin

  • @diracflux
    @diracflux 4 роки тому +1

    Have i just been uploaded with a mind virus?
    BY YOUR COMMAND IMPERIOUS LEADER MAX COOPER

  • @philippjohn555
    @philippjohn555 4 роки тому

    wow, nothing more to say... that's a freaky awesome presentation of the infinity

  • @MasterGeekMX
    @MasterGeekMX 2 роки тому

    Us Computer Sceince mayors have a minor in maths by definition, and I remember learning about all of this in discrete math courses. Well done.
    P.S: Maybe we can make a "demoscene-style" executable file to see this video in real time on any computer in the terminal?

  • @TristanG10.000
    @TristanG10.000 4 роки тому +1

    how do you even render a video like that? what software? HOW?! I'M PUZZLED! This is too beautiful

  • @lagduck2209
    @lagduck2209 4 роки тому +1

    This is beautiful video about some beautiful concept, visualised perfectly. As always, gets better and better. (I researched this area a lot, and found some fractal objects with like phi^N cardinality that seemed to be between A0 and 2^N, and a lot of similar objects, but in the end I believe they're all still countable, anything below 2^N probably could be counted , and even cardinality of set of similar objects is fo 1^N cardinality; and at exactly 2 it becomes "orthogonal" and collapses into new dimension, something like that).

    • @lagduck2209
      @lagduck2209 4 роки тому

      and power set of reals, and bigger cardinalities, that's surely a way to blow someones mind.

    • @martin-krzywinski
      @martin-krzywinski 4 роки тому

      The Continuum Hypothesis states that there are no cardinalities between A0 and 2^A0. As a consequence, A1 = 2^A0. But we just dont' know since CH is independent of ZFC.

  • @nlg9763
    @nlg9763 Рік тому

    Outstanding work

  • @zoehead8029
    @zoehead8029 4 роки тому

    i love your music so much. i feel as though i have been looking for it for a long time.

  • @Jadamhodges
    @Jadamhodges 4 роки тому

    That felt very good to watch.

  • @JDTheJuggleope
    @JDTheJuggleope 4 роки тому

    Oh. Ok. Wow. I have a new favorite video now. Thanks. There are no words for this (pun intended)

  • @НененуруиШзхцбт
    @НененуруиШзхцбт 8 місяців тому

    The video is a masterpiece, it gives me goosebumps, I remember my first year at the university on Vasilyevsky Island, not far from the house where Cantor was born. But you can’t define a natural number through itself))) At least in ZFC. It would be more correct to write P(1)={0,{0}}={{},{{}}} because 1:={0}

  • @funkysexy69
    @funkysexy69 4 роки тому

    Max's gig at #Printworks, London was Epic!! Absolutely phenomenal + awesome graphic show!! 🌌✨⚡
    Need to play again at #Printworks!! 🙏🏽🙏🏽🖤💗

  • @kenshi21
    @kenshi21 4 роки тому

    ❤️ hashing visualisations for music 👍

  • @dantegrabowski1109
    @dantegrabowski1109 4 роки тому

    Another Piece of Art showing me my bundaries and possibilities. Ur a Muse to me as an artist

  • @temps_triste
    @temps_triste 4 роки тому

    YES this is awesome, the music and the video

  • @aysommer
    @aysommer 4 роки тому

    Amazing. Thanks for this work.

  • @MatthieuLebas1968
    @MatthieuLebas1968 4 роки тому

    Fascinating !

  • @ErugoPurakushiOne
    @ErugoPurakushiOne 4 роки тому

    Sick. Almost bring a tear in my eye... Great work!

  • @dragvarrenegade9363
    @dragvarrenegade9363 4 роки тому

    This was the whole ride.

  • @waitwhatrly
    @waitwhatrly 4 роки тому

    incredible! thank you!

  • @이슬이-u7p
    @이슬이-u7p 4 роки тому

    예술이네요

  • @ettoremariotti4280
    @ettoremariotti4280 4 роки тому

    BEST. VIDEO. EVER.

  • @TheTrip333
    @TheTrip333 4 роки тому

    E1010011T !!!

  • @notnow2364
    @notnow2364 4 роки тому

    Kryptisch und melodisch 😊😁😀😃😆😇💕💕💕

  • @carolinecalisto7551
    @carolinecalisto7551 4 роки тому

    So different. Vibe et.al. digging it.

  • @MrSamuelconway
    @MrSamuelconway 3 роки тому

    Still one of the most beautiful tracks ever.

  • @Trichromatic7.62x54R
    @Trichromatic7.62x54R 4 роки тому

    the visuals look amazing

  • @dimitris.theodoridis
    @dimitris.theodoridis 4 роки тому

    Such an emotional breeze...

  • @kevinwydler4405
    @kevinwydler4405 4 роки тому

    This is truly amazing!

  • @surroundgatari
    @surroundgatari 4 роки тому

    That was a trip, I gotta check out this guys album now, thoroughly intrigued