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    ASYDHistorie teorie analyza hudby
    ASYD
    ASYD --- ---
    Kind of Blue: How Miles Davis Changed Jazz
    https://www.youtube.com/watch?v=nfroW6KaXXc
    SALVATOR
    SALVATOR --- ---
    Open Chords = Zombie Chords? How to Ruin Your Guitar Covers
    https://www.youtube.com/watch?v=BEWQNKbXHQk
    VITEKK
    VITEKK --- ---
    o pisnickach v lokrickym modusu.. V podstate jen army of me :)
    A Song That Actually Uses Locrian
    https://www.youtube.com/watch?v=Q6JBsOzOFaQ
    ASYD
    ASYD --- ---
    "An Empty Bliss Beyond This World follows the mind of a person who tries and struggles to remember even small parts of his life using broken sounds.[6] The record was based on a 2010 study about the ability of people with alzheimer's disease to remember music they listened to when they were younger, as well as where they were and how they felt when they listened to it.[8][9] The Caretaker project was inspired by the use of ballroom music in films such as Carnival Of Souls (1962), The Shining (1980), and the television series Pennies from Heaven (1978), which drew James Kirby to themes of memory loss that appear on An Empty Bliss Beyond This World: "Famously, people as they got older have started seeing dead people, people from the past, and that's their reality because the brain's misfiring. I'm very interested in these kinds of stories. Music's probably the last thing to go for a lot of people with advanced Alzheimer's. There are a lot of people who suffer from Alzheimer's who just hum the same songs over and over again."[10]
    ASYD
    ASYD --- ---
    ASYD: wow!
    The Caretaker's An Empty Bliss Beyond This World
    https://www.youtube.com/watch?v=LL998ajnjN4
    ASYD
    ASYD --- ---
    The Beauty of Degraded Media
    https://www.youtube.com/watch?v=gEygho_j5j0
    ASYD
    ASYD --- ---
    trocha hysterie historie

    Faith No More vs Red Hot Chili Peppers Feud: Mike Patton Vs Anthony Kiedis
    https://www.youtube.com/watch?v=ekrQoFwJo18
    ASYD
    ASYD --- ---
    :D
    SALVATOR
    SALVATOR --- ---
    How heavy metal and Satan gave us this sticker
    https://www.youtube.com/watch?v=v9gLmBgUTV4
    SALVATOR
    SALVATOR --- ---
    HRAFNAIN: SongSim je k vyzkoušení tady na libovolným kusu textu :)

    https://colinmorris.github.io/SongSim/#/custom
    ASYD
    ASYD --- ---
    HRAFNAIN: uplne vpoho
    SALVATOR
    SALVATOR --- ---
    The TRUTH Why Modern Music Is Awful
    https://www.youtube.com/watch?v=oVME_l4IwII&list=PLLB9QWN8x76tYb4MlG1G3d7jsJcQ3tDRY&index=3


    Thoughty2, Bad Music & The Decline of the Pop Song - My Response
    https://www.youtube.com/watch?v=VfNdps0daF8
    HRAFNAIN
    HRAFNAIN --- ---
    |: repete :|
    Why we really really really like repetition in music
    https://www.youtube.com/watch?v=HzzmqUoQobc

    patri to sem?
    SALVATOR
    SALVATOR --- ---
    ASYD: Tohle je dobrej díl, propichování repráků tužkou mě pobavilo.
    ASYD
    ASYD --- ---
    A Brief History of Electric Guitar Distortion
    https://www.youtube.com/watch?v=iYU90XajYmU
    ASYD
    ASYD --- ---
    SALVATOR: to teda...zlaty vapourware
    SALVATOR
    SALVATOR --- ---
    Tohle je tak přesný, až to bolí.

    Corporate Music - How to Compose with no Soul
    https://www.youtube.com/watch?v=AIxY_Y9TGWI
    SALVATOR
    SALVATOR --- ---
    Stairway to Heaven: Led Zeppelin's Hero's Journey
    https://www.youtube.com/watch?v=XYMvtctbvXk&t=2s
    ASYD
    ASYD --- ---
    QWWERTY
    QWWERTY --- ---
    sice to asi neni uplne puvodnim zamerem tohohle klubu, ale pokud se bavime o hudebni teorii a naprostym zakladu skladani, tzn. frekvencni dis/harmonie, tak ze me vitezi tahle prednaska

    František Fuka: Hudba z geekovsko-matematického hlediska - DevFest Praha 2012
    https://www.youtube.com/watch?v=RQuRFCE5NzI



    za me osobne byl nejvetsi objev jak ze zakladniho tonu, odvodit vsechny ostatni, ie:
    f(C4) = 440 Hz

    stejny ton ve vyssi/nizsi oktave ma dvojnasobnou/polovicni frekvenci
    f(C3) = f(C4) / 2

    frekvencni rozdil mezi sousednimi tony je dvanacta odmocnina ze dvou
    f(C4#) = (2^1/12)^1 * fC4)
    f(D4) = (2^1/12)^2 * f(C4)
    f(C5) = (2^1/12)^12 * f(C4)
    Kliknutím sem můžete změnit nastavení reklam