[{"data":1,"prerenderedAt":4},["ShallowReactive",2],{"chart:all-my-tomorrows":3},"title: All My Tomorrows\ncomposer: Jimmy Van Heusen\nstyle: Ballad\nkey: G\nform: AABC, 36 bars\n# analysis: 2026-10-31, rules v2; G\n\nsection: A1\n1  | Am7     # ii: Dorian, the key’s own notes\n2  | Am7b5   # iiø7 of D7b9: Locrian, the key's own notes (its ♭2 is a passing note)\n2  | D7b9    # extended ii–V: a side-step, its own key: b9 and b13 are in the key\n3  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n4  | Bbdim7  # passing diminished: a rootless dominant ♭9\nalt 4  | Bbm7    # ii of Eb7: Dorian\nalt 4  | Eb7     # extended ii–V: a side-step, its own key\n5  | Am7     # ii: Dorian, the key’s own notes\n6  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n6  | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n7  | Am7     # ii of D7b9: Dorian\n7  | D7b9    # V7\u002FI in G: the b9 from the symbol\n8  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n8  | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n\nsection: A2\n1  | Am7     # ii: Dorian, the key’s own notes\n2  | Cm6     # a minor sixth chord: Dorian\n2  | F7      # extended ii–V: a side-step, its own key\n3  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n4  | Bbdim7  # passing diminished: a rootless dominant ♭9\nalt 4  | Bbm7    # ii of Eb7: Dorian\nalt 4  | Eb7     # extended ii–V: a side-step, its own key\n5  | Am7     # ii: Dorian, the key’s own notes\n6  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n6  | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n7  | Am7     # ii of D7b9: Dorian\n7  | D7b9    # V7\u002FI in G: the b9 from the symbol\n8  | Dm7     # ii of the ii–V to C\n8  | G7      # V7\u002FIV in G: natural tensions\n\nsection: B\n1  | CMaj7   # the G7 before it makes C the key of the moment: the 4th is in the key\n2  | Cm7     # ii of F7: Dorian\n2  | F7      # extended ii–V: a side-step, its own key\n3  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n3  | E7      # extended ii–V: a side-step, its own key\n4  | F#m7b5  # iiø7 of E minor: Locrian, the key's own notes (its ♭2 is a passing note)\n4  | B7b9    # V7\u002Fvi in G: b9 and b13 are in the key\n5  | Em7     # vi: Aeolian, the key's own notes (the ♭6 is a passing note)\n6  | Am7     # ii of D7: Dorian\n6  | D7      # V7\u002FI in G: natural tensions\n7  | B7#9    # V7 of E7b9, on the way to A minor: the b13 is in the key, b9, #9 and #11 from the symbol\n7  | E7b9    # V7 of A minor, the chain's last link: b9 and b13 are in the key\n8  | Am7     # ii: Dorian, the key’s own notes\n8  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n8  | E7      # V7\u002Fii in G: the b13 is in the key\n\nsection: C\n1  | Am7     # ii: Dorian, the key’s own notes\n2  | Cm6     # a minor sixth chord: Dorian\n2  | F7      # extended ii–V: a side-step, its own key\n3  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n4  | Bbdim7  # passing diminished: a rootless dominant ♭9\nalt 4  | Bbm7    # ii of Eb7: Dorian\nalt 4  | Eb7     # extended ii–V: a side-step, its own key\n5  | Am7     # ii: Dorian, the key’s own notes\n6  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n6  | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n7  | Am7     # ii of D7b9: Dorian\n7  | D7b9    # V7\u002FI in G: the b9 from the symbol\n8  | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n8  | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n9  | Am7     # ii: Dorian, the key’s own notes\n10 | Cm6     # a minor sixth chord: Dorian\n10 | D7      # V7 of G: natural tensions\n11 | G6      # tonic: the 4th is in the key\n12 | Bm7     # iii: Phrygian, the key's own notes (the ♭2 is a passing note)\n12 | E7b9    # V7\u002Fii in G: the b13 is in the key, the b9 from the symbol\n",1793575881052]