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34:00 // Vanishing Points and Symbolism in The Annunciation
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Classroom Contents
Galileo's Journey to the Underworld - The Case for Interdisciplinary Thinking
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- 1 00:00 // Galileo’s Job Hunt in Pisa
- 2 01:00 // Why Galileo Lectured on Dante’s Inferno
- 3 02:30 // Mathematics as Imaginary Worlds
- 4 04:30 // Poetry and Algebra in Ancient India
- 5 06:00 // Pingala and the Rhythms of Poetry
- 6 08:00 // Binary Notation and Poetic Patterns
- 7 10:00 // The Birth of Fibonacci Numbers from Verse
- 8 12:00 // Poetry Inspired by Mathematics: Donne and Milton
- 9 13:30 // Milton’s Galileo and the Tuscan Artist
- 10 15:00 // Why Galileo Compared Commentaries on Inferno
- 11 17:00 // Mapping Hell: Shape and Volume of Dante’s Underworld
- 12 19:00 // Florentine Pride: Galileo’s Favor for Manetti
- 13 21:00 // Nine Circles of Hell and Mathematical Clues
- 14 23:30 // How Big Was Satan? Galileo’s Calculation
- 15 26:00 // The Dome Problem and Structural Scaling
- 16 28:30 // Galileo, Scaling Laws, and the Square-Cube Insight
- 17 30:30 // From Poetry to Scientific Principles
- 18 31:00 // Crossing Boundaries: Why Interdisciplinary Thinking Matters
- 19 32:00 // Geometry and Linear Perspective in Renaissance Art
- 20 34:00 // Vanishing Points and Symbolism in The Annunciation
- 21 36:00 // From Art to Projective Geometry
- 22 37:00 // Tiling, Patterns, and Islamic Ornament
- 23 39:00 // Escher and the Mathematics of Tessellations
- 24 41:00 // Spherical Tilings and Platonic Solids
- 25 43:00 // Hyperbolic Geometry and Infinite Possibilities
- 26 45:00 // Escher’s Circle Patterns and Modern Tools
- 27 47:00 // Music Meets Mathematics: Bell Ringing and Algebra
- 28 49:00 // Change Ringing and Permutations
- 29 51:00 // Mathematical Structure in Musical Composition
- 30 53:00 // Lessons from Galileo: Creativity Beyond Boundaries
- 31 55:00 // Closing Thoughts on Interdisciplinary Inspiration
