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#projectivegeometry — Public Fediverse posts

Live and recent posts from across the Fediverse tagged #projectivegeometry, aggregated by home.social.

  1. α ≈ 1/137 is a cross-ratio — a count of quantum heartbeats in an electron's light-crossing time. The Arithmetic Gauge reveals projective invariants surviving the choice between smooth and discrete geometry, and the geometric origin of prime gap randomness. doi.org/10.5281/zenodo.20137343 #Physics #Mathematics #NumberTheory #ProjectiveGeometry #ArithmeticGauge

  2. α ≈ 1/137 is a cross-ratio — a count of quantum heartbeats in an electron's light-crossing time. The Arithmetic Gauge reveals projective invariants surviving the choice between smooth and discrete geometry, and the geometric origin of prime gap randomness. doi.org/10.5281/zenodo.20137343 #Physics #Mathematics #NumberTheory #ProjectiveGeometry #ArithmeticGauge

  3. α ≈ 1/137 is a cross-ratio — a count of quantum heartbeats in an electron's light-crossing time. The Arithmetic Gauge reveals projective invariants surviving the choice between smooth and discrete geometry, and the geometric origin of prime gap randomness. doi.org/10.5281/zenodo.20137343 #Physics #Mathematics #NumberTheory #ProjectiveGeometry #ArithmeticGauge

  4. α ≈ 1/137 is a cross-ratio — a count of quantum heartbeats in an electron's light-crossing time. The Arithmetic Gauge reveals projective invariants surviving the choice between smooth and discrete geometry, and the geometric origin of prime gap randomness. doi.org/10.5281/zenodo.20137343 #Physics #Mathematics #NumberTheory #ProjectiveGeometry #ArithmeticGauge

  5. α ≈ 1/137 is a cross-ratio — a count of quantum heartbeats in an electron's light-crossing time. The Arithmetic Gauge reveals projective invariants surviving the choice between smooth and discrete geometry, and the geometric origin of prime gap randomness. doi.org/10.5281/zenodo.20137343 #Physics #Mathematics #NumberTheory #ProjectiveGeometry #ArithmeticGauge

  6. The fine-structure constant alpha ~ 1/137.036 is one of the most precisely measured numbers in physics, yet its origin remains unexplained. A new preprint reframes alpha not as an abstract coupling constant, but as a projective cross-ratio: the classical electron radius divided by the reduced Compton wavelength.

    Full preprint: doi.org/10.5281/zenodo.20100109

    #Physics #QuantumMechanics #Mathematics #ProjectiveGeometry #Science #Research #Academic #ParticlePhysics

  7. The fine-structure constant alpha ~ 1/137.036 is one of the most precisely measured numbers in physics, yet its origin remains unexplained. A new preprint reframes alpha not as an abstract coupling constant, but as a projective cross-ratio: the classical electron radius divided by the reduced Compton wavelength.

    Full preprint: doi.org/10.5281/zenodo.20100109

    #Physics #QuantumMechanics #Mathematics #ProjectiveGeometry #Science #Research #Academic #ParticlePhysics

  8. The fine-structure constant alpha ~ 1/137.036 is one of the most precisely measured numbers in physics, yet its origin remains unexplained. A new preprint reframes alpha not as an abstract coupling constant, but as a projective cross-ratio: the classical electron radius divided by the reduced Compton wavelength.

    Full preprint: doi.org/10.5281/zenodo.20100109

    #Physics #QuantumMechanics #Mathematics #ProjectiveGeometry #Science #Research #Academic #ParticlePhysics

  9. The fine-structure constant alpha ~ 1/137.036 is one of the most precisely measured numbers in physics, yet its origin remains unexplained. A new preprint reframes alpha not as an abstract coupling constant, but as a projective cross-ratio: the classical electron radius divided by the reduced Compton wavelength.

    Full preprint: doi.org/10.5281/zenodo.20100109

    #Physics #QuantumMechanics #Mathematics #ProjectiveGeometry #Science #Research #Academic #ParticlePhysics

  10. The fine-structure constant alpha ~ 1/137.036 is one of the most precisely measured numbers in physics, yet its origin remains unexplained. A new preprint reframes alpha not as an abstract coupling constant, but as a projective cross-ratio: the classical electron radius divided by the reduced Compton wavelength.

    Full preprint: doi.org/10.5281/zenodo.20100109

    #Physics #QuantumMechanics #Mathematics #ProjectiveGeometry #Science #Research #Academic #ParticlePhysics

  11. Hi fam, have a fulfilling weekend! I want to show you fascinating #mathematics, #maths, #math: total #equality! See #ALText for more, pls. #DesarguesTheorem #projectiveGeometry We are #strongerTogether: ALText makes text audible for the visually impaired:) #SharingIsCaring #SharingIsTheNewLearning

  12. Hi fam, have a fulfilling weekend! I want to show you fascinating #mathematics, #maths, #math: total #equality! See #ALText for more, pls. #DesarguesTheorem #projectiveGeometry We are #strongerTogether: ALText makes text audible for the visually impaired:) #SharingIsCaring #SharingIsTheNewLearning

  13. Hi fam, have a fulfilling weekend! I want to show you fascinating #mathematics, #maths, #math: total #equality! See #ALText for more, pls. #DesarguesTheorem #projectiveGeometry We are #strongerTogether: ALText makes text audible for the visually impaired:) #SharingIsCaring #SharingIsTheNewLearning

  14. Hi fam, have a fulfilling weekend! I want to show you fascinating #mathematics, #maths, #math: total #equality! See #ALText for more, pls. #DesarguesTheorem #projectiveGeometry We are #strongerTogether: ALText makes text audible for the visually impaired:) #SharingIsCaring #SharingIsTheNewLearning

  15. Sitting in the candlelight .. enjoying them changing shadows

    #ProjectiveGeometry

  16. This morning, I spent too long trying to figure out why this image from an 1808 writing manual was trying to teach. I finally figured it out, but I’m not sure that Henry Dean even knew what he was truly trying to communicate as the first 2 shades are diagrammed incorrectly.

    However, I don’t have access to the actual book to see if Dean wrote notes about this diagram.

    While it’s an interesting diversion for a calligrapher, I think this way of checking your curves is more useful when digitizing your work…and maybe to finally understanding the mesh warp tool (but that is yet to be seen.

    Image source: Letter Arts Review 24:4 (2010)
    Original source: Dean’s Analytical Guide, to the Art of Penmanship by Henry Dean (1808, New York)

    #lettering #enlightenment #writingmanual #projectivegeometry #calligraphy

  17. Idag gjorde vi, bland annat den här bilden när vi undersökte projektiv geometri. En elev sa att det var väldigt skönt att få till den.
    #geometri #geometry #projectivegeometry #projektivgeometri