#pythagoras — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #pythagoras, aggregated by home.social.
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Pythagoras on the Purpose of Life and the Meaning of Wisdom
https://fed.brid.gy/r/https://www.themarginalian.org/2026/05/06/pythagoras-olympic-games/
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Pythagoras on the Purpose of Life and the Meaning of Wisdom
https://fed.brid.gy/r/https://www.themarginalian.org/2026/05/06/pythagoras-olympic-games/
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Pythagoras on the Purpose of Life and the Meaning of Wisdom
https://web.brid.gy/r/https://www.themarginalian.org/2026/05/06/pythagoras-olympic-games/
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Pythagoras on the Purpose of Life and the Meaning of Wisdom
https://fed.brid.gy/r/https://www.themarginalian.org/2026/05/06/pythagoras-olympic-games/
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Pythagoras on the Purpose of Life and the Meaning of Wisdom
https://web.brid.gy/r/https://www.themarginalian.org/2026/05/06/pythagoras-olympic-games/
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#Pythagoras didn't discover the #PythagoreanTheorem. Publishers of English math books know this and won't correct it. Oh, and Christopher Columbus discovered America. #Osiris3 #Isis4 #Horus5 = 🜂 #Triad
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Als je het tijdens het eten met je 12-jarige aan de stok krijgt, omdat ze weigert tuinbonen te eten, en ze zegt "Pythagoras hield ook niet van tuinbonen.", dan heeft ze waarschijnlijk gelijk.
Het is misschien tijd om haar boekenleeshistorie in de bieb eens te bekijken.
Maar inderdaad, het verhaal gaat dat Pythagoras niet van tuinbonen hield.
Ik zou een punt honoreren voor de 12-jarige, want die is onderweg naar een toekomst 😁
Extra toetje. -
Als je het tijdens het eten met je 12-jarige aan de stok krijgt, omdat ze weigert tuinbonen te eten, en ze zegt "Pythagoras hield ook niet van tuinbonen.", dan heeft ze waarschijnlijk gelijk.
Het is misschien tijd om haar boekenleeshistorie in de bieb eens te bekijken.
Maar inderdaad, het verhaal gaat dat Pythagoras niet van tuinbonen hield.
Ik zou een punt honoreren voor de 12-jarige, want die is onderweg naar een toekomst 😁
Extra toetje. -
Als je het tijdens het eten met je 12-jarige aan de stok krijgt, omdat ze weigert tuinbonen te eten, en ze zegt "Pythagoras hield ook niet van tuinbonen.", dan heeft ze waarschijnlijk gelijk.
Het is misschien tijd om haar boekenleeshistorie in de bieb eens te bekijken.
Maar inderdaad, het verhaal gaat dat Pythagoras niet van tuinbonen hield.
Ik zou een punt honoreren voor de 12-jarige, want die is onderweg naar een toekomst 😁
Extra toetje. -
Als je het tijdens het eten met je 12-jarige aan de stok krijgt, omdat ze weigert tuinbonen te eten, en ze zegt "Pythagoras hield ook niet van tuinbonen.", dan heeft ze waarschijnlijk gelijk.
Het is misschien tijd om haar boekenleeshistorie in de bieb eens te bekijken.
Maar inderdaad, het verhaal gaat dat Pythagoras niet van tuinbonen hield.
Ik zou een punt honoreren voor de 12-jarige, want die is onderweg naar een toekomst 😁
Extra toetje. -
Als je het tijdens het eten met je 12-jarige aan de stok krijgt, omdat ze weigert tuinbonen te eten, en ze zegt "Pythagoras hield ook niet van tuinbonen.", dan heeft ze waarschijnlijk gelijk.
Het is misschien tijd om haar boekenleeshistorie in de bieb eens te bekijken.
Maar inderdaad, het verhaal gaat dat Pythagoras niet van tuinbonen hield.
Ik zou een punt honoreren voor de 12-jarige, want die is onderweg naar een toekomst 😁
Extra toetje. -
Die Katheten a & b im 90°-Dreieck: a² + b² ergibt exakt die Fläche des Quadrats über der Hypotenuse c. So findest du fehlende Strecken beim Bauen, Zeichnen oder Zocken. Immer gültig, solange der Winkel recht ist! #Pythagoras #Mathe #Lernen
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Auf in den Zug nach Hamburg, das OpenData Barcamp #ODB26 ruft.
Auf den Ohren: Angine de Poitrine.
#Mikrotonal #Pythagoras #MathRock
https://invidious.nerdvpn.de/watch?v=0Ssi-9wS1so -
Auf in den Zug nach Hamburg, das OpenData Barcamp #ODB26 ruft.
Auf den Ohren: Angine de Poitrine.
#Mikrotonal #Pythagoras #MathRock
https://invidious.nerdvpn.de/watch?v=0Ssi-9wS1so -
Auf in den Zug nach Hamburg, das OpenData Barcamp #ODB26 ruft.
Auf den Ohren: Angine de Poitrine.
#Mikrotonal #Pythagoras #MathRock
https://invidious.nerdvpn.de/watch?v=0Ssi-9wS1so -
Auf in den Zug nach Hamburg, das OpenData Barcamp #ODB26 ruft.
Auf den Ohren: Angine de Poitrine.
#Mikrotonal #Pythagoras #MathRock
https://invidious.nerdvpn.de/watch?v=0Ssi-9wS1so -
Auf in den Zug nach Hamburg, das OpenData Barcamp #ODB26 ruft.
Auf den Ohren: Angine de Poitrine.
#Mikrotonal #Pythagoras #MathRock
https://invidious.nerdvpn.de/watch?v=0Ssi-9wS1so -
Warum gilt a²+b²=c²? Stell dir auf den Seiten eines rechtwinkligen Dreiecks Quadrate vor. Die beiden kleinen Flächen lassen sich ohne Lücke in das große schieben – 3²+4²=5². Nützlich für Bau & Games! #Pythagoras #Mathe #Lernen
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lovely to see Leon Goretzka starting out wide and getting to the ball first #pythagoras
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lovely to see Leon Goretzka starting out wide and getting to the ball first #pythagoras
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lovely to see Leon Goretzka starting out wide and getting to the ball first #pythagoras
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If everything responds to vibration, what does your daily thinking teach the space around you? #LawOfVibration #AncientWisdom #Pythagoras #Plato #HermeticPrinciples #NikolaTesla #ConsciousLiving #InnerWork #EnergyAndFrequency #MindAndMatter #BetterLiving
https://spiritulality.stayingalive.in/inspiring-harmony/the-law-of-vibration.html -
If everything responds to vibration, what does your daily thinking teach the space around you? #LawOfVibration #AncientWisdom #Pythagoras #Plato #HermeticPrinciples #NikolaTesla #ConsciousLiving #InnerWork #EnergyAndFrequency #MindAndMatter #BetterLiving
https://spiritulality.stayingalive.in/inspiring-harmony/the-law-of-vibration.html -
If everything responds to vibration, what does your daily thinking teach the space around you? #LawOfVibration #AncientWisdom #Pythagoras #Plato #HermeticPrinciples #NikolaTesla #ConsciousLiving #InnerWork #EnergyAndFrequency #MindAndMatter #BetterLiving
https://spiritulality.stayingalive.in/inspiring-harmony/the-law-of-vibration.html -
Warum gilt a²+b²=c²? Stell dir auf den Seiten eines rechtwinkligen Dreiecks Quadrate vor. Die beiden kleinen Flächen lassen sich ohne Lücke in das große schieben – 3²+4²=5². Nützlich für Bau & Games! #Pythagoras #Mathe #Lernen
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Warum gilt a²+b²=c²? Stell dir auf den Seiten eines rechtwinkligen Dreiecks Quadrate vor. Die beiden kleinen Flächen lassen sich ohne Lücke in das große schieben – 3²+4²=5². Nützlich für Bau & Games! #Pythagoras #Mathe #Lernen
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Warum gilt a²+b²=c²? Stell dir auf den Seiten eines rechtwinkligen Dreiecks Quadrate vor. Die beiden kleinen Flächen lassen sich ohne Lücke in das große schieben – 3²+4²=5². Nützlich für Bau & Games! #Pythagoras #Mathe #Lernen
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Warum gilt a²+b²=c²? Stell dir auf den Seiten eines rechtwinkligen Dreiecks Quadrate vor. Die beiden kleinen Flächen lassen sich ohne Lücke in das große schieben – 3²+4²=5². Nützlich für Bau & Games! #Pythagoras #Mathe #Lernen
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According to the biography by Diogenes Laertius, Pythagoras (c.570–c.490 BCE) ‘held that the most beautiful figure is the sphere among solids, and the circle among plane figures’.
This aesthetic preference for the circle and sphere can be traced through thinkers like Plato (who, according to later writers, set the problem of describing the movements of the heavens using uniform circular motions), Cicero (106–43 BCE), and Proclus (410/12–485 CE), and into the middle ages.
Thomas Bradwardine (1290/1300–1349), one of the mediaeval ‘Oxford calculators’, was obviously influenced by this tradition when he wrote that the circle ‘is the first and most perfect of figures, the simplest and most regular, the most capacious and the most beautiful of figures’.
But Bradwardine then presented evidence that he saw as attesting to the beauty and perfection of the circle: (1) the construction to find the centre of a circle by bisecting a diameter found as the perpendicular bisector of a chord; (2) that the intersections of six equally-spaced radii with the circumference define a regular hexagon; (3) that exactly six circles of equal size can touch a given circle (see attached image).
For Bradwardine, the perfection of the circle was thus linked to the perfection of the number 6 = 1+2+3: the construction involves six intersections with the circle; the hexagon is made up of six lines; the third result involves six outer circles.
1/2
#MathematicalBeauty #HistMath #Pythagoras #Bradwardine #geometry #aesthetics #PerfectNumber
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According to the biography by Diogenes Laertius, Pythagoras (c.570–c.490 BCE) ‘held that the most beautiful figure is the sphere among solids, and the circle among plane figures’.
This aesthetic preference for the circle and sphere can be traced through thinkers like Plato (who, according to later writers, set the problem of describing the movements of the heavens using uniform circular motions), Cicero (106–43 BCE), and Proclus (410/12–485 CE), and into the middle ages.
Thomas Bradwardine (1290/1300–1349), one of the mediaeval ‘Oxford calculators’, was obviously influenced by this tradition when he wrote that the circle ‘is the first and most perfect of figures, the simplest and most regular, the most capacious and the most beautiful of figures’.
But Bradwardine then presented evidence that he saw as attesting to the beauty and perfection of the circle: (1) the construction to find the centre of a circle by bisecting a diameter found as the perpendicular bisector of a chord; (2) that the intersections of six equally-spaced radii with the circumference define a regular hexagon; (3) that exactly six circles of equal size can touch a given circle (see attached image).
For Bradwardine, the perfection of the circle was thus linked to the perfection of the number 6 = 1+2+3: the construction involves six intersections with the circle; the hexagon is made up of six lines; the third result involves six outer circles.
1/2
#MathematicalBeauty #HistMath #Pythagoras #Bradwardine #geometry #aesthetics #PerfectNumber
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According to the biography by Diogenes Laertius, Pythagoras (c.570–c.490 BCE) ‘held that the most beautiful figure is the sphere among solids, and the circle among plane figures’.
This aesthetic preference for the circle and sphere can be traced through thinkers like Plato (who, according to later writers, set the problem of describing the movements of the heavens using uniform circular motions), Cicero (106–43 BCE), and Proclus (410/12–485 CE), and into the middle ages.
Thomas Bradwardine (1290/1300–1349), one of the mediaeval ‘Oxford calculators’, was obviously influenced by this tradition when he wrote that the circle ‘is the first and most perfect of figures, the simplest and most regular, the most capacious and the most beautiful of figures’.
But Bradwardine then presented evidence that he saw as attesting to the beauty and perfection of the circle: (1) the construction to find the centre of a circle by bisecting a diameter found as the perpendicular bisector of a chord; (2) that the intersections of six equally-spaced radii with the circumference define a regular hexagon; (3) that exactly six circles of equal size can touch a given circle (see attached image).
For Bradwardine, the perfection of the circle was thus linked to the perfection of the number 6 = 1+2+3: the construction involves six intersections with the circle; the hexagon is made up of six lines; the third result involves six outer circles.
1/2
#MathematicalBeauty #HistMath #Pythagoras #Bradwardine #geometry #aesthetics #PerfectNumber
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According to the biography by Diogenes Laertius, Pythagoras (c.570–c.490 BCE) ‘held that the most beautiful figure is the sphere among solids, and the circle among plane figures’.
This aesthetic preference for the circle and sphere can be traced through thinkers like Plato (who, according to later writers, set the problem of describing the movements of the heavens using uniform circular motions), Cicero (106–43 BCE), and Proclus (410/12–485 CE), and into the middle ages.
Thomas Bradwardine (1290/1300–1349), one of the mediaeval ‘Oxford calculators’, was obviously influenced by this tradition when he wrote that the circle ‘is the first and most perfect of figures, the simplest and most regular, the most capacious and the most beautiful of figures’.
But Bradwardine then presented evidence that he saw as attesting to the beauty and perfection of the circle: (1) the construction to find the centre of a circle by bisecting a diameter found as the perpendicular bisector of a chord; (2) that the intersections of six equally-spaced radii with the circumference define a regular hexagon; (3) that exactly six circles of equal size can touch a given circle (see attached image).
For Bradwardine, the perfection of the circle was thus linked to the perfection of the number 6 = 1+2+3: the construction involves six intersections with the circle; the hexagon is made up of six lines; the third result involves six outer circles.
1/2
#MathematicalBeauty #HistMath #Pythagoras #Bradwardine #geometry #aesthetics #PerfectNumber
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According to the biography by Diogenes Laertius, Pythagoras (c.570–c.490 BCE) ‘held that the most beautiful figure is the sphere among solids, and the circle among plane figures’.
This aesthetic preference for the circle and sphere can be traced through thinkers like Plato (who, according to later writers, set the problem of describing the movements of the heavens using uniform circular motions), Cicero (106–43 BCE), and Proclus (410/12–485 CE), and into the middle ages.
Thomas Bradwardine (1290/1300–1349), one of the mediaeval ‘Oxford calculators’, was obviously influenced by this tradition when he wrote that the circle ‘is the first and most perfect of figures, the simplest and most regular, the most capacious and the most beautiful of figures’.
But Bradwardine then presented evidence that he saw as attesting to the beauty and perfection of the circle: (1) the construction to find the centre of a circle by bisecting a diameter found as the perpendicular bisector of a chord; (2) that the intersections of six equally-spaced radii with the circumference define a regular hexagon; (3) that exactly six circles of equal size can touch a given circle (see attached image).
For Bradwardine, the perfection of the circle was thus linked to the perfection of the number 6 = 1+2+3: the construction involves six intersections with the circle; the hexagon is made up of six lines; the third result involves six outer circles.
1/2
#MathematicalBeauty #HistMath #Pythagoras #Bradwardine #geometry #aesthetics #PerfectNumber
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Die Katheten a & b im 90°-Dreieck: a² + b² ergibt exakt die Fläche des Quadrats über der Hypotenuse c. So findest du fehlende Strecken beim Bauen, Zeichnen oder Zocken. Immer gültig, solange der Winkel recht ist! #Pythagoras #Mathe #Lernen
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Die Katheten a & b im 90°-Dreieck: a² + b² ergibt exakt die Fläche des Quadrats über der Hypotenuse c. So findest du fehlende Strecken beim Bauen, Zeichnen oder Zocken. Immer gültig, solange der Winkel recht ist! #Pythagoras #Mathe #Lernen
