#fermat — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #fermat, aggregated by home.social.
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From a Mathematical Curiosity to the Foundation of Internet Security 🧮🧐🔐✨
In 1636, Pierre de Fermat made a remarkable observation: if you take an integer a, raise it to a prime power p, and then subtract a, the result is always divisible by p. In other words, for a prime p,
aᵖ ≡ a (mod p).
For example, when p = 5:
2⁵ − 2 = 30, which is divisible by 5, and
3⁵ − 3 = 240, which is also divisible by 5.Fermat found this property elegant and tried to spark interest in this curious corner of mathematics. Not everyone was impressed. John Wallis reportedly dismissed such results, remarking, “Big deal; I could find other relationships just as interesting without much effort, and none of them are important.”
About a century later, Leonhard Euler was encouraged by Christian Goldbach to study Fermat’s ideas. Though initially unenthusiastic, Euler soon uncovered deeper structure within them. His work laid much of the foundation for what we now call modern number theory.
#Mathematics #Math #NumberTheory #Fermat #Euler #EulerTheorem #FermatsLittleTheorem #ModularArithmetic #RSA #Cryptography #CyberSecurity #HistoryOfMathematics #MathHistory #PrimeNumbers #EulerTotient #AbstractMath #PureMathematics #STEM #ScienceCommunication #MathEducation #EducationalContent #DidYouKnow #MathematicalBeauty #InternetSecurity #Encryption #Curiosity #Innovation #History #Learning #Knowledge
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From a Mathematical Curiosity to the Foundation of Internet Security 🧮🧐🔐✨
In 1636, Pierre de Fermat made a remarkable observation: if you take an integer a, raise it to a prime power p, and then subtract a, the result is always divisible by p. In other words, for a prime p,
aᵖ ≡ a (mod p).
For example, when p = 5:
2⁵ − 2 = 30, which is divisible by 5, and
3⁵ − 3 = 240, which is also divisible by 5.Fermat found this property elegant and tried to spark interest in this curious corner of mathematics. Not everyone was impressed. John Wallis reportedly dismissed such results, remarking, “Big deal; I could find other relationships just as interesting without much effort, and none of them are important.”
About a century later, Leonhard Euler was encouraged by Christian Goldbach to study Fermat’s ideas. Though initially unenthusiastic, Euler soon uncovered deeper structure within them. His work laid much of the foundation for what we now call modern number theory.
#Mathematics #Math #NumberTheory #Fermat #Euler #EulerTheorem #FermatsLittleTheorem #ModularArithmetic #RSA #Cryptography #CyberSecurity #HistoryOfMathematics #MathHistory #PrimeNumbers #EulerTotient #AbstractMath #PureMathematics #STEM #ScienceCommunication #MathEducation #EducationalContent #DidYouKnow #MathematicalBeauty #InternetSecurity #Encryption #Curiosity #Innovation #History #Learning #Knowledge
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From a Mathematical Curiosity to the Foundation of Internet Security 🧮🧐🔐✨
In 1636, Pierre de Fermat made a remarkable observation: if you take an integer a, raise it to a prime power p, and then subtract a, the result is always divisible by p. In other words, for a prime p,
aᵖ ≡ a (mod p).
For example, when p = 5:
2⁵ − 2 = 30, which is divisible by 5, and
3⁵ − 3 = 240, which is also divisible by 5.Fermat found this property elegant and tried to spark interest in this curious corner of mathematics. Not everyone was impressed. John Wallis reportedly dismissed such results, remarking, “Big deal; I could find other relationships just as interesting without much effort, and none of them are important.”
About a century later, Leonhard Euler was encouraged by Christian Goldbach to study Fermat’s ideas. Though initially unenthusiastic, Euler soon uncovered deeper structure within them. His work laid much of the foundation for what we now call modern number theory.
#Mathematics #Math #NumberTheory #Fermat #Euler #EulerTheorem #FermatsLittleTheorem #ModularArithmetic #RSA #Cryptography #CyberSecurity #HistoryOfMathematics #MathHistory #PrimeNumbers #EulerTotient #AbstractMath #PureMathematics #STEM #ScienceCommunication #MathEducation #EducationalContent #DidYouKnow #MathematicalBeauty #InternetSecurity #Encryption #Curiosity #Innovation #History #Learning #Knowledge
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From a Mathematical Curiosity to the Foundation of Internet Security 🧮🧐🔐✨
In 1636, Pierre de Fermat made a remarkable observation: if you take an integer a, raise it to a prime power p, and then subtract a, the result is always divisible by p. In other words, for a prime p,
aᵖ ≡ a (mod p).
For example, when p = 5:
2⁵ − 2 = 30, which is divisible by 5, and
3⁵ − 3 = 240, which is also divisible by 5.Fermat found this property elegant and tried to spark interest in this curious corner of mathematics. Not everyone was impressed. John Wallis reportedly dismissed such results, remarking, “Big deal; I could find other relationships just as interesting without much effort, and none of them are important.”
About a century later, Leonhard Euler was encouraged by Christian Goldbach to study Fermat’s ideas. Though initially unenthusiastic, Euler soon uncovered deeper structure within them. His work laid much of the foundation for what we now call modern number theory.
#Mathematics #Math #NumberTheory #Fermat #Euler #EulerTheorem #FermatsLittleTheorem #ModularArithmetic #RSA #Cryptography #CyberSecurity #HistoryOfMathematics #MathHistory #PrimeNumbers #EulerTotient #AbstractMath #PureMathematics #STEM #ScienceCommunication #MathEducation #EducationalContent #DidYouKnow #MathematicalBeauty #InternetSecurity #Encryption #Curiosity #Innovation #History #Learning #Knowledge
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From a Mathematical Curiosity to the Foundation of Internet Security 🧮🧐🔐✨
In 1636, Pierre de Fermat made a remarkable observation: if you take an integer a, raise it to a prime power p, and then subtract a, the result is always divisible by p. In other words, for a prime p,
aᵖ ≡ a (mod p).
For example, when p = 5:
2⁵ − 2 = 30, which is divisible by 5, and
3⁵ − 3 = 240, which is also divisible by 5.Fermat found this property elegant and tried to spark interest in this curious corner of mathematics. Not everyone was impressed. John Wallis reportedly dismissed such results, remarking, “Big deal; I could find other relationships just as interesting without much effort, and none of them are important.”
About a century later, Leonhard Euler was encouraged by Christian Goldbach to study Fermat’s ideas. Though initially unenthusiastic, Euler soon uncovered deeper structure within them. His work laid much of the foundation for what we now call modern number theory.
#Mathematics #Math #NumberTheory #Fermat #Euler #EulerTheorem #FermatsLittleTheorem #ModularArithmetic #RSA #Cryptography #CyberSecurity #HistoryOfMathematics #MathHistory #PrimeNumbers #EulerTotient #AbstractMath #PureMathematics #STEM #ScienceCommunication #MathEducation #EducationalContent #DidYouKnow #MathematicalBeauty #InternetSecurity #Encryption #Curiosity #Innovation #History #Learning #Knowledge
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It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
Results ranging from visualizable theorems of solid geometry to abstract propositions of analysis were called beautiful by Leonhard Euler (1707–83). For instance, he thought beautiful the following result:
If an elliptical cylinder is cut by any plane at an angle θ, then the ratio of the product of the principal axes of the section and of the product of the principal axes of the base is 1:cos θ (see attached image).
Aesthetic concerns seem to have been part of what drew Euler to number theory. Christian Goldbach (1690–1764) persuaded him to take an interest in the subject and to make a serious study of Fermat's work. His attention was drawn by the theorem:Every natural number can be expressed as a sum of four squares.
With presumably deliberate understatement, Euler described it as a ‘not inelegant theorem’. The result remained unproven in Euler's time, and the first proof was given by Joseph-Louis Lagrange (1736–1813), becoming known as ‘Lagrange’s four-square theorem’.
Thus, for Euler, *unproven* conjectures could have aesthetic value. And so he judged another well-known then-unproven result of Fermat:
‘In Fermat there is another very beautiful theorem for which he claims to have found a proof. […] the formula $a^n + b^n = c^n$ is impossible whenever $n > 2$’1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Euler #Fermat #Goldbach #Lagrange #FermatsLastTheorem #MathematicalBeauty
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Results ranging from visualizable theorems of solid geometry to abstract propositions of analysis were called beautiful by Leonhard Euler (1707–83). For instance, he thought beautiful the following result:
If an elliptical cylinder is cut by any plane at an angle θ, then the ratio of the product of the principal axes of the section and of the product of the principal axes of the base is 1:cos θ (see attached image).
Aesthetic concerns seem to have been part of what drew Euler to number theory. Christian Goldbach (1690–1764) persuaded him to take an interest in the subject and to make a serious study of Fermat's work. His attention was drawn by the theorem:Every natural number can be expressed as a sum of four squares.
With presumably deliberate understatement, Euler described it as a ‘not inelegant theorem’. The result remained unproven in Euler's time, and the first proof was given by Joseph-Louis Lagrange (1736–1813), becoming known as ‘Lagrange’s four-square theorem’.
Thus, for Euler, *unproven* conjectures could have aesthetic value. And so he judged another well-known then-unproven result of Fermat:
‘In Fermat there is another very beautiful theorem for which he claims to have found a proof. […] the formula $a^n + b^n = c^n$ is impossible whenever $n > 2$’1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Euler #Fermat #Goldbach #Lagrange #FermatsLastTheorem #MathematicalBeauty
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Results ranging from visualizable theorems of solid geometry to abstract propositions of analysis were called beautiful by Leonhard Euler (1707–83). For instance, he thought beautiful the following result:
If an elliptical cylinder is cut by any plane at an angle θ, then the ratio of the product of the principal axes of the section and of the product of the principal axes of the base is 1:cos θ (see attached image).
Aesthetic concerns seem to have been part of what drew Euler to number theory. Christian Goldbach (1690–1764) persuaded him to take an interest in the subject and to make a serious study of Fermat's work. His attention was drawn by the theorem:Every natural number can be expressed as a sum of four squares.
With presumably deliberate understatement, Euler described it as a ‘not inelegant theorem’. The result remained unproven in Euler's time, and the first proof was given by Joseph-Louis Lagrange (1736–1813), becoming known as ‘Lagrange’s four-square theorem’.
Thus, for Euler, *unproven* conjectures could have aesthetic value. And so he judged another well-known then-unproven result of Fermat:
‘In Fermat there is another very beautiful theorem for which he claims to have found a proof. […] the formula $a^n + b^n = c^n$ is impossible whenever $n > 2$’1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Euler #Fermat #Goldbach #Lagrange #FermatsLastTheorem #MathematicalBeauty
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Results ranging from visualizable theorems of solid geometry to abstract propositions of analysis were called beautiful by Leonhard Euler (1707–83). For instance, he thought beautiful the following result:
If an elliptical cylinder is cut by any plane at an angle θ, then the ratio of the product of the principal axes of the section and of the product of the principal axes of the base is 1:cos θ (see attached image).
Aesthetic concerns seem to have been part of what drew Euler to number theory. Christian Goldbach (1690–1764) persuaded him to take an interest in the subject and to make a serious study of Fermat's work. His attention was drawn by the theorem:Every natural number can be expressed as a sum of four squares.
With presumably deliberate understatement, Euler described it as a ‘not inelegant theorem’. The result remained unproven in Euler's time, and the first proof was given by Joseph-Louis Lagrange (1736–1813), becoming known as ‘Lagrange’s four-square theorem’.
Thus, for Euler, *unproven* conjectures could have aesthetic value. And so he judged another well-known then-unproven result of Fermat:
‘In Fermat there is another very beautiful theorem for which he claims to have found a proof. […] the formula $a^n + b^n = c^n$ is impossible whenever $n > 2$’1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Euler #Fermat #Goldbach #Lagrange #FermatsLastTheorem #MathematicalBeauty
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Results ranging from visualizable theorems of solid geometry to abstract propositions of analysis were called beautiful by Leonhard Euler (1707–83). For instance, he thought beautiful the following result:
If an elliptical cylinder is cut by any plane at an angle θ, then the ratio of the product of the principal axes of the section and of the product of the principal axes of the base is 1:cos θ (see attached image).
Aesthetic concerns seem to have been part of what drew Euler to number theory. Christian Goldbach (1690–1764) persuaded him to take an interest in the subject and to make a serious study of Fermat's work. His attention was drawn by the theorem:Every natural number can be expressed as a sum of four squares.
With presumably deliberate understatement, Euler described it as a ‘not inelegant theorem’. The result remained unproven in Euler's time, and the first proof was given by Joseph-Louis Lagrange (1736–1813), becoming known as ‘Lagrange’s four-square theorem’.
Thus, for Euler, *unproven* conjectures could have aesthetic value. And so he judged another well-known then-unproven result of Fermat:
‘In Fermat there is another very beautiful theorem for which he claims to have found a proof. […] the formula $a^n + b^n = c^n$ is impossible whenever $n > 2$’1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Euler #Fermat #Goldbach #Lagrange #FermatsLastTheorem #MathematicalBeauty
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Number theory was the one area of mathematics on which Pierre de Fermat (1607–65) worked throughout his life, and he found it ‘very beautiful and very subtle’.
Among other results, he said that the Polygonal Number Theorem (which asserts that every natural number is the sum of at most $n$ $n$-gonal numbers) was ‘a most beautiful and wholly general proposition […] this marvellous proposition’.
(He offered no proof of this result, but claimed to have one in a marginal note to Diophantus' Arithmetica; this was the same book in which he noted what became known as Fermat's Last Theorem.)
Fermat also seems to have counted magic squares and analogous configurations as part of number theory, and wrote that: ‘I know hardly anything more beautiful in arithmetic than these numbers that some call planetary and others magic’. (The term ‘planetary’ is derived from certain treatises linking the magic squares to planets used in talismans.)
He said he had found a rule to find magic cubes (one of his examples is in the attached image) and also determined how many different ways each such cube can be arranged, which he called ‘one of the most beautiful things in arithmetic’.
1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Fermat #NumberTheory #HistMath #MathematicalBeauty #MagicSquare
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Number theory was the one area of mathematics on which Pierre de Fermat (1607–65) worked throughout his life, and he found it ‘very beautiful and very subtle’.
Among other results, he said that the Polygonal Number Theorem (which asserts that every natural number is the sum of at most $n$ $n$-gonal numbers) was ‘a most beautiful and wholly general proposition […] this marvellous proposition’.
(He offered no proof of this result, but claimed to have one in a marginal note to Diophantus' Arithmetica; this was the same book in which he noted what became known as Fermat's Last Theorem.)
Fermat also seems to have counted magic squares and analogous configurations as part of number theory, and wrote that: ‘I know hardly anything more beautiful in arithmetic than these numbers that some call planetary and others magic’. (The term ‘planetary’ is derived from certain treatises linking the magic squares to planets used in talismans.)
He said he had found a rule to find magic cubes (one of his examples is in the attached image) and also determined how many different ways each such cube can be arranged, which he called ‘one of the most beautiful things in arithmetic’.
1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Fermat #NumberTheory #HistMath #MathematicalBeauty #MagicSquare
-
Number theory was the one area of mathematics on which Pierre de Fermat (1607–65) worked throughout his life, and he found it ‘very beautiful and very subtle’.
Among other results, he said that the Polygonal Number Theorem (which asserts that every natural number is the sum of at most $n$ $n$-gonal numbers) was ‘a most beautiful and wholly general proposition […] this marvellous proposition’.
(He offered no proof of this result, but claimed to have one in a marginal note to Diophantus' Arithmetica; this was the same book in which he noted what became known as Fermat's Last Theorem.)
Fermat also seems to have counted magic squares and analogous configurations as part of number theory, and wrote that: ‘I know hardly anything more beautiful in arithmetic than these numbers that some call planetary and others magic’. (The term ‘planetary’ is derived from certain treatises linking the magic squares to planets used in talismans.)
He said he had found a rule to find magic cubes (one of his examples is in the attached image) and also determined how many different ways each such cube can be arranged, which he called ‘one of the most beautiful things in arithmetic’.
1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Fermat #NumberTheory #HistMath #MathematicalBeauty #MagicSquare
-
Number theory was the one area of mathematics on which Pierre de Fermat (1607–65) worked throughout his life, and he found it ‘very beautiful and very subtle’.
Among other results, he said that the Polygonal Number Theorem (which asserts that every natural number is the sum of at most $n$ $n$-gonal numbers) was ‘a most beautiful and wholly general proposition […] this marvellous proposition’.
(He offered no proof of this result, but claimed to have one in a marginal note to Diophantus' Arithmetica; this was the same book in which he noted what became known as Fermat's Last Theorem.)
Fermat also seems to have counted magic squares and analogous configurations as part of number theory, and wrote that: ‘I know hardly anything more beautiful in arithmetic than these numbers that some call planetary and others magic’. (The term ‘planetary’ is derived from certain treatises linking the magic squares to planets used in talismans.)
He said he had found a rule to find magic cubes (one of his examples is in the attached image) and also determined how many different ways each such cube can be arranged, which he called ‘one of the most beautiful things in arithmetic’.
1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Fermat #NumberTheory #HistMath #MathematicalBeauty #MagicSquare
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Number theory was the one area of mathematics on which Pierre de Fermat (1607–65) worked throughout his life, and he found it ‘very beautiful and very subtle’.
Among other results, he said that the Polygonal Number Theorem (which asserts that every natural number is the sum of at most $n$ $n$-gonal numbers) was ‘a most beautiful and wholly general proposition […] this marvellous proposition’.
(He offered no proof of this result, but claimed to have one in a marginal note to Diophantus' Arithmetica; this was the same book in which he noted what became known as Fermat's Last Theorem.)
Fermat also seems to have counted magic squares and analogous configurations as part of number theory, and wrote that: ‘I know hardly anything more beautiful in arithmetic than these numbers that some call planetary and others magic’. (The term ‘planetary’ is derived from certain treatises linking the magic squares to planets used in talismans.)
He said he had found a rule to find magic cubes (one of his examples is in the attached image) and also determined how many different ways each such cube can be arranged, which he called ‘one of the most beautiful things in arithmetic’.
1/2
[Each day of February, I am posting a short interesting story/image/fact/anecdote related to the aesthetics of mathematics.]
#Fermat #NumberTheory #HistMath #MathematicalBeauty #MagicSquare
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#Fermat’s Last #Theorem: The 350-Year-Old #Mathematical #Drama That Finally Ended : Medium
#Amazon lakes hit ‘#Unbearable’ hot-tub temperatures amid mass die-offs of pink #River #Dolphins – study : Guardian
Great #Nicobar #Island: Hurtling Towards an #Environmental #Catastrophe : Misc
Latest #KnowledgeLinks
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#Fermat’s Last #Theorem: The 350-Year-Old #Mathematical #Drama That Finally Ended : Medium
#Amazon lakes hit ‘#Unbearable’ hot-tub temperatures amid mass die-offs of pink #River #Dolphins – study : Guardian
Great #Nicobar #Island: Hurtling Towards an #Environmental #Catastrophe : Misc
Latest #KnowledgeLinks
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#Fermat’s Last #Theorem: The 350-Year-Old #Mathematical #Drama That Finally Ended : Medium
#Amazon lakes hit ‘#Unbearable’ hot-tub temperatures amid mass die-offs of pink #River #Dolphins – study : Guardian
Great #Nicobar #Island: Hurtling Towards an #Environmental #Catastrophe : Misc
Latest #KnowledgeLinks
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#Fermat’s Last #Theorem: The 350-Year-Old #Mathematical #Drama That Finally Ended : Medium
#Amazon lakes hit ‘#Unbearable’ hot-tub temperatures amid mass die-offs of pink #River #Dolphins – study : Guardian
Great #Nicobar #Island: Hurtling Towards an #Environmental #Catastrophe : Misc
Latest #KnowledgeLinks
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#Fermat’s Last #Theorem: The 350-Year-Old #Mathematical #Drama That Finally Ended : Medium
#Amazon lakes hit ‘#Unbearable’ hot-tub temperatures amid mass die-offs of pink #River #Dolphins – study : Guardian
Great #Nicobar #Island: Hurtling Towards an #Environmental #Catastrophe : Misc
Latest #KnowledgeLinks
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How Fermat's 'last theorem' was proved:
https://www.youtube.com/watch?v=nUN4NDVIfVI
#maths #Fermat #mathematics #elliptic #modular -
How Fermat's 'last theorem' was proved:
https://www.youtube.com/watch?v=nUN4NDVIfVI
#maths #Fermat #mathematics #elliptic #modular -
How Fermat's 'last theorem' was proved:
https://www.youtube.com/watch?v=nUN4NDVIfVI
#maths #Fermat #mathematics #elliptic #modular -
How Fermat's 'last theorem' was proved:
https://www.youtube.com/watch?v=nUN4NDVIfVI
#maths #Fermat #mathematics #elliptic #modular -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
It is possible to develop bug-free software using the "piped" development model. I have a truly marvellous demonstration of this proposition, which this career
is too small to contain. #fermat #variation #iactuallydohaveatheory -
Lean proof of Fermat's Last Theorem [pdf]
https://imperialcollegelondon.github.io/FLT/blueprint.pdf
#HackerNews #Lean #Fermat #Last #Theorem #proof #pdf #mathematics #research
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Lean proof of Fermat's Last Theorem [pdf]
https://imperialcollegelondon.github.io/FLT/blueprint.pdf
#HackerNews #Lean #Fermat #Last #Theorem #proof #pdf #mathematics #research
-
Lean proof of Fermat's Last Theorem [pdf]
https://imperialcollegelondon.github.io/FLT/blueprint.pdf
#HackerNews #Lean #Fermat #Last #Theorem #proof #pdf #mathematics #research
-
Lean proof of Fermat's Last Theorem [pdf]
https://imperialcollegelondon.github.io/FLT/blueprint.pdf
#HackerNews #Lean #Fermat #Last #Theorem #proof #pdf #mathematics #research
-
Lean proof of Fermat's Last Theorem [pdf]
https://imperialcollegelondon.github.io/FLT/blueprint.pdf
#HackerNews #Lean #Fermat #Last #Theorem #proof #pdf #mathematics #research
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#Fermat
F₇ - fully factored 1970
F₈ - fully factored 1980
F₉ - fully factored 1990
wait...
I see a pattern here! -
#OnThisDay British #Mathematician Andrew Wiles proved last #Theorem of #Fermat (1993).
Birth Anniversary of #French #Philosopher Jean-Paul Sartre (1905) - one of the leading figures in 20th-century French philosophy and Marxism.
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#OnThisDay British #Mathematician Andrew Wiles proved last #Theorem of #Fermat (1993).
Birth Anniversary of #French #Philosopher Jean-Paul Sartre (1905) - one of the leading figures in 20th-century French philosophy and Marxism.
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#OnThisDay British #Mathematician Andrew Wiles proved last #Theorem of #Fermat (1993).
Birth Anniversary of #French #Philosopher Jean-Paul Sartre (1905) - one of the leading figures in 20th-century French philosophy and Marxism.
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#OnThisDay British #Mathematician Andrew Wiles proved last #Theorem of #Fermat (1993).
Birth Anniversary of #French #Philosopher Jean-Paul Sartre (1905) - one of the leading figures in 20th-century French philosophy and Marxism.
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#OnThisDay British #Mathematician Andrew Wiles proved last #Theorem of #Fermat (1993).
Birth Anniversary of #French #Philosopher Jean-Paul Sartre (1905) - one of the leading figures in 20th-century French philosophy and Marxism.
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https://www.wacoca.com/anime/1847744/ Math Whiz Turns Chef?! 🔥 Fermat’s Cuisine Anime Trailer! #2025Summer #2025SummerAnime #2025年夏開始の新作アニメ #Anime #AnimeNews #cooking #DomericaStudio #DXTEEN #FermatNoRyōri #FermatNoRyōri(Fermat'sCuisine) #Fermat'sCuisine #GakuKitada #gamenews #Gaming #KaiAsakura #Kodansha #manga #OpeningTheme #OSHIKIKEIGO #otaku #Trailer #Videogames #YūgoKobayashi #アニメ #フェルマーの料理 #新作アニメ
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https://www.wacoca.com/anime/1847744/ Math Whiz Turns Chef?! 🔥 Fermat’s Cuisine Anime Trailer! #2025Summer #2025SummerAnime #2025年夏開始の新作アニメ #Anime #AnimeNews #cooking #DomericaStudio #DXTEEN #FermatNoRyōri #FermatNoRyōri(Fermat'sCuisine) #Fermat'sCuisine #GakuKitada #gamenews #Gaming #KaiAsakura #Kodansha #manga #OpeningTheme #OSHIKIKEIGO #otaku #Trailer #Videogames #YūgoKobayashi #アニメ #フェルマーの料理 #新作アニメ
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https://www.wacoca.com/anime/1847744/ Math Whiz Turns Chef?! 🔥 Fermat’s Cuisine Anime Trailer! #2025Summer #2025SummerAnime #2025年夏開始の新作アニメ #Anime #AnimeNews #cooking #DomericaStudio #DXTEEN #FermatNoRyōri #FermatNoRyōri(Fermat'sCuisine) #Fermat'sCuisine #GakuKitada #gamenews #Gaming #KaiAsakura #Kodansha #manga #OpeningTheme #OSHIKIKEIGO #otaku #Trailer #Videogames #YūgoKobayashi #アニメ #フェルマーの料理 #新作アニメ
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https://www.wacoca.com/anime/1847744/ Math Whiz Turns Chef?! 🔥 Fermat’s Cuisine Anime Trailer! #2025Summer #2025SummerAnime #2025年夏開始の新作アニメ #Anime #AnimeNews #cooking #DomericaStudio #DXTEEN #FermatNoRyōri #FermatNoRyōri(Fermat'sCuisine) #Fermat'sCuisine #GakuKitada #gamenews #Gaming #KaiAsakura #Kodansha #manga #OpeningTheme #OSHIKIKEIGO #otaku #Trailer #Videogames #YūgoKobayashi #アニメ #フェルマーの料理 #新作アニメ
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📌 HRom: La luz, refracción y óptica geométrica
