The Almagest is the critical source of information on ancient Greek astronomy. It has also been valuable to students of mathematics because it documents the ancient Greek mathematician Hipparchus's work, which has been lost. Hipparchus wrote about trigonometry, but because his works no longer exist, mathematicians use Ptolemy's book as their source for Hipparchus's work and ancient Greek trigonometry in general.
The treatise's conventional Greek title is Μαθηματικὴ Σύνταξις (Mathēmatikē Syntaxis), and the treatise is also known by the Latin form of this, Syntaxis Mathematica. It was later titled Hē Megalē Syntaxis (Ἡ Μεγάλη Σύνταξις, "The Great Treatise"; Latin:Magna Syntaxis), and the superlative form of this (Ancient Greek: μεγίστη, "greatest") lies behind the Arabic name al-majisṭī (المجسطي), from which the English name Almagest derives.
Almagest is a peer-reviewedacademic journal that publishes contributions evaluating scientific developments. Almagest addresses the philosophical assumptions behind scientific ideas and developments and the reciprocal influence between historical context and these phenomena. The journal is abstracted in the Philosophy Research Index, STEP - Science and Technology in the European Periphery and LibTOC.
from beatmania IIDX 17 SIRIUS ORIGINAL SOUNDTRACK (March 2010)
c
g
published: 09 Jan 2018
Almagest(A) 3224(MAX-34)(歷代+5)
RAN
published: 05 Jul 2024
Ptolemy’s Theorem and the Almagest: we just found the best visual proof in 2000 years
We are making history again by presenting a new visual proof of the 2000+ years old Ptolemy's theorem and Ptolemy's inequality.
00:00 Introduction
04:27 Geometry 101
08:19 Applications
14:46 Ptolemy's inequality
18:34 LIES
25:35 Animated proofs
28:57 Thank you!
30:53 Degenerate Easter Egg
There are some other proofs of Ptolemy's theorem/inequality based on scaling and aligning suitable triangles. However, none of them is as slick, beautiful and powerful as Rainer's new proof. In particular, check out the animated scaling proof on the wiki page for Ptolemy's theorem (and this https://youtu.be/ZK08Z5A9xH4) and check out the scaling proof by Claudi Asina and Roger Nelson: Proof Without Words: Ptolemy’s Inequality in Mathematics Magazine 87, (2014), p. 291. https://www.jstor.org/stable/10.4...
published: 07 Sep 2024
[ピアノ連弾] Almagest
耳コピアレンジ譜
published: 02 Nov 2014
Almagest SPA 3219(MAX-39)(歷代+4)
published: 13 Apr 2022
Almagest
Here's a quick parody video! I hope you like it! This time I've opted for a low-tech approach, only vocals and piano, both performed by me.
The song is new material, but the video is recycled footage from previous wipes and some from our clear video. (https://youtu.be/wysyhnU24a0)
I was originally planning to shoot new footage of us wiping to Almagest to make this video, but then Meno's passing made me reconsider. It wouldn't feel right going in there without him, so I've used old (sometimes glitchy) footage so he can be included in one last parody video.
This is the second song I've uploaded to this channel with just me playing the piano and singing. The first is this Pokemon Go song from a while back. (https://youtu.be/VUN_xOj0QIg) The recording quality is not as good because that o...
published: 25 Jan 2018
Starfield The Almagest Jackpot Code Guide
In this video for Starfield The Almagest Jackpot Code Guide we tell how the numbers for the jackpot and where to find the gambling machine
Guides - https://www.gamersheroes.com/category/game-guides
Check out the website: https://www.gamersheroes.com
Follow us on Twitter: https://twitter.com/GamersHeroes
Check out our Facebook: https://www.facebook.com/GHeroes/
Discord - https://discord.gg/c88mr8j
Instagram - https://www.instagram.com/gamersheroes/
#GamersHeroes #Guides #Starfield
published: 02 Sep 2023
Almagest
Almagest (Extended Mix)
It's fan edit, not official version
published: 19 Jul 2010
Nihilism, Katamari Damacy, and the Story of Cygnus
By consulting Ovid's Metamorphoses, this video tries to illuminate one of the stories of the constellations (the swan Cygnus) just like how the green fellow with a long head from Katamari Damacy re-creates the constellations by making a snowball out of civilian infrastructure. Well, kinda like that anyway.
Sources
The 88 Constellations: https://sleepopolis.com/education/constellations- stars/
Ian Ridpath. “Pictures in the sky: the origin and history of the constellations”, The Royal Society, 2010, via YouTube:
https://www.youtube.com/watch?v=nZm-QaKqS-Y&list=WL&index=10
“Meeting of the International Astronomical Union at Rome, 1922 May 2-10”, The Observatory, Vol. 45, no. 577, (1922), pp. 176-190.
Ovid. “Book I” and “Book II” in Metamorphoses. Translated by Charles Martin, ...
published: 03 Nov 2024
The Almagest - Objectivity 124
Mike Merrifield joins Brady at the Royal Astronomical Society to look at a first published edition of Ptolemy's Almagest.
More on 23andMe: https://www.23andMe.com/Objectivity
Catch more of Professor Merrifield on Sixty Symbols and Deep Sky Videos...
https://www.youtube.com/sixtysymbols
https://www.youtube.com/deepskyvideos
Objectivity on Patreon: https://www.patreon.com/objectivity
Subscribe to Objectivity: http://bit.ly/Objectivity_Sub
Films by James Hennessy and Brady Haran
Royal Astronomical Society website: https://www.ras.org.uk
The Royal Astronomical Society's own YouTube channel: https://www.youtube.com/user/RoyalAstroSoc
Facebook: https://www.facebook.com/ObjectivityVideos
Twitter: https://twitter.com/objectivity_vid
Patron thank you page: http://www.bradyharanblog.com/objec...
We are making history again by presenting a new visual proof of the 2000+ years old Ptolemy's theorem and Ptolemy's inequality.
00:00 Introduction
04:27 Geomet...
We are making history again by presenting a new visual proof of the 2000+ years old Ptolemy's theorem and Ptolemy's inequality.
00:00 Introduction
04:27 Geometry 101
08:19 Applications
14:46 Ptolemy's inequality
18:34 LIES
25:35 Animated proofs
28:57 Thank you!
30:53 Degenerate Easter Egg
There are some other proofs of Ptolemy's theorem/inequality based on scaling and aligning suitable triangles. However, none of them is as slick, beautiful and powerful as Rainer's new proof. In particular, check out the animated scaling proof on the wiki page for Ptolemy's theorem (and this https://youtu.be/ZK08Z5A9xH4) and check out the scaling proof by Claudi Asina and Roger Nelson: Proof Without Words: Ptolemy’s Inequality in Mathematics Magazine 87, (2014), p. 291. https://www.jstor.org/stable/10.4169/math.mag.87.4.291
Rainer was inspired by a classic scaling based proof of Pythagoras theorem that I presented here https://youtu.be/p-0SOWbzUYI?si=GeGzZ0R_Dj1AsXqR&t=371
You can find a couple of full text versions of the Almagest here
https://www.wilbourhall.org/index.html#ptolemy
https://classicalliberalarts.com/resources/PTOLEMY_ALMAGEST_ENGLISH.pdf
For more background info check out the very comprehensive wiki pages on:
Ptolemy’s theorem
https://en.wikipedia.org/wiki/Ptolemy%27s_theorem
Ptolemy’s inequality
https://en.wikipedia.org/wiki/Ptolemy%27s_inequality
Claudius Ptolemy
https://en.wikipedia.org/wiki/Ptolemy
The Almagest
https://sco.wikipedia.org/wiki/Almagest
Trigonometric identities
https://en.wikipedia.org/wiki/List_of_trigonometric_identities
Cyclic quadrilateral
https://en.wikipedia.org/wiki/Cyclic_quadrilateral
The optic equation
https://en.wikipedia.org/wiki/Optic_equation
There are very interesting higher-dimensional versions of Ptolemy's theorem just like there are higher-dimensional versions of Pythagoras theorem. I did not get around to talking them today. Google ...
Highly recommended:
T. Brendan, How Ptolemy constructed trigonometry tables, The Mathematics Teacher 58 (1965), pp. 141-149 https://www.jstor.org/stable/27967990
Tom M. Apostol, Ptolemy's Inequality and the Chordal Metric, Mathematics Magazine 40 (1967), pp. 233-235 https://www.jstor.org/stable/2688275
https://demonstrations.wolfram.com/PtolemysTableOfChords/ an interactive exploration of Ptolemy's table of chords
Ptolemy's theorem made a guest appearance in the the previous Mathologer video on the golden ratio: https://youtu.be/cCXRUHUgvLI
Here is a nice trick to make Ptolemy counterparts of Pythagorean triples. Take any two sets of Pythagorean triples:
5² = 3² + 4², 13² = 12² + 5², and combine them like this:
65² = 13² × 5²= 13²(4² + 3²) = 52² + 39²= 5²(12² + 5²) = 60² + 25².
Now combining the two right angled triangles 52-39-65 and 25-60-65 along the common diagonal in any of four different ways gives a convex quadrilateral with all sides integers. Note that you automatically get 5 integer lengths and then Ptolemy's theorem guarantees that the remaining side is a fraction. Scaling up everything by the denominator of that fraction gives one of the special integer-everywhere quadrilaterals. See also Brahmagupta quadrilaterals.
Here is a nice application of Ptolemy's theorem to a International Maths Olympiad problem https://www.youtube.com/watch?v=NHjtHOE1lks
In a cyclic quadrilateral the ratio of the diagonals equals the ratio of the sums of products of the sides that share the diagonals' end points: https://www.geogebra.org/m/XQr5jJQg This extension of Ptolemy's theorem is part of the thumbnail for this video.
T-shirt: cowsine :)
Music: Floating branch by Muted and I promise by Ian Post.
Enjoy,
burkard
We are making history again by presenting a new visual proof of the 2000+ years old Ptolemy's theorem and Ptolemy's inequality.
00:00 Introduction
04:27 Geometry 101
08:19 Applications
14:46 Ptolemy's inequality
18:34 LIES
25:35 Animated proofs
28:57 Thank you!
30:53 Degenerate Easter Egg
There are some other proofs of Ptolemy's theorem/inequality based on scaling and aligning suitable triangles. However, none of them is as slick, beautiful and powerful as Rainer's new proof. In particular, check out the animated scaling proof on the wiki page for Ptolemy's theorem (and this https://youtu.be/ZK08Z5A9xH4) and check out the scaling proof by Claudi Asina and Roger Nelson: Proof Without Words: Ptolemy’s Inequality in Mathematics Magazine 87, (2014), p. 291. https://www.jstor.org/stable/10.4169/math.mag.87.4.291
Rainer was inspired by a classic scaling based proof of Pythagoras theorem that I presented here https://youtu.be/p-0SOWbzUYI?si=GeGzZ0R_Dj1AsXqR&t=371
You can find a couple of full text versions of the Almagest here
https://www.wilbourhall.org/index.html#ptolemy
https://classicalliberalarts.com/resources/PTOLEMY_ALMAGEST_ENGLISH.pdf
For more background info check out the very comprehensive wiki pages on:
Ptolemy’s theorem
https://en.wikipedia.org/wiki/Ptolemy%27s_theorem
Ptolemy’s inequality
https://en.wikipedia.org/wiki/Ptolemy%27s_inequality
Claudius Ptolemy
https://en.wikipedia.org/wiki/Ptolemy
The Almagest
https://sco.wikipedia.org/wiki/Almagest
Trigonometric identities
https://en.wikipedia.org/wiki/List_of_trigonometric_identities
Cyclic quadrilateral
https://en.wikipedia.org/wiki/Cyclic_quadrilateral
The optic equation
https://en.wikipedia.org/wiki/Optic_equation
There are very interesting higher-dimensional versions of Ptolemy's theorem just like there are higher-dimensional versions of Pythagoras theorem. I did not get around to talking them today. Google ...
Highly recommended:
T. Brendan, How Ptolemy constructed trigonometry tables, The Mathematics Teacher 58 (1965), pp. 141-149 https://www.jstor.org/stable/27967990
Tom M. Apostol, Ptolemy's Inequality and the Chordal Metric, Mathematics Magazine 40 (1967), pp. 233-235 https://www.jstor.org/stable/2688275
https://demonstrations.wolfram.com/PtolemysTableOfChords/ an interactive exploration of Ptolemy's table of chords
Ptolemy's theorem made a guest appearance in the the previous Mathologer video on the golden ratio: https://youtu.be/cCXRUHUgvLI
Here is a nice trick to make Ptolemy counterparts of Pythagorean triples. Take any two sets of Pythagorean triples:
5² = 3² + 4², 13² = 12² + 5², and combine them like this:
65² = 13² × 5²= 13²(4² + 3²) = 52² + 39²= 5²(12² + 5²) = 60² + 25².
Now combining the two right angled triangles 52-39-65 and 25-60-65 along the common diagonal in any of four different ways gives a convex quadrilateral with all sides integers. Note that you automatically get 5 integer lengths and then Ptolemy's theorem guarantees that the remaining side is a fraction. Scaling up everything by the denominator of that fraction gives one of the special integer-everywhere quadrilaterals. See also Brahmagupta quadrilaterals.
Here is a nice application of Ptolemy's theorem to a International Maths Olympiad problem https://www.youtube.com/watch?v=NHjtHOE1lks
In a cyclic quadrilateral the ratio of the diagonals equals the ratio of the sums of products of the sides that share the diagonals' end points: https://www.geogebra.org/m/XQr5jJQg This extension of Ptolemy's theorem is part of the thumbnail for this video.
T-shirt: cowsine :)
Music: Floating branch by Muted and I promise by Ian Post.
Enjoy,
burkard
Here's a quick parody video! I hope you like it! This time I've opted for a low-tech approach, only vocals and piano, both performed by me.
The song is new ma...
Here's a quick parody video! I hope you like it! This time I've opted for a low-tech approach, only vocals and piano, both performed by me.
The song is new material, but the video is recycled footage from previous wipes and some from our clear video. (https://youtu.be/wysyhnU24a0)
I was originally planning to shoot new footage of us wiping to Almagest to make this video, but then Meno's passing made me reconsider. It wouldn't feel right going in there without him, so I've used old (sometimes glitchy) footage so he can be included in one last parody video.
This is the second song I've uploaded to this channel with just me playing the piano and singing. The first is this Pokemon Go song from a while back. (https://youtu.be/VUN_xOj0QIg) The recording quality is not as good because that one was recorded before I had my line-in cable for my keyboard. But if you liked this one you might like that one too! :)
Thanks very much.
FFXIV belongs to Square Enix and this parody is different enough from the original that it definitely doesn't belong to Disney ;P
Here's a quick parody video! I hope you like it! This time I've opted for a low-tech approach, only vocals and piano, both performed by me.
The song is new material, but the video is recycled footage from previous wipes and some from our clear video. (https://youtu.be/wysyhnU24a0)
I was originally planning to shoot new footage of us wiping to Almagest to make this video, but then Meno's passing made me reconsider. It wouldn't feel right going in there without him, so I've used old (sometimes glitchy) footage so he can be included in one last parody video.
This is the second song I've uploaded to this channel with just me playing the piano and singing. The first is this Pokemon Go song from a while back. (https://youtu.be/VUN_xOj0QIg) The recording quality is not as good because that one was recorded before I had my line-in cable for my keyboard. But if you liked this one you might like that one too! :)
Thanks very much.
FFXIV belongs to Square Enix and this parody is different enough from the original that it definitely doesn't belong to Disney ;P
In this video for Starfield The Almagest Jackpot Code Guide we tell how the numbers for the jackpot and where to find the gambling machine
Guides - https://www...
In this video for Starfield The Almagest Jackpot Code Guide we tell how the numbers for the jackpot and where to find the gambling machine
Guides - https://www.gamersheroes.com/category/game-guides
Check out the website: https://www.gamersheroes.com
Follow us on Twitter: https://twitter.com/GamersHeroes
Check out our Facebook: https://www.facebook.com/GHeroes/
Discord - https://discord.gg/c88mr8j
Instagram - https://www.instagram.com/gamersheroes/
#GamersHeroes #Guides #Starfield
In this video for Starfield The Almagest Jackpot Code Guide we tell how the numbers for the jackpot and where to find the gambling machine
Guides - https://www.gamersheroes.com/category/game-guides
Check out the website: https://www.gamersheroes.com
Follow us on Twitter: https://twitter.com/GamersHeroes
Check out our Facebook: https://www.facebook.com/GHeroes/
Discord - https://discord.gg/c88mr8j
Instagram - https://www.instagram.com/gamersheroes/
#GamersHeroes #Guides #Starfield
By consulting Ovid's Metamorphoses, this video tries to illuminate one of the stories of the constellations (the swan Cygnus) just like how the green fellow wit...
By consulting Ovid's Metamorphoses, this video tries to illuminate one of the stories of the constellations (the swan Cygnus) just like how the green fellow with a long head from Katamari Damacy re-creates the constellations by making a snowball out of civilian infrastructure. Well, kinda like that anyway.
Sources
The 88 Constellations: https://sleepopolis.com/education/constellations- stars/
Ian Ridpath. “Pictures in the sky: the origin and history of the constellations”, The Royal Society, 2010, via YouTube:
https://www.youtube.com/watch?v=nZm-QaKqS-Y&list=WL&index=10
“Meeting of the International Astronomical Union at Rome, 1922 May 2-10”, The Observatory, Vol. 45, no. 577, (1922), pp. 176-190.
Ovid. “Book I” and “Book II” in Metamorphoses. Translated by Charles Martin, Norton and Co., 2004.
Ptolemy. Almagest. Translated by G. J. Toomer, Duckworth Books, 1984.
By consulting Ovid's Metamorphoses, this video tries to illuminate one of the stories of the constellations (the swan Cygnus) just like how the green fellow with a long head from Katamari Damacy re-creates the constellations by making a snowball out of civilian infrastructure. Well, kinda like that anyway.
Sources
The 88 Constellations: https://sleepopolis.com/education/constellations- stars/
Ian Ridpath. “Pictures in the sky: the origin and history of the constellations”, The Royal Society, 2010, via YouTube:
https://www.youtube.com/watch?v=nZm-QaKqS-Y&list=WL&index=10
“Meeting of the International Astronomical Union at Rome, 1922 May 2-10”, The Observatory, Vol. 45, no. 577, (1922), pp. 176-190.
Ovid. “Book I” and “Book II” in Metamorphoses. Translated by Charles Martin, Norton and Co., 2004.
Ptolemy. Almagest. Translated by G. J. Toomer, Duckworth Books, 1984.
Mike Merrifield joins Brady at the Royal Astronomical Society to look at a first published edition of Ptolemy's Almagest.
More on 23andMe: https://www.23andMe.c...
Mike Merrifield joins Brady at the Royal Astronomical Society to look at a first published edition of Ptolemy's Almagest.
More on 23andMe: https://www.23andMe.com/Objectivity
Catch more of Professor Merrifield on Sixty Symbols and Deep Sky Videos...
https://www.youtube.com/sixtysymbols
https://www.youtube.com/deepskyvideos
Objectivity on Patreon: https://www.patreon.com/objectivity
Subscribe to Objectivity: http://bit.ly/Objectivity_Sub
Films by James Hennessy and Brady Haran
Royal Astronomical Society website: https://www.ras.org.uk
The Royal Astronomical Society's own YouTube channel: https://www.youtube.com/user/RoyalAstroSoc
Facebook: https://www.facebook.com/ObjectivityVideos
Twitter: https://twitter.com/objectivity_vid
Patron thank you page: http://www.bradyharanblog.com/objectivity-patrons
Objectivity T-Shirts: https://teespring.com/en-GB/stores/objectivity
Thanks to our Patreon supporters and sponsors for helping cover the cost of production - we couldn't make videos without them. However our special guests and organisations featured in the videos do not endorse or benefit from any sponsorship.
Mike Merrifield joins Brady at the Royal Astronomical Society to look at a first published edition of Ptolemy's Almagest.
More on 23andMe: https://www.23andMe.com/Objectivity
Catch more of Professor Merrifield on Sixty Symbols and Deep Sky Videos...
https://www.youtube.com/sixtysymbols
https://www.youtube.com/deepskyvideos
Objectivity on Patreon: https://www.patreon.com/objectivity
Subscribe to Objectivity: http://bit.ly/Objectivity_Sub
Films by James Hennessy and Brady Haran
Royal Astronomical Society website: https://www.ras.org.uk
The Royal Astronomical Society's own YouTube channel: https://www.youtube.com/user/RoyalAstroSoc
Facebook: https://www.facebook.com/ObjectivityVideos
Twitter: https://twitter.com/objectivity_vid
Patron thank you page: http://www.bradyharanblog.com/objectivity-patrons
Objectivity T-Shirts: https://teespring.com/en-GB/stores/objectivity
Thanks to our Patreon supporters and sponsors for helping cover the cost of production - we couldn't make videos without them. However our special guests and organisations featured in the videos do not endorse or benefit from any sponsorship.
We are making history again by presenting a new visual proof of the 2000+ years old Ptolemy's theorem and Ptolemy's inequality.
00:00 Introduction
04:27 Geometry 101
08:19 Applications
14:46 Ptolemy's inequality
18:34 LIES
25:35 Animated proofs
28:57 Thank you!
30:53 Degenerate Easter Egg
There are some other proofs of Ptolemy's theorem/inequality based on scaling and aligning suitable triangles. However, none of them is as slick, beautiful and powerful as Rainer's new proof. In particular, check out the animated scaling proof on the wiki page for Ptolemy's theorem (and this https://youtu.be/ZK08Z5A9xH4) and check out the scaling proof by Claudi Asina and Roger Nelson: Proof Without Words: Ptolemy’s Inequality in Mathematics Magazine 87, (2014), p. 291. https://www.jstor.org/stable/10.4169/math.mag.87.4.291
Rainer was inspired by a classic scaling based proof of Pythagoras theorem that I presented here https://youtu.be/p-0SOWbzUYI?si=GeGzZ0R_Dj1AsXqR&t=371
You can find a couple of full text versions of the Almagest here
https://www.wilbourhall.org/index.html#ptolemy
https://classicalliberalarts.com/resources/PTOLEMY_ALMAGEST_ENGLISH.pdf
For more background info check out the very comprehensive wiki pages on:
Ptolemy’s theorem
https://en.wikipedia.org/wiki/Ptolemy%27s_theorem
Ptolemy’s inequality
https://en.wikipedia.org/wiki/Ptolemy%27s_inequality
Claudius Ptolemy
https://en.wikipedia.org/wiki/Ptolemy
The Almagest
https://sco.wikipedia.org/wiki/Almagest
Trigonometric identities
https://en.wikipedia.org/wiki/List_of_trigonometric_identities
Cyclic quadrilateral
https://en.wikipedia.org/wiki/Cyclic_quadrilateral
The optic equation
https://en.wikipedia.org/wiki/Optic_equation
There are very interesting higher-dimensional versions of Ptolemy's theorem just like there are higher-dimensional versions of Pythagoras theorem. I did not get around to talking them today. Google ...
Highly recommended:
T. Brendan, How Ptolemy constructed trigonometry tables, The Mathematics Teacher 58 (1965), pp. 141-149 https://www.jstor.org/stable/27967990
Tom M. Apostol, Ptolemy's Inequality and the Chordal Metric, Mathematics Magazine 40 (1967), pp. 233-235 https://www.jstor.org/stable/2688275
https://demonstrations.wolfram.com/PtolemysTableOfChords/ an interactive exploration of Ptolemy's table of chords
Ptolemy's theorem made a guest appearance in the the previous Mathologer video on the golden ratio: https://youtu.be/cCXRUHUgvLI
Here is a nice trick to make Ptolemy counterparts of Pythagorean triples. Take any two sets of Pythagorean triples:
5² = 3² + 4², 13² = 12² + 5², and combine them like this:
65² = 13² × 5²= 13²(4² + 3²) = 52² + 39²= 5²(12² + 5²) = 60² + 25².
Now combining the two right angled triangles 52-39-65 and 25-60-65 along the common diagonal in any of four different ways gives a convex quadrilateral with all sides integers. Note that you automatically get 5 integer lengths and then Ptolemy's theorem guarantees that the remaining side is a fraction. Scaling up everything by the denominator of that fraction gives one of the special integer-everywhere quadrilaterals. See also Brahmagupta quadrilaterals.
Here is a nice application of Ptolemy's theorem to a International Maths Olympiad problem https://www.youtube.com/watch?v=NHjtHOE1lks
In a cyclic quadrilateral the ratio of the diagonals equals the ratio of the sums of products of the sides that share the diagonals' end points: https://www.geogebra.org/m/XQr5jJQg This extension of Ptolemy's theorem is part of the thumbnail for this video.
T-shirt: cowsine :)
Music: Floating branch by Muted and I promise by Ian Post.
Enjoy,
burkard
Here's a quick parody video! I hope you like it! This time I've opted for a low-tech approach, only vocals and piano, both performed by me.
The song is new material, but the video is recycled footage from previous wipes and some from our clear video. (https://youtu.be/wysyhnU24a0)
I was originally planning to shoot new footage of us wiping to Almagest to make this video, but then Meno's passing made me reconsider. It wouldn't feel right going in there without him, so I've used old (sometimes glitchy) footage so he can be included in one last parody video.
This is the second song I've uploaded to this channel with just me playing the piano and singing. The first is this Pokemon Go song from a while back. (https://youtu.be/VUN_xOj0QIg) The recording quality is not as good because that one was recorded before I had my line-in cable for my keyboard. But if you liked this one you might like that one too! :)
Thanks very much.
FFXIV belongs to Square Enix and this parody is different enough from the original that it definitely doesn't belong to Disney ;P
In this video for Starfield The Almagest Jackpot Code Guide we tell how the numbers for the jackpot and where to find the gambling machine
Guides - https://www.gamersheroes.com/category/game-guides
Check out the website: https://www.gamersheroes.com
Follow us on Twitter: https://twitter.com/GamersHeroes
Check out our Facebook: https://www.facebook.com/GHeroes/
Discord - https://discord.gg/c88mr8j
Instagram - https://www.instagram.com/gamersheroes/
#GamersHeroes #Guides #Starfield
By consulting Ovid's Metamorphoses, this video tries to illuminate one of the stories of the constellations (the swan Cygnus) just like how the green fellow with a long head from Katamari Damacy re-creates the constellations by making a snowball out of civilian infrastructure. Well, kinda like that anyway.
Sources
The 88 Constellations: https://sleepopolis.com/education/constellations- stars/
Ian Ridpath. “Pictures in the sky: the origin and history of the constellations”, The Royal Society, 2010, via YouTube:
https://www.youtube.com/watch?v=nZm-QaKqS-Y&list=WL&index=10
“Meeting of the International Astronomical Union at Rome, 1922 May 2-10”, The Observatory, Vol. 45, no. 577, (1922), pp. 176-190.
Ovid. “Book I” and “Book II” in Metamorphoses. Translated by Charles Martin, Norton and Co., 2004.
Ptolemy. Almagest. Translated by G. J. Toomer, Duckworth Books, 1984.
Mike Merrifield joins Brady at the Royal Astronomical Society to look at a first published edition of Ptolemy's Almagest.
More on 23andMe: https://www.23andMe.com/Objectivity
Catch more of Professor Merrifield on Sixty Symbols and Deep Sky Videos...
https://www.youtube.com/sixtysymbols
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The Almagest is the critical source of information on ancient Greek astronomy. It has also been valuable to students of mathematics because it documents the ancient Greek mathematician Hipparchus's work, which has been lost. Hipparchus wrote about trigonometry, but because his works no longer exist, mathematicians use Ptolemy's book as their source for Hipparchus's work and ancient Greek trigonometry in general.
The treatise's conventional Greek title is Μαθηματικὴ Σύνταξις (Mathēmatikē Syntaxis), and the treatise is also known by the Latin form of this, Syntaxis Mathematica. It was later titled Hē Megalē Syntaxis (Ἡ Μεγάλη Σύνταξις, "The Great Treatise"; Latin:Magna Syntaxis), and the superlative form of this (Ancient Greek: μεγίστη, "greatest") lies behind the Arabic name al-majisṭī (المجسطي), from which the English name Almagest derives.
Ptolemy advanced Greek planetary theory to its most refined form through his seminal work, which is now known as the Almagest ... Ptolemy's work, particularly the Almagest, is regarded as the definitive treatise on mathematical astronomy.
The payload is being developed by XDLINX as part of Almagest's Elevation E-band technology demonstration mission, which is planned for later in 2024 ... Almagest will begin network ... About Almagest ....
The payload is being developed by XDLINX as part of Almagest's Elevation E-band technology demonstration mission, which is planned for later in 2024. The Elevation mission will provide Almagest with ...
The Casino in Starfield is actually a star station called The Almagest ... The inhabitants of the Almagest are low level enemies and are easy enough to ...
Get the Starfield Almagest jackpot in the Olympus system by fighting through the spacers and uncovering the combination ... Almagest jackpot combination in Starfield ... From there you can easily dock with the Almagest and head inside the zero-g casino.
SOFIA (Bulgaria), October 12 (SeeNews) - Bulgarian farming company Agria GroupHolding said that it has submitted an offer to acquire local bioethanol producer Almagest, aimng to ensure presence in the market for renewable energy sources.