Protagoras (/prəʊˈtæɡəˌræs/; Greek: Πρωταγόρας; c. 490 BC – c. 420 BC) was a pre-Socratic Greek philosopher and rhetorical theorist. He is numbered as one of the sophists by Plato. In his dialogue Protagoras, Plato credits him with inventing the role of the professional sophist. Protagoras also is believed to have created a major controversy during ancient times through his statement that, "Man is the measure of all things," interpreted (possibly wrongly, since he disagreed) by Plato to mean that there is no objective truth; Protagoras seems to have meant that each person's own personal history, experiences and expectations, developed over their lifetime, determine their judgments, opinions, and statements regarding "truth" (which is the title of the book in which Protagoras made this statement). When a person makes a judgment about a certain thing—good or bad or beautiful or unjust—that person will differ from other people's judgments because their experience has been different. This concept of individual relativity was intended to be provocative; naturally, it drew fire from Plato and other philosophers, contrasting with both popular opinion and other philosophical doctrine that reality and its truth must have an objective grounding. But it was part of Protagoras' point that the statement is somewhat counterintuitive. He argued that believing that others' opinions about the world are valid and must be respected, even if our own experience of truth is different, is necessary for a community to base itself and its decisions on open, democratic debate. (Wikipedia).
From playlist Geometry TikToks
Plato on Knowledge - The Meno & Theaetetus (History of Philosophy)
Peter Adamson discusses Plato's dialogues the Meno and the Theaetetus, which address various epistemological topics, including Meno's paradox, Plato's theory of recollection, the nature of knowledge, relativism, and the difference between knowledge and true belief (e.g. what must be added
From playlist Socrates & Plato
On Socrates - with Raphael Woolf & Peter Adamson
Peter Adamson and Raphael Woolf discuss the figure of Socrates in an episode of Peter Adamson's podcast on the History of Philosophy from a few years back. They discuss Socrates as he was presented by Plato, that is, as the gadfly of Athens. They also consider whether Socrates was an ascet
From playlist Socrates & Plato
From playlist Trigonometry TikToks
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From playlist Biology
Life on Earth 007 - Protists Paul Andersen surveys organisms in the protists. He reviews the diversity found within the domain Eukarya and explains that the Kindgom Protista is simple a junk drawer for organisms that don't fit elsewhere. Intro Music Atribution Title: I4dsong_loop_main.w
From playlist Biology
Meno - The Socratic Dialogue by Plato
This is a reading of Meno, a Socratic dialogue by Plato (translation by Benjamin Jowett). In this dialogue, Socrates discusses the nature of virtue with a pupil of Gorgias, Meno. This, I believe, comes from ukemi audiobooks. #Philosophy #Plato #Socrates
From playlist Socrates & Plato
What Is a radian? Coffee ☕️ + Desmos 🙂 this AM = https://www.desmos.com/calculator/bcgjcpci3k. Also added to https://teacher.desmos.com/activitybuilder/custom/60742b18afd8ae0d274b6efb.
From playlist Desmos Activities, Illustrations, and How-To's
"The End" - Socrates Jones Part VII
It has finally come to an end! What a great series, thanks for watching, and thank you to Connor Fallon for making the game! Watch the whole series: https://www.youtube.com/watch?v=j9DVftt9lm4&index=2&list=PLvoAL-KSZ32c9ilehJSvRo0sDMuqWN6cS Facebook: https://www.facebook.com/PhilosophyTu
From playlist Let's Play Socrates Jones
Introduction to Ancient Greek History (CLCV 205) Professor Donald Kagan explains why people should study the ancient Greeks. He argues that the Greeks are worthy of our study not only because of their vast achievements and contributions to Western civilization (such as in the fields of
From playlist Introduction to Ancient Greek History with Donald Kagan
What is a radian? 🤔 Interactive dynamic radius wrapping exploration for Ss: https://www.geogebra.org/m/e3aamere #GeoGebra #MTBoS #ITeachMath #algebra #geometry #trigonometry #mathchat
From playlist Trigonometry: Dynamic Interactives!
4 Synthetic A Priori Judgments - Kant's Critique of Pure Reason (Dan Robinson)
Dan Robinson gives the 4th lecture in a series of 8 on Immanuel Kant's Critique of Pure Reason. All 8 lectures: https://www.youtube.com/playlist?list=PLhP9EhPApKE_OdgqNgL0AJX9-gwr4tmLw Kant claims that, "our sense representation is not a representation of things in themselves, but of th
From playlist Kant's Critique of Pure Reason - Dan Robinson
Ling-Ling Chen, “Biogenesis of Long Noncoding RNAs with New Formats”
Presentation by Dr. Ling-Ling Chen at the Sidney Altman Symposium held on March 24, 2016 at the Greenberg Center, Yale University.
From playlist The Sidney Altman Symposium
"Thank You Benedict Cumberbatch" - Socrates Jones Part III
The quest continues! Featuring Star Trek: TNG and a bizarre vendetta against footwear emporium proprietors. Watch the whole series: https://www.youtube.com/watch?v=j9DVftt9lm4&index=2&list=PLvoAL-KSZ32c9ilehJSvRo0sDMuqWN6cS Trivia fact: The alternative title for this episode was "Please
From playlist Let's Play Socrates Jones
What are Hyperbolas? | Ch 1, Hyperbolic Trigonometry
This is the first chapter in a series about hyperbolas from first principles, reimagining trigonometry using hyperbolas instead of circles. This first chapter defines hyperbolas and hyperbolic relationships and sets some foreshadowings for later chapters This is my completed submission t
From playlist Summer of Math Exposition 2 videos
From playlist everything
Old & Odd: Archaea, Bacteria & Protists - CrashCourse Biology #35
Hank veers away from human anatomy to teach us about the (mostly) single-celled organisms that make up two of the three taxonomic domains of life, and one of the four kingdoms: Archaea, Bacteria, and Protists. They are by far the most abundant organisms on Earth and are our oldest, oddest
From playlist Biology