"Pascal's Triangle Revisited" is the twenty-fifth and final episode of the first season of Community. It originally aired in the United States on NBC...

very funny episode of a very, very funny show." As seen in "Pascal's Triangle Revisited". As seen in "Modern Warfare". Russo, Joe (2011). Community:...

their sophomore year, Troy decides to live in Pierce's mansion ("Pascal's Triangle Revisited"). While living with him over the summer, Troy starts up a Twitter...

May 26, 2023. VanDerWerff, Emily (May 21, 2010). "Community: "Pascal's Triangle Revisited"". The A.V. Club. Retrieved May 5, 2023. "Airlines Cut Scene...

les coniques. Par B. P." Pascal's theorem is a special case of the Cayley–Bacharach theorem. A degenerate case of Pascal's theorem (four points) is interesting;...

Discourse" "Modern Warfare" "English as a Second Language" "Pascal's Triangle Revisited" Season 2 "Anthropology 101" "Accounting for Lawyers" "The Psychology...

109", "Investigative Journalism", "Romantic Expressionism", "Pascal's Triangle Revisited", "Anthropology 101", "Accounting for Lawyers", "Cooperative...

what the episode had to say about Abed and Annie. As seen in "Pascal's Triangle Revisited". Sepinwall, Alan (April 19, 2012). "'Community' – 'Virtual Systems...

Mancuso Tim Hobert May 13, 2010 (2010-05-13) 120 4.49 25 25 "Pascal's Triangle Revisited" Joe Russo Hilary Winston May 20, 2010 (2010-05-20) 121 4.43...

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series "Community (TV series)" Season 1 Episode 25, titled "Pascal's Triangle Revisited" which originally aired 20 May 2010. "Rising: Surfer Blood |...

and she helps everyone study for, and pass the final. 25 25 "Pascal's Triangle Revisited" Joe Russo Hilary Winston May 20, 2010 (2010-05-20) 121 4.43...

Retrieved April 30, 2020. Krakow, Jonah (May 21, 2010). "Community: "Pascal's Triangle Revisited" Review". IGN. Retrieved March 25, 2025. Sapiano, S. K. (September...

mathematics, modern triangle geometry, or new triangle geometry, is the body of knowledge relating to the properties of a triangle discovered and developed...

considering Pascal's triangle, known in Persia as "Khayyam's triangle" (named after Omar Khayyám), Struik notes that (p. 21): "The Pascal triangle appears...

Blaise Pascal had earlier considered the case where p = 1/2, tabulating the corresponding binomial coefficients in what is now recognized as Pascal's triangle...

the Ancient Greek κύκλος (kuklos), which means "circle" or "wheel". All triangles have a circumcircle, but not all quadrilaterals do. An example of a quadrilateral...

^{2}\mu '_{2}-3\mu ^{4}.\end{aligned}}} ... and so on, following Pascal's triangle, i.e. μ 5 = μ 5 ′ − 5 μ μ 4 ′ + 10 μ 2 μ 3 ′ − 10 μ 3 μ 2 ′ + 4 μ...

41 (Series 2) (1990), 336–346, here John F. Rigby, "Tritangent centres, Pascal's theorem and Thebault's problem" in Journal of Geometry (November 1995)...

1515/advgeom-2015-0019, MR 3406469, S2CID 117048451. Gévay, Gábor (2018), "Pascal's triangle of configurations", in Conder, Marston D. E.; Deza, Antoine; Weiss...

975: Halayudha organizes the binomial coefficients into a triangle, i.e. Pascal's triangle. 984: Ibn Sahl discovers Snell's law. 11th century: Alhazen...

of the results mentioned above can be derived from properties of Pascal's triangle. The number of different walks of n steps where each step is +1 or...

arithmetic sequences to prove the binomial theorem and properties of Pascal's triangle. Whilst the original work was lost, it was later referenced by Al-Samawal...

upper bound on the multiplicities of the entries greater than 1 in Pascal's triangle? Vojta's conjecture on heights of points on algebraic varieties over...

Demonstrations Project. The Brachistochrone problem at MacTutor Geodesics Revisited — Introduction to geodesics including two ways of derivation of the equation...

Some of these are: Desargues' theorem ⇔ Converse of Desargues' theorem Pascal's theorem ⇔ Brianchon's theorem Menelaus' theorem ⇔ Ceva's theorem Not only...

light rays going toward or coming from the second focus are parallel. Pascal's theorem concerns the collinearity of three points that are constructed...

infinite matrix form of Pascal's triangle. Each row of P {\displaystyle P} starts with the numbers in the same row of Pascal's triangle, and then continues...

Popmintchev, Tenio (2020-08-30). "Theory of the Chromatic Dispersion, Revisited". arXiv:2011.00066 [physics.optics]. The signed and unsigned Lah numbers...

length. This implies that one diagonal divides the kite into congruent triangles, and so the angles between the two pairs of equal sides are equal in measure...