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  2. Challah (tractate) - Wikipedia

    en.wikipedia.org/wiki/Challah_(tractate)

    Challah (Hebrew: חלה, romanized: ḥallah, literally "Loaf") is the ninth tractate of Seder Zeraim, the Order of Seeds. It discusses the laws of the dough offering , known in Hebrew as challah . Like most of the tractates in Zeraim, it appears only in the Mishnah , and does not appear in the Babylonian Talmud , but rather in the Jerusalem ...

  3. Category:Challah - Wikipedia

    en.wikipedia.org/wiki/Category:Challah

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  4. Challah - Wikipedia

    en.wikipedia.org/wiki/Challah

    Challah or hallah (/ ˈ x ɑː l ə, ˈ h ɑː l ə / (K)HAH-lə; [1] Hebrew: חַלָּה, romanized: ḥallā, pronounced [χaˈla, ħalˈlaː]; pl. [c]hallot, [c]halloth or [c]hallos, Hebrew: חַלּוֹת), also known as berches in Central Europe, is a special bread in Jewish cuisine, usually braided and typically eaten on ceremonial occasions such as Shabbat and major Jewish holidays ...

  5. Hallah - Wikipedia

    en.wikipedia.org/wiki/Hallah

    Tools. Tools. move to ... Download as PDF; Printable version; In other projects ... Hallah may refer to: Challah, a Jewish braided bread eaten on the Sabbath and ...

  6. Hofstadter sequence - Wikipedia

    en.wikipedia.org/wiki/Hofstadter_sequence

    The first Hofstadter sequences were described by Douglas Richard Hofstadter in his book Gödel, Escher, Bach.In order of their presentation in chapter III on figures and background (Figure-Figure sequence) and chapter V on recursive structures and processes (remaining sequences), these sequences are:

  7. File:Sabhāpati's diagram on svarūpa ("inherent forms").pdf

    en.wikipedia.org/wiki/File:Sabhāpati's_diagram...

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  8. Hopf link - Wikipedia

    en.wikipedia.org/wiki/Hopf_link

    Depending on the relative orientations of the two components the linking number of the Hopf link is ±1. [6]The Hopf link is a (2,2)-torus link [7] with the braid word [8]. The knot complement of the Hopf link is R × S 1 × S 1, the cylinder over a torus. [9]

  9. Temperley–Lieb algebra - Wikipedia

    en.wikipedia.org/wiki/Temperley–Lieb_algebra

    A finite-dimensional quotient of the algebra (), sometimes called the unoriented Jones-Temperley-Lieb algebra, [6] is obtained by assuming =, and replacing non-contractible lines with the same factor as contractible lines (for example, in the case =, this implies =).