Αλγεβρική δομή (Greek Wikipedia)

Analysis of information sources in references of the Wikipedia article "Αλγεβρική δομή" in Greek language version.

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chapman.edu

math.chapman.edu

«start - MathStructures». math.chapman.edu. Ανακτήθηκε στις 5 Ιουλίου 2023.
Mathematical Structures

doi.org

dx.doi.org

Vogan, David A. (1979). «The Algebraic Structure of the Representations of Semisimple Lie Groups I». Annals of Mathematics 109 (1): 1–60. doi:10.2307/1971266. ISSN 0003-486X. https://www.jstor.org/stable/1971266.

jstor.org

Vogan, David A. (1979). «The Algebraic Structure of the Representations of Semisimple Lie Groups I». Annals of Mathematics 109 (1): 1–60. doi:10.2307/1971266. ISSN 0003-486X. https://www.jstor.org/stable/1971266.

kallipos.gr

repository.kallipos.gr

«Εισαγωγή στη θεωρία ομάδων».

stanford.edu

plato.stanford.edu

Pratt, Vaughan (2022). Zalta, Edward N., επιμ. Algebra (Winter 2022 έκδοση). Metaphysics Research Lab, Stanford University.

uwaterloo.ca

math.uwaterloo.ca

«Stan's Home Page». www.math.uwaterloo.ca. Ανακτήθηκε στις 5 Ιουλίου 2023.

wikipedia.org

en.wikipedia.org

Ringoids and lattices can be clearly distinguished despite both having two defining binary operations. In the case of ringoids, the two operations are linked by the distributive law; in the case of lattices, they are linked by the absorption law. Ringoids also tend to have numerical models, while lattices tend to have set-theoretic models.

worldcat.org

Vogan, David A. (1979). «The Algebraic Structure of the Representations of Semisimple Lie Groups I». Annals of Mathematics 109 (1): 1–60. doi:10.2307/1971266. ISSN 0003-486X. https://www.jstor.org/stable/1971266.