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1Die Verhullende Bedeutungserklarung

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“Die Verhullende Bedeutungserklarung” Metadata:

  • Title: ➤  Die Verhullende Bedeutungserklarung
  • Author:
  • Language: ger
  • Number of Pages: Median: 373
  • Publisher: ➤  Lang AG International Academic Publishers, Peter - Peter Lang Publishing
  • Publish Date:

“Die Verhullende Bedeutungserklarung” Subjects and Themes:

Edition Identifiers:

Access and General Info:

  • First Year Published: 2003
  • Is Full Text Available: No
  • Is The Book Public: No
  • Access Status: No_ebook

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    Lemma

    Look up Lemma or lemma in Wiktionary, the free dictionary. Lemma (from Ancient Greek λῆμμα premise, assumption, from Greek λαμβάνω I take, I get) may refer

    Lemma (morphology)

    In morphology and lexicography, a lemma (pl.: lemmas or lemmata) is the canonical form, dictionary form, or citation form of a set of word forms. In English

    Gauss's lemma

    Gauss's lemma can mean any of several mathematical lemmas named after Carl Friedrich Gauss: Gauss's lemma (polynomials), the greatest common divisor of

    Pumping lemma

    In the theory of formal languages, the pumping lemma may refer to: Pumping lemma for regular languages, the fact that all sufficiently long strings in

    Diagonal lemma

    In mathematical logic, the diagonal lemma (also known as diagonalization lemma, self-reference lemma or fixed point theorem) establishes the existence

    Lemma (mathematics)

    local lemma Nakayama's lemma Poincaré's lemma Riesz's lemma Schur's lemma Schwarz's lemma Sperner's lemma Urysohn's lemma Vitali covering lemma Yoneda's

    Zorn's lemma

    Zorn's lemma, also known as the Kuratowski–Zorn lemma, is a proposition of set theory. It states that a partially ordered set containing upper bounds for

    Urysohn's lemma

    In topology, Urysohn's lemma is a lemma that states that a topological space is normal if and only if any two disjoint closed subsets can be separated

    Kőnig's lemma

    Kőnig's lemma or Kőnig's infinity lemma is a theorem in graph theory due to the Hungarian mathematician Dénes Kőnig who published it in 1927. It gives

    Euclid's lemma

    algebra and number theory, Euclid's lemma is a lemma that captures a fundamental property of prime numbers: Euclid's lemma—If a prime p divides the product