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    <link>http://hdl.handle.net/11320/3580</link>
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    <pubDate>Mon, 01 Jun 2026 15:07:09 GMT</pubDate>
    <dc:date>2026-06-01T15:07:09Z</dc:date>
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      <title>Linear Transformations of Euclidean Topological Spaces. Part II</title>
      <link>http://hdl.handle.net/11320/3604</link>
      <description>Tytu&amp;#322;: Linear Transformations of Euclidean Topological Spaces. Part II
Autorzy: Pąk, Karol
Abstrakt: We prove a number of theorems concerning various notions used in the theory of continuity of barycentric coordinates.</description>
      <pubDate>Sat, 01 Jan 2011 00:00:00 GMT</pubDate>
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      <dc:date>2011-01-01T00:00:00Z</dc:date>
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      <title>Banach Algebra of Bounded Complex-Valued Functionals</title>
      <link>http://hdl.handle.net/11320/3606</link>
      <description>Tytu&amp;#322;: Banach Algebra of Bounded Complex-Valued Functionals
Autorzy: Kanazashi, Katuhiko; Okazaki, Hiroyuki; Shidama, Yasunari
Abstrakt: In this article, we describe some basic properties of the Banach algebra which is constructed from all bounded complex-valued functionals.</description>
      <pubDate>Sat, 01 Jan 2011 00:00:00 GMT</pubDate>
      <guid isPermaLink="false">http://hdl.handle.net/11320/3606</guid>
      <dc:date>2011-01-01T00:00:00Z</dc:date>
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      <title>The Axiomatization of Propositional Linear Time Temporal Logic</title>
      <link>http://hdl.handle.net/11320/3605</link>
      <description>Tytu&amp;#322;: The Axiomatization of Propositional Linear Time Temporal Logic
Autorzy: Giero, Mariusz
Abstrakt: The article introduces propositional linear time temporal logic as a formal system. Axioms and rules of derivation are defined. Soundness Theorem and Deduction Theorem are proved [9].</description>
      <pubDate>Sat, 01 Jan 2011 00:00:00 GMT</pubDate>
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      <dc:date>2011-01-01T00:00:00Z</dc:date>
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      <title>Veblen Hierarchy</title>
      <link>http://hdl.handle.net/11320/3601</link>
      <description>Tytu&amp;#322;: Veblen Hierarchy
Autorzy: Bancerek, Grzegorz
Abstrakt: The Veblen hierarchy is an extension of the construction of epsilon numbers (fixpoints of the exponential map: ωε = ε). It is a collection φα of the Veblen Functions where φ0(β) = ωβ and φ1(β) = εβ. The sequence of fixpoints of φ1 function form φ2, etc. For a limit non empty ordinal λ the function φλ is the sequence of common fixpoints of all functions φα where α &lt; λ.&#xD;
&#xD;
The Mizar formalization of the concept cannot be done directly as the Veblen functions are classes (not (small) sets). It is done with use of universal sets (Tarski classes). Namely, we define the Veblen functions in a given universal set and φα(β) as a value of Veblen function from the smallest universal set including α and β.</description>
      <pubDate>Sat, 01 Jan 2011 00:00:00 GMT</pubDate>
      <guid isPermaLink="false">http://hdl.handle.net/11320/3601</guid>
      <dc:date>2011-01-01T00:00:00Z</dc:date>
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