
<resource xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:dcterms="http://purl.org/dc/terms/" xmlns:datacite="http://datacite.org/schema/kernel-4" xmlns="http://namespace.openaire.eu/schema/oaire/" xsi:schemaLocation="http://namespace.openaire.eu/schema/oaire/ https://www.openaire.eu/schema/repo-lit/4.0/openaire.xsd">
  
<datacite:identifier identifierType="URL">https://phaidra.bibliothek.uni-ak.ac.at/o:55562</datacite:identifier>

  
<datacite:titles>
  
<datacite:title xml:lang="de">ON TWOS</datacite:title>

  
</datacite:titles>

  
<datacite:creators>
  
<datacite:creator>
  
<datacite:creatorName nameType="Personal">Mussner, Franz Germano</datacite:creatorName>

  
<datacite:givenName>Franz Germano</datacite:givenName>

  
<datacite:familyName>Mussner</datacite:familyName>

  
</datacite:creator>

  
</datacite:creators>

  
<datacite:contributors>
  
<datacite:contributor contributorType="Other">
  
<datacite:contributorName nameType="Personal">Schabus, Hans</datacite:contributorName>

  
<datacite:givenName>Hans</datacite:givenName>

  
<datacite:familyName>Schabus</datacite:familyName>

  
<datacite:nameIdentifier nameIdentifierScheme="GND" schemeURI="https://d-nb.info/gnd/">121677435</datacite:nameIdentifier>

  
</datacite:contributor>

  
</datacite:contributors>

  
<resourceType resourceTypeGeneral="dataset" uri="http://purl.org/coar/resource_type/c_ddb1">dataset</resourceType>

  
<fundingReferences>
  
<fundingReference></fundingReference>

  
</fundingReferences>

  
<dc:description xml:lang="de">Wheels are rolling along a straight line without slipping. Downwards facing cycloid curves are getting drawn. A curve generates a curve by rolling on another curve. I am reading geometric functions as if they were poetry, too dumb to understand what they say, I help myself with fantasy. Like a falling star, a line is just a dot in movement, tracing its run in space. Objects in descent, the starting point is irrelevant, they will all meet their endpoint at the same time, no thrust needed. The increased acceleration is exponentiating its rushing arrest. Excellent ride, Helen.</dc:description>

  
<dc:description xml:lang="en">Wheels are rolling along a straight line without slipping. Downwards facing cycloid curves are getting drawn. A curve generates a curve by rolling on another curve. I am reading geometric functions as if they were poetry, too dumb to understand what they say, I help myself with fantasy. Like a falling star, a line is just a dot in movement, tracing its run in space. Objects in descent, the starting point is irrelevant, they will all meet their endpoint at the same time, no thrust needed. The increased acceleration is exponentiating its rushing arrest. Excellent ride, Helen.</dc:description>

  
<datacite:subjects>
  
<datacite:subject xml:lang="de">2019 Sommersemester</datacite:subject>

  
<datacite:subject xml:lang="en">summer term 2019</datacite:subject>

  
</datacite:subjects>

  
<file>https://phaidra.bibliothek.uni-ak.ac.at/api/object/o:55562/download</file>

  
<datacite:relatedIdentifiers>
  
<datacite:relatedIdentifier relatedIdentifierType="URL" relationType="IsPartOf">https://phaidra.bibliothek.uni-ak.ac.at/o:66347</datacite:relatedIdentifier>

  
<datacite:relatedIdentifier relatedIdentifierType="URL" relationType="IsPartOf">https://phaidra.bibliothek.uni-ak.ac.at/o:66438</datacite:relatedIdentifier>

  
<datacite:relatedIdentifier relatedIdentifierType="URL" relationType="IsPartOf">https://phaidra.bibliothek.uni-ak.ac.at/o:66522</datacite:relatedIdentifier>

  
<datacite:relatedIdentifier relatedIdentifierType="URL" relationType="IsPartOf">https://phaidra.bibliothek.uni-ak.ac.at/o:68676</datacite:relatedIdentifier>

  
</datacite:relatedIdentifiers>

  
<datacite:dates>
  
<datacite:date dateType="Issued">2022</datacite:date>

  
</datacite:dates>

  
</resource>


