Hagenberg

E903511

Hagenberg is an Austrian town in Upper Austria known as a regional hub for computer science and technology, hosting institutions such as the Research Institute for Symbolic Computation.

Try in SPARQL Jump to: Surface forms Statements Referenced by

All labels observed (1)

Label Occurrences
Hagenberg canonical 1

Statements (43)

Predicate Object
instanceOf municipality
town
country Austria
distanceToLinzApproxKm about 20 GENERATED
hasAreaCode +43 7236
hasEconomicSector information technology industry
research and development
software industry
hasEducationalInstitution Johannes Kepler University Linz – School of Informatics, Communications and Media (Hagenberg campus) NERFINISHED
University of Applied Sciences Upper Austria – Campus Hagenberg NERFINISHED
hasGermanName Hagenberg im Mühlkreis NERFINISHED
hasHigherEducationFocus business informatics
informatics
media technology
security and data science
hasInnovationCluster software and IT cluster of Upper Austria NERFINISHED
hasLandUse mixed rural and technology campus
hasMayor local municipal mayor of Hagenberg im Mühlkreis
hasNearbyCity Linz NERFINISHED
hasOfficialWebsite https://www.hagenberg.at/
hasPostalCode 4232
hasResearchInstitute RISC Software GmbH NERFINISHED
Research Institute for Symbolic Computation NERFINISHED
Software Competence Center Hagenberg NERFINISHED
hasSciencePark Softwarepark Hagenberg NERFINISHED
hasSoftwareparkWebsite https://www.softwarepark-hagenberg.com/
hasStudentPopulation several thousand students
hasTimezone Central European Time NERFINISHED
hasTimezoneDST Central European Summer Time NERFINISHED
hasTransportConnection regional bus network
isRegionalHubFor IT education
IT research
computer science
technology
knownAs Softwarepark Hagenberg NERFINISHED
knownFor computer science
information technology
software engineering
languageUsed German
locatedIn Upper Austria NERFINISHED
locatedInAdministrativeUnit Freistadt District NERFINISHED
locatedInRegion Mühlviertel NERFINISHED
partOf state of Upper Austria

Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.