#Forschungsinfrastrukturen machen #Spitzenforschung möglich: 140 Forschungsinfrastrukuren vereint die Leibniz-Gemeinschaft. Dazu gehört auch die europäischen Forschungsinfrastruktur #ACTRIS (Aerosol, Clouds and Trace Gases Research Infrastructure), deren deutschen Beitrag das Leibniz Institute for Tropospheric Research (TROPOS) in #Leipzig koordiniert.
Mehr zu "Wer schaut in die #Wolken?" im #Leibniz-Magazin: https://www.leibniz-magazin.de/alle-artikel/magazindetail/newsdetails/default-19fb71fa30 / #EU_RIs #ResearchInfrastructures #Research #Infrastructures
www.leibniz-magazin.deEine Idee kommt selten alleinOhne sie wäre Spitzenforschung unmöglich: Forschungsinfrastrukturen. Wir stellen einige davon vor.
Intégrant la réforme leibnizienne, il repense la notion de substance tout en préservant l'idée de Dieu comme substance infinie. 
Redefining Monads: Nomadic Monads 
Will to Power: They seek to assert themselves.
Herzlichen Glückwunsch 
The first integral sign
![Slides from the Information Service Engineering 2024 lecture, Basic Machine Learning 01, A (Very) Brief History of Machine Learning. Symbolic Knowledge Representation.
1687
Gottfried Wilhelm Leibniz (1646–1716) describes the calculus ratiocinator, a theoretical universal logical calculation framework, able to “solve every dispute”.
“The only way to rectify our reasonings is to make them as tangible as those of the Mathematicians, so that we can find our error at a glance, and when there are disputes among persons, we can simply say: Let us calculate [calculemus], without further ado, to see who is right.”
G. W. Leibniz (1676), De arte characteristica ad perficiendas scientias ratione nitentes](https://cdn.masto.host/sigmoidsocial/media_attachments/files/112/811/894/393/933/630/original/78de6accd1318c32.png "Slides from the Information Service Engineering 2024 lecture, Basic Machine Learning 01, A (Very) Brief History of Machine Learning. Symbolic Knowledge Representation.
1687
Gottfried Wilhelm Leibniz (1646–1716) describes the calculus ratiocinator, a theoretical universal logical calculation framework, able to “solve every dispute”.
“The only way to rectify our reasonings is to make them as tangible as those of the Mathematicians, so that we can find our error at a glance, and when there are disputes among persons, we can simply say: Let us calculate [calculemus], without further ado, to see who is right.”
G. W. Leibniz (1676), De arte characteristica ad perficiendas scientias ratione nitentes")
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