International management and engineering consulting firm
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P3 group
Native name
P3
Company type
GmbH
Industry
Automotive, energy, public sector
Founded
1996
Defunct
2019
Headquarters
Stuttgart
,
Germany
Key people
Christoph Theis (CEO), Robert Rendl (CEO)
Services
Professional services, Management consulting, Software development
Net income
EUR 115 million (2021)
Number of employees
1450 (December 2021)[1]
Website
www.p3-group.com
The P3 Group GmbH is a management consultancy with headquarters in Stuttgart, Germany. Based on the company's data, more than 1450 employees work for the company, generating a revenue of about 115 million euros. The P3 Group draws its clients primarily from the automotive, energy and public sector.[1]
In 1996 the company was founded as P3 - Ingenieurgesellschaft für Management und Organisation. In 2019, the company split into umlaut AG, still headquartered in Aachen, and P3 Global GmbH, situated in Stuttgart.[2] In 2020, P3 Global became P3 Group again.
In 2022, P3 Group was named as one of the "World's Best Management Consulting Firms[3]" by Forbes.
^ ab"P3 - Unternehmensberatung und Ingenieurdienstleistungen". P3.
^"German consultancy P3 Group splits into Umlaut & P3". electrive.com. 2019-11-01. Retrieved 2020-02-24.
The P3Group GmbH is a management consultancy with headquarters in Stuttgart, Germany. Based on the company's data, more than 1450 employees work for the...
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international management and engineering consultancy, before 2019 known as P3group This disambiguation page lists articles associated with the title Umlaut...
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The North Eastern Railway (NER) Class P3, classified J27 by the LNER, is a class of 0-6-0 steam locomotive. The P3 Class was designed by Wilson Worsdell...
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Eagle P3 is a public–private partnership (P3) involving the Regional Transportation District (RTD) of Denver, Colorado and Denver Transit Partners, a partnership...
Z/p Z for an odd prime p, then one has the Heisenberg group modulo p. It is a group of order p3 with generators x,y and relations: z = x y x − 1 y − 1...
normal subgroup of the group, and the corresponding quotient is the circle group. The finite Heisenberg group H3,p of order p3 is metabelian. The same...
Best Opposite Nataliya Obmochaeva The statistics of each group follows the vis reports P2 and P3. The statistics include 6 volleyball skills, serve, receive...
de Souza Best libero Blair Bann The statistics of each group follows the vis reports P2 and P3. The statistics include 6 volleyball skills; serve, recept...
Souza Best libero Jenia Grebennikov The statistics of each group follows the vis reports P2 and P3. The statistics include 6 volleyball skills; serve, reception...
Gennaro Best Opposite Tijana Bošković The statistics of each group follow the vis reports P2 and P3. The statistics include 6 volleyball skills: serve, reception...