2481073926556411https://smlouvy.gov.cz/smlouva/265564112023-11-21T13:01:04+01:007mnrnuuDopravní a energetický stavební úřad19139314nábřeží L. Svobody 1222/12, 11000 Praha 1, CZE8thhsmeMgr. Pavel Hasenkopf04050720Zakšínská 571/8, 19000 Praha1PFOKonzultační, poradenské a právní služby související s nastavením agend DESÚ k 1.1.20242023-11-21O23/0034Mgr. Martin Kozá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formulář_Hasenkopf.pdf2026-07-03T03:39:09+02:00145f4aa7ab79712a2667b763079faf697bf645ed30163c199914b7259926cf17e