| Source: | Nardi, E. (2017): Aquilegia. – In: Euro+Med Plantbase - the information resource for Euro-Mediterranean plant diversity. This work is licensed under a Creative Commons Attribution-ShareAlike 3.0 Unported license (CC-By-SA-3.0 Unported).
 
 
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                            | Name: | Aquilegia wittmanniana Avé-Lall. | 
                          
						  
                            | Nomencl. ref.: | in Fischer & al., Index Sem. Horti Petrop. 11, Suppl: 15. 1847 | 
						  
                          
                            | Rank: | Species | 
                          
                            | Status: | PRELIMINARY
				
                              	
					ACCEPTED | 
	
		| Taxonomy (this taxon is included in): | Regnum - Plantae Divisio - Tracheophyta
 Subdivisio - Spermatophytina
 Class - Magnoliopsida
 Superordo - Ranunculanae
 Ordo - Ranunculales
 Familia - Ranunculaceae Juss.
 Tribus - Isopyreae Schröd.
 Genus - Aquilegia L.
 
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		| Replaced synonym: | Aquilegia vulgaris var. caucasica Ledeb. | 
                          
                          
                            | Homotypic synonyms: | Aquilegia caucasica Rupr., nom. illeg. | 
                          
                          
                            |  | Aquilegia vulgaris var. caucasica Ledeb. | 
                          
                          
                            | Misapplied names: | "Aquilegia olympica" sec. Grossgejm, A. A. - Flora Kavkaza, Ed. 2 4 Moskva & Leningrad 1950. | 
                          
                            |  | "Aquilegia olympica" sec. Takhtajan, A. L. - Konspekt flory Kavkaza 3(2) Sankt-Peterburg & Moskva 2012. | 
                          
                            |  | "Aquilegia olympica" sec. Takhtajan, A. L. - Flora Armenii 1 Erevan 1954. | 
                          
                            |  | "Aquilegia olympica" sec. Karjagin, I. I. - Flora Azerbajdžana 4 Baku 1953. | 
						  
                            |  |  | 
	
		| Maps: | distribution | 
	
		| Occurrence: | Ab(A) Ar Gg(A D G) Rf(CS) Tu(A) |