Source: |
Christenhusz, M. & Raab-Straube, E. von (2013): Lycopodiophytina. – 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: |
Isoetes haussknechtii Troìa & Greuter
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Nomencl. ref.: |
in Willdenowia 45: 395. 2015 |
Rank: |
Species |
Status: |
ACCEPTED
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Taxonomy (this taxon is included in): |
Regnum - Plantae
Divisio - Tracheophyta
Subdivisio - Lycopodiophytina Reveal
Class - Lycopodiopsida Bartl.
Subclassis - Lycopodiidae Bek.
Ordo - Isoetales Prantl
Familia - Isoetaceae Dumort.
Genus - Isoetes L.
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Misapplied names:
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"Isoetes echinospora" sec. Greuter, W., Burdet, H. M. & Long, G. - Med-Checklist 1 Genève & Berlin 1984. |
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"Isoetes echinospora" sec. Derrick, L. N., Jermy, A. C. & Paul, A. M. (1987) - Checklist of European Pteridophytes - Sommerfeltia Oslo 6: 1-94. |
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"Isoetes echinospora" sec. JALAS, J. & J. SUOMINEN – Atlas Florae Europaeae. Committee for Mapping the Flora of Europe & Societas Biologica Fennica Vanamo, Helsinki, 1972-... 1: 1972; 2: 1973; 3: 1976; 4: 1979; 5: 1980; 6: 1983... |
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"Isoetes echinospora" sec. Tutin, T. G., Burges, N. A., Chater, A. O., Edmondson, J. R., Heywood, V. H., Moore, D. M., Valentine, D. H., Walters, S. M. & Webb, D. A. - Flora Europaea, Ed. 2 1 Cambridge University Press Cambridge 1993. |
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"Isoetes echinospora" sec. Dimopoulos, P., Raus, Th., Bergmeier, E., Constantinidis, Th., Iatrou, G., Kokkini, S., Strid, A. & Tzanoudakis, D. (2013) - Vascular Plants of Greece. An annotated checklist - Englera 31. |
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"Isoetes heldreichii" sec. Greuter, W. (2012) - Results of the Seventh "Iter Mediterraneum" in the Peloponnese, Greece, May to June 1995 - Bocconea 25. |
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"Isoetes setacea" sec. Hayek, A. (1927) - Prodromus florae peninsulae Balcanicae - Repertorium specierum novarum regni vegetabilis 30(1): 1-1193. |
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"Isoetes setacea" sec. E. von Halácsy - Conspectus florae graecae 3 Lipsiae 1904. |
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Maps: |
distribution |
Occurrence: |
● AE(G) Gr |
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