WFO Plant List | World Flora Online

As classified in WFO snapshot

December 2023

latest classification for this taxon

genus

Monotropa L.

This genus name was first published in Sp. Pl. : 387 (1753)

At the time of this classification snapshot, this genus name was accepted by WFO (placed as the accepted name of a taxon). Its description and other taxonomic data can be found on World Flora Online, id: wfo-4000024773.

Statistics

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Species names in Monotropa (${formatNumber(totalForStatsWithKey('species'))})

All names in Monotropa (${formatNumber(totalForStatsWithKey('roles'))})

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Synonyms of Monotropa

Name	Author	Protologue	Nomenclator	WFO link
Hypopitys	Hill	Brit. Herb. : 221 (1756)		wfo-4000018867

Species in Monotropa ( ${pageIsLoading?'loading':'showing'} species ${currentlyShowingRangeFirst} to ${currentlyShowingRangeLast} of ${ totalPartsCount })

Name	Author	Protologue	Nomenclator	WFO link
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Unplaced Names

These names are not yet placed in the taxonomy, but may be associated with Monotropa:

Name	Author	Protologue	Nomenclator	WFO link
Monotropa glabra	Lange	Haandb. Danske Fl. ed. 4 (1886-88) 430.		wfo-0000376425
Monotropa gracilescens	Domin	Vergl. Stud. Fichtensp. (Sitzb. Bohm. Ges. Wiss.) 21 (1915), in adnot., pro syn.		wfo-0001355296
Monotropa hypopitys f. rubra	(Farw.) F.Seym.	Fl. New England ed. 2, 427. 1982		wfo-0001323988
Monotropa hypopitys f. subuniflora	Domin	Sitzungsber. Königl. Böhm. Ges. Wiss., Math.-Naturwiss. Cl. 1915: 23.		wfo-0001325065
Monotropa hypopitys subsp. hypophegea	(Wallr.) Holmboe	–	—	wfo-0001429989
Monotropa hypopitys var. californica	Domin	Sitzungsber. Königl. Böhm. Ges. Wiss., Math.-Naturwiss. Cl. 1915: 24 (1915)		wfo-0001374476
Monotropa hypopitys var. fimbriata	Domin	Sitzungsber. Königl. Böhm. Ges. Wiss., Math.-Naturwiss. Cl. 1915: 24 (1915)		wfo-0001374477
Monotropa lanuginosa var. glabriuscula	Torr.	Fl. New York 1: 457 (1843)		wfo-0001374479
Monotropa lanuginosa var. rubra	Torr.	Fl. New York 1: 457 (1843)		wfo-0001374480
Monotropa uniflora var. typica	Domin	Sitzungsber. Königl. Böhm. Ges. Wiss., Math.-Naturwiss. Cl. 1915: 4.		wfo-0001394794