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Globorotalia thebaica
Taxonomy
Globorotalia thebaica was named by Said (1960).
Sister species lacking formal opinion data
G. aemiliana, G. aequa, G. bartensteini, G. continuous, G. crystalriverensis, G. densa, G. esnaensis, G. gigantea, G. hexagona, G. mayeri, G. mayeri, G. mediterranea, G. menardi, G. nicolae, G. peripherodonta, G. postcretacea, G. praemenardi, G. pseudotopilensis, G. renzi, G. suterae, G. tassonyi, G. tribulosa, G. triplex, G. truncatulinoides, G. truncatulinoides, G. zelandica, G. acrostoma, G. archeomenardii, G. challengeri, G. conoidea, G. decoraperta, G. excelsa, G. exilis, G. fimbriata, G. flexuosa, G. fohsi, G. hessi, G. ichinosekiensis, G. ikbei, G. iwaiensis, G. miocenica, G. multicamerata, G. munda, G. peripheroacuta, G. pertenuis, G. pliozea, G. praehumerosa, G. praeinflata, G. praescitula, G. puncticulata, G. ronda, G. semivera, G. sphericomiozea, G. viola, G. zealandica, G. fohsi, G. fohsi, G. fohsi, G. fohsi, G. peripheroacuta, G. praefohsi, G. conoidea, G. praesctula, G. puncticulata, G. cibaoenisis, G. praemargaritae, G. archeomenardii, G. cultrata, G. exilis, G. exilis-pertenuis, G. fimbriata, G. multicamerata, G. pertenuis, G. crossaformis, G. praeoscitans, Turborotalia continuosa
Synonymy list
| Year | Name and author |
|---|---|
| 1960 | Globorotalia thebaica Said p. 284 |
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If no rank is listed, the taxon is considered an unranked clade in modern classifications. Ranks may be repeated or presented in the wrong order because authors working on different parts of the classification may disagree about how to rank taxa.
†Globorotalia thebaica Said 1960
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Diagnosis
| Reference | Diagnosis | |
|---|---|---|
| R. Said 1960 | Test small, spiral side flattened; periphery subrounded; chambers moderately inflated, increasing gradually in size as added, ovate, arranged in a low trochospiral coil of two whorls; four to five chambers in the final whorl; wall calcareous, finely perforate; surface smooth; umbilicus shallow and small; aperture extraumbilical with
a lip. |
Measurements
No measurements are available
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| Source: o = order | |||||
| Reference: Kiessling 2004 | |||||