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Fermatian
Fermatian adj. and n. 
/fɜːˈmeɪʃən/ (rare).
/fɜːˈmeɪʃən/ (rare).ΘΚΠ
the world > relative properties > number > mathematics > [adjective] > characterized by theories of or approaches to
physico-mathematical1660
analytical1694
Bernoulli1749
analytic1761
Boolean1851
Sturmian1853
Bernoullian1876
Fermatian1887
Grassmannian1894
number-theoretic1899
Cantor1902
Cantorian1912
Tauberian1913
Thiessen1923
intuitionist1926
metamathematical1926
finitist1931
number-theoretical1936
finitistic1937
proof-theoretic1940
formalistic1941
Gödelian1942
constructivist1943
constructivistic1944
game-theoretical1946
game-theoretic1950
finitary1952
perturbation-theoretic1964
perturbation-theoretical1968
constructive1979
1887 J. J. Sylvester in Nature 15 Dec. 153 I have found it useful to denote pi − 1 when p and i are left general as the Fermatian function, and when p and i have specific values as the ith Fermatian of p.
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