statedIn

URI: https://gptkb.org/prop/statedIn
241 triples
GPTKB property
Alternative names (4)
statedAs • statedBy • statedFor • statedThat
Random triples
Subject Object
gptkb:Zariski–Grothendieck_purity_theorem gptkb:SGA_2
gptkb:Lindelöf_hypothesis for any ε > 0, ζ(1/2 + it) = O(t^ε) as t → ∞
gptkb:Cantor's_theorem gptkb:Georg_Cantor's_1891_paper
gptkb:Generalized_Lindelöf_Hypothesis For any Dirichlet L-function L(s,χ), L(1/2+it,χ) = o(t^ε) for any ε>0 as t→∞
gptkb:axiom_of_pairing gptkb:Zermelo_set_theory
gptkb:Brooks'_Law gptkb:The_Mythical_Man-Month
gptkb:Poincaré_recurrence_theorem gptkb:Acta_Mathematica
gptkb:Eulersche_Formel_(Analysis) e^{ix} = \\cos(x) + i\\sin(x)
gptkb:axiom_of_pairing gptkb:Zermelo–Fraenkel_set_theory
gptkb:no-cloning_theorem gptkb:Dieks
gptkb:Euclid's_fifth_postulate gptkb:Book_I_of_Elements
gptkb:Greatest_Commandment gptkb:Jesus
gptkb:Hurwitz's_theorem 19th century
gptkb:Cauchy's_mean_value_theorem Real analysis
gptkb:quadratic_reciprocity (p/q) = (q/p) * (-1)^{((p-1)/2)((q-1)/2)} for odd primes p, q
gptkb:Clinton_Doctrine policy documents
gptkb:Castelnuovo's_inequality curves in projective space of dimension at least 3
gptkb:Stolz–Cesàro_theorem real analysis
gptkb:Kleene's_recursion_theorem 1938
gptkb:Euler's_identity e^{i\\pi} + 1 = 0