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searching for Family Π 8 found (35 total)

alternate case: family Π

Degeneration (algebraic geometry) (596 words) [view diff] case mismatch in snippet view article

{\displaystyle \pi ^{-1}(t)} as t → 0 {\displaystyle t\to 0} . One then says the family π − 1 ( t ) , t ≠ 0 {\displaystyle \pi ^{-1}(t),t\neq 0} degenerates to the

Hilbert series and Hilbert polynomial (3,884 words) [view diff] case mismatch in snippet view article find links to article

provide useful invariants for families of algebraic varieties because a flat family π : X → S {\displaystyle \pi :X\to S} has the same Hilbert polynomial over

Submersion (mathematics) (1,636 words) [view diff] case mismatch in snippet view article

these varieties, we get smooth manifolds. For example, the Weierstrass family π : W → A 1 {\displaystyle \pi :{\mathcal {W}}\to \mathbb {A} ^{1}} of elliptic

Minuscule 2491 (297 words) [view diff] exact match in snippet view article find links to article

Eerdmans Publishing Company. p. 140. ISBN 978-0-8028-4098-1. J. Geerlings, "Family Π in Luke", S & D XXII (Salt Lake City, 1962). Minuscule 2491 at the Kenneth

Minuscule 685 (534 words) [view diff] exact match in snippet view article find links to article

p. 64. ISBN 0-8028-1918-4. D. O. Voss, Kr Variants in Mk, in S. Lake, Family Π and the Codex Alexandrinus, S & D V (London, 1936), pp. 155–158 K. W. Clark

Family 1 (2,460 words) [view diff] exact match in snippet view article find links to article

Cambridge: Cambridge University Press. ISBN 0521424933. Lake, Silva (1936). Family Π and the Codex Alexandrinus: The Text According to Mark. London: Christophers

On the Soul (3,787 words) [view diff] case mismatch in snippet view article find links to article

text of the treatise. The text of the manuscript represents the textual family π. The manuscript was not cited by Tiendelenburg, Torstrik, Biehl, Apelt

Normal cone (3,349 words) [view diff] case mismatch in snippet view article find links to article

C_{X/Y}} (as the zero section) in the following sense:: 6 there is a flat family π : M X / Y o → P 1 {\displaystyle \pi :M_{X/Y}^{o}\to \mathbb {P} ^{1}}