Revision as of 01:42, 15 January 2026

Confluent Hypergeometric Function

The confluent hypergeometric function is defined as Φ(a;b;z)=(Γ(b))/(Γ(a)Γ(b-a)) ∫_0^1〖e^zt t^(a-1) 〖(1-t)〗^(b-a-1) dt,0<a<b〗

Source: NIST SP 800-22 Rev. 1a | Category:

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 {{LanguageHeader|en}}
-{{CyberTerm|definition=The confluent hypergeometric function is defined as Φ(a;b;z)=(Γ(b))/(Γ(a)Γ(b-a)) ∫_0^1〖e^zt t^(a-1) 〖(1-t)〗^(b-a-1) dt,0<a<b〗|source=NIST SP 800-22 Rev. 1a}}
+{{CyberTerm|definition=The confluent hypergeometric function is defined as
+Φ(a;b;z)=(Γ(b))/(Γ(a)Γ(b-a)) ∫_0^1〖e^zt t^(a-1) 〖(1-t)〗^(b-a-1) dt,0<a<b〗|source=NIST SP 800-22 Rev. 1a}}