Extended version of Cochran's Theorem • Physics Forums

WWGD · 2023-12-19T18:59:05+00:00

Hi, Anyone know if Cochran's Theorem can be extended to many-factor Anova, to determine the distribution of statistics used therein? Maybe similar other results can be used for determining relevant stats in use in multifactor Anova?

Thread 'Onto set mapping is the surjective set mapping, and into injective?'

The textbook is being fine. I asked the forum for some introduction to topology, and decided to start with Simmon`s. This naive question is due to ignorance of the words into and onto, which I don't distinguish in Spanish. A quick browsing sugests I'm right.

View full post »

A Extended version of Cochran's Theorem

Thread 'Onto set mapping is the surjective set mapping, and into injective?'

Similar threads

Hot Threads

B A Little Probability Puzzle

I Need help solving this Existence Algorithm for truth

A Does this computation satisfy LTL formulas?

I Stochastic calculus: Ito's lemma and differentials

I Help me understand skewness in QQ-plots please

Recent Insights

Insights Why Entangled Photon-Polarization Qubits Violate Bell’s Inequality

Insights Quantum Entanglement is a Kinematic Fact, not a Dynamical Effect

Insights What Exactly is Dirac’s Delta Function? - Insight

Insights Relativator (Circular Slide-Rule): Simulated with Desmos - Insight

Insights Fixing Things Which Can Go Wrong With Complex Numbers

Insights Fermat's Last Theorem