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This fact can be proved by using standard composition operations on 1pfasThe 1qfa A that we construct in the proof of Theorem 3.1 is

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κ.7 However, there is an especially simple, direct proof of the Viale proved that the Proper Forcing Axiom (PFA) implies $\Diamond_{\text

Necessary and sufficient conditions for sparsity pattern

1) Limit of pFA: Consider any index j ∈ Itrue, and define the randomProof: We can write wj(n) = u(jn)/(u(jn) + vj(n)) where u(jn

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Near-optimal detection with constant false alarm ratio in

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Properties of Multihead Two-Way Probabilistic Finite Automata

show that The proof k PFA follows $ (k + 1)PFA and the same outline as kMPoFnAiencconssp$roo(fk f+or1d)PetFerAmccionnisstfiocr ev- and cnk

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PfW 0g PfAbjW 0g P fAbg E W] w( 1 1 1 h(hh;((pqpph(The proof in this case is almost identical 31 to that in Hal n and

Adaptive Detection of Point-Like Targets in Spectrally

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Necessary and sufficient conditions for sparsity pattern

1) Limit of pFA: Consider any index j ∈ Itrue, and define the randomProof: We can write wj(n) = u(jn)/(u(jn) + vj(n)) where u(jn

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Improved transient signal detection using a wavepacket-based

(s): proof (5) Assume ; 2 with ; = C Ct FrT for some t I (l) ROC Values for Small Pfa, SNR = ;6:0 dB (2-Band) Pfa Pd TI Pd

A Time Complexity Gap For 2-Way Probabilistic Finite State

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