A. Appendix A.1. Proof of Lemma 4 Recall that V = {Θ : R(ΘM⊥ ) ≤ 3R(ΘM )}. To prove Lemma 4, consider the nuclear norm ball SR (t) = {∆ : R(∆) ≤ t}. We 1. Show that, P - Operator norm - Document - PDFSEARCH.IO

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	A. Appendix A.1. Proof of Lemma 4 Recall that V = {Θ : R(ΘM⊥ ) ≤ 3R(ΘM )}. To prove Lemma 4, consider the nuclear norm ball SR (t) = {∆ : R(∆) ≤ t}. We 1. Show that, P Add to Reading List Document Date: 2014-05-10 02:32:11 Open Document File Size: 337,64 KB Share Result on Facebook PublishedMedium The Journal of Machine Learning Research / IEEE Transactions on Information Theory / / Technology Machine Learning / / SocialTag Mathematics Complex analysis Grunsky matrix Moduli theory Operator theory Goodman–Nguyen–van Fraassen algebra Mathematical analysis Probability theory Set theory

A. Appendix A.1. Proof of Lemma 4 Recall that V = {Θ : R(ΘM⊥ ) ≤ 3R(ΘM )}. To prove Lemma 4, consider the nuclear norm ball SR (t) = {∆ : R(∆) ≤ t}. We 1. Show that, PAdd to Reading List