Show that the supremum of a family of continuous functions is lower semicontinuous.
2+ hour, 13+ min ago —...ECB vs CBC mode?... ...- Statistical differences between ciphertexts generated by AES in...
Zero-divisors in a unital $C^*$-algebra
23+ min ago —...$endgroup$ â Anton Odina 24 mins ago - $begingroup$ Consider... ...$endgroup$ â Ryszard Szwarc 20 mins ago However, $A$ clearly... ...- Why doesn't Israel withdraw from the territories occupied during...
Followup for proof of scalar multiplication of limits
39+ min ago —...$endgroup$ â Chris Sherlock 15 mins ago You must log in to answer... ...Overflow and across the Stack Exchange network - Implicit licensing... ...Matthew 5:23 - Book about a robotic probe that comes to Earth and... ...- Why don't Democrats let Representative Greene rename post offices...
Merge Extensions
23+ min ago —...Overflow and across the Stack Exchange network - What motives... ...ECB vs CBC mode?... ...Function Integrability - Proposition 2.3.10 from Measury Theory by Donald Cohn... ...- When SOA graph isn't on the spec sheet?...
Proving a vector space can be expressed as a linear combination
36+ min ago —...glowing green thing that soldiers threw in the corridor of the White House... ...in ECB vs CBC mode?...
confusion on notation and action
36+ min ago —...Overflow and across the Stack Exchange network - Can porcelain... ...Updated Styling for Button Groups - Upcoming initiatives on Stack... ...- Is Jesus specifically talking about giving to our Enemies?... ...Matthew 5:23 - Avoiding throw because we are not sure they will...
Perron eigenvalue versus determinant for a class of circulant-like matrices
1+ hour, 8+ min ago —...The Perron eigenvalue $rho(A(z))$ of $A(z)$ is increasing with $...
Count N-tuples of commuting matrices over $F_q$ is given by polynomials with pattern $sum q^{A_i(N)} P_{i}(q) $, where $P_i$ - do not depend on $N$?...
1+ hour, 45+ min ago —...That goes back to Feit, Fine 1960, and variations of the problem... ...The polynomials above were computed with the help of Peter Taylor... ...What can be their number and general form for $k times k$ matrices...