phenomenalwoman4

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7 Questions

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6	Simple group of order $660$ is isomorphic to a subgroup of $A_{12}$
4	How many elements in the finite field $F_{256}$ satisfy $x^{103}=x$?
3	A free group on the non-empty set $X$ is solvable iff $\|X\| =1$
3	What can we tell about a sequence of measurable functions on a finite measure space such that $\sup_n \int_X \|f_n(x)\|^2 d\mu < \infty$?
2	Show a certain vector field $V$ only commutes with others that are collinear with $V$

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118 Reputation

+5	How many elements in the finite field $F_{256}$ satisfy $x^{103}=x$?
+10	Show a certain vector field $V$ only commutes with others that are collinear with $V$
+5	What can we tell about a sequence of measurable functions on a finite measure space such that $\sup_n \int_X \|f_n(x)\|^2 d\mu < \infty$?
+5	How can I give a bound on the $L^2$ norm of this function?

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15 Tags

0 abstract-algebra × 3	0 simple-groups
0 group-theory × 2	0 inequality
0 measure-theory × 2	0 integration
0 norm	0 lebesgue-integral
0 real-analysis	0 lp-spaces

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$Mathematics Stack Exchange$

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