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age 25
visits member for 2 years, 6 months
seen Dec 10 at 23:20

Student


Dec
10
awarded  Caucus
Dec
5
revised Two two-by-two positive matrices both have positive entries
added 4 characters in body
Dec
5
comment Two two-by-two positive matrices both have positive entries
Excuse me, I'll edit this to non-negative entries.
Dec
4
asked Two two-by-two positive matrices both have positive entries
Nov
29
accepted Finite double series identity.
Nov
29
accepted Sum over the branches of a composition of an entire function with the branches of an algebraic function is entire.
Nov
27
revised The proportionality constant between the Casimir and the identity.
added 2 characters in body
Nov
27
revised The proportionality constant between the Casimir and the identity.
deleted 5 characters in body
Nov
27
asked The proportionality constant between the Casimir and the identity.
Nov
21
asked Sum over the branches of a composition of an entire function with the branches of an algebraic function is entire.
Nov
16
asked Finite double series identity.
Oct
28
comment Eigenvector of a linear combination of operators is an eigenvector of each operator
The canonical commutation relations are $[a_i,a_j]=[a^*_i,a^*_j]=0, [a_i,a^*_j]=\delta_j^i$, Mr. @Lewis.
Oct
28
revised Eigenvector of a linear combination of operators is an eigenvector of each operator
added 103 characters in body
Oct
25
asked Eigenvector of a linear combination of operators is an eigenvector of each operator
Oct
24
accepted The sum of n numbers that cube to one is congruent modulus three.
Oct
24
comment The sum of n numbers that cube to one is congruent modulus three.
The $a$'s are cube roots of unity, Mr. @Bennet. Equality is not the same as congruence.
Oct
24
revised The sum of n numbers that cube to one is congruent modulus three.
added 12 characters in body
Oct
24
comment The sum of n numbers that cube to one is congruent modulus three.
I'm sorry. The $a$'s are not integers. They are on the unit circle.
Oct
24
asked The sum of n numbers that cube to one is congruent modulus three.
Oct
23
comment Game theoretical approach to other branches of mathematics
books.google.be/…