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bio website tkiley.co.uk
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I am a student in my final year, studying Discrete Mathematics at the University of Warwick. I am predicted to get a 1st class honours degree.

I am a excellent programmer, familiar with C# and C++. I also have 1.5 years industry experience, including an intercalated year at Born Ready Games (BRG). At BRG, I worked as a junior programmer and during this time we shipped Strike Suit Zero.


Sep
24
awarded  Autobiographer
Apr
3
comment Show the outer measure of a union is the sum of the measures without Caratheodony
Sorry, I have updated the question to explain what I didn't want to use :D
Apr
3
revised Show the outer measure of a union is the sum of the measures without Caratheodony
Explained what the result I didn't want to use
Apr
3
revised Show the outer measure of a union is the sum of the measures without Caratheodony
Corrected spelling of Caratheodony
Apr
3
comment Show the outer measure of a union is the sum of the measures without Caratheodony
But an outer measure only has the property that the size of the union is $\leq$ the sum of the sizes. Do you not need $\mu^*$ to be a measure to deduce equality? I know it is, when restricted to measurable, but only via Caratheodony, is there an alternative?
Apr
3
asked Show the outer measure of a union is the sum of the measures without Caratheodony
Dec
6
answered Whats the solution of this problem
Oct
30
awarded  Teacher
Oct
30
answered What do $x\in[0,1]^n$ and $x\in\left\{ 0,1\right\}^n$ mean?
Oct
16
awarded  Editor
Mar
8
awarded  Supporter
Jan
6
awarded  Student
Jan
6
awarded  Scholar
Jan
6
accepted Problem with Picard Iteration
Jan
6
comment Problem with Picard Iteration
Ok so I did another iteration and I am still left with terms at the end off by a factor. However, the $x^3$ term is now correct. Can I then deduce that by taking limits all terms do this? Thanks
Jan
6
asked Problem with Picard Iteration