Advanced SystemCare Pro 12.4.0.354 Ultimate
Advanced SystemCare Pro 12.4.0.354 Ultimate
Advanced SystemCare Pro 12.4.0.354 Ultimate
IObit Advanced SystemCare Pro 12.4.0.354 Ultimate
Advanced SystemCare 12.4.0.354 Ultimate
Advanced SystemCare 12.4.0.354 Ultimate
Advanced SystemCare 12.4.0.354 Ultimate
Advanced SystemCare 12.4.0.354 Ultimate
Foulis solution.zip
Q:
Excel formula for finding the maximum
I have a large spreadsheet and a small spreadsheet that I want to compare.
The small spreadsheet has two columns (D and E) and the large spreadsheet has 10 columns (A-J)
In the large spreadsheet, D has two columns: A and B. When a D number is the maximum number, E should be the same as B. I tried this:
=max(if(D1=max(D1,$D:D),E1))
but it didn’t work.
Can anybody help with a formula that will check if the highest number in the large spreadsheet matches D column of the small spreadsheet?
A:
You can use QUERY:
=QUERY(Sheet1!$D$2:E2, “select max(C) where D=max(D)”)
You can also use MATCH:
=MATCH(MAX(Sheet1!D2:D4),Sheet1!D2:D4,”Q:
Is there an official or unofficial proof for the Corrigan-Powers theorem?
The Corrigan-Powers theorem, which states that the only solution to the following diophantine inequality is $\dfrac{m}{n}=\dfrac{1}{2}$:
$$
3n^2 – m^2 =1
$$
is stated in Mathematical Expositions and theorems by M. Corrigan and H. P. Powers, but I was unable to find a proof, citation, or reference to it (neither from Corrigan and Powers themselves nor from MathWorld, Wolfram MathWorld or any other source). I wonder whether the conjecture is still under active research or if it is already proven. The diophantine solution is found in various texts such as Szőnyi and Goto’s Japanese book on pure mathematics (they give it as Eq. (6
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