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Pow(x,n) using divide and conquer approach
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One of our main targets is to find out where our efficiency ends comparing with different BLAS libraries.
For that, we need to increase matrix sizes and measure performance until we hit this turnin…
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Quicksort is a sorting algorithm based on the divide and conquer approach where
* An array is divided into subarrays by selecting a pivot element (element selected from the array).
While dividi…
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@yaoli was interested in using a divide-and-conquer approach to preprocessing, as is used in in @dwf's ImageNet PR (https://github.com/bartvm/fuel/pull/68). With that code, I think it should be relati…
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## 🚀 Feature
Implement Merge Sort.
Add (inside comment) Sample input and output at the end of the file along with Time and Space Complexity.
### Have you read the Contribution Guidelines?
…
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what about something like:
int bleh = h->size;
do{
bleh/=2;
if (v[j] < s[i])
{
j+=bleh;
}
else if (v[j] > s[i])
{
j-=bleh;
}
else
{
//got hit
}
}while (bleh>1);
divide and conquer s…
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Motivation: Often multiple annotators divide and conquer for a single annotation task. The combination of their annotations are then used as a ground truth against which we compare some NLP/LLM system…
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Adding this one here, as it's quite interesting :
Strassen multiplication algorithm is faster, with a complexity of approximately O(n^2.8074) , compared to O(n^3) for standard multiplication algori…
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The Maximum Subarray Problem is a classical algorithmic problem that involves finding the contiguous subarray within a one-dimensional array of numbers which has the largest sum. This problem can be e…
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Consider the following failing test -
```
a = real("3.11");
result = real::acos(real::cos(a)); // acos(cos(3.11)) = 3.110000000000000
lower_limit = real("3.109999999999999");
upper_limit = real(…