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How do you use Clean, Trim, and RunConcurrently with Plaid Client Lib?
I am playing around with the Plaid Client Lib. I was trying to figure out if using RunConcurrently is possible on a time consuming operation such as fetching an invoice. I do not see any way to do this. I was able to get the inner loop to run in parallel, but I am not sure if this actually is doing what I think it is doing. Here are my thoughts:
Create an async method with the parallel keyword:
void Main()
{
var client = new HttpClient();
var newInvoice = await client.RunConcurrentlyAsync(() => MyInvoiceMethod()).ConfigureAwait(false);
//Do stuff with the Invoice
}
Problem with that is, if an exception is thrown during the inner loop, I lose the object returned by the task.
Work with the inner task directly:
void Main()
{
var client = new HttpClient();
Task innerTask = client.RunConcurrentlyAsync(() => MyInvoiceMethod()).ConfigureAwait(false);
var newInvoice = await innerTask;
//Do stuff with the Invoice
}
Problem with that is, I can’t figure out how to return the results of the method from this. Ideally, I would like to just return the results instead of just awaiting the task. This is where the cleanest, most elegant solution would be appreciated.
Don’t use the API. Just call the code in a loop:
foreach (var invoice in MyInvoiceMethod())
{
//Do stuff
}
I am looking to avoid implementing a task, but I am wondering if it is possible to implement something like this using the API.
Thanks in advance.
A:
I think you
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The former result suggests that, even if $\mathcal{D}_{\text{P}}$ is an integer-valued function, it is *not* true that the root is always unique. The root is in general unique if the function is rational, i.e. $\mathcal{D}_{\text{P}}(x)=p(x)/q(x)$ with $p(x),q(x)\in\mathbb{Q}[x]$. We have found an example where for certain functions $\mathcal{D}_{\text{P}}$ and $N_{\text{P}}$ there are many roots in $\mathcal{L}$. For example, $N_{\text{P}}=22,\mathcal{D}_{\text{P}}(x)=\frac{1}{4}\left(x^{4}+2x^{2}+2\right)$, for all $x\in\mathcal{L}$ and thus there are $4$ roots. However, a careful analysis of the Jacobian at the roots shows that the number of roots is in fact $3$.
Clearly the function $\mathcal{D}_{\text{P}}$ may have other roots than those in $\mathcal{L}$ (for example it is easy to construct rational functions with an infinite number of roots in $\mathcal{L}$). In the following example we give a detailed explanation for the roots of the rational function $$\mathcal{D}_{\text{P}}(x)=\frac{x^{2}+x+1}{x^{2}+2x+2}.$$ The roots of $\mathcal{D}_{\text{P}}(
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