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When performing an operation like `scalar sympy` `arithmetic operator` `single element pandas series` Sympy behaves unexpectedly.
Example:
```
In [1]: import sympy
In [2]: import pandas
…
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Trying to resolve our concepts of `Arithmetic` prime fields, `Symbolic` fields, our existing numerical hierarchy, Haskell's numerical hierachy, and the mathematics of semirings leads me to this numeri…
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It seems like Jandom uses real arithmetic rather than integer arithmetic when abstracting integer arithmetic operations. When I run numerical analysis (using `BoxDouble` domain) on Jimple code of `Jim…
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Related to #3093
This affects both 'nopcm' and 'swhs.'
```
`heatEInWtrIM` exposes ill-typed expressions!
- ERROR: Associative arithmetic operation expects all operands to be of the same exp…
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Hi folks! We're seeing a weird rounding situation with some mathematical calculations. Here's a simple example.
### Template
```
message:
$eval: 1.17 * 48
anotherMessage:
$eval: 1.17 * 480…
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In order to obtain fine informations related to the cylinders in a `FlowDecomposition` (see #162) one needs to perform the following arithmetic operations with `Surface::Coordinate`
- (parabolic dire…
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There's no loss in operating with either, but there are pros and cons we need to weight against each other:
## Representation
`Rational` has the benefit of describing infinitely repeating rational…
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We have
```
sage: x = polygen(QQ)
sage: parent(binomial(x, 2))
Univariate Polynomial Ring in x over Rational Field
```
But
```
sage: x = polygen(ZZ)
sage: parent(binomial(x, 2))
Symbolic Ring
```
…
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There are other packages for handling exact / rational arithmetic that we can try out / show off in examples.
Alternatively, using high (fixed) precision integers could improve performance by a lot
…
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**Describe the bug**
Let K be a number field (e.g. a cyclotomic field)
1. Primary decomposition does not terminate after 12 hours for a principal ideal (f) < K[x,y,t]
(but `factor(f)` terminates …