Badges woven not embroidered

Badges woven not embroidered

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silver badges bronze badges votes answers views simplifying the boolean expression $ab+bc'd'+ac+ad$ i'd like to simplify the expression $$ab+bc'd'+ac+ad$$ logically, i understand why the ab term isn't needed, if both a and b are true, then at least one of the other terms will always be true, making
silver badges bronze badges votes answer views finding γ given complex number ratio originally, i have ( +γ) / ($e^{-jeta z} + γ*e^{jeta z}$) = / . i understand i must get rid of the complex number on the denominator, but i do not know how to do this. please help with this ... complex-numbers expression-simplification...
https://math.stackexchange.com/questions/tagged/expression-simplification
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$\mathbb{f}$ is a field and $\mathbb{fp}^{ }$ is the respective projective space. i am not sure what kind if algebraic structure $\mathbb{fp}^{ }$ is ... general-topology geometry functions field-theory projective-geometry asked hours ago jlatmer silver badge bronze badges votes answers views project
bronze badges votes answer views are projections of spherically symmetric distributions always spherically symmetric?...
https://math.stackexchange.com/questions/tagged/projective-geometry
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$a \in r \setminus igcup_{i= }^m ... algebraic-geometry affine-schemes zariski-topology asked mins ago windsheaf silver badges bronze badges votes answers views a doubt in birational geometry of algebraic varieties in the book birational geometry of algebraic varieties (jános kollár) there is a corollary
$ is a hypersurface in $\mathbb p^n$, as pointed out in the comment) and $x\in x$ is a singular point which is not isolated. intuitively, ... algebraic-geometry complex-geometry intersection-theory singularity-theory asked hours ago user x silver badges bronze badges votes answer views flatness of a...
https://math.stackexchange.com/questions/tagged/algebraic-geometry
a big number $n$ could be analyzed finding $a,b,m,n\in\mathbb z_+$ such that $n=... algorithms factoring gcd-and-lcm computational-mathematics asked days ago lehs . k gold badges silver badges bronze badges votes answers views how many pairs $i, j$ are there which satisfies $i^a + j^b = \mod k$?
mst means minimum spanning tree of a graph. i came across these two posts: ... graph-theory algorithms trees asked feb at : d.r. gold badge silver badges bronze badges votes answer views do the same $k$ numbers that minimize the sum minimize the product?...
https://math.stackexchange.com/questions/tagged/algorithms