Zoofilia Chica De Follando Con Su Perro Pastor Aleman Video
Zoofilia Chica De Follando Con Su Perro Pastor Aleman Video
. I Can C180x Advipservicesk9 Mz 151 3 T3
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Zoofilia Chica De Follando Con Su Perro Pastor Aleman Video
. I Can C180x Advipservicesk9 Mz 151 3 T3
Q:
Why do we have to make the following assumptions about an arbitrary set?
My question is why we make the following assumptions:
$\lvert A \rvert \geq \lvert B \rvert$
$\lvert A \rvert \leq \lvert B \rvert$
where $\lvert A \rvert$ is the cardinality of a set $A$ and $\lvert B \rvert$ the cardinality of a set $B$?
Is it just for convenience?
A:
Because the cardinality of a set $A$ is the smallest cardinality of an subset of $A$ (of any possible size). And $\lvert\bigcup A\rvert=\min\{\lvert B\rvert:B\subseteq A\}$.
For example, $2=\lvert\{\varnothing\}\rvert$, while $\aleph_0=\lvert\{\varnothing,\{\varnothing\}\}\rvert$.
A:
Because otherwise it’s not well defined.
If there is a set $A$ with no infinite set, but a set with a smaller cardinality than $A$, then $A\cup\{x\}$ could have cardinality $0$, but in order to get the correct “cardinality”, $A\cup\{x\}$ would have to be counted as cardinality $1$.
To avoid ambiguity of notation, choose a different notation for two sets $A$ and $B$, perhaps $A=\{x\}\cup S$ and $B=\{y\}\cup T$ where $S\subseteq T$. Then, $A\cup B=\{x,y\}\cup (S\cup T)$, but $A\cup B$ may or may not
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https://colab.research.google.com/drive/1kKWcSdqqzTSsqaFLX28Pn2vgz53Bbt3S
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n_clusters: “1”
n_active_clusters: “1”
n_singletons: “0”
posterior_probability: “0.988”
log_likelihood: “17.5859”
deviance: “17.581”
num_rescores: “1”
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