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Rangkuman Biologi Sma.pdf ⚡



 
 
 
 
 
 
 

Rangkuman Biologi Sma.pdf

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Why my submit button won’t change the text to red when disabled

I have a simple HTML form. I also have some submit buttons in the form which I set disabled to false.
They all do the same things, but the “Submit” submit button does not change the background to red when disabled, the others do.
Could you tell me why?
Thanks.
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Submit
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In order for the button to be red, the CSS rule would be:
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You can inspect the button in your browser to see how it looks for you.

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4b49f8405.pdf
(s) \mid K(s) = A \}$, which means that [*partial information sets*]{}, i.e. $K(s)$ for certain states $s \in S$, are completely described.

[^6]: Since we are focusing on model-checking, we do not have to distinguish between existential and universal models; we are using the more technical term model for all these.

[^7]: For this issue, it turns out that K[ü]{}nle et al. [@epp:fsc11] could not find a proof that an edge-guarded transition system always computes a minimal action sequence.

[^8]: Currently it is still not known if one can always compute all the reachable information sets.

[^9]: In the previous paper [@embs:abs13], the set of reachable information sets was denoted by ${\mathbbm{T}}^{\mathsf{RIS}}_{\mathbbm{Q}}$.

[^10]: The graph $\mathcal{R}_X$ can be seen as an extension of the critical graph, where we keep track of states that are visited during the computation of ${\mathcal{R}}_X$.

[^11]: Note that the Cartesian product can be defined in a different way in the context of transition systems, cf. the work of Takahashi et al. [@rhvjt-rtcs-02].

[^12]: The basis of this derivation is a result of Dershowitz and Reiter [@rdr-foldbisim] stating that for discrete time systems, bisimulation invariance can be decided in linear time.

[^13]: The motivation for this argument is an example that we have received from Boris Könighofer: He provides us with a simple intuitive example for the difference between $A$ and $B$ in Proposition \[prop:bisimfails\]. He also notes that the situation is rather similar for systems whose nondeterministic choices are determined using an invariant (and not by sampling), i.e. $A$ and $B$ behave quite similarly for a large fraction of the runs, when it comes to a certain property, but for one small counter-example, their

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