The Ultimate Guide to Multikey 1803: A Software and Hardware Solution for Multiple Keyboard Layouts

/** * Created by Bt2L8 on 10/14/2016. */ import java.util.Enumeration; import java.util.Map; import java.util.function.BiConsumer; import java.util.function.Function; import java.util.function.Supplier; import org.slf4j.Logger; import org.slf4j.LoggerFactory; /** * A MultiKeyDictionary with a choice of keys for retrieval. * * @author TheAwesome, 2017 */ public class MultiKeyDictionary> implements MultiKeyDictionaryFactory { private static final Logger logger = LoggerFactory.getLogger(MultiKeyDictionary.class); /** * A key for this dictionary. */ final K1 key; /** * The list of keys for this dictionary. */ final Supplier> keys; /** * A value for this dictionary. */ final V value; /** * @code true if this dictionary is configured to sort keys before values.

Multikey 1803

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Thanks to the work of [ 14, 15 ], we get homomorphic addition and multiplication even if the number of users participating in the computation is not known. Homomorphic addition and multiplication with MultiKeyMap is a trivial task, but with MultiKeySet, the task becomes complicated.

In the CSA framework, cryptographically-secure polynomial evaluation requires a pair of a MultikeyValue object and a threshold integer. To evaluate a polynomial using a MultiKeyValue object, we first compute a threshold, and then evaluate the polynomial at all possible threshold values. By evaluating all possible thresholds, a singleton MultiKeyValue object will converge on the lowest threshold value at which the polynomial is true, i.e., the closest singular value.

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