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package org.xbib.net.security.eddsa.math;

/**
 * Common interface for all $(b-1)$-bit encodings of elements of EdDSA finite fields.
 */
public abstract class Encoding {

    protected Field f;

    protected Encoding() {
    }

    public synchronized void setField(Field f) {
        if (this.f != null)
            throw new IllegalStateException("already set");
        this.f = f;
    }

    /**
     * Encode a FieldElement in its $(b-1)$-bit encoding.
     *
     * @param x the FieldElement to encode
     * @return the $(b-1)$-bit encoding of this FieldElement.
     */
    public abstract byte[] encode(FieldElement x);

    /**
     * Decode a FieldElement from its $(b-1)$-bit encoding.
     * The highest bit is masked out.
     *
     * @param in the $(b-1)$-bit encoding of a FieldElement.
     * @return the FieldElement represented by 'val'.
     */
    public abstract FieldElement decode(byte[] in);

    /**
     * From the Ed25519 paper:
* $x$ is negative if the $(b-1)$-bit encoding of $x$ is lexicographically larger * than the $(b-1)$-bit encoding of -x. If $q$ is an odd prime and the encoding * is the little-endian representation of $\{0, 1,\dots, q-1\}$ then the negative * elements of $F_q$ are $\{1, 3, 5,\dots, q-2\}$. * * @param x the FieldElement to check * @return true if negative */ public abstract boolean isNegative(FieldElement x); }




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