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Acidic Quarks

Acidic quarks are represented by this mash-up of icons for sour taste sensations and somatic sensations.

Acidic quarks represent tart taste sensations.   The ordinary sort of acidic-quark represents a tart sensation that is perceived on the right side. Conversely, acidic anti-quarks are objectified from tart sensations experienced on the left.  So these quarks are defined by two different kinds of experience, taste sensation and somatic sensation.

Definitions of Acidic Quarks

Different experiences are described by comparison with various reference sensations. Since antiquity these reference sensations have been objectified as seeds. Tart sensations are objectified as acidic-seeds. They are symbolized using Ⓐ. Somatic sensations felt on the right or left sides are objectified as ordinary or odd seeds. They are noted by \mathsf{O} or \overline{\mathsf{O}} \, . Acidic quarks can be defined from pairs of seeds because they represent pairs of sensations.

The matchmaking is formally stated as follows. A seed-aggregate composed from one acidic-seed and one ordinary-seed is called an ordinary acidic quark. It is represented symbolically using the bold lowercase Roman letter a with serifs. Here is a mathematical expression of the definition along with some icons to illustrate the quark.

\mathbf{a} \equiv

{

,

 \mathsf{O}

}

A seed icon.

+

A seed icon.

A seed icon.

The acidic anti-quark is defined as the union of one acidic-seed with an odd-seed.

\overline{\mathbf{a}} \equiv

{

,

\overline{\mathsf{O}}

}

A seed icon.

+

A seed icon.

A seed icon.

Characteristics of Acidic Quarks

The foregoing quarks may be described by their quantum numbers. They also have some specific individual traits like temperature and energy. Follow the links for a full explanation, but ultimately these secondary attributes are determined by the same sensations that define each quark. Here is a quick summary.

acidic Quark Characteristics

charge quantum numberzero

lepton quantum numberzero

baryon quantum numberzero

angular momentum numberzero

temperature? (℃)

internal energy-2.2 (eV)