Translations:Introduction to Dielectricity & Capacitance (Eric P. Dollard)/35/en: Unterschied zwischen den Versionen

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== Question as to the Velocity of Dielectric Flux ==
 
== Question as to the Velocity of Dielectric Flux ==
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It has been stated that all magnetic lines of force must be closed upon themselves, and that all dielectric lines of force must terminate upon a conducting surface. It can be inferred from these two basic laws that no line of force can terminate in free space. This created an interesting question as to the state of dielectric flux lines before the field has had time to propagate to the neutral conductor. During this time it would seem that the lines of force, not having reached the distant neutral conductor would end in space at their advancing wave front. It could be concluded that either the lines of force propagate instantly or always exists and are modified or conjugate space exists within the same boundaries as ordinary space. The properties of lines of force within this conjugate space may not obey the laws of normally conceived space.
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It has been stated that all magnetic lines of force must be closed upon themselves, and that all dielectric lines of force must terminate upon a conducting surface. It can be inferred from these two basic laws that no line of force can terminate in free space. This created an interesting question as to the state of dielectric flux lines before the field has had time to propagate to the neutral conductor. During this time it would seem that the lines of force, not having reached the distant neutral conductor would end in space at their advancing wave front. It could be concluded that either the lines of force propagate instantly or always exists and are modified or conjugate<ref group="note" name="ref-conjugate">Editor note: conjugate here means that the magnetic field is ''always at 90 degrees'' to the dielectrical field. The interpretation of that is, that dielectricity is the counterpart of magnetism and both of them compose the electric field. The voltage is linked to the dielectrical properties/field whereas current is linked to the magnetic properties/field.</ref> space exists within the same boundaries as ordinary space. The properties of lines of force within this conjugate space may not obey the laws of normally conceived space.

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Nachricht im Original (Introduction to Dielectricity & Capacitance (Eric P. Dollard))
== Question as to the Velocity of Dielectric Flux ==
It has been stated that all magnetic lines of force must be closed upon themselves, and that all dielectric lines of force must terminate upon a conducting surface. It can be inferred from these two basic laws that no line of force can terminate in free space. This created an interesting question as to the state of dielectric flux lines before the field has had time to propagate to the neutral conductor. During this time it would seem that the lines of force, not having reached the distant neutral conductor would end in space at their advancing wave front. It could be concluded that either the lines of force propagate instantly or always exists and are modified or conjugate<ref group="note" name="ref-conjugate">Editor note: conjugate here means that the magnetic field is ''always at 90 degrees'' to the dielectrical field. The interpretation of that is, that dielectricity is the counterforce or more general counterpart of magnetism and both of them compose the electric field. The voltage is linked to the dielectrical properties/field whereas current is linked to the magnetic properties/field.</ref> space exists within the same boundaries as ordinary space. The properties of lines of force within this conjugate space may not obey the laws of normally conceived space.
Übersetzung== Question as to the Velocity of Dielectric Flux ==
It has been stated that all magnetic lines of force must be closed upon themselves, and that all dielectric lines of force must terminate upon a conducting surface. It can be inferred from these two basic laws that no line of force can terminate in free space. This created an interesting question as to the state of dielectric flux lines before the field has had time to propagate to the neutral conductor. During this time it would seem that the lines of force, not having reached the distant neutral conductor would end in space at their advancing wave front. It could be concluded that either the lines of force propagate instantly or always exists and are modified or conjugate<ref group="note" name="ref-conjugate">Editor note: conjugate here means that the magnetic field is ''always at 90 degrees'' to the dielectrical field. The interpretation of that is, that dielectricity is the counterpart of magnetism and both of them compose the electric field. The voltage is linked to the dielectrical properties/field whereas current is linked to the magnetic properties/field.</ref> space exists within the same boundaries as ordinary space. The properties of lines of force within this conjugate space may not obey the laws of normally conceived space.

Question as to the Velocity of Dielectric Flux

It has been stated that all magnetic lines of force must be closed upon themselves, and that all dielectric lines of force must terminate upon a conducting surface. It can be inferred from these two basic laws that no line of force can terminate in free space. This created an interesting question as to the state of dielectric flux lines before the field has had time to propagate to the neutral conductor. During this time it would seem that the lines of force, not having reached the distant neutral conductor would end in space at their advancing wave front. It could be concluded that either the lines of force propagate instantly or always exists and are modified or conjugate[note 1] space exists within the same boundaries as ordinary space. The properties of lines of force within this conjugate space may not obey the laws of normally conceived space.
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