r***@gmail.com

2019-09-25 02:35:45 UTC

https://iopscience.iop.org/article/10.1088/1367-2630/12/11/115001/meta

Achim Kempf, "Spacetime could be simultaneously continuous and discrete,

in the same way that information can be" - 2010

Kempf space-time

Kempf writes in natural signal terms continuum mechanics in

the signal continuum mechanics, with field continuity, line continuity,

and signal continuity.

He frames the discrete and continuous in clearly density terms,

here bucket filling in continuous and infinite buckets.

Cantor's theorem is in his way - he works around countable additivity,

keeping of course uncountable non-additivity, where the uncountable

is also the condition that it is relatively uncountable-summability.

(Of the countably additive.)

Neatly!

Then of course it is talking about sampling, the signal analysis,

where the point is that the discrete signal clearly is incomplete,

central.

Sampling under probability, the discrete and continuous

is in the measurement the "signal", as it differs from the

impulse, or the wave (falling wave).

Time terms always speed up to presentation.

(And state.)

Sampling, observation, measurement effects,

these usually work up from measurement effects

(for example pulling up).

Sampling usually first is under effect of measurement effect.

Observation under action and sampling under recognition,

Kempf's space-time as informatic - information is under terms

in Kempf's space-time.

Yeah, information is under terms.

Kempf points to signal processing canon for signal theory -

terms under recognition and action, in a theory.

Indeed, the universe is very information-theoretic.

Filed under real theories.

Achim Kempf, "Spacetime could be simultaneously continuous and discrete,

in the same way that information can be" - 2010

Kempf space-time

Kempf writes in natural signal terms continuum mechanics in

the signal continuum mechanics, with field continuity, line continuity,

and signal continuity.

He frames the discrete and continuous in clearly density terms,

here bucket filling in continuous and infinite buckets.

Cantor's theorem is in his way - he works around countable additivity,

keeping of course uncountable non-additivity, where the uncountable

is also the condition that it is relatively uncountable-summability.

(Of the countably additive.)

Neatly!

Then of course it is talking about sampling, the signal analysis,

where the point is that the discrete signal clearly is incomplete,

central.

Sampling under probability, the discrete and continuous

is in the measurement the "signal", as it differs from the

impulse, or the wave (falling wave).

Time terms always speed up to presentation.

(And state.)

Sampling, observation, measurement effects,

these usually work up from measurement effects

(for example pulling up).

Sampling usually first is under effect of measurement effect.

Observation under action and sampling under recognition,

Kempf's space-time as informatic - information is under terms

in Kempf's space-time.

Yeah, information is under terms.

Kempf points to signal processing canon for signal theory -

terms under recognition and action, in a theory.

Indeed, the universe is very information-theoretic.

Filed under real theories.