Showing posts with label bit operation. Show all posts
Showing posts with label bit operation. Show all posts
Wednesday, March 12, 2025
Binary Mechanics Equations
Let's try to understand more about binary mechanics (BM) by looking at its equations [1]. Fig. 1 shows the only mathematics needed are three binary logic ideas. A three year old child already knows them because these three math ideas are built into understanding and speaking language. The first of these three ideas is the one digit binary number, zero or one, yes or no, full or empty. Second is AND logic. Its truth table determines if "Jack and Jill went up the hill" is true. If Jack went up the hill is true and Jill went up the hill is true, then the AND function ouput is one, namely that both Jack and Jill went up the hill. Any other combination is not true. The third idea is NOT logic. If we have a zero, we make it a one; if we have a one input, we make it a zero out. So you don't need math based on continuous Space-Time Theory using real numbers for every point in space and time popular in the failed Standard Model math formulations [2] which at best can only approximate physical events [3] and which look terrible (Fig. 1, lower).
Fig. 1: Three Math Ideas Can Build Fully Functional Universe
Sunday, March 9, 2025
Law of Motion Based on Mechanism of Motion
Abstract
The three-quanta threshold for particle formation [1] and the mechanism of particle motion [2] are reviewed showing how these discoveries provided a basis for a new law of motion in physics [3].
Road to the Law of Motion
In 1994, the "Binary Mechanics" paper presented full quantization of energy, space and time, with equations for system state and its time development, without input from, or use of, any "unexplained measurements", wrongly known as "fundamental constants". "Binary Mechanics" (BM) was published in JBinMech in 2010 [4].
Fig. 1: Electron Cycle
The three-quanta threshold for particle formation [1] and the mechanism of particle motion [2] are reviewed showing how these discoveries provided a basis for a new law of motion in physics [3].
Road to the Law of Motion
In 1994, the "Binary Mechanics" paper presented full quantization of energy, space and time, with equations for system state and its time development, without input from, or use of, any "unexplained measurements", wrongly known as "fundamental constants". "Binary Mechanics" (BM) was published in JBinMech in 2010 [4].
Sunday, November 1, 2020
Binary Mechanics Postulates
[Updated: Jan 10, 2025]
Abstract and Introduction
In "Binary mechanics", written in 1994 and published in 2010 [1], the eight-component wave function of a pair of relativisitic Dirac spinor equations of opposite handedness was parsed to define the spot cube model of space. With quantization of energy, space and time, dubbed full quantization, the spot cube provided a new system state representation, called the bit function, at a quantized time. With full quantization, infinitesimal increments in the Dirac equation pair were no longer applicable. Hence, time-development of the system state was defined in four bit operations. The postulates of binary mechanics define primary constants from full quantization and the mathematical definitions of the bit function and bit operations [2].
Fig. 1: Spot Cube Model of Space
Abstract and Introduction
In "Binary mechanics", written in 1994 and published in 2010 [1], the eight-component wave function of a pair of relativisitic Dirac spinor equations of opposite handedness was parsed to define the spot cube model of space. With quantization of energy, space and time, dubbed full quantization, the spot cube provided a new system state representation, called the bit function, at a quantized time. With full quantization, infinitesimal increments in the Dirac equation pair were no longer applicable. Hence, time-development of the system state was defined in four bit operations. The postulates of binary mechanics define primary constants from full quantization and the mathematical definitions of the bit function and bit operations [2].
Saturday, June 20, 2020
Fine Structure Constant Derivation
Abstract and Introduction
Some consequences of defining the fine structure constant α as the probability of an electromagnetic interaction with a charged particle are explored using the Binary Mechanics Lab Simulator (BMLS) v2.8. An alpha α composite variable was introduced: (S + V) / M0, where S and V are scalar (electrostatic) and vector (magnetic) event counts respectively and M0 is the number of M-type quanta (1-state bits with charge attribute) prior to application of time-development bit operations and eligible to be "source quanta" in the S and V bit operations [1]. In brief, this α definition is simply the observed probability that a M quanta is accelerated by an electrostatic (S) or magnetic (V) potential. The α variable was not constant, but varied as a function of quanta density in the simulated volume (Fig. 1), suggesting that α may have appeared to be constant if previous measurements were conducted at a quanta density of approximately 0.237 of maximum possible density. Proton-electron mass ratio was also found to occur at about the same quanta density suggesting that this density range may approximate laboratory conditions close to "standard temperature and pressure".
Fig. 1: Fine Structure Constant α vs Quanta Density
Some consequences of defining the fine structure constant α as the probability of an electromagnetic interaction with a charged particle are explored using the Binary Mechanics Lab Simulator (BMLS) v2.8. An alpha α composite variable was introduced: (S + V) / M0, where S and V are scalar (electrostatic) and vector (magnetic) event counts respectively and M0 is the number of M-type quanta (1-state bits with charge attribute) prior to application of time-development bit operations and eligible to be "source quanta" in the S and V bit operations [1]. In brief, this α definition is simply the observed probability that a M quanta is accelerated by an electrostatic (S) or magnetic (V) potential. The α variable was not constant, but varied as a function of quanta density in the simulated volume (Fig. 1), suggesting that α may have appeared to be constant if previous measurements were conducted at a quanta density of approximately 0.237 of maximum possible density. Proton-electron mass ratio was also found to occur at about the same quanta density suggesting that this density range may approximate laboratory conditions close to "standard temperature and pressure".
Friday, May 22, 2020
Proton Structure 3D Animation
Abstract and Introduction
The proton (hadron) bit cycle was rendered in a 3D animation illustrating features of the binary mechanics (BM) model of space [1] [2] and proton structure, discovered in 2011 [3] [4] and used in the first-ever derivation of Planck's constant from first principles of quantum theory in 2018 [5].
Fig. 1: Proton Bit Cycle Viewed Along Spin Axis
Legend: Spheres, 42 bit loci in matter d quark (dark red, green, blue), anti-matter d quark (light red, green, blue) and positron (grey) spot types. Brown bars, route of quanta in the proton cycle. Axis lines, X (blue), Y (pink) and Z (white) intersect at center of "home" spot cube, where the spin axis is approximately perpendicular to the page plane in this perspective.
The proton (hadron) bit cycle was rendered in a 3D animation illustrating features of the binary mechanics (BM) model of space [1] [2] and proton structure, discovered in 2011 [3] [4] and used in the first-ever derivation of Planck's constant from first principles of quantum theory in 2018 [5].
Legend: Spheres, 42 bit loci in matter d quark (dark red, green, blue), anti-matter d quark (light red, green, blue) and positron (grey) spot types. Brown bars, route of quanta in the proton cycle. Axis lines, X (blue), Y (pink) and Z (white) intersect at center of "home" spot cube, where the spin axis is approximately perpendicular to the page plane in this perspective.
Monday, February 24, 2020
Light Speed Derivation
Abstract
Physics literature presents equations in which a measured physical constant is expressed as one or more other measured physical constants. These expressions (1) show dependencies among so-called "fundamental" constants which are in fact unexplained observations and (2) are not derivations from first principles. That is, a true derivation from first principles cannot use any unexplained data as one or more "input" parameters. Adding to previous reports [1] [2], a procedure to derive light speed with unidirectional measurements is described based only on the first principles of binary mechanics including the time-development laws [3] and a physical interpretation of binary mechanical space [4].
Introduction
With first principles describing electron geometry, zero electron electric dipole moment was derived in 2011 [5] and confirmed by two different labs [6]. With the discovery of the proton (hadron) bit cycle in 2011 [7], the non-spherical proton shape was described, confirmed by proton scattering data [8].
Using the classical definition of total angular momentum, intrinsic electron spin and hence, Planck's constant, were derived in 2015 [9]. In 2018, Planck's constant and both electron and proton intrinsic spin where derived using a different method by summation of the angular momentum of each quanta motion in the electron and proton bit cycles [10]. Fractional and elementary charge derivation was based on analysis of the time-development scalar (electrostatic) bit operation [11] and paved the way to derive intrinsic electron magnetic moment based solely on first principles, the elementary charge derivation and the classical definition of magnetic dipole moment [12].
These first-ever derivations of previously unexplained constants required full quantization of energy, space and time, namely the units of measurement in physics (Fig. 1). A primary constant value for each unit of measurement could be assigned that was consistent with the full set of derivations -- mass M as energy expressed in kg, length L in meters and time T in seconds [13]. These three values may complete the list of primary constants, if fine-structure constant α in Fig. 1 can also be successfully derived from first principles [Keene, in preparation].
Physics literature presents equations in which a measured physical constant is expressed as one or more other measured physical constants. These expressions (1) show dependencies among so-called "fundamental" constants which are in fact unexplained observations and (2) are not derivations from first principles. That is, a true derivation from first principles cannot use any unexplained data as one or more "input" parameters. Adding to previous reports [1] [2], a procedure to derive light speed with unidirectional measurements is described based only on the first principles of binary mechanics including the time-development laws [3] and a physical interpretation of binary mechanical space [4].
Introduction
With first principles describing electron geometry, zero electron electric dipole moment was derived in 2011 [5] and confirmed by two different labs [6]. With the discovery of the proton (hadron) bit cycle in 2011 [7], the non-spherical proton shape was described, confirmed by proton scattering data [8].
Using the classical definition of total angular momentum, intrinsic electron spin and hence, Planck's constant, were derived in 2015 [9]. In 2018, Planck's constant and both electron and proton intrinsic spin where derived using a different method by summation of the angular momentum of each quanta motion in the electron and proton bit cycles [10]. Fractional and elementary charge derivation was based on analysis of the time-development scalar (electrostatic) bit operation [11] and paved the way to derive intrinsic electron magnetic moment based solely on first principles, the elementary charge derivation and the classical definition of magnetic dipole moment [12].
These first-ever derivations of previously unexplained constants required full quantization of energy, space and time, namely the units of measurement in physics (Fig. 1). A primary constant value for each unit of measurement could be assigned that was consistent with the full set of derivations -- mass M as energy expressed in kg, length L in meters and time T in seconds [13]. These three values may complete the list of primary constants, if fine-structure constant α in Fig. 1 can also be successfully derived from first principles [Keene, in preparation].
Wednesday, March 27, 2019
Electron Energy Homeostasis
Abstract and Introduction
Quanta absorption by electron spots represents "quanta capture" by the electron bit cycle as described previously [1] [2]. In electron spots with E = 1 or E = 2, where E is number quanta (0 to 6), quanta absorption and emission events exhibit homeostatic properties which act to regulate or limit spot energy content. These effects are consistent with accepted models that absorption yields an excited electron state and emission represents return to a ground state. The present analysis aims to clarify the physical mechanisms in these processes.
Fig. 1: Quanta Capture by Electron Spot
Quanta absorption by electron spots represents "quanta capture" by the electron bit cycle as described previously [1] [2]. In electron spots with E = 1 or E = 2, where E is number quanta (0 to 6), quanta absorption and emission events exhibit homeostatic properties which act to regulate or limit spot energy content. These effects are consistent with accepted models that absorption yields an excited electron state and emission represents return to a ground state. The present analysis aims to clarify the physical mechanisms in these processes.
Friday, February 8, 2019
Zero Kelvin Particle Composition
[Updated: Nov 26, 2020]
Abstract and Introduction
Binary mechanics (BM) predicts the exact composition of protons and neutrons with maximum energy content but zero motion at zero degrees Kelvin. In this configuration, sequential loci in the proton and electron bit cycles are filled with alternating 0- and 1-state bits (Figs. 2 and 4) because zero motion requires absence of adjacent energy quanta pairs in the cycle sequence. Bit function analysis of particle composition after cooling to zero Kelvin completely confirms this hypothesis (Fig. 3). Results further illustrate how bit function analysis methodology may continue to support the leading position of Binary Mechanics Lab (BML) in advanced particle physics research.
Fig. 1: Spot Unit, Spot and Spot Cube
Abstract and Introduction
Binary mechanics (BM) predicts the exact composition of protons and neutrons with maximum energy content but zero motion at zero degrees Kelvin. In this configuration, sequential loci in the proton and electron bit cycles are filled with alternating 0- and 1-state bits (Figs. 2 and 4) because zero motion requires absence of adjacent energy quanta pairs in the cycle sequence. Bit function analysis of particle composition after cooling to zero Kelvin completely confirms this hypothesis (Fig. 3). Results further illustrate how bit function analysis methodology may continue to support the leading position of Binary Mechanics Lab (BML) in advanced particle physics research.
Thursday, December 20, 2018
Intrinsic Proton Spin Derivation
Abstract and Introduction
Planck's constant h was derived for the first time from first principles, based on the intrinsic proton spin in the proton bit cycle, confirming the derivation based on the electron bit cycle (Fig. 1 from [1]) [2]. A new method to derive h and the intrinsic electron spin based on summation of 1-state bit motion components of the total angular momentum was applied to the proton bit cycle to sum its angular momentum components. Results confirm (1) binary mechanics (BM) [3] postulates including the physical interpretation of BM space [4] and the time-development bit operations underlying the fundamental forces [5] which create the proton and electron bit cycles themselves and (2) the victory of Binary Mechanics Lab (BML) in the century-long physics grand championship race to derive constants from first principles of a coherent, comprehensive physical theory (BM) [6].
Fig. 1: Proton and Electron Bit Cycles
Legend: Six 1-state bit positions in electron cycle (yellow). 42 1-state bit positions in proton cycle. Matter d quarks (dark red, green, blue); anti-matter d quarks (light red, green, blue). Positron positions (gray). Arrows (purple) indicate bit motion direction and results of the strong bit operation. The unconditional bit operation (black) accounts for all motion between color-coded spot types. XYZ positions shown without commas: e.g., 013 is {0,1,3}.
Planck's constant h was derived for the first time from first principles, based on the intrinsic proton spin in the proton bit cycle, confirming the derivation based on the electron bit cycle (Fig. 1 from [1]) [2]. A new method to derive h and the intrinsic electron spin based on summation of 1-state bit motion components of the total angular momentum was applied to the proton bit cycle to sum its angular momentum components. Results confirm (1) binary mechanics (BM) [3] postulates including the physical interpretation of BM space [4] and the time-development bit operations underlying the fundamental forces [5] which create the proton and electron bit cycles themselves and (2) the victory of Binary Mechanics Lab (BML) in the century-long physics grand championship race to derive constants from first principles of a coherent, comprehensive physical theory (BM) [6].
Legend: Six 1-state bit positions in electron cycle (yellow). 42 1-state bit positions in proton cycle. Matter d quarks (dark red, green, blue); anti-matter d quarks (light red, green, blue). Positron positions (gray). Arrows (purple) indicate bit motion direction and results of the strong bit operation. The unconditional bit operation (black) accounts for all motion between color-coded spot types. XYZ positions shown without commas: e.g., 013 is {0,1,3}.
Tuesday, August 7, 2018
Binary Mechanics FAQ
[Updated: June 19, 2020]
How is binary mechanics different from quantum mechanics (QM)?
Legacy QM and General Relativity (GR) utilize continuous space-time theory, while binary mechanics (BM) [1] quantizes both space and time leading to definition of fundamental length L and time T constants. Recall that Planck's constant is an energy-time product (Jsec), not energy quantization per se. BM quantized energy as a 1-state bit (energy quanta) in a size L bit locus cube, expressed as M in kg. In short, BM quantizes the three units of measurement (Fig. 1 from [2]) and defines the system state bit function as a spatial pattern of 1- and 0-state bits [3].
Further, with space-time-energy quantization, infinitesimal time-evolution operators in legacy QM -- e.g., Standard Model (SM) math -- are not applicable since only integer increments are allowed. Hence, four bit operations [4] were based on a pair of relativistic Dirac spinor equations of opposite handedness including electromagnetic field components (Fig. 3 from [5]). In sum, both system state and time-development in BM is full QM, while SM math is partial QM. BM is complete QM, while SM math is incomplete QM.
Fig. 1: Century-Long Race Finish: Derivation of Constants From First Principles
How is binary mechanics different from quantum mechanics (QM)?
Legacy QM and General Relativity (GR) utilize continuous space-time theory, while binary mechanics (BM) [1] quantizes both space and time leading to definition of fundamental length L and time T constants. Recall that Planck's constant is an energy-time product (Jsec), not energy quantization per se. BM quantized energy as a 1-state bit (energy quanta) in a size L bit locus cube, expressed as M in kg. In short, BM quantizes the three units of measurement (Fig. 1 from [2]) and defines the system state bit function as a spatial pattern of 1- and 0-state bits [3].
Further, with space-time-energy quantization, infinitesimal time-evolution operators in legacy QM -- e.g., Standard Model (SM) math -- are not applicable since only integer increments are allowed. Hence, four bit operations [4] were based on a pair of relativistic Dirac spinor equations of opposite handedness including electromagnetic field components (Fig. 3 from [5]). In sum, both system state and time-development in BM is full QM, while SM math is partial QM. BM is complete QM, while SM math is incomplete QM.
Sunday, June 10, 2018
Elementary Charge Derivation
[Updated: Feb 3, 2019]
Abstract and Introduction
Breaking news: elementary charge e has been calculated for the first time from first principles of the leading comprehensive, fundamental quantum theory known as binary mechanics (BM) [1]. A quantized Coulomb force was defined (eq. 1). Based only on the time-development scalar bit operation [2] [3] and the three quantized units of measurement -- M, L and T (Fig. 1) [4], calculated electrostatic force (eq. 2) accounted for 97.6% of the quantized Coulomb force. Elementary charge e may be derived from three primary physics constants based on energy-space-time quantization (eqs. 3 and 4).
Fig. 1: Secondary Physics Constants Derived From Primary Constants
Abstract and Introduction
Breaking news: elementary charge e has been calculated for the first time from first principles of the leading comprehensive, fundamental quantum theory known as binary mechanics (BM) [1]. A quantized Coulomb force was defined (eq. 1). Based only on the time-development scalar bit operation [2] [3] and the three quantized units of measurement -- M, L and T (Fig. 1) [4], calculated electrostatic force (eq. 2) accounted for 97.6% of the quantized Coulomb force. Elementary charge e may be derived from three primary physics constants based on energy-space-time quantization (eqs. 3 and 4).
Wednesday, May 30, 2018
Particle Flux and Motion
Abstract and Introduction
The postulates of binary mechanics (BM) [1] and physical interpretation of BM space [2] define fluxes of 1-state bits between spot units of particles of eight elementary types. Interparticle flux sequences define all possible particle motion events. In sum, the spot cube precisely defines 1) lepton-quark transitions, 2) quark-antiquark transitions, 3) the lepton motion mechanism, 4) lepton-mediated proton motion and 5) proton motion mediated by quark-antiquark transitions (Fig. 1). These interparticle flux and particle motion events form a tree which may be extended to define all possible particle interactions based solely on first principles.
Fig. 1: Discoveries in Particle Flux and Motion Analysis
The postulates of binary mechanics (BM) [1] and physical interpretation of BM space [2] define fluxes of 1-state bits between spot units of particles of eight elementary types. Interparticle flux sequences define all possible particle motion events. In sum, the spot cube precisely defines 1) lepton-quark transitions, 2) quark-antiquark transitions, 3) the lepton motion mechanism, 4) lepton-mediated proton motion and 5) proton motion mediated by quark-antiquark transitions (Fig. 1). These interparticle flux and particle motion events form a tree which may be extended to define all possible particle interactions based solely on first principles.
Thursday, April 26, 2018
Particle States Evolution
[Updated: May 12, 2018]
Abstract and Introduction
The effect of the time-evolution bit operations on elementary particle states [1] was examined by comparing proportions of spot states for each particle (spot type) with expected proportions based on random distribution of 1-state bits. Results include: 1) reduced probabilities of absolute vacuum and 2) increased probabilities of selected spot states (M and L bit composition) for each particle type, replicating previous findings [2]. That is, the time-development bit operations alter system state (the bit function) by concentrating 1-state M and L bits in selections of specific spot states in each elementary particle (spot type). These data define 1) a specific role of the magnetic force (vector bit operation) in particle differentiation and 2) a possible operational definition of "magnetic monopoles".
Fig. 1: Expected and Observed Particle Probabilities, E = 0, 1, 2
Abstract and Introduction
The effect of the time-evolution bit operations on elementary particle states [1] was examined by comparing proportions of spot states for each particle (spot type) with expected proportions based on random distribution of 1-state bits. Results include: 1) reduced probabilities of absolute vacuum and 2) increased probabilities of selected spot states (M and L bit composition) for each particle type, replicating previous findings [2]. That is, the time-development bit operations alter system state (the bit function) by concentrating 1-state M and L bits in selections of specific spot states in each elementary particle (spot type). These data define 1) a specific role of the magnetic force (vector bit operation) in particle differentiation and 2) a possible operational definition of "magnetic monopoles".
Tuesday, May 24, 2016
Matter Creation Sequel
Abstract and Introduction
Matter creation based on electron and proton counts was examined after a simulated volume cooled to zero degrees Kelvin as a function of initial energy density. Findings include (1) lowest matter creation occurred starting from maximum energy density (1.0) and "perfect vacuum" density (0.1), (2) greatest matter creation was produced when starting from 0.3 energy density and (3) the SUVF bit operations order produced the greatest matter creation, compared to the VSUF and SVUF orders.
Background
Studies using the boosted energies of the Large Hadron Collider at CERN may provide only a primitive, keyhole view of possible events in the entire energy density range from absolute vacuum to absolute maximum energy density. Absolute vacuum and absolute maximum energy density are consequences of quantization of space and energy in binary mechanics (BM) [1] aka "full quantum mechanics". Energy was quantized by limiting spatial objects called bit loci to 0-states or 1-states. Then, absolute vacuum could be defined as a volume with all 0-state bit loci [2]. Note that so-called "perfect vacuum" may contain up to about 10% 1-state bit loci and is therefore not "empty space" (e.g., [3]). At the other extreme, absolute maximum energy density is achieved with all bit loci in a volume in the 1-state. The BM system state, named the bit function, is the spatial distribution of 1- and 0-state bits. With space and time quantization, infinitesimal operators in "partial quantum mechanics" (QM) were not applicable mathematically. Thus, four bit operations -- unconditional (U), scalar (S), vector (V) and strong (F), were based on relativistic Dirac spinor equations [1] [4] implementing time-development of the system state. Since results depend on bit operations order, only one order can be physically correct [5].
Matter creation based on electron and proton counts was examined after a simulated volume cooled to zero degrees Kelvin as a function of initial energy density. Findings include (1) lowest matter creation occurred starting from maximum energy density (1.0) and "perfect vacuum" density (0.1), (2) greatest matter creation was produced when starting from 0.3 energy density and (3) the SUVF bit operations order produced the greatest matter creation, compared to the VSUF and SVUF orders.
Background
Studies using the boosted energies of the Large Hadron Collider at CERN may provide only a primitive, keyhole view of possible events in the entire energy density range from absolute vacuum to absolute maximum energy density. Absolute vacuum and absolute maximum energy density are consequences of quantization of space and energy in binary mechanics (BM) [1] aka "full quantum mechanics". Energy was quantized by limiting spatial objects called bit loci to 0-states or 1-states. Then, absolute vacuum could be defined as a volume with all 0-state bit loci [2]. Note that so-called "perfect vacuum" may contain up to about 10% 1-state bit loci and is therefore not "empty space" (e.g., [3]). At the other extreme, absolute maximum energy density is achieved with all bit loci in a volume in the 1-state. The BM system state, named the bit function, is the spatial distribution of 1- and 0-state bits. With space and time quantization, infinitesimal operators in "partial quantum mechanics" (QM) were not applicable mathematically. Thus, four bit operations -- unconditional (U), scalar (S), vector (V) and strong (F), were based on relativistic Dirac spinor equations [1] [4] implementing time-development of the system state. Since results depend on bit operations order, only one order can be physically correct [5].
Wednesday, May 11, 2016
Matter Creation
Abstract and Introduction
Identified matter-antimatter asymmetry mechanisms have indicated that predominance of matter over antimatter results from ongoing processes in the present [1], not from events in the distant past in the early universe. With space-time quantization in binary mechanics (BM) [2], quantum mechanics (QM) time-development operators with infinitesimal increments in position or time were no longer applicable mathematically. Hence, four bit operations -- unconditional (U), scalar (S), vector (V) and strong (F), were defined based on relativistic Dirac spinor equations. Since results depend on bit operations order [3], a major research objective is to determine the one and only physically correct bit operations order. The present research question was: which bit operation orders favor matter creation in present real-time? This study found that VSUF, SVUF and SUVF orders produce matter creation (Figs. 1 and 2) and eliminated the USVF, UVSF and VUSF orders based on this criterion.
Fig. 1: Matter Creation: Electrons
Legend: 1-state bit density: probability a bit locus is in 1-state. Exp: expected based on random distribution of 1-state bits. SUVF, SVUF, VSUF: bit operations order. Red arrows: absolute maximum temperature (maximum S + V counts).
Identified matter-antimatter asymmetry mechanisms have indicated that predominance of matter over antimatter results from ongoing processes in the present [1], not from events in the distant past in the early universe. With space-time quantization in binary mechanics (BM) [2], quantum mechanics (QM) time-development operators with infinitesimal increments in position or time were no longer applicable mathematically. Hence, four bit operations -- unconditional (U), scalar (S), vector (V) and strong (F), were defined based on relativistic Dirac spinor equations. Since results depend on bit operations order [3], a major research objective is to determine the one and only physically correct bit operations order. The present research question was: which bit operation orders favor matter creation in present real-time? This study found that VSUF, SVUF and SUVF orders produce matter creation (Figs. 1 and 2) and eliminated the USVF, UVSF and VUSF orders based on this criterion.
Legend: 1-state bit density: probability a bit locus is in 1-state. Exp: expected based on random distribution of 1-state bits. SUVF, SVUF, VSUF: bit operations order. Red arrows: absolute maximum temperature (maximum S + V counts).
Tuesday, May 3, 2016
Particle Motion Representation
Abstract and Introduction
Observed properties of all so-called elementary particles arise from just four variations of a spatial object named a spot unit [1] [2] [3], among the smallest building blocks underlying physical phenomena described to date. A spot unit contains two binary bits named mite (M) and lite (L) with 0 or 1 allowed states, each located in a cubic bit locus of dimension d, a fundamental length constant [4], quantizing energy and space respectively (Fig. 1).
Fig. 1: Spot Unit
The M bits have an electric charge attribute and are the electrostatic potential field. The first-ever calculations of Planck's constant h and of electron magnetic moment from first principles [4] [5] suggests that a mass attribute of energy is associated with M or mite bits. The L or lite bits are the magnetic potential field. With space and time quantization, infinitesimal operators in quantum mechanics (QM) are not mathematically applicable. Hence, four time-development bit operations were based on relativistic Dirac spinor equations [6]. One of these, the vector bit operation, accelerates 1-state M bits to L bit loci in a quantized time tick t [7]. Modulo 2 parity of spot unit integer position coordinates determines spot unit direction (eq. 6 in [6]) and hence, motion direction for the scalar, vector and unconditional bit operations. This article presents a demonstration that 1-state L bits represent a motion attribute of energy coding length and direction of 1-state bit position change in subsequent time ticks.
Observed properties of all so-called elementary particles arise from just four variations of a spatial object named a spot unit [1] [2] [3], among the smallest building blocks underlying physical phenomena described to date. A spot unit contains two binary bits named mite (M) and lite (L) with 0 or 1 allowed states, each located in a cubic bit locus of dimension d, a fundamental length constant [4], quantizing energy and space respectively (Fig. 1).
Sunday, February 28, 2016
BML Simulator Batch Mode
This note announces release of a "batch mode" upgrade to the Binary Mechanics Lab Simulator (BMLS) v1.39 which may be downloaded by clicking the link. In addition to the hotspot 1.39 simulator, the download contains five *.bat files in its root directory (mine is c:\physics\hotspot) and a \bat subdirectory containing five examples of input parameter files in Microsoft text format (lines delineated with carriage return {13} and line feed {10}, 0D 0A sequences when viewed in hex format).
Fig. 1: Input Parameter File Format
Saturday, February 27, 2016
Electron Gas Standing Waves
While testing a new batch mode version of the Binary Mechanics Lab Simulator (BMLS), remarkable standing waves of an electron gas in perfect vacuum were observed (Fig. 1).
Fig. 1: Standing Waves in Vacuum Electron Gas
Monday, January 25, 2016
Weak Force Boondoggle
Most physicists currently list several variations of "weak forces" as primary, fundamental forces of nature. In binary mechanics (BM), time-development of any system state is exactly determined by four bit operations -- unconditional, scalar, vector and strong -- based on a pair of relativistic Dirac spinor equations of opposite handedness [1]. Table 1 maps supposed primary forces in legacy physics to these underlying mechanisms of time-evolution (based on Table 4 in [1]). The traditional weak force category maps to the unconditional bit operation. However, the unconditional bit operator is based on the momentum operator in the Dirac equation and is further differentiated from the BM primary forces by their mathematical definitions (Table 2) [2]. As a result, BM proposed that particle interactions that had suggested new "weak forces" could be accounted for by the unconditional bit operation, and therefore weak interactions do not represent a primary force of nature. This paper examines some weak interactions to illustrate that their basis is the unconditional bit operation.
Table 1: Bit Operations Basis of Legacy Primary Forces
Monday, January 18, 2016
Spot The Physics Theory
[Updated: Febuary 23, 2020]
Fun pop quiz. Spot the physics theory hidden in Tables 1 to 3.
Table 1: Physics Theory: Some First Principles
Fun pop quiz. Spot the physics theory hidden in Tables 1 to 3.
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