Formatics: Applying Gestalt Science
Formatics: Applying Gestalt Science
Concepts
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InformationScience,Mathematics,PhysicalScience,Evolution:InvolutionandEnvolution
Key Specific Concepts
Key Specific Concepts
Mathematical/Informational
Sporadic Groups
Supersingular Primes
Hurwitz, Galois, and BN Pair.
Milnor Exotic Sphere
Moufang and Bol Loops (Diassociative)
Finite Simple Groups
Lie Groups and Moufang Polygons
Nash Embedding
Homeomorphic Reduced Trees
Milnor Numbers*
Mension metrics*
Elkies formulas
Fano Plane
Leech Lattice
Regular Polyhedra, Johnson Solids, Stellated Polyhedra
Dehn invariants
Sporadic Groups
Supersingular Primes
Hurwitz, Galois, and BN Pair.
Milnor Exotic Sphere
Moufang and Bol Loops (Diassociative)
Finite Simple Groups
Lie Groups and Moufang Polygons
Nash Embedding
Homeomorphic Reduced Trees
Milnor Numbers*
Mension metrics*
Elkies formulas
Fano Plane
Leech Lattice
Regular Polyhedra, Johnson Solids, Stellated Polyhedra
Dehn invariants
Supersingular Primes
Hurwitz, Galois, and BN Pair.
Milnor Exotic Sphere
Moufang and Bol Loops (Diassociative)
Finite Simple Groups
Lie Groups and Moufang Polygons
Nash Embedding
Homeomorphic Reduced Trees
Milnor Numbers*
Mension metrics*
Elkies formulas
Fano Plane
Leech Lattice
Regular Polyhedra, Johnson Solids, Stellated Polyhedra
Dehn invariants
Information and Mathematical Science
Replication & Dissipation*
Two’s complement, Noether Rings*
Operator modification*
Encoding and Decoding
Fixed point transforms*
Petri Nets
Moore Machines
Mealy Machines
Hamming Codes
Golay Codes
Bareiss
Buffering
Replication & Dissipation*
Two’s complement, Noether Rings*
Operator modification*
Encoding and Decoding
Fixed point transforms*
Petri Nets
Moore Machines
Mealy Machines
Hamming Codes
Golay Codes
Bareiss
Buffering
Two’s complement, Noether Rings*
Operator modification*
Encoding and Decoding
Fixed point transforms*
Petri Nets
Moore Machines
Mealy Machines
Hamming Codes
Golay Codes
Bareiss
Buffering
Physical Sciences and Evolution
Envolution and Involution*
Taylor Series Cutoff ala Robert Rosen
Fine structure constant
Jahn-Teller effect
Aharonov–Bohm effect
The digital Hamiltonian*
The digital Lagrangian*
The digital Laplacian*
Lorentzian
EM
Chebyshev polynomials & Complex Plane
Poles and Zeros
Landau regularization
Plancks and C
Envolution and Involution*
Taylor Series Cutoff ala Robert Rosen
Fine structure constant
Jahn-Teller effect
Aharonov–Bohm effect
The digital Hamiltonian*
The digital Lagrangian*
The digital Laplacian*
Lorentzian
EM
Chebyshev polynomials & Complex Plane
Poles and Zeros
Landau regularization
Plancks and C
Taylor Series Cutoff ala Robert Rosen
Fine structure constant
Jahn-Teller effect
Aharonov–Bohm effect
The digital Hamiltonian*
The digital Lagrangian*
The digital Laplacian*
Lorentzian
EM
Chebyshev polynomials & Complex Plane
Poles and Zeros
Landau regularization
Plancks and C
Comparative and Integrative Concepts
Comparative and Integrative Concepts
Comparative Concepts
Finite versus Infinite
Real and the UnReal
Information Symmetry versus Physical Symmetry
Fixed points versus Automorphisms
Preorder, Partial Order, Lattice, Fields
Discrete versus the Continuous
Normed Division Algebras versus Lie Algebras
Hidden Order versus Visible Disorder
Sporadics versus Tensors
Bosons versus Fermions (Dirac, Majorana, Weyl)
Finite versus Infinite
Real and the UnReal
Information Symmetry versus Physical Symmetry
Fixed points versus Automorphisms
Preorder, Partial Order, Lattice, Fields
Discrete versus the Continuous
Normed Division Algebras versus Lie Algebras
Hidden Order versus Visible Disorder
Sporadics versus Tensors
Bosons versus Fermions (Dirac, Majorana, Weyl)
Real and the UnReal
Information Symmetry versus Physical Symmetry
Fixed points versus Automorphisms
Preorder, Partial Order, Lattice, Fields
Discrete versus the Continuous
Normed Division Algebras versus Lie Algebras
Hidden Order versus Visible Disorder
Sporadics versus Tensors
Bosons versus Fermions (Dirac, Majorana, Weyl)
Integrative Concepts
Geometrical Information: Symmetry, Antisymmetry, Asymmetry, Axisymmetry, Gyrosymmetry*
Information Mixing and Density: In-formation, Into-formation, Meso-formation, Ex-formation, Endo-formation*
Algebraic Structures: Magmas, Semigroups, Quasigroups, Monoids, Loops, Inverse Semigroups, Moufang Loops.
Group Theory: Abelian, Direct Product, Semi Direct, Frobenius, Non-Abelian Groups.
Formatics: Mathematical Logic, Information Chemistry, Foundations of Computing, Chaos Theory*
Envolution and Involution: Darwinian-Margulian evolution, Rosen’s Modeling Relation, Origins of Life.
Geometrical Information: Symmetry, Antisymmetry, Asymmetry, Axisymmetry, Gyrosymmetry*
Information Mixing and Density: In-formation, Into-formation, Meso-formation, Ex-formation, Endo-formation*
Algebraic Structures: Magmas, Semigroups, Quasigroups, Monoids, Loops, Inverse Semigroups, Moufang Loops.
Group Theory: Abelian, Direct Product, Semi Direct, Frobenius, Non-Abelian Groups.
Formatics: Mathematical Logic, Information Chemistry, Foundations of Computing, Chaos Theory*
Envolution and Involution: Darwinian-Margulian evolution, Rosen’s Modeling Relation, Origins of Life.
Information Mixing and Density: In-formation, Into-formation, Meso-formation, Ex-formation, Endo-formation*
Algebraic Structures: Magmas, Semigroups, Quasigroups, Monoids, Loops, Inverse Semigroups, Moufang Loops.
Group Theory: Abelian, Direct Product, Semi Direct, Frobenius, Non-Abelian Groups.
Formatics: Mathematical Logic, Information Chemistry, Foundations of Computing, Chaos Theory*
Envolution and Involution: Darwinian-Margulian evolution, Rosen’s Modeling Relation, Origins of Life.