Encyclopedia/All topics/Cosmology
Cosmology
Articles 61–120 of 883. Alphabetical by title.
Cosmology Bitkernel Families Delta W0 Max Lt One
A machine-checked proof pins the largest possible shift in dark energy's behavior to a number just under 0.118, and no more.
Cosmology Bitkernel Families Delta W0 Max Pos
A small positive number sets the ceiling for how much dark energy can vary over cosmic time, and the proof is a few lines of arithmetic.
Cosmology Bitkernel Families Exp Kernel Pos
For a proposed family of dark-energy models, a formal proof guarantees one basic sanity condition: the exponential kernel stays positive for every redshift.
Cosmology Bitkernel Families Inv One Plus Z Pos
A small theorem inside a cosmology library pins down a positivity condition for one of three candidate shapes used to model how dark energy's behavior might change with cosmic
Cosmology Bitkernel Families Kernel At Zero
A single theorem pins down the starting point of three possible cosmic-aging models, and it says nothing about which one is right.
Cosmology Bitkernel Families W Eff At Zero
A small theorem about a cosmological equation of state pins down what a dark-energy-like parameter must equal today, regardless of which of three allowed models is chosen.
Cosmology Bitkernel Shape Forcing
A simple formula for how dark energy's influence changes with cosmic time, once a modeling choice, is now derived from two basic rules about how recognition events dilute acro
Cosmology Bitkernel Shape Forcing Bit Kernel Shape One Statement
A single machine-checked theorem bundles the proof that the standard dark-energy kernel has only one possible shape, and names the one premise that remains a guess.
Cosmology Bitkernel Shape Forcing F Canonical Rung Scaling
A single scaling law, derived from two premises, fixes the shape of cosmic attenuation in the Recognition Science framework.
Cosmology Bitkernel Shape Forcing Occ Eq Inv One Plus Z
A single theorem in a machine-checked library pins the cosmological redshift factor 1/(1+z) as the only scale-free way for a self-similar universe to dilute, and it names the exact
Cosmology Bitkernel Shape Forcing Omega Gap Explanation Retired
A machine-checked theorem closes a hypothesis about dark energy and the cosmological constant, not by proving it wrong, but by removing the freedom that made it possible.
Cosmology Bitkernel Shape Forcing Power Kernel One Eq Canonical
A simple function, 1/(1+z), describes how dark energy's influence changes with cosmic expansion; a machine-checked proof shows why this form is uniquely forced.
Cosmology Bitkernel Shape Forcing Power Kernel Rung Condition Iff
A single condition on one rung of cosmic scale forces the dark-energy kernel's shape to be exactly 1/(1+z), with no free parameter left.
Cosmology Bitkernel Shape Forcing Power Kernel Scale Free
A single equation describes how a cosmic quantity fades with distance, and a machine-checked proof shows why that equation has the form it does.
Cosmology Bitkernel Shape Forcing Rung Scaling Forces Lattice
A single self-similarity rule forces the entire ladder of cosmic scale factors onto a golden-ratio lattice, pinning the dark-energy kernel's shape.
Cosmology Cdmdensity Parameter From Rs
Cosmology's dark-matter budget, expressed as a fraction of the universe's critical density, is a measured quantity with a specific value and a narrow error band.
Cosmology Cdmdensity Parameter From Rs Cdmdensity Cert
A machine-checked certificate bundles five dark-matter candidate families with a density band of 0.25 to 0.27, without claiming which candidate is real.
Cosmology Cdmdensity Parameter From Rs Dm Candidate Count
A machine-checked theorem counts five standard dark matter candidates and ties that count to the measured cosmic density, without deriving the density itself.
Cosmology Cdmdensity Parameter From Rs Dmcandidate
A machine-checked list names five dark matter candidates and pins their combined density near 0.26, without claiming which candidate is real.
Cosmology Cdmdensity Parameter From Rs Omega Cdm
Cosmologists measure that dark matter makes up about 26 percent of the universe's energy budget; a formal library records that number as a definition, not a derivation.
Cosmology Cdmdensity Parameter From Rs Omega Cdm Band
A machine-checked theorem fixes the dark matter density parameter at 0.26, within a narrow band from 0.25 to 0.27.
Cosmology Cmb Power Spectrum Peaks V3
The cosmic microwave background's acoustic peaks fall near a golden-ratio spacing, and the Recognition Science library shows what its cost function does and does not say about
Cosmology Cmb Power Spectrum Peaks V3 Cmbpeak Pos V3 Cert
A machine-checked certificate about a cost function turns out to say nothing about the cosmic microwave background peaks it was named for.
Cosmology Cmbacoustic Peak Ratios
The cosmic microwave background's sound waves leave ripples in the sky; a new structural account says their underlying wavenumbers follow the golden ratio.
Cosmology Cmbacoustic Peak Ratios Cmb Acoustic Peak Ratios One Statement
A machine-checked theorem ties the first three cosmic microwave background acoustic peaks to the golden ratio, but only at the wavenumber level, not the sky angles we directly obse
Cosmology Cmbacoustic Peak Ratios Phi Sq Band
A machine-checked theorem places the square of the golden ratio between 2.59 and 2.63, a band that frames a prediction about the spacing of cosmic sound-wave peaks.
Cosmology Cmbacoustic Peak Ratios Planck Ratio 2 1 Value
The cosmic microwave background's first two acoustic peaks sit at angular multipoles whose ratio Planck 2018 measured near 2.456, a number the Recognition Science library pins
Cosmology Cmbacoustic Peak Ratios Planck Ratio Not Directly Phi
The cosmic microwave background's peak spacings are a famous cosmological ruler, and one formal check asks whether their observed ratios equal the golden ratio. It does not.
Cosmology Cmbacoustic Peak Ratios Ratio 2 1 Band
The cosmic microwave background's first two acoustic peaks sit in a narrow ratio band, and the framework proves that band is the golden ratio.
Cosmology Cmbacoustic Peak Ratios Ratio 3 1
The cosmic microwave background's third acoustic peak sits at a wavenumber exactly phi squared times the first, a claim the framework proves and observations do not yet test.
Cosmology Cmbacoustic Peak Ratios Ratio 3 1 Band
The cosmic microwave background's acoustic peaks follow a ratio tied to the golden ratio in wavenumber space, a structural claim distinct from the observed angular positions.
Cosmology Cmboptical Depth3 From Jcost
A machine-checked library proves three general facts about a cost function, but the cosmology module itself remains a template, not a result.
Cosmology Cmboptical Depth3 From Jcost Cmbopt Depth3 Cert
A machine-checked certificate proves three general properties of a cost function, but it does not by itself derive the cosmic microwave background's optical depth.
Cosmology Cmbpolarization Ratio3 From Jcost
The cosmic microwave background's polarization pattern carries a faint twist from primordial gravitational waves, and a framework called Recognition Science offers a structura
Cosmology Cmbpolarization Ratio3 From Jcost Cmbpolar Ratio3 Cert
A machine-checked certificate proves three abstract facts about a cost function, but its connection to cosmic polarization remains a research note, not a result.
Cosmology Cmbpolarization3 From Jcost
Cosmic microwave background polarization encodes the early universe's geometry; one framework module proves only the arithmetic shell, not the physics.
Cosmology Cmbpolarization3 From Jcost Cmbpolar3 Cert
A formal certificate in the Recognition Science library proves three general facts about a cost function, but it contains no cosmology.
Cosmology Cmbtemp3 From Jcost
The cosmic microwave background is the oldest light in the universe, a faint glow at 2.725 kelvin that fills all of space.
Cosmology Cmbtemp3 From Jcost Cmbtemp3v2 Cert
A machine-checked certificate named CMBTemp3v2Cert proves three general facts about a cost function, but it says nothing about the cosmic microwave background temperature.
Cosmology Cosmic Aging Amplitude Sharp
A sharper test for whether dark energy's drift matches a predicted ceiling, tightening the bound by a factor of eight.
Cosmology Cosmic Aging Amplitude Sharp Cosmic Aging Sharp One Statement
A machine-checked theorem sharpens the test for a cosmic aging effect, narrowing the range where a null result would refute the framework's explanation of dark energy.
Cosmology Cosmic Aging Amplitude Sharp Delta W Implied Max Lt J Phi Over 6
A machine-checked theorem says the cosmic-aging amplitude's required deviation from a constant dark energy is at most one-sixth of a fundamental cost ceiling, sharpening the t
Cosmology Cosmic Aging Amplitude Sharp Delta W Implied Mid Band
A small measured gap in the universe's expansion history implies a tiny shift in dark energy's behavior, and that shift has a precise, testable size.
Cosmology Cosmic Aging Amplitude Sharp Desi Sharp Threshold Band
A machine-checked theorem narrows the window for a key cosmological parameter, sharpening the test that could rule out a proposed explanation for dark energy.
Cosmology Cosmic Aging Amplitude Sharp Desi Sharp Threshold Pos
A tighter boundary for testing dark energy's variability, derived from the gap between two cosmological measurements.
Cosmology Cosmic Aging Amplitude Sharp Desi Sharp Tighter Than Carnot
A new bound makes a cosmological model testable at a level eight times finer than before, turning a vague ceiling into a specific target.
Cosmology Cosmic Aging Amplitude Sharp Strong Falsifier Below Implied Min
A dark energy measurement far smaller than the old limit would now directly contradict the framework's explanation of the cosmic gap.
Cosmology Cosmic Aging Amplitude Sharp Strong Falsifier Distinguishes
A machine-checked theorem shows that a tiny deviation in dark energy's behavior, far smaller than the framework's own ceiling, would decisively rule out its cosmic explan
Cosmology Cosmic Inflation From Jcost
Cosmic inflation is the theory that the universe expanded exponentially in its first instant; in Recognition Science, its end is tied to a single, forced cost function.
Cosmology Cosmic Inflation From Jcost Cosmic Inflation Cert
A machine-checked certificate bundles five named inflation models with a reheating condition, without proving any of them describes our universe.
Cosmology Cosmic Inflation From Jcost Inflation Ends At Threshold
Cosmic inflation ends when a recognition ratio reaches 1; the formal library proves this point is where the cost of recognition vanishes.
Cosmology Cosmic Inflation From Jcost Inflation Model
A machine-checked list of five inflation models, tied to a single mathematical threshold that marks the end of cosmic inflation.
Cosmology Cosmic Inflation From Jcost Inflation Model Count
A machine-checked theorem counts five standard cosmic inflation models, but the physics that connects them remains a stated target.
Cosmology Cosmic Microwave Background From Rs
The cosmic microwave background's first acoustic peak sits at 220, a number the Recognition Science framework derives from 44 times 5.
Cosmology Cosmic Microwave Background From Rs Baryon Rung
The cosmic microwave background's first acoustic peak is measured at 220; a framework-internal number called the baryon rung is defined as 44, and 44 times 5 equals 220 exactl
Cosmology Cosmic Microwave Background From Rs Cmbcert
A machine-checked certificate records that a simple product of two framework numbers equals the measured position of the first acoustic peak in the cosmic microwave background.
Cosmology Cosmic Microwave Background From Rs Config Dim
The cosmic microwave background's first acoustic peak sits at a multipole of 220, and one framework's arithmetic breaks that number into 44 times 5.
Cosmology Cosmic Microwave Background From Rs First Peak Eq
The cosmic microwave background's first acoustic peak sits at multipole 220, and a machine-checked theorem shows how the framework's numbers reproduce that value exactly.
Cosmology Cosmic Microwave Background From Rs First Peak Matches Planck
The cosmic microwave background's first acoustic peak sits at a multipole moment of 220, and a formal proof shows the framework's own arithmetic lands exactly on that num
Cosmology Cosmic Microwave Background From Rs First Peak Planck
The cosmic microwave background's first acoustic peak sits at a multipole of about 220; Recognition Science writes that number as 44 times 5 and checks it against the Planck m