Head version
74ef907d6bdb
74ef907d6bdb60797b88655bc16e3032fb835fdc
- Toolchain
- leanprover/lean4:v4.32.0
- Revision date
- 23 Jul 2026
- Dependencies
- 10
- Versions
- 38
fpvandoorn/carleson
A formalized proof of Carleson's theorem in Lean
Therefore indexed 781 complete source declarations from the exact package revision. Individual authorship and independent verification remain unset.
Head version
74ef907d6bdb60797b88655bc16e3032fb835fdc
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Pin this source in lakefile.lean
require carleson from git "https://github.com/fpvandoorn/carleson.git" @ "74ef907d6bdb60797b88655bc16e3032fb835fdc"
Source declarations
Showing 481 to 500 of 781 declarations.
theorem
A pseudometric space is second countable if, for every ε > 0 and every ball B
with natural number radius around a given point x₀,
there is a countable set which is ε-dense in B.
Carleson.ToMathlib.CoveredByBalls · Carleson/ToMathlib/CoveredByBalls.lean:153
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:34
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:59
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:91
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:110
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:126
lemma
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Carleson.ToMathlib.Data.ENNReal · Carleson/ToMathlib/Data/ENNReal.lean:143
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:113
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:127
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:159
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:212
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:225
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:319
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:331
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:344
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:362
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:410
lemma
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Carleson.ToMathlib.Distribution · Carleson/ToMathlib/Distribution.lean:492
theorem
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Carleson.ToMathlib.ENorm · Carleson/ToMathlib/ENorm.lean:116
theorem
The integral of the norm of a function over a particular ball is smaller than the volume of the
ball times the value of the globalMaximalFuntion at a point inside that ball.
Carleson.ToMathlib.HardyLittlewood · Carleson/ToMathlib/HardyLittlewood.lean:45
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